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Line 87: Line 87:  
:<math>
 
:<math>
 
\langle J m \epsilon|\mathbb{R}^{-1} V \mathbb{R}|
 
\langle J m \epsilon|\mathbb{R}^{-1} V \mathbb{R}|
\mp ; J_R \lambda_R \epsilon_R ; t, s; \Omega_0 \rangle =
+
\varepsilon ; J_R \lambda_R \epsilon_R ; t, s; \Omega_0 \rangle =
\epsilon (\mp 1) \epsilon_R \langle J m \epsilon|V|
+
\epsilon (\varepsilon) \epsilon_R \langle J m \epsilon|V|
\mp ; J_R \lambda_R \epsilon_R ; t, s; \Omega_0 \rangle
+
\varepsilon ; J_R \lambda_R \epsilon_R ; t, s; \Omega_0 \rangle
 
</math>
 
</math>
    
Acting with the reflectivity operator on initial and final state brings out the reflectivity eigenvalues of the  
 
Acting with the reflectivity operator on initial and final state brings out the reflectivity eigenvalues of the  
 
resonance, photon and reggeon. This result leads to a constraint:
 
resonance, photon and reggeon. This result leads to a constraint:
<br><math>\epsilon = \mp \epsilon_R</math>
+
<br><math>\epsilon = \varepsilon \epsilon_R</math>
     

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