Use the highest-weight algorithm to show that (mathbf{2} otimes mathbf{2} otimes mathbf{2}=mathbf{4} oplus mathbf{2} oplus mathbf{2}), for

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Use the highest-weight algorithm to show that $\mathbf{2} \otimes \mathbf{2} \otimes \mathbf{2}=\mathbf{4} \oplus \mathbf{2} \oplus \mathbf{2}$, for the product of three fundamental $\mathrm{SU}(2)$ representations.

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Symmetry Broken Symmetry And Topology In Modern Physics A First Course

ISBN: 9781316518618

1st Edition

Authors: Mike Guidry, Yang Sun

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Question Posted: Mar 27, 2024 06:01 AM

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Use the highest-weight algorithm to show that (mathbf{2} otimes mathbf{2} otimes mathbf{2}=mathbf{4} oplus mathbf{2} oplus mathbf{2}), for

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Symmetry Broken Symmetry And Topology In Modern Physics A First Course

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