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Algorithm 6ConstructingG 1:Input:S,C={C i}i∈[κ] 2:G s ← {i:s∈C i}for alls∈S 3:i←κ 4:while∃s∈S:|G s|<2κdo 5:i←i+ 1 6:ifthere is exactly ones∈Ssuch that|G s|<2κthen 7:s←s∈Ssuch that|G s|<2κ 8:AdditoG s 9:else 10:s 1, s2 ←two distinct values o · 2022

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cs.LG 1

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2025 1

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CONDITIONAL 1

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Metritocracy: Representative Metrics for Lite Benchmarks

cs.LG · 2025-06-11 · conditional · novelty 7.0

Defines positional representation and positional proportionality for metric subset selection, with nearly tight worst-case bounds, greedy algorithms, and case studies on LLM and hospital benchmarks.

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  • Metritocracy: Representative Metrics for Lite Benchmarks cs.LG · 2025-06-11 · conditional · none · ref 6

    Defines positional representation and positional proportionality for metric subset selection, with nearly tight worst-case bounds, greedy algorithms, and case studies on LLM and hospital benchmarks.