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DTSTART:20160101T000000
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DTSTART;TZID=UTC:20170214T163000
DTEND;TZID=UTC:20170214T173000
DTSTAMP:20211006T222354Z
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UID:20183-1487089800-1487093400@www.ashoka.edu.in
SUMMARY:The Ramsey Theory of Ordinals
DESCRIPTION:Abstract: Ramsey Theory is a branch of mathematics that is oftentimes summed up by the slogan “complete disorder is impossible”. A classical example is a Theorem on Friends and Strangers stating that in every party with six guests there is a group of three people who are either all mutually acquainted or all mutually unacquainted. More abstractly this amounts to asking whether for an edge-coloring of a complete graph there is a homogeneous set of vertices (a set of vertices such that all edges between them get the same color) of a certain size. This problem can be considered both in the finite and infinite. In the infinite\, considering structural aspects as simple as the order can make a difference. We are going to consider these questions for the simplest cases of infinite linearly ordered sets—countable ordinals.
URL:https://www.ashoka.edu.in/event/the-ramsey-theory-of-ordinals/
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