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This website ranks the top 5 first occurrence prime gaps by: gap/(ln(p1) 2 in. Accordance with Cramer's conjecture (gap ln 2, Acta Arith. Pp23-46) using current data(June 13, 2013) from Thomas R. Nicely,. Rank P1 P2 Gap Ln gap/ln 2. 1 1693182318746371 1693182318747503 1132. 2 804212830686677669 804212830686679111 1442. 3 1425172824437699411 1425172824437700887 1476. 4 418032645936712127 418032645936713497 1370. 5 218209405436543 218209405437449 906.

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This website ranks the top 5 first occurrence prime gaps by: gap/(ln(p1) 2 in. Accordance with Cramer's conjecture (gap ln 2, Acta Arith. Pp23-46) using current data(June 13, 2013) from Thomas R. Nicely,. Rank P1 P2 Gap Ln gap/ln 2. 1 1693182318746371 1693182318747503 1132. 2 804212830686677669 804212830686679111 1442. 3 1425172824437699411 1425172824437700887 1476. 4 418032645936712127 418032645936713497 1370. 5 218209405436543 218209405437449 906.
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My Homepage | wvwright.net Reviews

https://wvwright.net

This website ranks the top 5 first occurrence prime gaps by: gap/(ln(p1) 2 in. Accordance with Cramer's conjecture (gap ln 2, Acta Arith. Pp23-46) using current data(June 13, 2013) from Thomas R. Nicely,. Rank P1 P2 Gap Ln gap/ln 2. 1 1693182318746371 1693182318747503 1132. 2 804212830686677669 804212830686679111 1442. 3 1425172824437699411 1425172824437700887 1476. 4 418032645936712127 418032645936713497 1370. 5 218209405436543 218209405437449 906.

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The Top-20 Prime Gaps

http://primerecords.dk/primegaps/gaps20.htm

The Top-20 Prime Gaps. Top-20 gaps with merit above 10. Top-20 gaps with merit above 20. Gaps which are the largest with at least that merit. Gaps which are among the 20 largest with at least that merit. Definitions for this site:. There is a prime gap. With positive integers p. Are consecutive primes (all intermediate numbers are composites). Some people define p. 1 to be the end points. Of the prime gap is p. Some people define it to be one less. Of the prime gap is size / ln p. Or a number between p.

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This website ranks the top 5 first occurrence prime gaps by: gap/(ln(p1) 2 in. Accordance with Cramer's conjecture (gap ln 2, Acta Arith. Pp23-46) using current data(June 13, 2013) from Thomas R. Nicely,. Rank P1 P2 Gap Ln gap/ln 2. 1 1693182318746371 1693182318747503 1132. 2 804212830686677669 804212830686679111 1442. 3 1425172824437699411 1425172824437700887 1476. 4 418032645936712127 418032645936713497 1370. 5 218209405436543 218209405437449 906.

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