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Behavioral Ecology Vol. 12 No. 2: 128-133
© 2001 International Society for Behavioral Ecology

The evolution of obligate interspecific brood parasitism in birds

Magali Robert and Gabriele Sorci

Laboratoire d'Ecologie, CNRS UMR 7625, Université Pierre et Marie Curie, Bât. A., 7ème étage, 7 quai St. Bernard, Case 237, F-75252 Paris Cedex 05, France

Address correspondence to M. Robert. E-mail: mrobert{at}snv.jussieu.fr .

Received 26 July 1999; revised 9 November 1999; accepted 10 April 2000.


    ABSTRACT
 TOP
 ABSTRACT
 INTRODUCTION
 DISCUSSION
 REFERENCES
 
We present a simple analytical model to investigate the conditions for the evolution of obligate interspecific brood parasitism in birds, based on clutch size optimization, when birds can lay more eggs than their optimal clutch size. The results show that once intraspecific parasitism has appeared (i.e., females start to spread their eggs over their own and other nests) the evolutionarily stable number of eggs laid in its own nest decreases. Two possible ESSs exist: (1) either the evolutionarily stable number of eggs laid in its own nest is larger than zero, and a fraction of the total number of eggs is laid parasitically (i.e., intraspecific parasitism); and (2) either the evolutionarily stable number of eggs laid in its own nest is zero and all eggs are laid parasitically. Since all females lay parasitically, this could favor the evolution of obligate interspecific brood parasitism. The key parameter allowing the shift from intraspecific to obligate interspecific parasitism is the intensity of density-dependent mortality within broods (i.e., nestling competition). Strong nestling competition, as in altricial species, can lead to an ESS where all eggs are laid parasitically. Altricial species are, therefore, predicted to evolve more easily toward obligate interspecific parasitism than precocial species. These predictions fit the observed distribution of brood parasitism in birds, where only one species out of 95 obligate interspecific parasites exhibits a precocial mode of development. Different nestling survival functions provided similar findings (i.e., obligate brood parasitism is more likely to evolve in altricial species), suggesting that these results are robust with respect to the main assumption of the model.

Key words: clutch size, intraspecific nest parasitism, interspecific nest parasitism, nestling survival, parental care.


    INTRODUCTION
 TOP
 ABSTRACT
 INTRODUCTION
 DISCUSSION
 REFERENCES
 
Brood parasitism can take two forms in birds (Lack, 1968Go; Payne, 1977bGo; Yom-Tov, 1980Go; Rothstein, 1990Go): females lay in the nest of a conspecific (i.e., intraspecific parasitism), or in the nest of a female belonging to a different species (i.e., obligate interspecific parasitism). Intraspecific nest parasitism is much more common in birds that have self-feeding young (i.e., precocial species) (Rohwer and Freeman, 1989Go), whereas obligate interspecific parasitism essentially occurs in species where young need to be fed by parents (i.e., altricial species) (Lyon and Eadie, 1991Go).

How did obligate interspecific parasitism evolve, and why are there many more obligate interspecific parasites among altricial birds as compared to precocial species? The evolution of brood parasitism in birds has attracted considerable attention from evolutionary biologists and several hypotheses have been put forward to explain the origin and maintenance of brood parasitic behavior. Hamilton and Orians (1965Go) suggested that brood parasitism could have evolved as a consequence of nest loss during the egg laying period and the physiological need to lay committed eggs would have promoted parasitic behavior. However, empirical studies have provided mixed support for this hypothesis (see Rothstein, 1993Go, 1994Go; Stouffer and Power, 1991Go; Yezerinac and Dufour, 1994Go). Further theoretical work has focused on the ancestral form of parasitism, whether interspecific parasitism has evolved via intraspecific parasitism, or directly from non-parasitic individuals. Using a quantitative genetic model, Yamauchi (1995Go) suggested that intraspecific parasitism might be the original form of parasitism, and that obligate interspecific parasitism should evolve if the decline in survival of parasitic eggs is smaller than the cost of interspecific parasitism. Recently, the view of an ancestral intraspecific parasitism has been challenged. Under the assumption of strong nestling competition, a parasite that would exploit a smaller host could experience greater reproductive success because of the size-advantage of its offspring (Slagsvold, 1998Go). None of these hypotheses explicitly addresses the observed distribution of brood parasitism among altricial and precocial birds. Lyon and Eadie (1991Go) have proposed a possible explanation of such a distribution. They suggested that the rarity of obligate brood parasitism in precocial birds could be the consequence of little fitness gain (in terms of fecundity) via obligate brood parasitism, and that such small gain could easily be obtained via facultative parasitism. Lyon and Eadie (1991Go) focused on the factors that could influence whether a precocial species became an obligate interspecific parasite, once parasitism has appeared, but does not consider factors promoting the origin of parasitism.

