### Some articles on *adjunction, adjunctions*:

Tensor-hom

... In mathematics, the tensor-hom

**Adjunction**... In mathematics, the tensor-hom

**adjunction**is that the tensor product and Hom functors and form an adjoint pair This is made more precise below ... The order "tensor-hom**adjunction**" is because tensor is the left adjoint, while hom is the right adjoint ...Monoidal

... A monoidal

**Adjunction**... A monoidal

**adjunction**between two lax monoidal functors and is an**adjunction**between the underlying functors, such that the natural transformations and are monoidal ...General Set Theory - Discussion

... of Z obtained by omitting the axioms Union, Power Set, Infinity, and Choice, then taking

... of Z obtained by omitting the axioms Union, Power Set, Infinity, and Choice, then taking

**Adjunction**, a theorem of Z, as an axiom ...**Adjunction**implies that if x is a set, then so is ... Given**Adjunction**, the usual construction of the successor ordinals from the empty set can proceed, one in which the natural numbers are defined as (see Peano's ...**Adjunction**Space - Examples

... A common example of an

**adjunction**space is given when Y is a closed n-ball (or cell) and A is the boundary of the ball, the (n−1)-sphere ...

**Adjunction**spaces are also used to define connected sums of manifolds ... If A is a space with one point then the

**adjunction**is the wedge sum of X and Y ...

Monad (category Theory) - Monads and

... An

**Adjunction**s... An

**adjunction**between two categories and (where is left adjoint to and and are respectively the unit and the counit) always defines a monad ... Conversely, it is interesting to consider the**adjunctions**which define a given monad this way ... Let be the category whose objects are the**adjunctions**such that and whose arrows are the morphisms of**adjunctions**which are the identity on ...Main Site Subjects

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