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Recreational mathematics is mathematics carried out for recreation (entertainment) rather than as a strictly research and application-based professional activity. Although it is not necessarily limited to being an endeavor for amateurs, it often involves mathematical puzzles and games. Many topics in this field require no knowledge of advanced mathematics, and recreational mathematics often appeals to children and untrained adults, inspiring their further study of the subject.^{[1]}
The Mathematical Association of America (MAA) includes Recreational Mathematics as one of its seventeen Special Interest Groups.^{[2]} Mathematical competitions (such as those sponsored by mathematical associations) are also categorized under recreational mathematics.
Some of the more well-known topics in recreational mathematics are Rubik's Cubes, magic squares, fractals, logic puzzles and mathematical chess problems, but this area of mathematics includes the aesthetics and culture of mathematics, peculiar or amusing stories and coincidences about mathematics, and the personal lives of mathematicians.
Mathematical games are multiplayer games whose rules, strategies, and outcomes can be studied and explained using mathematics. The players of the game may not need to use explicit mathematics in order to play mathematical games. For example, Mancala is studied in the mathematical field of combinatorial game theory, but no mathematics is necessary in order to play it.
The Mathematical Association of America (MAA) includes Recreational mathematics as one of its seventeen Special Interest Groups.^{[3]} commenting,
Mathematical puzzles require mathematics in order to solve them. They have specific rules, as do multiplayer games, but mathematical puzzles don't usually involve competition between two or more players. Instead, in order to solve such a puzzle, the solver must find a solution that satisfies the given conditions.
Logic puzzles and classical ciphers are common examples of mathematical puzzles. Cellular automata and fractals are also considered mathematical puzzles, even though the solver only interacts with them by providing a set of initial conditions.
As they often include or require game-like features or thinking, mathematical puzzles are sometimes also called mathematical games.
Other curiosities and pastimes of non-trivial mathematical interest include:
Prominent practitioners and advocates of recreational mathematics have included:
Full name | Last name | Born | Died | Nationality | Description |
---|---|---|---|---|---|
Lewis Carroll (Charles Dodgson) | Carroll | 1832 | 1898 | English | Mathematician, puzzlist, Anglican deacon and photographer best known as the author of Alice in Wonderland and Through the Looking-Glass |
Sam Loyd | Loyd | 1841 | 1911 | American | Chess player and composer and recreational mathematician, regarded as America's greatest puzzlist^{[by whom?]} |
Henry Dudeney | Dudeney | 1857 | 1930 | English | Civil servant regarded as England's "greatest puzzlist".^{[4]} |
Yakov Perelman | Perelman | 1882 | 1942 | Russian | Author of many popular science and mathematics books, including Mathematics Can Be Fun |
Martin Gardner | Gardner | 1914 | 2010 | American | Popular mathematics and science writer; author of Mathematical Games, a long-running Scientific American column |
Joseph Madachy | Madachy | 1927 | 2014 | American | Long-time editor of Journal of Recreational Mathematics, author of Mathematics on Vacation and Madachy's Mathematical Recreations, recreational mathematician and mathematician |
Solomon W. Golomb | Golomb | 1932 | 2016 | American | Mathematician and engineer, best known as the inventor of polyominoes |
John Horton Conway | Conway | 1937 | — | English | Mathematician and inventor of Conway's Game of Life |
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