Constructing a topos from a Heyting algebra
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Now suppose that we start with a Heyting algebra H H . Is it always possible to guarantee the existence of a topos CH C H such that Sub(1CH) S u b ...
from Algebra
Now suppose that we start with a Heyting algebra H H . Is it always possible to guarantee the existence of a topos CH C H such that Sub(1CH) S u b ...
from Algebra