theory-formalize

Convert informal mathematical claims into precise LaTeX statements with assumptions and notation.

7|1|Updated Mar 19, 2026

Search Tags:#assumptions #math #latex #notation #theorem #proof-strategy #formalize

Ready to run

npx skills add https://github.com/Shiien/Self-Evolved-Research-Framework --skill theory-formalize

💬 Prompt for ChatGPT / Claude Chat▼

Please help me install this Agent Skill.
Skill: theory-formalize
Source: https://github.com/Shiien/Self-Evolved-Research-Framework/tree/main/skills/theory-formalize
Command: npx skills add https://github.com/Shiien/Self-Evolved-Research-Framework --skill theory-formalize

SYSTEM DOCUMENTATION & REQUIREMENTS

What problem does it solve?

This skill converts informal mathematical claims into precise LaTeX statements, including explicit assumptions, notation, and potential proof directions, reducing ambiguity and accelerating rigorous analysis.

Core Features & Use Cases

Parse informal statements to identify assumptions, variables, and domains.
Output LaTeX-formatted formal statements with clear notation and scope.
Propose candidate proof strategies and references for further refinement.
Optional save location to outputs/{topic}/theory/ upon confirmation.

Quick Start

Provide an informal math claim and ask the skill to produce a formal LaTeX statement with assumptions, notation, and a candidate proof strategy.

Frequently Asked Questions about theory-formalize

High-intent search queries and answers about installing and using this skill.

FAQPage Schema

How do I convert informal math claims into precise LaTeX statements?▼

To convert informal math claims into precise LaTeX statements, provide the informal claim to the skill. It identifies assumptions, variables, and domains, then outputs a rigorous LaTeX-formatted statement with clear notation and scope.

What is the best way to formalize a mathematical conjecture for proof verification?▼

The best way to formalize a mathematical conjecture for proof verification is to parse the informal statement to extract assumptions and variables, output a precise LaTeX statement, and generate candidate proof strategies.

Can I generate proof strategies from an informal theorem description?▼

Yes, you can generate proof strategies from an informal theorem description. The skill analyzes the provided informal claim, identifies the mathematical domains involved, and proposes candidate proof approaches alongside the formalized LaTeX output.

Does formalizing math notation in LaTeX require predefined assumptions?▼

Formalizing math notation in LaTeX does not require predefined assumptions. You provide an informal claim, and the skill automatically identifies and extracts the underlying assumptions, variables, and domains to produce the precise formal statement.

How do I ensure my mathematical notation is unambiguous for formal proofs?▼

To ensure mathematical notation is unambiguous for formal proofs, translate informal claims into LaTeX statements with explicitly identified assumptions and clearly defined variable scopes. This reduces ambiguity and accelerates rigorous analysis.