Table 1.
Summary of important conceptual advances in the study of G→P mapping. References are meant to be useful for further readings, and they are by far not exhaustive.
research area | conceptual advance | references |
---|---|---|
computational science | modularity, robustness and evolvability are tightly related, with an intermediate degree of modularity allowing for a compromise of high robustness and high evolvability (the two are otherwise negatively related) | Ciliberti et al. (2007), Gjuvsland et al. (2007) and Crombach & Hogeweg (2008) |
computational science | G→P functions evolve to increase evolvability, which is made possible by the ‘hub-and-spoke’ structure of genetic networks | Crombach & Hogeweg (2008) |
computational science | robustness arises because of the general properties of feedback systems that are built into gene networks; this means that natural selection can indirectly affect robustness | Gjuvsland et al. (2007) |
computational science | the large neutral or quasi-neutral areas of genotypic space that are necessary for the evolution of robustness/evolvability are intrinsic properties of highly dimensional genotypic spaces | Gravner et al. (2007) |
computational science | artificial development, used to generate ‘evolvable hardware,’ provides a good model and theoretical foundation for why developmental encoding evolved on top of genetic encoding | Hartmann et al. (2007) and Roggen et al. (2007) |
gene networks | a gene's position in a network determines its evolutionary role; genes are not equivalent entities as in standard population genetic models | Stumpf et al. (2007), Chouard (2008) and Stern & Orgogozo (2009) |
gene networks | evolution can turn a gene network into another by altering the regulation of individual components while leaving the ‘logical output’ unchanged | Tsong et al. (2006) |
general theory | introduction of G→P mapping concept | Alberch (1991) |
general theory | properties of mutational one-step networks determine evolutionary paths | Kauffman & Levin (1987) |
general theory | G→P mapping results in punctuated equilibria patterns | Cowperthwaite & Meyers (2007) |
general theory | large neutral areas of genotypic landscape allow for evolutionary search of novel phenotypes (evolvability) | Cowperthwaite & Meyers (2007), Fernández & Solé (2007), Sumedha et al. (2007) and Wroe et al. (2007) |
general theory | developmental encoding allows for the evolution of complex phenotypes by decoupling the proportionality between length of genetic instructions and complexity of phenotypes; the evolutionary search space becomes smaller; in this sense, development is the G→P map | Ciliberti et al. (2007) and Stanley (2007) |
RNA folding | RNA folding is an empirically tractable model of G→P mapping | Fontana (2002) |
RNA folding | G→P mapping is characterized by high degrees of ‘degeneracy’ or genetic redundancy, where the same phenotype is generated by a variety of not necessarily similar genotypes | Stich et al. (2008) |
RNA folding | connectivity in genotypic space is asymmetrical, so evolution depends to some extent on contingent events | Cowperthwaite & Meyers (2007) |
RNA folding | genotypic one-step neighbours are often connected to phenotypes that are not structurally similar | Sumedha et al. (2007) |
RNA folding | ‘species’ and specialized ecological functions (including parasitism) evolve spontaneously as emergent properties of populations of replicators | Takeuchi & Hogeweg (2008) |