Lean 4 proof formalization for Learning Real Analysis
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Updated
Jun 17, 2026 - Lean
Lean 4 proof formalization for Learning Real Analysis
NURBS/DDE Brownian motion pursuit simulation on the torus — C++, Vulkan, delay-differential equations.
Notes, proofs, Nurbs, and Lean
Volume VI of Learning Real Analysis: Calculus, ODEs, Fourier analysis, geometric modeling, and computational linear algebra.
Volume I of Learning Real Analysis: Logic, sets, and the foundations of proof.
Theorem knowledge explorer — LaTeX extraction pipeline and interactive HTML graph
Volume VIII of Learning Real Analysis: Model theory, type theory, lambda calculus, and foundations of computation.
Volume II of Learning Real Analysis: Peano systems and rigorous construction of N, Z, Q, R, and C.
Published PDF outputs for Learning Real Analysis volumes
Shared LaTeX infrastructure for Learning Real Analysis (macros, preambles, bibliography, images)
Volume VII of Learning Real Analysis: Numerical analysis and approximation theory.
Volume IV of Learning Real Analysis: Abstract algebra, linear algebra, lattice theory, category theory, and algebraic structures.
Volume V of Learning Real Analysis: Topology, metric spaces, differential geometry, and Riemannian geometry.
Governance rules, architecture docs, sync policy, and agent instruction generators for the LRA ecosystem.
Volume III of Learning Real Analysis: Real analysis, sequences, continuity, differentiation, integration, and measure theory.
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