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SPGR space-group-name
Space group symbol. See 9.4.7 below for more details.
LATT (P/A/B/C/I/F) (A/C)
First parameter specifies the Bravais lattice type and the second whether the lattice is acentric
or centric.
SYMM symmetry-operation
Symmetry operation. See 9.4.7 below
ATOM atom_name x y z (pop) (sig(x) sig(y) sig(z)) (spop)
This specifies the positional parameters, the population and their estimated standard
deviations. The atom_name should conform some rules in order to be acceptable since it is
interpreted. The first one or two characters should correspond to an element name known to
the program (see Appendix V). The number of characters of the element type and the
attached digital number cannot exceed four. ' and " are allowed as part of an atom name.
Labels not conforming with the PLATON-rules are modified in a new label including the
symbol #. The atom-name may contain parentheses enclosing the numerical part.
UIJ atom_name U11 U22 U33 U23 U13 U12
Anisotropic thermal parameters. Note the order of the components that is the same as in
SHELX but often different in other systems (such as the XRAY and XTAL systems).
TF = exp[-2*pi
2
(U11*h**2(a*)
2
+...+2*U12*h*h*(A*)(B*)+...)]
SUIJ atom_name sig(U11) sig(U22) sig(U33) sig(U23) .. sig(U12)
Estimated standard uncertainties (e.s.d’s) for the anisotropic thermal parameters.
U atom_name U sig(U)
Isotropic temperature factor along with its associate standard deviation.
BIJ atom_name Beta11 Beta22 Beta33 Beta23 Beta13 Beta12
Anisotropic thermal parameters. Note the order of the components.
TF = exp[-(Beta11*h
2
+Beta22*k
2
+...+2*Beta12*h*h+...)]
Definition: Beta11 = 2*pi
2
*astar
2
Beta12 = 2*pi
2
*astar*bstar.
SBIJ atom_name sig(Beta11) .. sig(Beta23) .. sig(Beta12)
Estimated standard deviations for the anisotropic thermal parameters.
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B atom_name B sig(B)
Isotropic temperature factor along with its associate standard deviation. Definition: B =
8*pi
2
*U
TRNS -n.klm
Facility to influence the applied symmetry operation for the first atom in a new residue. (see
appendix I)
TRNS n.klm
When placed in front of an ATOM card this instruction will transform the input coordinates
on that card by the named symmetry operation: n is the number of the symmetry operation
and k,l,m are the translations. (see 4)
TRNS T11 T12 T13 T21 T22 T23 T31 T32 T33 (SH1 SH2 SH3)
Transformation matrix on cell axis and origin shift to be applied to the data following (CELL
parameters, atomic coordinates and thermal parameters).
Example:
TITL NI-COMPOUND
CELL NI .123 .544 -.176 1 .001 .002 .001 0.0
UIJ NI .011 .013 .025 -.011 .004 .009
SUIJ NI .001 .001 .002 .002 .002 .001
ATOM C1 .345 .675 -.334 1 .010 .009 .005 0.0
U C1 0.04 0.01
(etc)
7 Space group symmetry
Space group symmetry is handled in PLATON with a general space group symmetry
management routine that permits the specification of the symmetry either explicitly in terms
of the general equivalent positions as presented in the International Tables or implicitly in
terms of space group generators. The generators for all space groups in their standard setting
and some commonly used non-standard settings are also implicitly retrievable by the program
from internal tables (see tables below) on the basis of the specified name of the space group
(e.g. R-3m)
EXAMPLE: The symmetry for space group nr. 19 (P2
1
2
1
2
1
) may be specified either as:
LATT P A
SYMM X,Y,Z
SYMM 1/2 + X, 1/2 - Y, -Z
SYMM -X, 1/2 + Y, 1/2 - Z
SYMM 1/2 - X, - Y, 1/2 + Z
or
LATT P A
SYMM 1/2 + X, 1/2 - Y, -Z
SYMM -X, 1/2 + Y, 1/2 - Z
or
SPGR P212121
LATT card should precede any SYMM card in order that the symmetry
arrays are initialised
to either, by default, a primitive non-centrosymmetric lattice or to the specified lattice type:
(P/A/B/C/I/F) and (A)Centric type (A/C). The general equivalent positions should be given as
9.3 PLATON - ANALYSE Menu
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Chapter. 9.3 PLATON
27
specified in International Tables and should have the centre of symmetry at the origin, in the
case that the space group is centrosymmetric. The symmetry operation SYMM X,Y,Z is
always implicitly assumed as the first symmetry operation and needs not be given although
any redundancy in the symmetry input will be ignored.
Note: Rhombohedral lattice types (in hexagonal setting) should be specified explicitly using
an extra symmetry generator. Thus the generators for space group R3 are:
LATT P A
SYMM -Y, X-Y, Z
SYMM 1/3+X, 2/3+Y, 2/3+Z
The same space group on rhombohedral axes should be specified as
R3R.
The translation part may be specified either as a ratio or as a real (e.g. 1/4 or 0.25).
Monoclinic-b is taken as the standard setting for monoclinic space groups. Other settings are
to be specified by the full space group name: e.g. P112 for the monoclinic-c setting of P2.
Non-standard orthorhombic settings such as space group A2aa may be handled by specifying
Ccc2 -cba on the SPGR card (see International Tables Vol A). In fact the program
automatically modifies the input line accordingly for non-standard settings (see table below).
The standard setting symmetry is than transformed accordingly.
Note: Symmetry may also be presented in the SHELX style. However a LATT card should
always be supplied since the default symmetry of PLATON is always P1 whereas SHELX
defaults to P-1.
The names of the space groups known to the program are given in the following table and are
in accordance with the usage in the CAMBRIDGE CRYSTALLOGRAPHIC DATA BASE
files.