Erdős–Hajnal conjecture: Revision history

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curprev 07:4107:41, 8 May 2024‎ Citation bot talk contribs‎ 10,232 bytes +27‎ Altered title. Add: isbn, authors 1-1. Removed parameters. Some additions/deletions were parameter name changes. | Use this bot. Report bugs. | Suggested by Abductive | Category:Unsolved problems in graph theory | #UCB_Category 8/32 undo

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curprev 04:0304:03, 8 May 2021‎ 14.248.143.221 talk‎ 9,340 bytes +19‎ →‎Partial results undo

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curprev 22:1122:11, 26 April 2021‎ Nealmcb talk contribs‎ 9,308 bytes +331‎ →‎Partial results: proved for all below size 5 except five-vertex path. I'm not actually sure that all "graph that can be obtained from these and the cographs by modular decomposition" are included, but I left that implication in - fix if necessary! undo Tag: Visual edit
curprev 16:2116:21, 26 April 2021‎ The Anome talk contribs‎ 8,977 bytes +49‎ Adding short description: "Conjecture in graph theory" (Shortdesc helper) undo

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curprev 20:3120:31, 9 March 2021‎ Sestbaorstchian talk contribs‎ 8,764 bytes +2,576‎ additional facts to this subject undo

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curprev 18:4118:41, 15 January 2021‎ Davemck talk contribs‎ m 6,188 bytes +2‎ Clean up duplicate template arguments using findargdups undo
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curprev 20:5720:57, 23 December 2020‎ Tarnoob talk contribs‎ 5,691 bytes −25‎ →‎External links: cat. undo

curprev 01:3801:38, 12 December 2020‎ David Eppstein talk contribs‎ 5,716 bytes −9‎ Undid revision 993701666 by 75.65.38.80 (talk) I don't even know what "Ramsey's theorem of girth" is supposed to mean, but the application here is just the usual Ramsey's theorem on cliques and independent sets. Nothing to do with long cycles. undo Tag: Undo
curprev 01:0401:04, 12 December 2020‎ 75.65.38.80 talk‎ 5,725 bytes +9‎ Girth in clique as Ramsey asserts undo Tag: Reverted

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curprev 16:4016:40, 21 September 2019‎ GalacticShoe talk contribs‎ 5,714 bytes +46‎ No edit summary undo

curprev 17:1117:11, 22 December 2017‎ David Eppstein talk contribs‎ 5,668 bytes −26‎ Undid revision 816603008 by 5.2.200.163 (talk) no, could have both undo
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