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Status of Search for Multifactorial PrimesStatus of Search for Multifactorial Primes
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Status of Search for Multifactorial Primes | mfprimes.free-dc.org Reviews
https://mfprimes.free-dc.org
Status of Search for Multifactorial Primes
mfprimes.free-dc.org
Primes of the form n!8-1
http://mfprimes.free-dc.org/mfdata/f08m.html
8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 trivially factors prime! 8-1 [N 1, Brillhart-Lehmer-Selfridge]. Calling Brillhart-Lehmer-Selfridge with factored part 40.00%.
Primes of the form n!5-1
http://mfprimes.free-dc.org/mfdata/f05m.html
5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 trivially factors prime! 5-1 [N 1, Brillhart-Lehmer-Selfridge]. Calling Brillhart-Lehmer-Selfridge with factored part 39.47%. 5-1 [N 1, Brillhart-Lehmer-Selfridge]. Calling Brillhart-Leh...
Multifactorial Primes of the form +/-2
http://mfprimes.free-dc.org/mfdata/mfnpm2.html
Multifactorial Primes of the form /-2. Multifactorial numbers are of the form n! If k is even then n! K is odd for all odd n. Therefore n! K /-1 are both even and hence not prime. In this case we can look for primes of the form n! K /-2 However as these numbers are not /-1 from a number that can be easily factored Brillhart-Lehmer-Selfridge is not a suitable test to prove primality. So other than for the small primes I have used Marcel Martin's Primo. Certificates for Primo proofs are available on request.
News
http://mfprimes.free-dc.org/news.html
28/11/2010 Richard Kapek proves 220698! 12-1 (digits: 90296) prime 25/11/2010 Rene Dohmen proves 330925! 7-1 (digits: 240417) prime (new multifactorial record). 11/11/2010 Michael Lau proves 494306! 23 1 (digits: 112795) prime. 05/11/2010 Matt Mills proves 255613! 23-1 (digits: 55274) prime. 14/10/2010 Richard Kapek's recent spate of primes completes the original aims, as established in 2003, of this project these being to find all primes of the form n! K /-1 where 2 =k =25. Up to 10000*type for each n.
Factorial Primes
http://mfprimes.free-dc.org/mfdata/f01.html
See search at http:/ powersum.dnsq.org/.
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Status of Search for Multifactorial Primes
Status of Search for Multifactorial Primes. For further information on multifactorial primes please see Chris Caldwell's glossary page on Multifactorial Primes. This site continues the work of Ray Ballinger. Project's, which started in 2003 aims to. Find all primes of the form n! K /-1 where 2 =k =25 up to one that is at least 100000 digits. Email me, Ken Davis, at kraDenken(at)yahoo(dot)com(dot)au. And reserve a type. To sieve a range of n (to eliminate those with small factors). 19/02/2011 Michael Lau ...
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