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(1728)

where S( ) means symmetrization Recalling x a = a , and using (1723), we j apply the operator L3 to this expression:

j j f L3 = 3 , = f ,



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version of diplomacy)83 In a similar vein, in 2006, Condoleezza Rice was asked why she wasn t talking with Syria She replied, The Syrians know what they need to do 84 Let s hope that the Obama administration bucks this trend and reinvigorates diplomacy and intelligence not military might as our rst line of defense

(1729)





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We prove in Appendix E that the commutator of the symmetrized term is the symmetrized commutator Then, using the identity [ J, AB M] = [ J, A]B M + A[ J, B] M + + AB [ J, M] , which results easily (by induction) from [ J, AB] = [ J, A]B + A[ J, B], it follows that

j j L3 = 3 , = f f ,

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x2

x 3 (1730)

Fifth normal form (5NF)

(1731)

Similar identities hold for L1 , L2 , and thus for (L j )2 It follows that Y m appears as an element of O j that is a common eigenvector j of L3 , with eigenvalue m, and of (L j )2 , with eigenvalue ( + 1) Since we proved above that such an element is unique (up to a constant), it results that each Y m AY m Thus, the Y m s, for u j , j u m u j, form a basis of O j Then, the Wigner Eckart theorem (see D) implies that AY m = C ( )Y m , where the proportionality constant C ( ) does not depend on m (this can actually be checked directly) These coef cients can be calculated directly, after noting that Y In fact, Y We obtain C( ) = 2 ( 1) j+ 2 (2 j + 1) (2 j )! (2 j + + 1)! j j (1732) = a( ) x 1 + i x 2 ; a( ) = (2 + 1)! 2 +1 ! ( + ) x 1 + i x 2

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