en>Gandalf61: (1) fix red link (2) move two rows to restore sequence number order

2014-10-17T11:59:53Z

(1) fix red link (2) move two rows to restore sequence number order

en>Vi2: Add A031214, as referring to OEIS itself.

2014-01-11T14:02:26Z

Add A031214, as referring to OEIS itself.

← Older revision		Revision as of 16:02, 11 January 2014
Line 1:		Line 1:
	~~We're trying to mask the noise by running an air filter, but we don't want to have to have the air filter on all the time.~~<br>~~So he tried a different outlet. So I closed the drapes and turned on a lamp in search of another outlet.~~<br>~~http~~://~~www.hamiltonorchards. If you have any sort of inquiries relating to where and how you can make use of~~ [~~http~~://~~www.bendtrapclub.com~~/~~cheap~~/~~ugg.asp Cheap Uggs Boots~~]~~, you can call us at the web~~-~~site. com~~/~~kors~~/?p=~~139~~ <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=~~136~~ <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=85 <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=~~114~~ <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=~~116~~ <br />		{\| class="navbox collapsible"
			\|-
			!colspan="6" style="background:lightsteelblue;"\|{{tnavbar-collapsible\|Fundamental convex [[regular honeycomb\|regular]] and [[uniform honeycomb]]s in dimensions 2–11 \|Honeycombs}}

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Coxeter_group#Finite_Coxeter_groups\|Family]]
			\|style="background:gainsboro;"\|<math>{\tilde{A}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{C}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{B}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{D}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{G}}_2</math> / <math>{\tilde{F}}_4</math> / <math>{\tilde{E}}_{n-1}</math>

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform tiling]]
			\|[[Triangular tiling\|{3<sup>[3]</sup>}]]
			\|[[Square tiling\|<big>δ<sub>3</sub></big>]]
			\|[[Square tiling\|<big>hδ<sub>3</sub></big>]]
			\|[[Square tiling\|<big>qδ<sub>3</sub></big>]]
			\|style="background:#e0e0f0;"\| [[Hexagonal tiling\|Hexagonal]]
			\|- align=center
			!class="navbox-group" style="background:gainsboro;" \|[[Uniform convex honeycomb]]
			\|style="background:whitesmoke;"\|[[Tetrahedral-octahedral honeycomb\|{3<sup>[4]</sup>}]]
			\|style="background:whitesmoke;"\|[[Cubic honeycomb\|<big>δ<sub>4</sub></big>]]
			\|style="background:whitesmoke;"\|[[Tetrahedral-octahedral honeycomb\|<big>hδ<sub>4</sub></big>]]
			\|style="background:whitesmoke:"\|[[Quarter cubic honeycomb\|<big>qδ<sub>4</sub></big>]]
			\|style="background:whitesmoke;"\|

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 5-honeycomb]]
			\|[[5-cell honeycomb\|{3<sup>[5]</sup>}]]
			\|[[Tesseractic honeycomb\|<big>δ<sub>5</sub></big>]]
			\|[[16-cell honeycomb\|<big>hδ<sub>5</sub></big>]]
			\|[[quarter tesseractic honeycomb\|<big>qδ<sub>5</sub></big>]]
			\|style="background:#e0f0e0;"\| [[24-cell honeycomb]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 6-honeycomb]]
			\|style="background:whitesmoke;"\|[[5-simplex honeycomb\|{3<sup>[6]</sup>}]]
			\|style="background:whitesmoke;"\|[[5-cubic honeycomb\|<big>δ<sub>6</sub></big>]]
			\|style="background:whitesmoke;"\|[[5-demicubic honeycomb\|<big>hδ<sub>6</sub></big>]]
			\|style="background:whitesmoke;"\|[[quarter 5-cubic honeycomb\|<big>qδ<sub>6</sub></big>]]
			\|style="background:whitesmoke;"\|

