Abstract

The fundamental asymmetry of female meiosis creates an arena for genetic elements to compete for inclusion in the egg, promoting the selfish evolution of centromere variants that maximize their transmission to the future egg. Such “female meiotic drive” has been hypothesized to explain the paradoxically complex and rapidly evolving nature of centromeric DNA and proteins. Although theoretically widespread, few cases of active drive have been observed, thereby limiting the opportunities to directly assess the impact of centromeric drive on molecular variation at centromeres and binding proteins. Here, we characterize the molecular evolutionary patterns of CENH3, the centromere-defining histone variant, in Mimulus monkeyflowers, a genus with one of the few known cases of active centromere-associated female meiotic drive. First, we identify a novel duplication of CENH3 in diploid Mimulus, including in lineages with actively driving centromeres. Second, we demonstrate long-term adaptive evolution at several sites in the N-terminus of CENH3, a region with some meiosis-specific functions that putatively interacts with centromeric DNA. Finally, we infer that the paralogs evolve under different selective regimes; some sites in the N-terminus evolve under positive selection in the pro-orthologs or only one paralog (CENH3_B) and the paralogs exhibit significantly different patterns of polymorphism within populations. Our finding of long-term, adaptive evolution at CENH3 in the context of centromere-associated meiotic drive supports an antagonistic, coevolutionary battle for evolutionary dominance between centromeric DNA and binding proteins.

Introduction

The evolution of a gene is generally tied to its effect on the organism, as genes that improve fitness tend to spread within a population. However, genes or chromosomes that distort their own transmission to the next generation can decouple their evolutionary fate from their effects on host fitness. Because these “selfish” genetic elements often increase in frequency despite causing harm to the individual organism, a situation arises where genes within a single organism have opposing interests (Burt and Trivers 2008; Rice 2013). Such genetic conflict can trigger a coevolutionary arms race between selfishly evolving genetic elements and suppressors, the byproduct of which is rapid genetic turnover and a molecular signature of positive selection. One important but poorly understood form of genetic conflict occurs between centromeres, which bias their transmission through meiotic drive, and kinetochore proteins, which evolve to counter driving centromeres (Henikoff et al. 2001). Theoretically, this conflict produces a pattern of rapid evolution at centromeres and associated proteins and may be responsible for the puzzling complexity of some of the core molecular machinery of meiosis.

At every cell division, chromosomes must be accurately redistributed to daughter cells to prevent aneuploidy or cell death. Centromeres mediate chromosome segregation during meiosis and mitosis and thus play an integral role in this process. Despite their vital and conserved role, centromeres display considerable structural and molecular variability, ranging in size from point centromeres of yeast (∼125 bp) to greater than 100 kb arrays of tandemly repeated satellite sequence in plants and animals (Malik and Henikoff 2002, 2009; Melters et al. 2013). The primary sequences of centromeric DNA are also diverse and vary across closely related species (Lee et al. 2005), chromosomes of the same species (Kawabe and Nasuda 2004), haplotypes of homologous chromosomes (Wang et al. 2014), and even within a single functional centromere (Neumann et al. 2012). In addition, truncated chromosomes that lack centromeric repeats can form functional centromeres at novel chromosomal sites (Nasuda et al. 2005). The striking lack of homology among centromeric DNA sequence and sequence-independent establishment of centromeres argues that epigenetic, rather than genetic, processes maintain centromere identity. Indeed, nearly all eukaryotic centromeres are now defined by the presence of a universal epigenetic marker, the centromere-specific histone variant, CENH3 (CENP-A in humans; Allshire and Karpen 2008, but see Drinnenberg et al. 2014).

At centromeres, CENH3 replaces a portion of the canonical histone H3 and forms the foundation of the kinetochore, the protein complex that links chromatin and spindle microtubules to coordinate chromosomal movement (Howman et al. 2000; Oegema et al. 2001). In most eukaryotes, CENH3 is necessary and sufficient for centromere establishment; it is required for kinetochore formation (Howman et al. 2000; Moore and Roth 2001; Oegema et al. 2001), and misincorporation of CENH3 in noncentromeric regions forms ectopic kinetochores (Heun et al. 2006). Unlike canonical histones, which are typically encoded by many repeated genes and extraordinarily conserved due to strong purifying selection (Rooney et al. 2002), CENH3 is generally single copy and exhibits extreme sequence divergence. Specifically, an extended N-terminal tail and loop 1 of the histone fold domain (HFD) putatively interact with centromeric DNA (Malik et al. 2002; Vermaak et al. 2002) and show signatures of positive selection in plants (Talbert et al. 2002; Cooper and Henikoff 2004; Hirsch et al. 2009) and animals (Malik and Henikoff 2001; Malik et al. 2002; Schueler et al. 2010; Zedek and Bureš 2012). In contrast, the HFD (outside of loop 1) is generally conserved and under strong purifying selection.

Because the kinetochore is a highly conserved cellular machine with an indispensable and ubiquitous function, the observation that both centromeric DNA and CENH3 evolve rapidly presents a paradox (Henikoff et al. 2001). Why has CENH3 not evolved to an optimal and conserved state? In the last decade, an appealing model of “centromeric drive” has emerged and attempts to explain the rapid diversification of both centromeres and kinetochore proteins (Henikoff et al. 2001; Henikoff and Malik 2002; Malik and Henikoff 2002, 2009; Malik and Bayes 2006). Under this model, the fundamental asymmetry of female meiosis favors the evolution of centromere variants that maximize the probability of inclusion in the egg. Costs associated with this “female meiotic drive” of centromeres favor the evolution of suppressors to restore equal segregation, likely at centromere binding proteins such as CENH3. Repeated bouts of drive and suppression then produce rapid evolution of centromeric DNA and suppressor proteins within and between species, which could ultimately lead to fitness variation and reproductive incompatibilities (Henikoff and Malik 2002). As theory and circumstantial evidence suggest that female meiotic drive is widespread in nature (Pardo-Manuel de Villena and Sapienza 2001a, 2001b; Birchler et al. 2003; Malik and Bayes 2006), selfish centromeric drive is often invoked as a likely force shaping the evolution of kineotochore proteins generally and CENH3 in particular (Henikoff et al. 2001; Malik and Henikoff 2001, 2002; Cooper and Henikoff 2004; Malik and Bayes 2006; Hirsch et al. 2009; Talbert et al. 2009; Schueler et al. 2010; Zedek and Bureš 2012). Yet, save a few striking exceptions (Fishman and Saunders 2008; Chmátal et al. 2014), there is scant empirical evidence of centromeric drive, and much remains unknown about the nature and consequences of antagonistic coevolution between the DNA and protein components of the centromere.

In this study, we explore the evolution of CENH3 in Mimulus (monkeyflowers), a genus that includes a well-documented case of centromere-associated female meiotic drive in the common yellow monkeyflower, Mimulus guttatus. In heterospecific crosses with Mimulus nasutus, a M. guttatus allele on LG11 (“D”) exhibits near-perfect (98% vs. expected 50%) transmission via female meiosis—a level of distortion only possible by centromeric drive at Meiosis I (Fishman and Willis 2005). Moreover, D is genetically linked and physically adjacent to unusually large arrays of the putative centromeric DNA repeat, Cent728, providing further evidence that the driving allele is likely the centromere (Fishman and Saunders 2008). D is also polymorphic within M. guttatus (even within a single focal population), drives weakly in conspecific crosses, and contributes to standing genetic variation for male and female fitness within M. guttatus (Fishman and Saunders 2008; Fishman and Kelly 2015). Here, we investigate whether CENH3 has experienced long-term, recurrent positive selection across Mimulus, as expected by the centromeric drive model. We sequenced CENH3 from 11 species across Mimulus and, surprisingly, discovered a duplication of CENH3 that appears to coincide phylogenetically with a period of genome-wide chromosomal fission resulting in a near doubling of chromosome number (though more sampling is needed to confirm the coincidence of fission and CENH3 duplication; Fishman et al. 2014). We then used codon substitution models to test whether CENH3 shows signatures of long-term positive selection, as well as tested for rate heterogeneity among paralogs and the role of selection following CENH3 duplication. To further link selection acting on CENH3 to female meiotic drive, we used publicly available resequence data to characterize variation at CENH3 duplicates within a M. guttatus population polymorphic for the driving D allele. Because we find evidence of long-term positive selection acting on CENH3 in a system with centromere-associated drive, as well as differences among CENH3 paralogs in their recent selective history, our data support the idea that centromeric DNA and CENH3 coevolve antagonistically.

