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7/14/2009 5:01:46 PM
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UCREFRP
UCREFRP Catalog Number
7986
Author
Allendorf, F. W.
Title
Conservation Biology of Fishes
USFW Year
1988
USFW - Doc Type
Conservation Biology
Copyright Material
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<br />Allendorf <br /> <br />is the most important factor for the successful reintro- <br />duction of insects for biological control. In addition, <br />Frankham and Loebel (in press) have shown rapid ad- <br />aptation to captivity in Drosophila <br />The pUIpose of this paper is to demonstrate the ef- <br />fects of equalizing progeny number on adaptation to <br />captivity. A single-locus genetic model developed by <br />King ( 1965) is used to examine the effects of equalizing <br />family size on the efficacy of natural selection as mea- <br />sured by changes in allele frequency. <br /> <br />Model <br /> <br />Haldane (1924) defined "familial selection," which oc- <br />curs when the number of survivors in each family is <br />equal but when differences in relative survival exist be- <br />tween genotypes within families. He demonstrated that <br />the rate of elimination with familial selection is half that <br />expected with ordinary selection for mildly deleterious <br />recessive alleles. I follow the treatment of King ( 1965), <br />which extended Haldane's treatments to other types of <br />dominance relationships between alleles. (I am in- <br />debted to Dr. James F. Crow for pointing out the rele- <br />vance of King's paper.) <br />Consider a single autosomal locus with two alleles at <br />frequencies p (allele 1) and q (allele 2) in a random- <br />mating population. Allele 2 is favored in captivity by <br />natural selection through relative survival. The breeding <br />structure consists of equal-sized full-sib families with <br />each male and female parenting a single family. <br />The same number of parents for the next generation <br />will be produced by each family. For example, in a con- <br />stant-size population, two progeny from each family will <br />become breeding adults. The differential survival of the <br />three genotypes will have an effect only within families <br />that segregate for two or three genotypes. The survival <br />advantage of allele 2 results in deviations from expected <br /> <br />Ada.ptaJion to Captive Breeding <br /> <br />417 <br /> <br />Mendelian proportions in the three segregating m~ting <br />types. <br />The production of progeny genotypes from the six <br />possible mating types is shown in Table 1. It is neces- <br />sary to work with genotypic frequencies because Hardy- <br />Weinberg proportions do not hold with familial selec- <br />tion. The frequencies of genotypes 11, 12, and 22 are D, <br />2H, and R; their relative viabilities within families are a, <br />b, and c The frequency of allele 1 is D + H, and the <br />frequency of allele 2 is H + R <br />The genotype frequencies after one generation of fa- <br />milial selection will then be the following (King 1965): <br /> <br />Dn+l = d + 4Ha (a ~ b + a +:, + c) (2) <br /> <br />( D 2H R ) <br />Hn+l = DR + 2Hb a + b + a + 2b + e + b + e <br />(3) <br />(4) <br /> <br />_2 (H ~) <br />Rn+l - R + 4He a + 2b + e + b + c <br /> <br />Results and Discussion <br /> <br />Changes in Allele Frequency <br /> <br />The effect of equalizing family size in captivity on nat- <br />ural selection can be examined by comparing allele fre- <br />quency changes as predicted by the equal family size <br />model to the change expected in the general selection <br />model (Crow & Kimura 1970: 182, Equation 5.2.13). An <br />initial frequency of 0.01 for the allele that is favored in <br />captivity seems to be a reasonable value for exploration. <br />Lower allele frequencies usually cannot occur in the <br />founding population because of the limited number of <br />founders. Much higher allele frequencies are unex. <br /> <br /> Table 1. Mating frequencies and proportion of progeny contributed to the next generation with familial selection (King 19(5). <br />~" <br /> Parental Suroiving progeny genotypes <br /> genotypes Frequency 11 12 22 <br /> 11 11 D2 D2 <br /> 11 12 4DH 4DH (a : b) 4DH(a:b) <br /> 11 22 2DR 2DR <br /> 12 12 4H2 4H2 (a + 2: + c) 8H2 (a + :b + c) 4Hz (a + 2: + c) <br /> 12 22 4HR 4DH (a : b) 4DH ( ~) <br /> a+b <br />.' <br />.,;'.., 22 22 R2 R2 <br />f,' <br />~~::l <br />l~. Total: 1 Dn+l 2/{n+ 1 Rn+l <br />:i", <br /> <br /> <br /> <br />Conservation Biology <br />
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