INTERSPECIES INTERACTIONS A community consists of all the species of plants and animals they inhabit the same area. Given the sheer magnitude of species number, it is not possible to analyze the complex interactions among all the species in a particular community. Community ecologists have therefore concentrated on different types of interspecies interactions and analyzed them in terms of two (or sometimes three) interacting species rather than attempt to disentangle the actual interactions among species in a single community. These types of interactions are summarized below in terms of the positive (+) and the negative (-) effects of two species on one another. The absence of an effect is indicated by 0. Summary of Interspecies Interaction Types Type of Effect on Effect on Interaction Species 1 Species 2 __________________________________________________________ Neutralism 0 0 Commensalism + 0 Amensalism - 0 Protocooperation + + (nonobligatory) Mutualism + + (obligatory) Predation + (predator) - (prey) Parasitism + (parasite) - (host) Competition - - ___________________________________________________________ The designation positive and negative is based on the effect one species has on the population growth rate of the other species. Only two types of interaction have been extensively studied from the point of view of population dynamics and these will be discussed below. Interspecific Competition The inhibitory effect each of two competing species has on the population growth of the other has been modeled by extending the logistic equation so that each individual of one species is included in the density of the other species. The model requires two growth equations: one for species 1 and one for species 2 Growth of species 1: dN1/dt = r1N1 (K1 - N1 - aN2/K1) Growth of species 2: dN2/dt = r2N2 (K2 - N2 - bN1/K2) The terms of this model are the same as for the logistic model with the addition of a and b, the coefficients of competition. These coefficients translate the effect of an individual of one species in terms of the other species. For example, if a = 0.5, then one individual of species 2 has one-half the effect on the population growth of species 1 as has one individual of species 1. Consequently, two individuals of species 2 have the same effect as one individual of species 1 in depressing the growth rate of species 1. The assumptions underlying this competition model are the same as those underlying the logistic model with one addition: the coefficients of competition (a and b) are constants and don't vary with density. The outcome of competition is the elimination of one species by the other. Both species inhibit the growth of the other species for a while, but eventually one species finally wins by increasing at the expense of the other. The winning species is finally limited by its own K value. The losing species becomes extinct (N = 0). The competitive exclusion principle This result has been called the competitive exclusion principle and exclusion has been documented in both laboratory and field experiments. The competitive exclusion principle (also know as Gause's axiom after the Russian ecologist who tested the model in the lab) can be stated as follows: No two species can indefinitely occupy the same ecological niche because the inevitable result is that one species will eliminate the other. Occupying the same ecological niche means that both species use the same limited environmental resources in the same way. The concept of niche The term "niche" has been the object of much confusion. It is a functional attribute of a species and not a spatial unit. Hence, niche, which defines a species' role in the community, is not the same as the species' habitat which defines its location in a community, i.e., whether it lives under logs on the forest floor or on leaves in trees. It has often been stated that the habitat of a species is its address while its niche is its profession. This distinction is useful in stressing the functional nature of niche. In 1957 G. Evelyn Hutchinson attempted to clarify the meaning of niche by stressing that it described the response of a species to the entire range of environmental forces which impact on the species. To define a species' niche one would have to plot the range of tolerance, i.e., survival ability, of the species for each environmental factor to which the species was exposed. The range of tolerance is a unit of physiological space. Suppose we were to plot on one axis of a graph the tolerance range of a species to humidity and on the other its tolerance range to temperature. The area where these two ranges overlap would be an area of physiological space, i.e., that species' response to a combination of temperature and humidity. If one were to plot a third variable, then the area of physiological space would become a volume of physiological space. The addition of a fourth variable would produce a hypervolume of physiological space. Hutchinson called his concept the species' fundamental niche which he defined as an n-dimensional hypervolume of physiological space. The actual response of a species to the real environmental variables which it encounters in nature is called it realized niche. Hutchinson's model has conceptual value but no practical force for measuring a niche. The reason is that the factors are too numerous to graph and not all can be conveniently ordered in a linear fashion (which is essential for constructing such a graph). In practice, a niche is measured by selecting one or two variables and comparing two or more different species. Usually, this is enough to demonstrate resource partitioning among the species which prevents them from entering competition. Such resource partitioning allows coexistence of closely related species which are potential competitors. Predator-prey Interaction Predators can act to control prey populations by increasing their mortality rate, but, on the other hand, the prey population can control the number of predators since prey constitute the food of the predator. A mathematical model, analogous to the ones presented above for intraspecific and interspecific competition, which explains predator-prey interactions as a density-dependent interaction has not been experimentally verified. Because this model has proven inadequate, we need not discuss its details other than mention its prediction: an oscillatory pattern of first prey and then predator abundance. The model, however, is too oversimplified and so coexistence between predators and prey in laboratory populations can only be maintained if spatial complexity is introduced to provide a refuge for the prey and alternate prey species are available to predators when their primary prey species is in low abundance. Without these modifications the result of laboratory experiments is always the same: the predator eliminates the prey species and then dies from starvation. Despite the complexity of the predator-prey relationship which makes modeling very difficult, there is sufficient field and laboratory evidence to support the claim that predators can influence the size of the prey population. When predators are removed, as has been the case in western North America with the extinction of wolves, coyotes and cougars, prey populations (deer) increase dramatically up to and beyond their K limit with the result that massive starvation ensues. The only way deer populations can be managed so that they are not always on the verge of extinction due to overexploitation of their food supply is by human intervention with humans acting as predators. In approaching the problem of population control mechanisms ecologists have identified several factors: weather, which influences population growth in a density-independent manner, and the density-dependent factors of intraspecific competition, interspecific competition and predation. No one factor controls any single species population: they all interact but at various intensities at different times. This conclusion may sound very unsatisifying as a general conclusion, but it does reflect the complexity of nature and provides population ecologists clues to solving the riddle of population control in any given species.