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Recreational mathematics is inspired by deep ideas that are hidden in puzzles, games, and other forms of play. The aim of the SIGMAA on Recreational Mathematics (SIGMAA-Rec) is to bring together enthusiasts and researchers in the myriad of topics that fall under recreational math. We will share results and ideas from our work, show that real ...
Recreational mathematics * Mathematical puzzle; 0–9. 100 prisoners problem; A. Age of the captain; Almost integer; Ant on a rubber rope; B. Bellman's lost-in-a ...
Problem Solving Through Recreational Mathematics is based on mathematics courses taught by the authors, who were both mathematics professors at Temple University. [1] [2] It follows a principle in mathematics education popularized by George Pólya, of focusing on techniques for mathematical problem solving, motivated by the idea that by doing mathematics rather than being told about its ...
This is a list of recreational number theory topics (see number theory, recreational mathematics). Listing here is not pejorative: many famous topics in number theory have origins in challenging problems posed purely for their own sake. See list of number theory topics for pages dealing with aspects of number theory with more consolidated theories
The medieval Latin manuscript Propositiones ad Acuendos Juvenes (English: Problems to Sharpen the Young) is one of the earliest known collections of recreational mathematics problems. [1] The oldest known copy of the manuscript dates from the late 9th century. The text is attributed to Alcuin of York (died 804.) Some editions of the text ...
It is a staple of recreational mathematics. There is an extensive wiki devoted to curating and cataloging the various aspects of the game. [ 25 ] From the earliest days, it has been a favorite in computer labs, both for its theoretical interest and as a practical exercise in programming and data display.
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Yutaka Nishiyama, Pattern Matching Probabilities and Paradoxes as a New Variation on Penney’s Coin Game, International Journal of Pure and Applied Mathematics, Vol.59, No.3, 2010, 357-366. Ed Pegg, Jr., "How to Win at Coin Flipping", Wolfram Blog, 30 November 2010.