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Write a function to compute the tensor which is defined as . The bracket represents the anticomumator and the s are the Gell-Mann matrices. Consider all possible commutations of the indices and . Consider indices going from 1 to 8. Return only the real part of the results.
Plain-text mathematical notation (without MathML)
Write a function to compute the tensor d_(ijk) which is defined as d_(ijk)=(1)/(4)Tr({λ_(i),λ_(j)}λ_(k)). The bracket represents the anticomumator and the λs are the Gell-Mann matrices. Consider all possible commutations of the indices i,j,and k. Consider indices going from 1 to 8. Return only the real part of the results.Original LaTeX notation
Write a function to compute the tensor $d_{ijk}$ which is defined as $d_{i j k}=\frac{1}{4} \operatorname{Tr}\left(\left\{\lambda_{i}, \lambda_{j}\right\} \lambda_{k}\right)$. The bracket represents the anticomumator and the $\lambda$s are the Gell-Mann matrices. Consider all possible commutations of the indices $i, j, $and $k$. Consider indices going from 1 to 8. Return only the real part of the results.Discussion
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