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Enriched categories, topoi, abelian categories, monoidal categories, homological algebra.

5 votes
1 answer
332 views

Is there a higher categorical structure which models the (higher) conjugation actions of a g...

Let $G$ be a group, and consider the action of $G$ on itself by conjugation. If we think of $G$ as a one object category, then the conjugation action can be realised as automorphisms of this category, …
Chris H's user avatar
  • 1,949
4 votes
0 answers
131 views

Weakening of terminal object in a category

I’ve come across a category $\mathcal{C}$ recently with an object $T$ such that any other object $X$ has a map $f:X\rightarrow T$, and for any two maps $f,g:X\rightarrow T$, there exists a (not necess …
Chris H's user avatar
  • 1,949
11 votes
1 answer
1k views

Are groups determined by their morphisms from solvable groups?

$\newcommand{\Grp}{\mathrm{Grp}}$Consider the category of groups $\Grp$, and within it we have the solvable groups $S$. Then any group $G$ determines the functor from solvable groups: $$h_G:=\text{hom …
Chris H's user avatar
  • 1,949