WWW:http://mizar.org/JFM/Vol3/oppcat_1.html The articles [6], [4], [7], [8], [1], [2], [5], and [3] provide the notation and terminology for this paper. In this paper B, C, D are categories. Let X, Y, Z be non empty sets and let f be a partial function from [:X, Y:] to Z. Then � f is a partial function from [:Y, X:] to Z. Next we state the propositio
AbstractSome connections between λ-calculus and category theory have been known. Among them, it has ...
We present a formalism for describing categories equipped with extra structure that involves covaria...
We introduce geometrically partial comodules over coalgebras in monoidal categories, as an alternati...
International audienceWe prove a categorical duality between a class of abstract algebras of partial...
In this talk, I will provide an introduction to abelian functor calculus, a version of functor calcu...
Abstract. This paper will move through the basics of category theory, even-tually defining natural t...
We prove that in the category of sets and relations, it is possible to describe functions in purely ...
A logic is developed in which function symbols are allowed to represent partial functions. It has th...
A logic is developed in which function symbols are allowed to represent partial functions. It has th...
Categories of partial functions have become increasingly important principally because of their appl...
AbstractA logic is developed in which function symbols are allowed to represent partial functions. I...
for this paper. Let x be a set. The functor x1,1 yields a set and is defined by: (Def. 1) x1,1 = (x1...
AbstractThis paper attempts to reconcile the various abstract notions of “category of partial maps” ...
Benabou pointed out in 1963 that a pair f --l u : A -> B of adjoint functors induces a monoidal func...
We prove a class of equivalences of additive functor categories that are relevant to enumerative com...
AbstractSome connections between λ-calculus and category theory have been known. Among them, it has ...
We present a formalism for describing categories equipped with extra structure that involves covaria...
We introduce geometrically partial comodules over coalgebras in monoidal categories, as an alternati...
International audienceWe prove a categorical duality between a class of abstract algebras of partial...
In this talk, I will provide an introduction to abelian functor calculus, a version of functor calcu...
Abstract. This paper will move through the basics of category theory, even-tually defining natural t...
We prove that in the category of sets and relations, it is possible to describe functions in purely ...
A logic is developed in which function symbols are allowed to represent partial functions. It has th...
A logic is developed in which function symbols are allowed to represent partial functions. It has th...
Categories of partial functions have become increasingly important principally because of their appl...
AbstractA logic is developed in which function symbols are allowed to represent partial functions. I...
for this paper. Let x be a set. The functor x1,1 yields a set and is defined by: (Def. 1) x1,1 = (x1...
AbstractThis paper attempts to reconcile the various abstract notions of “category of partial maps” ...
Benabou pointed out in 1963 that a pair f --l u : A -> B of adjoint functors induces a monoidal func...
We prove a class of equivalences of additive functor categories that are relevant to enumerative com...
AbstractSome connections between λ-calculus and category theory have been known. Among them, it has ...
We present a formalism for describing categories equipped with extra structure that involves covaria...
We introduce geometrically partial comodules over coalgebras in monoidal categories, as an alternati...