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 7-honeycomb]]
			\|[[6-simplex honeycomb\|{3<sup>[7]</sup>}]]
			\|[[6-cubic honeycomb\|<big>δ<sub>7</sub></big>]]
			\|[[6-demicubic honeycomb\|<big>hδ<sub>7</sub></big>]]
			\|[[quarter 6-cubic honeycomb\|<big>qδ<sub>7</sub></big>]]
			\|style="background:#f0e0e0;"\| [[2_22 honeycomb\|2<sub>22</sub>]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 8-honeycomb]]
			\|style="background:whitesmoke;"\|[[7-simplex honeycomb\|{3<sup>[8]</sup>}]]
			\|style="background:whitesmoke;"\|[[7-cubic honeycomb\|<big>δ<sub>8</sub></big>]]
			\|style="background:whitesmoke;"\|[[7-demicubic honeycomb\|<big>hδ<sub>8</sub></big>]]
			\|style="background:whitesmoke;"\|[[quarter 7-cubic honeycomb\|<big>qδ<sub>8</sub></big>]]
			\|style="background:#f0e0e0;"\| [[1_33 honeycomb\|1<sub>33</sub>]] • [[3_31 honeycomb\|3<sub>31</sub>]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 9-honeycomb]]
			\|[[8-simplex honeycomb\|{3<sup>[9]</sup>}]]
			\|[[8-cubic honeycomb\|<big>δ<sub>9</sub></big>]]
			\|[[8-demicubic honeycomb\|<big>hδ<sub>9</sub></big>]]
			\|[[quarter 8-cubic honeycomb\|<big>qδ<sub>9</sub></big>]]
			\|style="background:#f0e0e0;"\| [[1_52 honeycomb\|1<sub>52</sub>]] • [[2_51 honeycomb\|2<sub>51</sub>]] • [[5_21 honeycomb\|5<sub>21</sub>]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|Uniform ''n''-[[Honeycomb (geometry)\|honeycomb]]
			\|style="background:whitesmoke;"\|[[simplectic honeycomb\|{3<sup>[n]</sup>}]]
			\|style="background:whitesmoke;"\|[[hypercubic honeycomb\|<big>δ<sub>n</sub></big>]]
			\|style="background:whitesmoke;"\|[[demicubic honeycomb\|<big>hδ<sub>n</sub></big>]]
			\|style="background:whitesmoke;"\|[[quarter hypercubic honeycomb\|<big>qδ<sub>n</sub></big>]]
			\|style="background:#f0e0e0;"\|[[Uniform 1 k2 polytope\|1<sub>k2</sub>]] • [[Uniform 2 k1 polytope\|2<sub>k1</sub>]] • [[Uniform k 21 polytope\|k<sub>21</sub>]]
			\|}<noinclude>[[Category:Polytopes]]
			[[Category:Mathematics templates\|{{PAGENAME}}]]</noinclude>

en>BenTels: Undid revision 507851582 by BenTels (talk)

2012-08-17T15:48:33Z

Undid revision 507851582 by BenTels (talk)

New page

We're trying to mask the noise by running an air filter, but we don't want to have to have the air filter on all the time. So he tried a different outlet. So I closed the drapes and turned on a lamp in search of another outlet. http://www.hamiltonorchards. If you have any sort of inquiries relating to where and how you can make use of [http://www.bendtrapclub.com/cheap/ugg.asp Cheap Uggs Boots], you can call us at the web-site. com/kors/?p=139 http://www.hamiltonorchards.com/kors/?p=136 http://www.hamiltonorchards.com/kors/?p=85 http://www.hamiltonorchards.com/kors/?p=114 http://www.hamiltonorchards.com/kors/?p=116

← Older revision		Revision as of 16:02, 11 January 2014
Line 1:		Line 1:
	~~We're trying to mask the noise by running an air filter, but we don't want to have to have the air filter on all the time.~~<br>~~So he tried a different outlet. So I closed the drapes and turned on a lamp in search of another outlet.~~<br>~~http~~://~~www.hamiltonorchards. If you have any sort of inquiries relating to where and how you can make use of~~ [~~http~~://~~www.bendtrapclub.com~~/~~cheap~~/~~ugg.asp Cheap Uggs Boots~~]~~, you can call us at the web~~-~~site. com~~/~~kors~~/?p=~~139~~ <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=~~136~~ <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=85 <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=~~114~~ <br /> ~~http~~://~~www.hamiltonorchards.com~~/~~kors~~/?p=~~116~~ <br />		{\| class="navbox collapsible"
			\|-
			!colspan="6" style="background:lightsteelblue;"\|{{tnavbar-collapsible\|Fundamental convex [[regular honeycomb\|regular]] and [[uniform honeycomb]]s in dimensions 2–11 \|Honeycombs}}

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Coxeter_group#Finite_Coxeter_groups\|Family]]
			\|style="background:gainsboro;"\|<math>{\tilde{A}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{C}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{B}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{D}}_{n-1}</math>
			\|style="background:gainsboro;"\|<math>{\tilde{G}}_2</math> / <math>{\tilde{F}}_4</math> / <math>{\tilde{E}}_{n-1}</math>

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform tiling]]
			\|[[Triangular tiling\|{3<sup>[3]</sup>}]]
			\|[[Square tiling\|<big>δ<sub>3</sub></big>]]
			\|[[Square tiling\|<big>hδ<sub>3</sub></big>]]
			\|[[Square tiling\|<big>qδ<sub>3</sub></big>]]
			\|style="background:#e0e0f0;"\| [[Hexagonal tiling\|Hexagonal]]
			\|- align=center
			!class="navbox-group" style="background:gainsboro;" \|[[Uniform convex honeycomb]]
			\|style="background:whitesmoke;"\|[[Tetrahedral-octahedral honeycomb\|{3<sup>[4]</sup>}]]
			\|style="background:whitesmoke;"\|[[Cubic honeycomb\|<big>δ<sub>4</sub></big>]]
			\|style="background:whitesmoke;"\|[[Tetrahedral-octahedral honeycomb\|<big>hδ<sub>4</sub></big>]]
			\|style="background:whitesmoke:"\|[[Quarter cubic honeycomb\|<big>qδ<sub>4</sub></big>]]
			\|style="background:whitesmoke;"\|

