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It is shown that for crystals of large proteins at low diffraction resolution, with N ≃ 10 000 independent non-H protein atoms and dmin ≃ 8 Å, a simple bulk-solvent correction yields the Sayre equation in its classical form, F _{\bf h} = q \textstyle \sum_{\bf k} F_{\bf k} F _{{\bf h} - {\bf k}}. In the low-resolution protein case, the proportionality factor becomes q = 1/[(\langle \rho_P \rangle - \rho_{S })V] , where V is the unit-cell volume, ρS is the assumed constant electron density in the solvent regions of the crystal and 〈ρP〉 is the average electron density in the protein regions. The classical form of the tangent formula follows from the bulk-solvent-corrected Sayre equation and its validity at low resolution is verified in empirical calculations.

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