| Literature DB >> 25937915 |
Graham Muir1, Paola Ruiz-Duarte1, Nora Hohmann1, Barbara K Mable2, Polina Novikova3, Roswitha Schmickl1, Alessia Guggisberg4, Marcus A Koch1.
Abstract
Reciprocal crosses between species often display an asymmetry in the fitness of F1 hybrids. This pattern, referred to as isolation asymmetry or Darwin's corollary to Haldane's rule, is a general feature of reproductive isolation in plants, yet factors determining its magnitude and direction remain unclear. We evaluated reciprocal species crosses between two naturally hybridizing diploid species of Arabidopsis to assess the degree of isolation asymmetry at different postmating life stages. We found that pollen from Arabidopsis arenosa will usually fertilize ovules from Arabidopsis lyrata; the reverse receptivity being less complete. Maternal A. lyrata parents set more F1 hybrid seed, but germinate at lower frequency, reversing the asymmetry. As predicted by theory, A. lyrata (the maternal parent with lower seed viability in crosses) exhibited accelerated chloroplast evolution, indicating that cytonuclear incompatibilities may play a role in reproductive isolation. However, this direction of asymmetrical reproductive isolation is not replicated in natural suture zones, where delayed hybrid breakdown of fertility at later developmental stages, or later-acting selection against A. arenosa maternal hybrids (unrelated to hybrid fertility, e.g., substrate adaptation) may be responsible for an excess of A. lyrata maternal hybrids. Exogenous selection rather than cytonuclear incompatibilities thus shapes the asymmetrical postmating isolation in nature.Entities:
Keywords: Asymmetric reproductive isolation; Darwin's corollary to Haldane's rule; cytonuclear incompatibilities; hybrid inviability; postzygotic selection
Year: 2015 PMID: 25937915 PMCID: PMC4409420 DOI: 10.1002/ece3.1474
Source DB: PubMed Journal: Ecol Evol ISSN: 2045-7758 Impact factor: 2.912
Figure 1Relative mean fitness of F1 individuals from intra- and interspecific experimental pollinations. Seed production (A) was defined as the total number of seeds collected from viable siliques for each cross performed. Germination (B) was defined by the number of germinating seeds per 100 seeds sown. Maternal parents are grouped by species. For each parental cross (intraspecific/interspecific), four to eight F1 families (replicates), respectively, were generated.
Figure 2PCA projection of seed morphology (as a proxy of endosperm development) measured in A. arenosa, A. lyrata, and their F1 offspring. First two principal components from a PCA analysis of seed morphology measured from F1 seeds of conspecific crosses (A. arenosa, blue and A. lyrata, green circles, respectively) and heterospecific crosses (F1 maternal A. arenosa, orange and F1 maternal A. lyrata, purple crosses, respectively).
Segregation tests of S locus genotypes against the null expectation of equal probability of transmission
| Family/cross | Parental genotypes | Progeny | χ2 | |||||
|---|---|---|---|---|---|---|---|---|
| Total | ||||||||
| Interspecific | ||||||||
| 9 (5.5) | 4 (5.5) | 0 (5.5) | 9 (5.5) | 22 | 10.36 | |||
| 0 (2.75) | 3 (5.5) | 8 (2.75) | 11 | 13.91 | ||||
| Intraspecific | ||||||||
| 3 (5) | 11 (10) | 6 (5) | 20 | 0.57 | 0.577 | |||
| 3 (4) | 8 (8) | 5 (4) | 16 | 0.50 | 0.779 | |||
| 6 (9) | 19 (18) | 11 (9) | 36 | 1.50 | 0.472 | |||
| 7 (4.5) | 2 (4.5) | 0 | 9 | 2.78 | 0.100 | |||
| 3 (5) | 7 (5) | 0 | 10 | 1.60 | 0.206 | |||
| 10 (9.5) | 9 (9.5) | 0 | 19 | 0.05 | 0.819 | |||
| 6 (3.25) | 0 (3.25) | 4 (3.25) | 3 (3.25) | 13 | 5.77 | 0.123 | ||
| 4 (2.5) | 0 (2.5) | 5 (2.5) | 1 (2.5) | 10 | 6.80 | 0.079 | ||
| 10 (5.75) | 0 (5.75) | 9 (5.75) | 4 (5.75) | 23 | 11.26 | |||
| 1 (2.25) | 4 (4.5) | 4 (2.25) | 9 | 2.11 | 0.348 | |||
| 0 (1.75) | 2 (3.5) | 5 (1.75) | 7 | 8.43 | ||||
| 1 (4) | 6 (8) | 9 (4) | 16 | 9.0 | ||||
Observed number of F1 individuals within each full-sib (heterospecific)/half-sib (conspecific) cross and genotype class. Expected values are shown in parentheses. x, missing allele; Cg, SRK allele similar to Capsella grandiflora; Ah, SRK allele similar to A. halleri.
