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For each fixed reciprocal-lattice vector {\bf H}, the correlation coefficient, \rho_{\bf H}, of the pair (|E_{\bf K}|,|E_{\bf H-K}|), where the magnitudes |E_{\bf K}| and |E_{\bf H-K}| are presumed to be known, is itself positively correlated with |E_{\bf H}|. Thus, the correlation coefficients \rho_{\bf H} serve to mediate the transfer of information from one region of reciprocal space to another. In particular, the calculated values of the correlation coefficients \rho_{\bf H} lead to estimates of the unknown magnitudes |E_{\bf H}|, even when the latter lie outside the sphere of the experimentally observed |E|s (extrapolation). The applications show that the procedure described here to carry out this extrapolation is superior to existing methods.

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