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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

Has the Ramified Theory of Types been applied to NBG?

You may be interested in Feferman's Unfolding Program, which gives a predicative closure to any schematic theory such as PA or ZFC. The unfolding of PA has the same strength as ATR$_0$, and Feferman c …
Ulrik Buchholtz's user avatar
5 votes

Can the Burgess-Hazen analysis of Predicative Arithmetic be extended to Transfinite Types?

I'm not aware of anyone doing the setup exactly as you describe, although it is very likely that it has been done, because it is very similar to Kreisel's proposed method of analyzing finitism in Ordi …
Ingo Blechschmidt's user avatar
4 votes
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What restriction(s) of Goedel's primitive recursive functionals is (are) necessary and suffi...

Sorry for taking a bit longer to answer: Everything I say here is from Jeremy Avigad and Sol Feferman's article in the Handbook of Proof Theory, Gödel’s functional (“Dialectica”) interpretation: http: …
Ulrik Buchholtz's user avatar