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</math>
 
</math>
   −
where <math>\alpha=\phi</math>, the azimuthal angle of the production plane in the lab system. Thus, the production amplitude becomes:
+
where <math>\alpha=\phi</math>, the azimuthal angle of the production plane in the lab system.
 
  −
:<math>
  −
\frac{1}{\sqrt{2}}
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\langle J m \epsilon|V|
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\sqrt{-\epsilon_\gamma} \left( e^{-i\alpha}\left|1\; -1\right\rangle +
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\epsilon_\gamma e^{i\alpha}\left|1\; +1\right\rangle \right) ;
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J_R \lambda_R \epsilon_R ; t, s; \Omega_0 \rangle
  −
</math>
  −
which vanishes unless <math>\epsilon=\epsilon_\gamma\epsilon_R</math>, following from parity conservation.
      
== Decay of t-channel resonance X to b1&pi;==
 
== Decay of t-channel resonance X to b1&pi;==

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