The painstaking process of formalization to verify proofs is starting to surge thanks to AI. That could radically change the ...

In the last couple of posts on the inverted transition-to-proofs course, I talked about course design, and in the last post one of the prominent components of the course was an assignment type that I ...

For ages, countless mathematicians have advanced mathematics through proofs. This is because proof is a key tool for developing new theories and solving problems. That’s why a discussion about proofs ...

I’ve written about the instructional design behind the inverted transition-to-proofs course and the importance of Guided Practice As I wrote before, each 50-minute class meeting was split up into a ...

The verdict, it seems, is in: artificial intelligence is not about to replace mathematicians. That is the immediate takeaway from the “First Proof” challenge—perhaps the most robust test yet of the ...