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Systematics and the Exploration of Life


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backbone, are hydrophilic and form hydrogen bonds with water or with each other. This spatial distribution of hydrophobicity has been known since the middle of the 20th century, in particular thanks to the work of Bressler and Talmud (1944), who described a globular protein as a micelle, with a predominantly hydrophobic core surrounded by a predominantly hydrophilic crown. The hydrophobic and hydrogen bonds are largely responsible for the stability of the protein structure, obtained under the effect of the only available energy source, thermal agitation. These continuous fluctuations lead to more or less rapid displacements around stable local conformations, called secondary structures. Alpha helices (30% of the residues) and beta strands (20% of the residues) are the most frequent. These local structures are stabilized by hydrogen bonds due to the particular values of the dihedral angles of the peptide backbone.

      The substitution of one amino acid by another (a mutation) is one of the fundamental events of molecular evolution, with variable consequences in proteins. The majority of mutations have no major effect on the phenotype – they are neutral – but some of them can cause disease (Studer et al. 2013). Indeed, local changes may occur in binding sites with other molecules and can thus affect the function of proteins (Gong et al. 2009), but long-term effects on the overall structure can also be observed (Zhou et al. 2007).

      Many studies agree that the majority of substitutions have no significant effect on the overall structure, stability or function of the protein. As a matter of fact, it has been shown that 75% of the amino acids can be modified without significant alteration of the protein structure (Sander and Schneider 1991; Shakhnovich and Gutin 1991; Schaefer and Rost 2012). These observations support the neutral hypothesis of point mutations, but it is important to keep in mind that this does not mean that all mutations are neutral: the majority of point mutations are effectively counter-selected because their impact is negative for the cell. For example, the probability that a human DNA repair enzyme, 3-methyladenine DNA glycosylase, becomes non-functional after a random mutation is 34% (± 6%), and this proportion can be extended to other families (Guo et al. 2004).

Schematic illustration of a) DNA binding protein of Drosophila melanogaster (PDB code 1enh) and b) L16A mutant of the same protein (PDB code 1ztr). Schematic illustration of a) Superimposed structures of the D67H mutant (green, PDB code 1lyy) and the native structure (blue, PDB code 2nwd) of the human lysozyme and b) superimposed structures of the I56T mutant (orange, PDB code 1loz) and the native structure (blue, PDB code 2nwd) of the human lysozyme.

      Proteins are said to be “marginally stable”: typically, there is a difference of 3–7 kcal/mol in free folding energy (ΔG) between folded and unfolded conformations. Amino acid side chain substitutions thus have a significant effect on protein stability: the effect of a single mutation is on average −0.95 kcal/mol according to the Protherm database (Gromiha and Sarai 2010), which in 2017 included the measurements from ΔΔG for 1,866 proteins with their structure. ΔΔG is the difference between the free folding energy of the native and the mutated protein.

      This low protein stability is assumed to be either the result of a balance between function and stability (DePristo et al. 2005), or the result of a balance between destabilizing mutations and highly unstable proteins (Taverna and Goldstein 2002; Bloom et al. 2007; Zeldovich et al. 2007).

      Two principles must be kept in mind:

       – function is often dependent on a dynamic effect of structure;

       – any protein must be degradable at a cost that is not restrictive for the cell.

Graph depicts the comparison of predicted ∆∆G by FoldX and those experimentally measured (Protherm).

      COMMENT ON FIGURE 2.5.a) Prediction by FoldX of ΔΔG for 130 proteins present in Protherm and belonging to the 11 families in which at least 20 different point mutant structures are known (see section 2.6 for a description of this dataset). b) Prediction by FoldX of ΔΔG for the families in which at least 20 different point mutant structures are known. The abscissa shows the predicted value of ΔΔG from the