| Literature DB >> 21407817 |
Guang-Zhong Wang1, Jian Liu, Wei Wang, Hong-Yu Zhang, Martin J Lercher.
Abstract
BACKGROUND: Many single-gene knockouts result in increased phenotypic (e.g., morphological) variability among the mutant's offspring. This has been interpreted as an intrinsic ability of genes to buffer genetic and environmental variation. A phenotypic capacitor is a gene that appears to mask phenotypic variation: when knocked out, the offspring shows more variability than the wild type. Theory predicts that this phenotypic potential should be correlated with a gene's knockout fitness and its number of negative genetic interactions. Based on experimentally measured phenotypic capacity, it was suggested that knockout fitness was unimportant, but that phenotypic capacitors tend to be hubs in genetic and physical interaction networks. METHODOLOGY/PRINCIPALEntities:
Mesh:
Year: 2011 PMID: 21407817 PMCID: PMC3047586 DOI: 10.1371/journal.pone.0017650
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Figure 1Phenotypic potential of yeast genes (the tendency to induce phenotypic variation in knockouts) is negatively correlated with the genes' haploid knockout fitness (Pearson's r = −0.29, p<10−15).
The blue line is a Loess curve fitted to the data.
Figure 2Phenotypic potential of yeast genes (the tendency to induce phenotypic variation in knockouts) is positively correlated with the genes' number of synthetic lethal interactions (Pearson's r = 0.30, p<10−15; interaction number on log-scale).
The blue line is a Loess curve fitted to the data.
Statistical significance and percentage explained for the three significant predictor variables for phenotypic potential from a combined linear model.
| Predictor |
| Percentage explained |
| Haploid fitness | <10−15 | 8.8% (6.4%–11.9%) |
| Synthetic lethal interactions | <10−15 | 4.6% (3.0%–6.8%) |
| Protein length | 0.019 | 0.3% (0.02%–0.98%) |
Percent of variation in phenotypic potential explained by each variable independently of the other variables, and 95% confidence intervals (calculated using a relative importance measure that averages over orderings of regressors, with confidence intervals based on 1000 bootstraps [22]).