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For questions involving one or more categorical dimensions, or involving homotopy coherent categorical structures.

9 votes
2 answers
474 views

Algebras in a bicategory of spans

$ \newcommand{\Span}{\mathbf{Span}} \newcommand{\cE}{\mathcal E} $Given a category $\cE$ with plenty of limits, let $\Span(\cE)$ denote the bicategory of spans in $\cE$. It is known that monads in $\S …
Yuri Sulyma's user avatar
  • 1,838
17 votes
1 answer
1k views

What's the stabilization of the $\infty$-category of $\infty$-categories?

$\require{AMScd}$One nice thing about $\infty$-categories is that spaces are themselves $\infty$-categories. What's the analogue for spectra? Presumably this would be the stabilization of the $\infty$ …
Yuri Sulyma's user avatar
  • 1,838
2 votes
2 answers
264 views

Automorphisms and Bicategories

Sorry if this isn't the right place for this, it hasn't gotten any answers on ME. I'm reading Lang's section on field theory and he stresses that, unlike typical "universal" constructions which are de …
Yuri Sulyma's user avatar
  • 1,838
5 votes
0 answers
136 views

"Characteristics" (thick subcategories) in $n$-groupoids

$ \newcommand{\Ab}{\mathbf{Ab}} \newcommand{\Sp}{\mathbf{Sp}} $In 0-groupoids (sets), the thick subcategories of the category of abelian groups $\Ab$ are given by the primes $p$ and $0$, which we can …
Yuri Sulyma's user avatar
  • 1,838