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Disruptive selection, also called diversifying selection, describes changes in population genetics in which extreme values for a trait are favored over intermediate values. In this case, the variance of the trait increases and the population is divided into two distinct groups.
Suppose there is a population of rabbits. The color of the rabbits is governed by two incompletely dominant traits: black fur, represented by “B”, and white fur, represented by “b”.
A rabbit in this population with a genotype of “BB” would have a phenotype of black fur, a genotype of “Bb” would have grey fur (a display of both black and white), and a genotype of “bb” would have white fur.
If this population of rabbits occurred in an environment that had areas of black rocks as well as areas of white rocks, the rabbits with black fur would be able to hide from predators amongst the black rocks, and the rabbits with white fur likewise amongst the white rocks. The rabbits with grey fur, however, would stand out in all areas of the habitat, and would thereby suffer greater predation.
As a consequence of this type of selective pressure, our hypothetical rabbit population would be disruptively selected for extreme values of the fur color trait: white or black, but not grey.
Disruptive selection and sympatric speciation
It is believed that disruptive selection is one of the main forces that drive sympatric speciation in natural populations. The pathways which lead from disruptive selection to sympatric speciation are not often prone to deviation; it is a domino effect which depends on the consistency of each factor. These pathways consist of disruptive selection being based on intraspecific competition, which often leads to reproductive isolation, and finally sympatric speciation. It is important to keep in mind that disruptive selection does not always have to be based on intraspecific competition, so in some cases that step of the pathway can be eliminated. What can happen instead is that disruptive selection supports polymorphisms, which can lead to reproductive isolation, and lastly speciation 
When disruptive selection is based on intraspecific competition, it in turn promotes ecological niche diversification and polymorphisms. If two morphs, or forms, of a phenotype occupy different niches, it would promote less competition for resource use. Disruptive selection is seen in high density populations rather than in low density populations because intraspecific competition is more common when accompanied by a higher density population. This is due to the fact that higher density populations often have more competition for resources which drives polymorphisms or changes in niches in order to create less competition. If one morph has no need for resources used by the other morph, then it is likely that neither would feel the need to compete or interact, therefore supporting these two morphs to continue occurring in the population. This theory does not necessarily have a lot of supporting evidence in natural populations, but it has been seen many times in experimental situations using existing populations. These experiments further support that, under the right situations (as described above), this theory could prove to be true in nature.
When intraspecific competition is not at work disruptive selection can still lead to sympatric speciation and it does this through maintaining polymorphisms. Once the polymorphisms are maintained in the population, if assortative mating is taking place, then this is one way that disruptive selection can lead to the direction of sympatric speciation. If different morphs have different mating preferences then assortative mating can occur, especially if the polymorphic trait is a “magic trait” or a trait that is under ecological selection and in turn has a side effect on reproductive behavior. In a situation where the polymorphic trait is not a “magic trait” then there has to be some kind of fitness penalty for those individuals who do not mate assortatively and a mechanism that causes assortative mating has to evolve in the population. For example, if a species of butterflies develops two kinds of wing patterns, crucial to mimicry purposes in their preferred habitat, then mating between two butterflies of different wing patterns leads to an unfavorable heterozygote. Therefore, butterflies will tend to mate with others of the same wing pattern promoting increased fitness, eventually eliminating the heterozygote all together. This unfavorable heterozygote generates pressure for a mechanism that cause assortative mating which will then lead to reproductive isolation due to the production of post-mating barriers. It is actually fairly common to see sympatric speciation when disruptive selection is supporting two morphs, specifically when the phenotypic trait effects fitness rather than mate choice.
In both situations, one where intraspecific competition is at work and the other where it is not, if all these factors are in place, they will lead to reproductive isolation, which can lead to sympatric speciation.
Other outcomes of disruptive selection
Disruptive selection is of particular significance in the history of evolutionary study, as it is involved in one of evolution's "cardinal cases", namely the finch populations observed by Darwin in the Galápagos He observed that the species of finches were similar enough to ostensibly have been descended from a single species. However, they exhibited disruptive variation in beak size. This variation appeared to be adaptively related to the seed size available on the respective islands (big beaks for big seeds, small beaks for small seeds). Medium beaks had difficulty retrieving small seeds and were also not tough enough for the bigger seeds, and were hence maladaptive.
While it is true that disruptive selection can lead to speciation, this is not as quick or straightforward of a process as other types of speciation or evolutionary change. This is largely because the results of disruptive selection are less stable than the results of directional selection (directional selection favors individuals at only one end of the spectrum).
For example, let us take the mathematically straightforward yet biologically improbable case of the rabbits: Suppose directional selection were taking place. The field only has dark rocks in it, so the darker the rabbit, the more effectively it can hide from predators. Eventually there will be a lot of black rabbits in the population (hence lots of “B” alleles) and a lesser amount of grey rabbits (who contribute 50% chromosomes with “B” allele and 50% chromosomes with “b” allele to the population). There will be few white rabbits (not very many contributors of chromosomes with “b” allele to the population). This could eventually lead to a situation in which chromosomes with “b” allele die out, making black the only possible color for all subsequent rabbits. The reason for this is that there is nothing "boosting" the level of “b” chromosomes in the population. They can only go down, and eventually die out.
Consider now the case of disruptive selection. The result is equal numbers of black and white rabbits, and hence equal numbers of chromosomes with “B” or “b” allele, still floating around in that population. Every time a white rabbit mates with a black one, only gray rabbits results. So, in order for the results to "click", there needs to be a force causing white rabbits to choose other white rabbits, and black rabbits to choose other black ones. In the case of the finches, this "force" was geographic/niche isolation.
- Character displacement
- Balancing selection
- Directional selection
- Negative selection (natural selection)
- Stabilizing selection
- Sympatric speciation
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