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Search Subject Verb Object
🔎 1 form adjunction
🔎 functor between abelian categories preserve homology
🔎 abstract framework lays foundation for generalizations of these ideas to other contexts
🔎 functor without an adjoint inducing monad, namely, its codensity monad
🔎 adjoint form involutive functor categories
🔎 associated with fin\-itely aligned left cancellative small categories
🔎 article contain construction of left adjoints for the $\cal P$ functors
🔎 bicategories generalised monoidal category
🔎 bicategories contain representations which are indecomposable but not irreducible
🔎 biequivalence inducing equivalences between the corresponding categories of algebras
🔎 Cartesian closed category captures proofs in intuitionistic logic
🔎 cartesian closed topological hull
🔎 categorical groups determined monoidal bicategory of representations
🔎 functors to that category inducing persistence functions
🔎 category captures proofs
🔎 circle group plays special role
🔎 completion generalizing usual one for metric spaces
🔎 set of such components given computable invariant of machine behavior
🔎 composite VY underlies idempotent monad
🔎 construction preserves comprehension