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Data mining and the evolution of biological complexity

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A common challenge of identifying meaningful patterns in high-dimensional biological data is the complexity of the relationship between genotype and phenotype. Complexity arises as a result of many environmental, genetic, genomic, metabolic and proteomic factors interacting in a nonlinear manner through time and space to influence variability in biological traits and processes. The assumptions we make about this complexity greatly influences the analytical methods we choose for data mining and, in turn, our results and inferences. For example, linear discriminant analysis assumes a linear additive relationship among the variables or attributes while support vector machine or neural network can model nonlinear relationships. Regardless, it is a useful exercise to think about where biological complexity comes from as a way to facilitate the selection of data mining methods. One important theory is that evolution has shaped the complexity of biological systems. More specifically, we introduce here canalization as an evolutionary force in biological systems.

Canalization is broadly defined as the evolution of phenotypic robustness to genetic or environmental perturbations [see for e.g. [1–3]]. Canalization buffers developmental pathways against the tendency for both new allelic variants and environmentally-induced noise to generate suboptimal phenotypes, and thereby ensures the reliability of vital mechanisms such as cognition, glucose metabolism or immune response [4].

Canalization implies a reduction in trait variability [1, 3], i.e. in the propensity to vary in response to mutations or environmental changes [5], whereas it leaves genetic variability unaffected, allowing for cryptic genetic variation to accumulate [6]. By repressing the expression of existing genetic variation and of novel mutations, canalization reduces the responsiveness of traits to natural selection [5], and hence their potential to evolve [1, 3]. However, if selection for canalization weakens, the building-up of hidden genetic variation likely increases the potential for evolutionary divergence [1, 4].

Several molecular mechanisms contribute to canalization [see for e.g. [3]], including redundancy [7] and regulatory genetic interactions [5, 8, 9]. In the present context, redundancy refers to the compensation for the loss of a gene's activity by one or several alternative genes derived from the same ancestor through gene duplication [7]. The notion of canalization through genetic interactions refers to both the modification of existing interactions and the incorporation of new ones as additional genes enter existing genetic networks [9]. Hence in the former case, robustness is achieved because diverse genetic modules - ranging from single haploid genes to complex genetic networks - can produce virtually identical phenotypes, whereas in the latter, it is achieved by ensuring the robust structure of the genetic networks underlying phenotypes.

Canalization provides a theoretical basis for understanding how evolution shapes the genotype-phenotype relationship. Complexity due to nonlinearity can arise as a result of highly redundant gene networks that evolved to stabilize phenotypes, thus making organisms more resistant to genetic and environmental perturbations. The implications of canalization for data mining could be significant and should be kept in mind when planning, executing and interpreting the analysis of high-dimensional biological data.

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Correspondence to Jason H Moore.

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This article is published under license to BioMed Central Ltd. This is an Open Access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/2.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

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Urbach, D., Moore, J.H. Data mining and the evolution of biological complexity. BioData Mining 4, 7 (2011). https://doi.org/10.1186/1756-0381-4-7

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  • DOI: https://doi.org/10.1186/1756-0381-4-7