Tag Archives: Po-Shen Loh

Attila Por’s Universality Result for Tverberg Partitions

Posted on February 16, 2019 by Gil Kalai

In this post I would like to tell you about three papers and three theorems. I am thankful to Moshe White and Imre Barany for helpful discussions. a) Universality of vector sequences and universality of Tverberg partitions, by Attila Por; Theorem … Continue reading →

Posted in Combinatorics, Convexity | Tagged Attila Por, Boris Bukh, Gabriel Nivasch, Moshe White, Po-Shen Loh, Sierksma's conjecture, Staircase convexity, Tverberg's theorem | 7 Comments

	Congrats Avi and Lac… on Cheerful News in Difficult Tim…
	Yiftach on Alef’s Corner
	Gil Kalai on Alef’s Corner
	Yiftach on Alef’s Corner
	PratibhaGupta on Cheerful News in Difficult Tim…
	To cheer you up in d… on The Intermediate Value Theorem…
	Closing an Erdős Pro… on To cheer you up in difficult t…
	2021 Abel Prize \| Ig… on Cheerful News in Difficult Tim…
	Cheerful News in Dif… on To Cheer You Up in Difficult T…
	Cheerful News in Dif… on To cheer you up in difficult t…
	Cheerful News in Dif… on Avi Wigderson’s: “…
	Cheerful News in Dif… on Must-read book by Avi Wig…

Tag Archives: Po-Shen Loh

Attila Por’s Universality Result for Tverberg Partitions

Recent Comments

Recent Posts

Top Posts & Pages

RSS

Categories

Blogroll

Archives