Is there a known set theory of the form ZF+(something) which relatively consistent with ZFC in which additive, isometry invariant measures exist?
I guess what you are saying is that the only known, reasonable way around this is the topos notion you mentioned.
Is there a known set theory of the form ZF+(something) which relatively consistent with ZFC in which additive, isometry invariant measures exist?
I guess what you are saying is that the only known, reasonable way around this is the topos notion you mentioned.