Results

We obtained CENH3 sequences from 12 Mimulus samples representing 11 species (M. aurantiacus, M. bolanderi, M. cardinalis, M. dentilobus, M. guttatus Iron Mountain, OR population (IM), M. guttatus Florence Dunes, OR population (DUN), M. jungermannoides, M. lewisii, M. nasutus, M. parishii, M. primuloides, M. tilingii; fig. 1). CENH3 sequences were collected using four different methods—polymerase chain reaction (PCR) amplification and Sanger sequencing of cDNA, PCR amplification and Sanger sequencing of genomic DNA, mapping of Illumina sequences from closely related species to the M. guttatus version 2.0 reference genome (http://phytozome.jgi.doe.gov/, last accessed July 1, 2015), or BLAST-based searches of de novo assembled genomes (supplementary table S1, Supplementary Material online). For 10 of the 12 samples, CENH3 sequences were obtained using both PCR-based and whole-genome approaches, allowing us to independently verify sequences and validate our methodology (supplementary table S1, Supplementary Material online). The overall topology of the species tree made from alignments of third codon position sites largely reconstructed previously described species relationships (fig. 1a; Beardsley et al. 2003, 2004).

(a) Gene tree based on third codon positions of CENH3 sequence alignments sampled across Mimulus. Bayesian inference was performed with 150,000 MCMC generations under a GTR + Γ nucleotide substitution model. Bayesian posterior probabilities (i.e., clade credibility values) are shown. CENH3_A and CENH3_B clades are highlighted in dark and light gray boxes, respectively. Centromere-associated meiotic drive has been described for the IM population of M. guttatus (M. gut_IM). Scale bar represents nucleotides substitutions per site. (b) Codon substitution models were used to test various hypotheses of adaptive evolution occurring along certain lineages or clades in a maximum likelihood framework. For branch and branch-sites models, the gene tree was partitioned into pro-orthologs (ω0; solid), the branches immediately following duplication (ω1; gray), and paralogs A (ω2; dashed) and B (ω3; bold). Asterisk indicates the putative CENH3 duplication event, as well a genome wide fission event that resulted in a near doubling of chromosome number (Fishman et al. 2014).
Fig. 1.

(a) Gene tree based on third codon positions of CENH3 sequence alignments sampled across Mimulus. Bayesian inference was performed with 150,000 MCMC generations under a GTR + Γ nucleotide substitution model. Bayesian posterior probabilities (i.e., clade credibility values) are shown. CENH3_A and CENH3_B clades are highlighted in dark and light gray boxes, respectively. Centromere-associated meiotic drive has been described for the IM population of M. guttatus (M. gut_IM). Scale bar represents nucleotides substitutions per site. (b) Codon substitution models were used to test various hypotheses of adaptive evolution occurring along certain lineages or clades in a maximum likelihood framework. For branch and branch-sites models, the gene tree was partitioned into pro-orthologs (ω0; solid), the branches immediately following duplication (ω1; gray), and paralogs A (ω2; dashed) and B (ω3; bold). Asterisk indicates the putative CENH3 duplication event, as well a genome wide fission event that resulted in a near doubling of chromosome number (Fishman et al. 2014).

Duplication of CENH3

The Mimulus guttatus reference genome (IM62 line, from the IM population known to be polymorphic for centromere-associated drive) encodes two unlinked paralogs of CENH3 (CENH3_A on LG14 and CENH3_B on LG2). We confirmed this duplication in the M. guttatus DUN line, in closely related M. nasutus and M. tilingii, and in two species from outside section Similous (M. jungermannoides, M. dentilobus;fig. 1a). CENH3_A and CENH3_B transcripts are present in cDNA libraries prepared from floral buds and RNA-Seq data (http://phytozome.jgi.doe.gov/, last accessed July 1, 2015; Colicchio et al. 2015), suggesting both copies are expressed. We confirmed expression of both paralogs in three different samples, as we were able to amplify two distinct CENH3 transcripts from cDNA (M. guttatus (IM), M. guttatus (DUN), M. nasutus; supplementary table S1, Supplementary Material online). For all 12 samples, genome scans confirmed CENH3 copy number (one or two).

CENH3_A and CENH3_B are highly divergent at both the amino acid (mean pairwise distance between paralogs = 0.126) and nucleotide (mean pairwise distance between paralogs = 0.129) level. Mean pairwise divergence is much lower within either the A (nucleotide distance = 0.038; amino acid distance = 0.041) or B (nucleotide distance = 0.044; amino acid distance: 0.057) paralog. CENH3 can be partitioned into two functional regions—the N-terminal tail and the HFD. Most of the divergence between paralogs is concentrated in the N-terminal tail (nucleotide distance = 0.206; amino acid distance = 0.368), rather than the HFD (nucleotide distance = 0.097; amino acid distance = 0.101). CENH3_B has one fixed deletion relative to all other Mimulus CENH3s (including CENH3_A) and CENH3_A has one fixed insertion relative to CENH3_B. Based on local synteny patterns with Solanum and Populus (http://phytozome.jgi.doe.gov/, last accessed July 1, 2015), CENH3_A appears to be the ancestral copy. Both duplicates retain similar intron–exon structures as the pro-ortholog CENH3s, suggesting the duplication event likely did not involve a messenger RNA intermediate.

Accelerated and Adaptive Evolution in the N-Terminal Tail of CENH3

To test for variation in selective constraint across the N-terminal tail and the HFD, we used sites models C and E (Yang and Swanson 2002). Model C constrains the entire gene to a single ω value, whereas model E allows ω to vary across a priori assigned partitions. Using model E to compare all Mimulus CENH3s, ω was larger in the N-terminal tail versus the HFD (ωN = 0.869 vs. ωHFD = 0.143, P < 0.00001; table 1), suggesting that N-terminal region has evolved faster than the HFD. Because of these quantitative differences in selective constraint across regions, we treated the N-terminal tail and HFD separately in all downstream analyses.

Table 1.

Parameters and Log Likelihoods of Fixed-Sites Models.

PartitionModelaTree TopologyEstimated ParametersdfbLog-Likelihood−2Δl MC vs. MEc
N/HFDModel CFigure 1aωN = ωHFD = 0.3882−2117.6879.70***
Model EFigure 1aωN = 0.869, ωHFD = 0.143−2077.83
HFD/Loop 1Model CFigure 1aωHFD = ωLoop1 = 0.1252−1097.2120.07**
Model EFigure 1aωHFD = 0.083, ωLoop1 = 1.523−1087.17
CENH3_A/CENH3_BModel CCENH3_A topologyωA = ωB = 0.3252−1909.703.86
Model ECENH3_A topologyωA = 0.255, ωB = 0.402−1907.77
CENH3_A/CENH3_BModel CCENH3_B topologyωA = ωB = 0.3822−1926.742.90
Model ECENH3_B topologyωA = 0.314, ωB = 0.463−1925.29
PartitionModelaTree TopologyEstimated ParametersdfbLog-Likelihood−2Δl MC vs. MEc
N/HFDModel CFigure 1aωN = ωHFD = 0.3882−2117.6879.70***
Model EFigure 1aωN = 0.869, ωHFD = 0.143−2077.83
HFD/Loop 1Model CFigure 1aωHFD = ωLoop1 = 0.1252−1097.2120.07**
Model EFigure 1aωHFD = 0.083, ωLoop1 = 1.523−1087.17
CENH3_A/CENH3_BModel CCENH3_A topologyωA = ωB = 0.3252−1909.703.86
Model ECENH3_A topologyωA = 0.255, ωB = 0.402−1907.77
CENH3_A/CENH3_BModel CCENH3_B topologyωA = ωB = 0.3822−1926.742.90
Model ECENH3_B topologyωA = 0.314, ωB = 0.463−1925.29

bDegrees of freedom.

cSignificant at **P < 0.0001, ***P < 0.00001.

