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Consider the t-channel production of a resonance from the photon and reggeon in the reflectivity basis, consisting of plane-wave states constructed to be eigenstates of the reflectivity operator.  This turns out in the case of the photon to correspond to the usual linear polarization basis |x> and |y>.  Let the x (y) linear polarization states be denoted as ε=- (ε=+).
 
Consider the t-channel production of a resonance from the photon and reggeon in the reflectivity basis, consisting of plane-wave states constructed to be eigenstates of the reflectivity operator.  This turns out in the case of the photon to correspond to the usual linear polarization basis |x> and |y>.  Let the x (y) linear polarization states be denoted as ε=- (ε=+).
:<math>|\epsilon\rangle = \sqrt{\frac{-\epsilon}{2}} \left( |1\; -1\rangle +\epsilon |1\; +1\rangle \right)</math>
+
:<math>|\epsilon\rangle = \sqrt{\frac{-\epsilon}{2}} \left( \left|1\; -1\right\rangle +\epsilon \left|1\; +1\right\rangle \right)</math>
    
:<math>\mathbb{R}|\epsilon\rangle = \mp 1 |\mp\rangle </math>
 
:<math>\mathbb{R}|\epsilon\rangle = \mp 1 |\mp\rangle </math>

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