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Clebsch-Gordan coefficients and the binomial distribution

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arxiv quant-ph/0112096 v1 pith:OKBBU2J2 submitted 2001-12-17 quant-ph math-phmath.MP

Paul O'Hara This is my paper · ORCID
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keywords arraybeginbinomialclebsch-gordancoefficientsdistributioncaseclass
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abstract

A class of Clebsch-Gordan coefficients are derived from the properties of conditional probability using the binomial distribution. In particular, in the case of $l=l_1+l_2$ it is shown that $$[<l_1/2-k_1, l_2/2-k_2|l/2, k=k_1+k_2]>^2 =\frac{(\begin{array}{c} l_1 k_1\end{array}) (\begin{array}{c}l_2 k_2\end{array})}{(\begin{array}{c}l k \end{array})}$$

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    A two-measurement syndrome extraction and teleportation-based recovery corrects single qubit insertion errors on gapped permutation-invariant codes.

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