BioSysBio:abstracts/2007/Sanne Abeln: Difference between revisions

From OpenWetWare
Jump to navigationJump to search
Line 30: Line 30:
When comparing the number of links young and old superfamilies make with other superfamilies, it becomes clear that the distribution of younger folds is skewed towards fewer links (Figure 1). Similarly we can compare the number of links each fold has with a set of young and a set of old folds. Again most superfamilies share significantly fewer links with the group of young superfamilies (Figure 2).
When comparing the number of links young and old superfamilies make with other superfamilies, it becomes clear that the distribution of younger folds is skewed towards fewer links (Figure 1). Similarly we can compare the number of links each fold has with a set of young and a set of old folds. Again most superfamilies share significantly fewer links with the group of young superfamilies (Figure 2).


In a general accepted evolutionary model new proteins are created through duplication and point mutations of structural domains. Here we show (the first) evidence that this might also occur on a scale below the domain level: fragments are shared more often with longer existing superfamilies, which is expected in a model where new topologies can be built through an assembly of, or mulitple insertions of fragments from existing proteins.  
In a general accepted evolutionary model new proteins are created through duplication and point mutations of structural domains. Here we show (the first) evidence that this might also occur on a scale below the domain level: fragments are shared more often with longer existing superfamilies, which is expected in a model where new topologies can be built through an assembly of, or multiple insertions of fragments from existing proteins.  


A little care has to be taken here as these results could also be caused by a scenario of convergent evolution, which drives towards more stable fragments. Interestingly, however, the results become stronger, with longer fragment length (Figure 2). When increasing the fragment length the probabibility of convergence should decrease, which would contradict the argument above.
A little care has to be taken here as these results could also be caused by a scenario of convergent evolution, which drives towards more stable fragments. Interestingly, however, the results become stronger, with longer fragment length (Figure 2). When increasing the fragment length the probability of convergence should decrease, which would contradict the argument above.


These results would have important implications for structure prediction, as it might exlpain why current 'fragment based' modelling approaches are so successful.
These results would have important implications for structure prediction, as it might explain why current 'fragment based' modelling approaches are so successful.
   
   
[[Image:hist.jpg|thumb|400px|left|Figure 1: Density chart showing the distribution of links between superfamilies based on fragment-pairs  of length 30. The distributions for 'young' and 'old' superfamilies are shown separately, with younger fold having significantly fewer links (Wilcoxon unpaired test: p-value = 1.2e-09). Note that the distribution of links per superfamily is not normally distributed.]]
[[Image:hist.jpg|thumb|400px|left|Figure 1: Density chart showing the distribution of links between superfamilies based on fragment-pairs  of length 30. The distributions for 'young' and 'old' superfamilies are shown separately, with younger fold having significantly fewer links (Wilcoxon unpaired test: p-value = 1.2e-09). Note that the distribution of links per superfamily is not normally distributed.]]

Revision as of 06:08, 29 September 2006

Linking evolution of protein structures through fragments

Author(s): Sanne Abeln, Charlotte M. Deane
Affiliations: University of Oxford
Contact:email: abeln@stats.ox.ac.uk
Keywords: 'protein structure' 'evolution' 'fragments' 'completed genomes' 'networks'

Summary

Here we use a structural fragment library to investigate evolutionary links between protein folds. We show that 'older' folds have relatively more such links than 'younger' folds.

Motivation

At present there is no universal understanding how proteins can change topology during evolution, and how such pathways can be determined in a systematic way. The ability to create links between fold topologies would have important consequences for structural classification, structure prediction and homology modelling. Several methods based on geometrical measures have been proposed to create links between topologies, e.g. [1, 2]. It has been proven difficult however to show the evolutionary relevance of such links. Here we use our previously developped age measure for protein superfamilies [3] to investigate the effect of structural fragments on protein structure evolution.

Results & Discussion

We used a pairwise fragment library to create structural links between superfamilies. In total ....,...,...and ... fragments were generated of lengths 10,15,20 and 30 respectively.

When comparing the number of links young and old superfamilies make with other superfamilies, it becomes clear that the distribution of younger folds is skewed towards fewer links (Figure 1). Similarly we can compare the number of links each fold has with a set of young and a set of old folds. Again most superfamilies share significantly fewer links with the group of young superfamilies (Figure 2).

In a general accepted evolutionary model new proteins are created through duplication and point mutations of structural domains. Here we show (the first) evidence that this might also occur on a scale below the domain level: fragments are shared more often with longer existing superfamilies, which is expected in a model where new topologies can be built through an assembly of, or multiple insertions of fragments from existing proteins.