Table 1.

Parameters and Log Likelihoods of Fixed-Sites Models.

PartitionModelaTree TopologyEstimated ParametersdfbLog-Likelihood−2Δl MC vs. MEc
N/HFDModel CFigure 1aωN = ωHFD = 0.3882−2117.6879.70***
Model EFigure 1aωN = 0.869, ωHFD = 0.143−2077.83
HFD/Loop 1Model CFigure 1aωHFD = ωLoop1 = 0.1252−1097.2120.07**
Model EFigure 1aωHFD = 0.083, ωLoop1 = 1.523−1087.17
CENH3_A/CENH3_BModel CCENH3_A topologyωA = ωB = 0.3252−1909.703.86
Model ECENH3_A topologyωA = 0.255, ωB = 0.402−1907.77
CENH3_A/CENH3_BModel CCENH3_B topologyωA = ωB = 0.3822−1926.742.90
Model ECENH3_B topologyωA = 0.314, ωB = 0.463−1925.29
PartitionModelaTree TopologyEstimated ParametersdfbLog-Likelihood−2Δl MC vs. MEc
N/HFDModel CFigure 1aωN = ωHFD = 0.3882−2117.6879.70***
Model EFigure 1aωN = 0.869, ωHFD = 0.143−2077.83
HFD/Loop 1Model CFigure 1aωHFD = ωLoop1 = 0.1252−1097.2120.07**
Model EFigure 1aωHFD = 0.083, ωLoop1 = 1.523−1087.17
CENH3_A/CENH3_BModel CCENH3_A topologyωA = ωB = 0.3252−1909.703.86
Model ECENH3_A topologyωA = 0.255, ωB = 0.402−1907.77
CENH3_A/CENH3_BModel CCENH3_B topologyωA = ωB = 0.3822−1926.742.90
Model ECENH3_B topologyωA = 0.314, ωB = 0.463−1925.29

bDegrees of freedom.

cSignificant at **P < 0.0001, ***P < 0.00001.

The high ω values estimated from the entire N-terminal tail are due in part to increased positive selection acting on individual sites. When random-sites models (Nielsen and Yang 1998; Yang et al. 2000, 2005; Swanson et al. 2003; Wong et al. 2004) allowed ω to vary across sites but not lineages, models that allow sites to evolve under positive selection (ω > 1) were well-supported for the N-terminal domain, but not the HFD (M8 or M2a, table 2). Fifteen of 63 sites in the N-terminal domain (23.8%) show greater than 50% Bayesian empirical probabilities of belonging to site classes where ω > 1, and five sites were assigned to this site class with greater than 95% posterior probabilities (sites: 4K, 7A, 26T, 34S, 35G; table 2 and fig. 2 and supplementary fig. S1, Supplementary Material online).

Distribution of positive selection relative to codon position across CENH3. Estimated ω values per codon site in CENH3 from random-sites models, which allow ω to vary across sites but not lineages. Values are calculated using an empirical Bayes approach as the mean over site classes (M8) weighted by the posterior probabilities for belonging to a particular site class. Sites with significant evidence of positive selection over all lineages are filled (table 2). Squares and triangles represent sites that show signs of positive selection in the pro-orthologs (squares) and the B paralog (triangles) according to branch-sites models (table 3). The N-terminal tail and HFD (separated by the dashed line) were analyzed separately and loop 1 is indicated by the bar above the graph.
Fig. 2.

Distribution of positive selection relative to codon position across CENH3. Estimated ω values per codon site in CENH3 from random-sites models, which allow ω to vary across sites but not lineages. Values are calculated using an empirical Bayes approach as the mean over site classes (M8) weighted by the posterior probabilities for belonging to a particular site class. Sites with significant evidence of positive selection over all lineages are filled (table 2). Squares and triangles represent sites that show signs of positive selection in the pro-orthologs (squares) and the B paralog (triangles) according to branch-sites models (table 3). The N-terminal tail and HFD (separated by the dashed line) were analyzed separately and loop 1 is indicated by the bar above the graph.

Table 2.

Parameters and Log LRTs of Random-Sites Models.

Domain−2Δl M2a vs. M1aa,b−2Δl M8 vs. M7a,b−2Δl M8 vs. M8aa,bParameter Estimates from M8bPositively Selected Sitesc
N-terminal tail11.55**11.67**11.53***P = 0.011, q = 0.005P0 = 0.958, P1 = 0.042, ω = 4.854K, 7A, 12S, 16P, 17A, 22A, 26T, 33P, 34S, 35G, 43A, 52D, 53G, 56E, 57R
HFD0.000.370.00NANA
Loop 1 of HFD2.765.052.76NANA
Domain−2Δl M2a vs. M1aa,b−2Δl M8 vs. M7a,b−2Δl M8 vs. M8aa,bParameter Estimates from M8bPositively Selected Sitesc
N-terminal tail11.55**11.67**11.53***P = 0.011, q = 0.005P0 = 0.958, P1 = 0.042, ω = 4.854K, 7A, 12S, 16P, 17A, 22A, 26T, 33P, 34S, 35G, 43A, 52D, 53G, 56E, 57R
HFD0.000.370.00NANA
Loop 1 of HFD2.765.052.76NANA

Note.—Degrees of freedom = 2 for M1a/2a and M7/8 comparisons, = 1 for M8a/8.

aFor model comparisons (see text), significance is indicated as **P < 0.01, ***P < 0.001.

bResults reported from initial ω = 1.0.

cFor positively selected residues, those in italic and underline have posterior probabilities > 0.99, italic > 0.95, underline 0.75–0.94, and regular font 0.50–0.74.

Table 2.

Parameters and Log LRTs of Random-Sites Models.

Domain−2Δl M2a vs. M1aa,b−2Δl M8 vs. M7a,b−2Δl M8 vs. M8aa,bParameter Estimates from M8bPositively Selected Sitesc
N-terminal tail11.55**11.67**11.53***P = 0.011, q = 0.005P0 = 0.958, P1 = 0.042, ω = 4.854K, 7A, 12S, 16P, 17A, 22A, 26T, 33P, 34S, 35G, 43A, 52D, 53G, 56E, 57R
HFD0.000.370.00NANA
Loop 1 of HFD2.765.052.76NANA
Domain−2Δl M2a vs. M1aa,b−2Δl M8 vs. M7a,b−2Δl M8 vs. M8aa,bParameter Estimates from M8bPositively Selected Sitesc
N-terminal tail11.55**11.67**11.53***P = 0.011, q = 0.005P0 = 0.958, P1 = 0.042, ω = 4.854K, 7A, 12S, 16P, 17A, 22A, 26T, 33P, 34S, 35G, 43A, 52D, 53G, 56E, 57R
HFD0.000.370.00NANA
Loop 1 of HFD2.765.052.76NANA

Note.—Degrees of freedom = 2 for M1a/2a and M7/8 comparisons, = 1 for M8a/8.

aFor model comparisons (see text), significance is indicated as **P < 0.01, ***P < 0.001.

bResults reported from initial ω = 1.0.

cFor positively selected residues, those in italic and underline have posterior probabilities > 0.99, italic > 0.95, underline 0.75–0.94, and regular font 0.50–0.74.

