Implication Details
Claim: Given a symmetric monoidal category whose underlying category has biproducts, if it is distributive, then it is codistributive.
Proof: This follows from this result on functors.
Show 5 symmetric monoidal categories using this implication
- symmetric monoidal category of finitely generated abelian groups
- symmetric monoidal category of abelian groups
- symmetric monoidal category of finite-dimensional vector spaces
- symmetric monoidal category of modules over a commutative ring
- symmetric monoidal category of modules over a non-absolutely flat commutative ring