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 <TITLE>Space group decoding</TITLE>
 <pre>
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 |                          P R O G R A M   S E X I E                          | 
 +-----------------------------------------------------------------------------+ 
 |        Calculation of Coordination Shells and Interatomic Distances         | 
 |                                Bernhard Rupp                                | 
 |                       Version 5.4, Revision 04/11/97                        | 
 |                  Proprietary code of Bernhard Rupp  (C) 1988-97             | 
 +-----------------------------------------------------------------------------+ 
 | Title : Webjob on Wed Jul 16 2003 at 18:07:53 from 65.110.129.25            | 
 | Control parameters :                                                        | 
 | No atom card detected - space group decoding only                           | 
 +-----------------------------------------------------------------------------+ 
 | Space group P 21/M    , space group number  11, Laue class 2/m  , z=  4     | 
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 | Centrosymmetric space group (X,Y,Z) = (-X,-Y,-Z)                            | 
 | Bravais translation primitive                                               | 
 +-----------------------------------------------------------------------------+ 
 | 2 equipoint transformations (X)'=[R]*(X)+(T) :                              | 
 +-----------------------------------------------------------------------------+ 
 | R(11) R(12) R(13) R(21) R(22) R(23) R(31) R(32) R(33)   T(1)   T(2)   T(3)  | 
 | 1.0   0.0   0.0   0.0   1.0   0.0   0.0   0.0   1.0    0.000  0.000  0.000  | 
 |-1.0   0.0   0.0   0.0   1.0   0.0   0.0   0.0  -1.0    0.000  0.500  0.000  | 
 +-----------------------------------------------------------------------------+ 
 | 2 equipoint transformations decoded into atom coordinate format :           | 
 +-----------------------------------------------------------------------------+ 
 |  X   ,  Y   ,  Z      -X   , -Y   , -Z                                      | 
 | -X   ,1/2 +Y, -Z       X   ,1/2 -Y,  Z                                      | 
 +-----------------------------------------------------------------------------+ 
 | 2 equipoints generated by point symmetry                                    | 
 | doubled by centrosymmetry to  4                                             | 
 | yielding the general position multiplicity of   4                           | 
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 | Conditions limiting reflections due to Bravais centering                    | 
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 | HKL : none                                                                  | 
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 | Conditions limiting reflections due to space group symmetry                 | 
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 | 0K0 : K=2N only                                                             | 
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 | Asymmetric unit of intensity data for Laue group 2/m                        | 
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 |  h : -inf to  inf                                                           | 
 |  k :    0 to  inf                                                           | 
 |  l :    0 to  inf                                                           | 
 | Exclude hk0 if h<0                                                          | 
 | Coverage extends over 1/4 of reciprocal space                               | 
 +-----------------------------------------------------------------------------+ 

 Alternate listing of symmetry operators follows

      X,     Y,     Z                                                            
     -X,    -Y,    -Z                                                            
     -X,1/2 +Y,    -Z                                                            
      X,1/2 -Y,     Z                                                            
 </pre>
  <img src="../../images/bullet_green.gif"
 <p><a href="../xray/tutorial/spaceout.htm">
 Explanation of output</a>
 </p><hr>
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