Statistics for tag 03H4
| tag creation | last update | |
|---|---|---|
| Oct 14, 2009 | Jan 23, 2022 | more history |
Complexity measure
| metric | value |
|---|---|
| number of results in proof | 0 |
| number of results used in preliminary results | 0 |
| number of chapters used | 0 |
| number of sections used | 0 |
| number of results (indirectly) using this tag | 1562 |
Tags (directly) using this result
- Lemma 66.4.4
in Section 66.4: Points of algebraic spaces
(go to statistics) - Lemma 66.4.5
in Section 66.4: Points of algebraic spaces
(go to statistics) - Lemma 66.6.7
in Section 66.6: Special coverings
(go to statistics) - Lemma 66.8.1
in Section 66.8: Constructible sets
(go to statistics) - Lemma 66.12.1
in Section 66.12: Reduced spaces
(go to statistics) - Lemma 66.15.2
in Section 66.15: Points on quasi-separated spaces
(go to statistics) - Proposition 66.17.1
in Section 66.17: Spaces and fpqc coverings
(go to statistics) - Lemma 66.19.4
in Section 66.19: Points of the small étale site
(go to statistics) - Lemma 67.5.1
in Section 67.5: Surjective morphisms
(go to statistics) - Lemma 67.5.5
in Section 67.5: Surjective morphisms
(go to statistics) - Lemma 67.8.3
in Section 67.8: Quasi-compact morphisms
(go to statistics) - Lemma 67.9.7
in Section 67.9: Universally closed morphisms
(go to statistics) - Lemma 67.12.3
in Section 67.12: Immersions
(go to statistics) - Lemma 67.19.2
in Section 67.19: Universally injective morphisms
(go to statistics) - Lemma 67.27.5
in Section 67.27: Quasi-finite morphisms
(go to statistics) - Lemma 67.27.9
in Section 67.27: Quasi-finite morphisms
(go to statistics) - Theorem 67.29.2
in Section 67.29: Constructible sets
(go to statistics) - Lemma 67.34.3
in Section 67.34: Morphisms and dimensions of fibres
(go to statistics) - Lemma 67.42.4
in Section 67.42: Valuative criterion for universal closedness
(go to statistics) - Lemma 68.3.4
in Section 68.3: Universally bounded fibres
(go to statistics) - Lemma 68.3.6
in Section 68.3: Universally bounded fibres
(go to statistics) - Lemma 68.4.2
in Section 68.4: Finiteness conditions and points
(go to statistics) - Lemma 68.4.3
in Section 68.4: Finiteness conditions and points
(go to statistics) - Lemma 68.4.4
in Section 68.4: Finiteness conditions and points
(go to statistics) - Lemma 68.4.5
in Section 68.4: Finiteness conditions and points
(go to statistics) - Lemma 68.7.3
in Section 68.7: Points and specializations
(go to statistics) - Lemma 68.7.4
in Section 68.7: Points and specializations
(go to statistics) - Lemma 68.10.3
in Section 68.10: Schematic locus
(go to statistics) - Lemma 68.13.4
in Section 68.13: Reduced singleton spaces
(go to statistics) - Lemma 68.13.5
in Section 68.13: Reduced singleton spaces
(go to statistics) - Lemma 68.13.7
in Section 68.13: Reduced singleton spaces
(go to statistics) - Lemma 68.18.3
in Section 68.18: Points of fibres
(go to statistics) - Lemma 68.18.6
in Section 68.18: Points of fibres
(go to statistics) - Lemma 68.18.10
in Section 68.18: Points of fibres
(go to statistics) - Lemma 70.20.1
in Section 70.20: Universally closed morphisms
(go to statistics) - Lemma 70.20.2
in Section 70.20: Universally closed morphisms
(go to statistics) - Lemma 70.21.1
in Section 70.21: Noetherian valuative criterion
(go to statistics) - Lemma 70.22.1
in Section 70.22: Refined Noetherian valuative criteria
(go to statistics) - Lemma 71.3.4
in Section 71.3: Morphisms and weakly associated points
(go to statistics) - Lemma 71.4.4
in Section 71.4: Relative weak assassin
(go to statistics) - Lemma 71.4.7
in Section 71.4: Relative weak assassin
(go to statistics) - Lemma 71.4.8
in Section 71.4: Relative weak assassin
(go to statistics) - Lemma 72.11.6
in Section 72.11: Geometrically reduced algebraic spaces
(go to statistics) - Lemma 72.12.3
in Section 72.12: Geometrically connected algebraic spaces
(go to statistics) - Lemma 74.11.3
in Section 74.11: Descending properties of morphisms in the fpqc topology
(go to statistics) - Lemma 74.11.6
in Section 74.11: Descending properties of morphisms in the fpqc topology
(go to statistics) - Lemma 76.31.1
in Section 76.31: Dimension of fibres
(go to statistics) - Lemma 76.33.2
in Section 76.33: Étale localization of morphisms
(go to statistics) - Lemma 76.35.1
in Section 76.35: Applications of Zariski's Main Theorem, I
(go to statistics) - Lemma 76.49.2
in Section 76.49: When is a morphism an isomorphism?
(go to statistics) - Lemma 76.49.5
in Section 76.49: When is a morphism an isomorphism?
(go to statistics) - Lemma 77.2.4
in Section 77.2: Impurities
(go to statistics) - Lemma 77.6.2
in Section 77.6: A criterion for purity
(go to statistics) - Lemma 81.12.5
in Section 81.12: Glueing and the Beauville-Laszlo theorem
(go to statistics) - Lemma 82.4.3
in Section 82.4: Multiplicities
(go to statistics) - Lemma 82.7.1
in Section 82.7: Preparation for proper pushforward
(go to statistics) - Lemma 106.13.6
in Section 106.13: The Keel-Mori theorem
(go to statistics)