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Statements
∑
j
(
-
1
)
j
+
j
′
+
j
′′
(
2
j
+
1
)
6
j
j
1
j
2
j
j
3
j
4
j
′
6
j
j
1
j
2
j
j
4
j
3
j
′′
=
6
j
j
1
j
4
j
′
j
2
j
3
j
′′
,
subscript
𝑗
superscript
1
𝑗
superscript
𝑗
′
superscript
𝑗
′′
2
𝑗
1
sixj
subscript
𝑗
1
subscript
𝑗
2
𝑗
subscript
𝑗
3
subscript
𝑗
4
superscript
𝑗
′
sixj
subscript
𝑗
1
subscript
𝑗
2
𝑗
subscript
𝑗
4
subscript
𝑗
3
superscript
𝑗
′′
sixj
subscript
𝑗
1
subscript
𝑗
4
superscript
𝑗
′
subscript
𝑗
2
subscript
𝑗
3
superscript
𝑗
′′
{\displaystyle{\displaystyle\sum_{j}(-1)^{j+j^{\prime}+j^{\prime\prime}}(2j+1)%
\mathit{6j}{j_{1}}{j_{2}}{j}{j_{3}}{j_{4}}{j^{\prime}}\mathit{6j}{j_{1}}{j_{2}%
}{j}{j_{4}}{j_{3}}{j^{\prime\prime}}=\mathit{6j}{j_{1}}{j_{4}}{j^{\prime}}{j_{%
2}}{j_{3}}{j^{\prime\prime}},}}
6
j
j
1
j
2
j
3
l
1
l
sixj
subscript
𝑗
1
subscript
𝑗
2
subscript
𝑗
3
subscript
𝑙
1
𝑙
{\displaystyle{\displaystyle\mathit{6j}{\NVar{j_{1}}}{\NVar{j_{2}}}{\NVar{j_{3%
}}}{\NVar{l_{1}}}{\NVar{l}\)\@add@PDF@RDFa@triples\end{document}}}}
j
,
j
r
𝑗
subscript
𝑗
𝑟
{\displaystyle{\displaystyle j,j_{r}}}
Identifiers
