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John-Paul Lumsdaine

Prime Number Generator from first principles. March 2, 2013. Reinventing the wheel I know, but it was fun nonetheless. I used the following assumptions. No even number (except two) is prime. If the Modulus of an integer x and a prime number is 0, x is not prime. So, I designed the following algorithm. Begin with a list of consecutive prime numbers starting from 1. The list must be at least (1,2,3). Add 2 to the largest number on that list to obtain a candidate to test for primeness. Let this be X. Chomp;...

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John-Paul Lumsdaine | jp-lumsdaine.com Reviews
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Prime Number Generator from first principles. March 2, 2013. Reinventing the wheel I know, but it was fun nonetheless. I used the following assumptions. No even number (except two) is prime. If the Modulus of an integer x and a prime number is 0, x is not prime. So, I designed the following algorithm. Begin with a list of consecutive prime numbers starting from 1. The list must be at least (1,2,3). Add 2 to the largest number on that list to obtain a candidate to test for primeness. Let this be X. Chomp;...
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John-Paul Lumsdaine | jp-lumsdaine.com Reviews

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Prime Number Generator from first principles. March 2, 2013. Reinventing the wheel I know, but it was fun nonetheless. I used the following assumptions. No even number (except two) is prime. If the Modulus of an integer x and a prime number is 0, x is not prime. So, I designed the following algorithm. Begin with a list of consecutive prime numbers starting from 1. The list must be at least (1,2,3). Add 2 to the largest number on that list to obtain a candidate to test for primeness. Let this be X. Chomp;...

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Prime Number Generator from first principles. March 2, 2013. Reinventing the wheel I know, but it was fun nonetheless. I used the following assumptions. No even number (except two) is prime. If the Modulus of an integer x and a prime number is 0, x is not prime. So, I designed the following algorithm. Begin with a list of consecutive prime numbers starting from 1. The list must be at least (1,2,3). Add 2 to the largest number on that list to obtain a candidate to test for primeness. Let this be X. Chomp;...

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