$\Newextarrow{\xhookrightarrow}{10,10}{0x21AA}$
Statistics for tag 01BP
Complexity measure
| metric | value |
|---|---|
| number of results in proof | 1 |
| number of results used in preliminary results | 1 |
| number of chapters used | 1 |
| number of sections used | 1 |
| number of results (indirectly) using this tag | 588 |
Tags (directly) using this result
- Corollary 4.1.3.4
in Subsection 4.1.3: Inner Anodyne Morphisms
(go to statistics) - Corollary 4.5.2.23
in Subsection 4.5.2: Categorical Pullback Squares
(go to statistics) - Proposition 4.7.5.5
in Subsection 4.7.5: Essential Smallness
(go to statistics) - Corollary 4.8.5.28
in Subsection 4.8.5: Full and Faithful Functors
(go to statistics) - Theorem 4.8.8.3
in Subsection 4.8.8: Relative Higher Homotopy Categories
(go to statistics) - Corollary 5.3.3.20
in Subsection 5.3.3: The Weighted Nerve
(go to statistics) - Corollary 5.3.4.18
in Subsection 5.3.4: Scaffolds of Cocartesian Fibrations
(go to statistics) - Corollary 5.3.5.9
in Subsection 5.3.5: Application: Classification of Cocartesian Fibrations
(go to statistics) - Proposition 5.3.6.1
in Subsection 5.3.6: Application: Relative Exponentials
(go to statistics) - Proposition 5.6.3.2
in Subsection 5.6.3: Comparison with the Category of Elements
(go to statistics) - Proposition 6.3.2.5
in Subsection 6.3.2: Existence of Localizations
(go to statistics) - Proposition 7.1.7.12
in Subsection 7.1.7: Limits and Colimits of Functors
(go to statistics) - Theorem 7.2.3.1
in Subsection 7.2.3: Quillen's Theorem A for $\infty $-Categories
(go to statistics) - Corollary 7.5.3.5
in Subsection 7.5.3: The Homotopy Limit as a Derived Functor
(go to statistics) - Proposition 7.5.5.13
in Subsection 7.5.5: Categorical Limit Diagrams
(go to statistics) - Corollary 7.5.5.14
in Subsection 7.5.5: Categorical Limit Diagrams
(go to statistics) - Corollary 7.5.5.15
in Subsection 7.5.5: Categorical Limit Diagrams
(go to statistics) - Proposition 8.4.1.23
in Subsection 8.4.1: Dense Functors
(go to statistics) - Corollary 9.4.5.9
in Subsection 9.4.5: Digression: Morita Equivalence
(go to statistics) - Proposition 9.4.6.17
in Subsection 9.4.6: Application: Flat Inner Fibrations
(go to statistics)