| Literature DB >> 19173038 |
Mengjin Zhu1, Mei Yu, Shuhong Zhao.
Abstract
Biology is now entering the new era of systems biology and exerting a growing influence on the future development of various disciplines within life sciences. In early classical and molecular periods of Biology, the theoretical frames of classical and molecular quantitative genetics have been systematically established, respectively. With the new advent of systems biology, there is occurring a paradigm shift in the field of quantitative genetics. Where and how the quantitative genetics would develop after having undergone its classical and molecular periods? This is a difficult question to answer exactly. In this perspective article, the major effort was made to discuss the possible development of quantitative genetics in the systems biology era, and for which there is a high potentiality to develop towards "systems quantitative genetics". In our opinion, the systems quantitative genetics can be defined as a new discipline to address the generalized genetic laws of bioalleles controlling the heritable phenotypes of complex traits following a new dynamic network model. Other issues from quantitative genetic perspective relating to the genetical genomics, the updates of network model, and the future research prospects were also discussed.Entities:
Keywords: definition; dynamic network model; prospect; systems quantitative genetics
Mesh:
Year: 2009 PMID: 19173038 PMCID: PMC2631226 DOI: 10.7150/ijbs.5.161
Source DB: PubMed Journal: Int J Biol Sci ISSN: 1449-2288 Impact factor: 6.580
Comparisons among classical, molecular and systems quantitative genetics
| Comparative items | Classical quantitative genetics | Molecular quantitative genetics | Systems quantitative genetics |
|---|---|---|---|
| Discipline background | Classical biology | Molecular biology | Systems biology |
| Depiction of genic system | Holistic status of all genes | Analytical status of major gene and holistic status of minor genes | Analytical status of a large set of genes (and downstream molecules) |
| Statistical property | Implicit consideration for all genes | Partially explicit consideration for major gene and implicit consideration for minor genes | Fully explicit consideration for a large set of genes (and downstream molecules) |
| Phenotypic property | Static holistication of phenotype | Static decomposition of phenotype | Dynamic decomposition of phenotype |
| Variation sources to phenotype | DNA sequence alleles | DNA sequence alleles and infrequent epialleles | Bioalleles of molecules at multiple levels |
| Model assumption | Polygenic model | Major gene plus polygene mixed inheritance model | Gene network model |
| Genetic laws involved | Mendelian laws | Mendelian laws and partial non-Mendelian laws | generalized genetic laws involving in both Mendelian and non-Mendelian laws |
Main points of mixed model updated from polygenic model
| Polygenic model | Mixed model a |
|---|---|
| All variable genes have two possible alleles | Many variable genes have more than two alleles in fact |
| Each contributing gene has small and relatively equal effects | Effect size of each contributing gene is not entirely equal; there are both major and minor genes |
| The allele effects of each gene are only additive | Besides additive, the allele effects of certain genes are also non-additive on some occasions |
| There is no dominance on each locus | There are (over-, co-, partial or incomplete) dominance loci |
| There is no epistasis or interaction among different loci contributing to the target trait | There often is epistasis or complex interaction among different loci contributing to the target trait |
| The genes are segregating independently | There are linkages between loci |
| Target trait depends solely on genetics, and environmental influences can be ignored | The merit of target trait depends on genetic and environmental factors and their interactions |
| a So far, there has been a lack of a one-time thorough depiction of mixed model. The updates of the mixed model from polygenic one have been gradually solved by separate and fragmentary investigations. | |
Figure 1Simplified theoretical machinery of quantitative genetics under network model. In this simple scenario, the tridimensional architecture of genes denotes the network model and the projection image of genes on the surface of the batholith denotes the mixed model. It is easy to understand that the mixed model is just a dimension reduction mapping of the network model. As hypothesized in Section 3.2.1, the phenotypic measurement equalizes the accumulated output of gene network, and thus here the batholith supportive of the gene network can be abstractively expressed as the phenotype. Considering a tridimensional relationship in the network model, the batholith only receives the direct input information of adjacent genes, but indirectly the non-adjacent genes act, which means the effects of non-adjacent genes on the batholith are through the adjacent ones. However, the mixed model takes a bidimensional viewpoint to simplify the gene relationship, in which each gene makes a direct projection on the surface of the batholith. Given this, in mixed model, it can be inferred that the non-adjacent genes are unavoidable to produce repeated effects on the phenotype (batholith), which, in our opinion, could be used to alternatively explain why too many candidates or QTLs for the same trait had been reported but most of which are hitherto unidentifiable. A. In mixed model, the projected area could be denotative of the effect size of gene. The overlapped projection on the surface of the batholith reflects the interlocus interaction, where the two-time and three-time projection overlapping denotes the one-order and two-order interactions, respectively. For the intralocus interaction (not reflected here), considering the diploid organism in which a gene has two alleles, the interaction can be also expressed by the varied projection area of two alleles along with different combination of alleles. B. In network model, some regulatory links between genes are development-dependent, which dynamically exist at specific developmental stages. The network model is dynamic rather than static.