International
Tables for
Crystallography
Volume F
Crystallography of biological macromolecules
Edited by M. G. Rossmann and E. Arnold

International Tables for Crystallography (2006). Vol. F. ch. 21.1, p. 500   | 1 | 2 |

Section 21.1.6. Final model

G. J. Kleywegta*

aDepartment of Cell and Molecular Biology, Uppsala University, Biomedical Centre, Box 596, SE-751 24 Uppsala, Sweden
Correspondence e-mail: gerard@xray.bmc.uu.se

21.1.6. Final model

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Once the refinement is finished [i.e. once the (FoFc, αc) difference map is featureless (Cruickshank, 1950[link]) and parameter shifts in further refinement cycles are negligibly small], three tasks remain: validation of the final model, description and analysis of the structure, and deposition of the model coordinates and the crystallographic data with the Protein Data Bank (Bernstein et al., 1977[link]).

Until a few years ago, validation of the final model typically entailed calculating the conventional R value, r.m.s. deviations from ideal values of bond lengths and angles, average temperature factors, and a Luzzati-type estimate of coordinate error. Kleywegt & Jones (1995b[link]) showed that these statistics are not necessarily even remotely related to the actual quality of a model. Based on these criteria, a backwards-traced protein model was of higher apparent quality than a carefully refined correct model. After this, the realisation sunk in that the best validation criteria are those that assess aspects of the model that are `orthogonal' to the information used during model refinement and rebuilding. For instance, the main-chain φ and ψ torsion angles are usually not restrained during refinement; this makes the Ramachandran plot such a powerful validation tool (Kleywegt & Jones, 1996b[link], 1998[link]). Other examples of useful independent tests include the profile method of Eisenberg and co-workers (Lüthy et al., 1992[link]), the directional atomic contact analysis method of Vriend & Sander (1993[link]) and the threading-potential method of Sippl (1993[link]).

In general, all quality checks provide necessary, but in themselves insufficient, indications as to whether or not a model is essentially correct. A truly good model should make sense with respect to what is currently known about physics, chemistry, crystallography, protein structures, statistics and (last, but not least) biology and biochemistry (Kleywegt & Jones, 1995a[link]). A good model will typically score well on most if not all validation criteria, whereas a poor one will score poorly on many criteria. The same is true at the level of residues: a poor or erroneous region in a model will be characterized by violations of many residue-level quality criteria (Kleywegt & Jones, 1997[link]).

References

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First citation Cruickshank, D. W. J. (1950). The convergence of the least-squares or Fourier refinement methods. Acta Cryst. 3, 10–13.Google Scholar
First citation Kleywegt, G. J. & Jones, T. A. (1995a). Braille for pugilists. In Proceedings of the CCP4 study weekend. Making the most of your model, edited by W. N. Hunter, J. M. Thornton & S. Bailey, pp. 11–24. Warrington: Daresbury Laboratory.Google Scholar
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First citation Kleywegt, G. J. & Jones, T. A. (1997). Model-building and refinement practice. Methods Enzymol. 277, 208–230.Google Scholar
First citation Lüthy, R., Bowie, J. U. & Eisenberg, D. (1992). Assessment of protein models with three-dimensional profiles. Nature (London), 356, 83–85.Google Scholar
First citation Sippl, M. J. (1993). Recognition of errors in three-dimensional structures of proteins. Proteins Struct. Funct. Genet. 17, 355–362.Google Scholar
First citation Vriend, G. & Sander, C. (1993). Quality control of protein models: directional atomic contact analysis. J. Appl. Cryst. 26, 47–60.Google Scholar








































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