Here we present a simple mathematical model based on clutch size optimization, which explains how obligate interspecific brood parasitism could evolve, and why this behavior is almost only present in altricial species.

A simple clutch size optimization model
Life history theory assumes that phenotypes are molded by natural selection in order to optimize individual fitness (Stearns, 1992Go). Females of several bird species are physiologically able to lay more eggs than they actually produce and incubate (Kennedy, 1991Go; Klomp, 1970Go; Murphy and Haukioja, 1986Go; Winkler and Walters, 1983Go). Because nestling mortality often increases with the number of eggs laid, natural selection is expected to result in an optimal clutch size which maximizes the number of offspring produced (Lack, 1947Go). If we assume that the relationship between the number of eggs laid, x, and the survival probability of nestlings, s1 (x), has a linear form

(1\mathrm|<|a|>|)

(1\mathrm|<|b|>|)
then the reproductive success (i.e., the number of fledged young) of a female laying x eggs in her nest is {omega}(x) = s1(x) = x(1 - ax) (Figure 1). In the absence of brood parasitism, the optimal clutch size xL (Lack's clutch size) which maximizes the number of fledged young is 1/2a (Andersson, 1984Go).



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Figure 1 Reproductive success x s(x) as a function of the number of eggs laid x. Function used for s(x) are: solid line, s1 (x) = 1 - ax with a = 0.05; dotted line, s2 (x) = e-rx with r =.08.

 

Let n be the potential maximum number of eggs that a female can produce under the current environmental conditions (i.e., female potential egg-laying capacity). If xL (Lack's clutch size) is less than the female egg-laying capacity (n), as observed in several bird species (Kennedy, 1991Go; Klomp, 1970Go; Lack, 1947Go), a parasitic female that lays xL eggs in her nest and y eggs in nests of conspecifics (xL + y being <= n) would have greater reproductive success than non-parasitic females, under the assumptions that: (1) the energetic cost of laying eggs is lower than the fitness increment expected from parasitic eggs, and (2) there is no host defense. We considered that parasitic eggs are laid in different nests, that is to say that each female parasitizes y different nests. We also assumed that all parasitic eggs are uniformly distributed among nests (i.e., all nests receive the same average number of parasitic eggs).

The reproductive success of a female laying x eggs in her nest and y in the nests of conspecifics in a population where all females lay x' eggs in their nest and y' in the nests of conspecifics is:

(2)
where g is the reduced survival rate of a parasitic egg. The parameter g varies between zero and one. When g = 0, it would never pay to lay in the nest of another female since the fitness contribution of parasitic eggs would be nil. When g = 1, parasitic and non-parasitic eggs would have the same reproductive success; this is unlikely because parasitic eggs laid at the end or after the host egg-laying period have low hatching probability. (Evans, 1988Go; Lyon, 1993Go, 1998Go). Here we suppose g greater than zero and smaller than one.

As the reproductive success of individuals following a given strategy will be affected by the strategies adopted by the other individuals, we used a game theory approach. A strategy can be considered evolutionarily stable if, when adopted by all individuals in a population, can not be invaded by any mutant strategy (Maynard Smith, 1982Go). Then, the strategy "laying x* eggs in its own nest, y* in the nests of conspecifics" can be considered as an evolutionarily stable strategy if {omega}(x*,y*, x*,y*) > {omega}(x,y; x*,y*) for all sets (x,y) != (x*,y*).

If {omega}(x*,y; x*,y*) is the reproductive success of a mutant female (x*,y) in a (x*,y*) population, the stability requires that (Maynard Smith, 1982Go)

(3\mathrm|<|a|>|)

(3\mathrm|<|b|>|)
and similar requirement on (x, y*) mutant in a (x*, y*) population.

