The Future of Math is in Programming
Mathematics is never wrong. When a proposition is true, it has irrefutable proof behind it. But what happens when the theorems get complex and the proofs look incomprehensible? You can't be sure anymore. Mathematicians can get tired, misread things and make mistakes. #SoME4 Formal verification of proofs using a proof assistant eliminates these problems. With digital math libraries expanding and more automation tools being developed, it's only a matter of time before almost all math is verified digitally, letting you live in peace with the knowledge that the theorem you just proved on your computer is correct beyond doubt. Apologies for the editing around the end - the audio doesn't match with the video at some points :( Links: The Lean Game Server: https://adam.math.hhu.de/ The Lean textbooks: https://leanprover-community.github.i... https://leanprover.github.io/theorem_... https://lean-lang.org/ The first chapter of the HoTT book for Type Theory: https://homotopytypetheory.org/book/ Try out the code in the video online: https://live.lean-lang.org/#codez=JYW... Twitter: / ank_yog

Is This the End of Handwritten Math? Introducing Lean

If Prime Numbers Become Increasingly Rare, Then Why Do They Keep Showing Up In Pairs?

Bourbaki vs. Category Theory: What is Mathematics About?

Kevin Buzzard - Where is Mathematics Going? (September 24, 2025)

Why IS 0^0 equal to 1?

Programming with Math | The Lambda Calculus

How Mathematicians can Get Started with Lean

Terence Tao - Machine assistance and the future of research mathematics - IPAM at UCLA

Co-Creator of Haskell: Why Learn Functional Programming, Useless vs Useful Languages | Simon Jones

Weird Things Happen When Math Gets Too Expressive

Tensors are TOO intuitive

Introductory Proof with Lean 4 - Natural Numbers

AI slop is flooding maths YouTube

Automated Mathematical Proofs - Computerphile

When Computers Write Proofs, What's the Point of Mathematicians?

The worst programming language of all time

Why AI Can Never Escape Turing's 1936 Proof

How to Actually Learn C (2027 Edition)

How to learn Lean programming language | Terence Tao and Lex Fridman

