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Category of small categories The archetypal 2-category is the category of small categories, with natural transformations serving as 2-morphisms; typically 2-morphisms are given by Greek letters (such as. above) for this reason. The objects (0-cells) are all small categories, and for all objects A and B the category.
In category theory, a branch of mathematics, a monad is a triple consisting of a functor T from a category to itself and two natural transformations that satisfy the conditions like associativity. For example, if are functors adjoint to each other, then together with. determined by the adjoint relation is a monad.
If C is a 2-category, a monad on an object CC consists of an endomorphism T:CC and a pair of 2-morphisms, :idCT and :T∘TT with some coherence conditions.
The basic example of a 2-category is CAT itself, with natural transformations as 2-cells (squares). As category theory describes set-like constructions, 2-category theory describes category-like constructions. You can usually build up categories with as objects sets with extra structure.
A morphism f : A B in a 2-category K is said to be an equivalence if there exist a morphism g : B A and isomorphisms gf = 1A and fg = 1B.
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The easiest definition of 2-category is that it is a category enriched over the cartesian monoidal category Cat. Thus it has a collection of objects, and for each pair of objects a category hom ( x , y ) .
What is a Monad? A monad is an algebraic structure in category theory, and in Haskell it is used to describe computations as sequences of steps, and to handle side effects such as state and IO. Monads are abstract, and they have many useful concrete instances. Monads provide a way to structure a program.

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