Lemniscatic elliptic function - Revision history

en>Yobot: WP:CHECKWIKI error fixes using AWB (10093)

2014-05-05T11:30:25Z

WP:CHECKWIKI error fixes using AWB (10093)

← Older revision		Revision as of 13:30, 5 May 2014
Line 1:		Line 1:
	~~{\| class="wikitable" align="right" style="margin-left:10px" width="250"~~		Hi there. My title is Sophia Meagher even though it is not the title on my birth certificate. What me and my family love is performing ballet but I've been taking on new things recently. Office supervising is exactly where her main income arrives from but she's currently utilized for another [http://www.herandkingscounty.com/content/information-and-facts-you-must-know-about-hobbies accurate psychic readings] one. My wife and I live in Mississippi and I adore every working online psychic readings ([http://hknews.classicmall.com.hk/groups/some-simple-tips-for-personal-development-progress/ http://hknews.classicmall.com.hk/groups/some-simple-tips-for-personal-development-progress/]) day residing here.<br><br>Also visit my site: best psychic readings ([http://kpupf.com/xe/talk/735373 Visit Web Page])
	~~!bgcolor=#e7dcc3 colspan=2\|Tetragonal disphenoid tetrahedral honeycomb~~
	\|-
	~~\|bgcolor=#ffffff align=center colspan=2\|~~[~~[Image~~:~~Disphenoid tetrah hc~~.~~png\|300px]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Type\|\|[[convex uniform honeycomb]] dual~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Coxeter~~-~~Dynkin diagram]]\|\|{{CDD\|node\|4\|node_f1\|3\|node_f1\|4\|node}}~~
	\|-
	~~\|bgcolor=#e7dcc3\|Cell type\|\|[[Image:Disphenoid tetrahedron.png\|100px]]<BR>[[Tetragonal disphenoid]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Face types\|\|[[isosceles triangle]] {3}~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Vertex figure~~]~~]\|\|[~~[~~File~~:~~Tetrakishexahedron~~.~~jpg\|80px]]<BR>[[tetrakis hexahedron]]<BR>{{CDD\|node\|4\|node_f1\|3\|node_f1}}~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Space group]]\|\|Im{{overline\|3}}m (229)~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Coxeter notation\|Symmetry]]\|\|[<span~~/~~>[4,3,4]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Coxeter group]]\|\|<math>{\tilde{C}}_3<~~/~~math>, [4,3,4]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Dual\|\|[[Bitruncated cubic honeycomb]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Properties\|\|[[cell~~-~~transitive]], [[face~~-~~transitive]], [[vertex~~-~~transitive]]~~
	\|}
	~~The '''tetragonal disphenoid tetrahedral honeycomb''' is a space~~-filling [[tessellation]] (or [[honeycomb (geometry)\|honeycomb]]) in [[Euclidean 3-space]] made up of identical [[tetragonal disphenoid]]al cells. Cells are [[face-transitive]] with 4 identical [[isosceles triangle]] faces.

	~~[[John Horton Conway]] calls this honeycomb a '''oblate tetrahedrille'''.~~

	~~This honeycomb's [[vertex figure]] is a [[tetrakis cube]]~~: ~~24 disphenoids meet at each vertex~~. ~~The union of these 24 disphenoids forms a [[rhombic dodecahedron]]~~. ~~Each edge of the tessellation is surrounded by either four or six disphenoids, according to whether it forms the base or one of the sides of its adjacent isosceles triangle faces respectively~~. When an edge forms the base of its adjacent isosceles triangles, and is surrounded by four disphenoids, they form an irregular [[octahedron]]. When an edge forms one of the two equal sides of its adjacent isosceles triangle faces, the six disphenoids surrounding the edge form a special type of [[parallelepiped]] called a [[trigonal trapezohedron]].

