Tree alignment - Revision history

157.181.228.161: /* Edit distance */ typos

2014-11-12T12:13:36Z

Edit distance: typos

← Older revision		Revision as of 14:13, 12 November 2014
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	~~Alyson Meagher~~ is the ~~title her parents gave her but she doesn't like when people use her full title~~. Distributing ~~production~~ is ~~how~~ he ~~tends~~ to ~~make a living~~. ~~Ohio is where her home~~ is. ~~Playing badminton is a factor that~~ he ~~is totally addicted to~~.<br><br>Feel free to visit my web ~~site~~: ~~telephone psychic~~ ([http://~~Gcjcteam~~.~~org~~/~~index~~.~~php?mid=etc_video&document_srl=696611&sort_index=regdate&order_type=desc Gcjcteam~~.~~org~~])		Golda is what's created on [http://Chorokdeul.co.kr/index.php?document_srl=324263&mid=customer21 love psychic] my beginning certification although it is not the name on my birth certificate. Distributing manufacturing is exactly where my primary income arrives from and it's something I truly enjoy. Some time in the past he chose to reside in North Carolina and he doesn't plan on altering it. One of the extremely very best things in the globe for him is doing ballet [http://www.youronlinepublishers.com/authWiki/AdolphvhBladenqq psychics online] and he'll be starting something else alongside with it.<br><br>Feel free to visit my web page :: certified psychics ([http://1.234.36.240/fxac/m001_2/7330 1.234.36.240])

en>FrescoBot: Bot: link syntax and minor changes

2014-02-12T06:44:07Z

Bot: link syntax and minor changes

← Older revision		Revision as of 08:44, 12 February 2014
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	~~In [[mathematics]], a '''syndetic set''~~' is a ~~subset of the [[natural number]]s, having the property of "bounded gaps": that the sizes of the gaps in the sequence of natural numbers is bounded~~.		Alyson Meagher is the title her parents gave her but she doesn't like when people use her full title. Distributing production is how he tends to make a living. Ohio is where her home is. Playing badminton is a factor that he is totally addicted to.<br><br>Feel free to visit my web site: telephone psychic ([http://Gcjcteam.org/index.php?mid=etc_video&document_srl=696611&sort_index=regdate&order_type=desc Gcjcteam.org])

	~~==Definition==~~
	~~A set <math>S \sub \mathbb{N}</math>~~ is ~~called syndetic if for some finite subset ''F'' of <math>\mathbb{N}</math>~~

	~~:<math>\bigcup_{n \in F} (S-n) = \mathbb{N}</math>~~

	where ~~<math>S-n = \{m \in \mathbb{N} : m+n \in S \}</math>~~. ~~Thus syndetic sets have "bounded gaps"; for~~ a ~~syndetic set <math>S</math>, there~~ is ~~an integer <math>p=p(S)</math> such that <math>[a, a+1, a+2, ..~~. ~~, a+p] \bigcap S \neq \emptyset</math> for any~~ <~~math~~>~~a \in \mathbb{N}~~<~~/math~~>.

	~~==See also==~~
	* [[Ergodic Ramsey theory]]
	* [[Piecewise syndetic set]]
	* [[Thick set]]

	~~== References ==~~
	* J. McLeod, "[http:~~//www.mtholyoke.edu/%7Ejmcleod/somenotionsofsize.pdf Some Notions of Size in Partial Semigroups]", ''Topology Proceedings, Vol. '''25'''~~ (~~2000), pp. 317-332~~
	* [[Vitaly Bergelson]], "[http://~~www.math~~.~~ohio-state.edu/~vitaly~~/~~vbkatsiveli20march03~~.~~pdf Minimal Idempotents and Ergodic Ramsey Theory]", ''Topics in Dynamics and Ergodic Theory 8-39, London Math. Soc~~. ~~Lecture Note Series 310'', Cambridge Univ. Press, Cambridge, (2003)~~
	* [[Vitaly Bergelson]]~~, N. Hindman, "[http://members.aol.com/nhfiles2/pdf/large.pdf Partition regular structures contained in large sets are abundant]", ''J. Comb. Theory (Series A)'' '''93''' (2001~~)~~, pp. 18-36~~

	~~[[Category:Semigroup theory]]~~
	~~[[Category:Ergodic theory]]~~

en>Amkilpatrick: Disambiguated: insertions → insertion (genetics), deletions → deletion (genetics), substitutions → Base-pair substitution, nodes → node (graph theory), edges → Glossary of graph theory#Basics

2014-01-18T20:17:01Z

Disambiguated: insertions → insertion (genetics), deletions → deletion (genetics), substitutions → Base-pair substitution, nodes → node (graph theory), edges → Glossary of graph theory#Basics

← Older revision		Revision as of 22:17, 18 January 2014
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	~~Oscar~~ is ~~what my spouse enjoys to contact me and I totally dig~~ that ~~name. Hiring~~ is ~~her day job now and she will not alter it whenever quickly~~. ~~Puerto Rico~~ is ~~exactly~~ where ~~he and his wife reside~~. ~~To collect coins~~ is ~~one of the things I adore most~~.<br><br>~~My web site~~ [~~https~~://www.~~epapyrus~~.~~com~~/xe/~~Purchase~~/~~5258960 https~~://~~www~~.~~epapyrus~~.com/]		In [[mathematics]], a '''syndetic set''' is a subset of the [[natural number]]s, having the property of "bounded gaps": that the sizes of the gaps in the sequence of natural numbers is bounded.

			==Definition==
			A set <math>S \sub \mathbb{N}</math> is called syndetic if for some finite subset ''F'' of <math>\mathbb{N}</math>

			:<math>\bigcup_{n \in F} (S-n) = \mathbb{N}</math>

			where <math>S-n = \{m \in \mathbb{N} : m+n \in S \}</math>. Thus syndetic sets have "bounded gaps"; for a syndetic set <math>S</math>, there is an integer <math>p=p(S)</math> such that <math>[a, a+1, a+2, ... , a+p] \bigcap S \neq \emptyset</math> for any <math>a \in \mathbb{N}</math>.

			==See also==
			* [[Ergodic Ramsey theory]]
			* [[Piecewise syndetic set]]
			* [[Thick set]]

			== References ==
			* J. McLeod, "[http://www.mtholyoke.edu/%7Ejmcleod/somenotionsofsize.pdf Some Notions of Size in Partial Semigroups]", ''Topology Proceedings, Vol. '''25''' (2000), pp. 317-332
			* [[Vitaly Bergelson]], "[http://www.math.ohio-state.edu/~vitaly/vbkatsiveli20march03.pdf Minimal Idempotents and Ergodic Ramsey Theory]", ''Topics in Dynamics and Ergodic Theory 8-39, London Math. Soc. Lecture Note Series 310'', Cambridge Univ. Press, Cambridge, (2003)
			* [[Vitaly Bergelson]], N. Hindman, "[http://members.aol.com/nhfiles2/pdf/large.pdf Partition regular structures contained in large sets are abundant]", ''J. Comb. Theory (Series A)'' '''93''' (2001), pp. 18-36

			[[Category:Semigroup theory]]
			[[Category:Ergodic theory]]

en>Rjwilmsi: Journal cites:, added 1 PMIDs, using AWB (7584)

2011-02-17T22:39:28Z

Journal cites:, added 1 PMIDs, using AWB (7584)

New page

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