User contributions for Vipul
21 August 2025
- 06:3706:37, 21 August 2025 diff hist +19 Subgroup structure of alternating group:A6 →Table classifying subgroups up to permutation automorphisms current
13 August 2025
- 22:3822:38, 13 August 2025 diff hist +102 Help:FAQ →Features that require login current
- 22:3722:37, 13 August 2025 diff hist −368 Help:FAQ →Features that don't require login
24 July 2025
- 23:5723:57, 24 July 2025 diff hist +46 Groupprops:Error log →Factual errors in high traffic pages
- 23:5423:54, 24 July 2025 diff hist +518 Groupprops:Error log →Factual errors in high traffic pages
- 23:5123:51, 24 July 2025 diff hist 0 Subgroup structure of groups of order 24 →Table of number of subgroups current
1 June 2025
- 16:3616:36, 1 June 2025 diff hist −18 Characteristicity is not finite direct power-closed →Statement with symbols (n = 2 or square case, which is somewhat stronger than the general statement) current
- 16:3616:36, 1 June 2025 diff hist +78 Characteristicity is not finite direct power-closed →Statement with symbols
- 14:5214:52, 1 June 2025 diff hist −12 Characteristicity is not upper join-closed →Another generic example current
- 14:5114:51, 1 June 2025 diff hist +185 Characteristicity is not upper join-closed →Proof
7 December 2024
- 20:3520:35, 7 December 2024 diff hist 0 2-cocycle for trivial group action No edit summary current
- 20:3020:30, 7 December 2024 diff hist +1 2-cocycle for trivial group action →Definition
- 20:2420:24, 7 December 2024 diff hist +119 Normalized 2-cocycle for trivial group action →Equivalence of definitions current
- 20:2320:23, 7 December 2024 diff hist +383 Normalized 2-cocycle for trivial group action →Equivalent definitions in tabular format
- 20:2120:21, 7 December 2024 diff hist +485 IIP 2-cocycle for trivial group action No edit summary current
- 20:1820:18, 7 December 2024 diff hist +63 Normalized 2-cocycle for trivial group action →Putting together 2-coboundaries, normalized 2-cocycles, and cocycles
- 20:1520:15, 7 December 2024 diff hist +260 Normalized 2-cocycle for trivial group action →Putting together 2-coboundaries, normalized 2-cocycles, and cocycles
- 20:1320:13, 7 December 2024 diff hist −235 IIP 2-cocycle for trivial group action →Case that G has no element of order two
- 20:1220:12, 7 December 2024 diff hist −5 IIP 2-cocycle for trivial group action →Case that G has no element of order two
- 20:1120:11, 7 December 2024 diff hist +1 IIP 2-cocycle for trivial group action →Equivalence of definitions
- 20:1020:10, 7 December 2024 diff hist +40 IIP 2-cocycle for trivial group action No edit summary
- 20:0820:08, 7 December 2024 diff hist +141 2-cocycle for trivial group action is symmetric between element and inverse No edit summary current
- 20:0720:07, 7 December 2024 diff hist +102 2-cocycle for trivial group action is constant on axes No edit summary current
- 20:0620:06, 7 December 2024 diff hist +2 IIP 2-cocycle for trivial group action →Importance
- 20:0520:05, 7 December 2024 diff hist +2,031 IIP 2-cocycle for trivial group action →Importance
- 19:5219:52, 7 December 2024 diff hist +9 IIP 2-cocycle for trivial group action →Importance
- 19:4819:48, 7 December 2024 diff hist +29 IIP 2-cocycle for trivial group action →Converting a 2-cocycle to an equivalent IIP 2-cocycle (differing by a 2-coboundary)
- 19:4719:47, 7 December 2024 diff hist +7 IIP 2-cocycle for trivial group action →Case of 2-divisible base
- 19:4719:47, 7 December 2024 diff hist +3,362 IIP 2-cocycle for trivial group action →Importance
- 19:3219:32, 7 December 2024 diff hist +249 Normalized 2-cocycle for trivial group action →Normalizing a 2-cocycle
- 19:2619:26, 7 December 2024 diff hist −1 Normalized 2-cocycle for trivial group action →Translation normalization
- 19:2619:26, 7 December 2024 diff hist +471 Normalized 2-cocycle for trivial group action →Normalizing a 2-cocycle
- 19:2319:23, 7 December 2024 diff hist +219 Normalized 2-cocycle for trivial group action →Relation with treatment as central extensions
- 19:2219:22, 7 December 2024 diff hist +2,318 IIP 2-cocycle for trivial group action No edit summary
- 19:1719:17, 7 December 2024 diff hist 0 Normalized 2-cocycle for trivial group action →Relation with treatment as central extensions
- 19:1619:16, 7 December 2024 diff hist +4 Normalized 2-cocycle for trivial group action →Relation with treatment as central extensions
- 19:1319:13, 7 December 2024 diff hist −116 Normalized 2-cocycle for trivial group action →Relation with treatment as central extensions
- 19:1219:12, 7 December 2024 diff hist +38 Normalized 2-cocycle for trivial group action →Relation with treatment as central extensions
- 19:1119:11, 7 December 2024 diff hist −415 IIP 2-cocycle for trivial group action →Definition
- 19:0819:08, 7 December 2024 diff hist −9 Normalized 2-cocycle for trivial group action →Proof of equivalence of definitions
- 19:0219:02, 7 December 2024 diff hist +51 Normalized 2-cocycle for trivial group action →Putting together 2-coboundaries, normalized 2-cocycles, and cocycles
- 19:0219:02, 7 December 2024 diff hist +1,515 Normalized 2-cocycle for trivial group action →Putting together 2-coboundaries, normalized 2-cocycles, and cocycles
- 18:4118:41, 7 December 2024 diff hist +719 Normalized 2-cocycle for trivial group action →Quotient group of 2-cocycles by normalized 2-cocycles is the base group; in fact, a short exact sequence
- 18:3318:33, 7 December 2024 diff hist +75 Normalized 2-cocycle for trivial group action →Importance
- 18:3018:30, 7 December 2024 diff hist +31 Normalized 2-cocycle for trivial group action →Definition
- 18:3018:30, 7 December 2024 diff hist −548 Normalized 2-cocycle for trivial group action →Definition
- 18:2418:24, 7 December 2024 diff hist −3 2-cocycle for trivial group action →Stronger properties
- 18:1918:19, 7 December 2024 diff hist +2,270 N 2-cocycle for trivial group action is symmetric between element and inverse Created page with "==Statement== Suppose <math>G</math> is a group and <math>A</math> is an abelian group. Suppose <math>f:G \times G \to A</math> is a 2-cocycle for trivial group action of <math>G</math> on <math>A</math>. In other words, <math>f</math> satisfying the following condition (that we will refer to as the 2-cocycle identity): <math>f(g,hk) + f(h,k) = f(gh,k) + f(g,h) \ \forall \ g,h,k, \in G</math> Then, if w..."
- 18:1718:17, 7 December 2024 diff hist +12 2-cocycle for trivial group action is constant on axes →First part
- 18:1718:17, 7 December 2024 diff hist +3 2-cocycle for trivial group action is constant on axes No edit summary