The reproductive success of (x*, y) and (x, y*) mutants in a (x*, y*) population are respectively:

(4)

(5)
Because {omega}(x*,y;x*,y*) is a growing function of y and y lies between 0 and n - x, the reproductive success ({omega}) reaches a maximum when the total number of eggs laid is n (x + y = n). Given that the number of eggs that can be laid is not infinite, there is a trade-off between the number of eggs that a female lays in her nest and the number of eggs laid in conspecific nests.

Thus the resident strategy is to lay x* eggs in its own nest and n - x* in conspecific nests, whereas the mutant strategy is to lay x eggs in its own nest and n - x in conspecific nests. Replacing y* of the mutant by n - x and y* of the resident by n - x* in Equation 5 gives:

(6)
Applying conditions (3a) to Equation 6 gives:

Two cases should then be distinguished. First: 1/a > n; in this case, the ESS (x*,y*) is to lay x* = (1 - g) [(1/a - n) in its own nest and n - x* parasitically.

Thus the evolutionarily stable number of eggs laid in its own nest (x*) is greater than zero. At equilibrium, each female lays some of their eggs in their nests and some parasitically. In this case, intraspecific parasitism is a stable state. Note that x* is smaller than the optimal clutch in the absence of parasitism (given that n > 1/2a, then x* < (1 - g) (1/a - 1/2a) < (1/a - 1/2a) and thus x* < 1/2a). The model, therefore, predicts that intraspecific nest parasitism should favor a reduction in the number of eggs a parasitic female lays in her own nest. This result is in agreement with the predictions of a recent graphical model on clutch size and intraspecific brood parasitism (Lyon, 1998Go). Empirical evidence supporting this prediction has been provided for the European starling (Sturnus vulgaris) (Power et al., 1989Go), the goldeneye (Bucephala clangula) (Andersson and Eriksson, 1982Go), and the American coot (Fulica americana) (Lyon, 1998Go).

Second, 1/a <= n. In this case, the ESS (x*,y*) is to lay x* = 0 in its own nest and y* = n parasitically.

This means that it pays to lay all eggs parasitically. The value of the parameter y* when x* = 0 (i.e., n >= 1/a) corresponds to the critical value where each female achieves zero fitness. Whatever the mutant (x,y*), we obtain {omega}(x*,y*; x*,y*) = {omega}(x,y; x*,y*) = 0.

This is a paradoxical finding, but similar phenomena are well known by economists. For instance, a sole owner can manage a resource to maximize sustainable profit but the "economic rent is dissipated" in the absence of sole ownership (Clark, 1976, in May et al., 1991Go). This can lead to situations where the marginal rate of return is zero; everyone loses, locked into the perverse logic of commons (Hardin, 1968Go).

Two outcomes are then conceivable. The first one is population extinction, because none of the eggs laid would produce fledged young. The second outcome could be the appearance of obligate interspecific parasitism. Given that females should lay all their eggs in other nests, this could favor the loss of nest-making habits and promote the shift toward obligate interspecific parasitism. According to this scenario, intraspecific parasitism would be the ancestral form of brood parasitism.

The results of the model also show that brood parasites (both intra- and interspecific) should increase the total number of eggs laid (because x* + y* is always higher than xL), depending on resource availability. In agreement with this prediction, parasitic cuckoos, cowbirds and weavers lay many more eggs per season than their non-parasitic relatives (Payne, 1973Go, 1976Go, 1977aGo; Scott and Ankney, 1980Go). Intraspecific parasites also have larger fecundity compared to non-parasitic females, although the gain in fecundity due to parasitism is smaller than in obligate interspecific parasites (e.g., Lyon, 1998Go).

The evolution of obligate interspecific parasitism (x* = 0) could, thus, depend on two parameters: a (i.e., the slope of the regression of nestling survival on clutch size) and n (i.e., the maximum number of eggs that can be laid under the current environmental conditions). Parental care in birds ranges from absence to complete attendance and feeding (Clutton-Brock, 1991Go). Absence of parental care is rare and the vast majority of bird species show various degrees of parental care, such as incubation, brooding, defense and feeding of young. As already observed by Lack (1947Go), feeding is likely to be the most costly care provided by parents. Therefore, an increase in brood size has probably a stronger effect on nestling survival in species where parents feed their young (i.e., altricial species) as compared to species where they do not (i.e., precocial species). In other words, the parameter a is probably smaller in precocial than altricial species and, therefore, 1/aalt < 1/aprec.

