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Experimental error correction and scaling is the last step in X-­ray diffraction data processing. It is also critical in obtaining good-quality data. In this study, an algorithm is proposed to more generally and efficiently correct experimental error in X-­ray crystal diffraction data. With this algorithm, the experimental error is represented by a symbolic three-dimensional function C(ξ, η, t) in the detecting space. Here, (ξ, η) are the coordinates of the diffraction spots on the image and t represents the data-collection time. While the theoretical form of C(ξ, η, t) is not known, it will be determined from the data through computer-aided analysis. The free Rmerge is introduced to check the validity of the solution. The three-dimensional symbolic function does not carry any assumptions and thus can generally account for experimental errors in various X-ray crystal diffraction experiments that are normally too complicated to be described by any fixed formula. Tests will be given to compare the results from different algorithms.

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