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Mathematical Proof Verification Service (Human + Structured Review)

A boutique verification service staffed by PhD mathematicians and postdocs who perform deep structural audits of submitted proofs before journal submission. Reviewers use a proprietary checklist covering proof gaps, logical circularity, assumption validity, and computational correctness—flagging high-risk patterns that AI often exhibits (e.g., unjustified leaps, missing edge cases, circular reasoning). Results are delivered as a detailed verification report with confidence scores and specific remediation notes.

SERVICE

18 weeks • 70% confidence

Value Proposition

Unlike plagiarism tools, this catches AI-generated proofs that are original but logically flawed or fabricated. Human mathematicians can spot the subtle structural tells (missing rigor, hand-wavy arguments, unjustified generalizations) that AI systems reliably produce. Reduces editor liability and fraud risk before papers enter peer review, saving journals reputational damage.

Target Audience

Academic publishers (Springer, Elsevier, SIAM, arXiv moderators), mathematics journal editors, research institutions with high-stakes publication pipelines

Key Features

  • Proof structure audit using domain-expert checklist (logical flow, assumption validity, edge cases, computational feasibility)
  • Confidence scoring on authenticity and correctness (separate metrics)
  • Detailed remediation report naming specific gaps and suggesting fixes
  • And more, with full implementation detail...

Tech Stack

Airtable (proof intake, auditor assignment, report tracking) Zapier (workflow automation for routing, notifications) Simple REST API (journal integration—no heavy infrastructure needed initially) Google Docs/LaTeX for report templates
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Original Problem

Academic publishers and reviewers cannot reliably detect AI-generated mathematical proofs and research

Mathematics journal editors, peer reviewers, and publishers face a critical authenticity crisis as AI tools become sophisticated enough to generate plausible-looking proofs and mathematical arguments. Current detection methods are inadequate, creating risk of fraudulent papers entering the academic record, damaging journal credibility, and undermining the integrity of mathematical knowledge. Existing plagiarism detection tools don't catch AI-generated content that is original but potentially incorrect or fabricated.

Score: 45.3%

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