Old way of Space group determination: Difference between revisions

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the steps below are not needed anymore since version July-2008 so don't read on!
the steps below are not needed anymore since version July-2008 so don't read on!


Space group determination can be done within [[XDS]] by following these steps:
''Space group determination can be done within [[XDS]] by following these steps:''
* an initial data reduction in P1, using SPACE_GROUP_NUMBER=0 (or even omitting that line)
* ''an initial data reduction in P1, using SPACE_GROUP_NUMBER=0 (or even omitting that line)''
* after CORRECT has thus run in P1, one may try other spacegroups by inspecting the table '''DETERMINATION OF LATTICE CHARACTER AND BRAVAIS LATTICE''' in [[IDXREF.LP]] (see the example below). The [[jiffies|sortlattices]] jiffy is useful here.
* ''after CORRECT has thus run in P1, one may try other spacegroups by inspecting the table '''DETERMINATION OF LATTICE CHARACTER AND BRAVAIS LATTICE''' in [[IDXREF.LP]] (see the example below). The [[jiffies|sortlattices]] jiffy is useful here.''
* for each possible lattice character, starting with the one corresponding to highest symmetry, do:
*'' for each possible lattice character, starting with the one corresponding to highest symmetry, do:''
** look up space groups corresponding to lattice characters from the list '''BRAVAIS-TYPE / POSSIBLE SPACE-GROUPS FOR PROTEIN CRYSTALS''' in [[IDXREF.LP]] (repeated at bottom of this article).  
** ''look up space groups corresponding to lattice characters from the list '''BRAVAIS-TYPE / POSSIBLE SPACE-GROUPS FOR PROTEIN CRYSTALS''' in [[IDXREF.LP]] (repeated at bottom of this article).''
** modify SPACE_GROUP_NUMBER=<number according to that list>
** ''modify SPACE_GROUP_NUMBER=<number according to that list>''
** modify or insert REIDX=<12 numbers corresponding to the lattice character, from the table>
** ''modify or insert REIDX=<12 numbers corresponding to the lattice character, from the table>''
** modify or insert UNIT_CELL_PARAMETERS= according to table, but make them obey space group requirements (e.g. orthorhombic: all angles 90°, tetragonal and trigonal: a=b, and so on).
** ''modify or insert UNIT_CELL_PARAMETERS= according to table, but make them obey space group requirements (e.g. orthorhombic: all angles 90°, tetragonal and trigonal: a=b, and so on).''
** run XDS with JOB=CORRECT. Inspect [[CORRECT.LP]] and note R-factors, I/sigma and a and b modifiers of standard deviations
** ''run XDS with JOB=CORRECT. Inspect [[CORRECT.LP]] and note R-factors, I/sigma and a and b modifiers of standard deviations''
** for many Bravais types (defined at [http://www.iucr.org/iucr-top/cif/cifdic_html/2/cif_sym.dic/Ispace_group.Bravais_type.html]), there are several possible point groups (tp and tI: 4, 422; hP: 3, 6, 312, 321, 622; hR: 3, 32; cP, cF and cI: 23 and 432) and thus several possible space groups. In these cases, each point group has to be tested: the SPACE_GROUP_NUMBER has to be changed to one of those consistent with the point group, and the CORRECT step re-run.  
** ''for many Bravais types (defined at [http://www.iucr.org/iucr-top/cif/cifdic_html/2/cif_sym.dic/Ispace_group.Bravais_type.html]), there are several possible point groups (tp and tI: 4, 422; hP: 3, 6, 312, 321, 622; hR: 3, 32; cP, cF and cI: 23 and 432) and thus several possible space groups. In these cases, each point group has to be tested: the SPACE_GROUP_NUMBER has to be changed to one of those consistent with the point group, and the CORRECT step re-run.''
* repeat for each possible lattice character
* ''repeat for each possible lattice character''
* finally decide on the correct Bravais lattice and point group by comparing R-factors (in particular R<sub>meas</sub>), and, from there, come up with possible space groups by looking at the table of systematic absences along the h,0,0 0,k,0 and 0,0,l axes of the diffraction pattern.  
* ''finally decide on the correct Bravais lattice and point group by comparing R-factors (in particular R<sub>meas</sub>), and, from there, come up with possible space groups by looking at the table of systematic absences along the h,0,0 0,k,0 and 0,0,l axes of the diffraction pattern.''


Be aware of the possibility of [http://www.ccp4.ac.uk/dist/html/twinning.html twinning], and of the different, but equivalent ways to index a given diffraction pattern ([[reindexing]])!
Be aware of the possibility of [http://www.ccp4.ac.uk/dist/html/twinning.html twinning], and of the different, but equivalent ways to index a given diffraction pattern ([[reindexing]])!
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