The maximum number of eggs that can be laid under the current environmental condition (n) is the other parameter potentially involved in the evolution of obligate interspecific parasitism. We are not aware of any studies that have extensively investigated egg-laying capacity in precocial and altricial species. Eggs of precocial species are usually larger (for a given body size) than eggs of altricial birds and should therefore be more costly to produce (Winkler and Walters, 1983Go). One could suppose that egg-laying capacity is more constrained by available resources in precocial species. However, altricial birds are involved in extremely high energy demanding activities during feeding of young, which could also constrain maximum egg-laying capacity. Many species produce more developing follicles than eggs and therefore have the potential to be indeterminate layers, although not all of them exhibit indeterminacy (Kennedy, 1991Go). A review of egg-laying patterns in birds showed that there is no difference in the frequency of determinate and indeterminate layers between altricial and precocial species (Kennedy, 1991Go). As a consequence of these different phenomena, it seems plausible, as a first approximation, to consider n to be similar in altricial and precocial species.

If n is constant and a is higher in altricial species, then the threshold egg-laying capacity beyond which x* equals zero should be lower for altricial than for precocial species. Consequently, this simple model suggests that obligate interspecific parasitism is more likely to evolve in altricial species.

Changing the assumptions for the nestling survival function
The previous results were derived under the assumption of a linear relationship between the number of young fledged and the number of eggs in the nest. Because the nestling survival function is the most crucial parameter of the model, we considered another function and calculated, as in the previous section, the evolutionarily stable clutch size. The nestling survival function considered here is:

(7)
This function has also been used to describe the relationship between nestling survival and clutch size (e.g., May et al., 1991Go; Yves, 1989Go). In the absence of parasitism, female reproductive success is defined by {omega}(x) = x s2(x) and the optimal clutch size is 1/r (Figure 1).

As for the previous model, if the female potential egg-laying capacity (n) is larger than the optimal clutch size in the absence of parasitism (n > 1/r), then it pays to spread the eggs over its own and other nests.

The reproductive success of a female (x,y) in a population where all females lay x' eggs in their nest and y' in the nests of conspecifics is:

(8)
The reproductive success of (x*, y) and (x, y*) mutants in a (x*,y*) population are respectively:

(9)

(10)
As in the previous model, because {omega} is a growing function of y, and y lies between 0 and n - x, the reproductive success {omega} reaches a maximum at y = n - x.

Equation 10 becomes:

(11)
Applying conditions (3a) gives:

(12)
Contrary to the result obtained in the previous model, here x* does not depend on female egg-laying capacity (n). A similar finding has been reported for optimal clutch size of insects where several females can lay in the same patch (Yves, 1989Go).

The evolutionarily stable number of eggs laid in its own nest (x*) equals zero only when g is one, that is when parasitic and non-parasitic eggs have the same hatching and fledging probabilities. In this case, it is easy to understand why a female should lay all her eggs in nests of other individuals. When g is smaller than one, x* can never be zero. However, since the number of eggs laid in the own nest is a discrete quantity, we can assume that when x* is lower than one, the evolutionarily stable number of eggs laid in its own nest is zero.

As for the previous model two outcomes are, then, possible (for 0 < g < 1): First, if g + r <= 1, the evolutionarily stable number of eggs laid in its own nest (x*) is greater than zero. At equilibrium, each female lays an average of x* eggs in her nest and n - x* parasitically. Since x* is smaller than the optimal clutch size in the absence of parasitism (x* < 1/r) a clutch size reduction is predicted to be an adaptive response to intraspecific parasitism, the magnitude of this reduction depending on the value of g. This is similar to the result obtained with a linear nestling survival function.

Second, if g + r > 1, then x* < 1 and the evolutionarily stable number of eggs laid in its own nest is zero (i.e., this quantity cannot be lower than one and higher than zero). This means that it pays to lay all eggs parasitically. Similar to the previous model, if x* = 0, two outcomes are conceivable: (1) population extinction; and (2) the evolution toward obligate interspecific parasitism.

Optimal clutch size (i.e., 1/r) is generally higher for precocial than for altricial species (Lack, 1968Go; Winkler and Walters, 1983Go), which implies that r is generally larger for altricial species. If r is larger for birds with an altricial mode of development (and assuming that g is similar in altricial and precocial species) then g + r is more likely to be higher than one in altricial birds. As shown above, when g + r > 1, the evolutionarily stable number of eggs laid in its own nest (x*) is smaller than one. Therefore, this model also suggests that obligate interspecific parasitism is more likely to evolve via intraspecific parasitism in altricial species.