There was no evidence of adaptive evolution at any particular site in the HFD, but we did notice a trend where ω estimates for loop 1 of the HFD approached or exceeded one (fig. 2). Therefore, we performed two post hoc tests to explore how selection shaped loop 1 of the HFD. First, we delineated loop 1 of the HFD (amino acids 97–107, following Tachiwana et al. 2011) and asked whether it evolved at different rates than the remainder of the HFD using fixed-sites models C and E (Yang and Swanson 2002). Loop 1 revealed significantly elevated ω values relative to the rest of the HFD, with the regional ω estimate for loop 1 exceeding one (ωHFD = 0.083 vs. ωLoop1 = 1.523, P < 0.0001; table 1). Random-sites models were then applied specifically to the loop 1 region to investigate whether positive selection was responsible for the observed ω values (Nielsen and Yang 1998; Yang et al. 2000, 2005; Swanson et al. 2003; Wong et al. 2004). For loop 1, models that allowed sites to evolve under positive selection were not significantly better than null models (table 2). Our results are, therefore, consistent with loop 1 of the HFD evolving under relaxed selective constraint, rather than positive or purifying selection.

Some Sites in the N-Terminal Tail Are under Positive Selection in the Pro-Orthologs and CENH3_B

Across the entire gene, CENH3_A and CENH3_B do not evolve under different levels of selective constraint (table 1). Fixed-sites models that constrained the paralogs to have a single ω (Model C) were not significantly better than those that allowed ω to vary across paralogs (Model E), regardless of which tree topology (A/B) was used (table 1; Yang and Swanson 2002). Likewise, branch-models showed no evidence that the paralogs evolved under different levels of selective constraint (fig. 1b and supplementary table S2, Supplementary Material online). Branch models allow ω to vary among branches in the phylogeny, but hold ω constant among sites on a particular branch (Yang 1998). In all cases, models that constrained all branches to a single ω were not significantly different than models allowing separate ω’s for CENH3_A and CENH3_B (supplementary table S2, Supplementary Material online).

One limitation of fixed-sites and branch models is that they make the unrealistic assumption of among-site homogeneity. However, selection may act differently on particular codons in a subset of lineages. Therefore, we employed branch-sites and clade models to test for variation in ω across sites among prespecified branches of a phylogeny. Branch-sites models test for the signature of positive selection acting on codons along a priori designated lineages (Yang and Nielsen 2002; Swanson et al. 2003; Zhang et al. 2005), whereas clade models account for sites that experienced divergent selective pressures in predefined clades (Bielawski and Yang 2004; Yang et al. 2005; Weadick and Chang 2012).

Using branch-sites models, we uncovered a history of positive selection acting on several sites along the pro-ortholog and CENH3_B branches for the N-terminal tail, but not for the HFD (table 3 and fig. 2; supplementary fig. S1, Supplementary Material online). In comparisons of alternative and null branch-sites models from the N-terminal tail, we identified four sites that experienced positive selection in the pro-orthologs but neutral or purifying selection in the background (4K, 7A, 33P, 52D; ω0 = 22.35; P = 0.0022; table 3 and fig. 2). Likewise, eight sites showed evidence of positive selection along the CENH3_B paralog branch only (26T, 34S, 35G, 43A, 46P, 51S, 56E, 57R; ω3 = 9.73; P = 0.0026; table 3 and fig. 2). Most sites evolving under positive selection along either the pro-ortholog or CENH3_B branch of the N-terminus were also identified as evolving under positive selection in random-sites models, though two sites were specific to the B branch-sites analysis (46P, 51S; fig. 2). In contrast, we see no evidence for sites in the N-terminus to evolve under positive selection along the branches immediately following duplication (ω1 = 2.55; P = 0.518) or the CENH3_A paralog (ω2 = 1.00; P = 1.00; table 3). Because we see sites evolving under positive selection in CENH3_B but not CENH3_A, it suggests that some codons may have experienced different levels of selective constraint in the two paralogs. For the HFD, we see no support for positive selection acting on any particular site along any foreground branch (P > 0.05 in all cases; table 3 and fig. 2).

Table 3.

Parameter Estimates (ω’s) and LRTs for Branch-Sites Models.

DomainForeground BranchadfbSite Class:012a2b−2Δl MA vs. MAnullc,dPositively Selected Sites in Foregrounde
Nω01Proportion:0.310.690.000.009.39**4K, 7A, 33P, 52D
Background ω:0.001.000.001.00
Foreground ω:0.001.0022.3522.35
ω11Proportion:0.300.460.090.140.52
Background ω:0.031.000.031.00
Foreground ω:0.031.002.552.55
ω21Proportion:0.370.630.000.000.00
Background ω:0.031.000.031.00
Foreground ω:0.031.001.001.00
ω31Proportion:0.310.630.020.049.02**26T, 34S, 35G, 43A, 46P, 51S, 56E, 57R
Background ω:0.031.000.031.00
Foreground ω:0.031.009.739.73
HFDω01Proportion:0.790.160.040.010.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω11Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω21Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω31Proportion:0.780.150.060.010.07
Background ω:0.041.000.041.00
Foreground ω:0.041.001.681.68
DomainForeground BranchadfbSite Class:012a2b−2Δl MA vs. MAnullc,dPositively Selected Sites in Foregrounde
Nω01Proportion:0.310.690.000.009.39**4K, 7A, 33P, 52D
Background ω:0.001.000.001.00
Foreground ω:0.001.0022.3522.35
ω11Proportion:0.300.460.090.140.52
Background ω:0.031.000.031.00
Foreground ω:0.031.002.552.55
ω21Proportion:0.370.630.000.000.00
Background ω:0.031.000.031.00
Foreground ω:0.031.001.001.00
ω31Proportion:0.310.630.020.049.02**26T, 34S, 35G, 43A, 46P, 51S, 56E, 57R
Background ω:0.031.000.031.00
Foreground ω:0.031.009.739.73
HFDω01Proportion:0.790.160.040.010.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω11Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω21Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω31Proportion:0.780.150.060.010.07
Background ω:0.041.000.041.00
Foreground ω:0.041.001.681.68

aForeground branches as in figure 1b.

bDegrees of freedom.

dSignificant at **P < 0.01.

eFor positively selected residues, those in italic and underline have posterior probabilities > 0.99, italic > 0.95, underline 0.75–0.94, and regular font 0.50–0.74.

Table 3.

Parameter Estimates (ω’s) and LRTs for Branch-Sites Models.

DomainForeground BranchadfbSite Class:012a2b−2Δl MA vs. MAnullc,dPositively Selected Sites in Foregrounde
Nω01Proportion:0.310.690.000.009.39**4K, 7A, 33P, 52D
Background ω:0.001.000.001.00
Foreground ω:0.001.0022.3522.35
ω11Proportion:0.300.460.090.140.52
Background ω:0.031.000.031.00
Foreground ω:0.031.002.552.55
ω21Proportion:0.370.630.000.000.00
Background ω:0.031.000.031.00
Foreground ω:0.031.001.001.00
ω31Proportion:0.310.630.020.049.02**26T, 34S, 35G, 43A, 46P, 51S, 56E, 57R
Background ω:0.031.000.031.00
Foreground ω:0.031.009.739.73
HFDω01Proportion:0.790.160.040.010.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω11Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω21Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω31Proportion:0.780.150.060.010.07
Background ω:0.041.000.041.00
Foreground ω:0.041.001.681.68
DomainForeground BranchadfbSite Class:012a2b−2Δl MA vs. MAnullc,dPositively Selected Sites in Foregrounde
Nω01Proportion:0.310.690.000.009.39**4K, 7A, 33P, 52D
Background ω:0.001.000.001.00
Foreground ω:0.001.0022.3522.35
ω11Proportion:0.300.460.090.140.52
Background ω:0.031.000.031.00
Foreground ω:0.031.002.552.55
ω21Proportion:0.370.630.000.000.00
Background ω:0.031.000.031.00
Foreground ω:0.031.001.001.00
ω31Proportion:0.310.630.020.049.02**26T, 34S, 35G, 43A, 46P, 51S, 56E, 57R
Background ω:0.031.000.031.00
Foreground ω:0.031.009.739.73
HFDω01Proportion:0.790.160.040.010.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω11Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω21Proportion:0.820.180.000.000.00
Background ω:0.041.000.041.00
Foreground ω:0.041.001.001.00
ω31Proportion:0.780.150.060.010.07
Background ω:0.041.000.041.00
Foreground ω:0.041.001.681.68

aForeground branches as in figure 1b.

bDegrees of freedom.

dSignificant at **P < 0.01.

eFor positively selected residues, those in italic and underline have posterior probabilities > 0.99, italic > 0.95, underline 0.75–0.94, and regular font 0.50–0.74.

