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Mathematical Card Magic

Colm Mulcahy
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      Mathematical card effects offer both beginning and experienced magicians an opportunity to entertain with a minimum of props. Featuring mostly original creations, Mathematical Card Magic: Fifty-Two New Effects presents an entertaining look at new mathematically based card tricks. Each chapter contains four card effects, generally starting with simple applications of a particular mathematical principle and ending with more complex ones. Practice a handful of the introductory effects and, in no time, you’ll establish your reputation as a "mathemagician." Delve a little deeper into each chapter and the mathematics gets more interesting. The author explains the mathematics as needed in an easy-to-follow way. He also provides additional details, background, and suggestions for further explorations.Suitable for recreational math buffs and amateur card lovers or as a text in a first-year seminar, this color book offers a diverse collection of new mathemagic principles and effects.
      Format: Hardback CONTRIBUTORS: Colm Mulcahy EAN: 9781466509764 COUNTRY: United States PAGES: WEIGHT: 860 g HEIGHT: 254 cm
      PUBLISHED BY: Taylor & Francis Inc DATE PUBLISHED: 2013-09-04 CITY: GENRE: MATHEMATICS / General, MATHEMATICS / Game Theory, MATHEMATICS / Recreations & Games WIDTH: 178 cm SPINE:

      Book Themes:

      Other performing arts, Mathematics

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      Colm Mulcahy is a professor of mathematics at Spelman College. Over the last decade, he has been at the forefront of publishing new "mathemagical" principles and effects for cards, particularly in his long-running bi-monthly Card Colm for the Mathematical Association of America (MAA). He also blogs at the Aperiodical and the Huffington Post. Dr. Mulcahy has been a recipient of the MAA’s Allendoerfer Award for excellence in expository writing. His interests are broad, ranging from algebra and number theory to geometry. He earned a B.Sc. and M.Sc. in mathematical science from University College Dublin and a PhD from Cornell University for research in the algebraic theory of quadratic forms.
      Mathematical card effects offer both beginning and experienced magicians an opportunity to entertain with a minimum of props. Featuring mostly original creations, Mathematical Card Magic: Fifty-Two New Effects presents an entertaining look at new mathematically based card tricks. Each chapter contains four card effects, generally starting with simple applications of a particular mathematical principle and ending with more complex ones. Practice a handful of the introductory effects and, in no time, you’ll establish your reputation as a "mathemagician." Delve a little deeper into each chapter and the mathematics gets more interesting. The author explains the mathematics as needed in an easy-to-follow way. He also provides additional details, background, and suggestions for further explorations.Suitable for recreational math buffs and amateur card lovers or as a text in a first-year seminar, this color book offers a diverse collection of new mathemagic principles and effects.
      Format: Hardback CONTRIBUTORS: Colm Mulcahy EAN: 9781466509764 COUNTRY: United States PAGES: WEIGHT: 860 g HEIGHT: 254 cm
      PUBLISHED BY: Taylor & Francis Inc DATE PUBLISHED: 2013-09-04 CITY: GENRE: MATHEMATICS / General, MATHEMATICS / Game Theory, MATHEMATICS / Recreations & Games WIDTH: 178 cm SPINE:

      Book Themes:

      Other performing arts, Mathematics

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      Colm Mulcahy is a professor of mathematics at Spelman College. Over the last decade, he has been at the forefront of publishing new "mathemagical" principles and effects for cards, particularly in his long-running bi-monthly Card Colm for the Mathematical Association of America (MAA). He also blogs at the Aperiodical and the Huffington Post. Dr. Mulcahy has been a recipient of the MAA’s Allendoerfer Award for excellence in expository writing. His interests are broad, ranging from algebra and number theory to geometry. He earned a B.Sc. and M.Sc. in mathematical science from University College Dublin and a PhD from Cornell University for research in the algebraic theory of quadratic forms.

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