Tag Archives: Gady Kozma

Answer to TYI 37: Arithmetic Progressions in 3D Brownian Motion

Posted on May 7, 2019 by Gil Kalai

Consider a Brownian motion in three dimensional space. We asked (TYI 37) What is the largest number of points on the path described by the motion which form an arithmetic progression? (Namely, , so that all are equal.) Here is … Continue reading →

Posted in Combinatorics, Open discussion, Probability | Tagged Brownian motion, Gady Kozma, Itai Benjamini | 1 Comment

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Tag Archives: Gady Kozma

Answer to TYI 37: Arithmetic Progressions in 3D Brownian Motion

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