The Euclidean Algorithm and Simple Continued Fractions
![]() The simple continued fraction expansion of a real number is finite if and only if is rational. The process of finding the simple continued fraction expansion of a rational number is in principle identical to the process of applying the Euclidean algorithm to its numerator and denominator. For example,![]() "The Euclidean Algorithm and Simple Continued Fractions" from The Wolfram Demonstrations Project http://demonstrations.wolfram.com/TheEuclideanAlgorithmAndSimpleContinuedFractions/ Contributed by: Štefan Porubský Based on a program by: Michael Trott | ||||||||||||||
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