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Corresponding author: Patrick C. Phillips, University of Oregon, Eugene, OR 97403-1210., pphil{at}darkwing.uoregon.edu (E-mail)
Communicating editor: D. CHARLESWORTH
| ABSTRACT |
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Caenorhabditis elegans is an androdioecious nematode composed of selfing hermaphrodites and rare males. A model of male maintenance demonstrates that selfing rates in hermaphrodites cannot be too high or else the frequency of males will be driven down to the rate of spontaneous nondisjunction of the X chromosome. After their outcrossing ability is assessed, males are found to skirt the frequency range in which they would be maintained. When male maintenance is directly assessed by elevating male frequency and observing the frequency change through time, males are gradually eliminated from the population. Males, therefore, appear to reproduce at a rate just below that necessary for them to be maintained. Populations polymorphic for a mutation (fog-2) that effectively changes hermaphrodites into females demonstrate that there is strong selection against dioecy. Factors such as variation in male mating ability and inbreeding depression could potentially lead to the long-term maintenance of males.
ANDRODIOECY is a sexual system composed of males and hermaphrodites. Androdioecy has been well studied in terms of theories predicting conditions under which it could evolve and be maintained (![]()
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Why is androdioecy so rare? For a male to compete in a population of self-incompatible hermaphrodites, it must be able to sire twice as many offspring as the hermaphrodites (![]()
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| Androdioecy in C. elegans |
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C. elegans is a protandrous nematode comprised of both selfing hermaphrodites and males. All individuals go through four distinct larval (L1L4) stages and an adult stage. Hermaphrodites (XX) undergo spermatogenesis at the L4 stage (![]()
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The extremely low frequency of males observed in laboratory populations is seemingly at odds with many favorable features of male behavior and function. Simple observation of males reveals that they attempt to mate with every individual they contact. Hermaphrodites also display no obvious avoidance of mating with males even though it significantly shortens their life span (![]()
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300 sperm (![]()
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The presence of males in this and another similar nematode species is therefore something of a paradox. They are not maintained in appreciable frequencies, yet a large portion of the genome is devoted to male function (![]()
| Androdioecy to dioecy |
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C. elegans is an especially appropriate organism for exploring the evolution of androdioecy, because there are a large number of mutations that change the functional sex of individuals (see ![]()
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50% through outcrossing and XO males producing nearly equal frequencies of X-bearing and O-bearing gametes (A. D. STEWART, unpublished results). The prediction for mixed populations of hermaphrodites and fog-2 females is that males should perform better because of this obligate outcrossing and potentially be maintained in contrast to populations lacking the mutation.
| MATERIALS AND METHODS |
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The model:
General models for the evolution of androdioecy must include the selfing rate, fecundity through hermaphroditic and male fertilization, and the frequencies of the two classes of individuals (e.g., ![]()
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(1) |
where
,
is equal to the fertilization success of males (
m is the proportion of female eggs that are outcrossed, 0
m
1), ß is equal to the proportion of eggs not fertilized by males that are self-fertilized,
is equal to the relative viability difference between males and hermaphrodites,
is equal to the degree of inbreeding depression in selfed offspring, and u is the rate of nondisjunction at the X chromosome (cf. ![]()
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(2) |
is the same in both the autosomal and hemizygous models (![]()
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Equation 2 is very useful for illustrating the underlying factors that are important in maintaining males. If the parameters are allowed to become frequency dependent, however, potential solutions become more complex (![]()
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m); Table 1]. The underlying parameters themselves may also be frequency dependent, however. In particular, male fertilization success (
) may strongly depend on male frequency. For instance, mating success may be higher when males are rare than when they are common, especially because of male-male interference.
In the hemizygous model, we can solve for the frequency-dependent dynamics for male frequencies greater than the nondisjunction rate directly by noting that any male offspring in the population must be the result of a male-hermaphrodite cross. In the absence of meiotic drive (see ![]()
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(3) |
where s[m] is the frequency-dependent hermaphroditic "selfing rate" (the fraction of all fertilized eggs that are self-fertilized). Here s[m] is a composite of the mating and viability parameters given above, generalized to be frequency dependent. Rather than attempt to fully parameterize this model in terms of its component parts, we use a graphical approach that is well suited for empirical estimation.
