Abstract
We estimate nonfactorizable 1/ contributions in the amplitudes using the approach proposed in our previous work. It is demonstrated that for the conventional (nonpenguin) operators these contributions are close in magnitude to factorizable parts and have the opposite sign. Thus, an approximate rule of discarding corrections in decays is theoretically confirmed. As a result we find an extra suppression of the matrix element of () and an extra enhancement of the matrix element of (). The parameter describing mixing is also discussed.
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