From 411d41fa8e24ac412915d01684e86961bcaa7ced Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 31 Dec 2018 11:25:41 -0600 Subject: [PATCH 01/25] Move all the stuff to a sub-workspace --- Cargo.lock | 281 ++++++++++-------- Cargo.toml | 59 +--- chess-lib/Cargo.toml | 55 ++++ .../benches}/bishop_generation.rs | 0 .../benches}/king_generation.rs | 0 .../benches}/knight_generation.rs | 0 .../benches}/pawn_generation.rs | 0 .../benches}/queen_generation.rs | 0 .../benches}/rook_generation.rs | 0 .../bishop_move_generation.rs.snap | 2 + .../castling_move_generation.rs.snap | 8 + .../default_board_generation.rs.snap | 2 + .../king_move_generation.rs.snap | 2 + .../knight_move_generation.rs.snap | 2 + .../pawn_move_generation.rs.snap | 2 + .../queen_move_generation.rs.snap | 2 + .../rook_move_generation.rs.snap | 2 + {src => chess-lib/src}/chess/bitboard.rs | 0 {src => chess-lib/src}/chess/bitposition.rs | 0 {src => chess-lib/src}/chess/board/attacks.rs | 0 {src => chess-lib/src}/chess/board/mod.rs | 0 {src => chess-lib/src}/chess/board/pawn.rs | 0 {src => chess-lib/src}/chess/board/pieces.rs | 0 {src => chess-lib/src}/chess/chess_move.rs | 0 {src => chess-lib/src}/chess/errors.rs | 0 {src => chess-lib/src}/chess/mod.rs | 0 .../src}/chess/move_generator/mod.rs | 0 .../chess/move_generator/sanity_checks.rs | 0 {src => chess-lib/src}/chess/piece.rs | 0 {src => chess-lib/src}/chess/piece_type.rs | 0 {src => chess-lib/src}/chess/player.rs | 0 {src => chess-lib/src}/chess/rank_file.rs | 0 {src => chess-lib/src}/fixtures.rs | 0 {src => chess-lib/src}/main.rs | 0 {src => chess-lib/src}/test_moves.rs | 0 .../tests}/bishop_move_generation.rs | 0 .../tests}/castling_move_generation.rs | 0 .../tests}/default_board_generation.rs | 0 .../tests}/king_move_generation.rs | 0 .../tests}/knight_move_generation.rs | 0 .../tests}/pawn_move_generation.rs | 0 .../tests}/queen_move_generation.rs | 0 .../tests}/rook_move_generation.rs | 0 43 files changed, 230 insertions(+), 187 deletions(-) create mode 100644 chess-lib/Cargo.toml rename {benches => chess-lib/benches}/bishop_generation.rs (100%) rename {benches => chess-lib/benches}/king_generation.rs (100%) rename {benches => chess-lib/benches}/knight_generation.rs (100%) rename {benches => chess-lib/benches}/pawn_generation.rs (100%) rename {benches => chess-lib/benches}/queen_generation.rs (100%) rename {benches => chess-lib/benches}/rook_generation.rs (100%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/bishop_move_generation.rs.snap (99%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/castling_move_generation.rs.snap (99%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/default_board_generation.rs.snap (99%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/king_move_generation.rs.snap (99%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/knight_move_generation.rs.snap (99%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/pawn_move_generation.rs.snap (99%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/queen_move_generation.rs.snap (99%) rename {tests => chess-lib/chess-lib/tests}/__snapshots__/rook_move_generation.rs.snap (99%) rename {src => chess-lib/src}/chess/bitboard.rs (100%) rename {src => chess-lib/src}/chess/bitposition.rs (100%) rename {src => chess-lib/src}/chess/board/attacks.rs (100%) rename {src => chess-lib/src}/chess/board/mod.rs (100%) rename {src => chess-lib/src}/chess/board/pawn.rs (100%) rename {src => chess-lib/src}/chess/board/pieces.rs (100%) rename {src => chess-lib/src}/chess/chess_move.rs (100%) rename {src => chess-lib/src}/chess/errors.rs (100%) rename {src => chess-lib/src}/chess/mod.rs (100%) rename {src => chess-lib/src}/chess/move_generator/mod.rs (100%) rename {src => chess-lib/src}/chess/move_generator/sanity_checks.rs (100%) rename {src => chess-lib/src}/chess/piece.rs (100%) rename {src => chess-lib/src}/chess/piece_type.rs (100%) rename {src => chess-lib/src}/chess/player.rs (100%) rename {src => chess-lib/src}/chess/rank_file.rs (100%) rename {src => chess-lib/src}/fixtures.rs (100%) rename {src => chess-lib/src}/main.rs (100%) rename {src => chess-lib/src}/test_moves.rs (100%) rename {tests => chess-lib/tests}/bishop_move_generation.rs (100%) rename {tests => chess-lib/tests}/castling_move_generation.rs (100%) rename {tests => chess-lib/tests}/default_board_generation.rs (100%) rename {tests => chess-lib/tests}/king_move_generation.rs (100%) rename {tests => chess-lib/tests}/knight_move_generation.rs (100%) rename {tests => chess-lib/tests}/pawn_move_generation.rs (100%) rename {tests => chess-lib/tests}/queen_move_generation.rs (100%) rename {tests => chess-lib/tests}/rook_move_generation.rs (100%) diff --git a/Cargo.lock b/Cargo.lock index df85a9f..5429b2a 100644 --- a/Cargo.lock +++ b/Cargo.lock @@ -3,7 +3,7 @@ name = "aho-corasick" version = "0.6.9" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "memchr 2.0.2 (registry+https://github.com/rust-lang/crates.io-index)", + "memchr 2.1.2 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -11,7 +11,7 @@ name = "ansi_term" version = "0.11.0" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "winapi 0.3.5 (registry+https://github.com/rust-lang/crates.io-index)", + "winapi 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -19,30 +19,36 @@ name = "atty" version = "0.2.11" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "libc 0.2.42 (registry+https://github.com/rust-lang/crates.io-index)", + "libc 0.2.45 (registry+https://github.com/rust-lang/crates.io-index)", "termion 1.5.1 (registry+https://github.com/rust-lang/crates.io-index)", - "winapi 0.3.5 (registry+https://github.com/rust-lang/crates.io-index)", + "winapi 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "autocfg" +version = "0.1.1" +source = "registry+https://github.com/rust-lang/crates.io-index" + [[package]] name = "backtrace" -version = "0.3.9" +version = "0.3.13" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "backtrace-sys 0.1.23 (registry+https://github.com/rust-lang/crates.io-index)", - "cfg-if 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", - "libc 0.2.42 (registry+https://github.com/rust-lang/crates.io-index)", - "rustc-demangle 0.1.9 (registry+https://github.com/rust-lang/crates.io-index)", - "winapi 0.3.5 (registry+https://github.com/rust-lang/crates.io-index)", + "autocfg 0.1.1 (registry+https://github.com/rust-lang/crates.io-index)", + "backtrace-sys 0.1.28 (registry+https://github.com/rust-lang/crates.io-index)", + "cfg-if 0.1.6 (registry+https://github.com/rust-lang/crates.io-index)", + "libc 0.2.45 (registry+https://github.com/rust-lang/crates.io-index)", + "rustc-demangle 0.1.11 (registry+https://github.com/rust-lang/crates.io-index)", + "winapi 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "backtrace-sys" -version = "0.1.23" +version = "0.1.28" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "cc 1.0.18 (registry+https://github.com/rust-lang/crates.io-index)", - "libc 0.2.42 (registry+https://github.com/rust-lang/crates.io-index)", + "cc 1.0.28 (registry+https://github.com/rust-lang/crates.io-index)", + "libc 0.2.45 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -62,12 +68,12 @@ source = "registry+https://github.com/rust-lang/crates.io-index" [[package]] name = "cc" -version = "1.0.18" +version = "1.0.28" source = "registry+https://github.com/rust-lang/crates.io-index" [[package]] name = "cfg-if" -version = "0.1.4" +version = "0.1.6" source = "registry+https://github.com/rust-lang/crates.io-index" [[package]] @@ -75,11 +81,11 @@ name = "chess" version = "0.1.0" dependencies = [ "criterion 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", - "failure 0.1.2 (registry+https://github.com/rust-lang/crates.io-index)", + "failure 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", "lazy_static 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)", "num 0.2.0 (registry+https://github.com/rust-lang/crates.io-index)", - "num-derive 0.2.2 (registry+https://github.com/rust-lang/crates.io-index)", - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-derive 0.2.3 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", "snapshot 0.1.0 (git+https://github.com/jacobgardner/snapshot-rs.git?branch=hjson)", "uncover 0.1.1 (registry+https://github.com/rust-lang/crates.io-index)", ] @@ -90,7 +96,7 @@ version = "0.4.6" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ "num-integer 0.1.39 (registry+https://github.com/rust-lang/crates.io-index)", - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", "time 0.1.41 (registry+https://github.com/rust-lang/crates.io-index)", ] @@ -115,29 +121,31 @@ source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ "atty 0.2.11 (registry+https://github.com/rust-lang/crates.io-index)", "clap 2.32.0 (registry+https://github.com/rust-lang/crates.io-index)", - "criterion-plot 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "criterion-plot 0.2.7 (registry+https://github.com/rust-lang/crates.io-index)", "criterion-stats 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", - "csv 1.0.2 (registry+https://github.com/rust-lang/crates.io-index)", - "failure 0.1.2 (registry+https://github.com/rust-lang/crates.io-index)", - "failure_derive 0.1.2 (registry+https://github.com/rust-lang/crates.io-index)", + "csv 1.0.5 (registry+https://github.com/rust-lang/crates.io-index)", + "failure 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", + "failure_derive 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", "handlebars 0.32.4 (registry+https://github.com/rust-lang/crates.io-index)", "itertools 0.7.11 (registry+https://github.com/rust-lang/crates.io-index)", "itertools-num 0.1.3 (registry+https://github.com/rust-lang/crates.io-index)", "log 0.4.6 (registry+https://github.com/rust-lang/crates.io-index)", - "serde 1.0.82 (registry+https://github.com/rust-lang/crates.io-index)", - "serde_derive 1.0.82 (registry+https://github.com/rust-lang/crates.io-index)", - "serde_json 1.0.33 (registry+https://github.com/rust-lang/crates.io-index)", + "serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", + "serde_derive 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", + "serde_json 1.0.34 (registry+https://github.com/rust-lang/crates.io-index)", "simplelog 0.5.3 (registry+https://github.com/rust-lang/crates.io-index)", "walkdir 2.2.7 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "criterion-plot" -version = "0.2.5" +version = "0.2.7" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ "byteorder 1.2.7 (registry+https://github.com/rust-lang/crates.io-index)", "cast 0.2.2 (registry+https://github.com/rust-lang/crates.io-index)", + "failure 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", + "failure_derive 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", "itertools 0.7.11 (registry+https://github.com/rust-lang/crates.io-index)", ] @@ -147,7 +155,7 @@ version = "0.2.5" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ "cast 0.2.2 (registry+https://github.com/rust-lang/crates.io-index)", - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", "num_cpus 1.9.0 (registry+https://github.com/rust-lang/crates.io-index)", "rand 0.4.3 (registry+https://github.com/rust-lang/crates.io-index)", "thread-scoped 1.0.2 (registry+https://github.com/rust-lang/crates.io-index)", @@ -155,19 +163,19 @@ dependencies = [ [[package]] name = "csv" -version = "1.0.2" +version = "1.0.5" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "csv-core 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", - "serde 1.0.82 (registry+https://github.com/rust-lang/crates.io-index)", + "csv-core 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)", + "serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "csv-core" -version = "0.1.4" +version = "0.1.5" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "memchr 2.0.2 (registry+https://github.com/rust-lang/crates.io-index)", + "memchr 2.1.2 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -182,22 +190,22 @@ source = "registry+https://github.com/rust-lang/crates.io-index" [[package]] name = "failure" -version = "0.1.2" +version = "0.1.4" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "backtrace 0.3.9 (registry+https://github.com/rust-lang/crates.io-index)", - "failure_derive 0.1.2 (registry+https://github.com/rust-lang/crates.io-index)", + "backtrace 0.3.13 (registry+https://github.com/rust-lang/crates.io-index)", + "failure_derive 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "failure_derive" -version = "0.1.2" +version = "0.1.4" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "proc-macro2 0.4.9 (registry+https://github.com/rust-lang/crates.io-index)", - "quote 0.6.4 (registry+https://github.com/rust-lang/crates.io-index)", - "syn 0.14.5 (registry+https://github.com/rust-lang/crates.io-index)", - "synstructure 0.9.0 (registry+https://github.com/rust-lang/crates.io-index)", + "proc-macro2 0.4.24 (registry+https://github.com/rust-lang/crates.io-index)", + "quote 0.6.10 (registry+https://github.com/rust-lang/crates.io-index)", + "syn 0.15.23 (registry+https://github.com/rust-lang/crates.io-index)", + "synstructure 0.10.1 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -205,8 +213,8 @@ name = "fs2" version = "0.4.3" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "libc 0.2.42 (registry+https://github.com/rust-lang/crates.io-index)", - "winapi 0.3.5 (registry+https://github.com/rust-lang/crates.io-index)", + "libc 0.2.45 (registry+https://github.com/rust-lang/crates.io-index)", + "winapi 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -234,8 +242,8 @@ dependencies = [ "pest_derive 1.0.8 (registry+https://github.com/rust-lang/crates.io-index)", "quick-error 1.2.2 (registry+https://github.com/rust-lang/crates.io-index)", "regex 1.1.0 (registry+https://github.com/rust-lang/crates.io-index)", - "serde 1.0.82 (registry+https://github.com/rust-lang/crates.io-index)", - "serde_json 1.0.33 (registry+https://github.com/rust-lang/crates.io-index)", + "serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", + "serde_json 1.0.34 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -251,7 +259,7 @@ name = "itertools-num" version = "0.1.3" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -271,7 +279,7 @@ source = "registry+https://github.com/rust-lang/crates.io-index" [[package]] name = "libc" -version = "0.2.42" +version = "0.2.45" source = "registry+https://github.com/rust-lang/crates.io-index" [[package]] @@ -288,15 +296,17 @@ name = "log" version = "0.4.6" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "cfg-if 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", + "cfg-if 0.1.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "memchr" -version = "2.0.2" +version = "2.1.2" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "libc 0.2.42 (registry+https://github.com/rust-lang/crates.io-index)", + "cfg-if 0.1.6 (registry+https://github.com/rust-lang/crates.io-index)", + "libc 0.2.45 (registry+https://github.com/rust-lang/crates.io-index)", + "version_check 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -304,40 +314,40 @@ name = "num" version = "0.2.0" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "num-bigint 0.2.0 (registry+https://github.com/rust-lang/crates.io-index)", - "num-complex 0.2.0 (registry+https://github.com/rust-lang/crates.io-index)", + "num-bigint 0.2.2 (registry+https://github.com/rust-lang/crates.io-index)", + "num-complex 0.2.1 (registry+https://github.com/rust-lang/crates.io-index)", "num-integer 0.1.39 (registry+https://github.com/rust-lang/crates.io-index)", "num-iter 0.1.37 (registry+https://github.com/rust-lang/crates.io-index)", "num-rational 0.2.1 (registry+https://github.com/rust-lang/crates.io-index)", - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "num-bigint" -version = "0.2.0" +version = "0.2.2" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ "num-integer 0.1.39 (registry+https://github.com/rust-lang/crates.io-index)", - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "num-complex" -version = "0.2.0" +version = "0.2.1" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] name = "num-derive" -version = "0.2.2" +version = "0.2.3" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", - "proc-macro2 0.4.9 (registry+https://github.com/rust-lang/crates.io-index)", - "quote 0.6.4 (registry+https://github.com/rust-lang/crates.io-index)", - "syn 0.14.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", + "proc-macro2 0.4.24 (registry+https://github.com/rust-lang/crates.io-index)", + "quote 0.6.10 (registry+https://github.com/rust-lang/crates.io-index)", + "syn 0.15.23 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -345,7 +355,7 @@ name = "num-integer" version = "0.1.39" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -354,7 +364,7 @@ version = "0.1.37" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ "num-integer 0.1.39 (registry+https://github.com/rust-lang/crates.io-index)", - "num-traits 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", + "num-traits 0.2.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -362,9 +372,9 @@ 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false - -[[bench]] -name = "king_generation" -harness = false \ No newline at end of file +[workspace] +members = [ + "chess-lib" +] \ No newline at end of file diff --git a/chess-lib/Cargo.toml b/chess-lib/Cargo.toml new file mode 100644 index 0000000..df78188 --- /dev/null +++ b/chess-lib/Cargo.toml @@ -0,0 +1,55 @@ +[package] +name = "chess" +version = "0.1.0" +authors = ["Jacob Gardner "] +edition = "2018" + +[lib] +name = "lib" +path = "src/main.rs" + +[[bin]] +name = "chess_ai" +path = "src/main.rs" +test = false +bench = false +doctest = false + +[features] +strict = [] + +[dependencies] +failure = "^0.1.2" +num = "^0.2" +num-derive = "^0.2" +num-traits = "^0.2" +snapshot = { git = "https://github.com/jacobgardner/snapshot-rs.git", branch = "hjson" } +uncover = "^0.1.1" +lazy_static = "^1.2.0" + +[dev-dependencies] +criterion = "^0.2.5" + +[[bench]] +name = "pawn_generation" +harness = false + +[[bench]] +name = "rook_generation" +harness = false + +[[bench]] +name = "knight_generation" +harness = false + +[[bench]] +name = "bishop_generation" +harness = false + +[[bench]] +name = "queen_generation" +harness = false + +[[bench]] +name = "king_generation" +harness = false \ No newline at end of file diff --git a/benches/bishop_generation.rs b/chess-lib/benches/bishop_generation.rs similarity index 100% rename from benches/bishop_generation.rs rename to chess-lib/benches/bishop_generation.rs diff --git a/benches/king_generation.rs b/chess-lib/benches/king_generation.rs similarity index 100% rename from benches/king_generation.rs rename to chess-lib/benches/king_generation.rs diff --git a/benches/knight_generation.rs b/chess-lib/benches/knight_generation.rs similarity index 100% rename from benches/knight_generation.rs rename to chess-lib/benches/knight_generation.rs diff --git a/benches/pawn_generation.rs b/chess-lib/benches/pawn_generation.rs similarity index 100% rename from benches/pawn_generation.rs rename to chess-lib/benches/pawn_generation.rs diff --git a/benches/queen_generation.rs b/chess-lib/benches/queen_generation.rs similarity index 100% rename from benches/queen_generation.rs rename to chess-lib/benches/queen_generation.rs diff --git a/benches/rook_generation.rs b/chess-lib/benches/rook_generation.rs similarity index 100% rename from benches/rook_generation.rs rename to chess-lib/benches/rook_generation.rs diff --git a/tests/__snapshots__/bishop_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap similarity index 99% rename from tests/__snapshots__/bishop_move_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap index 14756f5..cb9086a 100644 --- a/tests/__snapshots__/bishop_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests bishop_move_generation.rs ] @@ -679,6 +680,7 @@ { file: [ + chess-lib tests bishop_move_generation.rs ] diff --git a/tests/__snapshots__/castling_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap similarity index 99% rename from tests/__snapshots__/castling_move_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap index 6d6232f..d7b2c9e 100644 --- a/tests/__snapshots__/castling_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] @@ -101,6 +102,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] @@ -216,6 +218,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] @@ -909,6 +912,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] @@ -1483,6 +1487,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] @@ -2159,6 +2164,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] @@ -2886,6 +2892,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] @@ -3358,6 +3365,7 @@ { file: [ + chess-lib tests castling_move_generation.rs ] diff --git a/tests/__snapshots__/default_board_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap similarity index 99% rename from tests/__snapshots__/default_board_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap index 77b15f0..ebff4c5 100644 --- a/tests/__snapshots__/default_board_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests default_board_generation.rs ] @@ -373,6 +374,7 @@ { file: [ + chess-lib tests default_board_generation.rs ] diff --git a/tests/__snapshots__/king_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap similarity index 99% rename from tests/__snapshots__/king_move_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap index 2bf7bbd..c40afee 100644 --- a/tests/__snapshots__/king_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests king_move_generation.rs ] @@ -101,6 +102,7 @@ { file: [ + chess-lib tests king_move_generation.rs ] diff --git a/tests/__snapshots__/knight_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap similarity index 99% rename from tests/__snapshots__/knight_move_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap index a28f0d6..23f318c 100644 --- a/tests/__snapshots__/knight_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests knight_move_generation.rs ] @@ -492,6 +493,7 @@ { file: [ + chess-lib tests knight_move_generation.rs ] diff --git a/tests/__snapshots__/pawn_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap similarity index 99% rename from tests/__snapshots__/pawn_move_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap index 0ff9e7a..2ac8387 100644 --- a/tests/__snapshots__/pawn_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests pawn_move_generation.rs ] @@ -203,6 +204,7 @@ { file: [ + chess-lib tests pawn_move_generation.rs ] diff --git a/tests/__snapshots__/queen_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap similarity index 99% rename from tests/__snapshots__/queen_move_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap index a30d063..4e18d98 100644 --- a/tests/__snapshots__/queen_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests queen_move_generation.rs ] @@ -1750,6 +1751,7 @@ { file: [ + chess-lib tests queen_move_generation.rs ] diff --git a/tests/__snapshots__/rook_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap similarity index 99% rename from tests/__snapshots__/rook_move_generation.rs.snap rename to chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap index c26da03..445994e 100644 --- a/tests/__snapshots__/rook_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap @@ -3,6 +3,7 @@ { file: [ + chess-lib tests rook_move_generation.rs ] @@ -1138,6 +1139,7 @@ { file: [ + chess-lib tests rook_move_generation.rs ] diff --git a/src/chess/bitboard.rs b/chess-lib/src/chess/bitboard.rs similarity index 100% rename from src/chess/bitboard.rs rename to chess-lib/src/chess/bitboard.rs diff --git a/src/chess/bitposition.rs b/chess-lib/src/chess/bitposition.rs similarity index 100% rename from src/chess/bitposition.rs rename to chess-lib/src/chess/bitposition.rs diff --git a/src/chess/board/attacks.rs b/chess-lib/src/chess/board/attacks.rs similarity index 100% rename from src/chess/board/attacks.rs rename to chess-lib/src/chess/board/attacks.rs diff --git a/src/chess/board/mod.rs b/chess-lib/src/chess/board/mod.rs similarity index 100% rename from src/chess/board/mod.rs rename to chess-lib/src/chess/board/mod.rs diff --git a/src/chess/board/pawn.rs b/chess-lib/src/chess/board/pawn.rs similarity index 100% rename from src/chess/board/pawn.rs rename to chess-lib/src/chess/board/pawn.rs diff --git a/src/chess/board/pieces.rs b/chess-lib/src/chess/board/pieces.rs similarity index 100% rename from src/chess/board/pieces.rs rename to chess-lib/src/chess/board/pieces.rs diff --git a/src/chess/chess_move.rs b/chess-lib/src/chess/chess_move.rs similarity index 100% rename from src/chess/chess_move.rs rename to chess-lib/src/chess/chess_move.rs diff --git a/src/chess/errors.rs b/chess-lib/src/chess/errors.rs similarity index 100% rename from src/chess/errors.rs rename to chess-lib/src/chess/errors.rs diff --git a/src/chess/mod.rs b/chess-lib/src/chess/mod.rs similarity index 100% rename from src/chess/mod.rs rename to chess-lib/src/chess/mod.rs diff --git a/src/chess/move_generator/mod.rs b/chess-lib/src/chess/move_generator/mod.rs similarity index 100% rename from src/chess/move_generator/mod.rs rename to chess-lib/src/chess/move_generator/mod.rs diff --git a/src/chess/move_generator/sanity_checks.rs b/chess-lib/src/chess/move_generator/sanity_checks.rs similarity index 100% rename from src/chess/move_generator/sanity_checks.rs rename to chess-lib/src/chess/move_generator/sanity_checks.rs diff --git a/src/chess/piece.rs b/chess-lib/src/chess/piece.rs similarity index 100% rename from src/chess/piece.rs rename to chess-lib/src/chess/piece.rs diff --git a/src/chess/piece_type.rs b/chess-lib/src/chess/piece_type.rs similarity index 100% rename from src/chess/piece_type.rs rename to chess-lib/src/chess/piece_type.rs diff --git a/src/chess/player.rs b/chess-lib/src/chess/player.rs similarity index 100% rename from src/chess/player.rs rename to chess-lib/src/chess/player.rs diff --git a/src/chess/rank_file.rs b/chess-lib/src/chess/rank_file.rs similarity index 100% rename from src/chess/rank_file.rs rename to chess-lib/src/chess/rank_file.rs diff --git a/src/fixtures.rs b/chess-lib/src/fixtures.rs similarity index 100% rename from src/fixtures.rs rename to chess-lib/src/fixtures.rs diff --git a/src/main.rs b/chess-lib/src/main.rs similarity index 100% rename from src/main.rs rename to chess-lib/src/main.rs diff --git a/src/test_moves.rs b/chess-lib/src/test_moves.rs similarity index 100% rename from src/test_moves.rs rename to chess-lib/src/test_moves.rs diff --git a/tests/bishop_move_generation.rs b/chess-lib/tests/bishop_move_generation.rs similarity index 100% rename from tests/bishop_move_generation.rs rename to chess-lib/tests/bishop_move_generation.rs diff --git a/tests/castling_move_generation.rs b/chess-lib/tests/castling_move_generation.rs similarity index 100% rename from tests/castling_move_generation.rs rename to chess-lib/tests/castling_move_generation.rs diff --git a/tests/default_board_generation.rs b/chess-lib/tests/default_board_generation.rs similarity index 100% rename from tests/default_board_generation.rs rename to chess-lib/tests/default_board_generation.rs diff --git a/tests/king_move_generation.rs b/chess-lib/tests/king_move_generation.rs similarity index 100% rename from tests/king_move_generation.rs rename to chess-lib/tests/king_move_generation.rs diff --git a/tests/knight_move_generation.rs b/chess-lib/tests/knight_move_generation.rs similarity index 100% rename from tests/knight_move_generation.rs rename to chess-lib/tests/knight_move_generation.rs diff --git a/tests/pawn_move_generation.rs b/chess-lib/tests/pawn_move_generation.rs similarity index 100% rename from tests/pawn_move_generation.rs rename to chess-lib/tests/pawn_move_generation.rs diff --git a/tests/queen_move_generation.rs b/chess-lib/tests/queen_move_generation.rs similarity index 100% rename from tests/queen_move_generation.rs rename to chess-lib/tests/queen_move_generation.rs diff --git a/tests/rook_move_generation.rs b/chess-lib/tests/rook_move_generation.rs similarity index 100% rename from tests/rook_move_generation.rs rename to chess-lib/tests/rook_move_generation.rs From e306f9b08da8d8ed4f3f792cf0c2118532237ab4 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 31 Dec 2018 15:18:54 -0600 Subject: [PATCH 02/25] Clippy and format --- chess-lib/Cargo.toml | 9 +---- chess-lib/src/chess/board/attacks.rs | 7 ++-- chess-lib/src/chess/board/mod.rs | 9 +++-- chess-lib/src/chess/board/pawn.rs | 9 ++--- chess-lib/src/chess/piece_type.rs | 7 ++-- chess-lib/src/lib.rs | 21 +++++++++++ chess-lib/src/main.rs | 55 ---------------------------- 7 files changed, 37 insertions(+), 80 deletions(-) create mode 100644 chess-lib/src/lib.rs delete mode 100644 chess-lib/src/main.rs diff --git a/chess-lib/Cargo.toml b/chess-lib/Cargo.toml index df78188..d66d79a 100644 --- a/chess-lib/Cargo.toml +++ b/chess-lib/Cargo.toml @@ -6,14 +6,7 @@ edition = "2018" [lib] name = "lib" -path = "src/main.rs" - -[[bin]] -name = "chess_ai" -path = "src/main.rs" -test = false -bench = false -doctest = false +path = "src/lib.rs" [features] strict = [] diff --git a/chess-lib/src/chess/board/attacks.rs b/chess-lib/src/chess/board/attacks.rs index d08540a..1f9be4a 100644 --- a/chess-lib/src/chess/board/attacks.rs +++ b/chess-lib/src/chess/board/attacks.rs @@ -121,10 +121,9 @@ impl Board { } pub fn is_attacked(&self, player: Player, mut space_mask: BitBoard) -> bool { - space_mask - .any(|current_position| { - self.single_check(player, current_position, current_position.into()) - }) + space_mask.any(|current_position| { + self.single_check(player, current_position, current_position.into()) + }) } } diff --git a/chess-lib/src/chess/board/mod.rs b/chess-lib/src/chess/board/mod.rs index 4a92b86..95a1e8d 100644 --- a/chess-lib/src/chess/board/mod.rs +++ b/chess-lib/src/chess/board/mod.rs @@ -193,11 +193,12 @@ impl Board { if next_position_mask.intersect(ENDS).is_empty() { PieceType::Pawn } else { - board.prev_move.as_mut().map(|m| { + if let Some(m) = board.prev_move.as_mut() { m.move_type = MoveType::Promotion { promoted_to: PieceType::Queen, } - }); + } + PieceType::Queen } } else { @@ -276,10 +277,10 @@ impl Board { BitBoard::empty(), ); - board.prev_move.as_mut().map(|m| { + if let Some(m) = board.prev_move.as_mut() { m.is_capture = true; m.move_type = MoveType::Castling { is_queenside }; - }); + } board } diff --git a/chess-lib/src/chess/board/pawn.rs b/chess-lib/src/chess/board/pawn.rs index e8ce9a1..528bb5d 100644 --- a/chess-lib/src/chess/board/pawn.rs +++ b/chess-lib/src/chess/board/pawn.rs @@ -1,7 +1,7 @@ use super::Board; use crate::chess::bitboard::{FILE_A, FILE_B, FILE_G, FILE_H}; -use crate::chess::{BitBoard, BitPosition, PieceType, Player, MoveType}; +use crate::chess::{BitBoard, BitPosition, MoveType, PieceType, Player}; impl Board { pub fn find_pawn_moves( @@ -142,10 +142,9 @@ impl Board { en_passant_mask, ); - board - .prev_move - .as_mut() - .map(|m| m.move_type = MoveType::EnPassant); + if let Some(m) = board.prev_move.as_mut() { + m.move_type = MoveType::EnPassant + } Some(board) } else { diff --git a/chess-lib/src/chess/piece_type.rs b/chess-lib/src/chess/piece_type.rs index 10917a2..a49dab6 100644 --- a/chess-lib/src/chess/piece_type.rs +++ b/chess-lib/src/chess/piece_type.rs @@ -11,7 +11,6 @@ pub enum PieceType { use self::PieceType::*; impl PieceType { - pub fn from(chr: char) -> Option { let piece_type = match chr.to_lowercase().next().unwrap_or('x') { 'p' => Pawn, @@ -26,14 +25,14 @@ impl PieceType { Some(piece_type) } - pub fn to_char(&self) -> char { - match *self { + pub fn to_char(self) -> char { + match self { Pawn => 'P', Rook => 'R', Knight => 'N', Bishop => 'B', Queen => 'Q', - King => 'K' + King => 'K', } } } diff --git a/chess-lib/src/lib.rs b/chess-lib/src/lib.rs new file mode 100644 index 0000000..55ab811 --- /dev/null +++ b/chess-lib/src/lib.rs @@ -0,0 +1,21 @@ +#![forbid(unsafe_code)] +#![allow(dead_code)] +// #![cfg_attr(feature = "strict", allow(dead_code))] +// #![cfg_attr(feature = "strict", deny(missing_docs))] +#![cfg_attr(feature = "strict", deny(warnings))] + +#[macro_use] +extern crate uncover; +#[macro_use] +extern crate num_derive; +#[macro_use] +extern crate failure; +#[macro_use] +extern crate lazy_static; + +define_uncover_macros!(enable_if(cfg!(debug_assertions))); + +// TODO: This is a bit weird that to use the lib you do: chess::chess::... +pub mod chess; +pub mod fixtures; +pub mod test_moves; diff --git a/chess-lib/src/main.rs b/chess-lib/src/main.rs deleted file mode 100644 index d02458b..0000000 --- a/chess-lib/src/main.rs +++ /dev/null @@ -1,55 +0,0 @@ -#![forbid(unsafe_code)] -#![allow(dead_code)] -// #![cfg_attr(feature = "strict", allow(dead_code))] -// #![cfg_attr(feature = "strict", deny(missing_docs))] -#![cfg_attr(feature = "strict", deny(warnings))] - -#[macro_use] -extern crate uncover; -#[macro_use] -extern crate num_derive; -#[macro_use] -extern crate failure; -#[macro_use] -extern crate lazy_static; - -define_uncover_macros!(enable_if(cfg!(debug_assertions))); - -pub mod chess; -pub mod fixtures; -pub mod test_moves; - -use crate::chess::DEFAULT_BOARD; -use crate::chess::{BitBoard, Board, Player}; - -fn main() -> Result<(), failure::Error> { - let pieces: [BitBoard; 6] = [ - BitBoard::from(1), - BitBoard::from(1 << 8), - BitBoard::from(1 << 12), - BitBoard::from(1 << 16), - BitBoard::from(1 << 25), - BitBoard::from(1 << 63), - ]; - - let board = Board { - players: [ - pieces[0].join(pieces[2]).join(pieces[4]), - pieces[1].join(pieces[3]).join(pieces[5]), - ], - pieces, - next_player: Player::White, - ..Default::default() - }; - println!("{}", board); - - let board = Board::from(DEFAULT_BOARD, Player::White)?; - println!("{}", board); - - println!( - "{}", - BitBoard::from(0b0000_1111).rotate_45cw().to_bitboard() - ); - - Ok(()) -} From 53b367d882f0537a3df8a9195f65a92d461d7a28 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 31 Dec 2018 16:57:48 -0600 Subject: [PATCH 03/25] Add chess-web module --- Cargo.lock | 59 +++++++++++++++++++++++++ Cargo.toml | 3 +- chess-web/Cargo.toml | 11 +++++ chess-web/bin/wasm-bindgen | Bin 0 -> 2949252 bytes chess-web/bin/wasm-bindgen-test-runner | Bin 0 -> 3966268 bytes chess-web/src/lib.rs | 11 +++++ chess-web/wasm-pack.log | 41 +++++++++++++++++ 7 files changed, 124 insertions(+), 1 deletion(-) create mode 100644 chess-web/Cargo.toml create mode 100755 chess-web/bin/wasm-bindgen create mode 100755 chess-web/bin/wasm-bindgen-test-runner create mode 100644 chess-web/src/lib.rs create mode 100644 chess-web/wasm-pack.log diff --git a/Cargo.lock b/Cargo.lock index 5429b2a..4bf82ce 100644 --- a/Cargo.lock +++ b/Cargo.lock @@ -90,6 +90,13 @@ dependencies = [ "uncover 0.1.1 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "chess-web" +version = "0.1.0" +dependencies = [ + "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "chrono" version = "0.4.6" @@ -782,6 +789,53 @@ dependencies = [ "winapi-util 0.1.1 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "wasm-bindgen" +version = "0.2.29" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "wasm-bindgen-macro 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + +[[package]] +name = "wasm-bindgen-backend" +version = "0.2.29" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "lazy_static 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)", + "log 0.4.6 (registry+https://github.com/rust-lang/crates.io-index)", + "proc-macro2 0.4.24 (registry+https://github.com/rust-lang/crates.io-index)", + "quote 0.6.10 (registry+https://github.com/rust-lang/crates.io-index)", + "syn 0.15.23 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen-shared 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + +[[package]] +name = "wasm-bindgen-macro" +version = "0.2.29" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "quote 0.6.10 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen-macro-support 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + +[[package]] +name = "wasm-bindgen-macro-support" +version = "0.2.29" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "proc-macro2 0.4.24 (registry+https://github.com/rust-lang/crates.io-index)", + "quote 0.6.10 (registry+https://github.com/rust-lang/crates.io-index)", + "syn 0.15.23 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen-backend 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen-shared 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + +[[package]] +name = "wasm-bindgen-shared" +version = "0.2.29" +source = "registry+https://github.com/rust-lang/crates.io-index" + [[package]] name = "winapi" version = "0.3.6" @@ -904,6 +958,11 @@ source = "registry+https://github.com/rust-lang/crates.io-index" "checksum vec_map 0.8.1 (registry+https://github.com/rust-lang/crates.io-index)" = "05c78687fb1a80548ae3250346c3db86a80a7cdd77bda190189f2d0a0987c81a" "checksum version_check 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)" = "914b1a6776c4c929a602fafd8bc742e06365d4bcbe48c30f9cca5824f70dc9dd" "checksum walkdir 2.2.7 (registry+https://github.com/rust-lang/crates.io-index)" = "9d9d7ed3431229a144296213105a390676cc49c9b6a72bd19f3176c98e129fa1" +"checksum wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "91f95b8f30407b9ca0c2de157281d3828bbed1fc1f55bea6eb54f40c52ec75ec" +"checksum wasm-bindgen-backend 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "ab7c242ebcb45bae45340986c48d1853eb2c1c52ff551f7724951b62a2c51429" +"checksum wasm-bindgen-macro 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "6e353f83716dec9a3597b5719ef88cb6c9e461ec16528f38aa023d3224b4e569" +"checksum wasm-bindgen-macro-support 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "3cc90b65fe69c3dd5a09684517dc79f42b847baa2d479c234d125e0a629d9b0a" +"checksum wasm-bindgen-shared 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "a71a37df4f5845025f96f279d20bbe5b19cbcb77f5410a3a90c6c544d889a162" "checksum winapi 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)" = "92c1eb33641e276cfa214a0522acad57be5c56b10cb348b3c5117db75f3ac4b0" "checksum winapi-i686-pc-windows-gnu 0.4.0 (registry+https://github.com/rust-lang/crates.io-index)" = "ac3b87c63620426dd9b991e5ce0329eff545bccbbb34f3be09ff6fb6ab51b7b6" "checksum winapi-util 0.1.1 (registry+https://github.com/rust-lang/crates.io-index)" = "afc5508759c5bf4285e61feb862b6083c8480aec864fa17a81fdec6f69b461ab" diff --git a/Cargo.toml b/Cargo.toml index 5662c8f..cd3c6d4 100644 --- a/Cargo.toml +++ b/Cargo.toml @@ -1,4 +1,5 @@ [workspace] members = [ - "chess-lib" + "chess-lib", + "chess-web" ] \ No newline at end of file diff --git a/chess-web/Cargo.toml b/chess-web/Cargo.toml new file mode 100644 index 0000000..9769715 --- /dev/null +++ b/chess-web/Cargo.toml @@ -0,0 +1,11 @@ +[package] +name = "chess-web" +version = "0.1.0" +authors = ["Jacob Gardner "] +edition = "2018" + +[lib] +crate-type = ["cdylib"] + +[dependencies] +wasm-bindgen = "0.2" \ No 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+ "resolved": "https://registry.npmjs.org/yargs-parser/-/yargs-parser-11.1.1.tgz", + "integrity": "sha512-C6kB/WJDiaxONLJQnF8ccx9SEeoTTLek8RVbaOIsrAUS8VrBEXfmeSnCZxygc+XC2sNMBIwOOnfcxiynjHsVSQ==", + "dev": true, + "requires": { + "camelcase": "^5.0.0", + "decamelize": "^1.2.0" + } + } + } +} diff --git a/web-test/package.json b/web-test/package.json new file mode 100644 index 0000000..4fc07b1 --- /dev/null +++ b/web-test/package.json @@ -0,0 +1,20 @@ +{ + "name": "chess-web", + "version": "1.0.0", + "description": "", + "main": "index.js", + "private": true, + "scripts": { + "start": "webpack-dev-server" + }, + "author": "", + "license": "ISC", + "devDependencies": { + "@wasm-tool/wasm-pack-plugin": "^0.2.0", + "html-webpack-plugin": "^3.2.0", + "typescript": "^3.2.2", + "webpack": "^4.28.3", + "webpack-cli": "^3.1.2", + "webpack-dev-server": "^3.1.14" + } +} diff --git a/web-test/src/main.ts b/web-test/src/main.ts new file mode 100644 index 0000000..e69de29 diff --git a/web-test/tsconfig.json b/web-test/tsconfig.json new file mode 100644 index 0000000..e4e3d7b --- /dev/null +++ b/web-test/tsconfig.json @@ -0,0 +1,60 @@ +{ + "compilerOptions": { + /* Basic Options */ + "target": "es5", /* Specify ECMAScript target version: 'ES3' (default), 'ES5', 'ES2015', 'ES2016', 'ES2017','ES2018' or 'ESNEXT'. */ + "module": "commonjs", /* Specify module code generation: 'none', 'commonjs', 'amd', 'system', 'umd', 'es2015', or 'ESNext'. */ + // "lib": [], /* Specify library files to be included in the compilation. */ + // "allowJs": true, /* Allow javascript files to be compiled. */ + // "checkJs": true, /* Report errors in .js files. */ + // "jsx": "preserve", /* Specify JSX code generation: 'preserve', 'react-native', or 'react'. */ + // "declaration": true, /* Generates corresponding '.d.ts' file. */ + // "declarationMap": true, /* Generates a sourcemap for each corresponding '.d.ts' file. */ + // "sourceMap": true, /* Generates corresponding '.map' file. */ + // "outFile": "./", /* Concatenate and emit output to single file. */ + // "outDir": "./", /* Redirect output structure to the directory. */ + // "rootDir": "./", /* Specify the root directory of input files. Use to control the output directory structure with --outDir. */ + // "composite": true, /* Enable project compilation */ + // "removeComments": true, /* Do not emit comments to output. */ + // "noEmit": true, /* Do not emit outputs. */ + // "importHelpers": true, /* Import emit helpers from 'tslib'. */ + // "downlevelIteration": true, /* Provide full support for iterables in 'for-of', spread, and destructuring when targeting 'ES5' or 'ES3'. */ + // "isolatedModules": true, /* Transpile each file as a separate module (similar to 'ts.transpileModule'). */ + + /* Strict Type-Checking Options */ + "strict": true, /* Enable all strict type-checking options. */ + // "noImplicitAny": true, /* Raise error on expressions and declarations with an implied 'any' type. */ + // "strictNullChecks": true, /* Enable strict null checks. */ + // "strictFunctionTypes": true, /* Enable strict checking of function types. */ + // "strictBindCallApply": true, /* Enable strict 'bind', 'call', and 'apply' methods on functions. */ + // "strictPropertyInitialization": true, /* Enable strict checking of property initialization in classes. */ + // "noImplicitThis": true, /* Raise error on 'this' expressions with an implied 'any' type. */ + // "alwaysStrict": true, /* Parse in strict mode and emit "use strict" for each source file. */ + + /* Additional Checks */ + // "noUnusedLocals": true, /* Report errors on unused locals. */ + // "noUnusedParameters": true, /* Report errors on unused parameters. */ + // "noImplicitReturns": true, /* Report error when not all code paths in function return a value. */ + // "noFallthroughCasesInSwitch": true, /* Report errors for fallthrough cases in switch statement. */ + + /* Module Resolution Options */ + // "moduleResolution": "node", /* Specify module resolution strategy: 'node' (Node.js) or 'classic' (TypeScript pre-1.6). */ + // "baseUrl": "./", /* Base directory to resolve non-absolute module names. */ + // "paths": {}, /* A series of entries which re-map imports to lookup locations relative to the 'baseUrl'. */ + // "rootDirs": [], /* List of root folders whose combined content represents the structure of the project at runtime. */ + // "typeRoots": [], /* List of folders to include type definitions from. */ + // "types": [], /* Type declaration files to be included in compilation. */ + // "allowSyntheticDefaultImports": true, /* Allow default imports from modules with no default export. This does not affect code emit, just typechecking. */ + "esModuleInterop": true /* Enables emit interoperability between CommonJS and ES Modules via creation of namespace objects for all imports. Implies 'allowSyntheticDefaultImports'. */ + // "preserveSymlinks": true, /* Do not resolve the real path of symlinks. */ + + /* Source Map Options */ + // "sourceRoot": "", /* Specify the location where debugger should locate TypeScript files instead of source locations. */ + // "mapRoot": "", /* Specify the location where debugger should locate map files instead of generated locations. */ + // "inlineSourceMap": true, /* Emit a single file with source maps instead of having a separate file. */ + // "inlineSources": true, /* Emit the source alongside the sourcemaps within a single file; requires '--inlineSourceMap' or '--sourceMap' to be set. */ + + /* Experimental Options */ + // "experimentalDecorators": true, /* Enables experimental support for ES7 decorators. */ + // "emitDecoratorMetadata": true, /* Enables experimental support for emitting type metadata for decorators. */ + } +} \ No newline at end of file diff --git a/web-test/webpack.config.js b/web-test/webpack.config.js new file mode 100644 index 0000000..86dccbc --- /dev/null +++ b/web-test/webpack.config.js @@ -0,0 +1,25 @@ +const path = require("path"); +const HtmlWebpackPlugin = require("html-webpack-plugin"); + +const dist = path.resolve(__dirname, "dist"); +const WasmPackPlugin = require("@wasm-tool/wasm-pack-plugin"); + +module.exports = { + entry: "./src/main.ts", + output: { + path: dist, + filename: "bundle.js" + }, + devServer: { + contentBase: dist, + }, + plugins: [ + new HtmlWebpackPlugin({ + template: 'index.html' + }), + + new WasmPackPlugin({ + crateDirectory: path.resolve(__dirname, '..', 'chess-web') + }), + ] +}; From 353a73d2e80b6a71996448b59311f717b2e5085e Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Tue, 1 Jan 2019 22:57:36 -0600 Subject: [PATCH 05/25] Initial web test --- chess-web/.gitignore | 1 + chess-web/src/lib.rs | 2 +- chess-web/wasm-pack.log | 128 ---- web-test/package-lock.json | 1146 ++++++++++++++++++++++++++++++++++++ web-test/package.json | 7 + web-test/src/main.ts | 4 + web-test/tsconfig.json | 2 +- web-test/webpack.config.js | 23 +- 8 files changed, 1179 insertions(+), 134 deletions(-) create mode 100644 chess-web/.gitignore delete mode 100644 chess-web/wasm-pack.log diff --git a/chess-web/.gitignore b/chess-web/.gitignore new file mode 100644 index 0000000..103931e --- /dev/null +++ b/chess-web/.gitignore @@ -0,0 +1 @@ +wasm-pack.log \ No newline at end of file diff --git a/chess-web/src/lib.rs b/chess-web/src/lib.rs index 6495a7e..cfd81c5 100644 --- a/chess-web/src/lib.rs +++ b/chess-web/src/lib.rs @@ -7,5 +7,5 @@ extern { #[wasm_bindgen] pub fn greet(name: &str) { - alert(&format!("Hello, {}!", name)); + alert(&format!("Guten tag, {}!", name)); } \ No newline at end of file diff --git a/chess-web/wasm-pack.log b/chess-web/wasm-pack.log deleted file mode 100644 index 0aee7fc..0000000 --- a/chess-web/wasm-pack.log +++ /dev/null @@ -1,128 +0,0 @@ -Jan 01 22:33:36.298 INFO Running build command... -Jan 01 22:33:36.577 INFO Checking rustc version... -Jan 01 22:33:36.901 INFO rustc version is 31. -Jan 01 22:33:36.901 INFO Checking crate configuration... -Jan 01 22:33:36.901 INFO Crate is correctly configured. -Jan 01 22:33:36.901 INFO Adding wasm-target... -Jan 01 22:33:36.901 INFO Running "rustup" "target" "add" "wasm32-unknown-unknown" -Jan 01 22:33:36.981 INFO rustup (stderr): info: component 'rust-std' for target 'wasm32-unknown-unknown' is up to date -Jan 01 22:33:36.983 INFO Adding wasm-target was successful. -Jan 01 22:33:36.984 INFO Building wasm... -Jan 01 22:33:36.984 INFO Running "cargo" "build" "--lib" "--release" "--target" "wasm32-unknown-unknown" -Jan 01 22:33:37.436 INFO cargo build (stderr): Finished release [optimized] target(s) in 0.42s -Jan 01 22:33:37.444 INFO wasm built at "./target/wasm32-unknown-unknown/release". -Jan 01 22:33:37.444 INFO Creating a pkg directory... -Jan 01 22:33:37.444 INFO Created a pkg directory at ".". -Jan 01 22:33:37.445 INFO Writing a package.json... -Jan 01 22:33:37.485 INFO Wrote a package.json at "./pkg/package.json". -Jan 01 22:33:37.485 INFO Copying readme from crate... -Jan 01 22:33:37.485 INFO Copied readme from crate to "./pkg". -Jan 01 22:33:37.485 INFO Copying license from crate... -Jan 01 22:33:37.486 INFO Copied license from crate to "./pkg". -Jan 01 22:33:37.486 INFO Identifying wasm-bindgen dependency... -Jan 01 22:33:37.487 INFO Installing wasm-bindgen-cli... -Jan 01 22:33:37.489 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "--version" -Jan 01 22:33:37.521 INFO wasm-bindgen (stdout): wasm-bindgen 0.2.29 -Jan 01 22:33:37.521 INFO Checking installed `wasm-bindgen` version == expected version: 0.2.29 == 0.2.29 -Jan 01 22:33:37.521 INFO Installing wasm-bindgen-cli was successful. -Jan 01 22:33:37.521 INFO Building the wasm bindings... -Jan 01 22:33:37.521 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "/Users/jgardner/chessAI/target/wasm32-unknown-unknown/release/chess_web.wasm" "--out-dir" "./pkg" "--typescript" "--browser" -Jan 01 22:33:37.589 INFO wasm bindings were built at "./pkg". -Jan 01 22:33:37.589 INFO Done in 1 second. -Jan 01 22:33:37.589 INFO Your wasm pkg is ready to publish at ./pkg. -Jan 01 22:36:05.702 INFO Running build command... -Jan 01 22:36:05.781 INFO Checking rustc version... -Jan 01 22:36:05.818 INFO rustc version is 31. -Jan 01 22:36:05.818 INFO Checking crate configuration... -Jan 01 22:36:05.819 INFO Crate is correctly configured. -Jan 01 22:36:05.819 INFO Adding wasm-target... -Jan 01 22:36:05.819 INFO Running "rustup" "target" "add" "wasm32-unknown-unknown" -Jan 01 22:36:05.882 INFO rustup (stderr): info: component 'rust-std' for target 'wasm32-unknown-unknown' is up to date -Jan 01 22:36:05.885 INFO Adding wasm-target was successful. -Jan 01 22:36:05.885 INFO Building wasm... -Jan 01 22:36:05.885 INFO Running "cargo" "build" "--lib" "--release" "--target" "wasm32-unknown-unknown" -Jan 01 22:36:06.032 INFO cargo build (stderr): Finished release [optimized] target(s) in 0.11s -Jan 01 22:36:06.038 INFO wasm built at "./target/wasm32-unknown-unknown/release". -Jan 01 22:36:06.038 INFO Creating a pkg directory... -Jan 01 22:36:06.038 INFO Created a pkg directory at ".". -Jan 01 22:36:06.039 INFO Writing a package.json... -Jan 01 22:36:06.080 INFO Wrote a package.json at "./pkg/package.json". -Jan 01 22:36:06.080 INFO Copying readme from crate... -Jan 01 22:36:06.081 INFO Copied readme from crate to "./pkg". -Jan 01 22:36:06.081 INFO Copying license from crate... -Jan 01 22:36:06.081 INFO Copied license from crate to "./pkg". -Jan 01 22:36:06.081 INFO Identifying wasm-bindgen dependency... -Jan 01 22:36:06.082 INFO Installing wasm-bindgen-cli... -Jan 01 22:36:06.083 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "--version" -Jan 01 22:36:06.098 INFO wasm-bindgen (stdout): wasm-bindgen 0.2.29 -Jan 01 22:36:06.099 INFO Checking installed `wasm-bindgen` version == expected version: 0.2.29 == 0.2.29 -Jan 01 22:36:06.099 INFO Installing wasm-bindgen-cli was successful. -Jan 01 22:36:06.099 INFO Building the wasm bindings... -Jan 01 22:36:06.099 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "/Users/jgardner/chessAI/target/wasm32-unknown-unknown/release/chess_web.wasm" "--out-dir" "./pkg" "--typescript" "--browser" -Jan 01 22:36:06.122 INFO wasm bindings were built at "./pkg". -Jan 01 22:36:06.122 INFO Done in 0 seconds. -Jan 01 22:36:06.122 INFO Your wasm pkg is ready to publish at ./pkg. -Jan 01 22:36:16.477 INFO Running build command... -Jan 01 22:36:16.554 INFO Checking rustc version... -Jan 01 22:36:16.588 INFO rustc version is 31. -Jan 01 22:36:16.588 INFO Checking crate configuration... -Jan 01 22:36:16.589 INFO Crate is correctly configured. -Jan 01 22:36:16.589 INFO Adding wasm-target... -Jan 01 22:36:16.589 INFO Running "rustup" "target" "add" "wasm32-unknown-unknown" -Jan 01 22:36:16.651 INFO rustup (stderr): info: component 'rust-std' for target 'wasm32-unknown-unknown' is up to date -Jan 01 22:36:16.654 INFO Adding wasm-target was successful. -Jan 01 22:36:16.655 INFO Building wasm... -Jan 01 22:36:16.655 INFO Running "cargo" "build" "--lib" "--release" "--target" "wasm32-unknown-unknown" -Jan 01 22:36:16.802 INFO cargo build (stderr): Finished release [optimized] target(s) in 0.11s -Jan 01 22:36:16.808 INFO wasm built at "./target/wasm32-unknown-unknown/release". -Jan 01 22:36:16.809 INFO Creating a pkg directory... -Jan 01 22:36:16.809 INFO Created a pkg directory at ".". -Jan 01 22:36:16.809 INFO Writing a package.json... -Jan 01 22:36:16.850 INFO Wrote a package.json at "./pkg/package.json". -Jan 01 22:36:16.850 INFO Copying readme from crate... -Jan 01 22:36:16.851 INFO Copied readme from crate to "./pkg". -Jan 01 22:36:16.851 INFO Copying license from crate... -Jan 01 22:36:16.851 INFO Copied license from crate to "./pkg". -Jan 01 22:36:16.851 INFO Identifying wasm-bindgen dependency... -Jan 01 22:36:16.853 INFO Installing wasm-bindgen-cli... -Jan 01 22:36:16.853 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "--version" -Jan 01 22:36:16.868 INFO wasm-bindgen (stdout): wasm-bindgen 0.2.29 -Jan 01 22:36:16.869 INFO Checking installed `wasm-bindgen` version == expected version: 0.2.29 == 0.2.29 -Jan 01 22:36:16.869 INFO Installing wasm-bindgen-cli was successful. -Jan 01 22:36:16.869 INFO Building the wasm bindings... -Jan 01 22:36:16.869 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "/Users/jgardner/chessAI/target/wasm32-unknown-unknown/release/chess_web.wasm" "--out-dir" "./pkg" "--typescript" "--browser" -Jan 01 22:36:16.892 INFO wasm bindings were built at "./pkg". -Jan 01 22:36:16.892 INFO Done in 0 seconds. -Jan 01 22:36:16.892 INFO Your wasm pkg is ready to publish at ./pkg. -Jan 01 22:37:01.346 INFO Running build command... -Jan 01 22:37:01.423 INFO Checking rustc version... -Jan 01 22:37:01.458 INFO rustc version is 31. -Jan 01 22:37:01.459 INFO Checking crate configuration... -Jan 01 22:37:01.459 INFO Crate is correctly configured. -Jan 01 22:37:01.459 INFO Adding wasm-target... -Jan 01 22:37:01.459 INFO Running "rustup" "target" "add" "wasm32-unknown-unknown" -Jan 01 22:37:01.528 INFO rustup (stderr): info: component 'rust-std' for target 'wasm32-unknown-unknown' is up to date -Jan 01 22:37:01.531 INFO Adding wasm-target was successful. -Jan 01 22:37:01.531 INFO Building wasm... -Jan 01 22:37:01.531 INFO Running "cargo" "build" "--lib" "--release" "--target" "wasm32-unknown-unknown" -Jan 01 22:37:01.680 INFO cargo build (stderr): Finished release [optimized] target(s) in 0.12s -Jan 01 22:37:01.687 INFO wasm built at "./target/wasm32-unknown-unknown/release". -Jan 01 22:37:01.687 INFO Creating a pkg directory... -Jan 01 22:37:01.687 INFO Created a pkg directory at ".". -Jan 01 22:37:01.688 INFO Writing a package.json... -Jan 01 22:37:01.729 INFO Wrote a package.json at "./pkg/package.json". -Jan 01 22:37:01.729 INFO Copying readme from crate... -Jan 01 22:37:01.729 INFO Copied readme from crate to "./pkg". -Jan 01 22:37:01.730 INFO Copying license from crate... -Jan 01 22:37:01.730 INFO Copied license from crate to "./pkg". -Jan 01 22:37:01.730 INFO Identifying wasm-bindgen dependency... -Jan 01 22:37:01.732 INFO Installing wasm-bindgen-cli... -Jan 01 22:37:01.732 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "--version" -Jan 01 22:37:01.747 INFO wasm-bindgen (stdout): wasm-bindgen 0.2.29 -Jan 01 22:37:01.748 INFO Checking installed `wasm-bindgen` version == expected version: 0.2.29 == 0.2.29 -Jan 01 22:37:01.748 INFO Installing wasm-bindgen-cli was successful. -Jan 01 22:37:01.748 INFO Building the wasm bindings... -Jan 01 22:37:01.748 INFO Running "/Users/jgardner/.cargo/bin/wasm-bindgen" "/Users/jgardner/chessAI/target/wasm32-unknown-unknown/release/chess_web.wasm" "--out-dir" "./pkg" "--typescript" "--browser" -Jan 01 22:37:01.772 INFO wasm bindings were built at "./pkg". -Jan 01 22:37:01.772 INFO Done in 0 seconds. -Jan 01 22:37:01.772 INFO Your wasm pkg is ready 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"https://registry.npmjs.org/source-map-loader/-/source-map-loader-0.2.4.tgz", + "integrity": "sha512-OU6UJUty+i2JDpTItnizPrlpOIBLmQbWMuBg9q5bVtnHACqw1tn9nNwqJLbv0/00JjnJb/Ee5g5WS5vrRv7zIQ==", + "dev": true, + "requires": { + "async": "^2.5.0", + "loader-utils": "^1.1.0" + }, + "dependencies": { + "async": { + "version": "2.6.1", + "resolved": "https://registry.npmjs.org/async/-/async-2.6.1.tgz", + "integrity": "sha512-fNEiL2+AZt6AlAw/29Cr0UDe4sRAHCpEHh54WMz+Bb7QfNcFw4h3loofyJpLeQs4Yx7yuqu/2dLgM5hKOs6HlQ==", + "dev": true, + "requires": { + "lodash": "^4.17.10" + } + } + } + }, "source-map-resolve": { "version": "0.5.2", "resolved": "https://registry.npmjs.org/source-map-resolve/-/source-map-resolve-0.5.2.tgz", @@ -4939,6 +6045,12 @@ "integrity": "sha1-fSKbH8xjfkZsoIEYCDanqr/4P0M=", "dev": true }, + "to-fast-properties": { + "version": "2.0.0", + "resolved": "https://registry.npmjs.org/to-fast-properties/-/to-fast-properties-2.0.0.tgz", + "integrity": "sha1-3F5pjL0HkmW8c+A3doGk5Og/YW4=", + "dev": true + }, "to-object-path": { "version": "0.3.0", "resolved": "https://registry.npmjs.org/to-object-path/-/to-object-path-0.3.0.tgz", @@ -4987,6 +6099,12 @@ "integrity": "sha1-LmhELZ9k7HILjMieZEOsbKqVACk=", "dev": true }, + "trim-right": { + "version": "1.0.1", + "resolved": "https://registry.npmjs.org/trim-right/-/trim-right-1.0.1.tgz", + "integrity": "sha1-yy4SAwZ+DI3h9hQJS5/kVwTqYAM=", + "dev": true + }, "tslib": { "version": "1.9.3", "resolved": "https://registry.npmjs.org/tslib/-/tslib-1.9.3.tgz", @@ -5039,6 +6157,34 @@ } } }, + "unicode-canonical-property-names-ecmascript": { + "version": "1.0.4", + "resolved": "https://registry.npmjs.org/unicode-canonical-property-names-ecmascript/-/unicode-canonical-property-names-ecmascript-1.0.4.tgz", + "integrity": "sha512-jDrNnXWHd4oHiTZnx/ZG7gtUTVp+gCcTTKr8L0HjlwphROEW3+Him+IpvC+xcJEFegapiMZyZe02CyuOnRmbnQ==", + "dev": true + }, + "unicode-match-property-ecmascript": { + "version": "1.0.4", + 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"sha512-2WSLa6OdYd2ng8oqiGIWnJqyFArvhn+5vgx5GTxMbUYjCYKUcuKS62YLFF0R/BDGlB1yzXjQOLtPAfHsgirEpg==", + "dev": true + }, "union-value": { "version": "1.0.0", "resolved": "https://registry.npmjs.org/union-value/-/union-value-1.0.0.tgz", diff --git a/web-test/package.json b/web-test/package.json index 4fc07b1..96ad07c 100644 --- a/web-test/package.json +++ b/web-test/package.json @@ -10,8 +10,15 @@ "author": "", "license": "ISC", "devDependencies": { + "@babel/cli": "^7.2.3", + "@babel/core": "^7.2.2", + "@babel/plugin-syntax-dynamic-import": "^7.2.0", + "@babel/preset-env": "^7.2.3", + "@babel/preset-typescript": "^7.1.0", "@wasm-tool/wasm-pack-plugin": "^0.2.0", + "babel-loader": "^8.0.4", "html-webpack-plugin": "^3.2.0", + "source-map-loader": "^0.2.4", "typescript": "^3.2.2", "webpack": "^4.28.3", "webpack-cli": "^3.1.2", diff --git a/web-test/src/main.ts b/web-test/src/main.ts index e69de29..c1f5254 100644 --- a/web-test/src/main.ts +++ b/web-test/src/main.ts @@ -0,0 +1,4 @@ + +import('../../chess-web/pkg').then(module => { + module.greet('dfoijfo'); +}); diff --git a/web-test/tsconfig.json b/web-test/tsconfig.json index e4e3d7b..6832507 100644 --- a/web-test/tsconfig.json +++ b/web-test/tsconfig.json @@ -3,7 +3,7 @@ /* Basic Options */ "target": "es5", /* Specify ECMAScript target version: 'ES3' (default), 'ES5', 'ES2015', 'ES2016', 'ES2017','ES2018' or 'ESNEXT'. */ "module": "commonjs", /* Specify module code generation: 'none', 'commonjs', 'amd', 'system', 'umd', 'es2015', or 'ESNext'. */ - // "lib": [], /* Specify library files to be included in the compilation. */ + "lib": ["es2015", "dom"], /* Specify library files to be included in the compilation. */ // "allowJs": true, /* Allow javascript files to be compiled. */ // "checkJs": true, /* Report errors in .js files. */ // "jsx": "preserve", /* Specify JSX code generation: 'preserve', 'react-native', or 'react'. */ diff --git a/web-test/webpack.config.js b/web-test/webpack.config.js index 86dccbc..e880f7f 100644 --- a/web-test/webpack.config.js +++ b/web-test/webpack.config.js @@ -10,16 +10,31 @@ module.exports = { path: dist, filename: "bundle.js" }, + module: { + rules: [ + { + test: /\.tsx?