The Dynkin labels of a weight λ are its simple-coroot coordinates λi=⟨λ,αi∨⟩. Thus λ=∑iλiωi in the basis of fundamental weights.
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- A2 representation of highest weight (2,0)
- Adjoint representation of SU(3)
- B2 adjoint representation weight diagram
- Dominant weight
- Dominant weight multiplicity formula for sl3
- Highest-weight coordinates
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- Root SU(2) subalgebras of SU(3)
- sl3 decomposition of the symmetric-square dual tensor product
- sl3 highest-weight tensor rule
- sl3 interlacing character formula
- SU(3) highest-weight coordinates
- SU(3) quadratic Casimir eigenvalue
- SU(3) triplet-octet decomposition
- Symmetric cubic representation of SU(3)
- Symmetric square of the sl3 representation of highest weight (2,1)
- Triality (SU(3))
- Two conjugate SU(3) triplets with a triplet
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