	~~The disphenoid tetrahedral honeycomb is the dual of the uniform [[bitruncated cubic honeycomb]].~~

	~~==See also==~~
	*[[Architectonic and catoptric tessellation]]
	*[[Cubic honeycomb]]
	*[[Triakis truncated tetrahedral honeycomb]]

	~~==References==~~

	*{{citation
	~~\| last = Gibb \| first = William~~
	~~\| title = Paper patterns: solid shapes from metric paper~~
	~~\| year = 1990~~
	~~\| journal = Mathematics in School~~
	~~\| volume = 19~~
	~~\| issue = 3~~
	~~\| pages = 2–4}}, reprinted in {{citation~~
	~~\| editor~~-~~last = Pritchard \| editor~~-~~first = Chris~~
	~~\| year = 2003~~
	~~\| title = The Changing Shape of Geometry: Celebrating a Century of Geometry and Geometry Teaching~~
	~~\| publisher = Cambridge University Press~~
	~~\| isbn = 0~~-~~521~~-~~53162~~-4
	~~\| pages = 363–366}}.~~
	*{{citation
	~~\| doi = 10.2307~~/~~2689983~~
	~~\| last = Senechal \| first = Marjorie \| authorlink = Marjorie Senechal~~
	~~\| title = Which tetrahedra fill space?~~
	~~\| year = 1981~~
	~~\| journal = [[Mathematics Magazine~~]]
	~~\| volume = 54~~
	~~\| issue = 5~~
	~~\| pages = 227–243~~
	~~\| publisher = Mathematical Association of America~~
	~~\| jstor = 2689983}}~~.

	[[~~Category~~:~~Honeycombs (geometry~~)]]


	~~{{polychora-stub}}~~

66.25.206.181: /* Lemniscate sine and cosine functions */ +.

2013-12-21T23:00:18Z

Lemniscate sine and cosine functions: +.

← Older revision		Revision as of 01:00, 22 December 2013
Line 1:		Line 1:
	~~The author's name is Christy Brookins. My wife and I live in Mississippi and I adore every working day residing~~ right ~~here~~. ~~To climb is something I really appreciate doing~~. ~~Office supervising is exactly where my main earnings comes from but I've usually wanted my personal business~~.<br><br>~~my blog :: real psychics~~ ([~~http:~~//~~165~~.~~132~~.39.~~93/xe/visitors/372912 165~~.~~132~~.39.93])		{\| class="wikitable" align="right" style="margin-left:10px" width="250"
			!bgcolor=#e7dcc3 colspan=2\|Tetragonal disphenoid tetrahedral honeycomb
			\|-
			\|bgcolor=#ffffff align=center colspan=2\|[[Image:Disphenoid tetrah hc.png\|300px]]
			\|-
			\|bgcolor=#e7dcc3\|Type\|\|[[convex uniform honeycomb]] dual
			\|-
			\|bgcolor=#e7dcc3\|[[Coxeter-Dynkin diagram]]\|\|{{CDD\|node\|4\|node_f1\|3\|node_f1\|4\|node}}
			\|-
			\|bgcolor=#e7dcc3\|Cell type\|\|[[Image:Disphenoid tetrahedron.png\|100px]]<BR>[[Tetragonal disphenoid]]
			\|-
			\|bgcolor=#e7dcc3\|Face types\|\|[[isosceles triangle]] {3}
			\|-
			\|bgcolor=#e7dcc3\|[[Vertex figure]]\|\|[[File:Tetrakishexahedron.jpg\|80px]]<BR>[[tetrakis hexahedron]]<BR>{{CDD\|node\|4\|node_f1\|3\|node_f1}}
			\|-
			\|bgcolor=#e7dcc3\|[[Space group]]\|\|Im{{overline\|3}}m (229)
			\|-
			\|bgcolor=#e7dcc3\|[[Coxeter notation\|Symmetry]]\|\|[<span/>[4,3,4]]
			\|-
			\|bgcolor=#e7dcc3\|[[Coxeter group]]\|\|<math>{\tilde{C}}_3</math>, [4,3,4]
			\|-
			\|bgcolor=#e7dcc3\|Dual\|\|[[Bitruncated cubic honeycomb]]
			\|-
			\|bgcolor=#e7dcc3\|Properties\|\|[[cell-transitive]], [[face-transitive]], [[vertex-transitive]]
			\|}
			The '''tetragonal disphenoid tetrahedral honeycomb''' is a space-filling [[tessellation]] (or [[honeycomb (geometry)\|honeycomb]]) in [[Euclidean 3-space]] made up of identical [[tetragonal disphenoid]]al cells. Cells are [[face-transitive]] with 4 identical [[isosceles triangle]] faces.

