Recent Comments
Reshef on Why is mathematics possib… Reshef on Why is mathematics possib… gowers on Why is mathematics possib… Peter Shor on A Few Slides and a Few Comment… Gil Kalai on A Few Slides and a Few Comment… Peter W. Shor on A Few Slides and a Few Comment… Peter W. Shor on A Few Slides and a Few Comment… Peter W. Shor on A Few Slides and a Few Comment… Gil Kalai on A Few Slides and a Few Comment… Peter W. Shor on A Few Slides and a Few Comment… Gil Kalai on A Few Slides and a Few Comment… Peter W. Shor on A Few Slides and a Few Comment… -
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
- Test Your Intuition (17): What does it Take to Win Tic-Tac-Toe
- Andriy Bondarenko Showed that Borsuk's Conjecture is False for Dimensions Greater Than 65!
- Joram's Memorial Conference
- Test Your Intuition (18): How many balls will be left when only one color remains?
- A Few Mathematical Snapshots from India (ICM2010)
- When It Rains It Pours
RSS
Tag Archives: Roger Heath-Brown
Roth’s Theorem: Tom Sanders Reaches the Logarithmic Barrier
Click here for the most recent polymath3 research thread. I missed Tom by a few minutes at Mittag-Leffler Institute a year and a half ago Suppose that is a subset of of maximum cardinality not containing an arithmetic progression of length 3. Let . … Continue reading
Posted in Combinatorics, Open problems
Tagged Endre Szemeredi, Jean Bourgain, Klaus Roth, Roger Heath-Brown, Roth's theorem, Tom Sanders
9 Comments