ring-ideal-proof

What problem does it solve?

Prove properties about rings, ideals, and quotient rings with a structured, verifiable approach that ties algebraic reasoning to Lean-based formalization.

Core Features & Use Cases

• Prove ideal properties, quotient ring constructions, and the relationship between primes, maximal ideals, and quotient structures.
• Apply the First Isomorphism Theorem, the Correspondence Theorem, and quotient techniques to classical algebra problems.
• Use Lean 4 + Mathlib to machine-check proofs and produce formal certificates for algebraic statements.

Quick Start

Provide a ring R and an ideal I, then use Lean 4 with Mathlib to verify properties of I and R/I.