    DISCUSSION
 TOP
 ABSTRACT
 INTRODUCTION
 DISCUSSION
 REFERENCES
 
Obligate interspecific parasitism and intraspecific nest parasitism have evolved independently several times in birds. Obligate interspecific parasitism has been reported in 95 species belonging to six families (Johnsgard, 1997Go), among which only one species has a precocial mode of development (the duck Heteronetta atricapilla). On the contrary, conspecific and facultative interspecific parasitism is disproportionately more common among precocial bird that have self-feeding young compared to species which feed their offspring (Lyon and Eadie, 1991Go; Rohwer and Freeman, 1989Go). In birds, there are many more altricial than precocial species; therefore the rarity of precocial obligate brood parasites could be the mere consequence of the relative abundance of these two modes of development in birds (Payne, 1997a). However, this hypothesis has been rejected because the frequency of obligate brood parasitism in precocial birds is lower than expected on the basis of the relative abundance of a precocial mode of development (Lyon and Eadie, 1991Go).

Several hypotheses have been suggested to explain the evolution of obligate interspecific parasitism in birds. Some authors have suggested that nest parasitism is the consequence of a degeneration of nesting instincts or the failure to synchronize nest-building and egg laying (see Hamilton and Orians, 1965Go for a review). Hamilton and Orians (1965Go) provided an alternative route which may have led to interspecific parasitism. They suggested that brood parasitism may have evolved through tendencies of certain species to lay in the nests of other females, either as a consequence of nest destruction, or accidental placement of eggs. However, the repeated observation of parasitic females incubating their own eggs weaken the argument of an "accidental" origin of brood parasitism, and support the view that brood parasitism may be a reproductive strategy (Brown and Brown, 1988Go). More recently, two models have addressed the question concerning the evolutionary pathways favoring the transition between intra- and interspecific parasitism (Yamauchi, 1995Go) and between facultative and obligate interspecific parasitism (Lyon and Eadie, 1991Go). In a quantitative genetic model Yamauchi (1995Go) has shown that, under the assumption of ancestral intraspecific parasitism, obligate interspecific parasitism can evolve if the marginal decline in the survival rate of parasitic eggs in nests of different species is lower than the cost of parasitism. The transition between facultative and obligate interspecific parasitism has been investigated by Lyon and Eadie (1991Go), who argued that because precocial species gain little in terms of fecundity from obligate parasitism in precocial species, this strategy should evolve only in altricial species. Surprisingly, little attention has been paid to how changes in optimal clutch size as a response to intraspecific parasitism might lead to stable obligate brood parasitism. To our knowledge, our simple model is the first showing that: (1) Obligate brood parasitism could have evolved as a consequence of subsequent adjustments of clutch size in response to intraspecific parasitism, and (2) obligate brood parasitism is more likely to be an evolutionary end point in altricial than in precocial species. These conclusions rest on the consideration that when the evolutionarily stable strategy is to lay all eggs parasitically, females stop to built a nest and become obligate interspecific parasites. This argument is, by nature, untestable and might appear more like an unsupported speculation. However, we would like to stress that this speculative argument is inherent to all models on the evolution of brood parasitism. Regardless of the possible costs and benefits of this reproductive strategy we have to admit that, at a given point in time, parasitic individuals lost their ability to build a nest and became obligate interspecific parasites.

The time needed to evolve toward interspecific parasitism will depend on the length of the different stages of this evolutionary race: (1) all females adopt an optimal clutch size; (2) parasitic strategy appears and spreads, laying the optimal clutch size in its own nest and some additional eggs in other nests; (3) there is a cost of reduced nestling success because all individuals received parasitic eggs, thus the best outcome is to reduce the number of eggs laid in its own nest; and (4) when this reduction is complete, a new strategy can appear where individuals lay all their eggs in the nests of other species. Obviously, the duration of each of these steps is difficult to predict and probably depends on whether the evolution of clutch size requires genetic changes or is based on phenotypic adjustments.

