In Math, Chinese Models Never Lose: DeepSeek Dominates Overnight, Math V2 Ends the 'Strongest Math Model' Debate

In Math, Chinese Models Never Lose: DeepSeek Dominates Overnight, Math V2 Ends the 'Strongest Math Model' Debate

DeepSeek-Math V2: Self-Verifiable Mathematical Reasoning Breakthrough

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On November 27, without prior announcement, DeepSeek open-sourced its new mathematical reasoning model DeepSeek‑Math V2 (685B parameters) on Hugging Face and GitHub.

> Key milestone: First openly available math model to achieve International Mathematical Olympiad (IMO) gold medal level.

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Background & Progress

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  • Previous version: DeepSeek-Math‑7B
  • Released over a year ago
  • ~7B parameters
  • Performance comparable to GPT‑4 and Gemini‑Ultra

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Performance vs Benchmarks

IMO‑ProofBench Results

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  • Basic subset:
  • Math‑V2: ≈99%
  • Gemini DeepThink (IMO Gold): 89%
  • Advanced subset:
  • Math‑V2: 61.9%
  • Gemini DeepThink: 65.7%

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Real Competition Achievements

  • IMO 2025: Gold medal standard achieved
  • CMO 2024: Gold medal level performance
  • Putnam 2024: Scored 118/120 in extended evaluation
  • Strong theorem-proving abilities without large “answer banks” in training
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The Research Paper

DeepSeek Math‑V2: Towards Self‑Verifiable Mathematical Reasoning

📄 Read the PDF

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Key Findings

  • Reinforcement learning using final answer correctness improves competition scoring but has limitations:
  • Correct answer ≠ Correct reasoning
  • Open problems have no standard answers — purely result‑based rewards are ineffective
  • Self‑verification is essential to:
  • Validate reasoning chains
  • Improve reliability
  • Handle open-ended proofs

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Why Self‑Verification Matters

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Mathematics demands rigor — a single logical gap invalidates the conclusion.

Self‑verification enables models to:

  • Check completeness & logical consistency
  • Refine reasoning multiple times before finalizing
  • Continue improving without human labels for open problems
  • Avoid “right answer, wrong process” issues

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DeepSeek’s Self‑Verification Approach

Development Shift: From result-oriented to process-oriented.

Implementation Steps:

  • Train a high‑precision validator to check proof correctness
  • Use validator as reward model to guide the proof generator
  • Enable model to detect and fix flaws before submitting final proof
  • Introduce expanded verification capacity — automatically label hard‑to‑verify reasoning samples
  • Iteratively train both validator and generator in a feedback loop

Impact:

  • Helps tackle open problems without standard solutions
  • Moves AI from “solving problems” toward “thinking like a mathematician”

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Community Reactions

Overseas Developer Communities

> “The DeepSeek whale has finally come back.” — Reddit user

Highlights:

  • Surprise at beating Gemini DeepThink Basic benchmark by +10%
  • Anticipation for future DeepSeek programming model
  • Recognition of mathematics as essential for AI advancement
  • Interest in applying math reasoning strength to code generation

X (Twitter)

  • Recall of V1 being released nearly 2 years ago
  • Praise for continuous behind‑the‑scenes development leading to major performance gains
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Zhihu (China)

> “Mathematical reasoning is the most demanding of all AI tasks… a single error collapses the whole argument.”

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Strategic Implications

With DeepSeek‑Math V2 open‑sourced:

  • The competitive landscape for math reasoning AI is evolving
  • Self‑verifiable reasoning is emerging as a key path for next‑gen AI systems

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Platforms like AiToEarn demonstrate how iterative validation and multi‑platform publishing can extend AI output value.

Features:

  • Generate, publish, and monetize AI content across Douyin, Kwai, WeChat, Bilibili, Xiaohongshu, Facebook, Instagram, LinkedIn, Threads, YouTube, Pinterest, and X
  • Connects generation tools, publishing, analytics, and model ranking
  • Ensures quality and reach — mirroring Math‑V2’s self‑verification ethos

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DeepSeek-Math V2 Summary

Core strengths:

  • Improved accuracy across symbolic reasoning, algebra, and advanced math
  • Optimized multi‑step logic
  • Expanded dataset for broader domain coverage
  • Faster response times
  • Integrable with educational, research, and proof‑checking systems

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Ideal Use Cases

  • STEM Education: Step‑by‑step learning assistance
  • Academic Research: Proof verification and theorem exploration
  • Code Generation: Especially for math‑heavy applications
  • Automated Proof Systems: Formal verification/model checking

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Reference: GitHub Repo | Paper PDF

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Bottom line:

DeepSeek-Math V2’s self‑verification mechanism reflects a paradigm shift — from maximizing correct answers to ensuring correct reasoning. This positions it not just as a competition-winning model, but as a genuine research partner in mathematics and beyond.

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