Definitions from Wiktionary (universal morphism)
▸ noun: (category theory) The terminal object of a comma category from a functor to a fixed object; or, dually, the initial object of a comma category from a fixed object to a functor.
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▸ noun: (category theory) The terminal object of a comma category from a functor to a fixed object; or, dually, the initial object of a comma category from a fixed object to a functor.
Similar:
universal property,
functor,
full functor,
functor category,
overfunctor,
global element,
identity functor,
morphism,
zero morphism,
comma category,
more...
Opposite:
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