Spahn combinatorial shape (Rev #2, changes)

Showing changes from revision #1 to #2: Added | ~~Removed~~ | ~~Chan~~ged

General theory

Reedy categories

Interaction with model structures, generalized- and elegant Reedy categories

Characterizations of cells

Functorial characterization

Recursive characterization

$\Delta$ Examples the simplex category

~~$\Omega$ the globe category~~

$\Delta$ the simplex category

~~$T$ the disc category~~

$\Omega$ the globe category

~~Joyal’s category $\Theta$~~

$T$ the disc category

~~Segals category $\Gamma$~~

Joyal’s category $\Theta$

~~Opetope~~

Segals category $\Gamma$

Opetope

Poset

Functorial images of combinatorial shape categories

Constraints on the functor

Nerves, Realization and Segal conditions

Model structures and presentation of higher structures

Revision on November 12, 2012 at 18:26:01 by Stephan Alexander Spahn?. See the history of this page for a list of all contributions to it.

Spahn combinatorial shape (Rev #2, changes)

General theory

Reedy categories

Interaction with model structures, generalized- and elegant Reedy categories

Characterizations of cells

Functorial characterization

Recursive characterization

Δ\DeltaExamples the simplex category

Ω\Omega the globe category

Δ\Delta the simplex category

TT the disc category

Ω\Omega the globe category

Joyal’s category Θ\Theta

TT the disc category

Segals category Γ\Gamma

Joyal’s category Θ\Theta

Opetope

Segals category Γ\Gamma

Opetope

Poset

Functorial images of combinatorial shape categories

Constraints on the functor

Nerves, Realization and Segal conditions

Model structures and presentation of higher structures

$\Delta$ Examples the simplex category

$\Omega$ the globe category

$\Delta$ the simplex category

$T$ the disc category

$\Omega$ the globe category

Joyal’s category $\Theta$

$T$ the disc category

Segals category $\Gamma$

Joyal’s category $\Theta$

Segals category $\Gamma$