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What is the universal property of being the maximal common subobject of two objects in a sem...

Imagine a semisimple abelian category $\mathcal{C}$, for example representations of a finite group. Take two (nonsimple) objects $X, Y$ that are subobjects of a common object $Z$, and decompose them i …
Manuel Bärenz's user avatar
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What is the universal property of being the maximal common subobject of two objects in a sem...

One can define the category of subobjects of $Z$, where the objects are subobjects of $Z$ and the morphisms have to commute with the monomorphisms of the subobjects. In this category, $S$ is simply th …
Manuel Bärenz's user avatar