> Well, now that Jmol HEAD *can* show crystals, we no longer need Fabian's
>  code...
OK, I thought we needed it to do the calculations.

>> As I understand it, the atoms in the other cells are reflections and
>> translations of the atoms in the unitcell.
>
> Atoms in the *same* cell *can be* symmetry related atoms... that
> depends...  but for crystallographers it is easy to convert the symmetry
> space group to  P1, meaning that no symmetry operations need to be
> applied anymore...

Understood.

> And support for P1 is a very good start...
>
> Atoms in other cells are only related by translation along a or b or c
> or of  any combination of these unit cell axes.

So, once they are in P1 then all you have to do is translate the origin to
the other vertices?

>> (I think that Peter previously
>> said that there were 243(?) types of transformations.) In any case,
>> for a given unitcell we should be able to construct transform matrices
>> to generate the siblings.
>
> I don't think it is that difficult either... but let's skip space groups
> for  now...
>
>> Q: Egon, can you do the calculations (or explain how to do the
>> calculations) to transform the atoms from the unit cell into the
>> neighboring cells?
>
> Let me know where I need to put the code...

There may not be a need for you to give me any more code.

Are you saying that all I have to do is translate the origin to the other
7 vertices of the unit cell:
  a, b, a+b, c, a+c, b+c, a+b+c


Miguel





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