The selfing function s[m] can in principle take any form, although it is constrained by the condition that s[0] = 1. For example, one trivial equilibrium can occur when the selfing rate approaches 0 as the male frequency becomes high (s[m]
0 as m
1/2), which results in a stable male frequency of
, or what would effectively be a dioecious population. In practice, however, a great number of stable and unstable equilibria are possible depending on the form of s[m]. Rather than working directly with s[m], we have found it easier to use the entire left-hand side of Equation 3, which describes male frequency in the next generation as a function of the male frequency in the current generation. We call this the male maintenance function (MMF), because the male/hermaphrodite dynamics and equilibria can be described by the relationship between this function and the line of equilibrium, m' = m. This general approach allows all of the potential influences on selection for or against males, including nondisjunction, to be determined empirically.
The MMF behaves in a very similar manner to a Ricker recruitment curve or return function used to describe population size dynamics (![]()
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MMF measurement:
Estimation of the MMF requires measuring the change in male frequency from one generation to the next. Four male-enriched populations of the N2 (Bristol) strain of C. elegans were each started from three hermaphrodites and 20 males and grown on 6-cm nematode growth medium (NGM) plates seeded with Escherichia coli strain OP50 (![]()
1 ml of M9 solution, and a 300-µl fraction of this solution was transferred to a fresh plate when the progeny reached the L2 stage. The offspring developed to the L4 stage and were sexed, providing an estimate of male frequency in the "offspring" population (m'). This procedure was repeated 40 times using the same male-enriched population over a period of 4 weeks, allowing a wide variety of initial male frequencies to be sampled. Approximately 400 individuals per replicate were assayed for male frequency in two independent estimates, in both the parental and offspring generations, yielding a total of 70,753 individuals assayed.
Because we had no a priori expectation as to the shape of the response curve, we used the best-fitting polynomial derived from a stepwise regression to fit the data (![]()
Male and fog-2 frequency assessment:
Two male-enriched populations of the N2 strain of C. elegans were prepared as above. From these matings 150 eggs were selected at random, picked onto each of five 10-cm seeded NGM agar plates, and maintained at 20°. After maturing to the L4 stage, all individuals were sexed and allowed to lay eggs. Their progeny, likewise, matured to the L4 stage and were sexed. Because of the large number of worms (
1500/plate), all subsequent sexing was done using a cross-secting grid representing
20% of the total plate area. To avoid food depletion and to keep the population size constant at
1500 worms/plate, the worms from each plate were suspended in
1 ml of M9 solution and a fraction of this solution (between 200 and 350 µl) was transferred to a fresh plate. The worms were sexed and transferred 6 of every 7 days. During transfers, all five lines were kept independent. The lines were maintained for 54 days, or
15 generations.
