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The program will try to assemble the first unit cell given by making linear combinations of the cell axes of the second unit cell.
On the output a list will be shown of all possible transformations of the second unit cell that create the first one. Trivial transformations will be removed.
For each solution the following parameters are listed:
If you find 2 unit cells using e.g. dirax, the second lattice is often less well-defined than the first. In such a case, the rotation vector and rotation angle coming out of "comparecell" can be rough approximations of the real values. The ntrans program can be used in such cases to "synthesize" unit cells that have the exact relation. e.g. if "comparecell" tells you that the second cell is approximately a 179.4 degree rotation around the 1,0,24 direction in direct space, you could try to use "ntrans", and rotate the first cell 180 degrees around the c axis. Frequently, cells synthesized this way are better approximations of the lattice than the original dirax result. See also the twin chapter in the ndirax manual.
comparecell [options] <two .x or .rmat files>
no203[205]2view%3% comparecell ia.rmat iar.rmat nostandardize
{Input cell : a=6.6717 b=7.6644 c=8.1339 alpha=94.419 beta=108.616 gamma=111.586 P
Volume : 357.48; System: triclinic; Point group: -1}
{Input cell : a=6.6717 b=7.6644 c=8.1339 alpha=94.419 beta=108.616 gamma=111.586 P
Volume : 357.48; System: triclinic; Point group: -1}
==============================================================================
Solution number : 1
---------------------
New Cell: a=6.6717 b=7.6644 c=8.1339 alpha=94.419 beta=108.616 gamma=111.586
Figure of Merit (0=ideal) : 0.00
Rotation angle (degrees) : 180.000
Rotation vector (laboratory) : 0.2025 0.5997 0.7742
Rotation vector (reciprocal cell) : 5.00 -2.11 -1.95
Rotation vector (direct cell) : 1.00 0.00 0.00
Superposition matrix : H' = +1.000 * H
K' = -0.845 * H -1.000 * K
L' = -0.778 * H -1.000 * L
==============================================================================
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