I am very happy to see the vidoe from you, hopefully the others also are happy for You Professor Leonard Susskind continues his discussion of group theory.
The comment at 7:00 was helpful. There are different matrix representations of the same group. But I thought SU(3), by definition, requires a 3X3 matrix representation.
@mathforphysics even outside of the world of matrices a group (e.g. this group) will have many representations. technically a group is simply a mathematical object with structure that exists on its own, without any actual interpretation.
staying inside the world of matrices, it is still easy to think of other interpretations. consider the group of rotations of a circle, in matrix form. naturally you would write the elements as 2x2 matrices and think of them as acting within 2-space.
@mathforphysics however you could just as well write them as 3x3 matrices in which the z-axis is unaltered. the interpretation for this would be rotating a circle in 3-space without tilting it.
This is fascinating. Hard work to keep up with but its a much better physics course than the one I took in 1980, brilliant. Sharing of this with the world very much appreciated, thanks!!
Good, I like that you share this video, I wish success always Professor Leonard Susskind continues his discussion of group theory.
bundawartini 1 week ago
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I am very happy to see the vidoe from you, hopefully the others also are happy for You Professor Leonard Susskind continues his discussion of group theory.
jhoenedu 3 weeks ago
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croncong 3 weeks ago
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fitnesus 3 weeks ago
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lupabuatchannel 3 weeks ago
Good, I like that you share this video, I wish success always Professor Leonard Susskind continues his discussion of group theory.
cenedywong 3 weeks ago
I Really Like The Video From Your Professor Leonard Susskind continues his discussion of group theory.
Onepissite 3 weeks ago
Your Video Is Very Useful Sharing Professor Leonard Susskind continues his discussion of group theory.
pemburuiklan 3 weeks ago
learned a lot.
grunder20 3 months ago
I learned a lot. Thanks.
felpaluche 3 months ago
Where to find lecture 3?
PzyberZpace 10 months ago
@PzyberZpace in itunes u
amas2010 2 weeks ago in playlist Course | Particle Physics: Standard Model
The comment at 7:00 was helpful. There are different matrix representations of the same group. But I thought SU(3), by definition, requires a 3X3 matrix representation.
mathforphysics 1 year ago
@mathforphysics even outside of the world of matrices a group (e.g. this group) will have many representations. technically a group is simply a mathematical object with structure that exists on its own, without any actual interpretation.
staying inside the world of matrices, it is still easy to think of other interpretations. consider the group of rotations of a circle, in matrix form. naturally you would write the elements as 2x2 matrices and think of them as acting within 2-space.
gorgolyt 1 year ago
@mathforphysics however you could just as well write them as 3x3 matrices in which the z-axis is unaltered. the interpretation for this would be rotating a circle in 3-space without tilting it.
gorgolyt 1 year ago
lol New Revolutions this guy knows nothing same old shit of 30 years ago
NiteAngel 1 year ago
I read the Black Hole War. It was brilliant :D
fermista 1 year ago
Wow, the matrix representation into independent blocks is essential. Otherwise this wouldnt have made any sense to me.
bhigr 1 year ago
mix up, combine states? I dont understand these equations. Singulet means that you cannot transform them into another object using a unitary matrix?
bhigr 1 year ago
This is fascinating. Hard work to keep up with but its a much better physics course than the one I took in 1980, brilliant. Sharing of this with the world very much appreciated, thanks!!
coastwalker 1 year ago
568 views now.
Bluevetteboy2012 1 year ago
Sometimes, Genius comes in a form we don't like.
Like a man who has had *one* of his senses taken away.
Reduce the dimensions to solve the equations.
You can thank me later!
Spinprovisation 1 year ago
You want views, or understanding?
In 1919 Einstein had 2 views. Himself & Eddington.
Spinprovisation 1 year ago
Only 266 views... A shame indeed...
QuickDrawMgraw 1 year ago 2