DPLL algorithm - Revision history

en>Jochen Burghardt: /* top */

2014-11-30T10:20:06Z

top

← Older revision		Revision as of 12:20, 30 November 2014
Line 1:		Line 1:
	I ~~would like to introduce myself to~~ you~~, I am Andrew and my wife doesn't like~~ it ~~at all~~. Distributing production is ~~how he makes a living. For a whilst~~ I've been ~~in Mississippi but now I'm contemplating other options~~. ~~I am truly fond of to go to karaoke but I've been using on new issues lately~~.<br><br>~~Also visit~~ my ~~page ... certified psychics (~~[http://1.~~234~~.~~36.240/fxac/m001_2/7330 this site~~])		Alyson is the title individuals use to contact me and I think it sounds quite good when you say it. Distributing production has been his occupation for some time. Kentucky is where I've always been residing. To climb is some thing she would never give up.<br><br>Feel free to surf to my web site - love psychic; [http://Gcjcteam.org/index.php?mid=etc_video&document_srl=696611&sort_index=regdate&order_type=desc Click Link],

en>Mark viking: /* top */ Added context to first sentence

2014-02-24T23:19:44Z

top: Added context to first sentence

← Older revision		Revision as of 01:19, 25 February 2014
Line 1:		Line 1:
	~~[[File:Quadrifolium~~.~~svg\|thumb\|Rotated Quadrifolium]]~~		I would like to introduce myself to you, I am Andrew and my wife doesn't like it at all. Distributing production is how he makes a living. For a whilst I've been in Mississippi but now I'm contemplating other options. I am truly fond of to go to karaoke but I've been using on new issues lately.<br><br>Also visit my page ... certified psychics ([http://1.234.36.240/fxac/m001_2/7330 this site])

	~~{{Dablink\|This article~~ is ~~about~~ a ~~geometric shape~~. For ~~the article about the plant, please see [[Four-leaf clover]]}}~~

	~~The~~ ''~~'quadrifolium'''~~
	~~(also known as '''four-leaved clover'''<ref>~~
	~~C G Gibson, ''Elementary Geometry~~ of ~~Algebraic Curves, An Undergraduate Introduction~~'~~', Cambridge University Press, Cambridge, 2001, ISBN 978-0-521-64641-3~~. ~~Pages 92 and 93~~
	<~~/ref~~>)
	~~is a type of [[Rose (mathematics)\|rose curve]] with n=2. It has [[polar equation]]:~~

	:<~~math~~>~~r = \cos(2\theta), \,</math>~~

	~~with corresponding algebraic equation~~

	~~:<math>(x^2+y^2)^3 = (x^2-y^2)^2~~. ~~\,</math>~~

	~~Rotated by 45°, this becomes~~

	~~:<math>r = \sin(2\theta) \,</math>~~

	~~with corresponding algebraic equation~~

	~~:<math>(x^2+y^2)^3 = 4x^2y^2~~. ~~\,</math>~~

	~~In either form, it is a [[algebraic curve\|plane algebraic curve]] of [[geometric genus\|genus]] zero~~.

	~~The [[dual curve]] to the quadrifolium is~~

	~~:<math>(x^2-y^2)^4 + 837(x^2+y^2)^2 + 108x^2y^2 = 16(x^2+7y^2)(y^2+7x^2)~~(~~x^2+y^2)+729(x^2+y^2). \,</math>~~

	~~[[File:Dualrose.png\|thumb\|Dual Quadrifolium]]~~

	~~The area inside the curve is <math>\tfrac 12 \pi</math>, which is exactly half of the area of the circumcircle of the quadrifolium. The length of the curve is ca. 9.6884.<ref>~~[http://~~mathworld~~.~~wolfram~~.~~com/Quadrifolium~~.~~html Quadrifolium - from Wolfram MathWorld]<~~/~~ref>~~

	~~==Notes==~~
	~~<references />~~

	~~==References==~~
	* {{cite book \| author=J. Dennis Lawrence \| title=A catalog of special plane curves \| publisher=Dover Publications \| year=1972 \| isbn=0-486-60288-5 \| page=175 }}

