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The method of joint probability distribution functions is applied in order to estimate the structure-factor moduli of the anomalous scatterer substructure both in the SAD (single-wavelength anomalous dispersion) and in the MAD (multi-wavelength anomalous dispersion) cases. The experimental data |F_{1}^{+}|, |F_{1}^-}|, ..., |F_{n}^{+}|, |F_{n}^{-}| measured at n wavelengths are used simultaneously to estimate the value of |Foa| arising from the normal scattering of the anomalous scatterers. A practical procedure is described that, when applied to the experimental diffraction data of several proteins, shows robustness and efficiency.

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