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The Ramsey number $r(G,H)$ is the minimum $N$ such that every graph on $N$ vertices contains $G$ as a subgraph or its complement contains $H$ as a subgraph.
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2004
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B. Bollobás and V. Nikiforov, Joints in graphs, Discrete Math
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D. Conlon and J. Fox, Graph removal lemmas, in Surveys in combinatorics 2013 , London Math. Soc. Lecture Note Ser. , vol. 409, Cambridge Univ. Press, Cambridge, 2013, pp. 1–49
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D. Conlon, J. Fox, and B. Sudakov, Recent developments in graph Ramsey theory, in Surveys in combinatorics 2015, London Math. Soc. Lecture Note Ser
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2022
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M. Bucić and B. Sudakov, Tight Ramsey bounds for multiple copies of a graph, Adv. Comb
2023
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D. Conlon, J. Fox, and Y. Wigderson, Off-diagonal book Ramsey numbers, Combin. Probab. Comput
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J. Fox and Y. Wigderson, Minimum degree and the graph removal lemma, J. Graph Theory
2023
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F. Illingworth, Minimum degree stability of H H -free graphs, Combinatorica
2023
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