	~~==External links==~~
	* [http://~~jsxgraph.uni-bayreuth.de/wiki/index.php/Rose Interactive example with JSXGraph]~~

	~~[[Category:Sextic curves]~~]

en>Vegaswikian: Disambiguated: complexity theory → Computational complexity theory

2013-09-01T22:06:58Z

Disambiguated: complexity theory → Computational complexity theory

← Older revision		Revision as of 00:06, 2 September 2013
Line 1:		Line 1:
	~~Wilber Berryhill~~ is the ~~name his mothers~~ and ~~fathers gave him and he totally digs that title~~. ~~Ohio~~ is ~~exactly where my home~~ is ~~but my spouse desires us to transfer~~. ~~Since I was 18 I've been operating as a bookkeeper but soon my wife and I will begin our own company~~. ~~Playing badminton~~ is ~~a factor that he~~ is ~~completely addicted to~~.<br><br>~~Look into my web~~-~~site ::~~ [http://~~modenpeople~~.co.kr/~~modn~~/~~qna~~/~~292291 free psychic reading~~]		[[File:Quadrifolium.svg\|thumb\|Rotated Quadrifolium]]

			{{Dablink\|This article is about a geometric shape. For the article about the plant, please see [[Four-leaf clover]]}}

			The '''quadrifolium'''
			(also known as '''four-leaved clover'''<ref>
			C G Gibson, ''Elementary Geometry of Algebraic Curves, An Undergraduate Introduction'', Cambridge University Press, Cambridge, 2001, ISBN 978-0-521-64641-3. Pages 92 and 93
			</ref>)
			is a type of [[Rose (mathematics)\|rose curve]] with n=2. It has [[polar equation]]:

			:<math>r = \cos(2\theta), \,</math>

			with corresponding algebraic equation

			:<math>(x^2+y^2)^3 = (x^2-y^2)^2. \,</math>

			Rotated by 45°, this becomes

			:<math>r = \sin(2\theta) \,</math>

			with corresponding algebraic equation

			:<math>(x^2+y^2)^3 = 4x^2y^2. \,</math>

			In either form, it is a [[algebraic curve\|plane algebraic curve]] of [[geometric genus\|genus]] zero.

			The [[dual curve]] to the quadrifolium is

			:<math>(x^2-y^2)^4 + 837(x^2+y^2)^2 + 108x^2y^2 = 16(x^2+7y^2)(y^2+7x^2)(x^2+y^2)+729(x^2+y^2). \,</math>

			[[File:Dualrose.png\|thumb\|Dual Quadrifolium]]

			The area inside the curve is <math>\tfrac 12 \pi</math>, which is exactly half of the area of the circumcircle of the quadrifolium. The length of the curve is ca. 9.6884.<ref>[http://mathworld.wolfram.com/Quadrifolium.html Quadrifolium - from Wolfram MathWorld]</ref>

			==Notes==
			<references />

			==References==
			* {{cite book \| author=J. Dennis Lawrence \| title=A catalog of special plane curves \| publisher=Dover Publications \| year=1972 \| isbn=0-486-60288-5 \| page=175 }}

			==External links==
			* [http://jsxgraph.uni-bayreuth.de/wiki/index.php/Rose Interactive example with JSXGraph]

			[[Category:Sextic curves]]

en>ChrisGualtieri: General fixes / CHECKWIKI fixes using AWB

2012-08-30T23:45:34Z

General fixes / CHECKWIKI fixes using AWB

New page

Wilber Berryhill is the name his mothers and fathers gave him and he totally digs that title. Ohio is exactly where my home is but my spouse desires us to transfer. Since I was 18 I've been operating as a bookkeeper but soon my wife and I will begin our own company. Playing badminton is a factor that he is completely addicted to.<br><br>Look into my web-site :: [http://modenpeople.co.kr/modn/qna/292291 free psychic reading]