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math benchmark

ArXivMath Leaderboard

ArXivMath is a final-answer benchmark of research-level mathematics maintained by MathArena. Problems are extracted monthly from recent arXiv paper abstracts, then filtered through automated and manual checks to ensure they are self-contained, non-trivial, and verifiable. Because problems are drawn from active research, the benchmark is more realistic and more closely connected to mathematical research than contest or olympiad benchmarks.

Updated Aug 17, 2026

Models2
Model coverage2
MetricScore
EvidenceB

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ArXivMath Ranking

Higher score ranks better on this benchmark.

2 rows
Columns

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Sort by
Rank
Model
Score
Percentile
Participants
Evidence
Evaluated
Rank01ModelANClaude Sonnet 5AnthropicScore72.2%Percentile100.0%Participants2EvidenceCEvaluatedAug 17, 2026
Rank02ModelTEHy3TencentScore52.2%Percentile0.0%Participants2EvidenceCEvaluatedAug 17, 2026

ArXivMath Highlights

The leading models and scores on this benchmark.

Rank #1Claude Sonnet 572.2%Rank #2Hy352.2%

ArXivMath Score Distribution

A closer view of the leading scores on this benchmark.

ArXivMath

The Top AI Models for ArXivMath

The first five results on this benchmark, with official price and output speed added where the model identity can be matched.

Ranking basisThis arxivmath AI model leaderboard uses descending score in the benchmark's original unit. The leaderboard ranking keeps matched price and speed data separate from benchmark evidence.

  1. 01
    AN
    Claude Sonnet 5Anthropic
    Score
    72.2%
    Price
    $2.0 input / $10 output per 1M tokens
    Speed
    Up to 11 tok/s via Anthropic

    Strengths

    • Ranks #1 of 2 compared models
    • 100th percentile on this benchmark
    • C evidence result

    Considerations

    • This result measures ArXivMath, not total model capability
  2. 02
    TE
    Hy3Tencent
    Score
    52.2%

    Strengths

    • Ranks #2 of 2 compared models
    • 0th percentile on this benchmark
    • C evidence result

    Considerations

    • This result measures ArXivMath, not total model capability

Selection summary

Best AI Models for ArXivMath

Claude Sonnet 5 currently leads ArXivMath with 72.2%. It is the top model on this specific benchmark, while the best LLM for the broader task should also be checked against other benchmarks, price and runtime.

Use this leaderboard with the supporting benchmark results and coverage details above. A leaderboard position summarizes the selected ranking signal; it does not replace workload-specific testing.

Benchmark rank #1Claude Sonnet 572.2% · $2.0 input / $10 output per 1M tokensBenchmark rank #2Hy352.2%

What is ArXivMath?

What ArXivMath measures and how its scores work.

ArXivMath is a final-answer benchmark of research-level mathematics maintained by MathArena. Problems are extracted monthly from recent arXiv paper abstracts, then filtered through automated and manual checks to ensure they are self-contained, non-trivial, and verifiable. Because problems are drawn from active research, the benchmark is more realistic and more closely connected to mathematical research than contest or olympiad benchmarks.

Scores are shown in ratio. This benchmark is not independently verified and has an evidence level of B.

Family
ArXivMath
Modality
text
Primary category
math
Score direction
higher
LLMBoard eligible
No
Evaluation key
arxivmath|llm-stats-current

Benchmark scores retain their original unit. Overall score eligibility is shown separately.

FAQ

Common questions about ArXivMath.

Which model scores highest on ArXivMath?

Claude Sonnet 5 is currently ranked first with 72.2%.

What does ArXivMath measure?

ArXivMath is a final-answer benchmark of research-level mathematics maintained by MathArena. Problems are extracted monthly from recent arXiv paper abstracts, then filtered through automated and manual checks to ensure they are self-contained, non-trivial, and verifiable. Because problems are drawn from active research, the benchmark is more realistic and more closely connected to mathematical research than contest or olympiad benchmarks.

Is a higher score better?

Yes. Higher values rank better for this benchmark.

How many models are compared?

2 model results are currently shown.

Does this benchmark affect the overall score?

No. This benchmark is shown for reference but does not contribute to the overall score.