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Science - Math - Number Theory - Prime Numbers - Primality Tests - Primality Proving - Software





  

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Top: Science: Math: Number Theory: Prime Numbers: Primality Tests: Primality Proving: Software  (8)
The various algorithms to determine the primality or compositeness of a number are ideally suited to computer programs, particularly when the numbers are large. This category lists programs designed specifically to search for prime numbers and prove their primality.
Description

See also:

  • The Prime Pages' Links   - A set of links to programs to prescreen, test, and prove primality for large primes.

  • ECPP - An Elliptic Curve Primality Proving program by François Morain. Author has later implemented fastECPP which is not publicly available.
  • Jean Penné's LLR - Proves k*2^n-1 with the Lucas-Lehmer-Riesel algorithm and k*2^n+1 with Proth's theorem. Free Windows and Linux download.
  • Paul Jobling's NewPGen - Sieving program for various listed forms involving a power or primorial. Page has introduction and free downloads for Windows or Linux.
  • Prime Number Spiral - Windows software for exploring the Prime Number (Ulam's) Spiral. Online purchase.
  • Primo - Elliptic Curve Primality Proving program which has set monoprocessor ECPP records. Windows freeware by Marcel Martin.
  • Yahoo Groups: Primeform - Discussion group for PrimeFormGW and prime numbers. Program can trial factor and probable prime test any number, and prove many forms. Free Windows and Linux downloads after joining group.
  • Yves Gallot's Proth.exe - Program to prove large primes on the form k*2^n+/-1. Page has introduction and free Windows download.

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Good morning. It is now nearly two o`clock in the mornings, exactly: 01:58:15 Uhr.
It is wednesday, the 10. january 2007. Now we already have the 10th day in this year. In CTIME format this point of time stands for: Wed Jan 10 01:58:15 2007

I here have an interesting HP on www.chatsforen.info/forum/computer-internet-software-hardware/
The special word of the day: Asynchrone Strukturpotentialen


ZLV: 7; ZCT: 2007-01-10-01-58-15