Benjamin Graham formula - Revision history

117.202.22.73: Spam

2014-11-17T20:36:14Z

Spam

← Older revision		Revision as of 22:36, 17 November 2014
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	~~In [[mathematics]], the~~ '~~''Redmond–Sun conjecture''', raised by Stephen Redmond and [[Zhi-Wei Sun]] in 2006, states~~ that ~~every interval [''x''<sup> '~~'m~~''</sup>, ''y''<sup> ''n''</sup>] with ''x'', ''y'', ''m'', ''n'' ∈ {2, 3, 4, ~~..~~.} contains [[Prime number\|primes]] with only finitely many exceptions. Namely, those exceptional intervals [''x''<sup> ''m''</sup>, ''y''<sup> ''n''</sup>] are as follows:~~		Friends contact her Felicidad and her husband doesn't like it at all. Playing crochet is a factor that I'm totally addicted to. I presently reside in Alabama. His working day occupation is a financial officer but he ideas on altering it.<br><br>Here is my site [http://srgame.Co.kr/qna/12373 extended car warranty]

	~~:<math>[2^3,\,3^2],\ [5^2,\,3^3],\ [2^5,\,6^2],\ [11^2,\,5^3],\ [3^7,\,13^3],</math>~~

	~~:<math>[5^5,\,56^2],\ [181^2,\,2^{15}],\ [43^3,\,282^2],\ [46^3,\,312^2],\ [22434^2,\,55^5]~~.<~~/math~~>

	~~The conjecture has been verified for intervals [''x''<sup> ''m''~~<~~/sup~~>~~, ''y''<sup> ''n''</sup>] below 10<sup>12</sup>. It includes [[Catalan's conjecture]] and [[Legendre's conjecture]] as special cases. Also, it~~ is ~~related to the [[abc conjecture]] as suggested by [[Carl Pomerance]].~~

	~~==External links==~~
	* {{PlanetMath\|urlname=RedmondSunConjecture\|title=Redmond-Sun conjecture}}
	* [http://~~listserv~~.~~nodak~~.~~edu~~/~~cgi-bin~~/~~wa.exe?A1=ind0603&L=nmbrthry Number Theory List (NMBRTHRY Archives) --March 2006]~~

	* Sequence {{OEIS2C\|A116086}} in the [[On-Line Encyclopedia of Integer Sequences]]

	~~{{DEFAULTSORT:Redmond-Sun conjecture}}~~
	~~[[Category:Conjectures about prime numbers]~~]

en>Kuru: not a WP:RS

2014-02-04T01:11:45Z

not a WP:RS

← Older revision		Revision as of 03:11, 4 February 2014
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	~~Friends call him Royal. Her husband~~ and ~~her chose to reside~~ in ~~Alabama~~. ~~What she loves doing is taking part in croquet and she is attempting to make it a occupation~~. ~~After being out of my job~~ for ~~years I grew to become a production and distribution officer but I strategy on changing it.~~<br><br>~~Feel free~~ to ~~visit my page;~~ [http://~~www~~.~~gettingtherefromhere~~.~~info~~/~~User~~-~~Profile/userId~~/~~13851 www~~.~~gettingtherefromhere.info~~]		In [[mathematics]], the '''Redmond–Sun conjecture''', raised by Stephen Redmond and [[Zhi-Wei Sun]] in 2006, states that every interval [''x''<sup> ''m''</sup>, ''y''<sup> ''n''</sup>] with ''x'', ''y'', ''m'', ''n'' ∈ {2, 3, 4, ...} contains [[Prime number\|primes]] with only finitely many exceptions. Namely, those exceptional intervals [''x''<sup> ''m''</sup>, ''y''<sup> ''n''</sup>] are as follows:

			:<math>[2^3,\,3^2],\ [5^2,\,3^3],\ [2^5,\,6^2],\ [11^2,\,5^3],\ [3^7,\,13^3],</math>

			:<math>[5^5,\,56^2],\ [181^2,\,2^{15}],\ [43^3,\,282^2],\ [46^3,\,312^2],\ [22434^2,\,55^5].</math>

			The conjecture has been verified for intervals [''x''<sup> ''m''</sup>, ''y''<sup> ''n''</sup>] below 10<sup>12</sup>. It includes [[Catalan's conjecture]] and [[Legendre's conjecture]] as special cases. Also, it is related to the [[abc conjecture]] as suggested by [[Carl Pomerance]].

			==External links==
			* {{PlanetMath\|urlname=RedmondSunConjecture\|title=Redmond-Sun conjecture}}
			* [http://listserv.nodak.edu/cgi-bin/wa.exe?A1=ind0603&L=nmbrthry Number Theory List (NMBRTHRY Archives) --March 2006]

			* Sequence {{OEIS2C\|A116086}} in the [[On-Line Encyclopedia of Integer Sequences]]

			{{DEFAULTSORT:Redmond-Sun conjecture}}
			[[Category:Conjectures about prime numbers]]

223.228.77.129: Updating reference link

2012-07-07T12:34:32Z

Updating reference link

New page

Friends call him Royal. Her husband and her chose to reside in Alabama. What she loves doing is taking part in croquet and she is attempting to make it a occupation. After being out of my job for years I grew to become a production and distribution officer but I strategy on changing it.<br><br>Feel free to visit my page; [http://www.gettingtherefromhere.info/User-Profile/userId/13851 www.gettingtherefromhere.info]