(swsym-position)= # swsym.position ## Syntax `[r, aIdx, opInfo] = swsym.position(sym,r0)` `[r, aIdx, opInfo] = swsym.position(sym,r0,fid)` `[r, aIdx, opInfo] = swsym.position(sym,r0,fid,tol)` ## Description `[r, aIdx, opInfo] = swsym.position(sym, r0, fid, tol)` generates all symmetry equivalent atomic positions from a given space group and coordinates of the symmetry inequivalent atoms. If `fid` is defined, the result are printed onto the corresponding file. ## Input Arguments `sym` : Either the label of the space group or the index from the [International Tables of Crystallography](http://it.iucr.org/A/) or string containing the space group operators in the same format as used in the `symmetry.dat` file (for details see [swsym.str](#swsym-str)). `r0` : Atomic position in lattice units in a matrix with dimensions of $[3\times n_{atom}]$. `fid` : If non-zero, the symmetry operators will be printed to the file identified by `fid`, the following values are valid: * `0` no printed output (default), * `1` standard output (Command Line), * `fid` text file opened before using `fid = fopen(path)`. `tol` : Tolerance, distance within two atoms are considered identical, default value is $10^{-5}$ lattice unit. Necessary to check for badly defined atomic positions (when atoms are not exactly on the symmetry element) and to avoid numerical errors. ## Output Arguments `r` : All generated atomic positions stored in a matrix with dimensions of $[3\times n_{genAtom}]$. `aIdx` : The index of the symmetry inequivalent position for every generated position, stored in a row vector with $n_{genAtom}$ number of elements. `opInfo` : Structure with the following fields: * `ismoved` Cell, where each element contains a vector with logical values, whether the given operator moved the atom or not. Each vector has a dimensions of $[1\times n_{sym}]$, where the $n_{sym}$ is multiplicity of the general position. * `opmove` The rotation operator that moved the original atom the equivalent position stored in a matrix with dimensions of $[3\times 3\times n_{genAtom}]$. ## See Also [swsym.operator](#swsym-operator)