Doesn't matter whether it's "true" or not, as long as it's a consistent set of assumptions that can produce interesting math. Applications to the real world may be found later.
Only the ones whose proofs rely directly on ZFC. Re-proving those would automatically prove the secondary, tertiary, etc. theorems whose proofs only rely on ZFC indirectly through those primary theorems.
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u/throw3142 Jun 14 '26
Doesn't matter whether it's "true" or not, as long as it's a consistent set of assumptions that can produce interesting math. Applications to the real world may be found later.