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asked days ago ensbana silver badges bronze badges vote answers views recurrent relation on ramsey hypergraph number: for $k \geq , s,t \geq k+ , r^{(k)}(s,t) \leq r^{(k- )}(r^{(k)}(s- ,t),r^{(k)}(s,t- )) $. i'd like to ask for some checking on my idea of the proof below, in particular the part marked
graph-theory reference-request book-recommendation coloring asked dec ' at : boshu silver badges bronze badges votes answers views for the multicolour ramsey numbers, prove that $r_r(t_ ,t_ ,...,t_r) \leq r^{ + \sum_{i= }^r (t_i - )}$. i'm trying to imitate the proof below for the symmetric ramsey numbers...
https://math.stackexchange.com/questions/tagged/coloring