A little care has to be taken here as these results could also be caused by a scenario of convergent evolution, which drives towards more stable fragments. Interestingly, however, the results become stronger, with longer fragment length (Figure 2). When increasing the fragment length the probability of convergence should decrease, which would contradict the argument above.

These results would have important implications for structure prediction, as it might explain why current 'fragment based' modelling approaches are so successful.

Figure 1: Density chart showing the distribution of links between superfamilies based on fragment-pairs of length 30. The distributions for 'young' and 'old' superfamilies are shown separately, with younger fold having significantly fewer links (Wilcoxon unpaired test: p-value = 1.2e-09). Note that the distribution of links per superfamily is not normally distributed.
Figure 2: Fragment length versus W score of Wilcoxon's signed-rank test. Wilcoxon singed-rank tests was performed on data for each fragment length: for each superfamily the number of links it makes with a set of young superfamilies and a set of old superfamilies is compared. The values are normalised for the size of the age groups. Each test showed that superfamilies have significantly fewer links to young superfamilies (p-values < 2.2e-16). Since the number of compared superfamilies in each test set are identical, the W scores can be compared directly.



Methods

Fragments

The fragment library generated for this study, contains fragment-pairs of length 10, 15, 20 and 30, with a maximum allowed gap-lengths of 2, 3, 4 and 6 respectively. All fragments are based on pairwise comparisons between structural domain as defined by SCOP. The pairs are scored for similarity purely on structural grounds, using the coordinates of the c-alpha atoms. This is in order to avoid dependencies between fragments and age estimates, which are generated through fold recognition techniques using sequence similarity.

All possible pairwise fragments between two domains of the given lengths are first screened and aligned using a method similar to the prefilter used by MAMMOTH [4]. Each fragment pair with an alignment score above a threshold is then superimposed to create an RMSD score for the fragment pair.

Age estimates

Age estimates for protein folds or superfamilies are generated using fold recongnition of structural domains on a set of completed genomes. The occurrence patterns of such predictions, are analysed with a parsimony algorithm to estimate an age for a superfamily, for more details see [3].

The age of a superfamily is based on a score between [0.0,1.0] with 0.0 indicating a last common recent ancestor at the leafs (youngest), and 1.0 indicating present at the root of the species tree (oldest). Here an 'old' fold is defined as a fold with an age of 1.0, and a 'young' fold with an age < 0.5

Linking Folds

Since no consideration of secondary structure is taken into account, the number of shared fragments needs to be normalised for the number of times a fragment occurs. Friedberg and Godzik (2005) used a used a superfamily based normalisation to overcome this problem [2]. We use a similar approach, although the fragment-pairs in this study are based on structural similarity only, whereas Friedberg and Godzik (2005) used a combination of sequence and structural similarity.


A link between two superfamilies (I and J) is established when [math]\displaystyle{ f(I,J) \gt 0.1 }[/math], which is calculated as:

[math]\displaystyle{ f(I,J) = \frac{Sim(I,J)}{min(Sim(A-I,I),Sim(A-J,J))} \mbox{ if }\ I \neq J }[/math]

Here [math]\displaystyle{ Sim(A,B) }[/math] is the number of shared fragments between two set of domains (e.g. superfamilies), and A is the set of all domains. In this study we do not consider self-similarity of superfamilies.



Conclusion

We show that younger folds have relatiely fewer shared fragments with other fold, than old protein fold. This might indicate that evolutionary links above superfamily or fold level could be established, through such shared fragments.

References

  1. Taylor WR. A 'periodic table' for protein structures. Nature. 2002 Apr 11;416(6881):657-60. DOI:10.1038/416657a | PubMed ID:11948354 | HubMed [Taylor-2002]
  2. Friedberg I and Godzik A. Fragnostic: walking through protein structure space. Nucleic Acids Res. 2005 Jul 1;33(Web Server issue):W249-51. DOI:10.1093/nar/gki363 | PubMed ID:15980462 | HubMed [Friedberg-2005]
  3. Winstanley HF, Abeln S, and Deane CM. How old is your fold?. Bioinformatics. 2005 Jun;21 Suppl 1:i449-58. DOI:10.1093/bioinformatics/bti1008 | PubMed ID:15961490 | HubMed [Winstanley-2005]
  4. Ortiz AR, Strauss CE, and Olmea O. MAMMOTH (matching molecular models obtained from theory): an automated method for model comparison. Protein Sci. 2002 Nov;11(11):2606-21. DOI:10.1110/ps.0215902 | PubMed ID:12381844 | HubMed [Ortiz-2002]

All Medline abstracts: PubMed | HubMed