2022
DOI: 10.1107/s2052252522006571
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Solving molecular compounds from powder diffraction data: are results always reliable?

Abstract: Commentary is given on a paper [ Schlesinger et al. (2022). IUCrJ , 9 , 406–424. ] reporting on ambiguous structure determination from powder data using four different structural models of 4,11-difluoroquinacridone with similar X-ray powder patterns.

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Cited by 5 publications
(6 citation statements)
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“…51,54 (Schlesinger et al recently report a case of four different structures that satisfactorily match an experimental XRPD pattern. 22,55 ) Nonetheless, these coincidences are rare, and powder-based indices are the natural choice when experimental XRPD patterns for the compounds of interest are available.…”
Section: Gaussian Powder-based Similarity Indexmentioning
confidence: 99%
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“…51,54 (Schlesinger et al recently report a case of four different structures that satisfactorily match an experimental XRPD pattern. 22,55 ) Nonetheless, these coincidences are rare, and powder-based indices are the natural choice when experimental XRPD patterns for the compounds of interest are available.…”
Section: Gaussian Powder-based Similarity Indexmentioning
confidence: 99%
“…Instead, we carry out a global minimization search by exploring possible deformations of structure A within a certain range, and carrying out local minimizations of G AB as a function of the lattice parameters of A. The idea of using global minimization to fit a structure to an experimental pattern has been used for the interpretation and solution of powder diffraction data, 16,[20][21][22]56 and notably it is the approach taken by FIDEL-GO. 21 Unlike FIDEL-GO, we simplify the global minimization problem so that the resulting algorithm can be used efficiently and automatically to filter candidate structures in an arbitrary CSP protocol, given experimental XRPD data about the target compound.…”
Section: Variable-cell Similarity Indexmentioning
confidence: 99%
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“…2 ) To make things more complicated, evaluation and validations of models obtained by Rietveld refinement is not straightforward either, as there are no definitive rules that distinguish one and only one correct structure solution. In particular, there are no clear‐cut criteria that determine the end of a refinement on the level of mathematical convergence using R values [26,27] or by using indicators typically found in single crystal refinement ( e. g ., ‘check cif’ alerts) [28,29] . As a least‐squares optimization, Rietveld refinement converges to the minimum with the steepest descent, which is not as deep or well‐separated from other minima as is the case for refinement against single crystal diffraction data.…”
Section: Introductionmentioning
confidence: 99%
“…This is a highly illustrative example that one can come up with multiple solutions and that ‘mere existence of a plausible crystal structure, a good Rietveld fit with a smooth difference plot, acceptable R ‐values and a successful checkCIF test does not justify the attribute ‘correct structure’.’ [27] However, with high‐quality data on crystalline samples, such ambiguities are less likely to happen.…”
Section: Introductionmentioning
confidence: 99%