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 The Logarithmic Minkowski Problem
 Face to face talks and recorded videotaped introductions
 Alef’s Corner: QED (two versions)
 Dream a Little Dream: Quantum Computer Poetry for the Skeptics (Part II, The Classics)
 Giving a talk at Eli and Ricky’s geometry seminar. (October 19, 2021)
 To cheer you up in difficult times 32, Annika Heckel’s guest post: How does the Chromatic Number of a Random Graph Vary?
 To Cheer You Up in Difficult Times 31: Federico Ardila’s Four Axioms for Cultivating Diversity
 Dream a Little Dream: Quantum Computer Poetry for the Skeptics (Part I, mainly 2019)
 To Cheer you up in difficult times 30: Irit Dinur, Shai Evra, Ron Livne, Alex Lubotzky, and Shahar Mozes Constructed Locally Testable Codes with Constant Rate, Distance, and Locality
Top Posts & Pages
 The Logarithmic Minkowski Problem
 To Cheer You Up in Difficult Times 31: Federico Ardila's Four Axioms for Cultivating Diversity
 To Cheer you up in difficult times 30: Irit Dinur, Shai Evra, Ron Livne, Alex Lubotzky, and Shahar Mozes Constructed Locally Testable Codes with Constant Rate, Distance, and Locality
 To cheer you up in difficult times 3: A guest post by Noam Lifshitz on the new hypercontractivity inequality of Peter Keevash, Noam Lifshitz, Eoin Long and Dor Minzer
 Amazing: Feng Pan and Pan Zhang Announced a Way to "Spoof" (Classically Simulate) the Google's Quantum Supremacy Circuit!
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 The Argument Against Quantum Computers  A Very Short Introduction
 Test Your Intuition (17): What does it Take to Win TicTacToe
 NavierStokes Fluid Computers
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Tag Archives: Simplicial complexes
Helly’s Theorem, “Hypertrees”, and Strange Enumeration I
1. Helly’s theorem and Cayley’s formula Helly’s theorem asserts: For a family of n convex sets in , n > d, if every d+1 sets in the family have a point in common then all members in the family have a point in common. … Continue reading
Posted in Combinatorics, Convexity
Tagged Cayley theorem, Helly Theorem, Simplicial complexes, Topological combinatorics, Trees
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