* Department of Aquaculture, Swedish University of Agricultural Sciences, Umeå, Sweden; Institute of Zoology and Hydrobiology, University of Tartu, Tartu, Estonia; and
Department of Biological and Environmental Sciences (Biocentre 3), University of Helsinki, Finland
Correspondence: E-mail: anti.vasemagi{at}vabr.slu.se.
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Abstract |
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Key Words: Adaptation nonneutral evolution divergent selection microsatellite DNA genetic hitchhiking outlier loci EST Atlantic salmon
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Introduction |
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Recently, multi-locus screens based on genomic microsatellites have been applied in humans (Kayser, Brauer, and Stoneking 2003; Storz, Payseur, and Nachman 2004) and traditional model organisms (Schlötterer 2002a; Kauer, Dieringer, and Schlötterer 2003). However, the strength of the selective footprint on microsatellite locus depends on the distance from the selected site and will decay with time due to recombination (Wiehe 1998). Therefore, the utilization of polymorphic markers closely linked to coding regions of the genome would have a higher probability of detecting the footprints of selection and be more cost effective, as more gene-containing regions are covered (Vigouroux et al. 2002) compared to more conventional approaches using random selection of polymorphic markers. In addition, close linkage between a polymorphic marker and a transcribed gene further simplifies subsequent sequence analysis of the closest candidate gene, especially when the full genome sequence and/or a high-density linkage map of the study species is not available, as is the case for most nonmodel organisms. Therefore, the occurrence of highly polymorphic microsatellites in the untranslated regions of expressed sequence tags (ESTs) (Li et al. 2004) is a potentially useful source of gene-associated polymorphisms. Thus far however, the use of such gene-associated markers has been limited to linkage mapping studies (e.g., Ruyter-Spira et al. 1996) and an evaluation of their use for potentially identifying genes involved in local adaptation in natural populations is lacking. Given that the number of ESTs publicly available in species other than traditional model organisms is increasing rapidly (e.g., Rise et al. 2004), these loci have the potential to serve as a rich source for gene-associated polymorphisms and present a promising alternative to methods that utilize anonymous markers such as amplified fragment length polymorphisms (AFLP) (e.g., Wilding, Butlin, and Grahame 2001; Campbell and Bernatchez 2004), especially in species with relatively low gene density and high recombination rates.
Salmonid fishes are good candidates for assessing the efficiency of using EST-linked microsatellites for genome screens as (1) the large diversity in behavior, immunology, life-history patterns, and other traits among local salmonid populations at various geographical scales has been widely recognized as evidence of adaptation to the local environment (Taylor 1991; Adkison 1995) and (2) a large number of EST sequences are publicly available (Rise et al. 2004). In addition, despite their tendency to evolve local adaptations (Taylor 1991), the number of genes and genomic regions that have been found to associate with adaptive or fitness-related traits in salmonids is limited (e.g., Danzmann, Jackson, and Ferguson 1999; Sakamoto et al. 1999; Langefors et al. 2001; Tao and Boulding 2003).
In this study, we aimed to detect genetic signatures of selection in free-living populations of Atlantic salmon (Salmo salar L.) by screening 95 tandem repeat markers to identify genes and genomic regions potentially important for local adaptation. More specifically, we used genomic and EST-associated mini- and microsatellites to scan eight wild salmon populations sampled from different spatial scales inhabiting similar and contrasting natural environments (salt-, brackish, and freshwater habitat) in order to detect molecular signatures of divergent selection. We compared the consistency of the results obtained using four different neutrality tests and evaluated the robustness of the results across a large spatial scale by assessing whether the outlier loci possessed similar trends in different population pairs.
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Material and Methods |
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Genetic Diversity and Differentiation Measures
Conformance to Hardy-Weinberg (H-W) equilibrium expectations was tested using exact tests (Guo and Thompson 1992) as implemented in GENEPOP 3.1b (Raymond and Rousset 1995). Gene diversity (Nei 1978) and pairwise FST estimates according to Weir and Cockerham (1984) were calculated with the software Microsatellite-Analyser (Dieringer and Schlötterer 2003). The significance of FST estimates among populations was tested by permuting individuals between samples. Ninety-five percent confidence intervals (CI) of the mean FST estimates were obtained by bootstrapping (1,000 replicates) over loci. Heterogeneity in FST estimates among loci was quantified by calculating 2.5th, 25th (Q1), 75th (Q3), and 97.5th percentiles from the observed FST values. Because one of the neutrality tests applied (see below) assumes that no mutations have occurred after the divergence of two populations from the common ancestor population (Vitalis, Dawson, and Boursot 2001), we determined the spatial scale where stepwise-like mutations, in addition to genetic drift, have contributed to genetic differentiation among studied populations by testing whether RST = FST using allele size randomization procedure (10,000 permutations) as implemented in SPAGeDi 1.1 (Hardy and Vekemans 2002). If the observed RST is significantly larger than the randomized RST, the stepwise-like mutations have contributed to the observed differentiation pattern (Hardy et al. 2003).
