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Encyclopedia > Mathematical puzzle

Mathematical games include many topics which are a part of recreational mathematics, but can also cover topics such as the mathematics of games, and playing games with mathematics.


Mathematical Games was the title of a long-running column on the subject by Martin Gardner in Scientific American. He inspired several new generations of mathematicians and scientists through his interest in mathematical recreations. Mathematical Games was succeeded by Metamagical Themas, a similarly distinguished but shorter-running column by Douglas Hofstadter.

Contents

Mathematics of games

This can be a more serious subject than the name belies. It can include the statistical analysis of Card games to understand and improve play techniques.

Playing games with mathematics

The foremost popularizers of recreational mathematics in recent years have been

Other figures in recreational mathematics history have included:

Specific mathematical games and puzzles

Some sort of mathematics can be found in nearly all types of games.


Other games and pastimes of non-trivial mathematical interest:

  • Juggling (juggling patterns)
  • Origami (many mathematical results, some deep)

See also:

External links and references

  • Journal of Recreational Mathematics (http://www.ashbacher.com/jrecmath.stm)
  • http://www.mathpuzzle.com/ by Ed Pegg, Jr.
  • The Unreasonable Utility of Recreational Mathematics (http://anduin.eldar.org/%7Eproblemi/singmast/ecmutil.html) by David Singmaster
  • Profile of John Conway (http://www.sciam.com/1999/0499issue/0499profile.html)
  • Bibliography: http://bruichladdich.dcs.st-and.ac.uk/mathrecsFolder/books.html
  • Mathematical Games from Madras College, St Andrews (http://www.madras.fife.sch.uk/maths/games/)
  • Malba Tahan: The Man Who Counted (http://www.gamereport.com/tgr6/bookreport.html)

  Results from FactBites:
 
Mathematics - Wikipedia, the free encyclopedia (3907 words)
Nonetheless mathematics is often imagined to be (as far as its formal content) nothing but set theory in some axiomatization, in the sense that every mathematical statement or proof could be cast into formulas within set theory.
Experimental mathematics continues to grow in importance within mathematics, and computation and simulation are playing an increasing role in both the sciences and mathematics, weakening the objection that mathematics does not use the scientific method.
Mathematical logic is concerned with setting mathematics on a rigid axiomatic framework, and studying the results of such a framework.
  More results at FactBites »


 

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