Metroplex Math Circle Announces Dr. Alexey Root’s Lecture on Chess and Mathematics
Dallas, TX, January 31, 2009. Dr. Alexey Root will present on chess applications of graph theory to secondary math education. She will highlight the concepts of domination and independence and show how they can be illustrated through chess problems. “The concept of domination is one of the central ideas in graph theory, and is especially important in the application of graph theory to the real world” according to Watkins in Across the Board: The mathematics of chessboard problems. Dr. Root’s lecture will be held on January 31st at 2:00 PM in room 2.410 of the Engineering and Computer Sciences Building (South), at the University of Texas at Dallas.
Dr. Alexey Root has a Ph.D. in education from UCLA. Root has been a tournament chess player since she was nine years old. Her most notable chess accomplishment was winning the U.S. Women’s championship in 1989. She also holds the title of Women’s International Master. Since the fall of 1999, Root has been a senior lecturer at The University of Texas at Dallas (UTD). 
From 1999-2003 Dr. Root was the Associate Director for the UTD Chess Program, the number one college chess team in the U.S. Root’s current assignment for UTD is to teach education courses that explore the uses of chess in classrooms. Her courses are available worldwide, via the UT TeleCampus online platform. Her books are Children and Chess: A Guide for Educators (2006), Science, Math, Checkmate: 32 Chess Activities for Inquiry and Problem Solving (2008), and Read, Write, Checkmate: Enrich Literary with Chess Activities (2009).
In Dr. Alexey Root’s presentation, participants will try two domination activities from her books: Mobility (Children and chess: A guide for educators) and Covering the Board: Kings (Science, math, checkmate: 32 chess activities for inquiry and problem solving). Participants will also solve the eight-queens problem (Science, math, checkmate: 32 chess activities for inquiry and problem solving). The eight-queens problem highlights the concept of independence.
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