The Future of Math Education: Proofs You Can Run (Part 3 of 3)
From theory to practice—how simplicial homotopy type theory connects to programming, proof assistants, and a potential revolution in how mathematics is taught worldwide.
From theory to practice—how simplicial homotopy type theory connects to programming, proof assistants, and a potential revolution in how mathematics is taught worldwide.
Why triangles? Discover how simplicial structures—built from points, edges, and faces—give us a geometric language for even the most abstract mathematical ideas.
What if math class started with shapes and paths instead of sets and axioms? Introducing simplicial homotopy type theory—a revolutionary approach that might change how we teach mathematics.
Exploring how concepts from optimal transport theory can revolutionize how we understand and monitor distributed systems, offering new perspectives on performance optimization.
A technical deep-dive into the ASTM F37 committee's work on light sport aircraft standards, exploring the balance between safety, innovation, and accessibility in aviation.