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Department of Mathematics
The City College of New York
160 Convent Avenue
New York, NY 10031

Phone: (212) 650-5346
Fax: (212) 650-6294
math@ccny.cuny.edu

RAMMP Summer Colloquium

Organizer

This is a summer colloquium series aimed at undergraduate students participating in the Recruitment and Mentoring in Mathematics Program (RAMMP). All are welcome!

Talks will be 60 minutes including time for questions at the end.

Most recent talks

  • Wednesday, July 24, 2019, 01:45PM, Marshak 418N

    Katherine St. John (Hunter College, CUNY GC, AMNH), Analyzing Evolutionary Histories

    Trees are a canonical structure for representing evolutionary histories. Many popular criteria used to infer optimal trees are computationally hard, and the number of possible tree shapes grows super-exponentially in the number of taxa. We choose one popular optimality criteria and address the question of where do turtles fit in the tree of life? The answer is subject to debate. We analyze different hypothesis under the Maximum Parsimony Criteria and discuss why it is computationally hard to find the optimal tree in the general case.

  • Wednesday, July 17, 2019, 01:00PM, Marshak 418N

    Ethan Akin (City College of New York), Surprising Dice

    Note the unusual time!

    A generalized die is a cube with positive numbers on the six faces, possibly with repeated values. We say that die A beats die B, when the probability that A > B is bigger than 1/2. There exist intransitive dice A, B, C with A beats B and B beats C but C beats A. In fact any pattern of winning and losing can be mimicked using dice although it may require dice with more than six sides.

  • Wednesday, July 10, 2019, 01:45PM, Marshak 418N

    Heidi Goodson (Brooklyn College), Vertically Aligned Entries in Pascal's Triangle and Connections to Number Theory

    The classic way to write down Pascal's triangle leads to entries in alternating rows being vertically aligned. In this talk, I'll explain and prove a linear dependence on vertically aligned entries in Pascal's triangle. Furthermore, I'll show how this result is related to a problem in number theory. Specifically, I'll explain how a search for morphisms between hyperelliptic curves led to the discovery of this identity.

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