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CategoryTheory 100%

• For every object X there is a distinguished morphism idX ∈ MorC (X, X) such that f ◦ idX = f and idX ◦ g = g for all morphisms f and g such that the composition above is well defined.


yoneda lenny 93%

X → GF X, which by the functoriality of the adjunction (8) defines a morphism of functors η :


Functors in Differential Geometry 92%

This is in contrast with a contravariant functor for which every morphism f :


l-bacon-mathgen 72%

Note that every morphism is continuous.


Uniqueness in Lie Theory 63%

Obviously, if K is associative then every admissible, isometric, linearly compact morphism is characteristic.


mathgen-'1064597432' 60%

It is not yet known whether every covariant morphism is algebraically complete, natural, connected and hyper-Monge–Littlewood, although [7] does address the issue of measurability.


tyo 58%

morphism Ω Definition 3.2.