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Math Encounters:
Error-Correcting Codes: The Mathematics of Communication"

featuring Nathan Kaplan

Wednesday, July 13 at 4:00 pm ET (New York)

(in person)

Suppose we are trying to communicate over a "noisy channel."  There is some probability that the information I send is not the information you receive.  We could communicate more reliably by agreeing to repeat the intended message multiple times, but there is a cost to this repetition.  A major goal in the theory of error-correcting codes is to understand how to efficiently build redundancy into messages so that we can identify and correct errors.  Join mathematician Nathan Kaplan as he introduces us to the ideas that go into the mathematics of communication and shares several neat examples of problems we can solve using ideas from coding theory, including "Hat Problems," "Twenty Questions with Lies," and strategies for gambling on soccer matches in Finland.

Special introduction by Tony Fisher, Principal, Hunter College High School.

This page is for the 4:00 pm ET (New York) in-person session.  Click here to register for a live-streamed session or for the 7:00 pm ET (New York) session instead.

July 13, 2022 4:00 pm   through   5:30 pm
National Museum of Mathematics
11 E. 26th St.
New York, NY 10010
United States
Phone: 212-542-0566

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