His-Val distributionNumber of His sidechains in dataset 11167 ( 2.3% )
Number of Val sidechains in dataset 34567 ( 7.2% )
Total number of His-Val contacts 2635
* Non-random at 95.0% confidence level.
** Non-random at 97.5% confidence level.
*** Non-random at 99.0% confidence level.
**** Non-random at 99.5% confidence level.
The significance of any clustering in the contacts is assessed with reference to packing-geometries generated at random from 20 trials of 2635 randomly-chosen and randomly placed contacts.
Cluster 1. Size: Mean 34.90 St.dev. 1.84
Cluster 2. Size: Mean 32.70 St.dev. 2.00
Cluster 3. Size: Mean 31.55 St.dev. 1.28
Cluster 4. Size: Mean 30.80 St.dev. 0.98
Cluster 5. Size: Mean 30.10 St.dev. 1.14
Cluster 6. Size: Mean 29.35 St.dev. 0.65
The pairs of plots below show a representative sidechain for each cluster.
In the first plot of each pair the sidechains are shown as ball-and-stick models; in the second plot the van der Waals surfaces are superimposed as wire-cage contours. The reference sidechain is shown in purple while the cluster representative is shown in orange. Click on the first plot to get a magnified view, including the other cluster members.
Each cluster representative is chosen to have a r.m.s.d. of <1.5 Angstroms from all other members of the cluster. The standard deviation shows how significant the clustering is, when compared with a randomly-generated contact distribution for these two sidechains.
The ticks on the back walls in the plots correspond to distances of 1 Angstrom.
Cluster 1. Size 81 ( 25.04 st. devs. from mean )
Cluster 2. Size 67 ( 17.13 st. devs. from mean )
Cluster 3. Size 65 ( 26.06 st. devs. from mean )
Cluster 4. Size 51 ( 20.62 st. devs. from mean )
Cluster 5. Size 48 ( 15.76 st. devs. from mean )
Cluster 6. Size 46 ( 25.47 st. devs. from mean )
Other His distributions