Methods for Detection of Divergent Selection
Spatially varying divergent selection is expected to increase genetic differentiation between populations and reduce variability at linked loci. To search for the signatures of divergent selection we applied three methods, which identify outlier loci based on various estimators of population divergence (Beaumont and Nichols 1996; Vitalis, Dawson, and Boursot 2001; Beaumont and Balding 2004) and an empirical approach based on reduction in genetic diversity (Schlötterer 2002a; Kauer, Dieringer, and Schlötterer 2003). Because of the explorative nature of multi-locus screens, we did not apply the extremely conservative Bonferroni correction for the obtained significance values, but instead, we initially report all loci that fall outside 99% from the neutral expectations. Additionally, we evaluated the status of identified candidate loci by assessing whether the putative outliers possess similar trends in separate (albeit not statistically independent) population samples from different environments (salt-, brackish, and freshwater habitats) and sea areas (Barents vs. White Sea). As all applied neutrality tests are based on different assumptions and parameters, the detection of outlier loci simultaneously with more than one statistical approach will strengthen the candidate status of particular locus.
The first method (hereafter referred to as the "FST-test") developed by Beaumont and Nichols (1996) calculates Cockerham and Weir's (1993) estimator of FST for each locus in the sample, and coalescent simulations based on a symmetrical island model of population structure are used to generate data sets with the mean FST similar to the empirical distribution. To calculate approximate P values for each locus, 100,000 independent loci were generated and simulated distribution of FST was then compared to the observed FST values conditional on heterozygosity to identify potential outliers as implemented in the software FDIST 2 (http://www.rubic.reading.ac.uk/mab/software/fdist2.zip). Sample sizes were set to 24 individuals per population in all simulations. Because our pairwise sampling strategy at the large geographical scale (salt-, brackish, and freshwater comparisons; Barents vs. White Sea) likely violates the assumption of equal migration rate, individual populations within each category were pooled together (i.e., R. Vindelälven and Torne/Tornionjoki samples were pooled to construct a brackish water data set) and two subpopulations were simulated assuming stepwise mutation model. Loci with unusually high FST values conditional on heterozygosity were regarded as potentially under divergent selection.
The second likelihood-based method that uses hierarchical-Bayesian model (hereafter the Bayes test), developed by Beaumont and Balding (2004), has similar characteristics compared to the FST-test of Beaumont and Nichols (1996) but uses more information from the raw data and does not assume the same value of FST for each subpopulation. Therefore, this method should be more suitable when some populations exhibit lower variability or reduced immigration than others, which is likely the case in our data set at a large spatial scale. We applied the Bayes test to identify potential outliers from neutrality associated with different environments (salt-, brackish, and freshwater habitat comparison) and sea areas (Barents vs. White Sea). It should be noted that the Bayes test is not a pairwise test because all populations in a particular analysis are treated separately. We did not apply the Bayes test to closely related population pairs at the local scale as simulations by Beaumont and Balding (2004) showed that there was no advantage to combine FST- and Bayes tests (both based on FST estimation) when the same number of subpopulations were used (i.e., there was considerable growth of false positives compared to very few additional "truly" selected loci). We identified outlier loci potentially subject to divergent selection and their corresponding posterior "P values" from the proportion of positive locus-effect parameters i among 2,000 Markov chain Monte Carlo outputs as outlined by Beaumont and Balding (2004).
The third coalescence-based simulation approach (subsequently referred as the F-test), developed by Vitalis, Dawson, and Boursot (2001), relies upon a population-split model from the common ancestor population and uses the population-specific parameters of population divergence, F (conditional on the number of alleles), to identify putative outlier loci affected by selection. The expected joint distributions of Fpop1 and Fpop2 were generated by performing 100,000500,000 coalescent simulations for each pairwise comparison using the software DETSEL v.1.0 (Vitalis et al. 2003). The following nuisance parameters were used in different combinations to generate null distributions with similar number of allelic states as in the observed data set: mutation rate (infinite allele model [IAM]) 0.005, 0.001, and 0.0001; ancestral population size 500, 1,000, and 10,000; population size before the split 50 and 500; time since an assumed bottleneck event 50, 100, and 200 generations; time since the population split 50 and 100 generations. The loci with six or more alleles were grouped together as the joint distribution of Fpop1 and Fpop2 becomes tighter when the number of alleles increases (Vitalis, Dawson, and Boursot 2001). Loci that fall outside the specified "probability region" compared to the simulated data points are reported as potentially being affected by selection.