Unlike branch-sites models, clade models showed no evidence of divergent selection acting on individual sites for either the N-terminal tail or HFD (supplementary table S3, Supplementary Material online). The discrepancy between branch-sites and clade models is likely due to subtle differences in the way selection is detected by the models. Branch-sites models test for signatures of positive selection along designated foreground branches only, thereby disallowing positive selection in background branches or null models. In contrast, clade models freely estimate ω’s for each a priori designated clade and permit sites under positive selection in null models. The null models for our clade model analyses include a site class with positive selection acting along all branches and find no support for models that allow selection to act divergently in particular clades (supplementary table S3, Supplementary Material online). Moreover, the divergent site class for all the alternative clade models show positive selection acting in all clades. Taken together, although our branch-sites models suggest that the pro-orthologs and CENH3_B clades reveal sites evolving under different constraints than in the CENH3_A clade (table 3), these differences fade when positive selection is permitted across the tree (supplementary table S3, Supplementary Material online). Therefore, we interpret our data as providing strong support for adaptive evolution at several sites in the N-terminus (table 2), with weak evidence for positive selection to be particularly strong at certain sites in the pro-orthologs and CENH3_B clades (table 3).

No Evidence of a Burst of Positive Selection Following Duplication

Gene duplication events are sometimes followed by a burst of adaptive evolution (e.g., Bielawski and Yang 2001). Because they isolated the branches immediately following duplication (fig. 1b, ω1), our previously described branch and branch-sites models allowed us to test this idea. Models allowing ω to vary among branches were not supported in any case (supplementary table S2, Supplementary Material online). Likewise, models that allowed positive selection at particular sites along the ω1 branch were also not supported (table 3). In summary, we find no evidence of changes in selective constraint immediately following the gene duplication event. However, strong positive selection occurring in the background may make it difficult to discern minor changes in selective constraint post-duplication.

CENH3_A and CENH3_B Evolve Differently within a Population Polymorphic for Drive

Above, we characterized evolutionary patterns of CENH3 across the Mimulus genus and found compelling evidence that the gene, and the pro-orthologs and CENH3_B in particular, evolved under positive selection over deep timescales. To date, however, active female meiotic drive in Mimulus has only been documented to occur within a single population (Fishman and Saunders 2008). Therefore, we characterized patterns of intraspecific polymorphism for CENH3_A and CENH3_B in the IM population, where ongoing drive was originally described (Fishman and Willis 2005). For this analysis, we inferred CENH3 sequences from previously published whole-genome data of ten resequenced inbred lines deriving from the IM population (Flagel et al. 2014).

Intraspecific polymorphism levels (number of haplotypes, π, and θW) are consistently low in CENH3_A and intermediate in CENH3_B (table 4). Coalescent simulations reveal that CENH3_A has significantly lower polymorphism levels than CENH3_B for all metrics save haplotype diversity (nonoverlapping confidence intervals (CIs); table 4). Likewise, Hudson, Kreitman, and Aguade's (HKA; 1987) tests show that CENH3_A and CENH3_B have different ratios of within-species diversity relative to between-species divergence, with CENH3_A displaying lower levels of intraspecific polymorphism than expected (table 4). A reduction in polymorphism, as seen in CENH3_A, is generally consistent with a history of recent positive selection. However, several tests of selective neutrality (Tajima’s D, Fu and Li’s D*, Fu and Li’s F) do not reject neutrality for either paralog (CIs overlap zero in all cases; table 4). While we can conclude that CENH3_A and CENH3_B evolve under distinct selective dynamics in the short-term, more extensive population genetic sampling is required to link directional selection on CENH3_A to the action of centromere-associated drive.

Table 4.

Polymorphism Data for CENH3_A and CENH3_B from Ten Inbred Lines from the IM Population.

CENH3_A
CENH3_B
Polymorphism metricEstimateLower 95% CIaUpper 95% CIEstimateLower 95% CIUpper 95% CI
    Number of haplotypes213849
    Haplotype diversity0.200.000.640.930.600.98
    π per gene0.200.000.966.331.5116.62
    θw0.350.001.065.661.7713.79
    Tajima’s D−1.11−1.111.460.55−1.691.68
    Fu and Li’s D*−1.24−1.241.030.56−1.961.35
    Fu and Li’s F*−1.35−1.351.150.63−2.161.47
HKA testb
    Average number of substitutions14.017.3
    Number of segregating sites116
    π per site0.000440.01406
CENH3_A
CENH3_B
Polymorphism metricEstimateLower 95% CIaUpper 95% CIEstimateLower 95% CIUpper 95% CI
    Number of haplotypes213849
    Haplotype diversity0.200.000.640.930.600.98
    π per gene0.200.000.966.331.5116.62
    θw0.350.001.065.661.7713.79
    Tajima’s D−1.11−1.111.460.55−1.691.68
    Fu and Li’s D*−1.24−1.241.030.56−1.961.35
    Fu and Li’s F*−1.35−1.351.150.63−2.161.47
HKA testb
    Average number of substitutions14.017.3
    Number of segregating sites116
    π per site0.000440.01406

aThe 95% CIs were generated by 1,000 coalescent simulations in DNASP v. 5.10.1.

bHKA test significant at P < 0.05; M. dentilobus chosen for outgroup.

Table 4.

Polymorphism Data for CENH3_A and CENH3_B from Ten Inbred Lines from the IM Population.

CENH3_A
CENH3_B
Polymorphism metricEstimateLower 95% CIaUpper 95% CIEstimateLower 95% CIUpper 95% CI
    Number of haplotypes213849
    Haplotype diversity0.200.000.640.930.600.98
    π per gene0.200.000.966.331.5116.62
    θw0.350.001.065.661.7713.79
    Tajima’s D−1.11−1.111.460.55−1.691.68
    Fu and Li’s D*−1.24−1.241.030.56−1.961.35
    Fu and Li’s F*−1.35−1.351.150.63−2.161.47
HKA testb
    Average number of substitutions14.017.3
    Number of segregating sites116
    π per site0.000440.01406
CENH3_A
CENH3_B
Polymorphism metricEstimateLower 95% CIaUpper 95% CIEstimateLower 95% CIUpper 95% CI
    Number of haplotypes213849
    Haplotype diversity0.200.000.640.930.600.98
    π per gene0.200.000.966.331.5116.62
    θw0.350.001.065.661.7713.79
    Tajima’s D−1.11−1.111.460.55−1.691.68
    Fu and Li’s D*−1.24−1.241.030.56−1.961.35
    Fu and Li’s F*−1.35−1.351.150.63−2.161.47
HKA testb
    Average number of substitutions14.017.3
    Number of segregating sites116
    π per site0.000440.01406

aThe 95% CIs were generated by 1,000 coalescent simulations in DNASP v. 5.10.1.

bHKA test significant at P < 0.05; M. dentilobus chosen for outgroup.

No Evidence for Differential Expression between CENH3 Paralogs

Given divergent selection in both the short- and long-term, we were interested in whether or not CENH3_A and CENH3_B paralogs are functionally equivalent. To explore this idea, we compared levels of gene expression between CENH3_A and CENH3_B using RNA-Seq data collected by Colicchio et al. (2015). The RNA for this experiment was collected from leaf tissue of M. guttatus progeny of parents that were damaged or undamaged. We compared the number of raw read counts mapped to each gene for both CENH3_A and CENH3_A and found no significant effect of paralog (F1,18 = 0.016, P = 0.902), treatment (F1,18 = 1.271, P = 0.206), or their interaction (F1,18 = 0.179, P = 0.677) on gene expression levels. Our results suggest that that CENH3 paralogs are expressed at the same level in mitotic leaf tissue, but cannot speak to expression levels across different tissues, developmental times, or cell cycles.