For each reciprocal cross, each genotype was used both as a female (♀) and a male (♂) parent. Note that one allele is frequently missing from either (or both) parent because of inconclusive genotyping.
Although only a single allele was resolved in one parent for this family (O), sample sizes were sufficient to obtain a robust test of whether this was due to homozygosity or the presence of a null allele. Assuming homozygosity in one parent fit the data much better (χ2 = 0.05; P = 0.819, see also main text).
Figure 3Comparison of chloroplast substitution rates between A. arenosa and A. lyrata, using Arabidopsis cebennensis as an outgroup. The maximum likelihood tree depicts rates of synonymous and nonsynonymous substitution based on ∼127 kbp from whole chloroplast genome sequences. Values indicate node support; bootstrap values estimated using RAxML (Stamatakis 2014). The rate differences between A. arenosa and A. lyrata for whole genome sequences were highly significant based on the relative rate test (Tajima 1993) implemented in MEGA (Tamura et al. 2013). TableA2 summarizes the results of relative rate tests performed for all pairwise heterospecific comparisons in MEGA (including both synonymous and nonsynonymous sites). All comparisons exhibited a significant difference in rates between the two species at the P = 0.01 threshold (without corrections for multiple testing).
Pairwise relative rate tests for Arabidopsis arenosa1 and A. lyrata chloroplast genome lineages
| Sequence A | Sequence B | Identical sites in all three sequences | Divergent sites in all three sequences | Unique differences in Sequence A | Unique differences in Sequence B | Unique differences in Sequence C | χ2 | |
|---|---|---|---|---|---|---|---|---|
| 127091 | 0 | 69 | 134 | 209 | 20.81 | 0.00001 | ||
| 127110 | 0 | 69 | 115 | 209 | 11.5 | 0.0007 | ||
| 127108 | 0 | 69 | 117 | 209 | 12.39 | 0.00043 | ||
| 127109 | 0 | 68 | 116 | 210 | 12.52 | 0.0004 | ||
| 127105 | 0 | 68 | 120 | 210 | 14.38 | 0.00015 | ||
| 127106 | 0 | 69 | 119 | 209 | 13.3 | 0.00027 | ||
| 127103 | 0 | 68 | 122 | 210 | 15.35 | 0.00009 | ||
| 127110 | 0 | 68 | 115 | 210 | 12.07 | 0.00051 | ||
| 127087 | 0 | 73 | 134 | 209 | 17.98 | 0.00002 | ||
| 127106 | 0 | 73 | 115 | 209 | 9.38 | 0.00219 | ||
| 127104 | 0 | 73 | 117 | 209 | 10.19 | 0.00141 | ||
| 127105 | 0 | 72 | 116 | 210 | 10.3 | 0.00133 | ||
| 127101 | 0 | 72 | 120 | 210 | 12 | 0.00053 | ||
| 127102 | 0 | 73 | 119 | 209 | 11.02 | 0.0009 | ||
| 127099 | 0 | 72 | 122 | 210 | 12.89 | 0.00033 | ||
| 127106 | 0 | 72 | 115 | 210 | 9.89 | 0.00166 | ||
| 127088 | 0 | 72 | 134 | 209 | 18.66 | 0.00002 | ||
| 127107 | 0 | 72 | 115 | 209 | 9.89 | 0.00166 | ||
| 127105 | 0 | 72 | 117 | 209 | 10.71 | 0.00106 | ||
| 127106 | 0 | 71 | 116 | 210 | 10.83 | 0.001 | ||
| 127102 | 0 | 71 | 120 | 210 | 12.57 | 0.00039 | ||
| 127103 | 0 | 72 | 119 | 209 | 11.57 | 0.00067 | ||
| 127100 | 0 | 71 | 122 | 210 | 13.48 | 0.00024 | ||
| 127107 | 0 | 71 | 115 | 210 | 10.41 | 0.00125 | ||
