-
Recent Comments
- Celebrations in Sweden by Gil Kalai Celebrations for Endre, Jean and Terry Anders Bjorner present the 2012 Crafoord Prize in Mathematics I am in Sweden for two weeks to work with colleagues and to take part in two celebrations. Jean Bourgain and Tere &laq on Celebrations in Sweden and Norway
- Celebrations in Sweden and Norway | Combinatorics and more on The Golden Room and the Golden Mountain
- Ori on Celebrations in Sweden and Norway
- Mathblogging.org Weekly Picks « Mathblogging.org — the Blog on The Quantum Fault-Tolerance Debate Updates
- ja524309 on Galvin’s Proof of Dinitz’s Conjecture
- Quantum World « Στα ίχνη της Γνώσης … Tracing Knowledge on The Quantum Fault-Tolerance Debate Updates
- Quantum Refutations and Reproofs « Gödel’s Lost Letter and P=NP on The Quantum Fault-Tolerance Debate Updates
RSS
Monthly Archives: May 2009
Some Philosophy of Science
The Bayesian approach to the philosophy of science was developed in the first half of the twentieth century. Karl Popper and Thomas Kuhn are twentieth-century philosophers of science who later proposed alternative approaches. It will be convenient to start with … Continue reading
Posted in Philosophy, Probability
13 Comments
A Workshop for Advanced Undergraduate Students, Sept 6-17 2009
סדנא לתלמידי בוגר מצטיינים במתמטיקה מכון איינשטיין למתמטיקה, האוניברסיטה העברית בירושלים יום א’ י”ז אלול – יום ה’ כ”ח אלול תשס”ט 6-17/9/09 המכון למתמטיקה של האוניברסיטה העברית מזמין תלמידי מתמטיקה מצטיינים המסיימים שנה ב’ או ג’ של … Continue reading
Posted in Uncategorized
1 Comment
Answer to Test Your Intuition (3)
Question: Let be the -dimensional cube. Turn into a torus by identifying opposite facets. What is the minumum -dimensional volume of a subset of which intersects every non-trivial cycle in . Answer: Taking to be all points in the solid … Continue reading
How Large can a Spherical Set Without Two Orthogonal Vectors Be?
The problem Problem: Let be a measurable subset of the -dimensional sphere . Suppose that does not contain two orthogonal vectors. How large can the -dimensional volume of be? A Conjecture Conjecture: The maximum volume is attained by two … Continue reading
Posted in Open problems
4 Comments
Extremal Combinatorics VI: The Frankl-Wilson Theorem
Rick Wilson The Frankl-Wilson theorem is a remarkable theorem with many amazing applications. It has several proofs, all based on linear algebra methods (also referred to as dimension arguments). The original proof is based on a careful study of incidence … Continue reading
Recent and Future Excitements
It is very hectic around here and on top of the eight or so regular research seminars at math (and quite a few more at CS) we have many visitors as school terms at the US are over. A week … Continue reading
Posted in Updates
Leave a comment
The Cap-Set Problem and Frankl-Rodl Theorem (C)
Update: This is a third of three posts (part I, part II) proposing some extensions of the cap set problem and some connections with the Frankl Rodl theorem. Here is a post presenting the problem on Terry Tao’s blog (March 2007). Here … Continue reading
Posted in Combinatorics, Open problems
Tagged Cap sets, Frankl-Rodl theorem, polymath1
Leave a comment
Ehud Friedgut: Murphy’s Law of Breastfeeding Twins
This post is authored by Ehud Friedgut. Congratulations to Keren, Ehud and Michal for the birth of Shiri and Hillel! Murphy’s law of breastfeeding twins, like all of Murphy’s laws, is supported by strong empirical evidence. The twins’ feeding rhythm … Continue reading
Posted in Guest blogger
8 Comments
The Amitsur-Levitzki Theorem for a Non Mathematician.
Yaacov Levitzki The purpose of this post is to describe the Amitsur-Levitzki theorem: It is meant for people who are not necessarily mathematicians. Yet they need to know two things. The first is what matrices are. Very briefly, matrices are rectangular arrays … Continue reading
Posted in Algebra and Number Theory
Tagged Alex Levitzki. Yaacov Levitzki, Shimshon Amitsur
7 Comments