Discussion

Centromeres mediate faithful segregation of chromosomes, yet both centromeric DNA and kinetochore proteins are highly variable. This paradoxical diversity is thought to result from a coevolutionary arms race between selfishly evolving centromeres that spread via female meiotic drive and kinetochore proteins, like CENH3, that adapt to restore equal segregation of centromeres. Here, we characterized the molecular evolutionary patterns of CENH3 in Mimulus, a genus with well-described centromere-associated female meiotic drive (Fishman and Willis 2005; Fishman and Saunders 2008). First, we identified a novel duplication of CENH3 in the absence of a whole-genome duplication (fig. 1a). Second, we found evidence of long-term, recurrent positive selection in the N-terminus of CENH3, as predicted by the centromeric drive model (fig. 2 and table 2). Finally, the paralogs appear to evolve under different selective dynamics in both the short- and long-term. At deeper timescales, some sites in the N-terminus of CENH3_B, but not CENH3_A, showed signatures of positive selection (fig. 2 and table 3); at shorter timescales, CENH3_A revealed significantly lower levels of intraspecific polymorphism than CENH3_B in a population with drive (table 4). Because evolution occurs within populations, our analyses point to CENH3_A as a stronger candidate to suppress active centromere-associated drive than CENH3_B.

A Novel CENH3 Duplication in the Absence of Whole-Genome Duplication

We characterize a novel duplication of CENH3 in several diploid Mimulus lineages, including the IM population of Mimulus guttatus where drive was first described and is polymorphic (fig. 1 (IM); Fishman and Willis 2005; Fishman and Saunders 2008). Both unlinked CENH3 paralogs are expressed, yet they are also highly divergent and show distinct evolutionary histories in the short- and long-term (tables 3 and 4). Intriguingly, our CENH3 gene tree suggests that the Mimulus duplication event coincides with a genome-wide fission event that resulted in a near-doubling of chromosome number, though more sampling is needed to clarify whether fission and duplication perfectly coincide (fig. 1; Fishman et al. 2014). Chromosomal fission has been assumed to be rare in plants, but comparative mapping and genome analysis definitively show that the lineage leading to M. guttatus underwent a fissional increase in chromosome number (Clarke 2012; Fishman et al. 2014). Together, our results suggest that CENH3 duplicated in diploid Mimulus in the absence of whole-genome duplication. Alternatively, the paralogs could be retained from one of two ancient paleopolyploidy events that predate the Mimulus genus (Clarke 2012). If so, CENH3_B, the derived paralog, would have been independently lost a minimum of two times and maintained at least 46 My in lineages with two CENH3s. However, Hasegawa–Kishino–Yano distances between CENH3 paralogs characterized from the focal IM population (0.27; distances normalized to the potato/Mimulus speciation event) place the duplication event well inside the youngest of the two paleopolyploidy events, μ (0.66 ± 0.00006; T. Clarke, personal communication; Hasegawa et al. 1985). Thus, CENH3 duplication most likely represents a local duplication event, not a whole-genome ploidy shift.

Adaptive Evolution of the N-Terminal Tail of CENH3 in the Context of Meiotic Drive

Theory and circumstantial evidence suggest that female meiotic drive is widespread in plants and animals (Pardo-Manuel de Villena and Sapienza 2001a, 2001b; Malik and Bayes 2006). As such, constant coevolutionary conflict between driving centromeres and kinetochore proteins is often argued to produce the nearly ubiquitous observation of rapid, adaptive evolution of CENH3 in species with female meiosis (Henikoff et al. 2001; Malik and Henikoff 2001, 2002; Cooper and Henikoff 2004; Malik and Bayes 2006; Hirsch et al. 2009; Talbert et al. 2009; Schueler et al. 2010; Zedek and Bureš 2012; but see Elde et al. 2011). Conversely, in Saccharomyces budding yeast with only symmetrical meiosis (“male meiosis”), there is no evidence that CENH3 evolves under positive selection (Talbert et al. 2004). However, because centromeric drive need not be strong to be evolutionarily powerful and because it is predicted to be only transiently polymorphic, few cases of active drive are known, limiting opportunities to examine the direct effects of drive on centromere protein evolution. Here, we use gene sequence comparisons to infer long-term, recurrent positive selection acting on CENH3 in a genus known to exhibit centromere-associated female meiotic drive (Fishman and Willis 2005; Fishman and Saunders 2008). Our results suggest that several amino acids in the N-terminal tail of CENH3 evolve under diversifying selection across the Mimulus genus (fig. 2 and table 2; supplementary fig. S1, Supplementary Material online). In addition, by using branch-sites models, we were able to more finely pinpoint the lineages experiencing adaptive evolution. We found that, for many of the sites evolving adaptively in the N-terminus, this signal is likely driven by positive selection acting chiefly in the pro-orthologs and CENH3_B in yellow monkeyflowers (fig. 2 and table 3; supplementary fig. S1, Supplementary Material online).

Intriguingly, the N-terminus of CENH3 may function in some meiosis-specific ways. Localization of N-terminally truncated CENH3 shows that the HFD of CENH3 is sufficient for centromere localization in mitosis, but not meiosis (Lermontova et al. 2006, 2011). Moreover, individuals without appropriate N-terminal tails showed error-free mitotic growth, but had reduced fertility due to meiotic defects (Lermontova et al. 2011). Additionally, naturally evolved variation in the N-terminus of CENH3 can cause segregation errors, genome elimination, and novel genetic rearrangements in crosses of Arabidopsis thaliana (though these effects may be due to postzygotic interactions in hybrids rather than meiotic dysfunction per se; Maheshwari et al. 2015). Taken together, meiosis-specific functions of CENH3 may be compartmentalized in the N-terminus. Given that 1) selfish centromere drive imposes selection in meiosis alone, 2) the N-terminus may function in meiosis-specific ways, 3) the N-terminal tail likely makes extensive contact with linker DNA in centromeric chromatin (Malik et al. 2002), and 4) adaptive evolution is often reported in the N-terminal tail, the N-terminus of CENH3 is a strong candidate region for coevolving with driving centromeres. The present work strengthens this argument by reporting long-term, recurrent positive selection of the N-terminus of CENH3 in a system with centromere-associated meiotic drive.

In contrast to the N-terminal domain but similar to findings from previous work, the majority of the HFD in Mimulus is conserved and evolves under negative selection (e.g., Cooper and Henikoff 2004; Schueler et al. 2010; Zedek and Bureš 2012; fig. 1). In Drosophila, Arabidopsis, and Caenorhabditis, loop 1 of the HFD has been reported to be evolving under positive selection, consistent with evidence suggesting that loop 1 contacts centromeric DNA and may even provide some CENH3-centromeric DNA specificity (Malik and Henikoff 2001; Vermaak et al. 2002; Cooper and Henikoff 2004; Zedek and Bureš 2012). Although we found no significant evidence of adaptive evolution in this region, loop 1 of the HFD in Mimulus does evolve under relaxed selective constraint (tables 1 and 2). One possibility is that loop 1 of the HFD is sometimes under positive selection, and other times not, leading to an overall weaker signal of directional selection that we were unable to detect.

