Homotopy Type Theory
cartesian monoidal dagger category > history (Rev #2, changes)
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Contents
Definition
A cartesian monoidal dagger category is a monoidal dagger category with
- a morphism for and .
- a morphism for and .
- a morphism for an object and morphisms and
- an identity for an object and morphisms and
- an identity for an object and morphisms and
- a morphism for every object
In a cartesian monoidal dagger category, the tensor product is called a cartesian product and the tensor unit is called a terminal object.
Examples
See also
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