lean-math-analysis

What problem does it solve?

Formalizes real analysis, topology, and measure theory in Lean 4 using Mathlib's filter-based approach to provide a scalable workflow for rigorous proofs.

Core Features & Use Cases

• Maps proofs to Mathlib's analysis architecture (continuity, derivatives, integrals, normed spaces, measure theory).
• Provides clear handoffs to related domains (proof engineering, foundations, and research notes) to streamline complex verification tasks.
• Includes a structured reference backbone and Part-based workflow to guide end-to-end formalization from problem framing to proof completion.

Quick Start

Describe your analysis goal and apply Mathlib's filter-based architecture to structure a proof, starting with the relevant Part (continuity, derivatives, measure theory) and handing off to the appropriate specialist when needed.