| 127091 | 0 | 69 | 134 | 209 | 20.81 | 0.00001 | ||
| 127110 | 0 | 69 | 115 | 209 | 11.5 | 0.0007 | ||
| 127108 | 0 | 69 | 117 | 209 | 12.39 | 0.00043 | ||
| 127109 | 0 | 68 | 116 | 210 | 12.52 | 0.0004 | ||
| 127105 | 0 | 68 | 120 | 210 | 14.38 | 0.00015 | ||
| 127106 | 0 | 69 | 119 | 209 | 13.3 | 0.00027 | ||
| 127103 | 0 | 68 | 122 | 210 | 15.35 | 0.00009 | ||
| 127110 | 0 | 68 | 115 | 210 | 12.07 | 0.00051 | ||
| 127087 | 0 | 73 | 134 | 209 | 17.98 | 0.00002 | ||
| 127106 | 0 | 73 | 115 | 209 | 9.38 | 0.00219 | ||
| 127104 | 0 | 73 | 117 | 209 | 10.19 | 0.00141 | ||
| 127105 | 0 | 72 | 116 | 210 | 10.3 | 0.00133 | ||
| 127101 | 0 | 72 | 120 | 210 | 12 | 0.00053 | ||
| 127102 | 0 | 73 | 119 | 209 | 11.02 | 0.0009 | ||
| 127099 | 0 | 72 | 122 | 210 | 12.89 | 0.00033 | ||
| 127106 | 0 | 72 | 115 | 210 | 9.89 | 0.00166 | ||
| 127090 | 0 | 70 | 132 | 211 | 19.03 | 0.00001 | ||
| 127108 | 0 | 71 | 114 | 210 | 9.99 | 0.00157 | ||
| 127106 | 0 | 71 | 116 | 210 | 10.83 | 0.001 | ||
| 127107 | 0 | 70 | 115 | 211 | 10.95 | 0.00094 | ||
| 127103 | 0 | 70 | 119 | 211 | 12.7 | 0.00036 | ||
| 127105 | 0 | 70 | 117 | 211 | 11.81 | 0.00059 | ||
| 127101 | 0 | 70 | 121 | 211 | 13.62 | 0.00022 | ||
| 127108 | 0 | 70 | 114 | 211 | 10.52 | 0.00118 | ||
| 127088 | 1 | 72 | 133 | 209 | 18.15 | 0.00002 | ||
| 127106 | 0 | 73 | 115 | 209 | 9.38 | 0.00219 | ||
| 127104 | 0 | 73 | 117 | 209 | 10.19 | 0.00141 | ||
| 127106 | 1 | 71 | 115 | 210 | 10.41 | 0.00125 | ||
| 127102 | 1 | 71 | 119 | 219 | 12.13 | 0.0005 | ||
| 127103 | 1 | 72 | 118 | 209 | 11.14 | 0.00085 | ||
| 127100 | 1 | 71 | 121 | 210 | 13.02 | 0.00031 | ||
| 127107 | 1 | 71 | 114 | 210 | 9.99 | 0.00157 | ||
| 127082 | 0 | 78 | 134 | 209 | 14.79 | 0.00012 | ||
| 127100 | 0 | 79 | 116 | 208 | 7.02 | 0.00806 | ||
| 127098 | 0 | 79 | 118 | 208 | 7.72 | 0.00546 | ||
| 127099 | 0 | 78 | 117 | 209 | 7.8 | 0.00522 | ||
| 127095 | 0 | 78 | 121 | 209 | 9.29 | 0.0023 | ||
| 127097 | 0 | 78 | 119 | 209 | 8.53 | 0.00349 | ||
| 127093 | 0 | 78 | 123 | 209 | 10.08 | 0.0015 | ||
| 127100 | 0 | 78 | 116 | 209 | 7.44 | 0.00637 |
Diploid representatives of the Arabidopsis arenosa aggregate, namely A. carpatica, A. petrogena, and A. neglecta (Schmickl et al. 2012). Assuming that chloroplast (cp) lineages in both species have maintained their function and are exposed to similar evolutionary constraints, then they should show similar rates of evolution. If some lineages have experienced accelerated cp evolution, then these lineages are expected to show elevated rates of evolution. To discriminate between these two hypotheses, we conducted a relative-rate test (Tajima 1993) between all pairwise heterospecific sequences (denoted as “A” and “B”) using a whole cp genome sequence from Arabidopsis cebennensis as an outgroup. The results consistently indicate a significantly lower substitution rate for A. arenosa than for A. lyrata. Rate constancy can thus be rejected at the 1% level for the whole cp genome between these two species.