CENH3 Paralogs Exhibit Distinct Dynamics within a Population Polymorphic for Drive

Over the long-term, both centromeric DNA and CENH3 sequences are predicted to turnover due to repeated bouts of female meiotic drive of centromeres and suppression by CENH3 (Henikoff and Malik 2002; Malik and Henikoff 2002). Our observed strong signal of positive selection in the N-terminus of CENH3 matches these long-term expectations, with weak evidence that CENH3_B historically played a more prominent role in suppression (tables 2 and 3). Yet, drive occurs in populations and, at any given moment, either paralog may be responding to driving centromeres. If either paralog has indeed evolved to suppress drive, we predict to see signatures of recent selection in the interacting duplicate at the population level. Here, we documented distinct patterns of molecular variation for the CENH3 paralogs in a population that is polymorphic for drive (IM; Fishman and Saunders 2008). Specifically, CENH3_A exhibited a significant reduction in intraspecific variation relative to CENH3_B (table 4). Although recent selective sweeps produce low levels of polymorphism as seen for CENH3_A, we cannot currently reject a hypothesis of neutrality for either paralog (table 4). However, the observed reduction of polymorphism in CENH3_A relative to CENH3_B, points to CENH3_A as the more likely suppressor of active centromere-associated drive and encourages further population genetics surveys.

Possible Mechanisms Maintaining Two Copies of CENH3

Long-term retention of two CENH3 alleles is puzzling, as putative fitness costs associated with CENH3 misexpression argue against maintenance of two functional CENH3s. Without a single CENH3-based kinetochore at each centromere of a sister chromatid (i.e., zero or multiple kinetochores), chromosomes can be detrimentally missegregated (Howman et al. 2000; Oegema et al. 2001; Heun et al. 2006; Lermontova et al. 2011, but see Neumann et al. 2012, 2015). In somatic tissues (i.e., mitosis), such failures drive tumor formation and CENH3 overexpression has been linked to cancer (Tomonaga et al. 2003; Weaver and Cleveland 2007). In gametic cells (i.e., meiosis), CENH3 misregulation can result in reduced fertility and aneuploidy (Brar and Amon 2008). Consequently, CENH3 levels are tightly regulated and the gene is primarily single copy, even in ancestral polyploidy plants (e.g., Zhong et al. 2002); nonetheless, maintenance of two or more CENH3 proteins is not unheard of in diploid organisms. For example, Maheshwari et al. (2015) recently surveyed publically available CENH3 sequences from 61 plant species and identified 6 diploid species with duplicated CENH3s (Kawabe et al. 2006; Moraes et al. 2010; Sanei et al. 2011; Neumann et al. 2012; Yuan et al. 2014), suggesting the frequency of retained duplicates in diploids may be around 10%.

Given the presumed fitness costs of misexpression of CENH3, why are two copies maintained in Mimulus and some diploid species? Numerous models exist to explain the evolutionary mechanisms maintaining gene duplicates and can be broadly delimited into neofunctionalization, subfunctionalization, and gene conservation categorizations (Ohno 1970; Hahn 2009; Innan and Kondrashov 2010). Neofunctionalization, or the evolution of a novel function in one paralog, seems unlikely, as both paralogs target to centromeres in other species (Sanei et al. 2011; Neumann et al. 2015) and are expressed at similar levels in leaf tissue in Mimulus (this study). However, given the signature of long-term positive selection specific to the derived paralog, CENH3_B, it is possible that this copy is involved in some novel function. Subfunctionalization, or the sharing of ancestral function between paralogs, may occur at least partially in some systems. For example, in Caenorhabditis elegans, CENH3 paralogs are expressed at dramatically different levels (Monen et al. 2005) and their presence on centromeres varies in mitosis versus meiosis in wheat (as well as time and space in mitosis; Yuan et al. 2014). Although we did not find that Mimulus CENH3 paralogs were differentially expressed in mitotic leaf tissue, their distinct molecular evolutionary patterns (particularly within M. guttatus), suggest that they may not be functionally equivalent at any given time. One intriguing possibility is that duplication followed by specialization could release CENH3 from the adaptive conflict imposed by distinct selective pressures in meiosis and mitosis (Hughes 1994). Finally, the conservation of ancestral function between paralogs could maintain duplicate genes through a favorable increase in protein level (i.e., dosage). Such dosage effects may be particularly important when centromeres expand or when CENH3 interacts with multiple kinds of centromeric repeats. In diploid pea and Arabidopsis, CENH3 duplication coincides with the presence of multiple centromeric repeats across chromosomes, as well as an expansion from monocentric to metapolycentric centromeres in pea (Kawabe and Nasuda 2004; Kawabe et al. 2006; Neumann et al. 2012, 2015). In Mimulus, we find that CENH3 duplication possibly coincides with a genome-wide fission event (fig. 1; Fishman et al. 2014). Preliminary bioinformatics analyses (F. Finseth and L. Fishman, unpublished data) suggest that this radical change in genome architecture was followed by diversification of centromeric repeats within one lineage and massive expansion of a single centromere-associated repeat (Cent728) within the lineage including M. guttuatus (Fishman and Saunders 2008; Fishman et al. 2014). Although it is not yet clear whether and how subfunctionalization and dosage effects contribute to the maintenance of divergent (and positively selected) paralogs of CENH3 in Mimulus, this group of taxa is particularly fertile ground for further explorations of CENH3 evolution and function.

Conclusions

Circumstantial evidence suggests that female meiotic drive promotes variation at CENH3 across numerous taxa (Henikoff and Malik 2002; Malik and Henikoff 2002), but our work is the first to document molecular variation of CENH3 in a system with centromere-associated drive (Fishman and Saunders 2008). We provide strong evidence of adaptive evolution in the N-terminus of CENH3 throughout the genus Mimulus, including after a rare diploid duplication and retention of CENH3, and also show that paralogs are evolving differently in a population with drive. This work supports the idea that centromeric DNA and CENH3 evolve rapidly due to constant genetic conflict in meiosis, although we cannot yet isolate the drivers of either rapid protein evolution or duplicate retention. Further work, focused on CENH3_A as the most likely interactor with actively driving centromeres, will be necessary to reveal the population genetic processes that must underlie the ubiquitous, long-term pattern of positive selection on CENH3.

Materials and Methods

Sequencing

CENH3 sequences were obtained from 12 samples (M. aurantiacus, M. bolanderi, M. cardinalis, M. dentilobus, M. guttatus IM population, M. guttatus DUN population, M. jungermannoides, M. lewisii, M. nasutus, M. parishii, M. primuloides, M. tilingii). We initially designed degenerate primers based on the M. guttatus genome assembly (v 1.0; Hellsten et al. 2013) to obtain CENH3 sequence from genomic DNA of diverse species. Briefly, we extracted genomic DNA from fresh or silica-dried leaves using a modified CTAB-chloroform extraction protocol (Fishman and Willis 2005). CENH3 was then amplified with various primer pairs using standard touchdown PCR conditions, with annealing temperatures adjusted based on primer melting temperatures. Upon discovering that CENH3 was duplicated, we also attempted to sequence both paralogs from cDNA for a subset of species. RNA was extracted from floral buds with the RNEasy Plant Mini Kit (Qiagen) and converted into cDNA using the Superscript III First Strand Synthesis System (Invitrogen). For both the genomic and cDNA-based amplifications, PCR products were run on agarose gels, gel-extracted, cloned with the Zero Blunt TOPO PCR Cloning Kit (Invitrogen), and sequenced using standard Sanger sequencing protocols.

For all species, next-generation sequencing data were used to confirm or (in the case of two species) characterize CENH3 sequence(s). We either used de novo assembled genomes from collaborators or directly analyzed short read data to infer CENH3 sequence. To obtain short read data, we either downloaded it from the JGI Sequence Read Archive or directly sequenced a species’ genome. If sequenced, buds were collected in the greenhouse and immediately frozen on dry ice. DNA libraries were created and barcoded with the Nextera DNA Sample Preparation Kit (Illumina) and 2 × 150 paired-end sequenced on a HiSeq 2500 (Illumina) by Duke University’s Genome Sequencing Resource. We trimmed adaptor and low quality sequences with Trimmomatic version 0.30 (Bolger et al. 2014). For species closely related to M. guttatus, sequences were first mapped to the M. guttatus v 2.0 genome (http://phytozome.jgi.doe.gov/, last accessed July 1, 2015), with bwa version 0.7.5a (Li and Durbin 2009) and CENH3 was inferred from the consensus sequence. For species more distantly related to M. guttatus, genomes were assembled with Masurca version 2.2 (Zimin et al. 2013) with default settings, except that jellyfish size was set to 8 × 109. We then identified CENH3 sequences using BLASTn with CENH3 sequences from species closely related to the focal species as queries. Because most species’ CENH3 sequence(s) were characterized using at least two approaches, we were able to independently confirm CENH3 sequence as well as validate our methods. For additional sample and sequencing details including sequencing methodology for each species and primer sequences, see supplementary table S1, Supplementary Material online.

