WILSON PRIME
A 'Wilson prime' is a prime number ''p'' such that ''p''² divides (''p'' − 1)! + 1, where ! denotes the factorial function; compare this with Wilson's theorem, which states that every prime ''p'' divides (''p'' − 1)! + 1.
The only known Wilson primes are 5, 13, and 563 ; if any others exist, they must be greater than 5 · 108. It has been conjectured that infinitely many Wilson primes exist, and that the number of Wilson primes in an interval[ ''x'', ''y''] is about log(log(''y'') / log(''x'')).
★ Wieferich prime
★ Wall-Sun-Sun prime
★ Wolstenholme prime
★ The Prime Glossary: Wilson prime
★ MathWorld: Wilson prime
★ Status of the search for Wilson primes
The only known Wilson primes are 5, 13, and 563 ; if any others exist, they must be greater than 5 · 108. It has been conjectured that infinitely many Wilson primes exist, and that the number of Wilson primes in an interval
| Contents |
| See also |
| External links |
See also
★ Wieferich prime
★ Wall-Sun-Sun prime
★ Wolstenholme prime
External links
★ The Prime Glossary: Wilson prime
★ MathWorld: Wilson prime
★ Status of the search for Wilson primes
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