well-pointed
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(category theory) Said of a category or topos: that it has a terminal object (or that it has no zero object, if it is a topos) and in which any distinct pair of parallel morphisms can be distinguished by their distinct compositions with a global element of their domain; i.e. any pair of parallel morphisms is distinct if and only if there is a global element in their domain that does not equalize them.
well-pointed
A well-pointed topos has no zero object and ensures that any distinct pair of parallel morphisms can be distinguished by composing them with a global element of their domain.
A well-pointed topos has no zero object and ensures that any distinct pair of parallel morphisms can be distinguished by composing them with a global element of their domain.
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