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 5-honeycomb]]
			\|[[5-cell honeycomb\|{3<sup>[5]</sup>}]]
			\|[[Tesseractic honeycomb\|<big>δ<sub>5</sub></big>]]
			\|[[16-cell honeycomb\|<big>hδ<sub>5</sub></big>]]
			\|[[quarter tesseractic honeycomb\|<big>qδ<sub>5</sub></big>]]
			\|style="background:#e0f0e0;"\| [[24-cell honeycomb]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 6-honeycomb]]
			\|style="background:whitesmoke;"\|[[5-simplex honeycomb\|{3<sup>[6]</sup>}]]
			\|style="background:whitesmoke;"\|[[5-cubic honeycomb\|<big>δ<sub>6</sub></big>]]
			\|style="background:whitesmoke;"\|[[5-demicubic honeycomb\|<big>hδ<sub>6</sub></big>]]
			\|style="background:whitesmoke;"\|[[quarter 5-cubic honeycomb\|<big>qδ<sub>6</sub></big>]]
			\|style="background:whitesmoke;"\|

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 7-honeycomb]]
			\|[[6-simplex honeycomb\|{3<sup>[7]</sup>}]]
			\|[[6-cubic honeycomb\|<big>δ<sub>7</sub></big>]]
			\|[[6-demicubic honeycomb\|<big>hδ<sub>7</sub></big>]]
			\|[[quarter 6-cubic honeycomb\|<big>qδ<sub>7</sub></big>]]
			\|style="background:#f0e0e0;"\| [[2_22 honeycomb\|2<sub>22</sub>]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 8-honeycomb]]
			\|style="background:whitesmoke;"\|[[7-simplex honeycomb\|{3<sup>[8]</sup>}]]
			\|style="background:whitesmoke;"\|[[7-cubic honeycomb\|<big>δ<sub>8</sub></big>]]
			\|style="background:whitesmoke;"\|[[7-demicubic honeycomb\|<big>hδ<sub>8</sub></big>]]
			\|style="background:whitesmoke;"\|[[quarter 7-cubic honeycomb\|<big>qδ<sub>8</sub></big>]]
			\|style="background:#f0e0e0;"\| [[1_33 honeycomb\|1<sub>33</sub>]] • [[3_31 honeycomb\|3<sub>31</sub>]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|[[Uniform 9-honeycomb]]
			\|[[8-simplex honeycomb\|{3<sup>[9]</sup>}]]
			\|[[8-cubic honeycomb\|<big>δ<sub>9</sub></big>]]
			\|[[8-demicubic honeycomb\|<big>hδ<sub>9</sub></big>]]
			\|[[quarter 8-cubic honeycomb\|<big>qδ<sub>9</sub></big>]]
			\|style="background:#f0e0e0;"\| [[1_52 honeycomb\|1<sub>52</sub>]] • [[2_51 honeycomb\|2<sub>51</sub>]] • [[5_21 honeycomb\|5<sub>21</sub>]]

			\|- align=center
			!class="navbox-group" style="background:gainsboro;"\|Uniform ''n''-[[Honeycomb (geometry)\|honeycomb]]
			\|style="background:whitesmoke;"\|[[simplectic honeycomb\|{3<sup>[n]</sup>}]]
			\|style="background:whitesmoke;"\|[[hypercubic honeycomb\|<big>δ<sub>n</sub></big>]]
			\|style="background:whitesmoke;"\|[[demicubic honeycomb\|<big>hδ<sub>n</sub></big>]]
			\|style="background:whitesmoke;"\|[[quarter hypercubic honeycomb\|<big>qδ<sub>n</sub></big>]]
			\|style="background:#f0e0e0;"\|[[Uniform 1 k2 polytope\|1<sub>k2</sub>]] • [[Uniform 2 k1 polytope\|2<sub>k1</sub>]] • [[Uniform k 21 polytope\|k<sub>21</sub>]]
			\|}<noinclude>[[Category:Polytopes]]
			[[Category:Mathematics templates\|{{PAGENAME}}]]</noinclude>

List of OEIS sequences - Revision history

en>Gandalf61: (1) fix red link (2) move two rows to restore sequence number order

en>Vi2: Add A031214, as referring to OEIS itself.

en>BenTels: Undid revision 507851582 by BenTels (talk)