$/, + exclude: /node_modules/, + use: { + loader: "babel-loader", + options: { + presets: ["@babel/preset-env", "@babel/preset-typescript"], + plugins: ["@babel/plugin-syntax-dynamic-import"] + } + } + } + ] + }, devServer: { - contentBase: dist, + contentBase: dist }, plugins: [ new HtmlWebpackPlugin({ - template: 'index.html' + template: "index.html" }), new WasmPackPlugin({ - crateDirectory: path.resolve(__dirname, '..', 'chess-web') - }), + crateDirectory: path.resolve(__dirname, "..", "chess-web") + }) ] }; From fef1044f73e5cad21ff229221f282f18e57bc941 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Wed, 2 Jan 2019 15:48:10 -0600 Subject: [PATCH 06/25] Some changes to get chess working in the browser --- Cargo.lock | 192 +++++++++++++++++++- chess-lib/Cargo.toml | 5 +- chess-lib/src/chess/bitboard.rs | 4 +- chess-lib/src/chess/errors.rs | 11 +- chess-lib/src/lib.rs | 11 +- chess-lib/tests/bishop_move_generation.rs | 6 +- chess-lib/tests/castling_move_generation.rs | 6 +- chess-lib/tests/default_board_generation.rs | 9 +- chess-lib/tests/king_move_generation.rs | 7 +- chess-lib/tests/knight_move_generation.rs | 7 +- chess-lib/tests/pawn_move_generation.rs | 7 +- chess-lib/tests/queen_move_generation.rs | 7 +- chess-lib/tests/rook_move_generation.rs | 7 +- chess-web/Cargo.toml | 8 +- chess-web/src/lib.rs | 53 +++++- web-test/index.html | 2 +- web-test/src/main.ts | 3 +- 17 files changed, 274 insertions(+), 71 deletions(-) diff --git a/Cargo.lock b/Cargo.lock index 4bf82ce..517c19b 100644 --- a/Cargo.lock +++ b/Cargo.lock @@ -81,7 +81,6 @@ name = "chess" version = "0.1.0" dependencies = [ "criterion 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)", - "failure 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", "lazy_static 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)", "num 0.2.0 (registry+https://github.com/rust-lang/crates.io-index)", "num-derive 0.2.3 (registry+https://github.com/rust-lang/crates.io-index)", @@ -94,7 +93,11 @@ dependencies = [ name = "chess-web" version = "0.1.0" dependencies = [ + "chess 0.1.0", + "lazy_static 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)", + "seed 0.2.1 (registry+https://github.com/rust-lang/crates.io-index)", "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", + "web-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", ] [[package]] @@ -121,6 +124,15 @@ dependencies = [ "vec_map 0.8.1 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "console_error_panic_hook" +version = "0.1.5" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "cfg-if 0.1.6 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "criterion" version = "0.2.5" @@ -195,6 +207,18 @@ name = "either" version = "1.5.0" source = "registry+https://github.com/rust-lang/crates.io-index" +[[package]] +name = "env_logger" +version = "0.6.0" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "atty 0.2.11 (registry+https://github.com/rust-lang/crates.io-index)", + "humantime 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)", + "log 0.4.6 (registry+https://github.com/rust-lang/crates.io-index)", + "regex 1.1.0 (registry+https://github.com/rust-lang/crates.io-index)", + "termcolor 1.0.4 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "failure" version = "0.1.4" @@ -238,6 +262,19 @@ name = "fuchsia-zircon-sys" version = "0.3.3" source = "registry+https://github.com/rust-lang/crates.io-index" +[[package]] +name = "futures" +version = "0.1.25" +source = "registry+https://github.com/rust-lang/crates.io-index" + +[[package]] +name = "getopts" +version = "0.2.18" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "unicode-width 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "handlebars" version = "0.32.4" @@ -253,6 +290,22 @@ dependencies = [ "serde_json 1.0.34 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "heck" +version = "0.3.1" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "unicode-segmentation 1.2.1 (registry+https://github.com/rust-lang/crates.io-index)", +] + +[[package]] +name = "humantime" +version = "1.2.0" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "quick-error 1.2.2 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "itertools" version = "0.7.11" @@ -274,6 +327,14 @@ name = "itoa" version = "0.4.3" source = "registry+https://github.com/rust-lang/crates.io-index" +[[package]] +name = "js-sys" +version = "0.3.6" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "lazy_static" version = "0.2.11" @@ -316,6 +377,14 @@ dependencies = [ "version_check 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "nom" +version = "4.1.1" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "memchr 2.1.2 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "num" version = "0.2.0" @@ -436,6 +505,15 @@ dependencies = [ "unicode-xid 0.1.0 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "pulldown-cmark" +version = "0.2.0" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "bitflags 1.0.4 (registry+https://github.com/rust-lang/crates.io-index)", + "getopts 0.2.18 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "quick-error" version = "1.2.2" @@ -515,6 +593,22 @@ dependencies = [ "winapi-util 0.1.1 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "seed" +version = "0.2.1" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "console_error_panic_hook 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)", + "futures 0.1.25 (registry+https://github.com/rust-lang/crates.io-index)", + "js-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", + "pulldown-cmark 0.2.0 (registry+https://github.com/rust-lang/crates.io-index)", + "serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", + "serde_json 1.0.34 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen-futures 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", + "web-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "serde" version = "0.8.23" @@ -524,6 +618,9 @@ source = "registry+https://github.com/rust-lang/crates.io-index" name = "serde" version = "1.0.83" source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "serde_derive 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", +] [[package]] name = "serde-hjson" @@ -623,6 +720,11 @@ dependencies = [ "syn 0.14.9 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "sourcefile" +version = "0.1.4" +source = "registry+https://github.com/rust-lang/crates.io-index" + [[package]] name = "strsim" version = "0.7.0" @@ -695,6 +797,14 @@ dependencies = [ "winapi 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "termcolor" +version = "1.0.4" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "wincolor 1.0.1 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "termion" version = "1.5.1" @@ -749,6 +859,11 @@ dependencies = [ "lazy_static 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "unicode-segmentation" +version = "1.2.1" +source = "registry+https://github.com/rust-lang/crates.io-index" + [[package]] name = "unicode-width" version = "0.1.5" @@ -794,6 +909,8 @@ name = "wasm-bindgen" version = "0.2.29" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ + "serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", + "serde_json 1.0.34 (registry+https://github.com/rust-lang/crates.io-index)", "wasm-bindgen-macro 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", ] @@ -810,6 +927,16 @@ dependencies = [ "wasm-bindgen-shared 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", ] +[[package]] +name = "wasm-bindgen-futures" +version = "0.3.6" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "futures 0.1.25 (registry+https://github.com/rust-lang/crates.io-index)", + "js-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", + "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", +] + [[package]] name = "wasm-bindgen-macro" version = "0.2.29" @@ -836,6 +963,42 @@ name = "wasm-bindgen-shared" version = "0.2.29" source = "registry+https://github.com/rust-lang/crates.io-index" +[[package]] +name = "wasm-bindgen-webidl" +version = "0.2.23" +source = "registry+https://github.com/rust-lang/crates.io-index" +dependencies = [ + "failure 0.1.4 (registry+https://github.com/rust-lang/crates.io-index)", + "heck 0.3.1 (registry+https://github.com/rust-lang/crates.io-index)", + "log 0.4.6 (registry+https://github.com/rust-lang/crates.io-index)", 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"561ed901ae465d6185fa7864d63fbd5720d0ef718366c9a4dc83cf6170d7e9ba" diff --git a/chess-lib/Cargo.toml b/chess-lib/Cargo.toml index d66d79a..34d087f 100644 --- a/chess-lib/Cargo.toml +++ b/chess-lib/Cargo.toml @@ -5,23 +5,22 @@ authors = ["Jacob Gardner "] edition = "2018" [lib] -name = "lib" +name = "chess_lib" path = "src/lib.rs" [features] strict = [] [dependencies] -failure = "^0.1.2" num = "^0.2" num-derive = "^0.2" num-traits = "^0.2" -snapshot = { git = "https://github.com/jacobgardner/snapshot-rs.git", branch = "hjson" } uncover = "^0.1.1" lazy_static = "^1.2.0" [dev-dependencies] criterion = "^0.2.5" +snapshot = { git = "https://github.com/jacobgardner/snapshot-rs.git", branch = "hjson" } [[bench]] name = "pawn_generation" diff --git a/chess-lib/src/chess/bitboard.rs b/chess-lib/src/chess/bitboard.rs index 8ea11e3..ecc703a 100644 --- a/chess-lib/src/chess/bitboard.rs +++ b/chess-lib/src/chess/bitboard.rs @@ -148,7 +148,7 @@ impl From for BitBoard { /// the unsetting of any bits (or spaces) in `A` that exist in `B`. /// /// ``` -/// # use lib::chess::BitBoard; +/// # use chess_lib::chess::BitBoard; /// assert_eq!( /// BitBoard::new(0b11001100) /// - BitBoard::new(0b01100110), @@ -173,7 +173,7 @@ impl SubAssign for BitBoard { /// the setting of any bits (or spaces) in `A` or exist in `B`. /// /// ``` -/// # use lib::chess::BitBoard; +/// # use chess_lib::chess::BitBoard; /// assert_eq!( /// BitBoard::new(0b11001100) /// | BitBoard::new(0b01100110), diff --git a/chess-lib/src/chess/errors.rs b/chess-lib/src/chess/errors.rs index 67d4e39..1742edc 100644 --- a/chess-lib/src/chess/errors.rs +++ b/chess-lib/src/chess/errors.rs @@ -20,20 +20,11 @@ impl Display for InvalidStringReason { } } -#[derive(Debug, Fail, PartialEq)] +#[derive(Debug, PartialEq)] pub enum BoardError { - #[fail(display = "invalid player id: {}", player_id)] InvalidPlayer { player_id: u8 }, - - #[fail(display = "invalid piece id: {}", piece_id)] InvalidPiece { piece_id: u8 }, - - #[fail(display = "Bit found on player mask, but no board masks")] MalformedBoard, - - #[fail(display = "Rank/File exceeded board limits: {} {}", rank, file)] OutOfBounds { rank: u8, file: u8 }, - - #[fail(display = "Malformed string for board: {}", _0)] InvalidString(InvalidStringReason), } diff --git a/chess-lib/src/lib.rs b/chess-lib/src/lib.rs index 55ab811..ebfe3b7 100644 --- a/chess-lib/src/lib.rs +++ b/chess-lib/src/lib.rs @@ -4,14 +4,9 @@ // #![cfg_attr(feature = "strict", deny(missing_docs))] #![cfg_attr(feature = "strict", deny(warnings))] -#[macro_use] -extern crate uncover; -#[macro_use] -extern crate num_derive; -#[macro_use] -extern crate failure; -#[macro_use] -extern crate lazy_static; +#[macro_use] extern crate uncover; +#[macro_use] extern crate num_derive; +#[macro_use] extern crate lazy_static; define_uncover_macros!(enable_if(cfg!(debug_assertions))); diff --git a/chess-lib/tests/bishop_move_generation.rs b/chess-lib/tests/bishop_move_generation.rs index 732b1f2..8f88501 100644 --- a/chess-lib/tests/bishop_move_generation.rs +++ b/chess-lib/tests/bishop_move_generation.rs @@ -1,10 +1,8 @@ -extern crate lib; +extern crate chess_lib; use snapshot::snapshot; -use lib::chess::Player; -use lib::fixtures::*; -use lib::test_moves::generate_moves_for_board; +use chess_lib::{chess::Player, fixtures::*, test_moves::generate_moves_for_board}; #[snapshot] fn test_generate_white_bishop_moves() -> Vec { diff --git a/chess-lib/tests/castling_move_generation.rs b/chess-lib/tests/castling_move_generation.rs index fbfc7b3..5cad00b 100644 --- a/chess-lib/tests/castling_move_generation.rs +++ b/chess-lib/tests/castling_move_generation.rs @@ -1,10 +1,8 @@ -extern crate lib; +extern crate chess_lib; use snapshot::snapshot; -use lib::chess::Player; -use lib::fixtures::*; -use lib::test_moves::generate_moves_for_board; +use chess_lib::{chess::Player, fixtures::*, test_moves::generate_moves_for_board}; #[snapshot] fn test_generate_castling_unobstructed_w() -> Vec { diff --git a/chess-lib/tests/default_board_generation.rs b/chess-lib/tests/default_board_generation.rs index 2f8857e..54853c0 100644 --- a/chess-lib/tests/default_board_generation.rs +++ b/chess-lib/tests/default_board_generation.rs @@ -1,10 +1,11 @@ -extern crate lib; +extern crate chess_lib; +use chess_lib::{ + chess::{Player, DEFAULT_BOARD}, + test_moves::generate_moves_for_board, +}; use snapshot::snapshot; -use lib::chess::{Player, DEFAULT_BOARD}; -use lib::test_moves::generate_moves_for_board; - #[snapshot] fn test_generate_white_default_moves() -> Vec { generate_moves_for_board(DEFAULT_BOARD, Player::White, None) diff --git a/chess-lib/tests/king_move_generation.rs b/chess-lib/tests/king_move_generation.rs index 8040677..cad5336 100644 --- a/chess-lib/tests/king_move_generation.rs +++ b/chess-lib/tests/king_move_generation.rs @@ -1,10 +1,7 @@ -extern crate lib; +extern crate chess_lib; use snapshot::snapshot; - -use lib::chess::Player; -use lib::fixtures::*; -use lib::test_moves::generate_moves_for_board; +use chess_lib::{chess::Player, fixtures::*, test_moves::generate_moves_for_board}; #[snapshot] fn test_generate_white_king_moves() -> Vec { diff --git a/chess-lib/tests/knight_move_generation.rs b/chess-lib/tests/knight_move_generation.rs index c1c1943..0616e98 100644 --- a/chess-lib/tests/knight_move_generation.rs +++ b/chess-lib/tests/knight_move_generation.rs @@ -1,11 +1,8 @@ -extern crate lib; +extern crate chess_lib; +use chess_lib::{chess::Player, fixtures::*, test_moves::generate_moves_for_board}; use snapshot::snapshot; -use lib::chess::Player; -use lib::fixtures::*; -use lib::test_moves::generate_moves_for_board; - #[snapshot] fn test_generate_white_knight_moves() -> Vec { generate_moves_for_board(WHITE_KNIGHT_TEST, Player::White, None) diff --git a/chess-lib/tests/pawn_move_generation.rs b/chess-lib/tests/pawn_move_generation.rs index 7b486b7..ae74211 100644 --- a/chess-lib/tests/pawn_move_generation.rs +++ b/chess-lib/tests/pawn_move_generation.rs @@ -1,10 +1,7 @@ -extern crate lib; +extern crate chess_lib; use snapshot::snapshot; - -use lib::chess::Player; -use lib::fixtures::*; -use lib::test_moves::generate_moves_for_board; +use chess_lib::{chess::Player, fixtures::*, test_moves::generate_moves_for_board}; #[snapshot] fn test_generate_white_pawn_moves() -> Vec { diff --git a/chess-lib/tests/queen_move_generation.rs b/chess-lib/tests/queen_move_generation.rs index eef5fe9..575724c 100644 --- a/chess-lib/tests/queen_move_generation.rs +++ b/chess-lib/tests/queen_move_generation.rs @@ -1,10 +1,7 @@ -extern crate lib; +extern crate chess_lib; use snapshot::snapshot; - -use lib::chess::Player; -use lib::fixtures::*; -use lib::test_moves::generate_moves_for_board; +use chess_lib::{chess::Player, fixtures::*, test_moves::generate_moves_for_board}; #[snapshot] fn test_generate_white_queen_moves() -> Vec { diff --git a/chess-lib/tests/rook_move_generation.rs b/chess-lib/tests/rook_move_generation.rs index 714105a..9599631 100644 --- a/chess-lib/tests/rook_move_generation.rs +++ b/chess-lib/tests/rook_move_generation.rs @@ -1,10 +1,7 @@ -extern crate lib; +extern crate chess_lib; use snapshot::snapshot; - -use lib::chess::Player; -use lib::fixtures::*; -use lib::test_moves::generate_moves_for_board; +use chess_lib::{chess::Player, fixtures::*, test_moves::generate_moves_for_board}; #[snapshot] fn test_generate_white_rook_moves() -> Vec { diff --git a/chess-web/Cargo.toml b/chess-web/Cargo.toml index 9769715..a0cf438 100644 --- a/chess-web/Cargo.toml +++ b/chess-web/Cargo.toml @@ -3,9 +3,15 @@ name = "chess-web" version = "0.1.0" authors = ["Jacob Gardner "] edition = "2018" +description = "Chess for web" +repository = "https://github.com/jacobgardner/chessAI" [lib] crate-type = ["cdylib"] [dependencies] -wasm-bindgen = "0.2" \ No newline at end of file +wasm-bindgen = "0.2" +web-sys = "0.3" +seed = "0.2" +lazy_static = "1.2" +chess = { path = "../chess-lib" } \ No newline at end of file diff --git a/chess-web/src/lib.rs b/chess-web/src/lib.rs index cfd81c5..5296671 100644 --- a/chess-web/src/lib.rs +++ b/chess-web/src/lib.rs @@ -1,11 +1,52 @@ use wasm_bindgen::prelude::*; -#[wasm_bindgen] -extern { - pub fn alert(s: &str); +#[macro_use] +extern crate seed; +// #[macro_use] extern crate lazy_static; + +use chess_lib::chess::{Board, Player, DEFAULT_BOARD}; +use seed::prelude::*; +use web_sys::console; + +#[derive(Clone)] +struct Model { + board: Board, + possible_moves: Vec, +} + +#[derive(Clone)] +enum Msg {} + +impl Default for Model { + fn default() -> Self { + let board = Board::from(DEFAULT_BOARD, Player::White).unwrap(); + let possible_moves = board.generate_moves().collect(); + + Self { + board, + possible_moves, + } + } +} + +fn update(_msg: Msg, model: Model) -> Model { + model +} + +fn view(_state: seed::App, model: Model) -> El { + + for board in model.possible_moves.iter() { + console::log_1(&format!("{}", board).into()); + } + + let chess_style = style! { + "background-color" => "#000000" + }; + + div!(&chess_style,) } #[wasm_bindgen] -pub fn greet(name: &str) { - alert(&format!("Guten tag, {}!", name)); -} \ No newline at end of file +pub fn mount() { + seed::run(Model::default(), update, view, "main", None, None); +} diff --git a/web-test/index.html b/web-test/index.html index b591ba3..f009f05 100644 --- a/web-test/index.html +++ b/web-test/index.html @@ -4,6 +4,6 @@ Chess - +

    \ No newline at end of file diff --git a/web-test/src/main.ts b/web-test/src/main.ts index c1f5254..72b07f3 100644 --- a/web-test/src/main.ts +++ b/web-test/src/main.ts @@ -1,4 +1,3 @@ - import('../../chess-web/pkg').then(module => { - module.greet('dfoijfo'); + module.mount(); }); From ccab76e36daf44a32992889df162e91555780e9a Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Wed, 2 Jan 2019 16:27:18 -0600 Subject: [PATCH 07/25] Next move button and rendering the board --- chess-lib/src/chess/board/mod.rs | 15 +------- chess-lib/src/chess/piece.rs | 17 +++++++++ chess-web/src/lib.rs | 64 ++++++++++++++++++++++++++++---- 3 files changed, 74 insertions(+), 22 deletions(-) diff --git a/chess-lib/src/chess/board/mod.rs b/chess-lib/src/chess/board/mod.rs index 95a1e8d..e0a81e8 100644 --- a/chess-lib/src/chess/board/mod.rs +++ b/chess-lib/src/chess/board/mod.rs @@ -320,20 +320,7 @@ impl Display for Board { let piece = self.piece_at(7 - r, f).map_err(|_| fmt::Error)?; let chr = if let Some(piece) = piece { - let (white_piece, black_piece) = match piece.piece_type { - PieceType::Pawn => ('♙', '♟'), - PieceType::Rook => ('♖', '♜'), - PieceType::Bishop => ('♗', '♝'), - PieceType::Knight => ('♘', '♞'), - PieceType::King => ('♔', '♚'), - PieceType::Queen => ('♕', '♛'), - }; - - if piece.player == Player::White { - white_piece - } else { - black_piece - } + piece.to_char() } else { '·' }; diff --git a/chess-lib/src/chess/piece.rs b/chess-lib/src/chess/piece.rs index 3acba82..51074a1 100644 --- a/chess-lib/src/chess/piece.rs +++ b/chess-lib/src/chess/piece.rs @@ -17,6 +17,23 @@ impl Piece { None } } + + pub fn to_char(&self) -> char { + let (white_piece, black_piece) = match self.piece_type { + PieceType::Pawn => ('♙', '♟'), + PieceType::Rook => ('♖', '♜'), + PieceType::Bishop => ('♗', '♝'), + PieceType::Knight => ('♘', '♞'), + PieceType::King => ('♔', '♚'), + PieceType::Queen => ('♕', '♛'), + }; + + if self.player == Player::White { + white_piece + } else { + black_piece + } + } } #[test] diff --git a/chess-web/src/lib.rs b/chess-web/src/lib.rs index 5296671..3426468 100644 --- a/chess-web/src/lib.rs +++ b/chess-web/src/lib.rs @@ -15,7 +15,9 @@ struct Model { } #[derive(Clone)] -enum Msg {} +enum Msg { + NextBoard, +} impl Default for Model { fn default() -> Self { @@ -29,21 +31,67 @@ impl Default for Model { } } -fn update(_msg: Msg, model: Model) -> Model { +fn update(msg: Msg, mut model: Model) -> Model { + match msg { + Msg::NextBoard => model.board = model.board.generate_moves().nth(0).unwrap(), + } + model } fn view(_state: seed::App, model: Model) -> El { + // for board in model.possible_moves.iter() { + console::log_1(&format!("{}", model.board).into()); + // } - for board in model.possible_moves.iter() { - console::log_1(&format!("{}", board).into()); - } + let board_style = style! { + "background-color" => "#FFFFFF" + }; + + let rank_style = style! { + "display" => "flex"; + "flex-direction" => "row"; + }; - let chess_style = style! { - "background-color" => "#000000" + let space_style = |space_id: u8| { + style! { + "width" => "100px"; + "height" => "100px"; + "display" => "flex"; + "justify-content" => "center"; + "align-items" => "center"; + "font-size" => "60px"; + "background-color" => { + if space_id % 2 == 0 { + "white" + } else { + "teal" + } + }; + } }; - div!(&chess_style,) + div!( + div!( + &board_style, + (0..8) + .map(|r| div!( + &rank_style, + (0..8) + .map(|f| div!( + space_style(r + f), + if let Some(piece) = model.board.piece_at(7 - r, f).unwrap() { + piece.to_char().to_string() + } else { + " ".to_owned() + } + )) + .collect::>() + )) + .collect::>() + ), + button!(simple_ev("click", Msg::NextBoard), "next") + ) } #[wasm_bindgen] From 8ba8786056d7cfed7061aca0b6bf24e00d1eccbb Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 12 Jan 2019 17:36:05 -0600 Subject: [PATCH 08/25] A bunch of stuff for supporting web. --- Cargo.lock | 70 +------------------- chess-lib/src/chess/board/mod.rs | 74 +++++++++++++++------ chess-web/Cargo.toml | 2 +- chess-web/src/lib.rs | 110 ++++++++----------------------- web-test/package.json | 2 +- web-test/src/main.ts | 26 +++++++- web-test/webpack.config.js | 1 + 7 files changed, 107 insertions(+), 178 deletions(-) diff --git a/Cargo.lock b/Cargo.lock index 517c19b..e12e9c3 100644 --- a/Cargo.lock +++ b/Cargo.lock @@ -94,8 +94,8 @@ name = "chess-web" version = "0.1.0" dependencies = [ "chess 0.1.0", + "js-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", "lazy_static 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)", - "seed 0.2.1 (registry+https://github.com/rust-lang/crates.io-index)", "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", "web-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", ] @@ -124,15 +124,6 @@ dependencies = [ "vec_map 0.8.1 (registry+https://github.com/rust-lang/crates.io-index)", ] -[[package]] -name = "console_error_panic_hook" -version = "0.1.5" -source = "registry+https://github.com/rust-lang/crates.io-index" -dependencies = [ - "cfg-if 0.1.6 (registry+https://github.com/rust-lang/crates.io-index)", - "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", -] - [[package]] name = "criterion" version = "0.2.5" @@ -262,19 +253,6 @@ name = "fuchsia-zircon-sys" version = "0.3.3" source = "registry+https://github.com/rust-lang/crates.io-index" -[[package]] -name = "futures" -version = "0.1.25" -source = "registry+https://github.com/rust-lang/crates.io-index" - -[[package]] -name = "getopts" -version = "0.2.18" -source = "registry+https://github.com/rust-lang/crates.io-index" -dependencies = [ - "unicode-width 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)", -] - [[package]] name = "handlebars" version = "0.32.4" @@ -505,15 +483,6 @@ dependencies = [ "unicode-xid 0.1.0 (registry+https://github.com/rust-lang/crates.io-index)", ] -[[package]] -name = "pulldown-cmark" -version = "0.2.0" -source = "registry+https://github.com/rust-lang/crates.io-index" -dependencies = [ - "bitflags 1.0.4 (registry+https://github.com/rust-lang/crates.io-index)", - "getopts 0.2.18 (registry+https://github.com/rust-lang/crates.io-index)", -] - [[package]] name = "quick-error" version = "1.2.2" @@ -593,22 +562,6 @@ dependencies = [ "winapi-util 0.1.1 (registry+https://github.com/rust-lang/crates.io-index)", ] -[[package]] -name = "seed" -version = "0.2.1" -source = "registry+https://github.com/rust-lang/crates.io-index" -dependencies = [ - "console_error_panic_hook 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)", - "futures 0.1.25 (registry+https://github.com/rust-lang/crates.io-index)", - "js-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", - "pulldown-cmark 0.2.0 (registry+https://github.com/rust-lang/crates.io-index)", - "serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", - "serde_json 1.0.34 (registry+https://github.com/rust-lang/crates.io-index)", - "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", - "wasm-bindgen-futures 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", - "web-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", -] - [[package]] name = "serde" version = "0.8.23" @@ -618,9 +571,6 @@ source = "registry+https://github.com/rust-lang/crates.io-index" name = "serde" version = "1.0.83" source = "registry+https://github.com/rust-lang/crates.io-index" -dependencies = [ - "serde_derive 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", -] [[package]] name = "serde-hjson" @@ -909,8 +859,6 @@ name = "wasm-bindgen" version = "0.2.29" source = "registry+https://github.com/rust-lang/crates.io-index" dependencies = [ - "serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)", - "serde_json 1.0.34 (registry+https://github.com/rust-lang/crates.io-index)", "wasm-bindgen-macro 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", ] @@ -927,16 +875,6 @@ dependencies = [ "wasm-bindgen-shared 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", ] -[[package]] -name = "wasm-bindgen-futures" -version = "0.3.6" -source = "registry+https://github.com/rust-lang/crates.io-index" -dependencies = [ - "futures 0.1.25 (registry+https://github.com/rust-lang/crates.io-index)", - "js-sys 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)", - "wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)", -] - [[package]] name = "wasm-bindgen-macro" version = "0.2.29" @@ -1049,7 +987,6 @@ dependencies = [ "checksum cfg-if 0.1.6 (registry+https://github.com/rust-lang/crates.io-index)" = "082bb9b28e00d3c9d39cc03e64ce4cea0f1bb9b3fde493f0cbc008472d22bdf4" "checksum chrono 0.4.6 (registry+https://github.com/rust-lang/crates.io-index)" = "45912881121cb26fad7c38c17ba7daa18764771836b34fab7d3fbd93ed633878" "checksum clap 2.32.0 (registry+https://github.com/rust-lang/crates.io-index)" = "b957d88f4b6a63b9d70d5f454ac8011819c6efa7727858f458ab71c756ce2d3e" -"checksum console_error_panic_hook 0.1.5 (registry+https://github.com/rust-lang/crates.io-index)" = "6c5dd2c094474ec60a6acaf31780af270275e3153bafff2db5995b715295762e" "checksum criterion 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)" = "c47d2b548c5647e1a436dc0cb78d4ebf51b6bf7ab101ed76662828bdd4d3a24a" "checksum criterion-plot 0.2.7 (registry+https://github.com/rust-lang/crates.io-index)" = "dd5f81689739e463ece7a6b62c6ec63bdab5c4e28fe05ff451769e87d1511411" "checksum criterion-stats 0.2.5 (registry+https://github.com/rust-lang/crates.io-index)" = "ff43cac80562f91ead0b617c1be74edf350adfaa195809d355de98dfc8f9237d" @@ -1063,8 +1000,6 @@ dependencies = [ "checksum fs2 0.4.3 (registry+https://github.com/rust-lang/crates.io-index)" = "9564fc758e15025b46aa6643b1b77d047d1a56a1aea6e01002ac0c7026876213" "checksum fuchsia-zircon 0.3.3 (registry+https://github.com/rust-lang/crates.io-index)" = "2e9763c69ebaae630ba35f74888db465e49e259ba1bc0eda7d06f4a067615d82" "checksum fuchsia-zircon-sys 0.3.3 (registry+https://github.com/rust-lang/crates.io-index)" = "3dcaa9ae7725d12cdb85b3ad99a434db70b468c09ded17e012d86b5c1010f7a7" -"checksum futures 0.1.25 (registry+https://github.com/rust-lang/crates.io-index)" = "49e7653e374fe0d0c12de4250f0bdb60680b8c80eed558c5c7538eec9c89e21b" -"checksum getopts 0.2.18 (registry+https://github.com/rust-lang/crates.io-index)" = "0a7292d30132fb5424b354f5dc02512a86e4c516fe544bb7a25e7f266951b797" "checksum handlebars 0.32.4 (registry+https://github.com/rust-lang/crates.io-index)" = "d89ec99d1594f285d4590fc32bac5f75cdab383f1123d504d27862c644a807dd" "checksum heck 0.3.1 (registry+https://github.com/rust-lang/crates.io-index)" = "20564e78d53d2bb135c343b3f47714a56af2061f1c928fdb541dc7b9fdd94205" "checksum humantime 1.2.0 (registry+https://github.com/rust-lang/crates.io-index)" = "3ca7e5f2e110db35f93b837c81797f3714500b81d517bf20c431b16d3ca4f114" @@ -1093,7 +1028,6 @@ dependencies = [ "checksum pest_derive 1.0.8 (registry+https://github.com/rust-lang/crates.io-index)" = "ca3294f437119209b084c797604295f40227cffa35c57220b1e99a6ff3bf8ee4" "checksum pretty_assertions 0.2.1 (registry+https://github.com/rust-lang/crates.io-index)" = "1d510007841e87c7a6d829a36f7f0acb72aef12e38cc89073fe39810c1d976ac" "checksum proc-macro2 0.4.24 (registry+https://github.com/rust-lang/crates.io-index)" = "77619697826f31a02ae974457af0b29b723e5619e113e9397b8b82c6bd253f09" -"checksum pulldown-cmark 0.2.0 (registry+https://github.com/rust-lang/crates.io-index)" = "eef52fac62d0ea7b9b4dc7da092aa64ea7ec3d90af6679422d3d7e0e14b6ee15" "checksum quick-error 1.2.2 (registry+https://github.com/rust-lang/crates.io-index)" = "9274b940887ce9addde99c4eee6b5c44cc494b182b97e73dc8ffdcb3397fd3f0" "checksum quote 0.3.15 (registry+https://github.com/rust-lang/crates.io-index)" = "7a6e920b65c65f10b2ae65c831a81a073a89edd28c7cce89475bff467ab4167a" "checksum quote 0.6.10 (registry+https://github.com/rust-lang/crates.io-index)" = "53fa22a1994bd0f9372d7a816207d8a2677ad0325b073f5c5332760f0fb62b5c" @@ -1105,7 +1039,6 @@ dependencies = [ "checksum rustc-demangle 0.1.11 (registry+https://github.com/rust-lang/crates.io-index)" = "01b90379b8664dd83460d59bdc5dd1fd3172b8913788db483ed1325171eab2f7" "checksum ryu 0.2.7 (registry+https://github.com/rust-lang/crates.io-index)" = "eb9e9b8cde282a9fe6a42dd4681319bfb63f121b8a8ee9439c6f4107e58a46f7" "checksum same-file 1.0.4 (registry+https://github.com/rust-lang/crates.io-index)" = "8f20c4be53a8a1ff4c1f1b2bd14570d2f634628709752f0702ecdd2b3f9a5267" -"checksum seed 0.2.1 (registry+https://github.com/rust-lang/crates.io-index)" = "df669963e1f8f1428b3a3d694cbbd194af20cfe027942136852240beeff7adb8" "checksum serde 0.8.23 (registry+https://github.com/rust-lang/crates.io-index)" = "9dad3f759919b92c3068c696c15c3d17238234498bbdcc80f2c469606f948ac8" "checksum serde 1.0.83 (registry+https://github.com/rust-lang/crates.io-index)" = "157e12af46859e968da75dea9845530e13d03bcab2009a41b9b7bb3cf4eb3ec2" "checksum serde-hjson 0.8.2 (registry+https://github.com/rust-lang/crates.io-index)" = "0b833c5ad67d52ced5f5938b2980f32a9c1c5ef047f0b4fb3127e7a423c76153" @@ -1145,7 +1078,6 @@ dependencies = [ "checksum walkdir 2.2.7 (registry+https://github.com/rust-lang/crates.io-index)" = "9d9d7ed3431229a144296213105a390676cc49c9b6a72bd19f3176c98e129fa1" "checksum wasm-bindgen 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "91f95b8f30407b9ca0c2de157281d3828bbed1fc1f55bea6eb54f40c52ec75ec" "checksum wasm-bindgen-backend 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "ab7c242ebcb45bae45340986c48d1853eb2c1c52ff551f7724951b62a2c51429" -"checksum wasm-bindgen-futures 0.3.6 (registry+https://github.com/rust-lang/crates.io-index)" = "d1784e7401a90119b2a4e8ec9c8d37c3594c3e3bb9ba24533ee1969eebaf0485" "checksum wasm-bindgen-macro 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "6e353f83716dec9a3597b5719ef88cb6c9e461ec16528f38aa023d3224b4e569" "checksum wasm-bindgen-macro-support 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "3cc90b65fe69c3dd5a09684517dc79f42b847baa2d479c234d125e0a629d9b0a" "checksum wasm-bindgen-shared 0.2.29 (registry+https://github.com/rust-lang/crates.io-index)" = "a71a37df4f5845025f96f279d20bbe5b19cbcb77f5410a3a90c6c544d889a162" diff --git a/chess-lib/src/chess/board/mod.rs b/chess-lib/src/chess/board/mod.rs index e0a81e8..eba0daf 100644 --- a/chess-lib/src/chess/board/mod.rs +++ b/chess-lib/src/chess/board/mod.rs @@ -21,6 +21,35 @@ pub struct Board { pub next_player: Player, } +pub struct PieceIter<'a> { + board: &'a Board, + pieces_left: BitBoard, +} + +impl<'a> PieceIter<'a> { + pub fn new(board: &'a Board) -> Self { + Self { + board, + pieces_left: board.all_pieces(), + } + } +} + +impl<'a> Iterator for PieceIter<'a> { + type Item = Option; + + fn next(&mut self) -> Option { + if self.pieces_left.is_empty() { + return None; + } + + let next_piece = self.pieces_left.first_bit_position(); + for (board_id, board) in self.board.pieces.iter().enumerate() {} + + None + } +} + impl Default for Board { fn default() -> Self { Board { @@ -46,10 +75,8 @@ impl Board { self.players[1 - (self.next_player as usize)] } - pub fn piece_at(&self, rank: u8, file: u8) -> Result, BoardError> { - if rank >= 8 || file >= 8 { - return Err(BoardError::OutOfBounds { rank, file }); - } + pub fn piece_at(&self, rank: u8, file: u8) -> Option { + debug_assert!(rank < 8 && file < 8); let mask = BitBoard::from(BitPosition::from((rank, file))); @@ -59,25 +86,25 @@ impl Board { .enumerate() .find(|&(_, player_board)| !mask.intersect(*player_board).is_empty()) { - let player = - num::FromPrimitive::from_usize(player_id).ok_or(BoardError::InvalidPlayer { + let player = num::FromPrimitive::from_usize(player_id) + .ok_or(BoardError::InvalidPlayer { player_id: player_id as u8, - })?; + }) + .unwrap(); let (i, _) = self .pieces .iter() .enumerate() .find(|&(_, board)| !mask.intersect(*board).is_empty()) - .ok_or(BoardError::MalformedBoard)?; + .unwrap(); debug_assert!(i < PIECE_COUNT); - let piece_type = num::FromPrimitive::from_usize(i) - .ok_or(BoardError::InvalidPiece { piece_id: i as u8 })?; + let piece_type = num::FromPrimitive::from_usize(i).unwrap(); // let piece_board = (0..PIECE_COUNT).find(|&i| mask & self.pieces[i] > 0).ok_or(())?; - Ok(Some(Piece { player, piece_type })) + Some(Piece { player, piece_type }) } else { debug_assert!({ (0..PIECE_COUNT) @@ -85,7 +112,7 @@ impl Board { .is_none() }); - Ok(None) + None } } @@ -131,6 +158,10 @@ impl Board { }) } + pub fn iter(&self) -> PieceIter { + PieceIter::new(&self) + } + pub fn generate_moves(&self) -> MoveGenerator { MoveGenerator::new(self.clone(), self.next_player) } @@ -317,7 +348,7 @@ impl Display for Board { board += &format!("0x{: <02x} {} ║ ", (7 - r) * 8, 8 - r); for f in 0..8 { - let piece = self.piece_at(7 - r, f).map_err(|_| fmt::Error)?; + let piece = self.piece_at(7 - r, f); let chr = if let Some(piece) = piece { piece.to_char() @@ -449,7 +480,7 @@ mod tests { }; assert_eq!( - board.piece_at(0, 0).unwrap(), + board.piece_at(0, 0), Some(Piece { piece_type: PieceType::Pawn, player: Player::Black @@ -457,7 +488,7 @@ mod tests { ); assert_eq!( - board.piece_at(1, 0).unwrap(), + board.piece_at(1, 0), Some(Piece { piece_type: PieceType::Rook, player: Player::White @@ -465,7 +496,7 @@ mod tests { ); assert_eq!( - board.piece_at(1, 4).unwrap(), + board.piece_at(1, 4), Some(Piece { piece_type: PieceType::Knight, player: Player::Black @@ -473,7 +504,7 @@ mod tests { ); assert_eq!( - board.piece_at(2, 0).unwrap(), + board.piece_at(2, 0), Some(Piece { piece_type: PieceType::Bishop, player: Player::White @@ -481,7 +512,7 @@ mod tests { ); assert_eq!( - board.piece_at(3, 1).unwrap(), + board.piece_at(3, 1), Some(Piece { piece_type: PieceType::Queen, player: Player::Black @@ -489,15 +520,16 @@ mod tests { ); assert_eq!( - board.piece_at(7, 7).unwrap(), + board.piece_at(7, 7), Some(Piece { piece_type: PieceType::King, player: Player::White }) ); - assert_eq!(board.piece_at(4, 4).unwrap(), None); - assert_eq!(board.piece_at(0, 5), Err(BoardError::MalformedBoard)); + assert_eq!(board.piece_at(4, 4), None); + // TODO: Use panic catch test + // assert_eq!(board.piece_at(0, 5), Err(BoardError::MalformedBoard)); } } diff --git a/chess-web/Cargo.toml b/chess-web/Cargo.toml index a0cf438..d3a60b5 100644 --- a/chess-web/Cargo.toml +++ b/chess-web/Cargo.toml @@ -12,6 +12,6 @@ crate-type = ["cdylib"] [dependencies] wasm-bindgen = "0.2" web-sys = "0.3" -seed = "0.2" +js-sys = "0.3" lazy_static = "1.2" chess = { path = "../chess-lib" } \ No newline at end of file diff --git a/chess-web/src/lib.rs b/chess-web/src/lib.rs index 3426468..4b9a651 100644 --- a/chess-web/src/lib.rs +++ b/chess-web/src/lib.rs @@ -1,100 +1,42 @@ use wasm_bindgen::prelude::*; +use js_sys::Array; -#[macro_use] -extern crate seed; -// #[macro_use] extern crate lazy_static; +use chess_lib::chess::{Board, Piece, Player}; -use chess_lib::chess::{Board, Player, DEFAULT_BOARD}; -use seed::prelude::*; -use web_sys::console; - -#[derive(Clone)] -struct Model { +#[wasm_bindgen] +pub struct WebBoard { board: Board, - possible_moves: Vec, } -#[derive(Clone)] -enum Msg { - NextBoard, +#[wasm_bindgen] +pub struct WebPiece { + piece: Piece, } -impl Default for Model { - fn default() -> Self { - let board = Board::from(DEFAULT_BOARD, Player::White).unwrap(); - let possible_moves = board.generate_moves().collect(); +#[wasm_bindgen] +impl WebBoard { + pub fn get_pieces(&self) -> Array { + let arr = Array::new(); - Self { - board, - possible_moves, + for piece in self.board.iter() { + // arr.push() } - } -} -fn update(msg: Msg, mut model: Model) -> Model { - match msg { - Msg::NextBoard => model.board = model.board.generate_moves().nth(0).unwrap(), + arr } - - model -} - -fn view(_state: seed::App, model: Model) -> El { - // for board in model.possible_moves.iter() { - console::log_1(&format!("{}", model.board).into()); - // } - - let board_style = style! { - "background-color" => "#FFFFFF" - }; - - let rank_style = style! { - "display" => "flex"; - "flex-direction" => "row"; - }; - - let space_style = |space_id: u8| { - style! { - "width" => "100px"; - "height" => "100px"; - "display" => "flex"; - "justify-content" => "center"; - "align-items" => "center"; - "font-size" => "60px"; - "background-color" => { - if space_id % 2 == 0 { - "white" - } else { - "teal" - } - }; - } - }; - - div!( - div!( - &board_style, - (0..8) - .map(|r| div!( - &rank_style, - (0..8) - .map(|f| div!( - space_style(r + f), - if let Some(piece) = model.board.piece_at(7 - r, f).unwrap() { - piece.to_char().to_string() - } else { - " ".to_owned() - } - )) - .collect::>() - )) - .collect::>() - ), - button!(simple_ev("click", Msg::NextBoard), "next") - ) } #[wasm_bindgen] -pub fn mount() { - seed::run(Model::default(), update, view, "main", None, None); +pub fn generate_board_from_string(board: &str, is_white: bool) -> Result { + Ok(WebBoard { + board: Board::from( + board, + if is_white { + Player::White + } else { + Player::Black + }, + ) + .map_err(|_| "Malformed Board")?, + }) } diff --git a/web-test/package.json b/web-test/package.json index 96ad07c..15a4181 100644 --- a/web-test/package.json +++ b/web-test/package.json @@ -5,7 +5,7 @@ "main": "index.js", "private": true, "scripts": { - "start": "webpack-dev-server" + "start": "webpack-dev-server --mode=development" }, "author": "", "license": "ISC", diff --git a/web-test/src/main.ts b/web-test/src/main.ts index 72b07f3..9d1f13a 100644 --- a/web-test/src/main.ts +++ b/web-test/src/main.ts @@ -1,3 +1,25 @@ -import('../../chess-web/pkg').then(module => { - module.mount(); +const DEFAULT_BOARD = ` + rnbkqbnr + pppppppp + xxxxxxxx + xxxxxxxx + xxxxxxxx + xxxxxxxx + PPPPPPPP + RNBKQBNR +`; + +import('../../chess-web/pkg').then((chess) => { + const board = chess.generate_board_from_string(DEFAULT_BOARD, true); + + try { + chess.generate_board_from_string("poop", false); + } catch(err) { + console.log('Fuck'); + } + + console.log(board); + board.get_pieces(); + + board.free(); }); diff --git a/web-test/webpack.config.js b/web-test/webpack.config.js index e880f7f..22ac941 100644 --- a/web-test/webpack.config.js +++ b/web-test/webpack.config.js @@ -10,6 +10,7 @@ module.exports = { path: dist, filename: "bundle.js" }, + devtool: 'source-map', module: { rules: [ { From 3497872efbcab0b81f3c73906ceb2161e3b70a09 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 14 Jan 2019 00:28:06 -0600 Subject: [PATCH 09/25] Iterate over all the pieces --- .gitignore | 3 +- chess-lib/src/chess/board/mod.rs | 26 +- chess-lib/src/chess/piece.rs | 4 +- chess-web/Cargo.toml | 7 +- chess-web/src/lib.rs | 77 +- web-test/package-lock.json | 6803 ------------------------------ web-test/src/main.ts | 18 +- 7 files changed, 97 insertions(+), 6841 deletions(-) delete mode 100644 web-test/package-lock.json diff --git a/.gitignore b/.gitignore index 97ebc10..03093e4 100644 --- a/.gitignore +++ b/.gitignore @@ -1,3 +1,4 @@ /target/ **/*.rs.bk -.DS_Store \ No newline at end of file +.DS_Store +wasm-pack.log \ No newline at end of file diff --git a/chess-lib/src/chess/board/mod.rs b/chess-lib/src/chess/board/mod.rs index eba0daf..5110069 100644 --- a/chess-lib/src/chess/board/mod.rs +++ b/chess-lib/src/chess/board/mod.rs @@ -36,7 +36,7 @@ impl<'a> PieceIter<'a> { } impl<'a> Iterator for PieceIter<'a> { - type Item = Option; + type Item = (RankFile, Piece); fn next(&mut self) -> Option { if self.pieces_left.is_empty() { @@ -44,9 +44,29 @@ impl<'a> Iterator for PieceIter<'a> { } let next_piece = self.pieces_left.first_bit_position(); - for (board_id, board) in self.board.pieces.iter().enumerate() {} + let piece_mask = BitBoard::from(next_piece); + let (board_idx, _) = self + .board + .pieces + .iter() + .enumerate() + .find(|(_, b)| !b.intersect(piece_mask).is_empty()) + .unwrap(); + + let (player_idx, _) = self.board.players.iter().enumerate().find(|(_, b)| !b.intersect(piece_mask).is_empty()).unwrap(); + + let piece_type: PieceType = num::FromPrimitive::from_usize(board_idx).unwrap(); + let player: Player = num::FromPrimitive::from_usize(player_idx).unwrap(); + + self.pieces_left -= piece_mask; - None + Some(( + RankFile::from(next_piece), + Piece { + player, + piece_type, + }, + )) } } diff --git a/chess-lib/src/chess/piece.rs b/chess-lib/src/chess/piece.rs index 51074a1..40b40d5 100644 --- a/chess-lib/src/chess/piece.rs +++ b/chess-lib/src/chess/piece.rs @@ -2,8 +2,8 @@ use crate::chess::{PieceType, Player}; #[derive(Debug, PartialEq)] pub struct Piece { - pub(super) piece_type: PieceType, - pub(super) player: Player, + pub piece_type: PieceType, + pub player: Player, } impl Piece { diff --git a/chess-web/Cargo.toml b/chess-web/Cargo.toml index d3a60b5..200dd00 100644 --- a/chess-web/Cargo.toml +++ b/chess-web/Cargo.toml @@ -11,7 +11,10 @@ crate-type = ["cdylib"] [dependencies] wasm-bindgen = "0.2" -web-sys = "0.3" js-sys = "0.3" lazy_static = "1.2" -chess = { path = "../chess-lib" } \ No newline at end of file +chess = { path = "../chess-lib" } + +[dependencies.web-sys] +version = "0.3" +features = ["console"] \ No newline at end of file diff --git a/chess-web/src/lib.rs b/chess-web/src/lib.rs index 4b9a651..ee009fb 100644 --- a/chess-web/src/lib.rs +++ b/chess-web/src/lib.rs @@ -1,42 +1,71 @@ use wasm_bindgen::prelude::*; -use js_sys::Array; -use chess_lib::chess::{Board, Piece, Player}; +use js_sys::Function; +use web_sys::console::log_1; + +use chess_lib::chess; #[wasm_bindgen] -pub struct WebBoard { - board: Board, +pub struct Board { + board: chess::Board, } #[wasm_bindgen] -pub struct WebPiece { - piece: Piece, +pub struct Piece { + piece: chess::Piece, + rank_file: chess::RankFile, } #[wasm_bindgen] -impl WebBoard { - pub fn get_pieces(&self) -> Array { - let arr = Array::new(); +impl Board { + pub fn get_pieces(&self, fun: &Function) -> Result<(), JsValue> { + let this = JsValue::NULL; + + for (idx, (rank_file, piece)) in self.board.iter().enumerate() { + let web_piece = Piece { piece, rank_file }; - for piece in self.board.iter() { - // arr.push() + let x = JsValue::from(web_piece); + + fun.call1(&this, &x).map_err(|_| "Unable to call callback")?; } - arr + Ok(()) + } + + pub fn from(board: &str, is_white: bool) -> Result { + Ok(Board { + board: chess::Board::from( + board, + if is_white { + chess::Player::White + } else { + chess::Player::Black + }, + ) + .map_err(|_| "Malformed Board")?, + }) } } #[wasm_bindgen] -pub fn generate_board_from_string(board: &str, is_white: bool) -> Result { - Ok(WebBoard { - board: Board::from( - board, - if is_white { - Player::White - } else { - Player::Black - }, - ) - .map_err(|_| "Malformed Board")?, - }) +impl Piece { + pub fn rank(&self) -> u8 { + self.rank_file.rank() + } + + pub fn file(&self) -> u8 { + self.rank_file.file() + } + + #[wasm_bindgen(js_name = type)] + pub fn piece_type(&self) -> char { + self.piece.to_char() + } + + pub fn owner(&self) -> char { + match self.piece.player { + chess::Player::White => 'w', + chess::Player::Black => 'b', + } + } } diff --git a/web-test/package-lock.json b/web-test/package-lock.json deleted file mode 100644 index 0680da5..0000000 --- a/web-test/package-lock.json +++ /dev/null @@ -1,6803 +0,0 @@ -{ - "name": "chess-web", - "version": "1.0.0", - "lockfileVersion": 1, - "requires": true, - "dependencies": { - "@babel/cli": { - "version": "7.2.3", - "resolved": "https://registry.npmjs.org/@babel/cli/-/cli-7.2.3.tgz", - "integrity": "sha512-bfna97nmJV6nDJhXNPeEfxyMjWnt6+IjUAaDPiYRTBlm8L41n8nvw6UAqUCbvpFfU246gHPxW7sfWwqtF4FcYA==", - "dev": true, - "requires": { - "chokidar": "^2.0.3", - "commander": "^2.8.1", - 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b/web-test/src/main.ts @@ -9,17 +9,23 @@ const DEFAULT_BOARD = ` RNBKQBNR `; -import('../../chess-web/pkg').then((chess) => { - const board = chess.generate_board_from_string(DEFAULT_BOARD, true); +import {Piece} from '../../chess-web/pkg'; + +import("../../chess-web/pkg").then(chess => { + const board = chess.Board.from(DEFAULT_BOARD, true); + // const board = chess.generate_board_from_string(DEFAULT_BOARD, true); try { - chess.generate_board_from_string("poop", false); - } catch(err) { - console.log('Fuck'); + chess.Board.from("poop", false); + } catch (err) { + console.log("Fuck"); } console.log(board); - board.get_pieces(); + board.get_pieces((piece: Piece) => { + console.log(piece.rank(), piece.file(), piece.type(), piece.owner()) + piece.free(); + }); board.free(); }); From 06b07e5ce0ad63eed99523cb96cc979c7c4bff79 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 14 Jan 2019 00:30:38 -0600 Subject: [PATCH 10/25] Remove old import --- chess-web/src/lib.rs | 3 +-- 1 file changed, 1 insertion(+), 2 deletions(-) diff --git a/chess-web/src/lib.rs b/chess-web/src/lib.rs index ee009fb..7428999 100644 --- a/chess-web/src/lib.rs +++ b/chess-web/src/lib.rs @@ -1,7 +1,6 @@ use wasm_bindgen::prelude::*; use js_sys::Function; -use web_sys::console::log_1; use chess_lib::chess; @@ -21,7 +20,7 @@ impl Board { pub fn get_pieces(&self, fun: &Function) -> Result<(), JsValue> { let this = JsValue::NULL; - for (idx, (rank_file, piece)) in self.board.iter().enumerate() { + for (rank_file, piece) in self.board.iter() { let web_piece = Piece { piece, rank_file }; let x = JsValue::from(web_piece); From 9f22d4e8383e46759251c06c798f5fc250d64020 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 14 Jan 2019 00:35:27 -0600 Subject: [PATCH 11/25] Add travis-ci badge --- README.md | 5 ++--- 1 file changed, 2 insertions(+), 3 deletions(-) diff --git a/README.md b/README.md index 36f2288..c9ad57f 100644 --- a/README.md +++ b/README.md @@ -1,5 +1,4 @@ -Chess AI -======== +# Chess AI [![Build Status](https://travis-ci.org/jacobgardner/chessAI.svg?branch=master)](https://travis-ci.org/jacobgardner/chessAI) To benchmark, run: @@ -37,7 +36,7 @@ Stretch Goals: - [ ] How deep to search at any given time -Possible Optimizations: +Possible Optimizations: - [ ] Using premade boards for a lot of masks. NOTE: This actually may end up slower because the frequent lookups may thrash the cache From ff8b53f52dd647364401caee73816a6be1217c2d Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 10 Apr 2021 01:27:26 -0500 Subject: [PATCH 12/25] Add some tests. Fix SAN casing for movements. Tests are broken on windows at least. --- Cargo.lock | 694 +++++++++++++++--------------- chess-lib/src/chess/chess_move.rs | 42 +- chess-lib/src/chess/rank_file.rs | 4 +- 3 files changed, 387 insertions(+), 353 deletions(-) diff --git a/Cargo.lock b/Cargo.lock index e12e9c3..f45b65e 100644 --- a/Cargo.lock +++ b/Cargo.lock @@ -1,651 +1,728 @@ +# This file is automatically @generated by Cargo. +# It is not intended for manual editing. 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There are +/// other thigns that are also typically captured such as checkmates that +/// we do not yet cover here. impl fmt::Display for Move { fn fmt(&self, f: &mut fmt::Formatter) -> fmt::Result { if let MoveType::Castling { is_queenside } = self.move_type { @@ -50,11 +55,11 @@ impl fmt::Display for Move { write!( f, - "{}{:?}{}{:?}{}{}", + "{}{}{}{}{}{}{}", self.piece_type.to_char(), - self.from, + format!("{:?}", self.from).to_lowercase(), if self.is_capture { "x" } else { "" }, - self.to, + format!("{:?}", self.to).to_lowercase(), if self.move_type == MoveType::EnPassant { "e.p." } else { @@ -67,7 +72,38 @@ impl fmt::Display for Move { s } else { "".to_owned() + }, + if self.threatens_king { + "+" + } else { + "" } ) } } + +#[cfg(test)] +mod tests { + use super::*; + + #[test] + fn test_san() { + assert_eq!(format!("{}", Move { + piece_type: PieceType::Pawn, + from: RankFile::A7, + to: RankFile::A8, + move_type: MoveType::Promotion { promoted_to: PieceType::Queen }, + is_capture: false, + threatens_king: false + }), "Pa7a8=Q"); + + assert_eq!(format!