# nLab n-topos

Contents

topos theory

## Theorems

#### $(\infty,1)$-Topos Theory

(∞,1)-topos theory

## Constructions

structures in a cohesive (∞,1)-topos

# Contents

## Idea

An $n$-topos is an n-category analog of a topos.

An $n$-topos that is an (n,1)-category, hence where all k-morphisms for $k \geq 2$ are equivalences is called an (n,1)-topos. See there for more.

## Examples

For every $n$, The canonical $(n+1)$-topos is nCat?, the (n+1)-category of n-categories.

flavors of higher toposes

## References

Last revised on August 25, 2021 at 11:46:33. See the history of this page for a list of all contributions to it.