Wild edge colourings of graphs
| Abstract | We prove consistent, assuming there is a supercompact cardinal, that there is a singular strong limit cardinal µ, of cofinality ω, such that every µ+-chromatic graph X on µ+ has an edge colouring c of X into µ colours for which every vertex colouring g of X into at most µ many colours has a g-colour class on which c takes every value. | |||||||||
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Gregory Cherlin & Simon Thomas (2002). Two Cardinal Properties of Homogeneous Graphs. Journal of Symbolic Logic 67 (1):217-220.
Gregory L. Cherlin (1999). Infinite Imprimitive Homogeneous 3-Edge-Colored Complete Graphs. Journal of Symbolic Logic 64 (1):159-179.
James F. Lynch (1997). Infinitary Logics and Very Sparse Random Graphs. Journal of Symbolic Logic 62 (2):609-623.
Mirna D.?Amonja & Saharon Shelah (2003). Universal Graphs at the Successor of a Singular Cardinal. Journal of Symbolic Logic 68 (2): 366- 388.
J. C. E. Dekker (1981). Twilight Graphs. Journal of Symbolic Logic 46 (3):539-571.
Mirna Džamonja & Saharon Shelah (2003). Universal Graphs at the Successor of a Singular Cardinal. Journal of Symbolic Logic 68 (2):366-388.
Mirna D.?Amonja, P.�Ter Komj�Th & Charles Morgan (2004). Wild Edge Colourings of Graphs. Journal of Symbolic Logic 69 (1):255-264.
Mirna Džamonja, Péter Komjáth & Charles Morgan (2004). Wild Edge Colourings of Graphs. Journal of Symbolic Logic 69 (1):255 - 264.
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