| Literature DB >> 15555070 |
Hinrich Schulenburg1, Jonathan J Ewbank.
Abstract
BACKGROUND: Co-evolutionary arms races between parasites and hosts are considered to be of immense importance in the evolution of living organisms, potentially leading to highly dynamic life-history changes. The outcome of such arms races is in many cases thought to be determined by frequency dependent selection, which relies on genetic variation in host susceptibility and parasite virulence, and also genotype-specific interactions between host and parasite. Empirical evidence for these two prerequisites is scarce, however, especially for invertebrate hosts. We addressed this topic by analysing the interaction between natural isolates of the soil nematode Caenorhabditis elegans and the pathogenic soil bacterium Serratia marcescens.Entities:
Mesh:
Year: 2004 PMID: 15555070 PMCID: PMC538262 DOI: 10.1186/1471-2148-4-49
Source DB: PubMed Journal: BMC Evol Biol ISSN: 1471-2148 Impact factor: 3.260
Figure 1Treatment response for the different bacterial and worm strain combinations of the main experiment. The response is expressed as host condition (values for the whole experiment), such that the black area refers to the proportion of dead worms, grey to the proportion of morbid, and white to the proportion of live worms. For C. elegans, both strain (bottom line) and genotype (top line) designations are given. For S. marcescens, only strain names are listed.
Ordinal logistic regression analysis of the importance of different factors in the main experiment.
| Source | |||
| Consideration of worm strains as a factor | |||
| Bacteria | 272.78 | 4 | |
| Worm | 188.11 | 7 | |
| Bacteria*Worm | 127.15 | 28 | |
| Run [Bacteria, Worm] | 835.27 | 160 | |
| Consideration of worm genotypes as a factor | |||
| Bacteria | 193.77 | 4 | |
| Worm | 169.87 | 3 | |
| Bacteria*Worm | 34.21 | 12 | |
| Run [Bacteria, Worm] | 477.14 | 80 | |
Ordinal logistic regression was based on a model, which contained bacterial strain, worm strain (alternatively worm genotype), the interaction between the two and run nested within both bacterial strain and worm strain/genotype as factors. The importance of different factors was assessed with the likelihood ratio test. Significant probabilities after Dunn-Sidák correction are given in bold.
Association analysis of the impact of different factors on worm condition in the main experiment .
| Factor | Test | |||
| Single factor effects | ||||
| Bacteria | LRT | 291.05 | 8 | |
| Worm strain | LRT | 154.84 | 14 | |
| Worm genotype | LRT | 136.29 | 6 | |
| Run | LRT | 186.33 | 8 | |
| Factor effects in consideration of one of the others (in brackets) | ||||
| Bacteria (Worm strain) | CMH | 196.74 | 4 | |
| Bacteria (Worm genotype) | CMH | 196.44 | 4 | |
| Bacteria (Run) | CMH | 192.08 | 4 | |
| Worm strain (Bacteria) | CMH | 146.21 | 7 | |
| Worm strain (Run) | CMH | 139.83 | 7 | |
| Worm strain (Worm genotype) | CMH | 10.32 | 7 | 0.1713 |
| Worm genotype (Bacteria) | CMH | 135.50 | 3 | |
| Worm genotype (Run) | CMH | 129.34 | 3 | |
| Run (Bacteria) | CMH | 52.56 | 4 | |
| Run (Worm strain) | CMH | 51.09 | 4 | |
| Run (Worm genotype) | CMH | 50.89 | 4 | |
The associations were assessed with the likelihood ratio test (LRT) or the Cochran-Mantel-Haenszel (CMH) test. Bold probabilities are significant after Dunn-Sidák correction.
Figure 2Treatment response for the different bacterial and worm strain combinations of the second experiment. The black area denotes the proportion of dead worms, grey the proportion of morbid, and white the proportion of live worms.
Ordinal logistic regression analysis of the importance of different factors in the second experiment.
| Source | |||
| Consideration of worm strains as a factor | |||
| Bacteria | 4.89 | 3 | 0.0270 |
| Worm | 33.20 | 1 | |
| Bacteria*Worm | 26.89 | 3 | |
| Consideration of worm genotypes as a factor | |||
| Bacteria | 4.80 | 1 | 0.0284 |
| Worm | 31.97 | 1 | |
| Bacteria*Worm | 24.50 | 1 | |
Ordinal logistic regression was based on a model, which contained bacterial strain, worm strain (alternatively worm genotype), and the interaction between the two as factors. The importance of different factors was assessed with the likelihood ratio test. Bold probabilities indicate significance after Dunn-Sidák correction.
Association analysis of the impact of different factors on worm condition in the second experiment.
| Factor | Test | |||
| Single factor effects | ||||
| Bacteria | LRT | 10.31 | 2 | |
| Worm strain | LRT | 32.80 | 6 | |
| Worm genotype | LRT | 30.46 | 2 | |
| Factor effects in consideration of one of the others (in brackets) | ||||
| Bacteria (Worm strain) | CMH | 4.34 | 1 | 0.0372 |
| Bacteria (Worm genotype) | CMH | 4.41 | 1 | 0.0358 |
| Worm strain (Bacteria) | CMH | 29.21 | 3 | |
| Worm strain (Worm genotype) | CMH | 0.93 | 3 | 0.8193 |
| Worm genotype (Bacteria) | CMH | 28.37 | 1 | |
The associations were assessed with the likelihood ratio test (LRT) or the Cochran-Mantel-Haenszel (CMH) test. Bold probabilities are significant after Dunn-Sidák correction.