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| | yufeizhao.wordpress.com
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| | Ashwin Sah Ashwin Sah just proved a new upper bound to diagonal Ramsey numbers. See his preprint on the arXiv. This is the first improvement since Conlon's upper bound published in Annals of Math in 2009, which in turn built on earlier work of Thomason (1988). Obtaining asymptotics of Ramsey numbers is perhaps the central...
| | xenaproject.wordpress.com
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| | (This is a guest post by Bhavik Mehta) On March 16, 2023, a paper by Campos, Griffiths, Morris, and Sahasrabudhe appeared on the arXiv, announcing an exponential improvement to the upper bound on Ramsey numbers, an open problem since 1935. Around the same time, posts by Terence Tao, Timothy Gowers and Gil Kalai appeared, all...
| | anuragbishnoi.wordpress.com
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| | The Ramsey number $latex R(s, t)$ is the smallest $latex n$ such that every graph on $latex \geq n$ vertices either contains a clique of size $latex s$ or an independent set of size $latex t$. Ramsey's theorem implies that these numbers always exist, and determining them (precisely or asymptotically) has been a major challenge...
| | cardinalguzman.wordpress.com
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| Encyclopedia Miscellaneous - 'quality' blogging since August 2011