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Project Euler Solution 64: Odd period square roots - Martin Ueding The solution to the problem then is just checking the length of the period for a range of numbers Perfect squares will have a period part of zero, so they don't count towards the solution anyway and we don't need to exclude them
IVL - Project Euler Solutions - Problem 64 We obtain the following algorithm: (The code for finding the continued fraction will be in my Essential Functions) We will continue this until we have found an a (n) = 2*root, as this implies that from here the continued fraction will repeat
Project Euler 64 - charlesreid1 Skipping the details of the continued fraction representation, here is the essential algorithm for Problem 64 Note that the continuedFractionSqrtBig () method is using an arbitrary precision decimal library to compute many, many terms of the continued fraction representation
#64 Odd Period Square Roots - Project Euler All square roots are periodic when written as continued fractions and can be written in the form: For example, let us consider 23: If we continue we would get the following expansion: The process can be summarised as follows: It can be seen that the sequence is repeating
Numerical answers to all Project Euler problems - GitHub As the name suggests, projecteuler-solutions is a collection of solutions for site Project Euler This site aims to provide complete and accurate solution listings for Project Euler
Project Euler solutions - Nayuki This page lists all of my Project Euler solution code, along with other helpful information like benchmark timings and my overall thoughts on the nature of math and programming in Project Euler
Project Euler — Problem 64 Solution | by Yan Cui - Medium Project Euler — Problem 64 Solution Problem All square roots are periodic when written as continued fractions and can be written in the form: For example, let us consider ?23: If we