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For logics which admit quantification over sets/relations/functions/etc. rather than merely over individuals. The most common example is second-order logic.

3 votes

Compatibility of Łośian phenomena in second-order logic

I'm not sure I have a definitive answer, but three nice observations that are too long for comments: If you relax from ultrafilters to extenders (seen as directed systems of ultrafilters), then there …
Will Boney's user avatar
3 votes
Accepted

Vopěnka's Principle for non-first-order logics

This is a really late answer, but the answer to your question is "No." As a dual to the Theorem 6 that Thomas Benjamin mentions above (which I believe is a result of Stavi), Janos Makowsky proved tha …
Will Boney's user avatar
4 votes

Candidate "AEC-yielding" fragments of bad logics

It's been so long since I've seen a good AEC question on here! In fact, so long I forgot the account info that gives me enough reputation to post this as a comment. I think this will get you rather c …
Will Boney's user avatar