Monthly Archives: November 2016

Amazing: Stefan Glock, Daniela Kühn, Allan Lo, and Deryk Osthus give a new proof for Keevash’s Theorem. And more news on designs.

Posted on November 23, 2016 by Gil Kalai

Blogging was slow recently, and I have various half written posts on all sort of interesting things, and plenty of unfulfilled promises. I want to quickly share with you two and a half news items regarding combinatorial designs. As you … Continue reading →

Posted in Combinatorics, Updates | Tagged Alexander Vardy, Alferd Wasserman, Allan Lo, Daniela Kühn, Deryk Osthus, Michael Braun, Patric R. J. Östergard, Stefan Glock, Tuvi Etzion | 4 Comments

	Gil Kalai on Ricky and Branko
	Gil Kalai on A Breakthrough by Maryna Viazo…
	tuz lambası on ICM 2018 Rio (3) – Coifm…
	Exciting Beginning-o… on Boolean Functions: Influence,…
	Exciting Beginning-o… on Influence, Threshold, and…
	Exciting Beginning-o… on Beyond the g-conjecture…
	Exciting Beginning-o… on F ≤ 4E
	A report on some ICM… on ICM 2018 Rio (3) – Coifm…
	ICM 2018 Rio (3)… on Greg Kuperberg: It is in NP to…
	ICM 2018 Rio (3)… on Anat Lotan: Who is Gina I
	ICM 2018 Rio (3)… on Coloring Problems for Arrangem…
	ICM 2018 Rio (3)… on Coloring Simple Polytopes and…

Monthly Archives: November 2016

Amazing: Stefan Glock, Daniela Kühn, Allan Lo, and Deryk Osthus give a new proof for Keevash’s Theorem. And more news on designs.

Recent Comments

Recent Posts

Top Posts & Pages

RSS

Categories

Blogroll

Archives