- From the title of this book, one would expect magic effects based on analytical principles of mathematics, and you’d be partially correct. However,
no knowledge of mathematics is needed to learn and perform any of the routines taught in this book. Mathematicians study patterns and look for rules
that quantify and describe them. A set of 52 elements like a deck of cards can create fascinating patterns when they are mixed in a non-random way.
With the power to describe these patterns mathematically, we are able to predict future outcomes, which to our audience seems inexplicable and
undeniably the work of magic.
- By applying an obscure theorem from number theory, you’ll be able to tell a spectator the number of cards he placed in each of his pockets even
though he has no idea of those numbers himself. Imagine a random drawing being used to find a selected card. This can be accomplished every time
by a hidden secret from topology. You’ll learn how to control the position of cards by using the power of permutations from group theory, and easily force
a number using simple algebraic concepts. Many effects will rely on well-known mathematical principles that magicians are familiar with such as The
Gilbreath Principle, The Parity Principle, and the Self-Cancellation Principle.
- Not every effect in this book is mathematically based. Four of them, including the first chapter rely on basic sleights and moves. For a little variety,
I’ve even included a fabulous coin trick.
- The full instructions for a previously released limited edition apparatus effect called “The Rings of Alexandria” is included in this book. For those who
wish to build this device, I provide some basic plans and directions on constructing their own.
- So prepare yourself to learn some unique magic, empowered by mathematics, and designed to both bewilder and entertain your audience.
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