I think combinatorics might be more relevant here. I'll note that I mentioned basic topology in my reply, because topology does indeed have deep connections wi

I think combinatorics might be more relevant here. I'll note that I mentioned basic topology in my reply, because topology does indeed have deep connections with type theory that most formal verification systems are based on, interpreting types / theorems are spaces, terms / programs / proofs are continuous functions within them.[1] But basic undergrad topology typically studies more well-behaved (read: more like the real number line) spaces than this. [1]: https://www.andrew.cmu.edu/user/avigad/Talks/fields_hott.pdf https://www.andrew.cmu.edu/user/avigad/Talks/fields_hott.pdf