Ben Krause, California Institute of Technology
11:00 AM - 12:00 PM
Suppose that $d \ge 2$ and that $A \subset [0,1]$ has sufficiently large dimension smaller than one. Then for any polynomial $P$ of degree $d$ with no constant term, there exists $(x, x-t, x-P(t))$ in $A$ with $t \approx 1$.
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