For the fog-2 competition assays, five independent lines were established and maintained for
15 generations as above except that eggs from hermaphroditic N2 and dioecious fog-2 populations were combined at the outset (50 N2 and 100 fog-2 eggs, i.e., 33% of each sex), creating what may be called a "trioecious" population. Female fog-2 individuals lay only one unfertilized egg every 8 hr if they are not mated (T. SCHEDL, personal communication, 1997), with the great excess of unlaid maturing oocytes accumulating in the ovaries. As more oocytes mature, they visibly compact against each other until they resemble the keys of a piano. This "piano effect" allows the fog-2 gene frequency to be assessed using offspring production and self-fertility criteria as described in Fig 2. The fog-2 populations used below were derived from an N2 (wild-type) background and backcrossed into N2 for eight generations (![]()
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The count data were analyzed using a logistic regression approach with the CATMOD procedure of SAS (SAS INSTITUTE 1988). The model used is analogous to an analysis of covariance using categorical data (![]()
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| RESULTS |
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MMF measurement:
Measurement of the single generational change in male frequencies shows that males often maintain or even occasionally increase in frequency depending on their frequency in the initial generation (Fig 1B). The maintenance line (slope = 1) shows the points at which males would replace themselves in the population every generation and, thus, maintain their current frequency. From the model developed above, any point where the MMF crosses the maintenance line is predicted to be an equilibrium point (Fig 1A). A quartic polynomial was found to be the best-fit curve using a stepwise approach and accounted for the majority of variation among the observations (r2 = 0.93; Table 2). Adding more terms did not significantly increase the fit of the model. This curve suggests possible stable equilibria at male frequencies of 0 and 0.24 and an unstable equilibrium at 0.14. However, the 95% confidence interval around this predicted line includes area on either side of the maintenance line, so the existence of an equilibrium is not strongly predicted by this data. Instead, the striking feature of the MMF is the way in which male reproductive success causes the population to skirt the maintenance line when male frequency is <
25% and then fall well below this line when the male frequency is >25%.
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The frequency-independent model given by Equation 1 can also be fit to the data. Using a nondisjunction rate of u = 0.002 (![]()
= 0; ![]()
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= 0.52, ß = 0.20, and
= 0 (r2 = 0.69; Fig 1B). In practice, u has virtually no effect on the results as long as it is small. This model predicts that males should be maintained in the population at an equlibrium frequency of
0.16 (see also Equation 2). If the empirically fit quartic curve above is taken as the "true" maintenance function and it is assumed that only male fertilization success (
) varies with male frequency, then the frequency-dependent form of Equation 1 can also be fit. This approach suggests that male fertilization success is low when male frequency is low, reaches a maximum around m = 0.2, and then declines again as male frequency increases (Fig 3).
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Maintenance of males in laboratory populations:
In the androdioecious populations, male frequency rapidly declines in the five lines over time and shows no evidence of an equilibrium (Fig 4A). The starting male frequencies were all near the desired 0.50, with the average across the five lines being 0.45 (SD = 0.02). Over the course of the experiment, the male frequency dropped to an average of 0.07 (SD = 0.02). In general, the males are lost with an approximately exponential decay (Fig 4A). All five lines showed very similar declines throughout the experiment, although they did significantly differ from one another (Table 3). This effect is most likely caused by initial sampling variance in the frequency of males. The lines behaved qualitatively similar to each other (Fig 4B), although there is some slight crossing of the decay trajectories, which leads to a significant day-by-line interaction (Table 3). There are large synchronized fluctuations in frequency, particularly at the outset of the experiment, which may be caused by age structure effects. All individuals began as eggs at the start of the experiment but after a few weeks the entire gamut of developmental stages was observed interacting simultaneously.
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The male frequencies in the five lines also declined in the trioecious populations including fog-2 and showed no evidence that males would be maintained (Fig 4C; Table 3). The starting male frequencies were all somewhat lower than the theoretical 0.33, with the average across the five lines being 0.26 (SD = 0.01). Over the course of the experiment, the male frequency dropped to an average of 0.10 (SD = 0.02). In general, the males were again lost in an approximate exponential decay (Fig 4C). Despite beginning at initially lower frequencies, males in the trioecious population were on average maintained at higher frequencies than in the dioecious population (Fig 4D).
fog-2 gene assay:
The frequency of the fog-2 allele showed an extremely steep decline over the course of the experiment (Fig 5). The initial fog-2 frequency in the population was calculated by doubling the initial frequency of males, since all males were from the fog-2 population, where they exist in a 50:50 ratio. After 56 days in the presence of hermaphrodites, the fog-2 allele frequency in hermaphrodites and females dropped to an average of 0.08 (SD = 0.05), a sixfold decline. Thus, the fog-2 allele was lost at the rate of
0.7% per day or
2.5% per generation.