The fourth empirical approach (hereafter referred to as the lnRH test) identifies loci that differ in variability from the reminder of the genome by calculating the ratio of gene diversity in two populations (Kauer, Dieringer, and Schlötterer 2003). It has been demonstrated that lnRH is approximately normally distributed under neutrality (Kauer, Dieringer, and Schlötterer 2003). Therefore, after standardization (mean = 0; SD = 1) 95% of neutral loci are expected to have values between 1.96 and 1.96 (99% CI between 2.58 and 2.58; 99.9% CI between 3.29 and 3.29). In the cases when a locus was monomorphic in one population, we added a single different allele to the sample in order to avoid the heterozygosity value being zero.
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Results |
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Discussion |
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Anonymous Versus EST-Targeted Polymorphism Screens for Selection
Two recent studies which utilized AFLP scans to search for footprints of divergent selection in sympatric ecotypes (dwarf and normal) of lake whitefish (Coregonus clupeaformis) and in snail (Littorina saxatilis) populations that differ in shell shape have identified that ca. 1%5% of screened loci are likely influenced by directional selection (Wilding, Butlin, and Grahame 2001; Campbell and Bernatchez 2004). In the current study the proportion of outlier loci identified was considerably higher (9 of 78 EST-linked loci [12%]). This implies that application of EST-associated microsatellite loci could improve the efficiency of genome screens, especially in species with (1) low genome densities where anonymous loci may not be tightly linked with selected loci and/or (2) high recombination rates, as the signature of selection, may be lost rapidly due to recombination. Concordantly, recent genome scan in closely related oak (Quercus) species (Scotti-Saintagne et al. 2004) identified substantially higher frequency of outliers (21%) among gene-associated loci than among anonymous markers (9%; genomic microsatellites, AFLPs). In addition, as a number of the markers applied in this study are also polymorphic in other salmonid species (Vasemägi, Nilsson, and Primmer in press), the strategy will be useful in a broad range of salmonids for identifying candidate loci for further sequence analysis in order to further validate the footprints of selection.
To our knowledge, evidence of divergent selection among contemporary wild Atlantic salmon populations has been reported only at two genes (MEP-2, Verspoor and Jordan 1989; MHCIIß, Landry and Bernatchez 2001). However, both studies have used a limited number of loci as a neutral baseline without applying simulations to further test whether the observed pattern deviates from the neutral expectations.
In the light of encouraging simulations of Beaumont and Balding (2004), who demonstrated a reasonable power of genome scans to identify loci under divergent selection, EST scans may provide suitable strategy to discover functionally important genetic variation both in model and nonmodel organisms and present a viable alternative to genome scans which utilize anonymous genetic markers such as AFLPs. Also, given the relative ease of conducting large-scale multi-locus screens for natural selection (Wilding, Butlin, and Grahame 2001; Campbell and Bernatchez 2004) it is likely that more emphasis will be directed to outlier verification and characterization in the future.
Performance of Neutrality Tests
The population-specific divergence (F) method of Vitalis, Dawson and Boursot (2001) revealed a much higher number of outlier loci than the other tests (tables 2 and 3). The explanations for such discrepancy might be that (1) identified outliers from the F-test are real and other methods have failed to detect the signatures of selection at these loci and (2) most of the detected outliers are false positives (type I error). Closer examination of the identified outliers at different spatial scales revealed a striking difference in a number of cases when the population-specific divergence test was the only method showing the deviations from neutrality. Particularly, the F-test identified only two additional outliers not supported by FST- or lnRH test at a local scale, while even 16 outliers from F-test were not supported by any other method at a broad scale (tables 2 and 3). Such apparent discrepancy between the population-specific divergence test and other methods at a large spatial scale suggests that the candidate status of these 16 loci must be taken with considerable caution.
