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Mathematical logic, Set theory, Peano arithmetic, Model theory, Proof theory, Recursion theory, Computability theory, Univalent foundations, Reverse mathematics, Frege foundation of arithmetic, Goedel's incompleteness and Mathematics, Structural set theory, Category theory, Type theory.

5 votes

Is a paraconsistent and provably non-trivial foundation for math possible?

Zach Weber has been working on developing a paraconsistent set theory that can serve as a foundation for mathematics.
Benedict Eastaugh's user avatar
10 votes

Ultrainfinitism, or a step beyond the transfinite

Perhaps you could take a look at William Reinhardt's paper 'Remarks on reflection principles, large cardinals, and elementary embeddings' (1974). Reinhardt suggests extending the set-theoretic univers …
Benedict Eastaugh's user avatar