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| DISCUSSION |
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Male maintenance:
Under normal laboratory conditions, C. elegans males are selected against and reduced to low frequencies (Fig 4A). This result agrees with anecdotal evidence from many researchers and laboratories. The regression model predicts that males will be reduced to their nondisjunction equilibrium after
200 days or
57 generations. The best-fit line for the MMF predicts a possible equilibrium point
25%, although the confidence region around this curve includes large areas in which there would be no equilibrium. Combined with potential stochastic variation generated by intergenerational effects, it is perhaps not surprising that the populations might move in and out of an equilibrium condition, if one were to actually exist. Simulation studies of stochastic variation around the estimated MMF confirm that males are frequently lost in fluctuating populations even when there is a deterministic equilibrium (results not shown). Results from the selection experiment clearly demonstrate the absence of an equilibrium. Thus, males are not maintained in these populations but are lost at a rate just beyond that required for their persistence.
Some of the complex shape of the MMF can be explained by frequency dependence in male fertilization success (Fig 3). For example, it is possible that when males are in low frequency, more hermaphrodites would be able to self and their offspring would be hermaphrodites only. Therefore, males at low frequencies would be effectively diluted from the population despite their ability to sire two to four times the offspring through outcrossing than a selfing hermaphrodite (![]()
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It is possible that males from other C. elegans strains will have different mating abilities that could allow them to be maintained at higher frequencies. Males from different natural isolates do have differences in fertility and mating characteristics (![]()
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Selection against dioecy:
Despite its introduction at a high initial frequency, a mutation leading to dioecy (fog-2) was rapidly eliminated from each of the five replicate lines (Fig 5). It therefore seems unlikely that such a mutation would be able to invade this androdioecious population. Indeed, neither females nor males are maintained in the populations, which would be predicted to become almost exclusively hermaphroditic after
400 days or 115 generations. The overall rate of loss of males with and without fog-2 is approximately the same (Fig 4D), but the initial loss is much less in the presence of fog-2, leading to an
1.4-fold increase in male frequencies over time and a doubling in the predicted time to eventual elimination. This shift is most likely caused by the presence of the fog-2 females, which can only reproduce by outcrossing with males and which produce
50% males. Similar results have been obtained by ![]()
Inbreeding depression and the evolution of androdioecy:
The major feature of the Equation 2 equilibrium that is likely to be lacking in this laboratory population is inbreeding depression. Inbreeding depression increases the fitness impact of male mating and can be a major force in the maintenance of outcrossing and males in androdioecious species (![]()
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Estimation of the among-population variation in the parameters that influence the evolution of androdioecy still needs to be addressed. More importantly, the question of at which frequencies males actually exist in natural populations remains completely unknown at this point. The environmental context in which selection on males occurs is also likely to be important. The laboratory environment used here is obviously artificial, although one might expect the male-hermaphrodite encounter rate to be much lower in the soil. Nevertheless, we can make the strong prediction on the basis of this study that increasing the level of inbreeding depression in this system should readily lead to equilibrium conditions in which males can be maintained, perhaps even leading to conditions that would favor dioecy via the fog-2 mutation.
The vast majority of nematodes are, in fact, dioecious, with Rhabditids being the major exception (![]()
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| FOOTNOTES |
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1 Present address: Department of Biology, Rollins 1174, Emory University, 1510 Clifton Rd., Atlanta, GA 30322. E-mail: adstewa{at}emory.edu ![]()
| ACKNOWLEDGMENTS |
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We thank K. Fisher, C. Hall, F. Merchant, K. Pang, and N. Varghese for their tireless work in counting and sexing nematodes. We also thank Jim Robinson and George Stewart for helpful suggestions and Jim Grover for statistical advice. Steve Weeks, Stuart West, a previous reviewer, and especially the incomparable Sally Otto provided valuable comments on the manuscript. J. Chasnov and King Chow provided access to their manuscript before publication. This work was supported in part by National Institutes of Health grant GM54185 to P.C.P.
Manuscript received September 27, 2001; Accepted for publication December 14, 2001.
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