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Show more interface information in 3D and 2D graph views #135
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I thought we had an issue about computing the exact interface type (character), but I could not found it. The idea we discussed was to superpose the two chains if they are identical (same cluster) and obtain the transformation matrix. From the rotational and translational components of the matrix the interface character can be defined (2 fold: 180 degrees, 3-fold: 120 degrees, etc and screw if translation is present). |
That would be great to have, it would definitely help in the graphical representation to understand the relationship between chains. But also it would be useful for analysis and many other things. |
Transformation matrices shouldn't be needed. Just looking at the order of the cycle induced by engaging that interface should be enough. I'm assuming homomeric complexes here; I'm not sure how this would apply to hetermers. |
The matrices would be needed if doing the order identification before having the graph (e.g. to do some database mining). Also for some cases the graph would not be able to tell the order, e.g. one of those open heterologous interfaces that don't continue throughout the crystal because some other crystal contact caps them. In those cases the matrix would tell us the order (where the cycle couldn't). True that for the original issue described above (show more info in graph views) cycles are enough to identify the order. In any case I see this feature as low priority, I'd leave it for 3.1 or later. |
Screw axis operators require the transformation matrix to determine the pitch (translation). However, obtaining the order with transformation matrices might have some numerical instability if the chains have different conformations or the tertiary fold is not entirely conserved.
@sbliven for heteromers this property is undefined (or identity), because the two partners cannot be aligned. It might be still possible to calculate with pseudostoichiometry (like alpha and beta subunits of hemoglobin). |
Excellent point.
This is true if they don't continue through the crystal. If they do span the crystal then you can determine the pitch based on the xtalTrans annotations.
That's probably the easiest solution. Interestingly, after performing edge reduction it becomes well defined again. |
Marking isologous/heterologous interfaces in the graph views would be very useful to help understanding the topology in the graph visually. In 3D we could simply use different shapes (e.g. circles for isologous, squares for heterologous). In 2D we could do something similar but flattened.
Another possibility would be to show the exact interface type: 2-fold, 2-fold screw, 3-fold etc. We have the interface character only for crystal symmetry so that wouldn't be complete, for instance it wouldn't show a dimer in AU as 2-fold.
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