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Protein folding predicted fold distribution

This distribution resembies the data cioseiy for rotamer (3, 3, 3) but also forms a very reasonable distribution when there are only seven data points (3, 3, 1). A good posterior predictive distribution for any protein structural feature can be used in simulations of protein folding or strucmre prediction. [Pg.344]

B. Distribution of Predicted Protein Folds in Genomes of Bacteria,... [Pg.245]

Uncertainties stemming from the fact that we have predicted folds for only about half of the globular proteins encoded in each of the genomes notwithstanding, it is of interest to examine some patterns in the fold distribution and their possible significance. Figure 5 shows the distribution of predicted folds in the three principal divisions of life, Bacteria, Archaea, and Eukarya. Half the detected folds are universal, i.e., seen in all three divisions. Remarkably, almost all folds detected in the archaea belong to... [Pg.262]

Any theoretical study of applied molecular evolution needs information on the fitnesses of the molecules in the search space, as it is not possible to characterize the performance of search algorithms without knowing properties of the landscape being searched [63], Since the ideals of sequence-to-structure or sequence-to-function models are not yet possible, it is necessary to use approximations to these relationships or make assumptions about their functional form. To this end, a large variety of models have been developed, ranging from randomly choosing affinities from a probability distribution to detailed biophysical descriptions of sequence-structure prediction. These models are often used to study protein folding, the immune system and molecular evolution (the study of macromolecule evolution and the reconstruction of evolutionary histories), but they can also be used to study applied molecular evolution [4,39,53,64-67], A number ofthese models are reviewed below. [Pg.126]

Analysis of tlie global statistics of protein sequences has recently allowed light to be shed on anotlier puzzle, tliat of tlie origin of extant sequences [170]. One proposition is tliat proteins evolved from random amino acid chains, which predict tliat tlieir length distribution is a combination of the exponentially distributed random variable giving tlie intervals between start and stop codons, and tlie probability tliat a given sequence can fold up to fonii a compact... [Pg.2844]

The distribution of a drug in the body is largely driven by its physicochemical properties and in part for some compounds by the contribution of transporter proteins [17]. By using the Oie-Tozer equation and estimates for ionization (pfCj). plasma protein binding (PPB) and lipophilicity (log quite robust predictions for the volume of distribution at steady state (Vdss), often within 2-fold of the observed value, can be made [18]. [Pg.30]

Fig. 6. Distribution of the most common folds in selected bacterial, archaeal, and eukaryotic proteomes. The vertical axis shows the fraction of all predicted folds in the respective proteome. Fold name abbreviations FAD/NAD, FAD/NAD(P)-binding Rossman-like domains TIM, TIM-barrel domains SAM-MTR, S-adenosylmethionine-dependent methyltransferases PK, serine-threonine protein kinases PP-Loop, ATP pyrophosphatases. mge, Mycoplasma genitalium rpr, Rickettsiaprowazekii hh x, Borrelia burgdorferi ctr, Chlamydia trachomatis hpy, Helicobacter pylori tma, Thermotoga maritima ssp, Synechocystis sp. mtu, Mycobacterium tuberculosis eco, Escherichia coli mja, Methanococcus jannaschii pho, Pyrococcus horikoshii see, Saccharomyces cerevisiae, cel, Caenorhabditis elegans. Fig. 6. Distribution of the most common folds in selected bacterial, archaeal, and eukaryotic proteomes. The vertical axis shows the fraction of all predicted folds in the respective proteome. Fold name abbreviations FAD/NAD, FAD/NAD(P)-binding Rossman-like domains TIM, TIM-barrel domains SAM-MTR, S-adenosylmethionine-dependent methyltransferases PK, serine-threonine protein kinases PP-Loop, ATP pyrophosphatases. mge, Mycoplasma genitalium rpr, Rickettsiaprowazekii hh x, Borrelia burgdorferi ctr, Chlamydia trachomatis hpy, Helicobacter pylori tma, Thermotoga maritima ssp, Synechocystis sp. mtu, Mycobacterium tuberculosis eco, Escherichia coli mja, Methanococcus jannaschii pho, Pyrococcus horikoshii see, Saccharomyces cerevisiae, cel, Caenorhabditis elegans.

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See also in sourсe #XX -- [ Pg.258 , Pg.259 , Pg.260 , Pg.261 ]




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