Our model is essentially based on the assumptions that birds lay a lower number of eggs than their maximum egg-laying capacity, and nestling survival decreases with increasing brood size. Both assumptions have received supportive evidence (Dijkstra et al., 1990Go; Kennedy, 1991Go; Klomp, 1970Go; Lack, 1947Go; Lindén and Møller, 1989Go; Murphy and Haukioja, 1986Go; Winkler and Walters, 1983Go). Clutch size manipulations have been performed in several altricial bird species. Lindén and Møller (1989Go) and Dijkstra et al. (1990Go) have reviewed published studies on clutch size manipulation in altricial species, and showed that most studies (28 out of 44 studies) found a reduction of nestling survival in enlarged broods (in no study survival was better in enlarged broods). On the contrary, clutch size manipulations involving species with a precocial mode of development are scarce. The main reason for the paucity of such experiments is the difficulty to measure survival of young, because they generally leave the nest soon after hatching. Furthermore, on a theoretical ground one could assume that if the decrease in nestling survival with increasing brood size in altricial birds is the result of limited ability to provision the young, then nestling survival should be independent of brood size in precocial species. However, as mentioned above, precocial young also need parental care, potentially limiting nestling survival. Experimental evidence (Andersson and Eriksson, 1982Go; Eadie and Fryxell, 1992Go; Lessells, 1986Go; Safriel, 1975Go) showed an adverse effect of increasing brood size on young survival (but see also Dow and Fredga, 1984Go; Lepage et al., 1998Go; Milonoff et al., 1995Go). Although several experiments both on altricial and precocial species have reported a reduction of survival rate for enlarged brood, reducing clutch size does not necessarily result in an increase of nestling survival compared to control unmanipulated clutches (Dijkstra et al., 1990Go). In this case, it would be more realistic to consider the following nestling survival function:

  • For x between 0 and the Lack's clutch size, nestling survival rate is constant s(x) = k
  • For x larger than the Lack's clutch size, nestling survival decreases linearly as the clutch size increases s(x) = 1 - ax (for x > 1/2a). It is easy to show that considering this nestling survival function provides the same results as when assuming a linear negative relationship between clutch size and nestling survival. Therefore, although the relationship between nestling survival and brood size could differ between altricial and precocial species, our model suggests that obligate brood parasitism is more likely to evolve in altricial species independently of the nestling survival function considered.

Another assumption of the second model is that when x* is lower than one, the evolutionarily stable number of eggs laid in its own nest is zero. This might not be necessarily the case and laying in its own nest might still be the ESS for values of x* lower than one. To determine the integer number of eggs a female should lay when x* is a real between 0 and 1 needs complex analysis. This is a general problem arising when modeling discrete quantities (such as clutch size) with continuous functions. Nonetheless, this does not change our results. Even though the threshold x* value below which all eggs should be laid parasitically is lower than one, one can still easily demonstrate that altricial species have higher likelihood to evolve toward obligate brood parasitism compared to precocial species.

Obligate interspecific brood parasitism has appeared several times in birds, and about 1% of species has adopted this reproductive strategy. Given the potential benefits of brood parasitism, in terms of reduced parental care, one could have expected brood parasitism to be more widespread. However, several constraints can substantially reduced the reproductive success of obligate interspecific parasites. Costs of parasitism can take several forms, including inadequate parental care provided by foster parents (in terms of incubation efficiency, food quality, nestling competition), imprinting on a wrong species (which could have negative effects on mate selection), and host defense. For the sake of simplicity, our model included only one cost of parasitism (i.e., the reduction of survival of eggs laid parasitically) and we considered that this reduction was never complete. However, in most instances eggs laid parasitically could have zero survival (e.g., due to host unsuitability), which could explain why brood parasitism still remains a relatively rare reproductive strategy in birds. Host availability and time needed to search for host nests might also be important costs associated with brood parasitism.

In conclusion, we have shown that the effect of intraspecific parasitism on optimal clutch size could lead to obligate interspecific parasitism, and that this is more likely to happen in species with an altricial mode of development. Other groups of animals, like arthropods, have different modes of development and both intra- and interspecific brood parasitism (Choe and Crespi, 1997Go; Kaitala and Miettinen, 1997Go). Comparative studies across these taxa might prove useful as an independent test of the predictions provided by our model on the evolution of interspecific brood parasitism.


    ACKNOWLEDGEMENTS
 
We thank Minus van Baalen, Thierry Boulinier, Mark Kirkpatrick, Anders Pape Møller, and Tony Ives for improving a previous version of the manuscript. This work has been supported by the Ministère de l'Education Nationale and the Programme 98N62/0110 "Environnement, Vie et Société" of the CNRS.


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