			[[John Horton Conway]] calls this honeycomb a '''oblate tetrahedrille'''.

			This honeycomb's [[vertex figure]] is a [[tetrakis cube]]: 24 disphenoids meet at each vertex. The union of these 24 disphenoids forms a [[rhombic dodecahedron]]. Each edge of the tessellation is surrounded by either four or six disphenoids, according to whether it forms the base or one of the sides of its adjacent isosceles triangle faces respectively. When an edge forms the base of its adjacent isosceles triangles, and is surrounded by four disphenoids, they form an irregular [[octahedron]]. When an edge forms one of the two equal sides of its adjacent isosceles triangle faces, the six disphenoids surrounding the edge form a special type of [[parallelepiped]] called a [[trigonal trapezohedron]].

			The disphenoid tetrahedral honeycomb is the dual of the uniform [[bitruncated cubic honeycomb]].

			==See also==
			*[[Architectonic and catoptric tessellation]]
			*[[Cubic honeycomb]]
			*[[Triakis truncated tetrahedral honeycomb]]

			==References==

			*{{citation
			\| last = Gibb \| first = William
			\| title = Paper patterns: solid shapes from metric paper
			\| year = 1990
			\| journal = Mathematics in School
			\| volume = 19
			\| issue = 3
			\| pages = 2–4}}, reprinted in {{citation
			\| editor-last = Pritchard \| editor-first = Chris
			\| year = 2003
			\| title = The Changing Shape of Geometry: Celebrating a Century of Geometry and Geometry Teaching
			\| publisher = Cambridge University Press
			\| isbn = 0-521-53162-4
			\| pages = 363–366}}.
			*{{citation
			\| doi = 10.2307/2689983
			\| last = Senechal \| first = Marjorie \| authorlink = Marjorie Senechal
			\| title = Which tetrahedra fill space?
			\| year = 1981
			\| journal = [[Mathematics Magazine]]
			\| volume = 54
			\| issue = 5
			\| pages = 227–243
			\| publisher = Mathematical Association of America
			\| jstor = 2689983}}.

			[[Category:Honeycombs (geometry)]]


			{{polychora-stub}}

76.120.181.41: improve

2012-08-16T00:15:00Z

improve

New page

The author's name is Christy Brookins. My wife and I live in Mississippi and I adore every working day residing right here. To climb is something I really appreciate doing. Office supervising is exactly where my main earnings comes from but I've usually wanted my personal business.<br><br>my blog :: real psychics ([http://165.132.39.93/xe/visitors/372912 165.132.39.93])