Gene Tree Construction

Eighteen CENH3 sequences were assembled in Mega version 5.2 (Tamura et al. 2011), aligned using the ClustalW algorithm (Thompson et al. 1994; Larkin et al. 2007), and refined manually, for a total of 483 aligned nucleotides (see supplementary alignment.txt, Supplementary Material online). Mega was also used to calculate mean pairwise amino acid and nucleotide distances within and between paralogs using the Poisson (amino acid) and maximum likelihood composite (nucleotide) methods with default settings. A gene tree was built from third position sites and indels using MrBayes version 3.2.2 (Ronquist et al. 2012). For third position sites, the general time reversible (GTR) + Γ nucleotide substitution model was chosen in MrBayes as determined by Akaike information criterion rank in jModeltest version 2.1.4 (Guindon and Gascuel 2003; Darriba et al. 2012). Indels were coded as binary data and treated as restriction sites according to MrBayes version 3.2.2 (Ronquist et al. 2012). Gene trees were estimated with 150,000 Markov chain Monte Carlo (MCMC) generations sampled every 100 generations. We confirmed convergence and adequate sampling, as the standard-deviation of split frequencies was less than 0.01 at the end of the analysis, and parameter estimate-by-generation plots were stationary. The consensus gene tree was used for downstream analyses of selective constraint and is represented in figure 1a. Branch lengths for selection analyses were estimated with the M0 model in the codeml package of the software PAML version 4.7 (Yang 2007).

Codon Substitution Models

We explored patterns of selective constraint using five classes of codon substitution models in the codeml package of PAML version 4.7: fixed-sites, branch, random-sites, branch-sites, and clade models (Yang 2007). Within each model class, we performed likelihood ratio tests (LRTs) to compare the fit of complex models with simpler, nested models. LRT test statistics were computed as twice the difference between log-likelihoods for nested models and compared with a χ2 distribution with degrees of freedom equal to the number of extra parameters estimated by the complex model. For all analyses, we applied the F3x4 codon model of substitution.

First, fixed-sites models of Yang and Swanson (2002) tested for statistical variation in ω between CENH3 paralogs and a priori defined functional regions of CENH3. For this set of analyses, we treated each paralog (A vs. B) or functional region (N-terminal tail [codons 1–63] versus the HFD [codons 64–160]) as distinct and asked whether a model constrained to a single ω (model C) was significantly better than one that allowed each partition to have separate ω’s (model E). For the paralog analysis, only those species with a copy of both CENH3_A and CENH3_B were included and we ran models with both CENH3_A and CENH3_B tree topologies. Because model E fit significantly better than model C for functional regions, we treated the N-terminal tail and HFD separately for all downstream analyses.

Second, we employed branch models, which allow ω to vary among branches in the phylogeny, but hold ω constant among sites on a particular branch (Yang 1998). The gene tree was partitioned into pro-orthologs (ω0), the branches immediately following duplication (ω1), and paralog A and B clades (ω2 and ω3, respectively; fig. 1b). Branch models were constrained to one, two, three or four ω ratios and nested models were compared to determine significance.

Random-sites and branch-sites models were used to test for positive selection on particular sites during the evolution of CENH3. Random-site models allow ω to vary among sites but not across lineages (Nielsen and Yang 1998; Yang et al. 2000, 2005; Swanson et al. 2003; Wong et al. 2004). First, the nearly neutral model M1a specifies two site classes, conserved (0 < ω < 1) and neutral (ω = 1). This model was compared with model M2a, allowing an additional class of codons under positive selection (ω > 1). Second, the neutral model M7 that limits ω to a beta distribution between 0 and 1 was compared with model M8 that has an additional site class of codons with ω > 1. Our final sites model LRT compared M8 to a similar neutral model, M8a, that has an additional class of codons with ω constrained to 1. The modified branch-sites Model A was compared with Model Anull to examine whether particular sites evolved under positive selection along a priori specified branches (Zhang et al. 2005). The branches representing pro-orthologs (ω0) and the A or B paralogs (ω2 and ω3) and the branch immediately following duplication (ω1) were specified as foreground branches for these tests (fig. 1b).

Clade model C (CmC) allowed us to test for divergent selection on particular sites among a priori designated lineages (Bielawski and Yang 2004; Yang et al. 2005). The modified null model of CmC (M2a_rel) assumes sites fall into three classes; sites either experienced purifying selection (0 < ω < 1), neutral evolution (ω = 1), or positive selection (ω > 1) across the entire phylogeny (Weadick and Chang 2012). For the alternative model CmC, the third site class allows the estimated ω for a site to diverge across a priori assigned branches (e.g., ω > 1 in a “foreground” branch, and ω < 1 in a “background” branch). We first treated either paralog A or paralog B clades as foreground branches in two separate tests. We then used an extended version of CmC that allows ω among to vary across more than two branches and partitioned the gene tree into pro-orthologs (ω0), paralog A clades (ωA) and paralog B clades (ωB; Yoshida et al. 2011). These designations were nearly identical to those in figure 1b, with the exception that ω1 was split and assigned to either ωA or ωB as appropriate. To assess significance, LRTs were performed on nested models (supplementary table S3, Supplementary Material online). For branch, sites, and clade models, three initial ω values (0.5, 1, 3) were run to identify and avoid multiple local optima. For branch-sites models, two initial ω values (1.5, 3) were run.

Within Population Polymorphism of CENH3_A and CENH3_B

To evaluate population-level variation of CENH3_A and CENH3_B, we obtained genomic data originally generated by Flagel et al. (2014) for ten resequenced inbred lines from the IM population. CENH3 sequences were inferred and aligned as described above. We treated sequences from each paralog separately and calculated the number of haplotypes, haplotype diversity, π, θW, Tajima’s D (Tajima 1989), Fu and Li’s D*, and Fu and Li’s F* (Fu and Li 1993) in DnaSP v5.10.1 (Librado and Rozas 2009). We compared patterns of summary statistics in A versus B by generating 95% CI using 1,000 coalescent simulations in DnaSP. CIs were also used to determine statistical significance of D, D*, and F*. We performed coalescent simulations given θ and segregating sites, but only report data with θ as results were biologically similar both ways. HKA tests were performed with M. dentilobus as an outgroup using the direct mode in DnaSP (Hudson et al. 1987).

Gene Expression of CENH3_A and CENH3_B

To compare gene expression among CENH3 paralogs, we obtained RNA-Seq data from leaf tissue of progeny of damaged and control M. guttatus individuals collected in Colicchio et al. (2015). A two-way analysis of variance was applied to assess the effect of paralog (CENH3_A/CENH3_B) and treatment (damaged/control) on variation in the number of raw read counts mapped to each gene. For these analyses, paralog was nested within subject to pair read counts by individual. Analyses were performed in R version 3.1.2 (R Core Team 2014).

Acknowledgments

The authors would like to thank Josh Puzey, John Kelly, and John Willis for genome library preparation and sequencing, M. Streisfeld and Y. Yuan for access to de novo assembled genomes, A. Sweigart for M. tilingii genome sequence, and J. Colicchio and J.Kelly for RNA-Seq data. This work was supported by the National Science Foundation (NSF DEB-0846089 to L.F).

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Author notes

Associate editor: Michael Nachman

Supplementary data