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fix&perf: correct power law R² calculation in structure evaluator #142
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fix&perf: correct power law R² calculation in structure evaluator #142
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Summary of ChangesHello @CHERRY-ui8, I'm Gemini Code Assist1! I'm currently reviewing this pull request and will post my feedback shortly. In the meantime, here's a summary to help you and other reviewers quickly get up to speed! This pull request implements a crucial fix and performance improvement in the Highlights
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Code Review
This pull request correctly refactors the power law R² calculation by fitting the degree distribution's frequency against degree values on a log-log scale, which is the standard method. The previous implementation was incorrect. The change also improves performance by using collections.Counter instead of sorting the entire list of degrees. I have one suggestion to further simplify the code.
| degree_values = [] | ||
| frequencies = [] | ||
| for deg, freq in sorted(degree_counts.items()): | ||
| if deg > 0 and freq > 0: | ||
| degree_values.append(deg) | ||
| frequencies.append(freq) |
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This block for populating degree_values and frequencies can be made more concise and efficient. The if deg > 0 and freq > 0: check is redundant because degrees are already filtered for positive values on line 78, and Counter does not store items with a frequency of zero. You can use the zip(*...) idiom for a more Pythonic and performant one-liner to replace this entire block.
| degree_values = [] | |
| frequencies = [] | |
| for deg, freq in sorted(degree_counts.items()): | |
| if deg > 0 and freq > 0: | |
| degree_values.append(deg) | |
| frequencies.append(freq) | |
| degree_values, frequencies = zip(*sorted(degree_counts.items())) |
This PR implements a crucial fix and performance improvement in the _calculate_powerlaw_r2 function within the structure evaluator. The previous implementation incorrectly applied the power law fitting, potentially leading to inaccurate R² values. The updated approach now correctly models the relationship between degree and frequency on a log-log scale, ensuring a more statistically sound evaluation of power law distributions in graph structures. Additionally, it includes a robustness check to handle cases with insufficient unique degrees.