Solve competitive mathematics problems with multi-agent verification and LaTeX proofs.
npx skills add https://github.com/valorisa/Claude-Skills --skill maths-olympiad
Please help me install this Agent Skill. Skill: maths-olympiad Source: https://github.com/valorisa/Claude-Skills/tree/main/skills/maths-olympiad Command: npx skills add https://github.com/valorisa/Claude-Skills --skill maths-olympiad
Solving competitive mathematics problems (such as IMO, Putnam, or AIME) carries high risk of misinterpreting problem statements and missing subtle logical gaps in proofs, leading to incorrect solutions presented with false confidence. This Skill eliminates that risk with a structured, multi-agent workflow that prioritizes accuracy and rigorous verification over guesswork.
Use the maths-olympiad skill to solve and verify a rigorous proof for the attached Putnam problem statement, outputting the final verified proof in clean LaTeX format.
High-intent search queries and answers about installing and using this skill.
You can verify olympiad math proofs using a workflow with adversarial verification. Fresh, blind verifier agents attack cleaned proofs to identify logical gaps and misinterpretations, utilizing asymmetric voting to balance false positives and false negatives.
The best way to solve competitive mathematics problems is parallel multi-agent solving. This approach launches 8-12 specialized solver agents with varied attack angles like induction and extremal cases to exhaustively explore the problem space.
Yes, you can get LaTeX formatted output for verified math olympiad solutions. The workflow formats verified, correct proofs into clean, elegant LaTeX for professional or academic use, ensuring mathematically sound presentation.
Adversarial verification for competitive math proofs works through context-isolated verification. Fresh, blind verifier agents independently attack the cleaned proofs for logical errors and misinterpretations, using asymmetric voting to validate proof correctness.
When a math olympiad solver cannot confidently find a solution, it uses calibrated abstention. It provides honest no confident solution responses with partial progress notes instead of wrong, overconfident answers, optimizing for conditional accuracy.
No, the competitive math solver requires no web access to preserve reasoning integrity. It operates completely offline to ensure the mathematical proofs are solved through context-isolated verification without relying on external data.
victorjoshi9Generate rigorous proofs for competition math problems and adversarially verify them.
WizarckSolve competition math problems with rigorous proofs and verified solutions.
clineSolve IMO, Putnam, USAMO, and AIME problems with adversarial verification.
FacostarrDispatch parallel agents to resolve independent tasks with isolated contexts.
