teakes.blogspot.com

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Your no. 1 resource on all things Teake. Sunday, September 14, 2014. The exceptional symmetry of E8. Here's a little movie I made about the Lie group E. Out of all the known Lie groups, E. Stands out as the largest and most complex exceptional group. It has 248 generating elements, which by themselves have an astounding degree of symmetry. This symmetry can only be fully grasped in 8-dimensional space. But luckily it is also possible to project E. Posted by Teake Nutma. Tuesday, July 15, 2014. LieLink is...

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Your no. 1 resource on all things Teake. Sunday, September 14, 2014. The exceptional symmetry of E8. Here's a little movie I made about the Lie group E. Out of all the known Lie groups, E. Stands out as the largest and most complex exceptional group. It has 248 generating elements, which by themselves have an astounding degree of symmetry. This symmetry can only be fully grasped in 8-dimensional space. But luckily it is also possible to project E. Posted by Teake Nutma. Tuesday, July 15, 2014. LieLink is...

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Teake's blog | teakes.blogspot.com Reviews

https://teakes.blogspot.com

Your no. 1 resource on all things Teake. Sunday, September 14, 2014. The exceptional symmetry of E8. Here's a little movie I made about the Lie group E. Out of all the known Lie groups, E. Stands out as the largest and most complex exceptional group. It has 248 generating elements, which by themselves have an astounding degree of symmetry. This symmetry can only be fully grasped in 8-dimensional space. But luckily it is also possible to project E. Posted by Teake Nutma. Tuesday, July 15, 2014. LieLink is...

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teakes.blogspot.com

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Teake's blog: Coxeter planes

http://teakes.blogspot.com/2013/01/coxeter-planes.html

Your no. 1 resource on all things Teake. Thursday, January 31, 2013. Here are a few nice Coxeter projections of representations of finite Lie algebras. If you don't know what a Coxeter projection is, or a finite Lie algebra for that matter, have a look at my PhD thesis. From which I took these pictures). Or, visit John Stembridge's website. For more information and pictures. Update: some of these pictures do not show the full representation, but only a subset. The adjoint representation of B.

2

Teake's blog: August 2013

http://teakes.blogspot.com/2013_08_01_archive.html

Your no. 1 resource on all things Teake. Sunday, August 18, 2013. After quite a bit of hard work, I'm proud to announce xTras. The main change over the 1.1 releases is that it now has built-in documentation. That means that when you enter for example? There will be a nicely formatted message that informs you how to use AllContractions:. Pressing the blue link at the end of the message opens up the reference page of AllContractions in the documentation center:. Subscribe to: Posts (Atom).

3

Teake's blog: February 2013

http://teakes.blogspot.com/2013_02_01_archive.html

Your no. 1 resource on all things Teake. Friday, February 8, 2013. The Weyl group of C4. Time for a pretty picture! It's the Weyl group of the finite Lie algebra C. Is 'only' 36 dimensional, its Weyl group is a bit bigger and has 384 elements. The pictures doesn't show the elements of the Weyl group though, but rather all possible connections between them. If you looks closely the black dots aren't dots - they're points where are lots of lines meet. Subscribe to: Posts (Atom). The Weyl group of C4.

4

Teake's blog: March 2010

http://teakes.blogspot.com/2010_03_01_archive.html

Your no. 1 resource on all things Teake. Monday, March 29, 2010. Currently I'm working on my PhD thesis. It isn't finished yet, but I decided the following images were worth a sneak peak:. Besides looking nice, the pictures actually convey some information. They're so-called Hasse diagrams. Of the root systems. Of a few affine Lie algebras. Subscribe to: Posts (Atom).

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Teake's blog: The exceptional symmetry of E8

http://teakes.blogspot.com/2014/09/the-exceptional-symmetry-of-e8.html

Your no. 1 resource on all things Teake. Sunday, September 14, 2014. The exceptional symmetry of E8. Here's a little movie I made about the Lie group E. Out of all the known Lie groups, E. Stands out as the largest and most complex exceptional group. It has 248 generating elements, which by themselves have an astounding degree of symmetry. This symmetry can only be fully grasped in 8-dimensional space. But luckily it is also possible to project E. Subscribe to: Post Comments (Atom).

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teakes.blogspot.com

Teake's blog

Your no. 1 resource on all things Teake. Sunday, September 14, 2014. The exceptional symmetry of E8. Here's a little movie I made about the Lie group E. Out of all the known Lie groups, E. Stands out as the largest and most complex exceptional group. It has 248 generating elements, which by themselves have an astounding degree of symmetry. This symmetry can only be fully grasped in 8-dimensional space. But luckily it is also possible to project E. Posted by Teake Nutma. Tuesday, July 15, 2014. LieLink is...

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