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Recent Posts
- Polymath8: Bounded Gaps Between Primes
- Joram’s Memorial Conference
- Andriy Bondarenko Showed that Borsuk’s Conjecture is False for Dimensions Greater Than 65!
- Why is mathematics possible?
- Dan Mostow on Haaretz and Other Updates
- Test Your Intuition (21): Auctions
- Oz’ Balls Problem: The Solution
- Answer: Lord Kelvin, The Age of the Earth, and the Age of the Sun
- Test your Intuition/Knowledge: What was Lord Kelvin’s Main Mistake?
Top Posts & Pages
- Polymath8: Bounded Gaps Between Primes
- Why is mathematics possible?
- A Few Slides and a Few Comments From My MIT Lecture on Quantum Computers
- A Few Mathematical Snapshots from India (ICM2010)
- Andriy Bondarenko Showed that Borsuk's Conjecture is False for Dimensions Greater Than 65!
- Test Your Intuition (18): How many balls will be left when only one color remains?
- Fractional Sylvester-Gallai
- When It Rains It Pours
- Joram's Memorial Conference
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Category Archives: Updates
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
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IPAM Fall 2009
Combinatorics: Methods and Applications in Mathematics and Computer Science September 8 – December 11, 2009 Scientific overview: Combinatorics is a fundamental mathematical discipline as well as an essential component of many mathematical areas. It studies discrete objects and their properties. … Continue reading
Posted in Conferences, Updates
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Plans and Updates
Jerusalem and Budapest Monday, last week was the last day of lectures for the spring term here at the Hebrew U. One outcome of the long professors’ strike was a very fruitful year for research seminars. We ran them during … Continue reading
Pushing Behrend Around
Erdos and Turan asked in 1936: What is the largest subset of {1,2,…,n} without a 3-term arithmetic progression? In 1946 Behrend found an example with Now, sixty years later, Michael Elkin pushed the the factor from the denominator to the enumerator, … Continue reading
Posted in Combinatorics, Updates
Tagged Arithmetic progressions, Roth's theorem, Szemeredi's theorem
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