
doi: 10.1007/bf02924847
The paper shows that there is an exact functor from a Grothendieck topos to a locally connected Grothendieck topos that does not preserve all (set-indexed) coproducts if and only if there is a measurable cardinal.
Large cardinals, exact functor, coproducts, Topoi, Limits and colimits (products, sums, directed limits, pushouts, fiber products, equalizers, kernels, ends and coends, etc.), measurable cardinal, Grothendieck topos
Large cardinals, exact functor, coproducts, Topoi, Limits and colimits (products, sums, directed limits, pushouts, fiber products, equalizers, kernels, ends and coends, etc.), measurable cardinal, Grothendieck topos
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