Statistics for tag 00NX
tag creation | last update | |
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Jun 14, 2008 | Jul 18, 2021 | more history |
Complexity measure
metric | value |
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number of results in proof | 10 |
number of results used in preliminary results | 25 |
number of chapters used | 3 |
number of sections used | 13 |
number of results (indirectly) using this tag | 5985 |
Tags (directly) using this result
- Lemma 10.78.6
in Section 10.78: Finite projective modules
(go to statistics) - Lemma 10.78.9
in Section 10.78: Finite projective modules
(go to statistics) - Lemma 10.79.4
in Section 10.79: Open loci defined by module maps
(go to statistics) - Lemma 10.83.1
in Section 10.83: Descent for finite projective modules
(go to statistics) - Lemma 10.108.5
in Section 10.108: Pure ideals
(go to statistics) - Lemma 10.109.7
in Section 10.109: Rings of finite global dimension
(go to statistics) - Lemma 10.110.2
in Section 10.110: Regular rings and global dimension
(go to statistics) - Lemma 10.120.16
in Section 10.120: Factorization
(go to statistics) - Lemma 10.136.14
in Section 10.136: Syntomic morphisms
(go to statistics) - Lemma 10.136.16
in Section 10.136: Syntomic morphisms
(go to statistics) - Lemma 10.137.12
in Section 10.137: Smooth ring maps
(go to statistics) - Lemma 10.137.13
in Section 10.137: Smooth ring maps
(go to statistics) - Lemma 15.3.4
in Section 15.3: Stably free modules
(go to statistics) - Lemma 15.6.9
in Section 15.6: Fibre products of rings, II
(go to statistics) - Lemma 15.8.10
in Section 15.8: Fitting ideals
(go to statistics) - Lemma 15.9.14
in Section 15.9: Lifting
(go to statistics) - Lemma 15.10.3
in Section 15.10: Zariski pairs
(go to statistics) - Lemma 15.22.11
in Section 15.22: Torsion free modules
(go to statistics) - Lemma 15.26.4
in Section 15.26: Blowing up and flatness
(go to statistics) - Lemma 15.26.5
in Section 15.26: Blowing up and flatness
(go to statistics) - Lemma 15.32.3
in Section 15.32: Regular ideals
(go to statistics) - Lemma 15.74.2
in Section 15.74: Perfect complexes
(go to statistics) - Lemma 15.74.3
in Section 15.74: Perfect complexes
(go to statistics) - Lemma 15.74.14
in Section 15.74: Perfect complexes
(go to statistics) - Lemma 15.74.17
in Section 15.74: Perfect complexes
(go to statistics) - Lemma 15.85.5
in Section 15.85: The naive cotangent complex
(go to statistics) - Lemma 15.90.19
in Section 15.90: The Beauville-Laszlo theorem
(go to statistics) - Lemma 15.117.2
in Section 15.117: Picard groups of rings
(go to statistics) - Lemma 15.121.2
in Section 15.121: A regular local ring is a UFD
(go to statistics) - Lemma 17.14.6
in Section 17.14: Locally free sheaves
(go to statistics) - Lemma 18.40.7
in Section 18.40: Locally ringed topoi
(go to statistics) - Lemma 23.11.4
in Section 23.11: Freeness of the conormal module
(go to statistics) - Lemma 28.20.2
in Section 28.20: Locally free modules
(go to statistics) - Lemma 29.48.2
in Section 29.48: Finite locally free morphisms
(go to statistics) - Lemma 31.11.11
in Section 31.11: Torsion free modules
(go to statistics) - Lemma 31.12.15
in Section 31.12: Reflexive modules
(go to statistics) - Lemma 32.10.3
in Section 32.10: Descending relative objects
(go to statistics) - Theorem 35.4.25
in Section 35.4: Descent for universally injective morphisms
(go to statistics) - Lemma 35.7.6
in Section 35.7: Descent of finiteness properties of modules
(go to statistics) - Lemma 36.32.4
in Section 36.32: Applications
(go to statistics) - Lemma 36.32.5
in Section 36.32: Applications
(go to statistics) - Lemma 36.32.8
in Section 36.32: Applications
(go to statistics) - Lemma 37.13.7
in Section 37.13: The naive cotangent complex
(go to statistics) - Lemma 37.72.8
in Section 37.72: Contracting rational curves
(go to statistics) - Proposition 39.23.9
in Section 39.23: Finite flat groupoids, affine case
(go to statistics) - Lemma 47.22.4
in Section 47.22: The ubiquity of dualizing complexes
(go to statistics) - Lemma 56.3.8
in Section 56.3: Functors between categories of modules
(go to statistics) - Lemma 58.21.5
in Section 58.21: Purity of branch locus
(go to statistics) - Lemma 61.29.3
in Section 61.29: A suitable derived category
(go to statistics) - Lemma 99.3.8
in Section 99.3: The Hom functor
(go to statistics)