Interestingly, the consistency with which the same outlier loci were identified using different tests at the large spatial scale was lower for other methods as well (outlier overlap: F-test vs. FST-test, small scale 48%, large scale 23%; F-test vs. lnRH test, small scale 65%, large scale 31%; FST-test vs. lnRH test, small scale 33%, large scale 17%). Outliers from the hierarchical-Bayesian method, which treated each population in a particular comparison separately, showed the most congruent results with the FST-test (outlier overlap: 36%) while only a single deviation from neutral expectations was supported simultaneously by the Bayes and lnRH tests at the large scale (outlier overlap: 5%). High frequency of simultaneous identification of the same loci as outliers with several methods at the local scale supports the prediction that comparison of closely related populations is expected to enhance the efficiency of genome scans for divergent selection because (1) potential selective footprints are likely not obscured by mutations and (2) random drift has a reduced effect on the genetic parameters used to infer the outlier loci (Beaumont and Nichols 1996; Vitalis, Dawson, and Boursot 2001; Schlötterer 2002a).
Interpreting Departures from Neutrality
In the present study, EST-associated tandem repeat markers did not deviate more frequently from the neutral expectations than anonymous genomic microsatellite loci. Therefore, it is possible that (1) some of the genomic microsatellites are affected by selection; (2) a considerable number of the outliers are false positives; or (3) a combination of (1) and (2) can occur. It is likely that false positives (type I error) resulting from multiple testing, possible violations of test assumptions, and genome-wide heterogeneity in variability are responsible for some of the observed outliers. On the other hand, deviations from neutrality at genomic microsatellite Ssa14 with several neutrality tests both at local (Baltic Sea: R. Vindelälven vs. Torne/Tornionjoki) and large geographical scales (brackish vs. freshwater; salt- vs. freshwater) suggest that Ssa14 might have been influenced by divergent selection. The linkage of this locus to any functional gene is currently unknown (Gilbey et al. 2004).
It is important to note that, significant deviation from neutral expectations using one or multiple tests does not necessarily mean that a particular locus has been affected by selection. We applied four different neutrality tests in eight separate comparisons using 95 loci (local scale: 3 x 4 x 95 = 1,140 separate tests; large scale: 4 x 4 x 95 = 1,520 separate tests) which is expected to result in approximately 27 false positives at 99% P level. The fact that we found three times more deviations at 99% P level (altogether 82 deviations were observed) indicates that it is unlikely that all the outliers are false positives (type I error). As emphasized in earlier studies, significant results with more than one neutrality test only raise the candidate status of particular locus but does not demonstrate selection per se (e.g., Vigouroux et al. 2002; Schlötterer 2002a; Campbell and Bernatchez 2004). Therefore, the identified candidate EST loci will serve as a basis for further sequence analysis to validate the role of divergent selection in these genes because the violation of test assumptions is another factor potentially producing false positives. Particularly, FST-test of Beaumont and Nichols (1996) is based on a symmetrical island model of population structure which is based on the assumptions of equal population sizes and migration rates between populations. It is likely that at least some comparisons within our data set (e.g., saltwater vs. freshwater) violate such assumptions, and outliers from FST-test alone should be therefore taken with caution. On the other hand, identification of the same outliers using the FST- and Bayes test of Beaumont and Balding (2004) which does not assume equal populations sizes and migration rates strengthens the candidate status of the five loci (CA058586, CA048136, CA060208, CA062621, CA039588). The inconsistent results of the F-test and other methods at a large spatial scale were probably largely caused by mutations at microsatellite loci which occurred after the population divergence, as indicated by the RST permutation test of Hardy et al. (2003). In addition, because the F-test is based on the joint distribution of the population-specific divergence estimates conditional on the number of alleles, it is possible that different within-locus mutation rates affect the results of F-test more severely than the lnRH test, which is based on gene diversity. Nevertheless, different within-locus mutation rates are likely affecting the outcome of the lnRH test as well. Therefore, when predominantly the shortest alleles are associated with the putative selective sweep, the outlier status of particular loci identified using the lnRH test should be taken with caution. Another potentially unrealistic assumption of F-test is that no migrants have been exchanged after the divergence of two populations. However, Vitalis, Dawson, and Boursot (2001) have shown that moderate levels of migration do not increase the false-positive results (type I error) of the F-test.
An important direction for future research is therefore the formal testing of the effect of the model assumptions on the identification of outlier loci. In the absence of such information, it has been suggested that a practical approach for strengthening the candidate status of identified outlier loci is to simultaneously apply two or more neutrality tests which are based on different assumptions and parameter estimation (e.g., Storz, Payseur, and Nachman 2004) and only consider outlier loci that are supported by several methods for subsequent validation steps (e.g., further sequence analysis of flanking regions).
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Supplementary Material |
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Acknowledgements |
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Footnotes |
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Scott Edwards, Associate Editor
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