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Branch of combinatorics with the philosophy that 'total disorder is impossible'. For example, Ramsey's theorem asserts that for each $n$, every sufficiently large graph either contains a clique of size $n$ or a stable set of size $n$.

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A 2-page paper on a lower bound of Ramsey number

I'm looking for a 2-page paper on a lower bound of Ramsey number $R(a,b)$ for some constants $a$ and $b$. The paper was published in 80s or 90s. I googled it for a few days, but I cannot find the pape …
Junhee Cho's user avatar