nLab
tractable model category

Context

Model category theory

According to definition 1.21 and remark 1.23 in

Clark Barwick , On left and right model categories and left and right Bousfield localization (pdf)

a model category is called tractable if it is combinatorial and it has sets $I$ and $J$ of generating cofibrations and acyclic cofibrations, respectively, whose sources are all cofibrant.

Last revised on October 15, 2012 at 16:46:18. See the history of this page for a list of all contributions to it.

nLab
tractable model category

Context

Model category theory

Definitions

Morphisms

Universal constructions

Producing new model structures

Presentation of $(\infty,1)$ -categories

Model structures

for $\infty$ -groupoids

for rational $\infty$ -groupoids

for $n$ -groupoids

for $\infty$ -groups

for $\infty$ -algebras

general

specific

for stable/spectrum objects

for $(\infty,1)$ -categories

for stable $(\infty,1)$ -categories

for $(\infty,1)$ -operads

for $(n,r)$ -categories

for $(\infty,1)$ -sheaves / $\infty$ -stacks

nLab tractable model category

Context

Model category theory

Definitions

Morphisms

Universal constructions

Refinements

Producing new model structures

Presentation of (∞,1)(\infty,1)-categories

Model structures

for ∞\infty-groupoids

for rational ∞\infty-groupoids

for nn-groupoids

for ∞\infty-groups

for ∞\infty-algebras

general

specific

for stable/spectrum objects

for (∞,1)(\infty,1)-categories

for stable (∞,1)(\infty,1)-categories

for (∞,1)(\infty,1)-operads

for (n,r)(n,r)-categories

for (∞,1)(\infty,1)-sheaves / ∞\infty-stacks

nLab
tractable model category

Presentation of $(\infty,1)$ -categories

for $\infty$ -groupoids

for rational $\infty$ -groupoids

for $n$ -groupoids

for $\infty$ -groups

for $\infty$ -algebras

for $(\infty,1)$ -categories

for stable $(\infty,1)$ -categories

for $(\infty,1)$ -operads

for $(n,r)$ -categories

for $(\infty,1)$ -sheaves / $\infty$ -stacks