Dear crystallographers,

I have a general question concerning the comparison of different
 structures.  Suppose you have a crystal structure containing a few
domains.  You also have another structure of the same, but in a different
condition (with a bound ligand, a mutation, or simply a different
crystallization condition,...).  After careful superpositions, you notice
that one of the domains has shifted over a particular distance compared to
the other domains, say  1-1.5 Angstrom.   This is a shift of the entire
domain.  Now how can you know that this is a 'significant' change?  Say the
overall resolution of the structures is lower than the observed distance
(2.5A for example).

Now saying that a 1.5 Angstrom movement of an entire domain is not relevant
at this resolution would seem wrong: we're not talking about some electron
density protruding a bit more in one structure versus another, but all of
the density has moved in a concerted fashion.  So this would seem 'real',
and not due to noise.   I'm not talking about the fact that this movement
was artificially caused by crystal packing or something similar. Just for
whatever the reason (whether packing, pH, ligand binding, ...), you simply
observe the movement.

So the question is: how you can state that a particular movement was
'significantly large' compared to the resolution limit?  In particular,
what is the theoretical framework that allows you to state that some
movement is signifcant? This type of question of course also applies to
other methods such as cryo-EM.  Is a 7A movement of an entire domain
'significant' in a 10A map? If it is, how do we quantify the significance?

If anybody has a great reference or just an individual opinion, I'd like to
hear about it.

Regards,

Filip Van Petegem

-- 
Filip Van Petegem, PhD
Assistant Professor
The University of British Columbia
Dept. of Biochemistry and Molecular Biology
2350 Health Sciences Mall - Rm 2.356
Vancouver, V6T 1Z3

phone: +1 604 827 4267
email: filip.vanpete...@gmail.com
http://crg.ubc.ca/VanPetegem/

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