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Implication Details
Claim:
If a functor is an
equivalence
, then it is
monadic
and is a
reflector
.
Proof:
This is easy.
Show 5 functors using this implication
identity functor on the category of sets
inclusion functor from extended natural numbers to ordinal numbers
opposite category functor
opposite monoid functor
walking isomorphism object inclusion
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Structure
categories
functors
morphisms
symmetric monoidal categories
Functors
Properties
Implications
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