> If all cells are completely unsynchronized, then the
occupancy-weighted 
> average electron density map of all the conformers will fully explain 
> the background-subtracted spot intensities, but if there is 
> cell-to-cell synchronization: it won't!

This is not correct: as I tried to explain in a previous posting, the
'optic' mode DS component which arises from what I would call 'short to
medium range' correlated displacements (that is correlations due to
rigid side-chain motions, or of secondary-structure units, individual
helices say, or of whole domains within the same molecule, or of
different molecules within the same unit cell), give rise to a
non-uniform DS distribution over the *whole* diffraction pattern.  You
can't assume that the contributions of the optic DS at the Bragg
positions are zero just because they can't be measured!  From the DS
equation there's absolutely no reason why the DS should be anything
other than non-uniform at the Bragg position as anywhere else.  Since
it's equally non-uniform over the whole pattern, including at and around
the Bragg positions, a planar background correction can't possibly
remove it from the integrated Bragg intensities.  So it's simply not
correct to say that the mean electron density explains all the intensity
at the Bragg positions.  There will be a residual I(diffuse) =
I(coherent) - I(Bragg) which is everywhere positive, as I demonstrated.
I agree with you that what I would call 'long-range' correlations
between different unit cells contribute largely to the 'acoustic' mode
DS which is centred largely *at* the Bragg peaks.  You say 'if' the
cells are completely unsynchronised, but that's a big 'if' - certainly
you can't simply assume that it's true.

On another point you said you wanted an 'operational' definition of
I(Bragg).  I'm not entirely clear what you mean by that.  Are you saying
that you want I(Bragg) to be the total background-subtracted integrated
intensity under the peak at the Bragg position, i.e. what I'm calling
I(coherent).  If so then it can't be the contribution from the mean
density at the same time! - seems to me that's what everyone means by
I(Bragg) (including you I thought!) so changing the definition will
cause total confusion!

Cheers

-- Ian


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