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- Wilson_quotient abstract "The Wilson quotient W(p) is defined as:If p is a prime number, the quotient is an integer by Wilson's theorem; moreover, if p is composite, the quotient is not an integer. If p divides W(p), it is called a Wilson prime. The integer values of W(p) are (sequence A007619 in OEIS): W(2)=1 W(3)=1 W(5)=5 W(7)=103 W(11)=329891 W(13)=36846277 W(17)=1230752346353 W(19)=336967037143579 ...".
- Wilson_quotient wikiPageExternalLink WilsonQuotient.html.
- Wilson_quotient wikiPageID "1974015".
- Wilson_quotient wikiPageRevisionID "544032881".
- Wilson_quotient hasPhotoCollection Wilson_quotient.
- Wilson_quotient subject Category:Integer_sequences.
- Wilson_quotient type Abstraction100002137.
- Wilson_quotient type Arrangement107938773.
- Wilson_quotient type Group100031264.
- Wilson_quotient type IntegerSequences.
- Wilson_quotient type Ordering108456993.
- Wilson_quotient type Sequence108459252.
- Wilson_quotient type Series108457976.
- Wilson_quotient comment "The Wilson quotient W(p) is defined as:If p is a prime number, the quotient is an integer by Wilson's theorem; moreover, if p is composite, the quotient is not an integer. If p divides W(p), it is called a Wilson prime. The integer values of W(p) are (sequence A007619 in OEIS): W(2)=1 W(3)=1 W(5)=5 W(7)=103 W(11)=329891 W(13)=36846277 W(17)=1230752346353 W(19)=336967037143579 ...".
- Wilson_quotient label "Wilson quotient".
- Wilson_quotient label "ウィルソン商".
- Wilson_quotient sameAs ウィルソン商.
- Wilson_quotient sameAs m.06b5gl.
- Wilson_quotient sameAs Q3894437.
- Wilson_quotient sameAs Q3894437.
- Wilson_quotient sameAs Wilson_quotient.
- Wilson_quotient wasDerivedFrom Wilson_quotient?oldid=544032881.
- Wilson_quotient isPrimaryTopicOf Wilson_quotient.