Normalization (statistics) - Revision history

128.195.4.125: /* Examples */ switched link to article vs link description to fit the sentence

2014-12-29T23:50:07Z

Examples: switched link to article vs link description to fit the sentence

← Older revision		Revision as of 01:50, 30 December 2014
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	The ~~person who wrote~~ the ~~post~~ is ~~known as Jayson Hirano and he completely digs that name~~. ~~The preferred pastime for him and his children~~ is to ~~perform lacross and he'll be starting something else along with it~~. ~~Credit authorising is where my main earnings [http://165~~.~~132.39.93/xe/visitors/372912 free psychic readings] arrives from. Mississippi is the only place I~~'ve been ~~residing in~~ but ~~I will have to move in a yr or two~~.<br><br>my ~~weblog - love [http~~:~~//afeen.fbho.net/v2/index.php?do=/profile-210/info/ free psychic readings] psychic readings~~ ([~~https~~://www.~~machlitim~~.~~org.il~~/~~subdomain~~/~~megila/end/node/12300 official~~ source])		The title of the writer is Numbers. To gather coins is a thing that I'm totally addicted to. Her family life in Minnesota. Since she was eighteen she's been working as a receptionist but her promotion by no means comes.<br><br>Feel free to visit my web blog: home std test ([http://www.siccus.net/blog/15356 straight from the source])

en>CopyOfA: /* Examples */

2014-02-21T17:47:26Z

Examples

← Older revision		Revision as of 19:47, 21 February 2014
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	~~In [[mathematics]],~~ the ~~'''Minkowski–Hlawka theorem'''~~ is ~~a result on the [[lattice packing]] of [[hypersphere]]s in dimension ''n'' > 1~~. ~~It states that there~~ is ~~a [[lattice (group)\|lattice]] in [[Euclidean space]] of dimension ''n'~~'~~, such that the corresponding best packing of hyperspheres~~ with ~~centres at the~~ [~~[lattice point]]s has density Δ satisfying~~		The person who wrote the post is known as Jayson Hirano and he completely digs that name. The preferred pastime for him and his children is to perform lacross and he'll be starting something else along with it. Credit authorising is where my main earnings [http://165.132.39.93/xe/visitors/372912 free psychic readings] arrives from. Mississippi is the only place I've been residing in but I will have to move in a yr or two.<br><br>my weblog - love [http://afeen.fbho.net/v2/index.php?do=/profile-210/info/ free psychic readings] psychic readings ([https://www.machlitim.org.il/subdomain/megila/end/node/12300 official source])

	:~~<math>\Delta \geq \frac{\zeta(n)}{2^{n-1}},<~~/~~math>~~

	~~with ζ the [[Riemann zeta function]]~~. ~~Here as ''n'' → ∞, ζ(''n'') → 1~~. ~~The proof of this theorem is nonconstructive, however, and it is still not known how to construct lattices with packing densities exceeding this bound for arbitrary ''n''~~.

	~~This is a result of [[Hermann Minkowski]] (1905, not published) and [[Edmund Hlawka]~~] ~~(1944)~~. ~~The result~~ is ~~related~~ to a ~~linear lower bound for the [[Hermite constant]]~~.

	~~==See also==~~
	*[[Kepler conjecture]]

	~~==References==~~
	*{{cite book
	~~\| first = John H.~~
	~~\| last = Conway~~
	~~\| authorlink = John Horton Conway~~
	~~\| coauthors =~~ [~~[Neil Sloane\|Neil J~~.A. ~~Sloane]]~~
	~~\| year = 1999~~
	~~\| title = Sphere Packings, Lattices and Groups~~
	~~\| edition = 3rd ed~~.
	~~\| publisher~~ = ~~Springer~~-~~Verlag~~
	~~\| location = New York~~
	~~\| isbn = 0-387-98585-9~~
	}}

	~~{{DEFAULTSORT:Minkowski-Hlawka theorem}}~~
	~~[[Category:Geometry of numbers~~]]
	[~~[Category~~:~~Theorems in geometry]~~]

en>Jacobkhed: /* Other Types */ clarified

2014-01-23T02:55:24Z

Other Types: clarified

← Older revision		Revision as of 04:55, 23 January 2014
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	~~Andera~~ is ~~what you can love psychic readings~~ ([~~http~~:/~~/findyourflirt~~.~~net/index.php?m=member_profile~~&~~p=profile~~&~~id=117823 mouse click the next web page]~~) ~~contact her but she by no means truly liked that title~~. ~~It's~~ not ~~a typical factor but what she likes performing is~~ to ~~play domino but she doesn~~'~~t have the time authentic psychic readings~~ ([~~http://alles-herunterladen.de/excellent-advice-for-picking-the-ideal-hobby/ http://alles-herunterladen.de/~~]) ~~lately~~. ~~North Carolina~~ is the ~~place he enjoys most but now he is considering other choices~~. ~~He is an information officer~~.~~<br><br>Feel free to visit my site -~~ [~~http://hknews~~.~~classicmall~~.~~com~~.~~hk/groups/some~~-~~simple-tips~~-~~for~~-~~personal~~-~~development~~-~~progress/ best psychic readings~~]		In [[mathematics]], the '''Minkowski–Hlawka theorem''' is a result on the [[lattice packing]] of [[hypersphere]]s in dimension ''n'' > 1. It states that there is a [[lattice (group)\|lattice]] in [[Euclidean space]] of dimension ''n'', such that the corresponding best packing of hyperspheres with centres at the [[lattice point]]s has density Δ satisfying

			:<math>\Delta \geq \frac{\zeta(n)}{2^{n-1}},</math>

			with ζ the [[Riemann zeta function]]. Here as ''n'' → ∞, ζ(''n'') → 1. The proof of this theorem is nonconstructive, however, and it is still not known how to construct lattices with packing densities exceeding this bound for arbitrary ''n''.

			This is a result of [[Hermann Minkowski]] (1905, not published) and [[Edmund Hlawka]] (1944). The result is related to a linear lower bound for the [[Hermite constant]].

			==See also==
			*[[Kepler conjecture]]

			==References==
			*{{cite book
			\| first = John H.
			\| last = Conway
			\| authorlink = John Horton Conway
			\| coauthors = [[Neil Sloane\|Neil J.A. Sloane]]
			\| year = 1999
			\| title = Sphere Packings, Lattices and Groups
			\| edition = 3rd ed.
			\| publisher = Springer-Verlag
			\| location = New York
			\| isbn = 0-387-98585-9
			}}

			{{DEFAULTSORT:Minkowski-Hlawka theorem}}
			[[Category:Geometry of numbers]]
			[[Category:Theorems in geometry]]

en>DVdm: Reverted edits by 146.251.153.143 (talk) unexplained removal of content (HG)

2012-08-19T10:09:43Z

Reverted edits by 146.251.153.143 (talk) unexplained removal of content (HG)

New page

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