Adjoint exactness

In Heather Michael & Rossiter Nick, [no title] (2008)
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Abstract

Plato's ideas and Aristotle's real types from the classical age, Nominalism and Realism of the mediaeval period and Whitehead's modern view of the world as pro- cess all come together in the formal representation by category theory of exactness in adjointness. Concepts of exactness and co-exactness arise naturally from ad- jointness and are needed in current global problems of science. If a right co-exact valued left-adjoint functor in a cartesian closed category has a right-adjoint left- exact functor, then physical stability is satis ed if itself is also a right co-exact left-adjoint functor for the right-adjoint left exact functor : a a. These concepts are discussed here with examples in nuclear fusion, in database interroga- tion and in the cosmological ne structure constant by the Frederick construction.

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