Report - The second term is equal to E U;T h E U0 hX 0 f^ (U+ T^U0) i E U00 hX f^ 0 0(U+ T^U00) ii = E U;T hX ; 0 f^ f^ 0E U0 [˜ (U+ T^U0)] E U00 [˜ 0(U+ T^U00)] i = X ; 0 f^ f^ 0E U [˜

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