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Multiple choice
In the CHSH game the players share a Bell pair and measure along angles set by their inputs: Alice uses α={0,π/2}\alpha = \{0, \pi/2\} for x={0,1}x = \{0,1\}, Bob uses β={π/4,π/4}\beta = \{\pi/4, -\pi/4\} for y={0,1}y = \{0,1\}. For inputs (x,y)(x,y) the probability their outcomes agree is cos2((αxβy)/2)\cos^2((\alpha_x - \beta_y)/2). They need agreement unless xx AND y=1y = 1 (then they need disagreement). Averaging the success probability over the 4 equally likely inputs, what is the overall win probability?