Index

Magnetic structures (magCIF) version 0.9.8

_space_group_magn.transform_OG_Pp

Definition:

   
     This item specifies the transformation (P,p) of the basis
     vectors and origin of  the current setting to those of
     the Opechowski-Guccione setting presented  in the
     Magnetic Group Tables of D.B. Litvin. The basis vectors
     (a',b',c') of the OG setting are obtained as
 
     (a',b',c',1) = Pp (a,b,c,1) 

     where (a,b,c) are the current basis vectors.

     Ref: 'Magnetic Group Tables' by D.B. Litvin at
     http://www.iucr.org/publ/978-0-9553602-2-0

     Wondratschek, H., Aroyo, M. I., Souvignier, B. and Chapuis, G.
     Transformation of coordinate systems. In International Tables for
     Crystallography (2016). Volume A, Space-group symmetry, edited
     by M. Aroyo, 6th ed. ch 1.5. Chichester: Wiley.

Type: Text

Values appear in Matrix context.

Dimension: [4,4]

Category:
space_group_magn