Skip to main content
. 2010 Feb 27;365(1540):557–566. doi: 10.1098/rstb.2009.0241

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)