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package org.rcsb.cif.schema.mm;
import org.rcsb.cif.model.*;
import org.rcsb.cif.schema.*;
import javax.annotation.Generated;
/**
* Details decribing crystallographic twinning.
*/
@Generated("org.rcsb.cif.schema.generator.SchemaGenerator")
public class PdbxReflnsTwin extends DelegatingCategory {
public PdbxReflnsTwin(Category delegate) {
super(delegate);
}
@Override
protected Column createDelegate(String columnName, Column column) {
switch (columnName) {
case "diffrn_id":
return getDiffrnId();
case "crystal_id":
return getCrystalId();
case "domain_id":
return getDomainId();
case "type":
return getType();
case "operator":
return getOperator();
case "fraction":
return getFraction();
case "mean_I2_over_mean_I_square":
return getMeanI2OverMeanISquare();
case "mean_F_square_over_mean_F2":
return getMeanFSquareOverMeanF2();
default:
return new DelegatingColumn(column);
}
}
/**
* The diffraction data set identifier. A reference to
* _diffrn.id in category DIFFRN.
* @return StrColumn
*/
public StrColumn getDiffrnId() {
return delegate.getColumn("diffrn_id", DelegatingStrColumn::new);
}
/**
* The crystal identifier. A reference to
* _exptl_crystal.id in category EXPTL_CRYSTAL.
* @return StrColumn
*/
public StrColumn getCrystalId() {
return delegate.getColumn("crystal_id", DelegatingStrColumn::new);
}
/**
* An identifier for the twin domain.
* @return StrColumn
*/
public StrColumn getDomainId() {
return delegate.getColumn("domain_id", DelegatingStrColumn::new);
}
/**
* There are two types of twinning: merohedral or hemihedral
* non-merohedral or epitaxial
*
* For merohedral twinning the diffraction patterns from the different domains are
* completely superimposable. Hemihedral twinning is a special case of merohedral
* twinning. It only involves two distinct domains. Pseudo-merohedral twinning is
* a subclass merohedral twinning in which lattice is coincidentally superimposable.
*
* In the case of non-merohedral or epitaxial twinning the reciprocal
* lattices do not superimpose exactly. In this case the diffraction pattern
* consists of two (or more) interpenetrating lattices, which can in principle
* be separated.
* @return StrColumn
*/
public StrColumn getType() {
return delegate.getColumn("type", DelegatingStrColumn::new);
}
/**
* The possible merohedral or hemihedral twinning operators for different
* point groups are:
*
* True point group Twin operation hkl related to
* 3 2 along a,b h,-h-k,-l
* 2 along a*,b* h+k,-k,-l
* 2 along c -h,-k,l
* 4 2 along a,b,a*,b* h,-k,-l
* 6 2 along a,b,a*,b* h,-h-k,-l
* 321 2 along a*,b*,c -h,-k,l
* 312 2 along a,b,c -h,-k,l
* 23 4 along a,b,c k,-h,l
*
* References:
* Yeates, T.O. (1997) Methods in Enzymology 276, 344-358. Detecting and
* Overcoming Crystal Twinning.
*
* and information from the following on-line sites:
*
* CNS site http://cns.csb.yale.edu/v1.1/
* CCP4 site http://www.ccp4.ac.uk/dist/html/detwin.html
* SHELX site http://shelx.uni-ac.gwdg.de/~rherbst/twin.html
* @return StrColumn
*/
public StrColumn getOperator() {
return delegate.getColumn("operator", DelegatingStrColumn::new);
}
/**
* The twin fraction or twin factor represents a quantitative parameter for the
* crystal twinning. The value 0 represents no twinning, < 0.5 partial twinning,
* = 0.5 for perfect twinning.
* @return FloatColumn
*/
public FloatColumn getFraction() {
return delegate.getColumn("fraction", DelegatingFloatColumn::new);
}
/**
* The ideal statistics for twinned crystals. The values calculated with the
* acentric data are given below.
*
* Statistic Untwinned data Perfect twinned data
* <I^2>/<I>^2 2.0 1.5
* <F>^2/<F^2> 0.785 0.865
*
* References:
* Yeates, T.O. (1997) Methods in Enzymology 276, 344-358. Detecting and
* Overcoming Crystal Twinning.
*
* and information from the following on-line sites:
* CNS site http://cns.csb.yale.edu/v1.1/
* CCP4 site http://www.ccp4.ac.uk/dist/html/detwin.html
* SHELX site http://shelx.uni-ac.gwdg.de/~rherbst/twin.html
* @return FloatColumn
*/
public FloatColumn getMeanI2OverMeanISquare() {
return delegate.getColumn("mean_I2_over_mean_I_square", DelegatingFloatColumn::new);
}
/**
* The ideal statistics for twinned crystals. The values calculated with the
* acentric data are given below.
*
* Statistic Untwinned data Perfect twinned data
* <I^2>/<I>^2 2.0 1.5
* <F>^2/<F^2> 0.785 0.865
*
* References:
* Yeates, T.O. (1997) Methods in Enzymology 276, 344-358. Detecting and
* Overcoming Crystal Twinning.
*
* and information from the following on-line sites:
* CNS site http://cns.csb.yale.edu/v1.1/
* CCP4 site http://www.ccp4.ac.uk/dist/html/detwin.html
* SHELX site http://shelx.uni-ac.gwdg.de/~rherbst/twin.html
* @return FloatColumn
*/
public FloatColumn getMeanFSquareOverMeanF2() {
return delegate.getColumn("mean_F_square_over_mean_F2", DelegatingFloatColumn::new);
}
}