UH  


Department of Mathematics




 Undergraduate
        Colloquium

 > Current AY
 > Previous talks

 > TX-LA conferences:
   — UH, Nov. 11-12, 2017
   — LSU, Oct. 5, 2018
   — TAMU, Oct. 19-20, 2019
   — online, Oct. 31-Nov. 1, 2020
   — UH, Mar. 26-27, 2022
   — LSU, Mar. 25-26, 2023
   — TAMU, Mar. 23-24, 2024

 > Putnam Math Competition
 > Math Colloquium





For further information, or to suggest a speaker, please contact the organizer.



To subscribe to the mailing list, please email the organizer.



Print Announcement   


Lior Fishman

University of North Texas



Mathematical games: the Banach–Mazur game and Schmidt's game



September 15, 2016
4:00 pm    PGH 646



Abstract
 

The Banach–Mazur game is a well-known and studied 2 player mathematical game, invented by S. Mazur between the world wars. It was the first infinite positional game ever studied and in many ways paved the way to modern research of game theory. About 3 decades later, while studying questions in Diophantine approximation theory, Wolfgang Schmidt invented another game, known thereafter as Schmidt's game, which bears a close resemblance to the Banach–Mazur game. Interestingly enough, consequences of this game are strikingly different than the original Banach–Mazur game. In this talk we shall introduce both games and discuss some current questions pertaining to both games. The talk will be self-contained and no prior familiarity with the games will be assumed.

Pizza will be served.

Alice and Bob playing the game
Alice and Bob playing the game








Webmaster   University of Houston    ---    Last modified:  November 01 2023 - 14:50:58

Feedback Contact U H Site Map Privacy and Policies U H System Statewide Search Compact with Texans State of Texas