← Older revision		Revision as of 13:30, 5 May 2014
Line 1:		Line 1:
	~~{\| class="wikitable" align="right" style="margin-left:10px" width="250"~~		Hi there. My title is Sophia Meagher even though it is not the title on my birth certificate. What me and my family love is performing ballet but I've been taking on new things recently. Office supervising is exactly where her main income arrives from but she's currently utilized for another [http://www.herandkingscounty.com/content/information-and-facts-you-must-know-about-hobbies accurate psychic readings] one. My wife and I live in Mississippi and I adore every working online psychic readings ([http://hknews.classicmall.com.hk/groups/some-simple-tips-for-personal-development-progress/ http://hknews.classicmall.com.hk/groups/some-simple-tips-for-personal-development-progress/]) day residing here.<br><br>Also visit my site: best psychic readings ([http://kpupf.com/xe/talk/735373 Visit Web Page])
	~~!bgcolor=#e7dcc3 colspan=2\|Tetragonal disphenoid tetrahedral honeycomb~~
	\|-
	~~\|bgcolor=#ffffff align=center colspan=2\|~~[~~[Image~~:~~Disphenoid tetrah hc~~.~~png\|300px]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Type\|\|[[convex uniform honeycomb]] dual~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Coxeter~~-~~Dynkin diagram]]\|\|{{CDD\|node\|4\|node_f1\|3\|node_f1\|4\|node}}~~
	\|-
	~~\|bgcolor=#e7dcc3\|Cell type\|\|[[Image:Disphenoid tetrahedron.png\|100px]]<BR>[[Tetragonal disphenoid]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Face types\|\|[[isosceles triangle]] {3}~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Vertex figure~~]~~]\|\|[~~[~~File~~:~~Tetrakishexahedron~~.~~jpg\|80px]]<BR>[[tetrakis hexahedron]]<BR>{{CDD\|node\|4\|node_f1\|3\|node_f1}}~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Space group]]\|\|Im{{overline\|3}}m (229)~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Coxeter notation\|Symmetry]]\|\|[<span~~/~~>[4,3,4]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|[[Coxeter group]]\|\|<math>{\tilde{C}}_3<~~/~~math>, [4,3,4]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Dual\|\|[[Bitruncated cubic honeycomb]]~~
	\|-
	~~\|bgcolor=#e7dcc3\|Properties\|\|[[cell~~-~~transitive]], [[face~~-~~transitive]], [[vertex~~-~~transitive]]~~
	\|}
	~~The '''tetragonal disphenoid tetrahedral honeycomb''' is a space~~-filling [[tessellation]] (or [[honeycomb (geometry)\|honeycomb]]) in [[Euclidean 3-space]] made up of identical [[tetragonal disphenoid]]al cells. Cells are [[face-transitive]] with 4 identical [[isosceles triangle]] faces.

	~~[[John Horton Conway]] calls this honeycomb a '''oblate tetrahedrille'''.~~

	~~This honeycomb's [[vertex figure]] is a [[tetrakis cube]]~~: ~~24 disphenoids meet at each vertex~~. ~~The union of these 24 disphenoids forms a [[rhombic dodecahedron]]~~. ~~Each edge of the tessellation is surrounded by either four or six disphenoids, according to whether it forms the base or one of the sides of its adjacent isosceles triangle faces respectively~~. When an edge forms the base of its adjacent isosceles triangles, and is surrounded by four disphenoids, they form an irregular [[octahedron]]. When an edge forms one of the two equal sides of its adjacent isosceles triangle faces, the six disphenoids surrounding the edge form a special type of [[parallelepiped]] called a [[trigonal trapezohedron]].

	~~The disphenoid tetrahedral honeycomb is the dual of the uniform [[bitruncated cubic honeycomb]].~~

	~~==See also==~~
	*[[Architectonic and catoptric tessellation]]
	*[[Cubic honeycomb]]
	*[[Triakis truncated tetrahedral honeycomb]]

	~~==References==~~

	*{{citation
	~~\| last = Gibb \| first = William~~
	~~\| title = Paper patterns: solid shapes from metric paper~~
	~~\| year = 1990~~
	~~\| journal = Mathematics in School~~
	~~\| volume = 19~~
	~~\| issue = 3~~
	~~\| pages = 2–4}}, reprinted in {{citation~~
	~~\| editor~~-~~last = Pritchard \| editor~~-~~first = Chris~~
	~~\| year = 2003~~
	~~\| title = The Changing Shape of Geometry: Celebrating a Century of Geometry and Geometry Teaching~~
	~~\| publisher = Cambridge University Press~~
	~~\| isbn = 0~~-~~521~~-~~53162~~-4
	~~\| pages = 363–366}}.~~
	*{{citation
	~~\| doi = 10.2307~~/~~2689983~~
	~~\| last = Senechal \| first = Marjorie \| authorlink = Marjorie Senechal~~
	~~\| title = Which tetrahedra fill space?~~
	~~\| year = 1981~~
	~~\| journal = [[Mathematics Magazine~~]]
	~~\| volume = 54~~
	~~\| issue = 5~~
	~~\| pages = 227–243~~
	~~\| publisher = Mathematical Association of America~~
	~~\| jstor = 2689983}}~~.

	[[~~Category~~:~~Honeycombs (geometry~~)]]


	~~{{polychora-stub}}~~