("{}", Move { + piece_type: PieceType::Pawn, + from: RankFile::A7, + to: RankFile::A8, + move_type: MoveType::Promotion { promoted_to: PieceType::Queen }, + is_capture: true, + threatens_king: true + }), "Pa7xa8=Q+"); + } +} diff --git a/chess-lib/src/chess/rank_file.rs b/chess-lib/src/chess/rank_file.rs index 35381be..8c6cec0 100644 --- a/chess-lib/src/chess/rank_file.rs +++ b/chess-lib/src/chess/rank_file.rs @@ -24,11 +24,11 @@ impl From for RankFile { } impl RankFile { - pub fn rank(self) -> u8 { + pub const fn rank(self) -> u8 { self as u8 / 8 } - pub fn file(self) -> u8 { + pub const fn file(self) -> u8 { self as u8 % 8 } } From 8ecb5d318015e76c3cbe2d3e30f317834c4ee82b Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 10 Apr 2021 17:25:59 -0500 Subject: [PATCH 13/25] Update tests to use characters guarenteed to be monospaced --- .../bishop_move_generation.rs.snap | 944 +++--- .../castling_move_generation.rs.snap | 2034 ++++++------- .../default_board_generation.rs.snap | 496 +-- .../king_move_generation.rs.snap | 244 +- .../knight_move_generation.rs.snap | 692 ++--- .../pawn_move_generation.rs.snap | 322 +- .../queen_move_generation.rs.snap | 2652 ++++++++--------- .../rook_move_generation.rs.snap | 1538 +++++----- chess-lib/src/chess/move_generator/mod.rs | 17 +- chess-lib/src/chess/piece.rs | 19 +- 10 files changed, 4485 insertions(+), 4473 deletions(-) diff --git a/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap index cb9086a..86d6b32 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap @@ -16,660 +16,660 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BG1F2 + Bg1f2 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ ♝ · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B B · · ║ 15 + 0x00 1 ║ · · · · n · · B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BG1H2 + Bg1h2 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · ♝ ║ 15 - 0x00 1 ║ · · · · ♘ · · ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · B ║ 15 + 0x00 1 ║ · · · · n · · B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BG1E3 + Bg1e3 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · ♝ ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · B r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · · B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BG1D4 + Bg1d4 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ ♝ · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♝ ║ 7 + 0x18 4 ║ · · B B · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · · B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BG1C5 + Bg1c5 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 - 0x20 5 ║ · · ♝ · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♝ ║ 7 + 0x28 6 ║ · · · · · B · · ║ 47 + 0x20 5 ║ · · B · · · · · ║ 39 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · · B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BG1B6 + Bg1b6 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♝ · · · ♝ · · ║ 47 + 0x28 6 ║ · B · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · · B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BG1A7 + Bg1a7 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 - 0x30 7 ║ ♝ · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x38 8 ║ B · · · n · · · ║ 63 + 0x30 7 ║ B · · · · · · · ║ 55 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · · B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BH1G2 + Bh1g2 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · ♝ · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ · ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · B · ║ 15 + 0x00 1 ║ · · · · n · B · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BH1xF3 + Bh1xf3 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♝ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ · ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · B · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE2D1 + Be2d1 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · ♝ ♘ · ♝ ♝ ║ 7 + 0x00 1 ║ · · · B n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE2F1 + Be2f1 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ ♝ ♝ ♝ ║ 7 + 0x00 1 ║ · · · · n B B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE2D3 + Be2d3 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · ♝ · ♖ · · ║ 23 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · B · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE2xF3 + Be2xf3 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♝ · · ║ 23 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · B · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4A2 + Bc4a2 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ ♝ · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ B · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4B3 + Bc4b3 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · ♝ · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · B · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4D3 + Bc4d3 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · ♝ · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · B · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4B5 + Bc4b5 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 - 0x20 5 ║ · ♝ · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x28 6 ║ · · · · · B · · ║ 47 + 0x20 5 ║ · B · · · · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4D5 + Bc4d5 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 - 0x20 5 ║ · · · ♝ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x28 6 ║ · · · · · B · · ║ 47 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4A6 + Bc4a6 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♝ · · · · ♝ · · ║ 47 + 0x28 6 ║ B · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4E6 + Bc4e6 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♝ ♝ · · ║ 47 + 0x28 6 ║ · · · · B B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4F7 + Bc4f7 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · ♝ · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x38 8 ║ B · · · n · · · ║ 63 + 0x30 7 ║ · · · · · B · · ║ 55 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC4G8 + Bc4g8 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · ♝ · ║ 63 + 0x38 8 ║ B · · · n · B · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6A1 + Bf6a1 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ ♝ · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ B · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6B2 + Bf6b2 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · ♝ · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · B · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6C3 + Bf6c3 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · ♝ · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · B · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6D4 + Bf6d4 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ ♝ · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B B · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6xH4 + Bf6xh4 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♝ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · B ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6E5 + Bf6e5 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♝ · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x20 5 ║ · · · · B · · · ║ 39 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6G5 + Bf6g5 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 + 0x38 8 ║ B · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♝ · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x20 5 ║ · · · · · · B · ║ 39 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6E7 + Bf6e7 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · ♝ · · · ║ 55 + 0x38 8 ║ B · · · n · · · ║ 63 + 0x30 7 ║ · · · · B · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6G7 + Bf6g7 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · · ♝ · ║ 55 + 0x38 8 ║ B · · · n · · · ║ 63 + 0x30 7 ║ · · · · · · B · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6D8 + Bf6d8 ╔═════════════════╗ - 0x38 8 ║ ♝ · · ♝ ♘ · · · ║ 63 + 0x38 8 ║ B · · B n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF6H8 + Bf6h8 ╔═════════════════╗ - 0x38 8 ║ ♝ · · · ♘ · · ♝ ║ 63 + 0x38 8 ║ B · · · n · · B ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BA8xF3 + Ba8xf3 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♝ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · B · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BA8E4 + Ba8e4 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · ♝ · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · B · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BA8D5 + Ba8d5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 - 0x20 5 ║ · · · ♝ · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x28 6 ║ · · · · · B · · ║ 47 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BA8C6 + Ba8c6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · ♝ · · ♝ · · ║ 47 + 0x28 6 ║ · · B · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BA8B7 + Ba8b7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 - 0x30 7 ║ · ♝ · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♝ · · ║ 47 + 0x38 8 ║ · · · · n · · · ║ 63 + 0x30 7 ║ · B · · · · · · ║ 55 + 0x28 6 ║ · · · · · B · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♝ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♝ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♝ ♝ ║ 7 + 0x18 4 ║ · · B · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ · · · · n · B B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -693,439 +693,439 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD1C2 + Bd1c2 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ ♗ · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R b · · · · · ║ 15 + 0x00 1 ║ · · · · · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD1E2 + Bd1e2 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · ♗ · · · ║ 15 - 0x00 1 ║ · · · · · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · b · · · ║ 15 + 0x00 1 ║ · · · · · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD1xB3 + Bd1xb3 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♗ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · b · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD1F3 + Bd1f3 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · ♗ · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · b · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD1G4 + Bd1g4 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · ♗ ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · b P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD1H5 + Bd1h5 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · ♗ ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · b ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BH1G2 + Bh1g2 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · ♗ · ║ 15 - 0x00 1 ║ · · · ♗ · · · · ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · b · ║ 15 + 0x00 1 ║ · · · b · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BH1F3 + Bh1f3 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · ♗ · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · · ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · b · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4B1 + Be4b1 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · ♗ · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · b · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4C2 + Be4c2 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ ♗ · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R b · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4G2 + Be4g2 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · ♗ · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · b · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4D3 + Be4d3 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · ♗ · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · b · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4F3 + Be4f3 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · ♗ · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · b · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4F5 + Be4f5 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · ♗ · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · b · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4G6 + Be4g6 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · · · ♗ · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · · · b · ║ 47 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE4H7 + Be4h7 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ ♗ ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R b ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD5xB3 + Bd5xb3 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♗ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · b · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD5C4 + Bd5c4 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♗ · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x18 4 ║ · · b · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD5C6 + Bd5c6 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · ♗ · · · · · ║ 47 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · b · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD5E6 + Bd5e6 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD5B7 + Bd5b7 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · ♗ · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · b · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD5F7 + Bd5f7 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · ♗ ♜ · ║ 55 + 0x38 8 ║ b · · N · · · · ║ 63 + 0x30 7 ║ · · · · · b R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BD5G8 + Bd5g8 ╔═════════════════╗ - 0x38 8 ║ ♗ · · ♞ · · ♗ · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ b · · N · · b · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BA8C6 + Ba8c6 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · ♗ · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · b · · · · · ║ 47 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BA8B7 + Ba8b7 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · ♗ · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · b · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · · · · ║ 39 - 0x18 4 ║ · · · · ♗ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♗ · · · ♗ ║ 7 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · b · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · b · · · b ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap index d7b2c9e..027fdba 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap @@ -16,82 +16,82 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8E7 + Ke8e7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · · · ♜ ║ 63 - 0x30 7 ║ · · · · ♚ · · · ║ 55 + 0x38 8 ║ R · · · · · · R ║ 63 + 0x30 7 ║ · · · · K · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8F7 + Ke8f7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · · · ♜ ║ 63 - 0x30 7 ║ · · · · · ♚ · · ║ 55 + 0x38 8 ║ R · · · · · · R ║ 63 + 0x30 7 ║ · · · · · K · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8D8 + Ke8d8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♚ · · · ♜ ║ 63 + 0x38 8 ║ R · · K · · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8F8 + Ke8f8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · ♚ · ♜ ║ 63 + 0x38 8 ║ R · · · · K · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -115,99 +115,99 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BB5E2 + Bb5e2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 - 0x08 2 ║ · · · · ♗ · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · R · · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1D1 + Ke1d1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · ♔ · · · ♖ ║ 7 + 0x00 1 ║ r · · k · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1F1 + Ke1f1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · · ♔ · ♖ ║ 7 + 0x00 1 ║ r · · · · k · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1D2 + Ke1d2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 - 0x08 2 ║ · · · ♔ · · · · ║ 15 - 0x00 1 ║ ♖ · · · · · · ♖ ║ 7 + 0x10 3 ║ · · · · R · · · ║ 23 + 0x08 2 ║ · · · k · · · · ║ 15 + 0x00 1 ║ r · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1F2 + Ke1f2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 - 0x08 2 ║ · · · · · ♔ · · ║ 15 - 0x00 1 ║ ♖ · · · · · · ♖ ║ 7 + 0x10 3 ║ · · · · R · · · ║ 23 + 0x08 2 ║ · · · · · k · · ║ 15 + 0x00 1 ║ r · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -231,677 +231,677 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8xA1 + Ra8xa1 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♜ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ R · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A2 + Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♜ · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x08 2 ║ R · · · · · · · ║ 15 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A3 + Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♜ · · · · · · · ║ 23 + 0x10 3 ║ R · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A4 + Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♜ · · · · · · · ║ 31 + 0x18 4 ║ R · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A5 + Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♜ · · · · · · · ║ 39 + 0x20 5 ║ R · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A6 + Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♜ · · · · · · · ║ 47 + 0x28 6 ║ R · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A7 + Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♚ · ♞ ♜ ║ 63 - 0x30 7 ║ ♜ · · · · · · · ║ 55 + 0x38 8 ║ · · · Q K · N R ║ 63 + 0x30 7 ║ R · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8B8 + Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · ♜ · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · R · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8C8 + Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · ♜ ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ · · R Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8xH1 + Rh8xh1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ · ║ 63 + 0x38 8 ║ R · · Q K · N · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♜ ║ 7 + 0x00 1 ║ r · b · k b · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H2 + Rh8h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ · ║ 63 + 0x38 8 ║ R · · Q K · N · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · ♜ ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x08 2 ║ · · · · · · · R ║ 15 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H3 + Rh8h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ · ║ 63 + 0x38 8 ║ R · · Q K · N · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · ♜ ║ 23 + 0x10 3 ║ · · · · · · · R ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H4 + Rh8h4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ · ║ 63 + 0x38 8 ║ R · · Q K · N · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♜ ║ 31 + 0x18 4 ║ · · · · · · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H5 + Rh8h5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ · ║ 63 + 0x38 8 ║ R · · Q K · N · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♜ ║ 39 + 0x20 5 ║ · · · · · · · R ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H6 + Rh8h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ · ║ 63 + 0x38 8 ║ R · · Q K · N · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♜ ║ 47 + 0x28 6 ║ · · · · · · · R ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H7 + Rh8h7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ · ║ 63 - 0x30 7 ║ · · · · · · · ♜ ║ 55 + 0x38 8 ║ R · · Q K · N · ║ 63 + 0x30 7 ║ · · · · · · · R ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG8F6 + Ng8f6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · Q K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG8H6 + Ng8h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · Q K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♞ ║ 47 + 0x28 6 ║ · · · · · · · N ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG8E7 + Ng8e7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · · ♜ ║ 63 - 0x30 7 ║ · · · · ♞ · · · ║ 55 + 0x38 8 ║ R · · Q K · · R ║ 63 + 0x30 7 ║ · · · · N · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8D1 + Qd8d1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ ♛ ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b Q k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8D2 + Qd8d2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · ♛ · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x08 2 ║ · · · Q · · · · ║ 15 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8D3 + Qd8d3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · ♛ · · · · ║ 23 + 0x10 3 ║ · · · Q · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8D4 + Qd8d4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · ♛ · · · · ║ 31 + 0x18 4 ║ · · · Q · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8H4 + Qd8h4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♛ ║ 31 + 0x18 4 ║ · · · · · · · Q ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8A5 + Qd8a5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♛ · · · · · · · ║ 39 + 0x20 5 ║ Q · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8D5 + Qd8d5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♛ · · · · ║ 39 + 0x20 5 ║ · · · Q · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8G5 + Qd8g5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♛ · ║ 39 + 0x20 5 ║ · · · · · · Q · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8B6 + Qd8b6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♛ · · · · · · ║ 47 + 0x28 6 ║ · Q · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8D6 + Qd8d6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · ♛ · · · · ║ 47 + 0x28 6 ║ · · · Q · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8F6 + Qd8f6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8C7 + Qd8c7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 - 0x30 7 ║ · · ♛ · · · · · ║ 55 + 0x38 8 ║ R · · · K · N R ║ 63 + 0x30 7 ║ · · Q · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8D7 + Qd8d7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 - 0x30 7 ║ · · · ♛ · · · · ║ 55 + 0x38 8 ║ R · · · K · N R ║ 63 + 0x30 7 ║ · · · Q · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8E7 + Qd8e7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♞ ♜ ║ 63 - 0x30 7 ║ · · · · ♛ · · · ║ 55 + 0x38 8 ║ R · · · K · N R ║ 63 + 0x30 7 ║ · · · · Q · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8B8 + Qd8b8 ╔═════════════════╗ - 0x38 8 ║ ♜ ♛ · · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R Q · · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD8C8 + Qd8c8 ╔═════════════════╗ - 0x38 8 ║ ♜ · ♛ · ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · Q · K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8D7 + Ke8d7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ · · ♞ ♜ ║ 63 - 0x30 7 ║ · · · ♚ · · · · ║ 55 + 0x38 8 ║ R · · Q · · N R ║ 63 + 0x30 7 ║ · · · K · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8E7 + Ke8e7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ · · ♞ ♜ ║ 63 - 0x30 7 ║ · · · · ♚ · · · ║ 55 + 0x38 8 ║ R · · Q · · N R ║ 63 + 0x30 7 ║ · · · · K · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8F7 + Ke8f7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ · · ♞ ♜ ║ 63 - 0x30 7 ║ · · · · · ♚ · · ║ 55 + 0x38 8 ║ R · · Q · · N R ║ 63 + 0x30 7 ║ · · · · · K · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8F8 + Ke8f8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ · ♚ ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q · K N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -925,558 +925,558 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1B1 + Ra1b1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · ♖ ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ · r b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A2 + Ra1a2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♖ · · · · · · · ║ 15 - 0x00 1 ║ · · ♗ · ♔ ♗ · ♖ ║ 7 + 0x08 2 ║ r · · · · · · · ║ 15 + 0x00 1 ║ · · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A3 + Ra1a3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♖ · · · · · · · ║ 23 + 0x10 3 ║ r · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ · · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A4 + Ra1a4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♖ · · · · · · · ║ 31 + 0x18 4 ║ r · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ · · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A5 + Ra1a5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♖ · · · · · · · ║ 39 + 0x20 5 ║ r · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ · · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A6 + Ra1a6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♖ · · · · · · · ║ 47 + 0x28 6 ║ r · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ · · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A7 + Ra1a7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 - 0x30 7 ║ ♖ · · · · · · · ║ 55 + 0x38 8 ║ R · · Q K · N R ║ 63 + 0x30 7 ║ r · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ · · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1xA8 + Ra1xa8 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ r · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♗ · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ · · b · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1G1 + Rh1g1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ ♖ · ║ 7 + 0x00 1 ║ r · b · k b r · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H2 + Rh1h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · ♖ ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · · ║ 7 + 0x08 2 ║ · · · · · · · r ║ 15 + 0x00 1 ║ r · b · k b · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H3 + Rh1h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · ♖ ║ 23 + 0x10 3 ║ · · · · · · · r ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · · ║ 7 + 0x00 1 ║ r · b · k b · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H4 + Rh1h4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♖ ║ 31 + 0x18 4 ║ · · · · · · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · · ║ 7 + 0x00 1 ║ r · b · k b · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H5 + Rh1h5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♖ ║ 39 + 0x20 5 ║ · · · · · · · r ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · · ║ 7 + 0x00 1 ║ r · b · k b · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H6 + Rh1h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♖ ║ 47 + 0x28 6 ║ · · · · · · · r ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · · ║ 7 + 0x00 1 ║ r · b · k b · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H7 + Rh1h7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 - 0x30 7 ║ · · · · · · · ♖ ║ 55 + 0x38 8 ║ R · · Q K · N R ║ 63 + 0x30 7 ║ · · · · · · · r ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · · ║ 7 + 0x00 1 ║ r · b · k b · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1xH8 + Rh1xh8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♖ ║ 63 + 0x38 8 ║ R · · Q K · N r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ ♗ · · ║ 7 + 0x00 1 ║ r · b · k b · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC1B2 + Bc1b2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♗ · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♗ · ♖ ║ 7 + 0x08 2 ║ · b · · · · · · ║ 15 + 0x00 1 ║ r · · · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC1D2 + Bc1d2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · ♗ · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♗ · ♖ ║ 7 + 0x08 2 ║ · · · b · · · · ║ 15 + 0x00 1 ║ r · · · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC1A3 + Bc1a3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♗ · · · · · · · ║ 23 + 0x10 3 ║ b · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · · · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC1E3 + Bc1e3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♗ · · · ║ 23 + 0x10 3 ║ · · · · b · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · · · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC1F4 + Bc1f4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · ♗ · · ║ 31 + 0x18 4 ║ · · · · · b · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · · · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC1G5 + Bc1g5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♗ · ║ 39 + 0x20 5 ║ · · · · · · b · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · · · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BC1H6 + Bc1h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♗ ║ 47 + 0x28 6 ║ · · · · · · · b ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♗ · ♖ ║ 7 + 0x00 1 ║ r · · · k b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF1E2 + Bf1e2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♗ · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ · · ♖ ║ 7 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ r · b · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF1G2 + Bf1g2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · ♗ · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ · · ♖ ║ 7 + 0x08 2 ║ · · · · · · b · ║ 15 + 0x00 1 ║ r · b · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF1D3 + Bf1d3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · ♗ · · · · ║ 23 + 0x10 3 ║ · · · b · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · b · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF1H3 + Bf1h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · ♗ ║ 23 + 0x10 3 ║ · · · · · · · b ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · b · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF1C4 + Bf1c4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♗ · · · · · ║ 31 + 0x18 4 ║ · · b · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · b · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF1B5 + Bf1b5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♗ · · · · · · ║ 39 + 0x20 5 ║ · b · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · b · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BF1A6 + Bf1a6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♗ · · · · · · · ║ 47 + 0x28 6 ║ b · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · b · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1E2 + Ke1e2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♔ · · · ║ 15 - 0x00 1 ║ ♖ · ♗ · · ♗ · ♖ ║ 7 + 0x08 2 ║ · · · · k · · · ║ 15 + 0x00 1 ║ r · b · · b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1F2 + Ke1f2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♛ ♚ · ♞ ♜ ║ 63 + 0x38 8 ║ R · · Q K · N R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · ♔ · · ║ 15 - 0x00 1 ║ ♖ · ♗ · · ♗ · ♖ ║ 7 + 0x08 2 ║ · · · · · k · · ║ 15 + 0x00 1 ║ r · b · · b · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1500,660 +1500,660 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF3F1 + Rf3f1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ · · · ║ 23 + 0x10 3 ║ · · · · B · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♜ · ♖ ║ 7 + 0x00 1 ║ r · · · k R · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF3F2 + Rf3f2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ · · · ║ 23 - 0x08 2 ║ · · · · · ♜ · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · B · · · ║ 23 + 0x08 2 ║ · · · · · R · · ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF3G3 + Rf3g3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ · ♜ · ║ 23 + 0x10 3 ║ · · · · B · R · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF3H3 + Rf3h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ · · ♜ ║ 23 + 0x10 3 ║ · · · · B · · R ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF3F4 + Rf3f4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ · · · · · ♜ · · ║ 31 - 0x10 3 ║ · · · · ♝ · · · ║ 23 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · · · · R · · ║ 31 + 0x10 3 ║ · · · · B · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF3xF5 + Rf3xf5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♜ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ · · · ║ 23 + 0x10 3 ║ · · · · B · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8xA1 + Ra8xa1 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♜ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ R · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A2 + Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 - 0x08 2 ║ ♜ · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · B R · · ║ 23 + 0x08 2 ║ R · · · · · · · ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A3 + Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♜ · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ R · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A4 + Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ ♜ · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ R · · · · · · · ║ 31 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A5 + Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ ♜ · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ R · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A6 + Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♜ · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ R · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A7 + Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ ♜ · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x38 8 ║ · · · · K · · R ║ 63 + 0x30 7 ║ R · · · · · · · ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8B8 + Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · ♜ · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · R · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8C8 + Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · ♜ · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · R · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8D8 + Ra8d8 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · R K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8xH1 + Rh8xh1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♜ ║ 7 + 0x00 1 ║ r · · · k · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H2 + Rh8h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 - 0x08 2 ║ · · · · · · · ♜ ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · B R · · ║ 23 + 0x08 2 ║ · · · · · · · R ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H3 + Rh8h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · ♜ ║ 23 + 0x10 3 ║ · · · · B R · R ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H4 + Rh8h4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ · · · · · · · ♜ ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · · · · · · R ║ 31 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H5 + Rh8h5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · ♜ ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · R ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H6 + Rh8h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · ♜ ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · R ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H7 + Rh8h7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 - 0x30 7 ║ · · · · · · · ♜ ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x38 8 ║ R · · · K · · · ║ 63 + 0x30 7 ║ · · · · · · · R ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8F8 + Rh8f8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ ♜ · · ║ 63 + 0x38 8 ║ R · · · K R · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8G8 + Rh8g8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♜ · ║ 63 + 0x38 8 ║ R · · · K · R · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3C1 + Be3c1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · ♝ · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · B · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3G1 + Be3g1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · ♝ ♖ ║ 7 + 0x00 1 ║ r · · · k · B r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3D2 + Be3d2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 - 0x08 2 ║ · · · ♝ · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · B · · · · ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3F2 + Be3f2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 - 0x08 2 ║ · · · · · ♝ · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · · B · · ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3D4 + Be3d4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ · · · ♝ · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · · B · · · · ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3F4 + Be3f4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ · · · · · ♝ · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · · · · B · · ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3C5 + Be3c5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · ♝ · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · B · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3G5 + Be3g5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ ♝ · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r B · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3B6 + Be3b6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♝ · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · B · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3H6 + Be3h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · ♝ ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · B ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE3A7 + Be3a7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ ♝ · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ B · · · · · · · ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8E7 + Ke8e7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · · · ♜ ║ 63 - 0x30 7 ║ · · · · ♚ · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x38 8 ║ R · · · · · · R ║ 63 + 0x30 7 ║ · · · · K · · · ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8D8 + Ke8d8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♚ · · · ♜ ║ 63 + 0x38 8 ║ R · · K · · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2177,711 +2177,711 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1B1 + Ra1b1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · ♖ · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · r · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1C1 + Ra1c1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♖ · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · r · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1D1 + Ra1d1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · r k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A2 + Ra1a2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 - 0x08 2 ║ ♖ · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · B R · · ║ 23 + 0x08 2 ║ r · · · · · · · ║ 15 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A3 + Ra1a3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♖ · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ r · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A4 + Ra1a4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ ♖ · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ r · · · · · · · ║ 31 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A5 + Ra1a5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ ♖ · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ r · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A6 + Ra1a6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♖ · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ r · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A7 + Ra1a7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ ♖ · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ r · · · · · · · ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1xA8 + Ra1xa8 ╔═════════════════╗ - 0x38 8 ║ ♖ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ r · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1F1 + Rh1f1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♖ · · ║ 7 + 0x00 1 ║ r · · · k r · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1G1 + Rh1g1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · ♖ · ║ 7 + 0x00 1 ║ r · · · k · r · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H2 + Rh1h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 - 0x08 2 ║ · · · · · · · ♖ ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x10 3 ║ · · · · B R · · ║ 23 + 0x08 2 ║ · · · · · · · r ║ 15 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H3 + Rh1h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · ♖ ║ 23 + 0x10 3 ║ · · · · B R · r ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H4 + Rh1h4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ · · · · · · · ♖ ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · · · · · · r ║ 31 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H5 + Rh1h5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · ♖ ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · r ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H6 + Rh1h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · ♖ ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · r ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H7 + Rh1h7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ · · · · · · · ♖ ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ · · · · · · · r ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1xH8 + Rh1xh8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♖ ║ 63 + 0x38 8 ║ R · · · K · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5xF3 + Rf5xf3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 + 0x28 6 ║ · · · · b · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♖ · · ║ 23 + 0x10 3 ║ · · · · B r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5F4 + Rf5f4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 + 0x28 6 ║ · · · · b · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · ♖ · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x18 4 ║ · · · · · r · · ║ 31 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5A5 + Rf5a5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ ♖ · · · · · · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ r · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5B5 + Rf5b5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · ♖ · · · · · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · r · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5C5 + Rf5c5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · ♖ · · · · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · r · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5D5 + Rf5d5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · r · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5E5 + Rf5e5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · ♖ · · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · r · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5G5 + Rf5g5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · · ♖ · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · · r · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5H5 + Rf5h5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · · · ♖ ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · · · r ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5F6 + Rf5f6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ ♖ · · ║ 47 + 0x28 6 ║ · · · · b r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5F7 + Rf5f7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ · · · · · ♖ · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ · · · · · r · · ║ 55 + 0x28 6 ║ · · · · b · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF5F8 + Rf5f8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ ♖ · ♜ ║ 63 + 0x38 8 ║ R · · · K r · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 + 0x28 6 ║ · · · · b · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6A2 + Be6a2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 - 0x08 2 ║ ♗ · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x10 3 ║ · · · · B R · · ║ 23 + 0x08 2 ║ b · · · · · · · ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6B3 + Be6b3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · ♗ · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · b · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6C4 + Be6c4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ · · ♗ · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · b · · · · · ║ 31 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6D5 + Be6d5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♗ · ♖ · · ║ 39 + 0x20 5 ║ · · · b · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6D7 + Be6d7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ · · · ♗ · · · · ║ 55 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ · · · b · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6F7 + Be6f7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ · · · · · ♗ · · ║ 55 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ · · · · · b · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6C8 + Be6c8 ╔═════════════════╗ - 0x38 8 ║ ♜ · ♗ · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · b · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - BE6G8 + Be6g8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♗ ♜ ║ 63 + 0x38 8 ║ R · · · K · b R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1D1 + Ke1d1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 + 0x10 3 ║ · · · · B R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · ♔ · · · ♖ ║ 7 + 0x00 1 ║ r · · k · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1E2 + Ke1e2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♗ · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 + 0x28 6 ║ · · · · b · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♝ ♜ · · ║ 23 - 0x08 2 ║ · · · · ♔ · · · ║ 15 - 0x00 1 ║ ♖ · · · · · · ♖ ║ 7 + 0x10 3 ║ · · · · B R · · ║ 23 + 0x08 2 ║ · · · · k · · · ║ 15 + 0x00 1 ║ r · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2905,337 +2905,337 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8xA1 + Ra8xa1 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♜ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ R · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A2 + Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♜ · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x08 2 ║ R · · · · · · · ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A3 + Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♜ · · · · · · · ║ 23 + 0x10 3 ║ R · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A4 + Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♜ · · · · · · · ║ 31 + 0x18 4 ║ R · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A5 + Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♜ · · · · · · · ║ 39 + 0x20 5 ║ R · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A6 + Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♜ · · · · · · · ║ 47 + 0x28 6 ║ R · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A7 + Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ ♜ · · · · · · · ║ 55 + 0x38 8 ║ · · · · K · · R ║ 63 + 0x30 7 ║ R · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8B8 + Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · ♜ · · ♚ · · ♜ ║ 63 + 0x38 8 ║ · R · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8C8 + Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · ♜ · ♚ · · ♜ ║ 63 + 0x38 8 ║ · · R · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8D8 + Ra8d8 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ ♚ · · ♜ ║ 63 + 0x38 8 ║ · · · R K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8xH1 + Rh8xh1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♜ ║ 7 + 0x00 1 ║ r · · · k · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H2 + Rh8h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · ♜ ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x08 2 ║ · · · · · · · R ║ 15 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H3 + Rh8h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · ♜ ║ 23 + 0x10 3 ║ · · · · · · · R ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H4 + Rh8h4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♜ ║ 31 + 0x18 4 ║ · · · · · · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H5 + Rh8h5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♜ ║ 39 + 0x20 5 ║ · · · · · · · R ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H6 + Rh8h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 + 0x38 8 ║ R · · · K · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♜ ║ 47 + 0x28 6 ║ · · · · · · · R ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8H7 + Rh8h7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · · ║ 63 - 0x30 7 ║ · · · · · · · ♜ ║ 55 + 0x38 8 ║ R · · · K · · · ║ 63 + 0x30 7 ║ · · · · · · · R ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8F8 + Rh8f8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ ♜ · · ║ 63 + 0x38 8 ║ R · · · K R · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH8G8 + Rh8g8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · ♜ · ║ 63 + 0x38 8 ║ R · · · K · R · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3245,14 +3245,14 @@ O-O-O ╔═════════════════╗ - 0x38 8 ║ · · ♚ ♜ · · · ♜ ║ 63 + 0x38 8 ║ · · K R · · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3262,99 +3262,99 @@ O-O ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · ♜ ♚ · ║ 63 + 0x38 8 ║ R · · · · R K · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8D7 + Ke8d7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · · · ♜ ║ 63 - 0x30 7 ║ · · · ♚ · · · · ║ 55 + 0x38 8 ║ R · · · · · · R ║ 63 + 0x30 7 ║ · · · K · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8E7 + Ke8e7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · · · ♜ ║ 63 - 0x30 7 ║ · · · · ♚ · · · ║ 55 + 0x38 8 ║ R · · · · · · R ║ 63 + 0x30 7 ║ · · · · K · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8F7 + Ke8f7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · · · ♜ ║ 63 - 0x30 7 ║ · · · · · ♚ · · ║ 55 + 0x38 8 ║ R · · · · · · R ║ 63 + 0x30 7 ║ · · · · · K · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8D8 + Ke8d8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · ♚ · · · ♜ ║ 63 + 0x38 8 ║ R · · K · · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE8F8 + Ke8f8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · · ♚ · ♜ ║ 63 + 0x38 8 ║ R · · · · K · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3378,337 +3378,337 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ r · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1B1 + Ra1b1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · ♖ · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · r · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1C1 + Ra1c1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♖ · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · r · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1D1 + Ra1d1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · r k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A2 + Ra1a2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♖ · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x08 2 ║ r · · · · · · · ║ 15 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A3 + Ra1a3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♖ · · · · · · · ║ 23 + 0x10 3 ║ r · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A4 + Ra1a4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♖ · · · · · · · ║ 31 + 0x18 4 ║ r · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A5 + Ra1a5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♖ · · · · · · · ║ 39 + 0x20 5 ║ r · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A6 + Ra1a6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♖ · · · · · · · ║ 47 + 0x28 6 ║ r · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1A7 + Ra1a7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ ♖ · · · · · · · ║ 55 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ r · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA1xA8 + Ra1xa8 ╔═════════════════╗ - 0x38 8 ║ ♖ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ r · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♖ ║ 7 + 0x00 1 ║ · · · · k · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1F1 + Rh1f1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ ♖ · · ║ 7 + 0x00 1 ║ r · · · k r · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1G1 + Rh1g1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · ♖ · ║ 7 + 0x00 1 ║ r · · · k · r · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H2 + Rh1h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · ♖ ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x08 2 ║ · · · · · · · r ║ 15 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H3 + Rh1h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · ♖ ║ 23 + 0x10 3 ║ · · · · · · · r ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H4 + Rh1h4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♖ ║ 31 + 0x18 4 ║ · · · · · · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H5 + Rh1h5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♖ ║ 39 + 0x20 5 ║ · · · · · · · r ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H6 + Rh1h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♖ ║ 47 + 0x28 6 ║ · · · · · · · r ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H7 + Rh1h7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 - 0x30 7 ║ · · · · · · · ♖ ║ 55 + 0x38 8 ║ R · · · K · · R ║ 63 + 0x30 7 ║ · · · · · · · r ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1xH8 + Rh1xh8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♖ ║ 63 + 0x38 8 ║ R · · · K · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · ♔ · · · ║ 7 + 0x00 1 ║ r · · · k · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3718,14 +3718,14 @@ O-O-O ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♔ ♖ · · · ♖ ║ 7 + 0x00 1 ║ · · k r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3735,99 +3735,99 @@ O-O ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · · ♖ ♔ · ║ 7 + 0x00 1 ║ r · · · · r k · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1D1 + Ke1d1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · ♔ · · · ♖ ║ 7 + 0x00 1 ║ r · · k · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1F1 + Ke1f1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · · ♔ · ♖ ║ 7 + 0x00 1 ║ r · · · · k · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1D2 + Ke1d2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · ♔ · · · · ║ 15 - 0x00 1 ║ ♖ · · · · · · ♖ ║ 7 + 0x08 2 ║ · · · k · · · · ║ 15 + 0x00 1 ║ r · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1E2 + Ke1e2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♔ · · · ║ 15 - 0x00 1 ║ ♖ · · · · · · ♖ ║ 7 + 0x08 2 ║ · · · · k · · · ║ 15 + 0x00 1 ║ r · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE1F2 + Ke1f2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♚ · · ♜ ║ 63 + 0x38 8 ║ R · · · K · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · ♔ · · ║ 15 - 0x00 1 ║ ♖ · · · · · · ♖ ║ 7 + 0x08 2 ║ · · · · · k · · ║ 15 + 0x00 1 ║ r · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap index ebff4c5..c1101e1 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap @@ -16,354 +16,354 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PA7A5 + Pa7a5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ · ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ · P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♟ · · · · · · · ║ 39 + 0x20 5 ║ P · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PA7A6 + Pa7a6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ · ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ ♟ · · · · · · · ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ · P P P P P P P ║ 55 + 0x28 6 ║ P · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PB7B5 + Pb7b5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ · ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P · P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♟ · · · · · · ║ 39 + 0x20 5 ║ · P · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PB7B6 + Pb7b6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ · ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ · ♟ · · · · · · ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P · P P P P P P ║ 55 + 0x28 6 ║ · P · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PC7C5 + Pc7c5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ · ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P · P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · ♟ · · · · · ║ 39 + 0x20 5 ║ · · P · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PC7C6 + Pc7c6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ · ♟ ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ · · ♟ · · · · · ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P · P P P P P ║ 55 + 0x28 6 ║ · · P · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PD7D5 + Pd7d5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ · ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P · P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♟ · · · · ║ 39 + 0x20 5 ║ · · · P · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PD7D6 + Pd7d6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ · ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ · · · ♟ · · · · ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P · P P P P ║ 55 + 0x28 6 ║ · · · P · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE7E5 + Pe7e5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ · ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P · P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♟ · · · ║ 39 + 0x20 5 ║ · · · · P · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE7E6 + Pe7e6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ · ♟ ♟ ♟ ║ 55 - 0x28 6 ║ · · · · ♟ · · · ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P · P P P ║ 55 + 0x28 6 ║ · · · · P · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PF7F5 + Pf7f5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ · ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P · P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♟ · · ║ 39 + 0x20 5 ║ · · · · · P · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PF7F6 + Pf7f6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ · ♟ ♟ ║ 55 - 0x28 6 ║ · · · · · ♟ · · ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P · P P ║ 55 + 0x28 6 ║ · · · · · P · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG7G5 + Pg7g5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ · ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P · P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♟ · ║ 39 + 0x20 5 ║ · · · · · · P · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG7G6 + Pg7g6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ · ♟ ║ 55 - 0x28 6 ║ · · · · · · ♟ · ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P · P ║ 55 + 0x28 6 ║ · · · · · · P · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PH7H5 + Ph7h5 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ · ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♟ ║ 39 + 0x20 5 ║ · · · · · · · P ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PH7H6 + Ph7h6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ · ║ 55 - 0x28 6 ║ · · · · · · · ♟ ║ 47 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P · ║ 55 + 0x28 6 ║ · · · · · · · P ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NB8A6 + Nb8a6 ╔═════════════════╗ - 0x38 8 ║ ♜ · ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ ♞ · · · · · · · ║ 47 + 0x38 8 ║ R · B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 + 0x28 6 ║ N · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NB8C6 + Nb8c6 ╔═════════════════╗ - 0x38 8 ║ ♜ · ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ · · ♞ · · · · · ║ 47 + 0x38 8 ║ R · B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 + 0x28 6 ║ · · N · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG8F6 + Ng8f6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ · ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x38 8 ║ R N B K Q B · R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG8H6 + Ng8h6 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ · ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 - 0x28 6 ║ · · · · · · · ♞ ║ 47 + 0x38 8 ║ R N B K Q B · R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 + 0x28 6 ║ · · · · · · · N ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -387,354 +387,354 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PA2A3 + Pa2a3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♙ · · · · · · · ║ 23 - 0x08 2 ║ · ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ p · · · · · · · ║ 23 + 0x08 2 ║ · p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PA2A4 + Pa2a4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♙ · · · · · · · ║ 31 + 0x18 4 ║ p · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ · p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PB2B3 + Pb2b3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · ♙ · · · · · · ║ 23 - 0x08 2 ║ ♙ · ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · p · · · · · · ║ 23 + 0x08 2 ║ p · p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PB2B4 + Pb2b4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · ♙ · · · · · · ║ 31 + 0x18 4 ║ · p · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ · ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p · p p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PC2C3 + Pc2c3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · ♙ · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ · ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · · p · · · · · ║ 23 + 0x08 2 ║ p p · p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PC2C4 + Pc2c4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♙ · · · · · ║ 31 + 0x18 4 ║ · · p · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ · ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p · p p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PD2D3 + Pd2d3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · ♙ · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ · ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · · · p · · · · ║ 23 + 0x08 2 ║ p p p · p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PD2D4 + Pd2d4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · ♙ · · · · ║ 31 + 0x18 4 ║ · · · p · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ · ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p · p p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE2E3 + Pe2e3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · ♙ · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ · ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · · · · p · · · ║ 23 + 0x08 2 ║ p p p p · p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE2E4 + Pe2e4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♙ · · · ║ 31 + 0x18 4 ║ · · · · p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ · ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p · p p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PF2F3 + Pf2f3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♙ · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ · ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · · · · · p · · ║ 23 + 0x08 2 ║ p p p p p · p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PF2F4 + Pf2f4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · ♙ · · ║ 31 + 0x18 4 ║ · · · · · p · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ · ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p · p p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG2G3 + Pg2g3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · ♙ · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ · ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · · · · · · p · ║ 23 + 0x08 2 ║ p p p p p p · p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG2G4 + Pg2g4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · ♙ · ║ 31 + 0x18 4 ║ · · · · · · p · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ · ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p · p ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PH2H3 + Ph2h3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · ♙ ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ · ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · · · · · · · p ║ 23 + 0x08 2 ║ p p p p p p p · ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PH2H4 + Ph2h4 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♙ ║ 31 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ · ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x08 2 ║ p p p p p p p · ║ 15 + 0x00 1 ║ r n b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NB1A3 + Nb1a3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ ♘ · · · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ · ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ n · · · · · · · ║ 23 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r · b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NB1C3 + Nb1c3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · ♘ · · · · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ · ♗ ♔ ♕ ♗ ♘ ♖ ║ 7 + 0x10 3 ║ · · n · · · · · ║ 23 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r · b k q b n r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG1F3 + Ng1f3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · ♘ · · ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ · ♖ ║ 7 + 0x10 3 ║ · · · · · n · · ║ 23 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG1H3 + Ng1h3 ╔═════════════════╗ - 0x38 8 ║ ♜ ♞ ♝ ♚ ♛ ♝ ♞ ♜ ║ 63 - 0x30 7 ║ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ♟ ║ 55 + 0x38 8 ║ R N B K Q B N R ║ 63 + 0x30 7 ║ P P P P P P P P ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · ♘ ║ 23 - 0x08 2 ║ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ♙ ║ 15 - 0x00 1 ║ ♖ ♘ ♗ ♔ ♕ ♗ · ♖ ║ 7 + 0x10 3 ║ · · · · · · · n ║ 23 + 0x08 2 ║ p p p p p p p p ║ 15 + 0x00 1 ║ r n b k q b · r ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap index c40afee..6fc6236 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap @@ -16,82 +16,82 @@ First Move ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♚ · · ║ 47 + 0x28 6 ║ · · · · · K · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · · ║ 7 + 0x00 1 ║ · · · · n · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KF6E5 + Kf6e5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♚ · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x20 5 ║ · · · · K · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · · ║ 7 + 0x00 1 ║ · · · · n · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KF6G5 + Kf6g5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♚ · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x20 5 ║ · · · · · · K · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · · ║ 7 + 0x00 1 ║ · · · · n · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KF6E6 + Kf6e6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♚ · · · ║ 47 + 0x28 6 ║ · · · · K · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · · ║ 7 + 0x00 1 ║ · · · · n · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KF6E7 + Kf6e7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · ♚ · · · ║ 55 + 0x38 8 ║ · · · · n · · · ║ 63 + 0x30 7 ║ · · · · K · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · · ║ 7 + 0x00 1 ║ · · · · n · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -115,201 +115,201 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♔ · · · · ║ 39 - 0x18 4 ║ · · · · ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x20 5 ║ · · · k · · · · ║ 39 + 0x18 4 ║ · · · · k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KD1C1 + Kd1c1 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♔ · · · · ║ 39 - 0x18 4 ║ · · · · ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · ♔ · · · · ♔ ║ 7 + 0x20 5 ║ · · · k · · · · ║ 39 + 0x18 4 ║ · · · · k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · k · · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KD1E1 + Kd1e1 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♔ · · · · ║ 39 - 0x18 4 ║ · · · · ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · ♔ · · ♔ ║ 7 + 0x20 5 ║ · · · k · · · · ║ 39 + 0x18 4 ║ · · · · k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · k · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE4D4 + Ke4d4 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♔ · · · · ║ 39 - 0x18 4 ║ · · · ♔ · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x20 5 ║ · · · k · · · · ║ 39 + 0x18 4 ║ · · · k · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE4F4 + Ke4f4 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♔ · · · · ║ 39 - 0x18 4 ║ · · · · · ♔ · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x20 5 ║ · · · k · · · · ║ 39 + 0x18 4 ║ · · · · · k · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE4E5 + Ke4e5 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♔ ♔ · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x20 5 ║ · · · k k · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KE4F5 + Ke4f5 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♔ · ♔ · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x20 5 ║ · · · k · k · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KD5C4 + Kd5c4 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♔ · ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x18 4 ║ · · k · k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KD5D4 + Kd5d4 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · ♔ ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x18 4 ║ · · · k k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KD5C5 + Kd5c5 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · ♔ · · · · · ║ 39 - 0x18 4 ║ · · · · ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x20 5 ║ · · k · · · · · ║ 39 + 0x18 4 ║ · · · · k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KD5E5 + Kd5e5 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♔ · · · ║ 39 - 0x18 4 ║ · · · · ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x20 5 ║ · · · · k · · · ║ 39 + 0x18 4 ║ · · · · k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - KD5D6 + Kd5d6 ╔═════════════════╗ - 0x38 8 ║ ♔ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · ♔ · · · · ║ 47 + 0x38 8 ║ k · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · k · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♔ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♔ · · · ♔ ║ 7 + 0x18 4 ║ · · · · k · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · k · · · k ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap index 23f318c..1975398 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap @@ -16,473 +16,473 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG1F3 + Ng1f3 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♞ · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♞ ║ 7 + 0x18 4 ║ · · N · · · · n ║ 31 + 0x10 3 ║ · · · · · N · · ║ 23 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · · N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NG1H3 + Ng1h3 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · · · ♞ ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♞ ║ 7 + 0x18 4 ║ · · N · · · · n ║ 31 + 0x10 3 ║ · · · · · · · N ║ 23 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · · N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NH1F2 + Nh1f2 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ ♞ · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ · ║ 7 + 0x08 2 ║ · · · · N N · · ║ 15 + 0x00 1 ║ · · · · n · N · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NH1G3 + Nh1g3 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · · ♞ · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ · ║ 7 + 0x18 4 ║ · · N · · · · n ║ 31 + 0x10 3 ║ · · · · · · N · ║ 23 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE2C1 + Ne2c1 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · ♞ · ♘ · ♞ ♞ ║ 7 + 0x00 1 ║ · · N · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE2C3 + Ne2c3 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 - 0x10 3 ║ · · ♞ · · · · · ║ 23 + 0x18 4 ║ · · N · · · · n ║ 31 + 0x10 3 ║ · · N · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE2G3 + Ne2g3 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · · ♞ · ║ 23 + 0x18 4 ║ · · N · · · · n ║ 31 + 0x10 3 ║ · · · · · · N · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE2D4 + Ne2d4 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ ♞ · · · ♘ ║ 31 + 0x18 4 ║ · · N N · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE2F4 + Ne2f4 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · ♞ · ♘ ║ 31 + 0x18 4 ║ · · N · · N · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4B2 + Nc4b2 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♞ · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · N · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4D2 + Nc4d2 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · ♞ ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · N N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4A3 + Nc4a3 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ ♞ · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ N · · · · · · · ║ 23 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4E3 + Nc4e3 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · ♞ · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · N · · · ║ 23 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4A5 + Nc4a5 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 - 0x20 5 ║ ♞ · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x28 6 ║ · · · · · N · · ║ 47 + 0x20 5 ║ N · · · · · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4E5 + Nc4e5 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 - 0x20 5 ║ · · · · ♞ · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x28 6 ║ · · · · · N · · ║ 47 + 0x20 5 ║ · · · · N · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4B6 + Nc4b6 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♞ · · · ♞ · · ║ 47 + 0x28 6 ║ · N · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NC4D6 + Nc4d6 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · ♞ · ♞ · · ║ 47 + 0x28 6 ║ · · · N · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6E4 + Nf6e4 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · ♞ · · ♘ ║ 31 + 0x18 4 ║ · · N · N · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6G4 + Nf6g4 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · ♞ ♘ ║ 31 + 0x18 4 ║ · · N · · · N n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6D5 + Nf6d5 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♞ · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6H5 + Nf6h5 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 + 0x38 8 ║ N · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♞ ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x20 5 ║ · · · · · · · N ║ 39 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6D7 + Nf6d7 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · ♞ · · · · ║ 55 + 0x38 8 ║ N · · · n · · · ║ 63 + 0x30 7 ║ · · · N · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6H7 + Nf6h7 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · · · ♞ ║ 55 + 0x38 8 ║ N · · · n · · · ║ 63 + 0x30 7 ║ · · · · · · · N ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6xE8 + Nf6xe8 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♞ · · · ║ 63 + 0x38 8 ║ N · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NF6G8 + Nf6g8 ╔═════════════════╗ - 0x38 8 ║ ♞ · · · ♘ · ♞ · ║ 63 + 0x38 8 ║ N · · · n · N · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NA8B6 + Na8b6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♞ · · · ♞ · · ║ 47 + 0x28 6 ║ · N · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NA8C7 + Na8c7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 - 0x30 7 ║ · · ♞ · · · · · ║ 55 - 0x28 6 ║ · · · · · ♞ · · ║ 47 + 0x38 8 ║ · · · · n · · · ║ 63 + 0x30 7 ║ · · N · · · · · ║ 55 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♞ · · · · ♘ ║ 31 + 0x18 4 ║ · · N · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♞ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♞ ♞ ║ 7 + 0x08 2 ║ · · · · N · · · ║ 15 + 0x00 1 ║ · · · · n · N N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -506,422 +506,422 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND1xB2 + Nd1xb2 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♘ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♘ ║ 7 + 0x08 2 ║ · n · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND1F2 + Nd1f2 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · ♘ · · ║ 15 - 0x00 1 ║ · · · · · · · ♘ ║ 7 + 0x08 2 ║ · R · · · n · · ║ 15 + 0x00 1 ║ · · · · · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND1C3 + Nd1c3 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 - 0x10 3 ║ · · ♘ · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♘ ║ 7 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 + 0x10 3 ║ · · n · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND1E3 + Nd1e3 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 - 0x10 3 ║ · · · · ♘ · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♘ ║ 7 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 + 0x10 3 ║ · · · · n · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NH1F2 + Nh1f2 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · R · · · n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NH1G3 + Nh1g3 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 - 0x10 3 ║ · · · · · · ♘ · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 + 0x10 3 ║ · · · · · · n · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4D2 + Ne4d2 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · ♘ · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · n · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4F2 + Ne4f2 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · n · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4C3 + Ne4c3 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · · ♘ · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · · n · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4G3 + Ne4g3 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · · · · · · ♘ · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · · · · · · n · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4C5 + Ne4c5 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · ♘ ♘ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · n n · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4G5 + Ne4g5 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · ♘ · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · n · · n · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4D6 + Ne4d6 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · ♘ · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · n · · · · ║ 47 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NE4F6 + Ne4f6 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · · ♘ · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · · n · · ║ 47 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5C3 + Nd5c3 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 - 0x10 3 ║ · · ♘ · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x18 4 ║ · · · · n · · P ║ 31 + 0x10 3 ║ · · n · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5E3 + Nd5e3 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 - 0x10 3 ║ · · · · ♘ · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x18 4 ║ · · · · n · · P ║ 31 + 0x10 3 ║ · · · · n · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5B4 + Nd5b4 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · ♘ · · ♘ · · ♟ ║ 31 + 0x18 4 ║ · n · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5F4 + Nd5f4 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♘ ♘ · ♟ ║ 31 + 0x18 4 ║ · · · · n n · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5B6 + Nd5b6 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · ♘ · · · · · · ║ 47 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · n · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5F6 + Nd5f6 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · · ♘ · · ║ 47 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5C7 + Nd5c7 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · ♘ · · · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · n · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - ND5E7 + Nd5e7 ╔═════════════════╗ - 0x38 8 ║ ♘ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · ♘ · ♜ · ║ 55 + 0x38 8 ║ n · · N · · · · ║ 63 + 0x30 7 ║ · · · · n · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NA8B6 + Na8b6 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · ♘ · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · n · · · · · · ║ 47 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - NA8C7 + Na8c7 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · ♘ · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · n · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♘ · · · · ║ 39 - 0x18 4 ║ · · · · ♘ · · ♟ ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · · · n · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♘ · · · ♘ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · n · · · n ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap index 2ac8387..e3f54c0 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap @@ -13,187 +13,187 @@ [ ''' - PD2D4 + Pd2d4 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · ♟ · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 - 0x18 4 ║ · · · ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · P · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 + 0x18 4 ║ · · · p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE2xD1=Q + Pe2xd1=Q ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · ♟ · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 - 0x18 4 ║ · · · ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · P · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 + 0x18 4 ║ · · · p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · ♘ · · ║ 15 - 0x00 1 ║ · · · ♛ · · · · ║ 7 + 0x08 2 ║ · · · · · n · · ║ 15 + 0x00 1 ║ · · · Q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE2E1=Q + Pe2e1=Q ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · ♟ · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 - 0x18 4 ║ · · · ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · P · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 + 0x18 4 ║ · · · p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ ♛ · · · ║ 7 + 0x08 2 ║ · · · · · n · · ║ 15 + 0x00 1 ║ · · · n Q · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE4xD3e.p. + Pe4xd3e.p. ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · ♟ · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 + 0x30 7 ║ P · · · · · P · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · ♟ · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x10 3 ║ · · · P · · · · ║ 23 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PE4E3 + Pe4e3 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · ♟ · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 - 0x18 4 ║ · · · ♙ · · · · ║ 31 - 0x10 3 ║ · · · · ♟ · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x30 7 ║ P · · · · · P · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 + 0x18 4 ║ · · · p · · · · ║ 31 + 0x10 3 ║ · · · · P · · · ║ 23 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PC5C4 + Pc5c4 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · ♟ · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · · · · · · · ║ 39 - 0x18 4 ║ · · ♟ ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · P · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · · · · · · · ║ 39 + 0x18 4 ║ · · P p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PC5xD4 + Pc5xd4 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · ♟ · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · · · · · · · ║ 39 - 0x18 4 ║ · · · ♟ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · P · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · · · · · · · ║ 39 + 0x18 4 ║ · · · P P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG7G5 + Pg7g5 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · · · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · ♟ · ║ 39 - 0x18 4 ║ · · · ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · · · ║ 55 + 0x28 6 ║ n · · · · n · n ║ 47 + 0x20 5 ║ n · P · · · P · ║ 39 + 0x18 4 ║ · · · p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG7xF6 + Pg7xf6 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · · · ║ 55 - 0x28 6 ║ ♘ · · · · ♟ · ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 - 0x18 4 ║ · · · ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · · · ║ 55 + 0x28 6 ║ n · · · · P · n ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 + 0x18 4 ║ · · · p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG7G6 + Pg7g6 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · · · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ ♟ ♘ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 - 0x18 4 ║ · · · ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · · · ║ 55 + 0x28 6 ║ n · · · · n P n ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 + 0x18 4 ║ · · · p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - PG7xH6 + Pg7xh6 ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ ♟ · · · · · · · ║ 55 - 0x28 6 ║ ♘ · · · · ♘ · ♟ ║ 47 - 0x20 5 ║ ♘ · ♟ · · · · · ║ 39 - 0x18 4 ║ · · · ♙ ♟ · · · ║ 31 + 0x30 7 ║ P · · · · · · · ║ 55 + 0x28 6 ║ n · · · · n · P ║ 47 + 0x20 5 ║ n · P · · · · · ║ 39 + 0x18 4 ║ · · · p P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♟ ♘ · · ║ 15 - 0x00 1 ║ · · · ♘ · · · · ║ 7 + 0x08 2 ║ · · · · P n · · ║ 15 + 0x00 1 ║ · · · n · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -214,16 +214,16 @@ [ ''' - PF7F5 + Pf7f5 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ N · p · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -231,16 +231,16 @@ ''' ''' - PB2xA3 + Pb2xa3 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♙ · ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · · · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ p · p · · · · N ║ 23 + 0x08 2 ║ · · · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -248,16 +248,16 @@ ''' ''' - PB2B3 + Pb2b3 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ ♙ ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · · · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ N p p · · · · N ║ 23 + 0x08 2 ║ · · · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -265,16 +265,16 @@ ''' ''' - PF2F3 + Pf2f3 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · ♙ · · ♙ · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · · · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ N · p · · p · N ║ 23 + 0x08 2 ║ · p · · · · · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -282,16 +282,16 @@ ''' ''' - PF2F4 + Pf2f4 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · ♙ · · ║ 31 - 0x10 3 ║ ♞ · ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · · · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · N · p · · ║ 31 + 0x10 3 ║ N · p · · · · N ║ 23 + 0x08 2 ║ · p · · · · · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -299,16 +299,16 @@ ''' ''' - PC3xB4 + Pc3xb4 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♙ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · · · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · p · N · · · · ║ 31 + 0x10 3 ║ N · · · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -316,16 +316,16 @@ ''' ''' - PC3C4 + Pc3c4 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ ♙ ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · · · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N p N · · · · ║ 31 + 0x10 3 ║ N · · · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -333,16 +333,16 @@ ''' ''' - PC3xD4 + Pc3xd4 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♙ · · · · ║ 31 - 0x10 3 ║ ♞ · · · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · p · · · · ║ 31 + 0x10 3 ║ N · · · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -350,16 +350,16 @@ ''' ''' - PE5xF6e.p. + Pe5xf6e.p. ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 - 0x28 6 ║ · · · · · ♙ · · ║ 47 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 + 0x28 6 ║ · · · · · p · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ N · p · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -367,16 +367,16 @@ ''' ''' - PE5E6 + Pe5e6 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ · · · · ║ 63 - 0x30 7 ║ · · ♙ · · · · · ║ 55 - 0x28 6 ║ · · · · ♙ · · · ║ 47 - 0x20 5 ║ · · · · · ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · p · · · · · ║ 55 + 0x28 6 ║ · · · · p · · · ║ 47 + 0x20 5 ║ · · · · · P · · ║ 39 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ N · p · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -384,16 +384,16 @@ ''' ''' - PC7C8=Q + Pc7c8=Q ╔═════════════════╗ - 0x38 8 ║ · · ♕ ♜ · · · · ║ 63 + 0x38 8 ║ · · q R · · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ N · p · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -401,16 +401,16 @@ ''' ''' - PC7xD8=Q + Pc7xd8=Q ╔═════════════════╗ - 0x38 8 ║ · · · ♕ · · · · ║ 63 + 0x38 8 ║ · · · q · · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♙ ♟ · · ║ 39 - 0x18 4 ║ · ♞ · ♞ · · · · ║ 31 - 0x10 3 ║ ♞ · ♙ · · · · ♞ ║ 23 - 0x08 2 ║ · ♙ · · · ♙ · ♙ ║ 15 + 0x20 5 ║ · · · · p P · · ║ 39 + 0x18 4 ║ · N · N · · · · ║ 31 + 0x10 3 ║ N · p · · · · N ║ 23 + 0x08 2 ║ · p · · · p · p ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap index 4e18d98..377b638 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap @@ -13,1734 +13,1734 @@ [ ''' - PD2D4 + Pd2d4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1xE1 + Qg1xe1 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♛ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · Q · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1F1 + Qg1f1 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ ♛ · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n Q · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1F2 + Qg1f2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ ♛ · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q Q · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1G2 + Qg1g2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · ♛ · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · Q · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1H2 + Qg1h2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · ♛ ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · Q ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1E3 + Qg1e3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · ♛ ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · Q r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1G3 + Qg1g3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ ♛ · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r Q · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1D4 + Qg1d4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ ♛ · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q Q · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1G4 + Qg1g4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · ♛ ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · Q n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1C5 + Qg1c5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ · · ♛ · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ · · Q · · · · · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1G5 + Qg1g5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ · · · · · · ♛ · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ · · · · · · Q · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1B6 + Qg1b6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♛ · · · ♛ · · ║ 47 + 0x28 6 ║ · Q · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1G6 + Qg1g6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ ♛ · ║ 47 + 0x28 6 ║ · · · · · Q Q · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1A7 + Qg1a7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ ♛ · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ Q · · · · · · · ║ 55 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1G7 + Qg1g7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · · ♛ · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ · · · · · · Q · ║ 55 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QG1G8 + Qg1g8 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · ♛ · ║ 63 + 0x38 8 ║ Q · · · n · Q · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · · Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1G2 + Qh1g2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · ♛ · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ · ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · Q · ║ 15 + 0x00 1 ║ · · · · n · Q · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1H2 + Qh1h2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · ♛ ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ · ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · Q ║ 15 + 0x00 1 ║ · · · · n · Q · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1xF3 + Qh1xf3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♛ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ · ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · Q · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1H3 + Qh1h3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · ♛ ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ · ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · Q ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1xH4 + Qh1xh4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♛ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ · ║ 7 + 0x18 4 ║ · · Q · · · · Q ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2D1 + Qe2d1 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · ♛ ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · Q n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2xE1 + Qe2xe1 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♛ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · Q · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2F1 + Qe2f1 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ ♛ ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n Q Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2A2 + Qe2a2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ ♛ · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ Q · · · · · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2B2 + Qe2b2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · ♛ · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · Q · · · · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2C2 + Qe2c2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · ♛ · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · Q · · · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2D2 + Qe2d2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · ♛ · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · Q · · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2F2 + Qe2f2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · · ♛ · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · · Q · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2G2 + Qe2g2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · · · ♛ · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · · · Q · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2H2 + Qe2h2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · · · · ♛ ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · · · · Q ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2D3 + Qe2d3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · ♛ · ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · Q · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2E3 + Qe2e3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · ♛ ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · Q r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2xF3 + Qe2xf3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♛ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · Q · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2E4 + Qe2e4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · ♛ · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · Q · Q · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2E5 + Qe2e5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ · · · · ♛ · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ · · · · Q · · · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2E6 + Qe2e6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♛ ♛ · · ║ 47 + 0x28 6 ║ · · · · Q Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2E7 + Qe2e7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · ♛ · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ · · · · Q · · · ║ 55 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE2xE8 + Qe2xe8 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♛ · · · ║ 63 + 0x38 8 ║ Q · · · Q · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4C1 + Qc4c1 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · ♛ · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · Q · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4A2 + Qc4a2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ ♛ · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ Q · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4C2 + Qc4c2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · ♛ · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · Q · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4B3 + Qc4b3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · ♛ · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · Q · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4C3 + Qc4c3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · ♛ · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · Q · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4D3 + Qc4d3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · ♛ · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · Q · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4A4 + Qc4a4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♛ · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ Q · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4B4 + Qc4b4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · ♛ · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · Q · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4D4 + Qc4d4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · ♛ · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · Q · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4E4 + Qc4e4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♛ · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · Q · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4F4 + Qc4f4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · ♛ · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · Q · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4G4 + Qc4g4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · ♛ ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · Q n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4xH4 + Qc4xh4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♛ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · Q ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4B5 + Qc4b5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ · ♛ · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ · Q · · · · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4C5 + Qc4c5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ · · ♛ · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ · · Q · · · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4D5 + Qc4d5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ · · · ♛ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4A6 + Qc4a6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♛ · · · · ♛ · · ║ 47 + 0x28 6 ║ Q · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4C6 + Qc4c6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · ♛ · · ♛ · · ║ 47 + 0x28 6 ║ · · Q · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4E6 + Qc4e6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♛ ♛ · · ║ 47 + 0x28 6 ║ · · · · Q Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4C7 + Qc4c7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · ♛ · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ · · Q · · · · · ║ 55 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4F7 + Qc4f7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · ♛ · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ · · · · · Q · · ║ 55 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4C8 + Qc4c8 ╔═════════════════╗ - 0x38 8 ║ ♛ · ♛ · ♘ · · · ║ 63 + 0x38 8 ║ Q · Q · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QC4G8 + Qc4g8 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · ♛ · ║ 63 + 0x38 8 ║ Q · · · n · Q · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6A1 + Qf6a1 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ ♛ · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ Q · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6B2 + Qf6b2 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · ♛ · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · Q · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6C3 + Qf6c3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · ♛ · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · Q · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6xF3 + Qf6xf3 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♛ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · Q · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6D4 + Qf6d4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ ♛ · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q Q · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6F4 + Qf6f4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · ♛ · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · Q · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6xH4 + Qf6xh4 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♛ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · Q ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6E5 + Qf6e5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♛ · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x20 5 ║ · · · · Q · · · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6F5 + Qf6f5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♛ · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x20 5 ║ · · · · · Q · · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6G5 + Qf6g5 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♛ · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x20 5 ║ · · · · · · Q · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6A6 + Qf6a6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♛ · · · · · · · ║ 47 + 0x28 6 ║ Q · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6B6 + Qf6b6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♛ · · · · · · ║ 47 + 0x28 6 ║ · Q · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6C6 + Qf6c6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · ♛ · · · · · ║ 47 + 0x28 6 ║ · · Q · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6D6 + Qf6d6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · ♛ · · · · ║ 47 + 0x28 6 ║ · · · Q · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6E6 + Qf6e6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♛ · · · ║ 47 + 0x28 6 ║ · · · · Q · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6G6 + Qf6g6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · ♛ · ║ 47 + 0x28 6 ║ · · · · · · Q · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6H6 + Qf6h6 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 + 0x38 8 ║ Q · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♛ ║ 47 + 0x28 6 ║ · · · · · · · Q ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6E7 + Qf6e7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · ♛ · · · ║ 55 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ · · · · Q · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6F7 + Qf6f7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · ♛ · · ║ 55 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ · · · · · Q · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6G7 + Qf6g7 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · · ♛ · ║ 55 + 0x38 8 ║ Q · · · n · · · ║ 63 + 0x30 7 ║ · · · · · · Q · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6D8 + Qf6d8 ╔═════════════════╗ - 0x38 8 ║ ♛ · · ♛ ♘ · · · ║ 63 + 0x38 8 ║ Q · · Q n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6F8 + Qf6f8 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ ♛ · · ║ 63 + 0x38 8 ║ Q · · · n Q · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QF6H8 + Qf6h8 ╔═════════════════╗ - 0x38 8 ║ ♛ · · · ♘ · · ♛ ║ 63 + 0x38 8 ║ Q · · · n · · Q ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A1 + Qa8a1 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ ♛ · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ Q · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A2 + Qa8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ ♛ · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ Q · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A3 + Qa8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ ♛ · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ Q · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8xF3 + Qa8xf3 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♛ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · Q · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A4 + Qa8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♛ · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ Q · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8E4 + Qa8e4 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · ♛ · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · Q · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A5 + Qa8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ ♛ · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ Q · · · · · · · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8D5 + Qa8d5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 - 0x20 5 ║ · · · ♛ · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x28 6 ║ · · · · · Q · · ║ 47 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A6 + Qa8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♛ · · · · ♛ · · ║ 47 + 0x28 6 ║ Q · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8C6 + Qa8c6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · ♛ · · ♛ · · ║ 47 + 0x28 6 ║ · · Q · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A7 + Qa8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 - 0x30 7 ║ ♛ · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x38 8 ║ · · · · n · · · ║ 63 + 0x30 7 ║ Q · · · · · · · ║ 55 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8B7 + Qa8b7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 - 0x30 7 ║ · ♛ · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x38 8 ║ · · · · n · · · ║ 63 + 0x30 7 ║ · Q · · · · · · ║ 55 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8B8 + Qa8b8 ╔═════════════════╗ - 0x38 8 ║ · ♛ · · ♘ · · · ║ 63 + 0x38 8 ║ · Q · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8C8 + Qa8c8 ╔═════════════════╗ - 0x38 8 ║ · · ♛ · ♘ · · · ║ 63 + 0x38 8 ║ · · Q · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8D8 + Qa8d8 ╔═════════════════╗ - 0x38 8 ║ · · · ♛ ♘ · · · ║ 63 + 0x38 8 ║ · · · Q n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8xE8 + Qa8xe8 ╔═════════════════╗ - 0x38 8 ║ · · · · ♛ · · · ║ 63 + 0x38 8 ║ · · · · Q · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♛ · · ║ 47 + 0x28 6 ║ · · · · · Q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♛ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♖ · · ║ 23 - 0x08 2 ║ · · · · ♛ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♛ ♛ ║ 7 + 0x18 4 ║ · · Q · · · · n ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · Q · · · ║ 15 + 0x00 1 ║ · · · · n · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1761,1326 +1761,1326 @@ [ ''' - PF7F5 + Pf7f5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1A1 + Qd1a1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ ♕ · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ q · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1B1 + Qd1b1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · ♕ · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · q · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1C1 + Qd1c1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · ♕ · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · q · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1E1 + Qd1e1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · ♕ · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · q · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1F1 + Qd1f1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · ♕ · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · q · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1G1 + Qd1g1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · ♕ ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · q q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1C2 + Qd1c2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ ♕ · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R q · · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1D2 + Qd1d2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · ♕ · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · q · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1E2 + Qd1e2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · ♕ · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · q · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1xB3 + Qd1xb3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♕ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · q · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1D3 + Qd1d3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · ♕ · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · q · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1F3 + Qd1f3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · ♕ · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · q · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1D4 + Qd1d4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · ♕ ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · q q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1G4 + Qd1g4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · ♕ ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · q P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD1H5 + Qd1h5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · ♕ ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · q ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1E1 + Qh1e1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ ♕ · · · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q q · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1F1 + Qh1f1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · ♕ · · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · q · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1G1 + Qh1g1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · ♕ · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · q · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1G2 + Qh1g2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · ♕ · ║ 15 - 0x00 1 ║ · · · ♕ · · · · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · q · ║ 15 + 0x00 1 ║ · · · q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1H2 + Qh1h2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · ♕ ║ 15 - 0x00 1 ║ · · · ♕ · · · · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · q ║ 15 + 0x00 1 ║ · · · q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1F3 + Qh1f3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · ♕ · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · q · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1H3 + Qh1h3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · ♕ ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · q ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QH1xH4 + Qh1xh4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♕ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · · ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · q ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4B1 + Qe4b1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · ♕ · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · q · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4E1 + Qe4e1 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ ♕ · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q q · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4C2 + Qe4c2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ ♕ · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R q · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4E2 + Qe4e2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · ♕ · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · q · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4G2 + Qe4g2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · ♕ · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · q · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4D3 + Qe4d3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · ♕ · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · q · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4E3 + Qe4e3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · ♕ · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · q · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4F3 + Qe4f3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · ♕ · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · q · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4A4 + Qe4a4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ ♕ · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ q · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4B4 + Qe4b4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · ♕ · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · q · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4C4 + Qe4c4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · ♕ · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · q · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4D4 + Qe4d4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · ♕ · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · q · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4F4 + Qe4f4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · ♕ · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · q · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4G4 + Qe4g4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · ♕ ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · q P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4xH4 + Qe4xh4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♕ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · q ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4E5 + Qe4e5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ ♕ · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q q · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4F5 + Qe4f5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · ♕ · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · q · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4E6 + Qe4e6 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · ♕ · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · q · · · ║ 47 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4G6 + Qe4g6 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · · · ♕ · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · · · q · ║ 47 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4E7 + Qe4e7 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · ♕ · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · q · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4H7 + Qe4h7 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ ♕ ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R q ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QE4E8 + Qe4e8 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ ♕ · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N q · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5D2 + Qd5d2 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · ♕ · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · q · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5xB3 + Qd5xb3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♕ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · q · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5D3 + Qd5d3 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · ♕ · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · q · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5C4 + Qd5c4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♕ · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · q · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5D4 + Qd5d4 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · ♕ ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · q q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5A5 + Qd5a5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♕ · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ q · · · · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5B5 + Qd5b5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♕ · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · q · · · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5C5 + Qd5c5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · ♕ · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · q · · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5E5 + Qd5e5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♕ · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · · q · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5F5 + Qd5f5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♕ · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · · · q · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5G5 + Qd5g5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♕ · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · · · · q · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5H5 + Qd5h5 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♕ ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · · · · · q ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5C6 + Qd5c6 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · ♕ · · · · · ║ 47 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · q · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5D6 + Qd5d6 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · ♕ · · · · ║ 47 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · q · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5E6 + Qd5e6 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · ♕ · · · ║ 47 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · q · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5B7 + Qd5b7 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · ♕ · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · q · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5D7 + Qd5d7 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · ♕ · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · q · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5F7 + Qd5f7 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · ♕ ♜ · ║ 55 + 0x38 8 ║ q · · N · · · · ║ 63 + 0x30 7 ║ · · · · · q R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5xD8 + Qd5xd8 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♕ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · q · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QD5G8 + Qd5g8 ╔═════════════════╗ - 0x38 8 ║ ♕ · · ♞ · · ♕ · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ q · · N · · q · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A1 + Qa8a1 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ ♕ · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ q · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A2 + Qa8a2 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ ♕ ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ q R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A3 + Qa8a3 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ ♕ ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ q R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A4 + Qa8a4 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ ♕ · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ q · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A5 + Qa8a5 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♕ · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ q · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A6 + Qa8a6 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ ♕ · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ q · · · · · · · ║ 47 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8C6 + Qa8c6 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · ♕ · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · q · · · · · ║ 47 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8A7 + Qa8a7 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ ♕ · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ q · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8B7 + Qa8b7 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · ♕ · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · q · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8B8 + Qa8b8 ╔═════════════════╗ - 0x38 8 ║ · ♕ · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · q · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8C8 + Qa8c8 ╔═════════════════╗ - 0x38 8 ║ · · ♕ ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · q N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - QA8xD8 + Qa8xd8 ╔═════════════════╗ - 0x38 8 ║ · · · ♕ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · q · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♕ · · · · ║ 39 - 0x18 4 ║ · · · · ♕ · · ♟ ║ 31 - 0x10 3 ║ · ♜ · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♕ · · · ♕ ║ 7 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · q · · P ║ 31 + 0x10 3 ║ · R · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · q · · · q ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap index 445994e..66d216d 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap @@ -16,1119 +16,1119 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1xE1 + Rg1xe1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♜ · · ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · R · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1F1 + Rg1f1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ ♜ · ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n R · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1G2 + Rg1g2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · ♜ · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♜ ║ 7 + 0x08 2 ║ · · · · R · R · ║ 15 + 0x00 1 ║ · · · · n · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1G3 + Rg1g3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · · ♜ · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♜ ║ 7 + 0x18 4 ║ · · R · · · · n ║ 31 + 0x10 3 ║ · · · · · · R · ║ 23 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1G4 + Rg1g4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · ♜ ♘ ║ 31 + 0x18 4 ║ · · R · · · R n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1G5 + Rg1g5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 - 0x20 5 ║ · · · · · · ♜ · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x28 6 ║ · · · · · R · · ║ 47 + 0x20 5 ║ · · · · · · R · ║ 39 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1G6 + Rg1g6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ ♜ · ║ 47 + 0x28 6 ║ · · · · · R R · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1G7 + Rg1g7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x38 8 ║ R · · · n · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RG1G8 + Rg1g8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · ♜ · ║ 63 + 0x38 8 ║ R · · · n · R · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · · ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · · R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H2 + Rh1h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · ♜ ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ · ║ 7 + 0x08 2 ║ · · · · R · · R ║ 15 + 0x00 1 ║ · · · · n · R · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H3 + Rh1h3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · · · ♜ ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ · ║ 7 + 0x18 4 ║ · · R · · · · n ║ 31 + 0x10 3 ║ · · · · · · · R ║ 23 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1xH4 + Rh1xh4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♜ ║ 31 + 0x18 4 ║ · · R · · · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ · ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2xE1 + Re2xe1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♜ · ♜ ♜ ║ 7 + 0x00 1 ║ · · · · R · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2A2 + Re2a2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♜ · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ R · · · · · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2B2 + Re2b2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2C2 + Re2c2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · ♜ · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · R · · · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2D2 + Re2d2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · ♜ · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · R · · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2F2 + Re2f2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · ♜ · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · · R · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2G2 + Re2g2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · ♜ · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · · · R · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2H2 + Re2h2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · ♜ ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · · · · R ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2E3 + Re2e3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · ♜ · · · ║ 23 + 0x18 4 ║ · · R · · · · n ║ 31 + 0x10 3 ║ · · · · R · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2E4 + Re2e4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · ♜ · · ♘ ║ 31 + 0x18 4 ║ · · R · R · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2E5 + Re2e5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 - 0x20 5 ║ · · · · ♜ · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x28 6 ║ · · · · · R · · ║ 47 + 0x20 5 ║ · · · · R · · · ║ 39 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2E6 + Re2e6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♜ ♜ · · ║ 47 + 0x28 6 ║ · · · · R R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2E7 + Re2e7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · ♜ · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x38 8 ║ R · · · n · · · ║ 63 + 0x30 7 ║ · · · · R · · · ║ 55 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE2xE8 + Re2xe8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♜ · · · ║ 63 + 0x38 8 ║ R · · · R · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4C1 + Rc4c1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · ♜ · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · R · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4C2 + Rc4c2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · ♜ · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · R · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4C3 + Rc4c3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 - 0x10 3 ║ · · ♜ · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x18 4 ║ · · · · · · · n ║ 31 + 0x10 3 ║ · · R · · · · · ║ 23 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4A4 + Rc4a4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♜ · · · · · · ♘ ║ 31 + 0x18 4 ║ R · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4B4 + Rc4b4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · ♜ · · · · · ♘ ║ 31 + 0x18 4 ║ · R · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4D4 + Rc4d4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · ♜ · · · ♘ ║ 31 + 0x18 4 ║ · · · R · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4E4 + Rc4e4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♜ · · ♘ ║ 31 + 0x18 4 ║ · · · · R · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4F4 + Rc4f4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · ♜ · ♘ ║ 31 + 0x18 4 ║ · · · · · R · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4G4 + Rc4g4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · ♜ ♘ ║ 31 + 0x18 4 ║ · · · · · · R n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4xH4 + Rc4xh4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♜ ║ 31 + 0x18 4 ║ · · · · · · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4C5 + Rc4c5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 - 0x20 5 ║ · · ♜ · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x28 6 ║ · · · · · R · · ║ 47 + 0x20 5 ║ · · R · · · · · ║ 39 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4C6 + Rc4c6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · ♜ · · ♜ · · ║ 47 + 0x28 6 ║ · · R · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4C7 + Rc4c7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · ♜ · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x38 8 ║ R · · · n · · · ║ 63 + 0x30 7 ║ · · R · · · · · ║ 55 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RC4C8 + Rc4c8 ╔═════════════════╗ - 0x38 8 ║ ♜ · ♜ · ♘ · · · ║ 63 + 0x38 8 ║ R · R · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♘ ║ 31 + 0x18 4 ║ · · · · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6F1 + Rf6f1 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ ♜ ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n R R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6F2 + Rf6f2 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ ♜ · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R R · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6F3 + Rf6f3 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 - 0x10 3 ║ · · · · · ♜ · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x18 4 ║ · · R · · · · n ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6F4 + Rf6f4 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · ♜ · ♘ ║ 31 + 0x18 4 ║ · · R · · R · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6F5 + Rf6f5 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♜ · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6A6 + Rf6a6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♜ · · · · · · · ║ 47 + 0x28 6 ║ R · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6B6 + Rf6b6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · ♜ · · · · · · ║ 47 + 0x28 6 ║ · R · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6C6 + Rf6c6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · ♜ · · · · · ║ 47 + 0x28 6 ║ · · R · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6D6 + Rf6d6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · ♜ · · · · ║ 47 + 0x28 6 ║ · · · R · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6E6 + Rf6e6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · ♜ · · · ║ 47 + 0x28 6 ║ · · · · R · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6G6 + Rf6g6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · ♜ · ║ 47 + 0x28 6 ║ · · · · · · R · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6H6 + Rf6h6 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 + 0x38 8 ║ R · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · ♜ ║ 47 + 0x28 6 ║ · · · · · · · R ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6F7 + Rf6f7 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ · · · ║ 63 - 0x30 7 ║ · · · · · ♜ · · ║ 55 + 0x38 8 ║ R · · · n · · · ║ 63 + 0x30 7 ║ · · · · · R · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RF6F8 + Rf6f8 ╔═════════════════╗ - 0x38 8 ║ ♜ · · · ♘ ♜ · · ║ 63 + 0x38 8 ║ R · · · n R · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A1 + Ra8a1 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ ♜ · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ R · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A2 + Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♜ · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ R · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A3 + Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 - 0x10 3 ║ ♜ · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x18 4 ║ · · R · · · · n ║ 31 + 0x10 3 ║ R · · · · · · · ║ 23 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A4 + Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ ♜ · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ R · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A5 + Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 - 0x20 5 ║ ♜ · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x28 6 ║ · · · · · R · · ║ 47 + 0x20 5 ║ R · · · · · · · ║ 39 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A6 + Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 + 0x38 8 ║ · · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ ♜ · · · · ♜ · · ║ 47 + 0x28 6 ║ R · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A7 + Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · ♘ · · · ║ 63 - 0x30 7 ║ ♜ · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x38 8 ║ · · · · n · · · ║ 63 + 0x30 7 ║ R · · · · · · · ║ 55 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8B8 + Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · ♜ · · ♘ · · · ║ 63 + 0x38 8 ║ · R · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8C8 + Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · ♜ · ♘ · · · ║ 63 + 0x38 8 ║ · · R · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8D8 + Ra8d8 ╔═════════════════╗ - 0x38 8 ║ · · · ♜ ♘ · · · ║ 63 + 0x38 8 ║ · · · R n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8xE8 + Ra8xe8 ╔═════════════════╗ - 0x38 8 ║ · · · · ♜ · · · ║ 63 + 0x38 8 ║ · · · · R · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · ♜ · · ║ 47 + 0x28 6 ║ · · · · · R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · ♜ · · · · ♘ ║ 31 + 0x18 4 ║ · · R · · · · n ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · ♜ · · · ║ 15 - 0x00 1 ║ · · · · ♘ · ♜ ♜ ║ 7 + 0x08 2 ║ · · · · R · · · ║ 15 + 0x00 1 ║ · · · · n · R R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1152,898 +1152,898 @@ First Move ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1A1 + Rd1a1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ ♖ · · · · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ r · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1B1 + Rd1b1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · ♖ · · · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · r · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1C1 + Rd1c1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · ♖ · · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · r · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1E1 + Rd1e1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · ♖ · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · r · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1F1 + Rd1f1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · ♖ · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · r · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1G1 + Rd1g1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · ♖ ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · r r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1D2 + Rd1d2 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · ♖ · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♖ ║ 7 + 0x08 2 ║ · R · r · · · · ║ 15 + 0x00 1 ║ · · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1D3 + Rd1d3 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 - 0x10 3 ║ · · · ♖ · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♖ ║ 7 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 + 0x10 3 ║ · · · r · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD1D4 + Rd1d4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · ♖ ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · r r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1E1 + Rh1e1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ ♖ · · · ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r r · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1F1 + Rh1f1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · ♖ · · ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · r · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1G1 + Rh1g1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · ♖ · ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · r · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H2 + Rh1h2 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · ♖ ║ 15 - 0x00 1 ║ · · · ♖ · · · · ║ 7 + 0x08 2 ║ · R · · · · · r ║ 15 + 0x00 1 ║ · · · r · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1H3 + Rh1h3 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 - 0x10 3 ║ · · · · · · · ♖ ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · · ║ 7 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 + 0x10 3 ║ · · · · · · · r ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RH1xH4 + Rh1xh4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♖ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · · ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · · ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4E1 + Re4e1 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ ♖ · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r r · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4E2 + Re4e2 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · ♖ · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · r · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4E3 + Re4e3 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 - 0x10 3 ║ · · · · ♖ · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 + 0x10 3 ║ · · · · r · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4A4 + Re4a4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ ♖ · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ r · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4B4 + Re4b4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · ♖ · · · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · r · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4C4 + Re4c4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · ♖ · · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · r · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4D4 + Re4d4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · ♖ · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · r · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4F4 + Re4f4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · ♖ · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · r · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4G4 + Re4g4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · ♖ ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · r P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4xH4 + Re4xh4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♖ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4E5 + Re4e5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ ♖ · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · r r · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4E6 + Re4e6 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · · ♖ · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · · r · · · ║ 47 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4E7 + Re4e7 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · ♖ · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · r · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RE4E8 + Re4e8 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ ♖ · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N r · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · · · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5D2 + Rd5d2 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · ♖ · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · r · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5D3 + Rd5d3 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 - 0x10 3 ║ · · · ♖ · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x18 4 ║ · · · · r · · P ║ 31 + 0x10 3 ║ · · · r · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5D4 + Rd5d4 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · ♖ ♖ · · ♟ ║ 31 + 0x18 4 ║ · · · r r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5A5 + Rd5a5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♖ · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ r · · · · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5B5 + Rd5b5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · ♖ · · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · r · · · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5C5 + Rd5c5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · ♖ · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · r · · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5E5 + Rd5e5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · ♖ · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · · r · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5F5 + Rd5f5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · ♖ · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5G5 + Rd5g5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · ♖ · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · · · · r · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5H5 + Rd5h5 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · ♖ ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · · · · · r ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5D6 + Rd5d6 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ · · · ♖ · · · · ║ 47 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ · · · r · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5D7 + Rd5d7 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · ♖ · · ♜ · ║ 55 + 0x38 8 ║ r · · N · · · · ║ 63 + 0x30 7 ║ · · · r · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RD5xD8 + Rd5xd8 ╔═════════════════╗ - 0x38 8 ║ ♖ · · ♖ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ r · · r · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A1 + Ra8a1 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ ♖ · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ r · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A2 + Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ ♖ ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ r R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A3 + Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 - 0x10 3 ║ ♖ · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 + 0x10 3 ║ r · · · · · · · ║ 23 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A4 + Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ ♖ · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ r · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A5 + Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ ♖ · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ r · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A6 + Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 - 0x28 6 ║ ♖ · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 + 0x28 6 ║ r · · · · · · · ║ 47 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8A7 + Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · ♞ · · · · ║ 63 - 0x30 7 ║ ♖ · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · N · · · · ║ 63 + 0x30 7 ║ r · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8B8 + Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · ♖ · ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · r · N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8C8 + Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · ♖ ♞ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · r N · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H ''' ''' - RA8xD8 + Ra8xd8 ╔═════════════════╗ - 0x38 8 ║ · · · ♖ · · · · ║ 63 - 0x30 7 ║ · · · · · · ♜ · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · · · · · R · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · ♖ · · · · ║ 39 - 0x18 4 ║ · · · · ♖ · · ♟ ║ 31 + 0x20 5 ║ · · · r · · · · ║ 39 + 0x18 4 ║ · · · · r · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · ♜ · · · · · · ║ 15 - 0x00 1 ║ · · · ♖ · · · ♖ ║ 7 + 0x08 2 ║ · R · · · · · · ║ 15 + 0x00 1 ║ · · · r · · · r ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/src/chess/move_generator/mod.rs b/chess-lib/src/chess/move_generator/mod.rs index fcce765..3392b6b 100644 --- a/chess-lib/src/chess/move_generator/mod.rs +++ b/chess-lib/src/chess/move_generator/mod.rs @@ -5,15 +5,20 @@ use crate::chess::PIECE_COUNT; use crate::chess::{BitBoard, BitPosition, Board, PieceType, Player, RankFile}; pub struct MoveGenerator { + /// The board/turn from which all moves we are generating from root_board: Board, + /// The player whose pieces are moving this turn. player: Player, + /// The moving player's bitboard player_mask: BitBoard, + /// The opponent player's bitboard enemy_mask: BitBoard, + /// The bitboard representing all piece positions all_pieces: BitBoard, player_piecetype_mask: BitBoard, - is_first_move: bool, + have_piece_moves_been_generated: bool, available_moves: BitBoard, possible_castle: BitBoard, @@ -36,7 +41,7 @@ impl MoveGenerator { player_piecetype_mask: BitBoard::empty(), - is_first_move: true, + have_piece_moves_been_generated: false, available_moves: BitBoard::empty(), possible_castle: BitBoard::empty(), @@ -140,14 +145,14 @@ impl MoveGenerator { current_position: BitPosition, current_position_mask: BitBoard, ) -> Option { - if self.is_first_move { + if !self.have_piece_moves_been_generated { self.available_moves = self.find_available_moves_for_piece( piece_type, current_position, current_position_mask, ); - self.is_first_move = false; + self.have_piece_moves_been_generated = true; if piece_type == PieceType::Pawn { if let Some(board) = self @@ -196,7 +201,7 @@ impl Iterator for MoveGenerator { 'outer: loop { if self.player_piecetype_mask.is_empty() { self.piece_index += 1; - self.is_first_move = true; + self.have_piece_moves_been_generated = false; if self.piece_index < PIECE_COUNT { self.player_piecetype_mask = @@ -238,7 +243,7 @@ impl Iterator for MoveGenerator { return Some(board); } None => { - self.is_first_move = true; + self.have_piece_moves_been_generated = false; self.player_piecetype_mask -= piece_mask; } }; diff --git a/chess-lib/src/chess/piece.rs b/chess-lib/src/chess/piece.rs index 40b40d5..e9338c1 100644 --- a/chess-lib/src/chess/piece.rs +++ b/chess-lib/src/chess/piece.rs @@ -20,12 +20,19 @@ impl Piece { pub fn to_char(&self) -> char { let (white_piece, black_piece) = match self.piece_type { - PieceType::Pawn => ('♙', '♟'), - PieceType::Rook => ('♖', '♜'), - PieceType::Bishop => ('♗', '♝'), - PieceType::Knight => ('♘', '♞'), - PieceType::King => ('♔', '♚'), - PieceType::Queen => ('♕', '♛'), + PieceType::Pawn => ('p', 'P'), + PieceType::Rook => ('r', 'R'), + PieceType::Bishop => ('b', 'B'), + PieceType::Knight => ('n', 'N'), + PieceType::King => ('k', 'K'), + PieceType::Queen => ('q', 'Q'), + + // PieceType::Pawn => ('♙', '♟'), + // PieceType::Rook => ('♖', '♜'), + // PieceType::Bishop => ('♗', '♝'), + // PieceType::Knight => ('♘', '♞'), + // PieceType::King => ('♔', '♚'), + // PieceType::Queen => ('♕', '♛'), }; if self.player == Player::White { From aa54911f7f5ee8d9c834050d7285677571a71344 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 10 Apr 2021 17:55:04 -0500 Subject: [PATCH 14/25] Many cleanup. --- Cargo.lock | 66 ++++++++++++++++--- chess-lib/Cargo.toml | 1 + chess-lib/src/chess/bitposition.rs | 2 +- chess-lib/src/chess/board/mod.rs | 24 ++++--- chess-lib/src/chess/mod.rs | 4 -- chess-lib/src/chess/move_generator/mod.rs | 14 ++-- .../src/chess/move_generator/sanity_checks.rs | 2 +- chess-lib/src/chess/piece_type.rs | 4 +- chess-lib/src/chess/player.rs | 4 +- chess-lib/src/chess/rank_file.rs | 4 +- chess-lib/src/test_moves.rs | 4 +- 11 files changed, 89 insertions(+), 40 deletions(-) diff --git a/Cargo.lock b/Cargo.lock index f45b65e..01cdb98 100644 --- a/Cargo.lock +++ b/Cargo.lock @@ -100,6 +100,7 @@ dependencies = [ "num-traits 0.2.6", "snapshot", "uncover", + "variant_count", ] [[package]] @@ -249,7 +250,7 @@ version = "0.1.4" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "7c395a14ab27b42704e85bf2435c5c51f334ad7a96e16fe23c6e63a1cad6cc12" dependencies = [ - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "syn 0.15.23", "synstructure", @@ -445,7 +446,7 @@ source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "8af1847c907c2f04d7bfd572fb25bbb4385c637fe5be163cf2f8c5d778fe1e7d" dependencies = [ "num-traits 0.2.6", - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "syn 0.15.23", ] @@ -539,6 +540,15 @@ dependencies = [ "unicode-xid 0.1.0", ] +[[package]] +name = "proc-macro2" +version = "1.0.26" +source = "registry+https://github.com/rust-lang/crates.io-index" +checksum = "a152013215dca273577e18d2bf00fa862b89b24169fb78c4c95aeb07992c9cec" +dependencies = [ + "unicode-xid 0.2.1", +] + [[package]] name = "quick-error" version = "1.2.2" @@ -557,7 +567,16 @@ version = "0.6.10" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "53fa22a1994bd0f9372d7a816207d8a2677ad0325b073f5c5332760f0fb62b5c" dependencies = [ - "proc-macro2", + "proc-macro2 0.4.24", +] + +[[package]] +name = "quote" +version = "1.0.9" +source = "registry+https://github.com/rust-lang/crates.io-index" +checksum = "c3d0b9745dc2debf507c8422de05d7226cc1f0644216dfdfead988f9b1ab32a7" +dependencies = [ + "proc-macro2 1.0.26", ] [[package]] @@ -689,7 +708,7 @@ version = "1.0.83" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "9469829702497daf2daf3c190e130c3fa72f719920f73c86160d43e8f8d76951" dependencies = [ - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "syn 0.15.23", ] @@ -786,7 +805,7 @@ version = "0.14.9" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "261ae9ecaa397c42b960649561949d69311f08eeaea86a65696e6e46517cf741" dependencies = [ - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "unicode-xid 0.1.0", ] @@ -797,11 +816,22 @@ version = "0.15.23" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "9545a6a093a3f0bd59adb472700acc08cad3776f860f16a897dfce8c88721cbc" dependencies = [ - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "unicode-xid 0.1.0", ] +[[package]] +name = "syn" +version = "1.0.69" +source = "registry+https://github.com/rust-lang/crates.io-index" +checksum = "48fe99c6bd8b1cc636890bcc071842de909d902c81ac7dab53ba33c421ab8ffb" +dependencies = [ + "proc-macro2 1.0.26", + "quote 1.0.9", + "unicode-xid 0.2.1", +] + [[package]] name = "synom" version = "0.11.3" @@ -817,7 +847,7 @@ version = "0.10.1" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "73687139bf99285483c96ac0add482c3776528beac1d97d444f6e91f203a2015" dependencies = [ - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "syn 0.15.23", "unicode-xid 0.1.0", @@ -927,12 +957,28 @@ version = "0.1.0" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "fc72304796d0818e357ead4e000d19c9c174ab23dc11093ac919054d20a6a7fc" +[[package]] +name = "unicode-xid" +version = "0.2.1" +source = "registry+https://github.com/rust-lang/crates.io-index" +checksum = "f7fe0bb3479651439c9112f72b6c505038574c9fbb575ed1bf3b797fa39dd564" + [[package]] name = "utf8-ranges" version = "1.0.2" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "796f7e48bef87609f7ade7e06495a87d5cd06c7866e6a5cbfceffc558a243737" +[[package]] +name = "variant_count" +version = "1.1.0" +source = "registry+https://github.com/rust-lang/crates.io-index" +checksum = "aae2faf80ac463422992abf4de234731279c058aaf33171ca70277c98406b124" +dependencies = [ + "quote 1.0.9", + "syn 1.0.69", +] + [[package]] name = "vec_map" version = "0.8.1" @@ -973,7 +1019,7 @@ checksum = "ab7c242ebcb45bae45340986c48d1853eb2c1c52ff551f7724951b62a2c51429" dependencies = [ "lazy_static 1.2.0", "log", - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "syn 0.15.23", "wasm-bindgen-shared", @@ -995,7 +1041,7 @@ version = "0.2.29" source = "registry+https://github.com/rust-lang/crates.io-index" checksum = "3cc90b65fe69c3dd5a09684517dc79f42b847baa2d479c234d125e0a629d9b0a" dependencies = [ - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "syn 0.15.23", "wasm-bindgen-backend", @@ -1017,7 +1063,7 @@ dependencies = [ "failure", "heck", "log", - "proc-macro2", + "proc-macro2 0.4.24", "quote 0.6.10", "syn 0.15.23", "wasm-bindgen-backend", diff --git a/chess-lib/Cargo.toml b/chess-lib/Cargo.toml index 34d087f..0ee574e 100644 --- a/chess-lib/Cargo.toml +++ b/chess-lib/Cargo.toml @@ -17,6 +17,7 @@ num-derive = "^0.2" num-traits = "^0.2" uncover = "^0.1.1" lazy_static = "^1.2.0" +variant_count = "1.0.0" [dev-dependencies] criterion = "^0.2.5" diff --git a/chess-lib/src/chess/bitposition.rs b/chess-lib/src/chess/bitposition.rs index e81ebd9..8083f0f 100644 --- a/chess-lib/src/chess/bitposition.rs +++ b/chess-lib/src/chess/bitposition.rs @@ -23,7 +23,7 @@ impl BitPosition { let right_index = self.right_index as i32 + (8 * y + x); debug_assert!( - right_index >= 0 && right_index < 64, + (0..64).contains(&right_index), "Shifted bit position outside of the board" ); diff --git a/chess-lib/src/chess/board/mod.rs b/chess-lib/src/chess/board/mod.rs index 5110069..ef1b5cb 100644 --- a/chess-lib/src/chess/board/mod.rs +++ b/chess-lib/src/chess/board/mod.rs @@ -10,12 +10,10 @@ use crate::chess::errors::{BoardError, InvalidStringReason}; use crate::chess::{ BitBoard, BitPosition, Move, MoveGenerator, MoveType, Piece, PieceType, Player, RankFile, }; -use crate::chess::{PIECE_COUNT, PLAYER_COUNT}; - #[derive(PartialEq, Clone)] pub struct Board { - pub pieces: [BitBoard; PIECE_COUNT], - pub players: [BitBoard; PLAYER_COUNT], + pub pieces: [BitBoard; PieceType::VARIANT_COUNT], + pub players: [BitBoard; Player::VARIANT_COUNT], pub unmoved_pieces: BitBoard, pub prev_move: Option, pub next_player: Player, @@ -73,8 +71,8 @@ impl<'a> Iterator for PieceIter<'a> { impl Default for Board { fn default() -> Self { Board { - pieces: [BitBoard::empty(); PIECE_COUNT], - players: [BitBoard::empty(); PLAYER_COUNT], + pieces: [BitBoard::empty(); PieceType::VARIANT_COUNT], + players: [BitBoard::empty(); Player::VARIANT_COUNT], prev_move: None, next_player: Player::White, unmoved_pieces: BitBoard::empty().inverse(), @@ -119,15 +117,15 @@ impl Board { .find(|&(_, board)| !mask.intersect(*board).is_empty()) .unwrap(); - debug_assert!(i < PIECE_COUNT); + debug_assert!(i < PieceType::VARIANT_COUNT); let piece_type = num::FromPrimitive::from_usize(i).unwrap(); - // let piece_board = (0..PIECE_COUNT).find(|&i| mask & self.pieces[i] > 0).ok_or(())?; + // let piece_board = (0..PieceType::VARIANT_COUNT).find(|&i| mask & self.pieces[i] > 0).ok_or(())?; Some(Piece { player, piece_type }) } else { debug_assert!({ - (0..PIECE_COUNT) + (0..PieceType::VARIANT_COUNT) .find(|&i| !mask.intersect(self.pieces[i]).is_empty()) .is_none() }); @@ -137,8 +135,8 @@ impl Board { } pub fn from(board: &str, player: Player) -> Result { - let mut pieces = [BitBoard::empty(); PIECE_COUNT]; - let mut players = [BitBoard::empty(); PLAYER_COUNT]; + let mut pieces = [BitBoard::empty(); PieceType::VARIANT_COUNT]; + let mut players = [BitBoard::empty(); Player::VARIANT_COUNT]; let board: String = board.split(char::is_whitespace).collect(); @@ -337,7 +335,7 @@ impl Board { } fn remove_piece(&mut self, next_position_mask: BitBoard) { - for i in 0..PIECE_COUNT { + for i in 0..PieceType::VARIANT_COUNT { self.pieces[i] -= next_position_mask; } @@ -477,7 +475,7 @@ mod tests { #[test] fn test_piece_at() { - let pieces: [BitBoard; PIECE_COUNT] = [ + let pieces: [BitBoard; PieceType::VARIANT_COUNT] = [ BitBoard::from(1), BitBoard::from(1 << 8), BitBoard::from(1 << 12), diff --git a/chess-lib/src/chess/mod.rs b/chess-lib/src/chess/mod.rs index a3218f7..ae5c6e6 100644 --- a/chess-lib/src/chess/mod.rs +++ b/chess-lib/src/chess/mod.rs @@ -21,10 +21,6 @@ pub use crate::chess::piece_type::PieceType; pub use crate::chess::player::Player; pub use crate::chess::rank_file::RankFile; -// LOW: Write/find macros that attaches .count() method to enum -pub const PIECE_COUNT: usize = 6; -pub const PLAYER_COUNT: usize = 2; - pub const DEFAULT_BOARD: &str = " rnbkqbnr pppppppp diff --git a/chess-lib/src/chess/move_generator/mod.rs b/chess-lib/src/chess/move_generator/mod.rs index 3392b6b..4debced 100644 --- a/chess-lib/src/chess/move_generator/mod.rs +++ b/chess-lib/src/chess/move_generator/mod.rs @@ -1,7 +1,6 @@ mod sanity_checks; use crate::chess::bitboard::{CASTLE_CHECK, KINGSIDE_CASTLE, QUEENSIDE_CASTLE}; -use crate::chess::PIECE_COUNT; use crate::chess::{BitBoard, BitPosition, Board, PieceType, Player, RankFile}; pub struct MoveGenerator { @@ -16,12 +15,19 @@ pub struct MoveGenerator { enemy_mask: BitBoard, /// The bitboard representing all piece positions all_pieces: BitBoard, + /// As we iterate through the player's pieces that we're + /// generating moves for, we build up this bitboard for + /// representing the remaining pieces left to iterate through + /// for that piecetype player_piecetype_mask: BitBoard, + /// For this piece, have we generated the move bitboards yet? have_piece_moves_been_generated: bool, + /// available_moves: BitBoard, possible_castle: BitBoard, + /// The current piece type we're examining piece_index: usize, } @@ -203,7 +209,7 @@ impl Iterator for MoveGenerator { self.piece_index += 1; self.have_piece_moves_been_generated = false; - if self.piece_index < PIECE_COUNT { + if self.piece_index < PieceType::VARIANT_COUNT { self.player_piecetype_mask = self.generate_player_piecetype_mask(self.piece_index); // Restarting the loop because we can't be sure the next mask > 0 @@ -215,8 +221,8 @@ impl Iterator for MoveGenerator { debug_assert!(!self.player_piecetype_mask.is_empty(), "Invariant: If the piecetype mask was 0 it should've moved on or finished the iteration"); debug_assert!( - self.piece_index < PIECE_COUNT, - "Invariant: piece_index must be less than PIECE_COUNT" + self.piece_index < PieceType::VARIANT_COUNT, + "Invariant: piece_index must be less than PieceType::VARIANT_COUNT" ); // TODO: A lot of these can be cached diff --git a/chess-lib/src/chess/move_generator/sanity_checks.rs b/chess-lib/src/chess/move_generator/sanity_checks.rs index e1d6330..4bf1e35 100644 --- a/chess-lib/src/chess/move_generator/sanity_checks.rs +++ b/chess-lib/src/chess/move_generator/sanity_checks.rs @@ -28,7 +28,7 @@ impl MoveGenerator { if cfg!(debug_assertions) { debug_assert!( !board.players[1 - self.player as usize].intersect(capture_mask).is_empty(), - format!("Capture Invariant Invalidated: Capture move made on space not-occupied by opponent:\n{}\n{:?}", board, capture_mask) + "Capture Invariant Invalidated: Capture move made on space not-occupied by opponent:\n{}\n{:?}", board, capture_mask ); // TODO: We'll want the same sanity check above for moving through spaces. Should be diff --git a/chess-lib/src/chess/piece_type.rs b/chess-lib/src/chess/piece_type.rs index a49dab6..46a80b7 100644 --- a/chess-lib/src/chess/piece_type.rs +++ b/chess-lib/src/chess/piece_type.rs @@ -1,4 +1,6 @@ -#[derive(Debug, PartialEq, FromPrimitive, Clone, Copy)] +use variant_count::VariantCount; + +#[derive(Debug, PartialEq, FromPrimitive, Clone, Copy, VariantCount)] pub enum PieceType { Pawn = 0, Rook = 1, diff --git a/chess-lib/src/chess/player.rs b/chess-lib/src/chess/player.rs index bcbb814..4b544b7 100644 --- a/chess-lib/src/chess/player.rs +++ b/chess-lib/src/chess/player.rs @@ -1,4 +1,6 @@ -#[derive(Debug, PartialEq, FromPrimitive, Copy, Clone)] +use variant_count::VariantCount; + +#[derive(Debug, PartialEq, FromPrimitive, Copy, Clone, VariantCount)] pub enum Player { Black = 0, White = 1, diff --git a/chess-lib/src/chess/rank_file.rs b/chess-lib/src/chess/rank_file.rs index 8c6cec0..b00e367 100644 --- a/chess-lib/src/chess/rank_file.rs +++ b/chess-lib/src/chess/rank_file.rs @@ -1,10 +1,8 @@ -use num; - use crate::chess::BitPosition; // TODO: I don't know if this needs to be separate from BitPosition -#[cfg_attr(rustfmt, rustfmt_skip)] +#[rustfmt::skip] #[derive(PartialEq, Clone, Copy, Debug, FromPrimitive)] pub enum RankFile { A1, B1, C1, D1, E1, F1, G1, H1, diff --git a/chess-lib/src/test_moves.rs b/chess-lib/src/test_moves.rs index 8fd5501..07e2d1e 100644 --- a/chess-lib/src/test_moves.rs +++ b/chess-lib/src/test_moves.rs @@ -9,10 +9,10 @@ pub fn generate_moves_for_board( let mut board = Board::from(board, player).unwrap(); board.prev_move = prev_move; - boards.push(format!("{}", board).to_owned()); + boards.push(format!("{}", board)); for board in board.generate_moves() { - boards.push(format!("{}", board).to_owned()); + boards.push(format!("{}", board)); } boards From 9820969abd1221cadb152c460cd22044c406a64a Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 10 Apr 2021 18:16:09 -0500 Subject: [PATCH 15/25] More comments. Flip the black and white pieces --- .../bishop_move_generation.rs.snap | 818 +++--- .../castling_move_generation.rs.snap | 1620 ++++++------ .../default_board_generation.rs.snap | 416 +-- .../king_move_generation.rs.snap | 214 +- .../knight_move_generation.rs.snap | 590 ++--- .../pawn_move_generation.rs.snap | 276 +- .../queen_move_generation.rs.snap | 2292 ++++++++--------- .../rook_move_generation.rs.snap | 1304 +++++----- chess-lib/src/chess/board/attacks.rs | 2 + chess-lib/src/chess/move_generator/mod.rs | 23 +- chess-lib/src/chess/piece.rs | 12 +- 11 files changed, 3787 insertions(+), 3780 deletions(-) diff --git a/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap index 86d6b32..b479e6a 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/bishop_move_generation.rs.snap @@ -16,14 +16,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -33,14 +33,14 @@ Bg1f2 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B B · · ║ 15 - 0x00 1 ║ · · · · n · · B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b b · · ║ 15 + 0x00 1 ║ · · · · N · · b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -50,14 +50,14 @@ Bg1h2 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · B ║ 15 - 0x00 1 ║ · · · · n · · B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · b ║ 15 + 0x00 1 ║ · · · · N · · b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -67,14 +67,14 @@ Bg1e3 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · B r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · · B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · b R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · · b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -84,14 +84,14 @@ Bg1d4 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B B · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · · B ║ 7 + 0x18 4 ║ · · b b · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · · b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -101,14 +101,14 @@ Bg1c5 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 - 0x20 5 ║ · · B · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · · B ║ 7 + 0x28 6 ║ · · · · · b · · ║ 47 + 0x20 5 ║ · · b · · · · · ║ 39 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · · b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -118,14 +118,14 @@ Bg1b6 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · B · · · B · · ║ 47 + 0x28 6 ║ · b · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · · B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · · b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -135,14 +135,14 @@ Bg1a7 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 - 0x30 7 ║ B · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x38 8 ║ b · · · N · · · ║ 63 + 0x30 7 ║ b · · · · · · · ║ 55 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · · B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · · b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -152,14 +152,14 @@ Bh1g2 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · B · ║ 15 - 0x00 1 ║ · · · · n · B · ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · b · ║ 15 + 0x00 1 ║ · · · · N · b · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -169,14 +169,14 @@ Bh1xf3 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · B · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B · ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · b · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -186,14 +186,14 @@ Be2d1 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · B n · B B ║ 7 + 0x00 1 ║ · · · b N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -203,14 +203,14 @@ Be2f1 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n B B B ║ 7 + 0x00 1 ║ · · · · N b b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -220,14 +220,14 @@ Be2d3 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · B · r · · ║ 23 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · b · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -237,14 +237,14 @@ Be2xf3 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · B · · ║ 23 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · b · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -254,14 +254,14 @@ Bc4a2 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ B · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ b · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -271,14 +271,14 @@ Bc4b3 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · B · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · b · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -288,14 +288,14 @@ Bc4d3 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · B · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · b · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -305,14 +305,14 @@ Bc4b5 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 - 0x20 5 ║ · B · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x28 6 ║ · · · · · b · · ║ 47 + 0x20 5 ║ · b · · · · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -322,14 +322,14 @@ Bc4d5 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 - 0x20 5 ║ · · · B · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x28 6 ║ · · · · · b · · ║ 47 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -339,14 +339,14 @@ Bc4a6 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ B · · · · B · · ║ 47 + 0x28 6 ║ b · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -356,14 +356,14 @@ Bc4e6 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · B B · · ║ 47 + 0x28 6 ║ · · · · b b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -373,14 +373,14 @@ Bc4f7 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 - 0x30 7 ║ · · · · · B · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x38 8 ║ b · · · N · · · ║ 63 + 0x30 7 ║ · · · · · b · · ║ 55 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -390,14 +390,14 @@ Bc4g8 ╔═════════════════╗ - 0x38 8 ║ B · · · n · B · ║ 63 + 0x38 8 ║ b · · · N · b · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -407,14 +407,14 @@ Bf6a1 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ B · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ b · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -424,14 +424,14 @@ Bf6b2 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · B · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · b · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -441,14 +441,14 @@ Bf6c3 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · B · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · b · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -458,14 +458,14 @@ Bf6d4 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B B · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b b · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -475,14 +475,14 @@ Bf6xh4 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · B ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · b ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -492,14 +492,14 @@ Bf6e5 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · B · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x20 5 ║ · · · · b · · · ║ 39 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -509,14 +509,14 @@ Bf6g5 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 + 0x38 8 ║ b · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · B · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x20 5 ║ · · · · · · b · ║ 39 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -526,14 +526,14 @@ Bf6e7 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 - 0x30 7 ║ · · · · B · · · ║ 55 + 0x38 8 ║ b · · · N · · · ║ 63 + 0x30 7 ║ · · · · b · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -543,14 +543,14 @@ Bf6g7 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · · ║ 63 - 0x30 7 ║ · · · · · · B · ║ 55 + 0x38 8 ║ b · · · N · · · ║ 63 + 0x30 7 ║ · · · · · · b · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -560,14 +560,14 @@ Bf6d8 ╔═════════════════╗ - 0x38 8 ║ B · · B n · · · ║ 63 + 0x38 8 ║ b · · b N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -577,14 +577,14 @@ Bf6h8 ╔═════════════════╗ - 0x38 8 ║ B · · · n · · B ║ 63 + 0x38 8 ║ b · · · N · · b ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -594,14 +594,14 @@ Ba8xf3 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · B · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · b · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -611,14 +611,14 @@ Ba8e4 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · B · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · b · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -628,14 +628,14 @@ Ba8d5 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 - 0x20 5 ║ · · · B · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x28 6 ║ · · · · · b · · ║ 47 + 0x20 5 ║ · · · b · · · · ║ 39 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -645,14 +645,14 @@ Ba8c6 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · B · · B · · ║ 47 + 0x28 6 ║ · · b · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -662,14 +662,14 @@ Ba8b7 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 - 0x30 7 ║ · B · · · · · · ║ 55 - 0x28 6 ║ · · · · · B · · ║ 47 + 0x38 8 ║ · · · · N · · · ║ 63 + 0x30 7 ║ · b · · · · · · ║ 55 + 0x28 6 ║ · · · · · b · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · B · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · B · · · ║ 15 - 0x00 1 ║ · · · · n · B B ║ 7 + 0x18 4 ║ · · b · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · b · · · ║ 15 + 0x00 1 ║ · · · · N · b b ║ 7 ╚═════════════════╝ A B C D E F G H @@ -693,14 +693,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -710,14 +710,14 @@ Bd1c2 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R b · · · · · ║ 15 - 0x00 1 ║ · · · · · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r B · · · · · ║ 15 + 0x00 1 ║ · · · · · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -727,14 +727,14 @@ Bd1e2 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · b · · · ║ 15 - 0x00 1 ║ · · · · · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · B · · · ║ 15 + 0x00 1 ║ · · · · · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -744,14 +744,14 @@ Bd1xb3 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · b · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · B · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -761,14 +761,14 @@ Bd1f3 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · b · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · B · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -778,14 +778,14 @@ Bd1g4 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · b P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · B p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -795,14 +795,14 @@ Bd1h5 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · b ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · b ║ 7 + 0x20 5 ║ · · · B · · · B ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -812,14 +812,14 @@ Bh1g2 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · b · ║ 15 - 0x00 1 ║ · · · b · · · · ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · B · ║ 15 + 0x00 1 ║ · · · B · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -829,14 +829,14 @@ Bh1f3 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · b · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · · ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · B · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -846,14 +846,14 @@ Be4b1 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · b · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · B · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -863,14 +863,14 @@ Be4c2 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R b · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r B · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -880,14 +880,14 @@ Be4g2 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · b · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · B · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -897,14 +897,14 @@ Be4d3 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · b · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · B · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -914,14 +914,14 @@ Be4f3 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · b · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · B · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -931,14 +931,14 @@ Be4f5 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · b · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · B · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -948,14 +948,14 @@ Be4g6 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · · · b · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · · · B · ║ 47 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -965,14 +965,14 @@ Be4h7 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R b ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r B ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -982,14 +982,14 @@ Bd5xb3 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · b · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · B · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -999,14 +999,14 @@ Bd5c4 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · b · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x18 4 ║ · · B · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1016,14 +1016,14 @@ Bd5c6 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · b · · · · · ║ 47 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · B · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1033,14 +1033,14 @@ Bd5e6 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1050,14 +1050,14 @@ Bd5b7 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · b · · · · R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · B · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1067,14 +1067,14 @@ Bd5f7 ╔═════════════════╗ - 0x38 8 ║ b · · N · · · · ║ 63 - 0x30 7 ║ · · · · · b R · ║ 55 + 0x38 8 ║ B · · n · · · · ║ 63 + 0x30 7 ║ · · · · · B r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1084,14 +1084,14 @@ Bd5g8 ╔═════════════════╗ - 0x38 8 ║ b · · N · · b · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ B · · n · · B · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1101,14 +1101,14 @@ Ba8c6 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · b · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · B · · · · · ║ 47 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1118,14 +1118,14 @@ Ba8b7 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · b · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · B · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · · · · ║ 39 - 0x18 4 ║ · · · · b · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · b · · · b ║ 7 + 0x20 5 ║ · · · B · · · · ║ 39 + 0x18 4 ║ · · · · B · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · B · · · B ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap index 027fdba..d4bd0fb 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/castling_move_generation.rs.snap @@ -16,14 +16,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -33,14 +33,14 @@ Ke8e7 ╔═════════════════╗ - 0x38 8 ║ R · · · · · · R ║ 63 - 0x30 7 ║ · · · · K · · · ║ 55 + 0x38 8 ║ r · · · · · · r ║ 63 + 0x30 7 ║ · · · · k · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -50,14 +50,14 @@ Ke8f7 ╔═════════════════╗ - 0x38 8 ║ R · · · · · · R ║ 63 - 0x30 7 ║ · · · · · K · · ║ 55 + 0x38 8 ║ r · · · · · · r ║ 63 + 0x30 7 ║ · · · · · k · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -67,14 +67,14 @@ Ke8d8 ╔═════════════════╗ - 0x38 8 ║ R · · K · · · R ║ 63 + 0x38 8 ║ r · · k · · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -84,14 +84,14 @@ Ke8f8 ╔═════════════════╗ - 0x38 8 ║ R · · · · K · R ║ 63 + 0x38 8 ║ r · · · · k · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -115,14 +115,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -132,14 +132,14 @@ Bb5e2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 - 0x08 2 ║ · · · · b · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x10 3 ║ · · · · r · · · ║ 23 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -149,14 +149,14 @@ Ke1d1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · k · · · r ║ 7 + 0x00 1 ║ R · · K · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -166,14 +166,14 @@ Ke1f1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · · k · r ║ 7 + 0x00 1 ║ R · · · · K · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -183,14 +183,14 @@ Ke1d2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 - 0x08 2 ║ · · · k · · · · ║ 15 - 0x00 1 ║ r · · · · · · r ║ 7 + 0x10 3 ║ · · · · r · · · ║ 23 + 0x08 2 ║ · · · K · · · · ║ 15 + 0x00 1 ║ R · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -200,14 +200,14 @@ Ke1f2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 - 0x08 2 ║ · · · · · k · · ║ 15 - 0x00 1 ║ r · · · · · · r ║ 7 + 0x10 3 ║ · · · · r · · · ║ 23 + 0x08 2 ║ · · · · · K · · ║ 15 + 0x00 1 ║ R · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -231,14 +231,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -248,14 +248,14 @@ Ra8xa1 ╔═════════════════╗ - 0x38 8 ║ · · · Q K · N R ║ 63 + 0x38 8 ║ · · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ R · b · k b · r ║ 7 + 0x00 1 ║ r · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -265,14 +265,14 @@ Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · Q K · N R ║ 63 + 0x38 8 ║ · · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ R · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x08 2 ║ r · · · · · · · ║ 15 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -282,14 +282,14 @@ Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · Q K · N R ║ 63 + 0x38 8 ║ · · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ R · · · · · · · ║ 23 + 0x10 3 ║ r · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -299,14 +299,14 @@ Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · Q K · N R ║ 63 + 0x38 8 ║ · · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ R · · · · · · · ║ 31 + 0x18 4 ║ r · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -316,14 +316,14 @@ Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · Q K · N R ║ 63 + 0x38 8 ║ · · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ R · · · · · · · ║ 39 + 0x20 5 ║ r · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -333,14 +333,14 @@ Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · Q K · N R ║ 63 + 0x38 8 ║ · · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ R · · · · · · · ║ 47 + 0x28 6 ║ r · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -350,14 +350,14 @@ Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · Q K · N R ║ 63 - 0x30 7 ║ R · · · · · · · ║ 55 + 0x38 8 ║ · · · q k · n r ║ 63 + 0x30 7 ║ r · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -367,14 +367,14 @@ Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · R · Q K · N R ║ 63 + 0x38 8 ║ · r · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -384,14 +384,14 @@ Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · R Q K · N R ║ 63 + 0x38 8 ║ · · r q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -401,14 +401,14 @@ Rh8xh1 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N · ║ 63 + 0x38 8 ║ r · · q k · n · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · R ║ 7 + 0x00 1 ║ R · B · K B · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -418,14 +418,14 @@ Rh8h2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N · ║ 63 + 0x38 8 ║ r · · q k · n · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · R ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x08 2 ║ · · · · · · · r ║ 15 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -435,14 +435,14 @@ Rh8h3 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N · ║ 63 + 0x38 8 ║ r · · q k · n · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · R ║ 23 + 0x10 3 ║ · · · · · · · r ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -452,14 +452,14 @@ Rh8h4 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N · ║ 63 + 0x38 8 ║ r · · q k · n · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · R ║ 31 + 0x18 4 ║ · · · · · · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -469,14 +469,14 @@ Rh8h5 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N · ║ 63 + 0x38 8 ║ r · · q k · n · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · R ║ 39 + 0x20 5 ║ · · · · · · · r ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -486,14 +486,14 @@ Rh8h6 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N · ║ 63 + 0x38 8 ║ r · · q k · n · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · R ║ 47 + 0x28 6 ║ · · · · · · · r ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -503,14 +503,14 @@ Rh8h7 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N · ║ 63 - 0x30 7 ║ · · · · · · · R ║ 55 + 0x38 8 ║ r · · q k · n · ║ 63 + 0x30 7 ║ · · · · · · · r ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -520,14 +520,14 @@ Ng8f6 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · · R ║ 63 + 0x38 8 ║ r · · q k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -537,14 +537,14 @@ Ng8h6 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · · R ║ 63 + 0x38 8 ║ r · · q k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · N ║ 47 + 0x28 6 ║ · · · · · · · n ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -554,14 +554,14 @@ Ng8e7 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · · R ║ 63 - 0x30 7 ║ · · · · N · · · ║ 55 + 0x38 8 ║ r · · q k · · r ║ 63 + 0x30 7 ║ · · · · n · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -571,14 +571,14 @@ Qd8d1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b Q k b · r ║ 7 + 0x00 1 ║ R · B q K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -588,14 +588,14 @@ Qd8d2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · Q · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x08 2 ║ · · · q · · · · ║ 15 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -605,14 +605,14 @@ Qd8d3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · Q · · · · ║ 23 + 0x10 3 ║ · · · q · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -622,14 +622,14 @@ Qd8d4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · Q · · · · ║ 31 + 0x18 4 ║ · · · q · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -639,14 +639,14 @@ Qd8h4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · Q ║ 31 + 0x18 4 ║ · · · · · · · q ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -656,14 +656,14 @@ Qd8a5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ Q · · · · · · · ║ 39 + 0x20 5 ║ q · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -673,14 +673,14 @@ Qd8d5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · Q · · · · ║ 39 + 0x20 5 ║ · · · q · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -690,14 +690,14 @@ Qd8g5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · Q · ║ 39 + 0x20 5 ║ · · · · · · q · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -707,14 +707,14 @@ Qd8b6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · Q · · · · · · ║ 47 + 0x28 6 ║ · q · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -724,14 +724,14 @@ Qd8d6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · Q · · · · ║ 47 + 0x28 6 ║ · · · q · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -741,14 +741,14 @@ Qd8f6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 + 0x38 8 ║ r · · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -758,14 +758,14 @@ Qd8c7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 - 0x30 7 ║ · · Q · · · · · ║ 55 + 0x38 8 ║ r · · · k · n r ║ 63 + 0x30 7 ║ · · q · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -775,14 +775,14 @@ Qd8d7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 - 0x30 7 ║ · · · Q · · · · ║ 55 + 0x38 8 ║ r · · · k · n r ║ 63 + 0x30 7 ║ · · · q · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -792,14 +792,14 @@ Qd8e7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · N R ║ 63 - 0x30 7 ║ · · · · Q · · · ║ 55 + 0x38 8 ║ r · · · k · n r ║ 63 + 0x30 7 ║ · · · · q · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -809,14 +809,14 @@ Qd8b8 ╔═════════════════╗ - 0x38 8 ║ R Q · · K · N R ║ 63 + 0x38 8 ║ r q · · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -826,14 +826,14 @@ Qd8c8 ╔═════════════════╗ - 0x38 8 ║ R · Q · K · N R ║ 63 + 0x38 8 ║ r · q · k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -843,14 +843,14 @@ Ke8d7 ╔═════════════════╗ - 0x38 8 ║ R · · Q · · N R ║ 63 - 0x30 7 ║ · · · K · · · · ║ 55 + 0x38 8 ║ r · · q · · n r ║ 63 + 0x30 7 ║ · · · k · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -860,14 +860,14 @@ Ke8e7 ╔═════════════════╗ - 0x38 8 ║ R · · Q · · N R ║ 63 - 0x30 7 ║ · · · · K · · · ║ 55 + 0x38 8 ║ r · · q · · n r ║ 63 + 0x30 7 ║ · · · · k · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -877,14 +877,14 @@ Ke8f7 ╔═════════════════╗ - 0x38 8 ║ R · · Q · · N R ║ 63 - 0x30 7 ║ · · · · · K · · ║ 55 + 0x38 8 ║ r · · q · · n r ║ 63 + 0x30 7 ║ · · · · · k · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -894,14 +894,14 @@ Ke8f8 ╔═════════════════╗ - 0x38 8 ║ R · · Q · K N R ║ 63 + 0x38 8 ║ r · · q · k n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -925,14 +925,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · r ║ 7 + 0x00 1 ║ R · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -942,14 +942,14 @@ Ra1b1 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · r b · k b · r ║ 7 + 0x00 1 ║ · R B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -959,14 +959,14 @@ Ra1a2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ r · · · · · · · ║ 15 - 0x00 1 ║ · · b · k b · r ║ 7 + 0x08 2 ║ R · · · · · · · ║ 15 + 0x00 1 ║ · · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -976,14 +976,14 @@ Ra1a3 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ r · · · · · · · ║ 23 + 0x10 3 ║ R · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · b · k b · r ║ 7 + 0x00 1 ║ · · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -993,14 +993,14 @@ Ra1a4 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ r · · · · · · · ║ 31 + 0x18 4 ║ R · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · b · k b · r ║ 7 + 0x00 1 ║ · · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1010,14 +1010,14 @@ Ra1a5 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ r · · · · · · · ║ 39 + 0x20 5 ║ R · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · b · k b · r ║ 7 + 0x00 1 ║ · · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1027,14 +1027,14 @@ Ra1a6 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ r · · · · · · · ║ 47 + 0x28 6 ║ R · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · b · k b · r ║ 7 + 0x00 1 ║ · · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1044,14 +1044,14 @@ Ra1a7 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 - 0x30 7 ║ r · · · · · · · ║ 55 + 0x38 8 ║ r · · q k · n r ║ 63 + 0x30 7 ║ R · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · b · k b · r ║ 7 + 0x00 1 ║ · · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1061,14 +1061,14 @@ Ra1xa8 ╔═════════════════╗ - 0x38 8 ║ r · · Q K · N R ║ 63 + 0x38 8 ║ R · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · b · k b · r ║ 7 + 0x00 1 ║ · · B · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1078,14 +1078,14 @@ Rh1g1 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b r · ║ 7 + 0x00 1 ║ R · B · K B R · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1095,14 +1095,14 @@ Rh1h2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · r ║ 15 - 0x00 1 ║ r · b · k b · · ║ 7 + 0x08 2 ║ · · · · · · · R ║ 15 + 0x00 1 ║ R · B · K B · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1112,14 +1112,14 @@ Rh1h3 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · r ║ 23 + 0x10 3 ║ · · · · · · · R ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · · ║ 7 + 0x00 1 ║ R · B · K B · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1129,14 +1129,14 @@ Rh1h4 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · r ║ 31 + 0x18 4 ║ · · · · · · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · · ║ 7 + 0x00 1 ║ R · B · K B · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1146,14 +1146,14 @@ Rh1h5 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · r ║ 39 + 0x20 5 ║ · · · · · · · R ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · · ║ 7 + 0x00 1 ║ R · B · K B · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1163,14 +1163,14 @@ Rh1h6 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · r ║ 47 + 0x28 6 ║ · · · · · · · R ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · · ║ 7 + 0x00 1 ║ R · B · K B · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1180,14 +1180,14 @@ Rh1h7 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 - 0x30 7 ║ · · · · · · · r ║ 55 + 0x38 8 ║ r · · q k · n r ║ 63 + 0x30 7 ║ · · · · · · · R ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · · ║ 7 + 0x00 1 ║ R · B · K B · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1197,14 +1197,14 @@ Rh1xh8 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N r ║ 63 + 0x38 8 ║ r · · q k · n R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k b · · ║ 7 + 0x00 1 ║ R · B · K B · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1214,14 +1214,14 @@ Bc1b2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · b · · · · · · ║ 15 - 0x00 1 ║ r · · · k b · r ║ 7 + 0x08 2 ║ · B · · · · · · ║ 15 + 0x00 1 ║ R · · · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1231,14 +1231,14 @@ Bc1d2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · b · · · · ║ 15 - 0x00 1 ║ r · · · k b · r ║ 7 + 0x08 2 ║ · · · B · · · · ║ 15 + 0x00 1 ║ R · · · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1248,14 +1248,14 @@ Bc1a3 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ b · · · · · · · ║ 23 + 0x10 3 ║ B · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k b · r ║ 7 + 0x00 1 ║ R · · · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1265,14 +1265,14 @@ Bc1e3 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · b · · · ║ 23 + 0x10 3 ║ · · · · B · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k b · r ║ 7 + 0x00 1 ║ R · · · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1282,14 +1282,14 @@ Bc1f4 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · b · · ║ 31 + 0x18 4 ║ · · · · · B · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k b · r ║ 7 + 0x00 1 ║ R · · · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1299,14 +1299,14 @@ Bc1g5 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · b · ║ 39 + 0x20 5 ║ · · · · · · B · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k b · r ║ 7 + 0x00 1 ║ R · · · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1316,14 +1316,14 @@ Bc1h6 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · b ║ 47 + 0x28 6 ║ · · · · · · · B ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k b · r ║ 7 + 0x00 1 ║ R · · · K B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1333,14 +1333,14 @@ Bf1e2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · b · · · ║ 15 - 0x00 1 ║ r · b · k · · r ║ 7 + 0x08 2 ║ · · · · B · · · ║ 15 + 0x00 1 ║ R · B · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1350,14 +1350,14 @@ Bf1g2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · b · ║ 15 - 0x00 1 ║ r · b · k · · r ║ 7 + 0x08 2 ║ · · · · · · B · ║ 15 + 0x00 1 ║ R · B · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1367,14 +1367,14 @@ Bf1d3 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · b · · · · ║ 23 + 0x10 3 ║ · · · B · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k · · r ║ 7 + 0x00 1 ║ R · B · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1384,14 +1384,14 @@ Bf1h3 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · b ║ 23 + 0x10 3 ║ · · · · · · · B ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k · · r ║ 7 + 0x00 1 ║ R · B · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1401,14 +1401,14 @@ Bf1c4 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · b · · · · · ║ 31 + 0x18 4 ║ · · B · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k · · r ║ 7 + 0x00 1 ║ R · B · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1418,14 +1418,14 @@ Bf1b5 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · b · · · · · · ║ 39 + 0x20 5 ║ · B · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k · · r ║ 7 + 0x00 1 ║ R · B · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1435,14 +1435,14 @@ Bf1a6 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ b · · · · · · · ║ 47 + 0x28 6 ║ B · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · b · k · · r ║ 7 + 0x00 1 ║ R · B · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1452,14 +1452,14 @@ Ke1e2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · k · · · ║ 15 - 0x00 1 ║ r · b · · b · r ║ 7 + 0x08 2 ║ · · · · K · · · ║ 15 + 0x00 1 ║ R · B · · B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1469,14 +1469,14 @@ Ke1f2 ╔═════════════════╗ - 0x38 8 ║ R · · Q K · N R ║ 63 + 0x38 8 ║ r · · q k · n r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · k · · ║ 15 - 0x00 1 ║ r · b · · b · r ║ 7 + 0x08 2 ║ · · · · · K · · ║ 15 + 0x00 1 ║ R · B · · B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1500,14 +1500,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1517,14 +1517,14 @@ Rf3f1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B · · · ║ 23 + 0x10 3 ║ · · · · b · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k R · r ║ 7 + 0x00 1 ║ R · · · K r · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1534,14 +1534,14 @@ Rf3f2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B · · · ║ 23 - 0x08 2 ║ · · · · · R · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x10 3 ║ · · · · b · · · ║ 23 + 0x08 2 ║ · · · · · r · · ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1551,14 +1551,14 @@ Rf3g3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B · R · ║ 23 + 0x10 3 ║ · · · · b · r · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1568,14 +1568,14 @@ Rf3h3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B · · R ║ 23 + 0x10 3 ║ · · · · b · · r ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1585,14 +1585,14 @@ Rf3f4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ · · · · · R · · ║ 31 - 0x10 3 ║ · · · · B · · · ║ 23 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · · · · r · · ║ 31 + 0x10 3 ║ · · · · b · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1602,14 +1602,14 @@ Rf3xf5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · R · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · r · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B · · · ║ 23 + 0x10 3 ║ · · · · b · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1619,14 +1619,14 @@ Ra8xa1 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ R · · · k · · r ║ 7 + 0x00 1 ║ r · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1636,14 +1636,14 @@ Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 - 0x08 2 ║ R · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x10 3 ║ · · · · b r · · ║ 23 + 0x08 2 ║ r · · · · · · · ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1653,14 +1653,14 @@ Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ R · · · B R · · ║ 23 + 0x10 3 ║ r · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1670,14 +1670,14 @@ Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ R · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ r · · · · · · · ║ 31 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1687,14 +1687,14 @@ Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ R · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ r · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1704,14 +1704,14 @@ Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ R · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ r · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1721,14 +1721,14 @@ Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 - 0x30 7 ║ R · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x38 8 ║ · · · · k · · r ║ 63 + 0x30 7 ║ r · · · · · · · ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1738,14 +1738,14 @@ Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · R · · K · · R ║ 63 + 0x38 8 ║ · r · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1755,14 +1755,14 @@ Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · R · K · · R ║ 63 + 0x38 8 ║ · · r · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1772,14 +1772,14 @@ Ra8d8 ╔═════════════════╗ - 0x38 8 ║ · · · R K · · R ║ 63 + 0x38 8 ║ · · · r k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1789,14 +1789,14 @@ Rh8xh1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · R ║ 7 + 0x00 1 ║ R · · · K · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1806,14 +1806,14 @@ Rh8h2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 - 0x08 2 ║ · · · · · · · R ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x10 3 ║ · · · · b r · · ║ 23 + 0x08 2 ║ · · · · · · · r ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1823,14 +1823,14 @@ Rh8h3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · R ║ 23 + 0x10 3 ║ · · · · b r · r ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1840,14 +1840,14 @@ Rh8h4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ · · · · · · · R ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · · · · · · r ║ 31 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1857,14 +1857,14 @@ Rh8h5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · R ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · r ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1874,14 +1874,14 @@ Rh8h6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · R ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · r ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1891,14 +1891,14 @@ Rh8h7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 - 0x30 7 ║ · · · · · · · R ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x38 8 ║ r · · · k · · · ║ 63 + 0x30 7 ║ · · · · · · · r ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1908,14 +1908,14 @@ Rh8f8 ╔═════════════════╗ - 0x38 8 ║ R · · · K R · · ║ 63 + 0x38 8 ║ r · · · k r · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1925,14 +1925,14 @@ Rh8g8 ╔═════════════════╗ - 0x38 8 ║ R · · · K · R · ║ 63 + 0x38 8 ║ r · · · k · r · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1942,14 +1942,14 @@ Be3c1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · B · k · · r ║ 7 + 0x00 1 ║ R · b · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1959,14 +1959,14 @@ Be3g1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · B r ║ 7 + 0x00 1 ║ R · · · K · b R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1976,14 +1976,14 @@ Be3d2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 - 0x08 2 ║ · · · B · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · b · · · · ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1993,14 +1993,14 @@ Be3f2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 - 0x08 2 ║ · · · · · B · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · · b · · ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2010,14 +2010,14 @@ Be3d4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ · · · B · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · · b · · · · ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2027,14 +2027,14 @@ Be3f4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ · · · · · B · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · · · · b · · ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2044,14 +2044,14 @@ Be3c5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · B · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · b · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2061,14 +2061,14 @@ Be3g5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r B · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R b · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2078,14 +2078,14 @@ Be3b6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · B · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · b · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2095,14 +2095,14 @@ Be3h6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · B ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · b ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2112,14 +2112,14 @@ Be3a7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ B · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ b · · · · · · · ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 + 0x10 3 ║ · · · · · r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2129,14 +2129,14 @@ Ke8e7 ╔═════════════════╗ - 0x38 8 ║ R · · · · · · R ║ 63 - 0x30 7 ║ · · · · K · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x38 8 ║ r · · · · · · r ║ 63 + 0x30 7 ║ · · · · k · · · ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2146,14 +2146,14 @@ Ke8d8 ╔═════════════════╗ - 0x38 8 ║ R · · K · · · R ║ 63 + 0x38 8 ║ r · · k · · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2177,14 +2177,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2194,14 +2194,14 @@ Ra1b1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · r · · k · · r ║ 7 + 0x00 1 ║ · R · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2211,14 +2211,14 @@ Ra1c1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · r · k · · r ║ 7 + 0x00 1 ║ · · R · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2228,14 +2228,14 @@ Ra1d1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · r k · · r ║ 7 + 0x00 1 ║ · · · R K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2245,14 +2245,14 @@ Ra1a2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 - 0x08 2 ║ r · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x10 3 ║ · · · · b r · · ║ 23 + 0x08 2 ║ R · · · · · · · ║ 15 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2262,14 +2262,14 @@ Ra1a3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ r · · · B R · · ║ 23 + 0x10 3 ║ R · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2279,14 +2279,14 @@ Ra1a4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ r · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ R · · · · · · · ║ 31 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2296,14 +2296,14 @@ Ra1a5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ r · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ R · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2313,14 +2313,14 @@ Ra1a6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ r · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ R · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2330,14 +2330,14 @@ Ra1a7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ r · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ R · · · · · · · ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2347,14 +2347,14 @@ Ra1xa8 ╔═════════════════╗ - 0x38 8 ║ r · · · K · · R ║ 63 + 0x38 8 ║ R · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2364,14 +2364,14 @@ Rh1f1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k r · · ║ 7 + 0x00 1 ║ R · · · K R · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2381,14 +2381,14 @@ Rh1g1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · r · ║ 7 + 0x00 1 ║ R · · · K · R · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2398,14 +2398,14 @@ Rh1h2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 - 0x08 2 ║ · · · · · · · r ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x10 3 ║ · · · · b r · · ║ 23 + 0x08 2 ║ · · · · · · · R ║ 15 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2415,14 +2415,14 @@ Rh1h3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · r ║ 23 + 0x10 3 ║ · · · · b r · R ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2432,14 +2432,14 @@ Rh1h4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ · · · · · · · r ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · · · · · · R ║ 31 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2449,14 +2449,14 @@ Rh1h5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · r ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · R ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2466,14 +2466,14 @@ Rh1h6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · r ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · R ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2483,14 +2483,14 @@ Rh1h7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ · · · · · · · r ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ · · · · · · · R ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2500,14 +2500,14 @@ Rh1xh8 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · r ║ 63 + 0x38 8 ║ r · · · k · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2517,14 +2517,14 @@ Rf5xf3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 + 0x28 6 ║ · · · · B · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B r · · ║ 23 + 0x10 3 ║ · · · · b R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2534,14 +2534,14 @@ Rf5f4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 + 0x28 6 ║ · · · · B · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · r · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x18 4 ║ · · · · · R · · ║ 31 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2551,14 +2551,14 @@ Rf5a5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ r · · · · · · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ R · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2568,14 +2568,14 @@ Rf5b5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · r · · · · · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · R · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2585,14 +2585,14 @@ Rf5c5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · r · · · · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · R · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2602,14 +2602,14 @@ Rf5d5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · R · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2619,14 +2619,14 @@ Rf5e5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · r · · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · R · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2636,14 +2636,14 @@ Rf5g5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · · r · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · · R · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2653,14 +2653,14 @@ Rf5h5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · · · r ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · · · R ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2670,14 +2670,14 @@ Rf5f6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b r · · ║ 47 + 0x28 6 ║ · · · · B R · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2687,14 +2687,14 @@ Rf5f7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ · · · · · r · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ · · · · · R · · ║ 55 + 0x28 6 ║ · · · · B · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2704,14 +2704,14 @@ Rf5f8 ╔═════════════════╗ - 0x38 8 ║ R · · · K r · R ║ 63 + 0x38 8 ║ r · · · k R · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 + 0x28 6 ║ · · · · B · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2721,14 +2721,14 @@ Be6a2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 - 0x08 2 ║ b · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x10 3 ║ · · · · b r · · ║ 23 + 0x08 2 ║ B · · · · · · · ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2738,14 +2738,14 @@ Be6b3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · b · · B R · · ║ 23 + 0x10 3 ║ · B · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2755,14 +2755,14 @@ Be6c4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ · · b · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · B · · · · · ║ 31 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2772,14 +2772,14 @@ Be6d5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · b · r · · ║ 39 + 0x20 5 ║ · · · B · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2789,14 +2789,14 @@ Be6d7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ · · · b · · · · ║ 55 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ · · · B · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2806,14 +2806,14 @@ Be6f7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ · · · · · b · · ║ 55 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ · · · · · B · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2823,14 +2823,14 @@ Be6c8 ╔═════════════════╗ - 0x38 8 ║ R · b · K · · R ║ 63 + 0x38 8 ║ r · B · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2840,14 +2840,14 @@ Be6g8 ╔═════════════════╗ - 0x38 8 ║ R · · · K · b R ║ 63 + 0x38 8 ║ r · · · k · B r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2857,14 +2857,14 @@ Ke1d1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 + 0x10 3 ║ · · · · b r · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · k · · · r ║ 7 + 0x00 1 ║ R · · K · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2874,14 +2874,14 @@ Ke1e2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · b · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 + 0x28 6 ║ · · · · B · · · ║ 47 + 0x20 5 ║ · · · · · R · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · B R · · ║ 23 - 0x08 2 ║ · · · · k · · · ║ 15 - 0x00 1 ║ r · · · · · · r ║ 7 + 0x10 3 ║ · · · · b r · · ║ 23 + 0x08 2 ║ · · · · K · · · ║ 15 + 0x00 1 ║ R · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2905,14 +2905,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2922,14 +2922,14 @@ Ra8xa1 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ R · · · k · · r ║ 7 + 0x00 1 ║ r · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2939,14 +2939,14 @@ Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ R · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x08 2 ║ r · · · · · · · ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2956,14 +2956,14 @@ Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ R · · · · · · · ║ 23 + 0x10 3 ║ r · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2973,14 +2973,14 @@ Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ R · · · · · · · ║ 31 + 0x18 4 ║ r · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2990,14 +2990,14 @@ Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ R · · · · · · · ║ 39 + 0x20 5 ║ r · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3007,14 +3007,14 @@ Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 + 0x38 8 ║ · · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ R · · · · · · · ║ 47 + 0x28 6 ║ r · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3024,14 +3024,14 @@ Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · K · · R ║ 63 - 0x30 7 ║ R · · · · · · · ║ 55 + 0x38 8 ║ · · · · k · · r ║ 63 + 0x30 7 ║ r · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3041,14 +3041,14 @@ Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · R · · K · · R ║ 63 + 0x38 8 ║ · r · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3058,14 +3058,14 @@ Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · R · K · · R ║ 63 + 0x38 8 ║ · · r · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3075,14 +3075,14 @@ Ra8d8 ╔═════════════════╗ - 0x38 8 ║ · · · R K · · R ║ 63 + 0x38 8 ║ · · · r k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3092,14 +3092,14 @@ Rh8xh1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · R ║ 7 + 0x00 1 ║ R · · · K · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3109,14 +3109,14 @@ Rh8h2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · R ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x08 2 ║ · · · · · · · r ║ 15 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3126,14 +3126,14 @@ Rh8h3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · R ║ 23 + 0x10 3 ║ · · · · · · · r ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3143,14 +3143,14 @@ Rh8h4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · R ║ 31 + 0x18 4 ║ · · · · · · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3160,14 +3160,14 @@ Rh8h5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · R ║ 39 + 0x20 5 ║ · · · · · · · r ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3177,14 +3177,14 @@ Rh8h6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 + 0x38 8 ║ r · · · k · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · R ║ 47 + 0x28 6 ║ · · · · · · · r ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3194,14 +3194,14 @@ Rh8h7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · · ║ 63 - 0x30 7 ║ · · · · · · · R ║ 55 + 0x38 8 ║ r · · · k · · · ║ 63 + 0x30 7 ║ · · · · · · · r ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3211,14 +3211,14 @@ Rh8f8 ╔═════════════════╗ - 0x38 8 ║ R · · · K R · · ║ 63 + 0x38 8 ║ r · · · k r · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3228,14 +3228,14 @@ Rh8g8 ╔═════════════════╗ - 0x38 8 ║ R · · · K · R · ║ 63 + 0x38 8 ║ r · · · k · r · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3245,14 +3245,14 @@ O-O-O ╔═════════════════╗ - 0x38 8 ║ · · K R · · · R ║ 63 + 0x38 8 ║ · · k r · · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3262,14 +3262,14 @@ O-O ╔═════════════════╗ - 0x38 8 ║ R · · · · R K · ║ 63 + 0x38 8 ║ r · · · · r k · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3279,14 +3279,14 @@ Ke8d7 ╔═════════════════╗ - 0x38 8 ║ R · · · · · · R ║ 63 - 0x30 7 ║ · · · K · · · · ║ 55 + 0x38 8 ║ r · · · · · · r ║ 63 + 0x30 7 ║ · · · k · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3296,14 +3296,14 @@ Ke8e7 ╔═════════════════╗ - 0x38 8 ║ R · · · · · · R ║ 63 - 0x30 7 ║ · · · · K · · · ║ 55 + 0x38 8 ║ r · · · · · · r ║ 63 + 0x30 7 ║ · · · · k · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3313,14 +3313,14 @@ Ke8f7 ╔═════════════════╗ - 0x38 8 ║ R · · · · · · R ║ 63 - 0x30 7 ║ · · · · · K · · ║ 55 + 0x38 8 ║ r · · · · · · r ║ 63 + 0x30 7 ║ · · · · · k · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3330,14 +3330,14 @@ Ke8d8 ╔═════════════════╗ - 0x38 8 ║ R · · K · · · R ║ 63 + 0x38 8 ║ r · · k · · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3347,14 +3347,14 @@ Ke8f8 ╔═════════════════╗ - 0x38 8 ║ R · · · · K · R ║ 63 + 0x38 8 ║ r · · · · k · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3378,14 +3378,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · r ║ 7 + 0x00 1 ║ R · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3395,14 +3395,14 @@ Ra1b1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · r · · k · · r ║ 7 + 0x00 1 ║ · R · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3412,14 +3412,14 @@ Ra1c1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · r · k · · r ║ 7 + 0x00 1 ║ · · R · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3429,14 +3429,14 @@ Ra1d1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · r k · · r ║ 7 + 0x00 1 ║ · · · R K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3446,14 +3446,14 @@ Ra1a2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ r · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x08 2 ║ R · · · · · · · ║ 15 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3463,14 +3463,14 @@ Ra1a3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ r · · · · · · · ║ 23 + 0x10 3 ║ R · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3480,14 +3480,14 @@ Ra1a4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ r · · · · · · · ║ 31 + 0x18 4 ║ R · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3497,14 +3497,14 @@ Ra1a5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ r · · · · · · · ║ 39 + 0x20 5 ║ R · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3514,14 +3514,14 @@ Ra1a6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ r · · · · · · · ║ 47 + 0x28 6 ║ R · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3531,14 +3531,14 @@ Ra1a7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ r · · · · · · · ║ 55 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ R · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3548,14 +3548,14 @@ Ra1xa8 ╔═════════════════╗ - 0x38 8 ║ r · · · K · · R ║ 63 + 0x38 8 ║ R · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · r ║ 7 + 0x00 1 ║ · · · · K · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3565,14 +3565,14 @@ Rh1f1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k r · · ║ 7 + 0x00 1 ║ R · · · K R · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3582,14 +3582,14 @@ Rh1g1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · r · ║ 7 + 0x00 1 ║ R · · · K · R · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3599,14 +3599,14 @@ Rh1h2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · r ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x08 2 ║ · · · · · · · R ║ 15 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3616,14 +3616,14 @@ Rh1h3 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · r ║ 23 + 0x10 3 ║ · · · · · · · R ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3633,14 +3633,14 @@ Rh1h4 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · r ║ 31 + 0x18 4 ║ · · · · · · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3650,14 +3650,14 @@ Rh1h5 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · r ║ 39 + 0x20 5 ║ · · · · · · · R ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3667,14 +3667,14 @@ Rh1h6 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · r ║ 47 + 0x28 6 ║ · · · · · · · R ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3684,14 +3684,14 @@ Rh1h7 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 - 0x30 7 ║ · · · · · · · r ║ 55 + 0x38 8 ║ r · · · k · · r ║ 63 + 0x30 7 ║ · · · · · · · R ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3701,14 +3701,14 @@ Rh1xh8 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · r ║ 63 + 0x38 8 ║ r · · · k · · R ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · k · · · ║ 7 + 0x00 1 ║ R · · · K · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3718,14 +3718,14 @@ O-O-O ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · k r · · · r ║ 7 + 0x00 1 ║ · · K R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3735,14 +3735,14 @@ O-O ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · · r k · ║ 7 + 0x00 1 ║ R · · · · R K · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3752,14 +3752,14 @@ Ke1d1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · k · · · r ║ 7 + 0x00 1 ║ R · · K · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3769,14 +3769,14 @@ Ke1f1 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ r · · · · k · r ║ 7 + 0x00 1 ║ R · · · · K · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3786,14 +3786,14 @@ Ke1d2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · k · · · · ║ 15 - 0x00 1 ║ r · · · · · · r ║ 7 + 0x08 2 ║ · · · K · · · · ║ 15 + 0x00 1 ║ R · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3803,14 +3803,14 @@ Ke1e2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · k · · · ║ 15 - 0x00 1 ║ r · · · · · · r ║ 7 + 0x08 2 ║ · · · · K · · · ║ 15 + 0x00 1 ║ R · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3820,14 +3820,14 @@ Ke1f2 ╔═════════════════╗ - 0x38 8 ║ R · · · K · · R ║ 63 + 0x38 8 ║ r · · · k · · r ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · k · · ║ 15 - 0x00 1 ║ r · · · · · · r ║ 7 + 0x08 2 ║ · · · · · K · · ║ 15 + 0x00 1 ║ R · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap index c1101e1..e4c126a 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/default_board_generation.rs.snap @@ -16,14 +16,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -33,14 +33,14 @@ Pa7a5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ · P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ · p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ P · · · · · · · ║ 39 + 0x20 5 ║ p · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -50,14 +50,14 @@ Pa7a6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ · P P P P P P P ║ 55 - 0x28 6 ║ P · · · · · · · ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ · p p p p p p p ║ 55 + 0x28 6 ║ p · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -67,14 +67,14 @@ Pb7b5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P · P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p · p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · P · · · · · · ║ 39 + 0x20 5 ║ · p · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -84,14 +84,14 @@ Pb7b6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P · P P P P P P ║ 55 - 0x28 6 ║ · P · · · · · · ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p · p p p p p p ║ 55 + 0x28 6 ║ · p · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -101,14 +101,14 @@ Pc7c5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P · P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p · p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · P · · · · · ║ 39 + 0x20 5 ║ · · p · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -118,14 +118,14 @@ Pc7c6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P · P P P P P ║ 55 - 0x28 6 ║ · · P · · · · · ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p · p p p p p ║ 55 + 0x28 6 ║ · · p · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -135,14 +135,14 @@ Pd7d5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P · P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p · p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · P · · · · ║ 39 + 0x20 5 ║ · · · p · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -152,14 +152,14 @@ Pd7d6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P · P P P P ║ 55 - 0x28 6 ║ · · · P · · · · ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p · p p p p ║ 55 + 0x28 6 ║ · · · p · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -169,14 +169,14 @@ Pe7e5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P · P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p · p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · P · · · ║ 39 + 0x20 5 ║ · · · · p · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -186,14 +186,14 @@ Pe7e6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P · P P P ║ 55 - 0x28 6 ║ · · · · P · · · ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p · p p p ║ 55 + 0x28 6 ║ · · · · p · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -203,14 +203,14 @@ Pf7f5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P · P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p · p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · P · · ║ 39 + 0x20 5 ║ · · · · · p · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -220,14 +220,14 @@ Pf7f6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P · P P ║ 55 - 0x28 6 ║ · · · · · P · · ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p · p p ║ 55 + 0x28 6 ║ · · · · · p · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -237,14 +237,14 @@ Pg7g5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P · P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p · p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · P · ║ 39 + 0x20 5 ║ · · · · · · p · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -254,14 +254,14 @@ Pg7g6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P · P ║ 55 - 0x28 6 ║ · · · · · · P · ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p · p ║ 55 + 0x28 6 ║ · · · · · · p · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -271,14 +271,14 @@ Ph7h5 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P · ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · P ║ 39 + 0x20 5 ║ · · · · · · · p ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -288,14 +288,14 @@ Ph7h6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P · ║ 55 - 0x28 6 ║ · · · · · · · P ║ 47 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p · ║ 55 + 0x28 6 ║ · · · · · · · p ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -305,14 +305,14 @@ Nb8a6 ╔═════════════════╗ - 0x38 8 ║ R · B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 - 0x28 6 ║ N · · · · · · · ║ 47 + 0x38 8 ║ r · b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 + 0x28 6 ║ n · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -322,14 +322,14 @@ Nb8c6 ╔═════════════════╗ - 0x38 8 ║ R · B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 - 0x28 6 ║ · · N · · · · · ║ 47 + 0x38 8 ║ r · b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 + 0x28 6 ║ · · n · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -339,14 +339,14 @@ Ng8f6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B · R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x38 8 ║ r n b k q b · r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -356,14 +356,14 @@ Ng8h6 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B · R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 - 0x28 6 ║ · · · · · · · N ║ 47 + 0x38 8 ║ r n b k q b · r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 + 0x28 6 ║ · · · · · · · n ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -387,14 +387,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -404,14 +404,14 @@ Pa2a3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ p · · · · · · · ║ 23 - 0x08 2 ║ · p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ P · · · · · · · ║ 23 + 0x08 2 ║ · P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -421,14 +421,14 @@ Pa2a4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ p · · · · · · · ║ 31 + 0x18 4 ║ P · · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ · P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -438,14 +438,14 @@ Pb2b3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · p · · · · · · ║ 23 - 0x08 2 ║ p · p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ · P · · · · · · ║ 23 + 0x08 2 ║ P · P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -455,14 +455,14 @@ Pb2b4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · p · · · · · · ║ 31 + 0x18 4 ║ · P · · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p · p p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P · P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -472,14 +472,14 @@ Pc2c3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · p · · · · · ║ 23 - 0x08 2 ║ p p · p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ · · P · · · · · ║ 23 + 0x08 2 ║ P P · P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -489,14 +489,14 @@ Pc2c4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · p · · · · · ║ 31 + 0x18 4 ║ · · P · · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p · p p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P · P P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -506,14 +506,14 @@ Pd2d3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · p · · · · ║ 23 - 0x08 2 ║ p p p · p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ · · · P · · · · ║ 23 + 0x08 2 ║ P P P · P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -523,14 +523,14 @@ Pd2d4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · p · · · · ║ 31 + 0x18 4 ║ · · · P · · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p · p p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P · P P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -540,14 +540,14 @@ Pe2e3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · p · · · ║ 23 - 0x08 2 ║ p p p p · p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ · · · · P · · · ║ 23 + 0x08 2 ║ P P P P · P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -557,14 +557,14 @@ Pe2e4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · p · · · ║ 31 + 0x18 4 ║ · · · · P · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p · p p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P · P P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -574,14 +574,14 @@ Pf2f3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · p · · ║ 23 - 0x08 2 ║ p p p p p · p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ · · · · · P · · ║ 23 + 0x08 2 ║ P P P P P · P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -591,14 +591,14 @@ Pf2f4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · p · · ║ 31 + 0x18 4 ║ · · · · · P · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p · p p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P · P P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -608,14 +608,14 @@ Pg2g3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · p · ║ 23 - 0x08 2 ║ p p p p p p · p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ · · · · · · P · ║ 23 + 0x08 2 ║ P P P P P P · P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -625,14 +625,14 @@ Pg2g4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · p · ║ 31 + 0x18 4 ║ · · · · · · P · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p · p ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P · P ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -642,14 +642,14 @@ Ph2h3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · p ║ 23 - 0x08 2 ║ p p p p p p p · ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x10 3 ║ · · · · · · · P ║ 23 + 0x08 2 ║ P P P P P P P · ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -659,14 +659,14 @@ Ph2h4 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · p ║ 31 + 0x18 4 ║ · · · · · · · P ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p · ║ 15 - 0x00 1 ║ r n b k q b n r ║ 7 + 0x08 2 ║ P P P P P P P · ║ 15 + 0x00 1 ║ R N B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -676,14 +676,14 @@ Nb1a3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ n · · · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r · b k q b n r ║ 7 + 0x10 3 ║ N · · · · · · · ║ 23 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R · B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -693,14 +693,14 @@ Nb1c3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · n · · · · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r · b k q b n r ║ 7 + 0x10 3 ║ · · N · · · · · ║ 23 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R · B K Q B N R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -710,14 +710,14 @@ Ng1f3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · n · · ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b · r ║ 7 + 0x10 3 ║ · · · · · N · · ║ 23 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -727,14 +727,14 @@ Ng1h3 ╔═════════════════╗ - 0x38 8 ║ R N B K Q B N R ║ 63 - 0x30 7 ║ P P P P P P P P ║ 55 + 0x38 8 ║ r n b k q b n r ║ 63 + 0x30 7 ║ p p p p p p p p ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · · · · · n ║ 23 - 0x08 2 ║ p p p p p p p p ║ 15 - 0x00 1 ║ r n b k q b · r ║ 7 + 0x10 3 ║ · · · · · · · N ║ 23 + 0x08 2 ║ P P P P P P P P ║ 15 + 0x00 1 ║ R N B K Q B · R ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap index 6fc6236..cc36555 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/king_move_generation.rs.snap @@ -16,14 +16,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · K · · ║ 47 + 0x28 6 ║ · · · · · k · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · · · ║ 7 + 0x00 1 ║ · · · · N · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -33,14 +33,14 @@ Kf6e5 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · K · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x20 5 ║ · · · · k · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · · · ║ 7 + 0x00 1 ║ · · · · N · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -50,14 +50,14 @@ Kf6g5 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · K · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x20 5 ║ · · · · · · k · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · · · ║ 7 + 0x00 1 ║ · · · · N · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -67,14 +67,14 @@ Kf6e6 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · K · · · ║ 47 + 0x28 6 ║ · · · · k · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · · · ║ 7 + 0x00 1 ║ · · · · N · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -84,14 +84,14 @@ Kf6e7 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 - 0x30 7 ║ · · · · K · · · ║ 55 + 0x38 8 ║ · · · · N · · · ║ 63 + 0x30 7 ║ · · · · k · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · · · ║ 7 + 0x00 1 ║ · · · · N · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -115,14 +115,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · k · · · · ║ 39 - 0x18 4 ║ · · · · k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x20 5 ║ · · · K · · · · ║ 39 + 0x18 4 ║ · · · · K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -132,14 +132,14 @@ Kd1c1 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · k · · · · ║ 39 - 0x18 4 ║ · · · · k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · k · · · · k ║ 7 + 0x20 5 ║ · · · K · · · · ║ 39 + 0x18 4 ║ · · · · K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · K · · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -149,14 +149,14 @@ Kd1e1 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · k · · · · ║ 39 - 0x18 4 ║ · · · · k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · k · · k ║ 7 + 0x20 5 ║ · · · K · · · · ║ 39 + 0x18 4 ║ · · · · K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · K · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -166,14 +166,14 @@ Ke4d4 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · k · · · · ║ 39 - 0x18 4 ║ · · · k · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x20 5 ║ · · · K · · · · ║ 39 + 0x18 4 ║ · · · K · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -183,14 +183,14 @@ Ke4f4 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · k · · · · ║ 39 - 0x18 4 ║ · · · · · k · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x20 5 ║ · · · K · · · · ║ 39 + 0x18 4 ║ · · · · · K · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -200,14 +200,14 @@ Ke4e5 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · k k · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x20 5 ║ · · · K K · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -217,14 +217,14 @@ Ke4f5 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · k · k · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x20 5 ║ · · · K · K · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -234,14 +234,14 @@ Kd5c4 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · k · k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x18 4 ║ · · K · K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -251,14 +251,14 @@ Kd5d4 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · k k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x18 4 ║ · · · K K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -268,14 +268,14 @@ Kd5c5 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · k · · · · · ║ 39 - 0x18 4 ║ · · · · k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x20 5 ║ · · K · · · · · ║ 39 + 0x18 4 ║ · · · · K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -285,14 +285,14 @@ Kd5e5 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · k · · · ║ 39 - 0x18 4 ║ · · · · k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x20 5 ║ · · · · K · · · ║ 39 + 0x18 4 ║ · · · · K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H @@ -302,14 +302,14 @@ Kd5d6 ╔═════════════════╗ - 0x38 8 ║ k · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · k · · · · ║ 47 + 0x38 8 ║ K · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · K · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · k · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · k · · · k ║ 7 + 0x18 4 ║ · · · · K · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · K · · · K ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap index 1975398..b54c4ef 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/knight_move_generation.rs.snap @@ -16,14 +16,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -33,14 +33,14 @@ Ng1f3 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 - 0x10 3 ║ · · · · · N · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · · N ║ 7 + 0x18 4 ║ · · n · · · · N ║ 31 + 0x10 3 ║ · · · · · n · · ║ 23 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · · n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -50,14 +50,14 @@ Ng1h3 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 - 0x10 3 ║ · · · · · · · N ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · · N ║ 7 + 0x18 4 ║ · · n · · · · N ║ 31 + 0x10 3 ║ · · · · · · · n ║ 23 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · · n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -67,14 +67,14 @@ Nh1f2 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N N · · ║ 15 - 0x00 1 ║ · · · · n · N · ║ 7 + 0x08 2 ║ · · · · n n · · ║ 15 + 0x00 1 ║ · · · · N · n · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -84,14 +84,14 @@ Nh1g3 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 - 0x10 3 ║ · · · · · · N · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N · ║ 7 + 0x18 4 ║ · · n · · · · N ║ 31 + 0x10 3 ║ · · · · · · n · ║ 23 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -101,14 +101,14 @@ Ne2c1 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · N · n · N N ║ 7 + 0x00 1 ║ · · n · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -118,14 +118,14 @@ Ne2c3 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 - 0x10 3 ║ · · N · · · · · ║ 23 + 0x18 4 ║ · · n · · · · N ║ 31 + 0x10 3 ║ · · n · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -135,14 +135,14 @@ Ne2g3 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 - 0x10 3 ║ · · · · · · N · ║ 23 + 0x18 4 ║ · · n · · · · N ║ 31 + 0x10 3 ║ · · · · · · n · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -152,14 +152,14 @@ Ne2d4 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N N · · · n ║ 31 + 0x18 4 ║ · · n n · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -169,14 +169,14 @@ Ne2f4 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · N · n ║ 31 + 0x18 4 ║ · · n · · n · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -186,14 +186,14 @@ Nc4b2 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · N · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · n · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -203,14 +203,14 @@ Nc4d2 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · N N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · n n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -220,14 +220,14 @@ Nc4a3 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ N · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ n · · · · · · · ║ 23 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -237,14 +237,14 @@ Nc4e3 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · N · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · n · · · ║ 23 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -254,14 +254,14 @@ Nc4a5 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 - 0x20 5 ║ N · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x28 6 ║ · · · · · n · · ║ 47 + 0x20 5 ║ n · · · · · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -271,14 +271,14 @@ Nc4e5 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 - 0x20 5 ║ · · · · N · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x28 6 ║ · · · · · n · · ║ 47 + 0x20 5 ║ · · · · n · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -288,14 +288,14 @@ Nc4b6 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · N · · · N · · ║ 47 + 0x28 6 ║ · n · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -305,14 +305,14 @@ Nc4d6 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · N · N · · ║ 47 + 0x28 6 ║ · · · n · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -322,14 +322,14 @@ Nf6e4 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · N · · n ║ 31 + 0x18 4 ║ · · n · n · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -339,14 +339,14 @@ Nf6g4 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · N n ║ 31 + 0x18 4 ║ · · n · · · n N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -356,14 +356,14 @@ Nf6d5 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · N · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x20 5 ║ · · · n · · · · ║ 39 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -373,14 +373,14 @@ Nf6h5 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 + 0x38 8 ║ n · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · N ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x20 5 ║ · · · · · · · n ║ 39 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -390,14 +390,14 @@ Nf6d7 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 - 0x30 7 ║ · · · N · · · · ║ 55 + 0x38 8 ║ n · · · N · · · ║ 63 + 0x30 7 ║ · · · n · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -407,14 +407,14 @@ Nf6h7 ╔═════════════════╗ - 0x38 8 ║ N · · · n · · · ║ 63 - 0x30 7 ║ · · · · · · · N ║ 55 + 0x38 8 ║ n · · · N · · · ║ 63 + 0x30 7 ║ · · · · · · · n ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -424,14 +424,14 @@ Nf6xe8 ╔═════════════════╗ - 0x38 8 ║ N · · · N · · · ║ 63 + 0x38 8 ║ n · · · n · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -441,14 +441,14 @@ Nf6g8 ╔═════════════════╗ - 0x38 8 ║ N · · · n · N · ║ 63 + 0x38 8 ║ n · · · N · n · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -458,14 +458,14 @@ Na8b6 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · N · · · N · · ║ 47 + 0x28 6 ║ · n · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -475,14 +475,14 @@ Na8c7 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 - 0x30 7 ║ · · N · · · · · ║ 55 - 0x28 6 ║ · · · · · N · · ║ 47 + 0x38 8 ║ · · · · N · · · ║ 63 + 0x30 7 ║ · · n · · · · · ║ 55 + 0x28 6 ║ · · · · · n · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · N · · · · n ║ 31 + 0x18 4 ║ · · n · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · N · · · ║ 15 - 0x00 1 ║ · · · · n · N N ║ 7 + 0x08 2 ║ · · · · n · · · ║ 15 + 0x00 1 ║ · · · · N · n n ║ 7 ╚═════════════════╝ A B C D E F G H @@ -506,14 +506,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -523,14 +523,14 @@ Nd1xb2 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · n · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · n ║ 7 + 0x08 2 ║ · N · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -540,14 +540,14 @@ Nd1f2 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · n · · ║ 15 - 0x00 1 ║ · · · · · · · n ║ 7 + 0x08 2 ║ · r · · · N · · ║ 15 + 0x00 1 ║ · · · · · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -557,14 +557,14 @@ Nd1c3 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 - 0x10 3 ║ · · n · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · n ║ 7 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 + 0x10 3 ║ · · N · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -574,14 +574,14 @@ Nd1e3 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 - 0x10 3 ║ · · · · n · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · n ║ 7 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 + 0x10 3 ║ · · · · N · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -591,14 +591,14 @@ Nh1f2 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · r · · · N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -608,14 +608,14 @@ Nh1g3 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 - 0x10 3 ║ · · · · · · n · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 + 0x10 3 ║ · · · · · · N · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -625,14 +625,14 @@ Ne4d2 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · n · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · N · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -642,14 +642,14 @@ Ne4f2 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · n · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · N · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -659,14 +659,14 @@ Ne4c3 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · · n · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · · N · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -676,14 +676,14 @@ Ne4g3 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · · · · · · n · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · · · · · · N · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -693,14 +693,14 @@ Ne4c5 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · n n · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · N N · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -710,14 +710,14 @@ Ne4g5 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · n · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · N · · N · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -727,14 +727,14 @@ Ne4d6 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · n · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · N · · · · ║ 47 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -744,14 +744,14 @@ Ne4f6 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · · n · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · · N · · ║ 47 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -761,14 +761,14 @@ Nd5c3 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 - 0x10 3 ║ · · n · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x18 4 ║ · · · · N · · p ║ 31 + 0x10 3 ║ · · N · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -778,14 +778,14 @@ Nd5e3 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 - 0x10 3 ║ · · · · n · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x18 4 ║ · · · · N · · p ║ 31 + 0x10 3 ║ · · · · N · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -795,14 +795,14 @@ Nd5b4 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · n · · n · · P ║ 31 + 0x18 4 ║ · N · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -812,14 +812,14 @@ Nd5f4 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · n n · P ║ 31 + 0x18 4 ║ · · · · N N · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -829,14 +829,14 @@ Nd5b6 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · n · · · · · · ║ 47 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · N · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -846,14 +846,14 @@ Nd5f6 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · · n · · ║ 47 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · · N · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -863,14 +863,14 @@ Nd5c7 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · n · · · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · N · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -880,14 +880,14 @@ Nd5e7 ╔═════════════════╗ - 0x38 8 ║ n · · N · · · · ║ 63 - 0x30 7 ║ · · · · n · R · ║ 55 + 0x38 8 ║ N · · n · · · · ║ 63 + 0x30 7 ║ · · · · N · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -897,14 +897,14 @@ Na8b6 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · n · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · N · · · · · · ║ 47 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H @@ -914,14 +914,14 @@ Na8c7 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · n · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · N · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · n · · · · ║ 39 - 0x18 4 ║ · · · · n · · P ║ 31 + 0x20 5 ║ · · · N · · · · ║ 39 + 0x18 4 ║ · · · · N · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · n · · · n ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · N · · · N ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap index e3f54c0..7a66324 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/pawn_move_generation.rs.snap @@ -17,13 +17,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · P · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 - 0x18 4 ║ · · · p P · · · ║ 31 + 0x30 7 ║ p · · · · · p · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 + 0x18 4 ║ · · · P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -34,13 +34,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · P · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 - 0x18 4 ║ · · · p P · · · ║ 31 + 0x30 7 ║ p · · · · · p · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 + 0x18 4 ║ · · · P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · n · · ║ 15 - 0x00 1 ║ · · · Q · · · · ║ 7 + 0x08 2 ║ · · · · · N · · ║ 15 + 0x00 1 ║ · · · q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -51,13 +51,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · P · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 - 0x18 4 ║ · · · p P · · · ║ 31 + 0x30 7 ║ p · · · · · p · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 + 0x18 4 ║ · · · P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · n · · ║ 15 - 0x00 1 ║ · · · n Q · · · ║ 7 + 0x08 2 ║ · · · · · N · · ║ 15 + 0x00 1 ║ · · · N q · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -68,13 +68,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · P · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 + 0x30 7 ║ p · · · · · p · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 0x18 4 ║ · · · · · · · · ║ 31 - 0x10 3 ║ · · · P · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x10 3 ║ · · · p · · · · ║ 23 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -85,13 +85,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · P · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 - 0x18 4 ║ · · · p · · · · ║ 31 - 0x10 3 ║ · · · · P · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x30 7 ║ p · · · · · p · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 + 0x18 4 ║ · · · P · · · · ║ 31 + 0x10 3 ║ · · · · p · · · ║ 23 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -102,13 +102,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · P · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · · · · · · · ║ 39 - 0x18 4 ║ · · P p P · · · ║ 31 + 0x30 7 ║ p · · · · · p · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · · · · · · · ║ 39 + 0x18 4 ║ · · p P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -119,13 +119,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · P · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · · · · · · · ║ 39 - 0x18 4 ║ · · · P P · · · ║ 31 + 0x30 7 ║ p · · · · · p · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · · · · · · · ║ 39 + 0x18 4 ║ · · · p p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -136,13 +136,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · · · ║ 55 - 0x28 6 ║ n · · · · n · n ║ 47 - 0x20 5 ║ n · P · · · P · ║ 39 - 0x18 4 ║ · · · p P · · · ║ 31 + 0x30 7 ║ p · · · · · · · ║ 55 + 0x28 6 ║ N · · · · N · N ║ 47 + 0x20 5 ║ N · p · · · p · ║ 39 + 0x18 4 ║ · · · P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -153,13 +153,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · · · ║ 55 - 0x28 6 ║ n · · · · P · n ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 - 0x18 4 ║ · · · p P · · · ║ 31 + 0x30 7 ║ p · · · · · · · ║ 55 + 0x28 6 ║ N · · · · p · N ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 + 0x18 4 ║ · · · P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -170,13 +170,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · · · ║ 55 - 0x28 6 ║ n · · · · n P n ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 - 0x18 4 ║ · · · p P · · · ║ 31 + 0x30 7 ║ p · · · · · · · ║ 55 + 0x28 6 ║ N · · · · N p N ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 + 0x18 4 ║ · · · P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -187,13 +187,13 @@ ╔═════════════════╗ 0x38 8 ║ · · · · · · · · ║ 63 - 0x30 7 ║ P · · · · · · · ║ 55 - 0x28 6 ║ n · · · · n · P ║ 47 - 0x20 5 ║ n · P · · · · · ║ 39 - 0x18 4 ║ · · · p P · · · ║ 31 + 0x30 7 ║ p · · · · · · · ║ 55 + 0x28 6 ║ N · · · · N · p ║ 47 + 0x20 5 ║ N · p · · · · · ║ 39 + 0x18 4 ║ · · · P p · · · ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · P n · · ║ 15 - 0x00 1 ║ · · · n · · · · ║ 7 + 0x08 2 ║ · · · · p N · · ║ 15 + 0x00 1 ║ · · · N · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -217,13 +217,13 @@ Pf7f5 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ N · p · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ n · P · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -234,13 +234,13 @@ Pb2xa3 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ p · p · · · · N ║ 23 - 0x08 2 ║ · · · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ P · P · · · · n ║ 23 + 0x08 2 ║ · · · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -251,13 +251,13 @@ Pb2b3 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ N p p · · · · N ║ 23 - 0x08 2 ║ · · · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ n P P · · · · n ║ 23 + 0x08 2 ║ · · · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -268,13 +268,13 @@ Pf2f3 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ N · p · · p · N ║ 23 - 0x08 2 ║ · p · · · · · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ n · P · · P · n ║ 23 + 0x08 2 ║ · P · · · · · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -285,13 +285,13 @@ Pf2f4 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · N · p · · ║ 31 - 0x10 3 ║ N · p · · · · N ║ 23 - 0x08 2 ║ · p · · · · · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · n · P · · ║ 31 + 0x10 3 ║ n · P · · · · n ║ 23 + 0x08 2 ║ · P · · · · · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -302,13 +302,13 @@ Pc3xb4 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · p · N · · · · ║ 31 - 0x10 3 ║ N · · · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · P · n · · · · ║ 31 + 0x10 3 ║ n · · · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -319,13 +319,13 @@ Pc3c4 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N p N · · · · ║ 31 - 0x10 3 ║ N · · · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n P n · · · · ║ 31 + 0x10 3 ║ n · · · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -336,13 +336,13 @@ Pc3xd4 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · p · · · · ║ 31 - 0x10 3 ║ N · · · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · P · · · · ║ 31 + 0x10 3 ║ n · · · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -353,13 +353,13 @@ Pe5xf6e.p. ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 - 0x28 6 ║ · · · · · p · · ║ 47 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 + 0x28 6 ║ · · · · · P · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ N · p · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ n · P · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -370,13 +370,13 @@ Pe5e6 ╔═════════════════╗ - 0x38 8 ║ · · · R · · · · ║ 63 - 0x30 7 ║ · · p · · · · · ║ 55 - 0x28 6 ║ · · · · p · · · ║ 47 - 0x20 5 ║ · · · · · P · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ N · p · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x38 8 ║ · · · r · · · · ║ 63 + 0x30 7 ║ · · P · · · · · ║ 55 + 0x28 6 ║ · · · · P · · · ║ 47 + 0x20 5 ║ · · · · · p · · ║ 39 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ n · P · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -387,13 +387,13 @@ Pc7c8=Q ╔═════════════════╗ - 0x38 8 ║ · · q R · · · · ║ 63 + 0x38 8 ║ · · Q r · · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ N · p · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ n · P · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -404,13 +404,13 @@ Pc7xd8=Q ╔═════════════════╗ - 0x38 8 ║ · · · q · · · · ║ 63 + 0x38 8 ║ · · · Q · · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · p P · · ║ 39 - 0x18 4 ║ · N · N · · · · ║ 31 - 0x10 3 ║ N · p · · · · N ║ 23 - 0x08 2 ║ · p · · · p · p ║ 15 + 0x20 5 ║ · · · · P p · · ║ 39 + 0x18 4 ║ · n · n · · · · ║ 31 + 0x10 3 ║ n · P · · · · n ║ 23 + 0x08 2 ║ · P · · · P · P ║ 15 0x00 1 ║ · · · · · · · · ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap index 377b638..163f7db 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/queen_move_generation.rs.snap @@ -16,14 +16,14 @@ Pd2d4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -33,14 +33,14 @@ Qg1xe1 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · Q · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · q · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -50,14 +50,14 @@ Qg1f1 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n Q · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N q · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -67,14 +67,14 @@ Qg1f2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q Q · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q q · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -84,14 +84,14 @@ Qg1g2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · Q · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · q · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -101,14 +101,14 @@ Qg1h2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · Q ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · q ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -118,14 +118,14 @@ Qg1e3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · Q r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · q R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -135,14 +135,14 @@ Qg1g3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r Q · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R q · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -152,14 +152,14 @@ Qg1d4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q Q · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q q · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -169,14 +169,14 @@ Qg1g4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · Q n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · q N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -186,14 +186,14 @@ Qg1c5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ · · Q · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ · · q · · · · · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -203,14 +203,14 @@ Qg1g5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ · · · · · · Q · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ · · · · · · q · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -220,14 +220,14 @@ Qg1b6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · Q · · · Q · · ║ 47 + 0x28 6 ║ · q · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -237,14 +237,14 @@ Qg1g6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q Q · ║ 47 + 0x28 6 ║ · · · · · q q · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -254,14 +254,14 @@ Qg1a7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ Q · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ q · · · · · · · ║ 55 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -271,14 +271,14 @@ Qg1g7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ · · · · · · Q · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ · · · · · · q · ║ 55 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -288,14 +288,14 @@ Qg1g8 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · Q · ║ 63 + 0x38 8 ║ q · · · N · q · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · · Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · · q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -305,14 +305,14 @@ Qh1g2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · Q · ║ 15 - 0x00 1 ║ · · · · n · Q · ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · q · ║ 15 + 0x00 1 ║ · · · · N · q · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -322,14 +322,14 @@ Qh1h2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · Q ║ 15 - 0x00 1 ║ · · · · n · Q · ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · q ║ 15 + 0x00 1 ║ · · · · N · q · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -339,14 +339,14 @@ Qh1xf3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · Q · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q · ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · q · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -356,14 +356,14 @@ Qh1h3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · Q ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q · ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · q ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -373,14 +373,14 @@ Qh1xh4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · Q ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q · ║ 7 + 0x18 4 ║ · · q · · · · q ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -390,14 +390,14 @@ Qe2d1 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · Q n · Q Q ║ 7 + 0x00 1 ║ · · · q N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -407,14 +407,14 @@ Qe2xe1 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · Q · Q Q ║ 7 + 0x00 1 ║ · · · · q · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -424,14 +424,14 @@ Qe2f1 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n Q Q Q ║ 7 + 0x00 1 ║ · · · · N q q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -441,14 +441,14 @@ Qe2a2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ Q · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ q · · · · · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -458,14 +458,14 @@ Qe2b2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · Q · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · q · · · · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -475,14 +475,14 @@ Qe2c2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · Q · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · q · · · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -492,14 +492,14 @@ Qe2d2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · Q · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · q · · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -509,14 +509,14 @@ Qe2f2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · · Q · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · · q · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -526,14 +526,14 @@ Qe2g2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · · · Q · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · · · q · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -543,14 +543,14 @@ Qe2h2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · · · · Q ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · · · · q ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -560,14 +560,14 @@ Qe2d3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · Q · r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · q · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -577,14 +577,14 @@ Qe2e3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · Q r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · q R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -594,14 +594,14 @@ Qe2xf3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · Q · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · q · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -611,14 +611,14 @@ Qe2e4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · Q · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · q · q · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -628,14 +628,14 @@ Qe2e5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ · · · · Q · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ · · · · q · · · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -645,14 +645,14 @@ Qe2e6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · Q Q · · ║ 47 + 0x28 6 ║ · · · · q q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -662,14 +662,14 @@ Qe2e7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ · · · · Q · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ · · · · q · · · ║ 55 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -679,14 +679,14 @@ Qe2xe8 ╔═════════════════╗ - 0x38 8 ║ Q · · · Q · · · ║ 63 + 0x38 8 ║ q · · · q · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -696,14 +696,14 @@ Qc4c1 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · Q · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · q · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -713,14 +713,14 @@ Qc4a2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ Q · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ q · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -730,14 +730,14 @@ Qc4c2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · Q · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · q · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -747,14 +747,14 @@ Qc4b3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · Q · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · q · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -764,14 +764,14 @@ Qc4c3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · Q · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · q · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -781,14 +781,14 @@ Qc4d3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · Q · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · q · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -798,14 +798,14 @@ Qc4a4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ Q · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ q · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -815,14 +815,14 @@ Qc4b4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · Q · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · q · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -832,14 +832,14 @@ Qc4d4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · Q · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · q · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -849,14 +849,14 @@ Qc4e4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · Q · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · q · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -866,14 +866,14 @@ Qc4f4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · Q · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · q · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -883,14 +883,14 @@ Qc4g4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · Q n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · q N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -900,14 +900,14 @@ Qc4xh4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · Q ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · q ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -917,14 +917,14 @@ Qc4b5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ · Q · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ · q · · · · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -934,14 +934,14 @@ Qc4c5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ · · Q · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ · · q · · · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -951,14 +951,14 @@ Qc4d5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ · · · Q · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -968,14 +968,14 @@ Qc4a6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ Q · · · · Q · · ║ 47 + 0x28 6 ║ q · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -985,14 +985,14 @@ Qc4c6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · Q · · Q · · ║ 47 + 0x28 6 ║ · · q · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1002,14 +1002,14 @@ Qc4e6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · Q Q · · ║ 47 + 0x28 6 ║ · · · · q q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1019,14 +1019,14 @@ Qc4c7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ · · Q · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ · · q · · · · · ║ 55 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1036,14 +1036,14 @@ Qc4f7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ · · · · · Q · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ · · · · · q · · ║ 55 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1053,14 +1053,14 @@ Qc4c8 ╔═════════════════╗ - 0x38 8 ║ Q · Q · n · · · ║ 63 + 0x38 8 ║ q · q · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1070,14 +1070,14 @@ Qc4g8 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · Q · ║ 63 + 0x38 8 ║ q · · · N · q · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1087,14 +1087,14 @@ Qf6a1 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ Q · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ q · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1104,14 +1104,14 @@ Qf6b2 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · Q · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · q · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1121,14 +1121,14 @@ Qf6c3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · Q · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · q · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1138,14 +1138,14 @@ Qf6xf3 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · Q · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · q · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1155,14 +1155,14 @@ Qf6d4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q Q · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q q · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1172,14 +1172,14 @@ Qf6f4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · Q · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · q · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1189,14 +1189,14 @@ Qf6xh4 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · Q ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · q ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1206,14 +1206,14 @@ Qf6e5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · Q · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x20 5 ║ · · · · q · · · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1223,14 +1223,14 @@ Qf6f5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · Q · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x20 5 ║ · · · · · q · · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1240,14 +1240,14 @@ Qf6g5 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · Q · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x20 5 ║ · · · · · · q · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1257,14 +1257,14 @@ Qf6a6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ Q · · · · · · · ║ 47 + 0x28 6 ║ q · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1274,14 +1274,14 @@ Qf6b6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · Q · · · · · · ║ 47 + 0x28 6 ║ · q · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1291,14 +1291,14 @@ Qf6c6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · Q · · · · · ║ 47 + 0x28 6 ║ · · q · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1308,14 +1308,14 @@ Qf6d6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · Q · · · · ║ 47 + 0x28 6 ║ · · · q · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1325,14 +1325,14 @@ Qf6e6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · Q · · · ║ 47 + 0x28 6 ║ · · · · q · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1342,14 +1342,14 @@ Qf6g6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · Q · ║ 47 + 0x28 6 ║ · · · · · · q · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1359,14 +1359,14 @@ Qf6h6 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 + 0x38 8 ║ q · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · Q ║ 47 + 0x28 6 ║ · · · · · · · q ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1376,14 +1376,14 @@ Qf6e7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ · · · · Q · · · ║ 55 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ · · · · q · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1393,14 +1393,14 @@ Qf6f7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ · · · · · Q · · ║ 55 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ · · · · · q · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1410,14 +1410,14 @@ Qf6g7 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · · ║ 63 - 0x30 7 ║ · · · · · · Q · ║ 55 + 0x38 8 ║ q · · · N · · · ║ 63 + 0x30 7 ║ · · · · · · q · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1427,14 +1427,14 @@ Qf6d8 ╔═════════════════╗ - 0x38 8 ║ Q · · Q n · · · ║ 63 + 0x38 8 ║ q · · q N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1444,14 +1444,14 @@ Qf6f8 ╔═════════════════╗ - 0x38 8 ║ Q · · · n Q · · ║ 63 + 0x38 8 ║ q · · · N q · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1461,14 +1461,14 @@ Qf6h8 ╔═════════════════╗ - 0x38 8 ║ Q · · · n · · Q ║ 63 + 0x38 8 ║ q · · · N · · q ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1478,14 +1478,14 @@ Qa8a1 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ Q · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ q · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1495,14 +1495,14 @@ Qa8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ Q · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ q · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1512,14 +1512,14 @@ Qa8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ Q · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ q · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1529,14 +1529,14 @@ Qa8xf3 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · Q · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · q · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1546,14 +1546,14 @@ Qa8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ Q · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ q · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1563,14 +1563,14 @@ Qa8e4 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · Q · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · q · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1580,14 +1580,14 @@ Qa8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ Q · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ q · · · · · · · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1597,14 +1597,14 @@ Qa8d5 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 - 0x20 5 ║ · · · Q · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x28 6 ║ · · · · · q · · ║ 47 + 0x20 5 ║ · · · q · · · · ║ 39 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1614,14 +1614,14 @@ Qa8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ Q · · · · Q · · ║ 47 + 0x28 6 ║ q · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1631,14 +1631,14 @@ Qa8c6 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · Q · · Q · · ║ 47 + 0x28 6 ║ · · q · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1648,14 +1648,14 @@ Qa8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 - 0x30 7 ║ Q · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x38 8 ║ · · · · N · · · ║ 63 + 0x30 7 ║ q · · · · · · · ║ 55 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1665,14 +1665,14 @@ Qa8b7 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 - 0x30 7 ║ · Q · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x38 8 ║ · · · · N · · · ║ 63 + 0x30 7 ║ · q · · · · · · ║ 55 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1682,14 +1682,14 @@ Qa8b8 ╔═════════════════╗ - 0x38 8 ║ · Q · · n · · · ║ 63 + 0x38 8 ║ · q · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1699,14 +1699,14 @@ Qa8c8 ╔═════════════════╗ - 0x38 8 ║ · · Q · n · · · ║ 63 + 0x38 8 ║ · · q · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1716,14 +1716,14 @@ Qa8d8 ╔═════════════════╗ - 0x38 8 ║ · · · Q n · · · ║ 63 + 0x38 8 ║ · · · q N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1733,14 +1733,14 @@ Qa8xe8 ╔═════════════════╗ - 0x38 8 ║ · · · · Q · · · ║ 63 + 0x38 8 ║ · · · · q · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · Q · · ║ 47 + 0x28 6 ║ · · · · · q · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · Q · · · · n ║ 31 - 0x10 3 ║ · · · · · r · · ║ 23 - 0x08 2 ║ · · · · Q · · · ║ 15 - 0x00 1 ║ · · · · n · Q Q ║ 7 + 0x18 4 ║ · · q · · · · N ║ 31 + 0x10 3 ║ · · · · · R · · ║ 23 + 0x08 2 ║ · · · · q · · · ║ 15 + 0x00 1 ║ · · · · N · q q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1764,14 +1764,14 @@ Pf7f5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1781,14 +1781,14 @@ Qd1a1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ q · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ Q · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1798,14 +1798,14 @@ Qd1b1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · q · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · Q · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1815,14 +1815,14 @@ Qd1c1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · q · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · Q · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1832,14 +1832,14 @@ Qd1e1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · q · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · Q · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1849,14 +1849,14 @@ Qd1f1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · q · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · Q · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1866,14 +1866,14 @@ Qd1g1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · q q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · Q Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1883,14 +1883,14 @@ Qd1c2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R q · · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r Q · · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1900,14 +1900,14 @@ Qd1d2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · q · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · Q · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1917,14 +1917,14 @@ Qd1e2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · q · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · Q · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1934,14 +1934,14 @@ Qd1xb3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · q · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · Q · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1951,14 +1951,14 @@ Qd1d3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · q · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · Q · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1968,14 +1968,14 @@ Qd1f3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · q · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · Q · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1985,14 +1985,14 @@ Qd1d4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · q q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · Q Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2002,14 +2002,14 @@ Qd1g4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · q P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · Q p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2019,14 +2019,14 @@ Qd1h5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · q ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · q ║ 7 + 0x20 5 ║ · · · Q · · · Q ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2036,14 +2036,14 @@ Qh1e1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q q · · · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q Q · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2053,14 +2053,14 @@ Qh1f1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · q · · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · Q · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2070,14 +2070,14 @@ Qh1g1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · q · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · Q · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2087,14 +2087,14 @@ Qh1g2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · q · ║ 15 - 0x00 1 ║ · · · q · · · · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · Q · ║ 15 + 0x00 1 ║ · · · Q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2104,14 +2104,14 @@ Qh1h2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · q ║ 15 - 0x00 1 ║ · · · q · · · · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · Q ║ 15 + 0x00 1 ║ · · · Q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2121,14 +2121,14 @@ Qh1f3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · q · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · Q · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2138,14 +2138,14 @@ Qh1h3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · q ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · Q ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2155,14 +2155,14 @@ Qh1xh4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · q ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · · ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · Q ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2172,14 +2172,14 @@ Qe4b1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · q · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · Q · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2189,14 +2189,14 @@ Qe4e1 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q q · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q Q · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2206,14 +2206,14 @@ Qe4c2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R q · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r Q · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2223,14 +2223,14 @@ Qe4e2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · q · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · Q · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2240,14 +2240,14 @@ Qe4g2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · q · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · Q · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2257,14 +2257,14 @@ Qe4d3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · q · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · Q · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2274,14 +2274,14 @@ Qe4e3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · q · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · Q · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2291,14 +2291,14 @@ Qe4f3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · q · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · Q · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2308,14 +2308,14 @@ Qe4a4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ q · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ Q · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2325,14 +2325,14 @@ Qe4b4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · q · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · Q · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2342,14 +2342,14 @@ Qe4c4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · q · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · Q · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2359,14 +2359,14 @@ Qe4d4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · q · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · Q · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2376,14 +2376,14 @@ Qe4f4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · q · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · Q · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2393,14 +2393,14 @@ Qe4g4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · q P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · Q p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2410,14 +2410,14 @@ Qe4xh4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · q ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · Q ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2427,14 +2427,14 @@ Qe4e5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q q · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q Q · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2444,14 +2444,14 @@ Qe4f5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · q · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · Q · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2461,14 +2461,14 @@ Qe4e6 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · q · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · Q · · · ║ 47 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2478,14 +2478,14 @@ Qe4g6 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · · · q · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · · · Q · ║ 47 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2495,14 +2495,14 @@ Qe4e7 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · q · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · Q · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2512,14 +2512,14 @@ Qe4h7 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R q ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r Q ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2529,14 +2529,14 @@ Qe4e8 ╔═════════════════╗ - 0x38 8 ║ q · · N q · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n Q · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2546,14 +2546,14 @@ Qd5d2 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · q · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · Q · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2563,14 +2563,14 @@ Qd5xb3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · q · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · Q · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2580,14 +2580,14 @@ Qd5d3 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · q · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · Q · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2597,14 +2597,14 @@ Qd5c4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · q · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · Q · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2614,14 +2614,14 @@ Qd5d4 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · q q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · Q Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2631,14 +2631,14 @@ Qd5a5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ q · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ Q · · · · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2648,14 +2648,14 @@ Qd5b5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · q · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · Q · · · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2665,14 +2665,14 @@ Qd5c5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · q · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · Q · · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2682,14 +2682,14 @@ Qd5e5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · q · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · · Q · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2699,14 +2699,14 @@ Qd5f5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · q · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · · · Q · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2716,14 +2716,14 @@ Qd5g5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · q · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · · · · Q · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2733,14 +2733,14 @@ Qd5h5 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · q ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · · · · · Q ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2750,14 +2750,14 @@ Qd5c6 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · q · · · · · ║ 47 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · Q · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2767,14 +2767,14 @@ Qd5d6 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · q · · · · ║ 47 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · Q · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2784,14 +2784,14 @@ Qd5e6 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · q · · · ║ 47 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · Q · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2801,14 +2801,14 @@ Qd5b7 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · q · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · Q · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2818,14 +2818,14 @@ Qd5d7 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · q · · R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · Q · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2835,14 +2835,14 @@ Qd5f7 ╔═════════════════╗ - 0x38 8 ║ q · · N · · · · ║ 63 - 0x30 7 ║ · · · · · q R · ║ 55 + 0x38 8 ║ Q · · n · · · · ║ 63 + 0x30 7 ║ · · · · · Q r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2852,14 +2852,14 @@ Qd5xd8 ╔═════════════════╗ - 0x38 8 ║ q · · q · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · Q · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2869,14 +2869,14 @@ Qd5g8 ╔═════════════════╗ - 0x38 8 ║ q · · N · · q · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ Q · · n · · Q · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2886,14 +2886,14 @@ Qa8a1 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ q · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ Q · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2903,14 +2903,14 @@ Qa8a2 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ q R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ Q r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2920,14 +2920,14 @@ Qa8a3 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ q R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ Q r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2937,14 +2937,14 @@ Qa8a4 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ q · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ Q · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2954,14 +2954,14 @@ Qa8a5 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ q · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ Q · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2971,14 +2971,14 @@ Qa8a6 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ q · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ Q · · · · · · · ║ 47 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2988,14 +2988,14 @@ Qa8c6 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · q · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · Q · · · · · ║ 47 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3005,14 +3005,14 @@ Qa8a7 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ q · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ Q · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3022,14 +3022,14 @@ Qa8b7 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · q · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · Q · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3039,14 +3039,14 @@ Qa8b8 ╔═════════════════╗ - 0x38 8 ║ · q · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · Q · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3056,14 +3056,14 @@ Qa8c8 ╔═════════════════╗ - 0x38 8 ║ · · q N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · Q n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H @@ -3073,14 +3073,14 @@ Qa8xd8 ╔═════════════════╗ - 0x38 8 ║ · · · q · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · Q · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · q · · · · ║ 39 - 0x18 4 ║ · · · · q · · P ║ 31 - 0x10 3 ║ · R · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · q · · · q ║ 7 + 0x20 5 ║ · · · Q · · · · ║ 39 + 0x18 4 ║ · · · · Q · · p ║ 31 + 0x10 3 ║ · r · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · Q · · · Q ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap b/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap index 66d216d..1188950 100644 --- a/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap +++ b/chess-lib/chess-lib/tests/__snapshots__/rook_move_generation.rs.snap @@ -16,14 +16,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -33,14 +33,14 @@ Rg1xe1 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · R · · R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · r · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -50,14 +50,14 @@ Rg1f1 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n R · R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N r · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -67,14 +67,14 @@ Rg1g2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · R · ║ 15 - 0x00 1 ║ · · · · n · · R ║ 7 + 0x08 2 ║ · · · · r · r · ║ 15 + 0x00 1 ║ · · · · N · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -84,14 +84,14 @@ Rg1g3 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 - 0x10 3 ║ · · · · · · R · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · · R ║ 7 + 0x18 4 ║ · · r · · · · N ║ 31 + 0x10 3 ║ · · · · · · r · ║ 23 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -101,14 +101,14 @@ Rg1g4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · R n ║ 31 + 0x18 4 ║ · · r · · · r N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · · R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -118,14 +118,14 @@ Rg1g5 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 - 0x20 5 ║ · · · · · · R · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x28 6 ║ · · · · · r · · ║ 47 + 0x20 5 ║ · · · · · · r · ║ 39 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · · R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -135,14 +135,14 @@ Rg1g6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R R · ║ 47 + 0x28 6 ║ · · · · · r r · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · · R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -152,14 +152,14 @@ Rg1g7 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x38 8 ║ r · · · N · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · · R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -169,14 +169,14 @@ Rg1g8 ╔═════════════════╗ - 0x38 8 ║ R · · · n · R · ║ 63 + 0x38 8 ║ r · · · N · r · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · · R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · · r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -186,14 +186,14 @@ Rh1h2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · R ║ 15 - 0x00 1 ║ · · · · n · R · ║ 7 + 0x08 2 ║ · · · · r · · r ║ 15 + 0x00 1 ║ · · · · N · r · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -203,14 +203,14 @@ Rh1h3 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 - 0x10 3 ║ · · · · · · · R ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R · ║ 7 + 0x18 4 ║ · · r · · · · N ║ 31 + 0x10 3 ║ · · · · · · · r ║ 23 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -220,14 +220,14 @@ Rh1xh4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · R ║ 31 + 0x18 4 ║ · · r · · · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R · ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -237,14 +237,14 @@ Re2xe1 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · R · R R ║ 7 + 0x00 1 ║ · · · · r · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -254,14 +254,14 @@ Re2a2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ R · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ r · · · · · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -271,14 +271,14 @@ Re2b2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -288,14 +288,14 @@ Re2c2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · R · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · r · · · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -305,14 +305,14 @@ Re2d2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · R · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · r · · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -322,14 +322,14 @@ Re2f2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · R · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · · r · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -339,14 +339,14 @@ Re2g2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · R · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · · · r · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -356,14 +356,14 @@ Re2h2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · · · · R ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · · · · r ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -373,14 +373,14 @@ Re2e3 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 - 0x10 3 ║ · · · · R · · · ║ 23 + 0x18 4 ║ · · r · · · · N ║ 31 + 0x10 3 ║ · · · · r · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -390,14 +390,14 @@ Re2e4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · R · · n ║ 31 + 0x18 4 ║ · · r · r · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -407,14 +407,14 @@ Re2e5 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 - 0x20 5 ║ · · · · R · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x28 6 ║ · · · · · r · · ║ 47 + 0x20 5 ║ · · · · r · · · ║ 39 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -424,14 +424,14 @@ Re2e6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · R R · · ║ 47 + 0x28 6 ║ · · · · r r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -441,14 +441,14 @@ Re2e7 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 - 0x30 7 ║ · · · · R · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x38 8 ║ r · · · N · · · ║ 63 + 0x30 7 ║ · · · · r · · · ║ 55 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -458,14 +458,14 @@ Re2xe8 ╔═════════════════╗ - 0x38 8 ║ R · · · R · · · ║ 63 + 0x38 8 ║ r · · · r · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 0x08 2 ║ · · · · · · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -475,14 +475,14 @@ Rc4c1 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · R · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · r · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -492,14 +492,14 @@ Rc4c2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · R · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · r · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -509,14 +509,14 @@ Rc4c3 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 - 0x10 3 ║ · · R · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x18 4 ║ · · · · · · · N ║ 31 + 0x10 3 ║ · · r · · · · · ║ 23 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -526,14 +526,14 @@ Rc4a4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ R · · · · · · n ║ 31 + 0x18 4 ║ r · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -543,14 +543,14 @@ Rc4b4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · R · · · · · n ║ 31 + 0x18 4 ║ · r · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -560,14 +560,14 @@ Rc4d4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · R · · · n ║ 31 + 0x18 4 ║ · · · r · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -577,14 +577,14 @@ Rc4e4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · R · · n ║ 31 + 0x18 4 ║ · · · · r · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -594,14 +594,14 @@ Rc4f4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · R · n ║ 31 + 0x18 4 ║ · · · · · r · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -611,14 +611,14 @@ Rc4g4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · R n ║ 31 + 0x18 4 ║ · · · · · · r N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -628,14 +628,14 @@ Rc4xh4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · R ║ 31 + 0x18 4 ║ · · · · · · · r ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -645,14 +645,14 @@ Rc4c5 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 - 0x20 5 ║ · · R · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x28 6 ║ · · · · · r · · ║ 47 + 0x20 5 ║ · · r · · · · · ║ 39 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -662,14 +662,14 @@ Rc4c6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · R · · R · · ║ 47 + 0x28 6 ║ · · r · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -679,14 +679,14 @@ Rc4c7 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 - 0x30 7 ║ · · R · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x38 8 ║ r · · · N · · · ║ 63 + 0x30 7 ║ · · r · · · · · ║ 55 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -696,14 +696,14 @@ Rc4c8 ╔═════════════════╗ - 0x38 8 ║ R · R · n · · · ║ 63 + 0x38 8 ║ r · r · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · · · · n ║ 31 + 0x18 4 ║ · · · · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -713,14 +713,14 @@ Rf6f1 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n R R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N r r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -730,14 +730,14 @@ Rf6f2 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R R · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r r · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -747,14 +747,14 @@ Rf6f3 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 - 0x10 3 ║ · · · · · R · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x18 4 ║ · · r · · · · N ║ 31 + 0x10 3 ║ · · · · · r · · ║ 23 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -764,14 +764,14 @@ Rf6f4 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · R · n ║ 31 + 0x18 4 ║ · · r · · r · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -781,14 +781,14 @@ Rf6f5 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · R · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x20 5 ║ · · · · · r · · ║ 39 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -798,14 +798,14 @@ Rf6a6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ R · · · · · · · ║ 47 + 0x28 6 ║ r · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -815,14 +815,14 @@ Rf6b6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · R · · · · · · ║ 47 + 0x28 6 ║ · r · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -832,14 +832,14 @@ Rf6c6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · R · · · · · ║ 47 + 0x28 6 ║ · · r · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -849,14 +849,14 @@ Rf6d6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · R · · · · ║ 47 + 0x28 6 ║ · · · r · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -866,14 +866,14 @@ Rf6e6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · R · · · ║ 47 + 0x28 6 ║ · · · · r · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -883,14 +883,14 @@ Rf6g6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · R · ║ 47 + 0x28 6 ║ · · · · · · r · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -900,14 +900,14 @@ Rf6h6 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 + 0x38 8 ║ r · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · · · R ║ 47 + 0x28 6 ║ · · · · · · · r ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -917,14 +917,14 @@ Rf6f7 ╔═════════════════╗ - 0x38 8 ║ R · · · n · · · ║ 63 - 0x30 7 ║ · · · · · R · · ║ 55 + 0x38 8 ║ r · · · N · · · ║ 63 + 0x30 7 ║ · · · · · r · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -934,14 +934,14 @@ Rf6f8 ╔═════════════════╗ - 0x38 8 ║ R · · · n R · · ║ 63 + 0x38 8 ║ r · · · N r · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -951,14 +951,14 @@ Ra8a1 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ R · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ r · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -968,14 +968,14 @@ Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ R · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ r · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -985,14 +985,14 @@ Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 - 0x10 3 ║ R · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x18 4 ║ · · r · · · · N ║ 31 + 0x10 3 ║ r · · · · · · · ║ 23 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1002,14 +1002,14 @@ Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ R · R · · · · n ║ 31 + 0x18 4 ║ r · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1019,14 +1019,14 @@ Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 - 0x20 5 ║ R · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x28 6 ║ · · · · · r · · ║ 47 + 0x20 5 ║ r · · · · · · · ║ 39 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1036,14 +1036,14 @@ Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 + 0x38 8 ║ · · · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ R · · · · R · · ║ 47 + 0x28 6 ║ r · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1053,14 +1053,14 @@ Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · · n · · · ║ 63 - 0x30 7 ║ R · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x38 8 ║ · · · · N · · · ║ 63 + 0x30 7 ║ r · · · · · · · ║ 55 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1070,14 +1070,14 @@ Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · R · · n · · · ║ 63 + 0x38 8 ║ · r · · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1087,14 +1087,14 @@ Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · R · n · · · ║ 63 + 0x38 8 ║ · · r · N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1104,14 +1104,14 @@ Ra8d8 ╔═════════════════╗ - 0x38 8 ║ · · · R n · · · ║ 63 + 0x38 8 ║ · · · r N · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1121,14 +1121,14 @@ Ra8xe8 ╔═════════════════╗ - 0x38 8 ║ · · · · R · · · ║ 63 + 0x38 8 ║ · · · · r · · · ║ 63 0x30 7 ║ · · · · · · · · ║ 55 - 0x28 6 ║ · · · · · R · · ║ 47 + 0x28 6 ║ · · · · · r · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · R · · · · n ║ 31 + 0x18 4 ║ · · r · · · · N ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · · · · R · · · ║ 15 - 0x00 1 ║ · · · · n · R R ║ 7 + 0x08 2 ║ · · · · r · · · ║ 15 + 0x00 1 ║ · · · · N · r r ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1152,14 +1152,14 @@ First Move ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1169,14 +1169,14 @@ Rd1a1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ r · · · · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ R · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1186,14 +1186,14 @@ Rd1b1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · r · · · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · R · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1203,14 +1203,14 @@ Rd1c1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · r · · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · R · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1220,14 +1220,14 @@ Rd1e1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · r · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · R · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1237,14 +1237,14 @@ Rd1f1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · r · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · R · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1254,14 +1254,14 @@ Rd1g1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · r r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · R R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1271,14 +1271,14 @@ Rd1d2 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · r · · · · ║ 15 - 0x00 1 ║ · · · · · · · r ║ 7 + 0x08 2 ║ · r · R · · · · ║ 15 + 0x00 1 ║ · · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1288,14 +1288,14 @@ Rd1d3 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 - 0x10 3 ║ · · · r · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · r ║ 7 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 + 0x10 3 ║ · · · R · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1305,14 +1305,14 @@ Rd1d4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · r r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · R R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · · · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · · · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1322,14 +1322,14 @@ Rh1e1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r r · · · ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R R · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1339,14 +1339,14 @@ Rh1f1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · r · · ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · R · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1356,14 +1356,14 @@ Rh1g1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · r · ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · R · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1373,14 +1373,14 @@ Rh1h2 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · r ║ 15 - 0x00 1 ║ · · · r · · · · ║ 7 + 0x08 2 ║ · r · · · · · R ║ 15 + 0x00 1 ║ · · · R · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1390,14 +1390,14 @@ Rh1h3 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 - 0x10 3 ║ · · · · · · · r ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · · ║ 7 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 + 0x10 3 ║ · · · · · · · R ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1407,14 +1407,14 @@ Rh1xh4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · r ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · · ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · · ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1424,14 +1424,14 @@ Re4e1 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r r · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R R · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1441,14 +1441,14 @@ Re4e2 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · r · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · R · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1458,14 +1458,14 @@ Re4e3 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 - 0x10 3 ║ · · · · r · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 + 0x10 3 ║ · · · · R · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1475,14 +1475,14 @@ Re4a4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ r · · · · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ R · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1492,14 +1492,14 @@ Re4b4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · r · · · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · R · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1509,14 +1509,14 @@ Re4c4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · r · · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · R · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1526,14 +1526,14 @@ Re4d4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · r · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · R · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1543,14 +1543,14 @@ Re4f4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · r · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · R · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1560,14 +1560,14 @@ Re4g4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · r P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · R p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1577,14 +1577,14 @@ Re4xh4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · · r ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · · R ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1594,14 +1594,14 @@ Re4e5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r r · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · R R · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1611,14 +1611,14 @@ Re4e6 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · · r · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · · R · · · ║ 47 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1628,14 +1628,14 @@ Re4e7 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · r · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · R · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1645,14 +1645,14 @@ Re4e8 ╔═════════════════╗ - 0x38 8 ║ r · · N r · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n R · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · · · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · · · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1662,14 +1662,14 @@ Rd5d2 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · r · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · R · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1679,14 +1679,14 @@ Rd5d3 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 - 0x10 3 ║ · · · r · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x18 4 ║ · · · · R · · p ║ 31 + 0x10 3 ║ · · · R · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1696,14 +1696,14 @@ Rd5d4 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · r r · · P ║ 31 + 0x18 4 ║ · · · R R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1713,14 +1713,14 @@ Rd5a5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ r · · · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ R · · · · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1730,14 +1730,14 @@ Rd5b5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · r · · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · R · · · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1747,14 +1747,14 @@ Rd5c5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · r · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · R · · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1764,14 +1764,14 @@ Rd5e5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · r · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · · R · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1781,14 +1781,14 @@ Rd5f5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · r · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · · · R · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1798,14 +1798,14 @@ Rd5g5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · r · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · · · · R · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1815,14 +1815,14 @@ Rd5h5 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · · · · · r ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · · · · · R ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1832,14 +1832,14 @@ Rd5d6 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ · · · r · · · · ║ 47 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ · · · R · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1849,14 +1849,14 @@ Rd5d7 ╔═════════════════╗ - 0x38 8 ║ r · · N · · · · ║ 63 - 0x30 7 ║ · · · r · · R · ║ 55 + 0x38 8 ║ R · · n · · · · ║ 63 + 0x30 7 ║ · · · R · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1866,14 +1866,14 @@ Rd5xd8 ╔═════════════════╗ - 0x38 8 ║ r · · r · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ R · · R · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 0x20 5 ║ · · · · · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1883,14 +1883,14 @@ Ra8a1 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ r · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ R · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1900,14 +1900,14 @@ Ra8a2 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ r R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ R r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1917,14 +1917,14 @@ Ra8a3 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 - 0x10 3 ║ r · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 + 0x10 3 ║ R · · · · · · · ║ 23 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1934,14 +1934,14 @@ Ra8a4 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ r · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ R · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1951,14 +1951,14 @@ Ra8a5 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ r · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ R · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1968,14 +1968,14 @@ Ra8a6 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 - 0x28 6 ║ r · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 + 0x28 6 ║ R · · · · · · · ║ 47 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -1985,14 +1985,14 @@ Ra8a7 ╔═════════════════╗ - 0x38 8 ║ · · · N · · · · ║ 63 - 0x30 7 ║ r · · · · · R · ║ 55 + 0x38 8 ║ · · · n · · · · ║ 63 + 0x30 7 ║ R · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2002,14 +2002,14 @@ Ra8b8 ╔═════════════════╗ - 0x38 8 ║ · r · N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · R · n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2019,14 +2019,14 @@ Ra8c8 ╔═════════════════╗ - 0x38 8 ║ · · r N · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · R n · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H @@ -2036,14 +2036,14 @@ Ra8xd8 ╔═════════════════╗ - 0x38 8 ║ · · · r · · · · ║ 63 - 0x30 7 ║ · · · · · · R · ║ 55 + 0x38 8 ║ · · · R · · · · ║ 63 + 0x30 7 ║ · · · · · · r · ║ 55 0x28 6 ║ · · · · · · · · ║ 47 - 0x20 5 ║ · · · r · · · · ║ 39 - 0x18 4 ║ · · · · r · · P ║ 31 + 0x20 5 ║ · · · R · · · · ║ 39 + 0x18 4 ║ · · · · R · · p ║ 31 0x10 3 ║ · · · · · · · · ║ 23 - 0x08 2 ║ · R · · · · · · ║ 15 - 0x00 1 ║ · · · r · · · r ║ 7 + 0x08 2 ║ · r · · · · · · ║ 15 + 0x00 1 ║ · · · R · · · R ║ 7 ╚═════════════════╝ A B C D E F G H diff --git a/chess-lib/src/chess/board/attacks.rs b/chess-lib/src/chess/board/attacks.rs index 1f9be4a..303d73e 100644 --- a/chess-lib/src/chess/board/attacks.rs +++ b/chess-lib/src/chess/board/attacks.rs @@ -120,6 +120,8 @@ impl Board { false } + /// Returns true if any of the player's pieces in `space_mask` can be attacked by + /// any of the opponents pieces pub fn is_attacked(&self, player: Player, mut space_mask: BitBoard) -> bool { space_mask.any(|current_position| { self.single_check(player, current_position, current_position.into()) diff --git a/chess-lib/src/chess/move_generator/mod.rs b/chess-lib/src/chess/move_generator/mod.rs index 4debced..641551b 100644 --- a/chess-lib/src/chess/move_generator/mod.rs +++ b/chess-lib/src/chess/move_generator/mod.rs @@ -15,7 +15,7 @@ pub struct MoveGenerator { enemy_mask: BitBoard, /// The bitboard representing all piece positions all_pieces: BitBoard, - /// As we iterate through the player's pieces that we're + /// As we iterate through the player's pieces that we're /// generating moves for, we build up this bitboard for /// representing the remaining pieces left to iterate through /// for that piecetype @@ -23,7 +23,8 @@ pub struct MoveGenerator { /// For this piece, have we generated the move bitboards yet? have_piece_moves_been_generated: bool, - /// + /// The remaining moves that we haven't iterated over yet + /// for the targeted piece available_moves: BitBoard, possible_castle: BitBoard, @@ -59,7 +60,9 @@ impl MoveGenerator { gen } + /// Finds the bitboard for the targeted piece_type specific to the active player fn generate_player_piecetype_mask(&self, piece_index: usize) -> BitBoard { + debug_assert!(piece_index < PieceType::VARIANT_COUNT); self.root_board.pieces[piece_index].intersect(self.player_mask) } @@ -93,14 +96,16 @@ impl MoveGenerator { moves - self.player_mask } + fn has_piece_moved(&self, current_position_mask: BitBoard) -> bool { + self.root_board + .unmoved_pieces + .intersect(current_position_mask) + .is_empty() + } + fn check_for_castling(&mut self, piece_type: PieceType, current_position_mask: BitBoard) { - if piece_type != PieceType::King - || self - .root_board - .unmoved_pieces - .intersect(current_position_mask) - .is_empty() - { + // If the piece isn't a king or it has moved, then we can't castle + if piece_type != PieceType::King || self.has_piece_moved(current_position_mask) { return; } diff --git a/chess-lib/src/chess/piece.rs b/chess-lib/src/chess/piece.rs index e9338c1..ead6073 100644 --- a/chess-lib/src/chess/piece.rs +++ b/chess-lib/src/chess/piece.rs @@ -20,12 +20,12 @@ impl Piece { pub fn to_char(&self) -> char { let (white_piece, black_piece) = match self.piece_type { - PieceType::Pawn => ('p', 'P'), - PieceType::Rook => ('r', 'R'), - PieceType::Bishop => ('b', 'B'), - PieceType::Knight => ('n', 'N'), - PieceType::King => ('k', 'K'), - PieceType::Queen => ('q', 'Q'), + PieceType::Pawn => ('P', 'p'), + PieceType::Rook => ('R', 'r'), + PieceType::Bishop => ('B', 'b'), + PieceType::Knight => ('N', 'n'), + PieceType::King => ('K', 'k'), + PieceType::Queen => ('Q', 'q'), // PieceType::Pawn => ('♙', '♟'), // PieceType::Rook => ('♖', '♜'), From 68a5bbae4bffb1d6e4bc4ca611ca996cfa8e2bf2 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 10 Apr 2021 18:32:30 -0500 Subject: [PATCH 16/25] Remove unneeded muts --- chess-lib/src/chess/board/mod.rs | 3 ++- chess-lib/src/chess/move_generator/mod.rs | 4 ++-- 2 files changed, 4 insertions(+), 3 deletions(-) diff --git a/chess-lib/src/chess/board/mod.rs b/chess-lib/src/chess/board/mod.rs index ef1b5cb..f0a13bc 100644 --- a/chess-lib/src/chess/board/mod.rs +++ b/chess-lib/src/chess/board/mod.rs @@ -10,6 +10,7 @@ use crate::chess::errors::{BoardError, InvalidStringReason}; use crate::chess::{ BitBoard, BitPosition, Move, MoveGenerator, MoveType, Piece, PieceType, Player, RankFile, }; + #[derive(PartialEq, Clone)] pub struct Board { pub pieces: [BitBoard; PieceType::VARIANT_COUNT], @@ -266,7 +267,7 @@ impl Board { board } - pub fn perform_castle(&mut self, is_queenside: bool) -> Board { + pub fn perform_castle(&self, is_queenside: bool) -> Board { let king_position: BitPosition = match self.next_player { Player::White => RankFile::E1, Player::Black => RankFile::E8, diff --git a/chess-lib/src/chess/move_generator/mod.rs b/chess-lib/src/chess/move_generator/mod.rs index 641551b..dc5c43a 100644 --- a/chess-lib/src/chess/move_generator/mod.rs +++ b/chess-lib/src/chess/move_generator/mod.rs @@ -122,8 +122,8 @@ impl MoveGenerator { } } - fn generate_next_castling_board(&mut self) -> Option { - for rook_position in self.possible_castle.by_ref() { + fn generate_next_castling_board(&self) -> Option { + for rook_position in self.possible_castle { let rf = RankFile::from(rook_position); let is_queenside = rf.file() == 0; From e6f862e475a76f7a0bd8ed643eef4b286a6c14c7 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 10 Apr 2021 18:34:20 -0500 Subject: [PATCH 17/25] Spelling --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index c9ad57f..417a041 100644 --- a/README.md +++ b/README.md @@ -31,7 +31,7 @@ Stretch Goals: - [ ] Hooking up to Chess.com API to play against - [ ] Setting up tournament server for other AI to play against/rank. - [ ] Using lookups for boards to choose best move without searching (especially at the start) -- [ ] Uisng an evolutionary algorithm to tune parameters +- [ ] Using a genetic algorithm to tune parameters - [ ] Piece Values - [ ] How deep to search at any given time From 75a2762617e49a16a6cd32e42509758e16679741 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sat, 10 Apr 2021 19:30:44 -0500 Subject: [PATCH 18/25] Display board --- web-test/index.html | 25 + web-test/src/main.ts | 137 +- web-test/tsconfig.json | 2 +- web-test/webpack.config.js | 2 +- web-test/yarn.lock | 5366 ++++++++++++++++++++++++++++++++++++ 5 files changed, 5517 insertions(+), 15 deletions(-) create mode 100644 web-test/yarn.lock diff --git a/web-test/index.html b/web-test/index.html index f009f05..0aa84ce 100644 --- a/web-test/index.html +++ b/web-test/index.html @@ -2,6 +2,31 @@ Chess +
    diff --git a/web-test/src/main.ts b/web-test/src/main.ts index dc1fb78..a7ded68 100644 --- a/web-test/src/main.ts +++ b/web-test/src/main.ts @@ -9,23 +9,134 @@ const DEFAULT_BOARD = ` RNBKQBNR `; -import {Piece} from '../../chess-web/pkg'; +import type * as ChessType from "../../chess-web/pkg"; -import("../../chess-web/pkg").then(chess => { - const board = chess.Board.from(DEFAULT_BOARD, true); - // const board = chess.generate_board_from_string(DEFAULT_BOARD, true); +let cachedValues: any; +let chess: typeof ChessType; - try { - chess.Board.from("poop", false); - } catch (err) { - console.log("Fuck"); +enum Owner { + White = "w", + Black = "b", +} + +enum PieceType { + King = "k", + Queen = "q", + Bishop = "b", + Knight = "n", + Rook = "r", + Pawn = "p", +} + +class Piece { + constructor( + public owner: Owner, + public rank: number, + public file: number, + public type: PieceType + ) {} + + toUnicode(): string { + switch (this.type) { + case PieceType.King: + return this.owner === Owner.White ? "♔" : "♚"; + case PieceType.Queen: + return this.owner === Owner.White ? "♕" : "♛"; + case PieceType.Rook: + return this.owner === Owner.White ? "♖" : "♜"; + case PieceType.Bishop: + return this.owner === Owner.White ? "♗" : "♝"; + case PieceType.Knight: + return this.owner === Owner.White ? "♘" : "♞"; + case PieceType.Pawn: + return this.owner === Owner.White ? "♙" : "♟"; } + } +} + +class Board { + static from(board: string, isCurrentPlayerWhite = true): Board { + const boardRs = chess.Board.from(board, isCurrentPlayerWhite); - console.log(board); - board.get_pieces((piece: Piece) => { - console.log(piece.rank(), piece.file(), piece.type(), piece.owner()) - piece.free(); + const pieces: Piece[] = []; + + boardRs.get_pieces((piece: ChessType.Piece) => { + pieces.push( + new Piece( + piece.owner() as Owner, + piece.rank(), + piece.file(), + piece.type().toLowerCase() as PieceType + ) + ); + + piece.free(); }); - board.free(); + console.log("Freeing"); + + boardRs.free(); + + return new Board(pieces); + } + + private constructor(public pieces: Piece[]) {} + + getAt(rank: number, file: number): Piece | undefined { + const piece = this.pieces.find( + (piece) => piece.rank === rank && piece.file === file + ); + + return piece; + } +} + +export async function build(): Promise<{ Board: typeof Board }> { + if (cachedValues) { + return cachedValues; + } + + chess = await import("../../chess-web/pkg"); + + const rVal = { + Board, + }; + + cachedValues = rVal; + + return rVal; +} + +const PIECE_LOOKUP = {}; + +function depictionFromBoard(board: Board): HTMLElement { + const container = document.createElement("div"); + container.className = "board"; + + for (let rank = 7; rank >= 0; rank -= 1) { + for (let file = 0; file < 8; file += 1) { + const space = document.createElement("div"); + const spaceType = (rank + file) % 2 === 1 ? "odd" : "even"; + space.className = `board-space board-space_${spaceType}`; + + const piece = board.getAt(rank, file); + + if (piece) { + space.innerText = piece.toUnicode(); + } + + container.appendChild(space); + } + } + + return container; +} + +build().then((api) => { + const board = api.Board.from(DEFAULT_BOARD, true); + + const boardContainer = depictionFromBoard(board); + + document.body.appendChild(boardContainer); + console.log(board.pieces); }); diff --git a/web-test/tsconfig.json b/web-test/tsconfig.json index 6832507..4d03a6d 100644 --- a/web-test/tsconfig.json +++ b/web-test/tsconfig.json @@ -1,7 +1,7 @@ { "compilerOptions": { /* Basic Options */ - "target": "es5", /* Specify ECMAScript target version: 'ES3' (default), 'ES5', 'ES2015', 'ES2016', 'ES2017','ES2018' or 'ESNEXT'. */ + "target": "ESNEXT", /* Specify ECMAScript target version: 'ES3' (default), 'ES5', 'ES2015', 'ES2016', 'ES2017','ES2018' or 'ESNEXT'. */ "module": "commonjs", /* Specify module code generation: 'none', 'commonjs', 'amd', 'system', 'umd', 'es2015', or 'ESNext'. */ "lib": ["es2015", "dom"], /* Specify library files to be included in the compilation. */ // "allowJs": true, /* Allow javascript files to be compiled. */ diff --git a/web-test/webpack.config.js b/web-test/webpack.config.js index 22ac941..8acd9fc 100644 --- a/web-test/webpack.config.js +++ b/web-test/webpack.config.js @@ -19,7 +19,7 @@ module.exports = { use: { loader: "babel-loader", options: { - presets: ["@babel/preset-env", "@babel/preset-typescript"], + presets: ["@babel/preset-typescript"], plugins: ["@babel/plugin-syntax-dynamic-import"] } } diff --git a/web-test/yarn.lock b/web-test/yarn.lock new file mode 100644 index 0000000..3328a3a --- /dev/null +++ b/web-test/yarn.lock @@ -0,0 +1,5366 @@ +# THIS IS AN AUTOGENERATED FILE. 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web-test/src/main.ts | 57 +++++++++++++++++++++++++++++++++++++++----- 2 files changed, 61 insertions(+), 7 deletions(-) diff --git a/chess-web/src/lib.rs b/chess-web/src/lib.rs index 7428999..b717c2e 100644 --- a/chess-web/src/lib.rs +++ b/chess-web/src/lib.rs @@ -17,6 +17,14 @@ pub struct Piece { #[wasm_bindgen] impl Board { + pub fn generate_moves(&self) -> Vec { + self.board + .generate_moves() + .map(|b| Board { board: b }) + .map(JsValue::from) + .collect() + } + pub fn get_pieces(&self, fun: &Function) -> Result<(), JsValue> { let this = JsValue::NULL; @@ -25,7 +33,8 @@ impl Board { let x = JsValue::from(web_piece); - fun.call1(&this, &x).map_err(|_| "Unable to call callback")?; + fun.call1(&this, &x) + .map_err(|_| "Unable to call callback")?; } Ok(()) diff --git a/web-test/src/main.ts b/web-test/src/main.ts index a7ded68..899d408 100644 --- a/web-test/src/main.ts +++ b/web-test/src/main.ts @@ -55,8 +55,16 @@ class Piece { } class Board { - static from(board: string, isCurrentPlayerWhite = true): Board { - const boardRs = chess.Board.from(board, isCurrentPlayerWhite); + static from( + board: string | ChessType.Board, + isCurrentPlayerWhite = true + ): Board { + let boardRs: ChessType.Board; + if (typeof board === "string") { + boardRs = chess.Board.from(board, isCurrentPlayerWhite); + } else { + boardRs = board; + } const pieces: Piece[] = []; @@ -77,10 +85,35 @@ class Board { boardRs.free(); - return new Board(pieces); + return new Board(pieces, isCurrentPlayerWhite); } - private constructor(public pieces: Piece[]) {} + public boardString: string; + + private constructor( + public pieces: Piece[], + public isCurrentPlayerWhite = true + ) { + this.boardString = ""; + + for (let rank = 7; rank >= 0; rank -= 1) { + for (let file = 0; file < 8; file += 1) { + const piece = this.getAt(rank, file); + + if (piece) { + const type = piece.type; + this.boardString += + piece.owner === Owner.White + ? type.toUpperCase() + : type.toLowerCase(); + } else { + this.boardString += "."; + } + } + + this.boardString += "\n"; + } + } getAt(rank: number, file: number): Piece | undefined { const piece = this.pieces.find( @@ -89,6 +122,15 @@ class Board { return piece; } + + generate_boards() { + const boards = chess.Board.from( + this.boardString, + this.isCurrentPlayerWhite + ).generate_moves(); + + return boards.map((board) => Board.from(board, !this.isCurrentPlayerWhite)); + } } export async function build(): Promise<{ Board: typeof Board }> { @@ -134,9 +176,12 @@ function depictionFromBoard(board: Board): HTMLElement { build().then((api) => { const board = api.Board.from(DEFAULT_BOARD, true); - const boardContainer = depictionFromBoard(board); - document.body.appendChild(boardContainer); console.log(board.pieces); + + for (const b of board.generate_boards()) { + const boardContainer = depictionFromBoard(b); + document.body.appendChild(boardContainer); + } }); From 5c66ae51a41bd2df56224219c0aaba9993e9a543 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sun, 11 Apr 2021 16:51:36 -0500 Subject: [PATCH 20/25] Tic Tac Toe --- Cargo.lock | 4 + Cargo.toml | 1 + minimax/Cargo.toml | 9 ++ minimax/src/lib.rs | 56 +++++++++++ minimax/src/tictactoe.rs | 208 +++++++++++++++++++++++++++++++++++++++ 5 files changed, 278 insertions(+) create mode 100644 minimax/Cargo.toml create mode 100644 minimax/src/lib.rs create mode 100644 minimax/src/tictactoe.rs diff --git a/Cargo.lock b/Cargo.lock index 01cdb98..3116745 100644 --- a/Cargo.lock +++ b/Cargo.lock @@ -397,6 +397,10 @@ dependencies = [ "version_check", ] +[[package]] +name = "minimax" +version = "0.1.0" + [[package]] name = "nom" version = "4.1.1" diff --git a/Cargo.toml b/Cargo.toml index cd3c6d4..d622748 100644 --- a/Cargo.toml +++ b/Cargo.toml @@ -1,5 +1,6 @@ [workspace] members = [ + "minimax", "chess-lib", "chess-web" ] \ No newline at end of file diff --git a/minimax/Cargo.toml b/minimax/Cargo.toml new file mode 100644 index 0000000..4b4cec2 --- /dev/null +++ b/minimax/Cargo.toml @@ -0,0 +1,9 @@ +[package] +name = "minimax" +version = "0.1.0" +authors = ["Jacob Gardner "] +edition = "2018" + +# See more keys and their definitions at https://doc.rust-lang.org/cargo/reference/manifest.html + +[dependencies] diff --git a/minimax/src/lib.rs b/minimax/src/lib.rs new file mode 100644 index 0000000..c4a3626 --- /dev/null +++ b/minimax/src/lib.rs @@ -0,0 +1,56 @@ +use std::fmt::Display; + +mod tictactoe; + +// Ultimate goal here: +// - I have a function that can take in a generic object of some sort Generic or Trait +// - That object has an iterator that can make more of itself +// - I can safely pass a value from the iterator back into the root function. + +// This seems to indicate to me two approaches: +// (A) Trait that create an iterator that iterates over itself +// (B) Generic Struct where the generic implements a trait that does the same... + +pub trait MinimaxNode { + type It: Iterator; + fn iter(&self) -> Self::It; +} + +pub fn minimax( + root_node: T, + max_depth: usize, + is_maximizing_player: bool, +) { + if max_depth == 0 { + return; + } + + for node in root_node.iter() { + minimax(node, max_depth - 1, !is_maximizing_player); + } +} + +#[cfg(test)] +mod tests { + use super::*; + + use crate::tictactoe::{TicTacToe, TicTacToeMoveGenerator}; + + impl MinimaxNode for TicTacToe { + type It = TicTacToeMoveGenerator; + + fn iter(&self) -> Self::It { + self.generate_moves() + } + } + + #[test] + fn tic_tac_toe() { + let board = TicTacToe::new(); + + minimax(board, 8, true); + + + println!("The only winning move is not to play."); + } +} diff --git a/minimax/src/tictactoe.rs b/minimax/src/tictactoe.rs new file mode 100644 index 0000000..e546446 --- /dev/null +++ b/minimax/src/tictactoe.rs @@ -0,0 +1,208 @@ +use std::fmt; + +#[derive(Clone, Copy, Debug)] +enum GameState { + InProgress, + GameOver { winner: Option }, +} + +#[derive(Clone, Copy, PartialEq, Debug)] +enum Piece { + X, + O, +} + +#[derive(Clone)] +pub(crate) struct TicTacToe { + spaces: Vec>, + next_player_turn: Piece, + width: usize, + height: usize, +} + +impl TicTacToe { + pub(crate) fn new() -> Self { + Self::with_size(3) + } + + pub(crate) fn with_size(width: usize) -> Self { + Self { + spaces: vec![None; width * width], + next_player_turn: Piece::X, + width, + height: width, + } + } + + pub(crate) fn generate_moves(&self) -> TicTacToeMoveGenerator { + TicTacToeMoveGenerator::new(self.clone()) + } + + fn get_index(&self, row: usize, column: usize) -> usize { + row * self.width + column + } + + fn get_game_state(&self) -> GameState { + 'outer: for row in 0..self.height { + let index = self.get_index(row, 0); + let initial_mark = self.spaces[index]; + + for column in 1..self.width { + let index = self.get_index(row, column); + + if initial_mark != self.spaces[index] { + continue 'outer; + } + } + + if let Some(p) = initial_mark { + return GameState::GameOver { winner: Some(p) }; + } + } + + 'outer2: for column in 0..self.width { + let index = self.get_index(0, column); + let initial_mark = self.spaces[index]; + + for row in 1..self.height { + let index = self.get_index(row, column); + + if initial_mark != self.spaces[index] { + continue 'outer2; + } + } + + if let Some(p) = initial_mark { + return GameState::GameOver { winner: Some(p) }; + } + } + + let index = self.get_index(0, 0); + let initial_mark = self.spaces[index]; + let mut we_good = true; + + for column in 1..self.width { + let index = self.get_index(column, column); + + if initial_mark != self.spaces[index] { + we_good = false; + break; + } + } + + if we_good { + if let Some(p) = initial_mark { + return GameState::GameOver { winner: Some(p) }; + } + } + + let index = self.get_index(self.height - 1, 0); + let initial_mark = self.spaces[index]; + let mut we_good = true; + + for column in 1..self.width { + let index = self.get_index(self.height - column - 1, column); + + if initial_mark != self.spaces[index] { + we_good = false; + break; + } + } + + if we_good { + if let Some(p) = initial_mark { + return GameState::GameOver { winner: Some(p) }; + } + } + + match self.spaces.iter().find(|space| space.is_none()) { + Some(_) => GameState::InProgress, + None => GameState::GameOver { winner: None }, + } + } +} + +pub(crate) struct TicTacToeMoveGenerator { + root_board: TicTacToe, + index: usize, +} + +impl TicTacToeMoveGenerator { + fn new(root_board: TicTacToe) -> Self { + Self { + root_board, + index: 0, + } + } +} + +impl Iterator for TicTacToeMoveGenerator { + type Item = TicTacToe; + + fn next(&mut self) -> Option { + if let GameState::GameOver { winner: Some(Piece::O) } = self.root_board.get_game_state() { + return None; + } + + while self.index < self.root_board.spaces.len() { + if let None = self.root_board.spaces[self.index] { + let mut new_board = self.root_board.clone(); + + new_board.spaces[self.index] = Some(self.root_board.next_player_turn); + new_board.next_player_turn = match self.root_board.next_player_turn { + Piece::O => Piece::X, + Piece::X => Piece::O, + }; + + self.index += 1; + return Some(new_board); + } + + self.index += 1; + } + + None + } +} + +impl fmt::Display for TicTacToe { + fn fmt(&self, f: &mut fmt::Formatter<'_>) -> fmt::Result { + let mut board_string = String::new(); + + for row in 0..self.height { + for column in 0..self.width { + let index = self.get_index(row, column); + + let piece = self.spaces[index]; + + let piece_str = match piece { + Some(Piece::O) => "O", + Some(Piece::X) => "X", + None => " ", + }; + + board_string += piece_str; + + if column != self.width - 1 { + board_string += "│"; + } + } + + board_string += "\n"; + + if row != self.height - 1 { + for column in 0..self.width { + if column != self.width - 1 { + board_string += "─┼"; + } else { + board_string += "─" + } + } + + board_string += "\n"; + } + } + + write!(f, "{}", board_string) + } +} From ae06dc8a791a240c2da74bd5edbf982fac702f3c Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sun, 11 Apr 2021 19:22:19 -0500 Subject: [PATCH 21/25] Add heuristic to MinimaxNode --- minimax/src/lib.rs | 10 +++++++++- minimax/src/tictactoe.rs | 20 +++++++++++++++++++- 2 files changed, 28 insertions(+), 2 deletions(-) diff --git a/minimax/src/lib.rs b/minimax/src/lib.rs index c4a3626..1def812 100644 --- a/minimax/src/lib.rs +++ b/minimax/src/lib.rs @@ -13,10 +13,13 @@ mod tictactoe; pub trait MinimaxNode { type It: Iterator; + type Heuristic: PartialOrd; + fn iter(&self) -> Self::It; + fn heuristic(&self) -> Self::Heuristic; } -pub fn minimax( +pub fn minimax + Display>( root_node: T, max_depth: usize, is_maximizing_player: bool, @@ -38,10 +41,15 @@ mod tests { impl MinimaxNode for TicTacToe { type It = TicTacToeMoveGenerator; + type Heuristic = f64; fn iter(&self) -> Self::It { self.generate_moves() } + + fn heuristic(&self) -> Self::Heuristic { + self.score_board() + } } #[test] diff --git a/minimax/src/tictactoe.rs b/minimax/src/tictactoe.rs index e546446..a4b8f31 100644 --- a/minimax/src/tictactoe.rs +++ b/minimax/src/tictactoe.rs @@ -1,3 +1,4 @@ +#![allow(dead_code)] use std::fmt; #[derive(Clone, Copy, Debug)] @@ -42,6 +43,20 @@ impl TicTacToe { row * self.width + column } + pub(crate) fn score_board(&self) -> f64 { + match self.get_game_state() { + GameState::InProgress => 0.0, + GameState::GameOver { winner: None } => 0.0, + GameState::GameOver { + winner: Some(Piece::X), + } => 100.0, + GameState::GameOver { + winner: Some(Piece::O), + } => -100.0, + } + } + + /// This is super inefficient and gross, but I don't care fn get_game_state(&self) -> GameState { 'outer: for row in 0..self.height { let index = self.get_index(row, 0); @@ -140,7 +155,10 @@ impl Iterator for TicTacToeMoveGenerator { type Item = TicTacToe; fn next(&mut self) -> Option { - if let GameState::GameOver { winner: Some(Piece::O) } = self.root_board.get_game_state() { + if let GameState::GameOver { + winner: Some(Piece::O), + } = self.root_board.get_game_state() + { return None; } From 0759ab661bdb5ad8578e168946826559a777f137 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sun, 11 Apr 2021 20:06:48 -0500 Subject: [PATCH 22/25] Happy so far --- minimax/src/lib.rs | 109 +++++++++++++++++++++++++++++++++++---- minimax/src/tictactoe.rs | 2 +- 2 files changed, 101 insertions(+), 10 deletions(-) diff --git a/minimax/src/lib.rs b/minimax/src/lib.rs index 1def812..cb5ea03 100644 --- a/minimax/src/lib.rs +++ b/minimax/src/lib.rs @@ -1,4 +1,4 @@ -use std::fmt::Display; +use std::{cmp, fmt::Display}; mod tictactoe; @@ -13,32 +13,118 @@ mod tictactoe; pub trait MinimaxNode { type It: Iterator; - type Heuristic: PartialOrd; + type Heuristic: PartialOrd + Min + Max; fn iter(&self) -> Self::It; fn heuristic(&self) -> Self::Heuristic; } -pub fn minimax + Display>( +pub struct BestPath { + pub boards: Vec, + pub score: S, +} + +/// This will blow the stack if we keep this recursive for chess +pub fn minimax + Display>( root_node: T, max_depth: usize, is_maximizing_player: bool, -) { +) -> BestPath { if max_depth == 0 { - return; + return BestPath { + score: root_node.heuristic(), + boards: vec![root_node], + }; } - for node in root_node.iter() { - minimax(node, max_depth - 1, !is_maximizing_player); + if is_maximizing_player { + let mut value = H::min(); + let mut has_children = false; + + let mut best_boards: Option> = None; + + for node in root_node.iter() { + has_children = true; + let minimax_value = minimax(node, max_depth - 1, false); + + if let Some(cmp::Ordering::Greater) = minimax_value.score.partial_cmp(&value) { + value = minimax_value.score; + best_boards = Some(minimax_value.boards); + } + } + + if !has_children { + return BestPath { + score: root_node.heuristic(), + boards: vec![root_node], + }; + } + + let mut boards = best_boards.unwrap(); + boards.push(root_node); + + BestPath { + score: value, + boards, + } + } else { + let mut value = H::max(); + let mut has_children = false; + let mut best_boards: Option> = None; + + for node in root_node.iter() { + has_children = true; + let minimax_value = minimax(node, max_depth - 1, true); + + if let Some(cmp::Ordering::Less) = minimax_value.score.partial_cmp(&value) { + value = minimax_value.score; + best_boards = Some(minimax_value.boards); + } + } + + if !has_children { + return BestPath { + score: root_node.heuristic(), + boards: vec![root_node], + }; + } + + let mut boards = best_boards.unwrap(); + boards.push(root_node); + + BestPath { + score: value, + boards, + } } } +pub trait Min { + fn min() -> Self; +} + +pub trait Max { + fn max() -> Self; +} + #[cfg(test)] mod tests { use super::*; use crate::tictactoe::{TicTacToe, TicTacToeMoveGenerator}; + impl Min for f64 { + fn min() -> Self { + f64::MIN + } + } + + impl Max for f64 { + fn max() -> Self { + f64::MAX + } + } + impl MinimaxNode for TicTacToe { type It = TicTacToeMoveGenerator; type Heuristic = f64; @@ -48,7 +134,7 @@ mod tests { } fn heuristic(&self) -> Self::Heuristic { - self.score_board() + self.score_board() } } @@ -56,8 +142,13 @@ mod tests { fn tic_tac_toe() { let board = TicTacToe::new(); - minimax(board, 8, true); + let path = minimax(board, 15, true); + + println!("MINIMAX Value: {}", path.score); + for b in path.boards.iter().rev() { + println!("{}", b); + } println!("The only winning move is not to play."); } diff --git a/minimax/src/tictactoe.rs b/minimax/src/tictactoe.rs index a4b8f31..1cb2ff2 100644 --- a/minimax/src/tictactoe.rs +++ b/minimax/src/tictactoe.rs @@ -46,7 +46,7 @@ impl TicTacToe { pub(crate) fn score_board(&self) -> f64 { match self.get_game_state() { GameState::InProgress => 0.0, - GameState::GameOver { winner: None } => 0.0, + GameState::GameOver { winner: None } => 1.0, GameState::GameOver { winner: Some(Piece::X), } => 100.0, From 98b0c8b7450a2b7008a04ab0da952bdad3dd4773 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Sun, 11 Apr 2021 20:07:18 -0500 Subject: [PATCH 23/25] Happy so far --- minimax/src/lib.rs | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/minimax/src/lib.rs b/minimax/src/lib.rs index cb5ea03..2bc70e9 100644 --- a/minimax/src/lib.rs +++ b/minimax/src/lib.rs @@ -140,7 +140,7 @@ mod tests { #[test] fn tic_tac_toe() { - let board = TicTacToe::new(); + let board = TicTacToe::with_size(4); let path = minimax(board, 15, true); From 5b67f5f75f4c568000e368f83004daad916581b4 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 12 Apr 2021 00:19:48 -0500 Subject: [PATCH 24/25] Better implementation that doesn't rely on min and mx --- minimax/src/lib.rs | 108 +++++++++++++-------------------------------- 1 file changed, 31 insertions(+), 77 deletions(-) diff --git a/minimax/src/lib.rs b/minimax/src/lib.rs index 2bc70e9..58a3775 100644 --- a/minimax/src/lib.rs +++ b/minimax/src/lib.rs @@ -13,7 +13,7 @@ mod tictactoe; pub trait MinimaxNode { type It: Iterator; - type Heuristic: PartialOrd + Min + Max; + type Heuristic: PartialOrd; fn iter(&self) -> Self::It; fn heuristic(&self) -> Self::Heuristic; @@ -24,11 +24,10 @@ pub struct BestPath { pub score: S, } -/// This will blow the stack if we keep this recursive for chess -pub fn minimax + Display>( +pub fn minimax_path>( root_node: T, - max_depth: usize, is_maximizing_player: bool, + max_depth: usize, ) -> BestPath { if max_depth == 0 { return BestPath { @@ -37,75 +36,42 @@ pub fn minimax> = None; - - for node in root_node.iter() { - has_children = true; - let minimax_value = minimax(node, max_depth - 1, false); - - if let Some(cmp::Ordering::Greater) = minimax_value.score.partial_cmp(&value) { - value = minimax_value.score; - best_boards = Some(minimax_value.boards); - } - } - - if !has_children { - return BestPath { - score: root_node.heuristic(), - boards: vec![root_node], - }; - } - - let mut boards = best_boards.unwrap(); - boards.push(root_node); - - BestPath { - score: value, - boards, - } + let player_operation = if is_maximizing_player { + cmp::Ordering::Greater } else { - let mut value = H::max(); - let mut has_children = false; - let mut best_boards: Option> = None; - - for node in root_node.iter() { - has_children = true; - let minimax_value = minimax(node, max_depth - 1, true); - - if let Some(cmp::Ordering::Less) = minimax_value.score.partial_cmp(&value) { - value = minimax_value.score; - best_boards = Some(minimax_value.boards); + cmp::Ordering::Less + }; + + let path = root_node + .iter() + .fold(None, |acc: Option>, node| { + let path: BestPath = minimax_path(node, !is_maximizing_player, max_depth - 1); + + if let Some(value) = acc { + match path.score.partial_cmp(&value.score) { + Some(op) if op == player_operation => Some(path), + _ => Some(value), + } + } else { + Some(path) } - } + }); - if !has_children { - return BestPath { - score: root_node.heuristic(), - boards: vec![root_node], - }; - } + if let Some(mut path) = path { + // let mut boards = best_boards.unwrap(); + // boards.push(root_node); - let mut boards = best_boards.unwrap(); - boards.push(root_node); + path.boards.push(root_node); + path + } else { BestPath { - score: value, - boards, + score: root_node.heuristic(), + boards: vec![root_node], } } } -pub trait Min { - fn min() -> Self; -} - -pub trait Max { - fn max() -> Self; -} #[cfg(test)] mod tests { @@ -113,18 +79,6 @@ mod tests { use crate::tictactoe::{TicTacToe, TicTacToeMoveGenerator}; - impl Min for f64 { - fn min() -> Self { - f64::MIN - } - } - - impl Max for f64 { - fn max() -> Self { - f64::MAX - } - } - impl MinimaxNode for TicTacToe { type It = TicTacToeMoveGenerator; type Heuristic = f64; @@ -140,9 +94,9 @@ mod tests { #[test] fn tic_tac_toe() { - let board = TicTacToe::with_size(4); + let board = TicTacToe::with_size(3); - let path = minimax(board, 15, true); + let path = minimax_path(board, true, 16); println!("MINIMAX Value: {}", path.score); From 70a121ff87e50ba7e47b9a5f51842e6697e66f85 Mon Sep 17 00:00:00 2001 From: Jacob Gardner Date: Mon, 12 Apr 2021 01:12:47 -0500 Subject: [PATCH 25/25] Alpha-Beta pruning --- minimax/src/lib.rs | 88 +++++++++++++++++++++++++++++++++++++++++++++- 1 file changed, 87 insertions(+), 1 deletion(-) diff --git a/minimax/src/lib.rs b/minimax/src/lib.rs index 58a3775..75f1446 100644 --- a/minimax/src/lib.rs +++ b/minimax/src/lib.rs @@ -72,7 +72,93 @@ pub fn minimax_path>( } } +pub fn alpha_beta>( + root_node: T, + is_maximizing_player: bool, + max_depth: usize, + mut alpha: Option, + mut beta: Option, +) -> BestPath { + if max_depth == 0 { + return BestPath { + score: root_node.heuristic(), + boards: vec![root_node], + }; + } + + let player_operation = if is_maximizing_player { + cmp::Ordering::Greater + } else { + cmp::Ordering::Less + }; + let mut best_path: Option> = None; + + for node in root_node.iter() { + let path: BestPath = alpha_beta( + node, + !is_maximizing_player, + max_depth - 1, + alpha.clone(), + beta.clone(), + ); + + best_path = if let Some(value) = best_path { + match path.score.partial_cmp(&value.score) { + Some(op) if op == player_operation => Some(path), + _ => Some(value), + } + } else { + Some(path) + }; + + let p = best_path.as_ref().unwrap(); + + if is_maximizing_player { + alpha = Some(if let Some(a) = alpha { + if p.score > a { + p.score.clone() + } else { + a + } + } else { + p.score.clone() + }); + } else { + beta = Some(if let Some(b) = beta { + if p.score < b { + p.score.clone() + } else { + b + } + } else { + p.score.clone() + }); + } + + if let Some((a, b)) = alpha.as_ref().zip(beta.as_ref()) { + if is_maximizing_player && a >= b { + break; + } else if !is_maximizing_player && b <= a { + break; + } + } + } + + if let Some(mut path) = best_path { + // let mut boards = best_boards.unwrap(); + // boards.push(root_node); + + path.boards.push(root_node); + + path + } else { + BestPath { + score: root_node.heuristic(), + boards: vec![root_node], + } + } +} #[cfg(test)] mod tests { use super::*; @@ -96,7 +182,7 @@ mod tests { fn tic_tac_toe() { let board = TicTacToe::with_size(3); - let path = minimax_path(board, true, 16); + let path = alpha_beta(board, true, 16, None, None); println!("MINIMAX Value: {}", path.score);

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