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Implication details
Claim:
If a category has
cokernel pairs
and is
self-dual
, then it has
kernel pairs
.
Proof:
This holds by self-duality.
Show 2 categories using this implication
category of finitely generated groups
category of partially ordered sets without isolated points
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Structure
categories
categories
functors
morphisms
symmetric monoidal categories
Categories
Properties
Implications
Compare
Search
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