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<br />adequate for flatheads. Pristine rivers must have supported <br />numbers of other native fishes adequate to feed Colorado <br />squawfish as well. <br />Genetics. Conserving genetic variation has been a major fo- <br />cus of recovery efforts for many endangered species, includ- <br />ing Colorado River fishes (Wydoski 1994). It is important to <br />retain the variation that will permit adaptation to environ- <br />mental change, particularly because many imperiled taxa are <br />in recently altered habitats and thus exposed to new biolog- <br />ical threats, including nonnative predators, competitors, and <br />parasites. In general, the amount of genetic variation within <br />a population results from a balance between mutation, which <br />introduces new variation, and genetic drift, which reduces it. <br />Also, selection may reduce the frequency of detrimental vari- <br />ants or increase the frequency of advantageous alleles. <br />Franklin (1980) suggested that for neutral variants, if the <br />effect of new mutations is about a thousandth of the envi- <br />ronmental variance in fitness per generation, then loss of <br />genetic variation in a finite population is balanced when ef- <br />fective population size (N? see Hedrick 2000) is 500. N can <br />be thought of as the size of a theoretical, randomly breeding <br />population with the same rate of genetic drift as the popula- <br />tion in question. This was the basis for Franklin's very gen- <br />eral choice of N = 500 for maintaining genetic variation. How- <br />ever, N equals the adult breeding number only if, from <br />generation to generation, individuals at the same life stage are <br />produced at random, that is, if all parents are equally likely <br />to contribute gametes. For most organisms, there typically is <br />higher variance in contribution than predicted from ran- <br />dom breeding because of unequal sex ratio, high variance in <br />mating success, fecundity or progeny survival over individ- <br />uals, and other factors. Further, IV over time (i.e., generations) <br />depends on the harmonic mean of the number of individu- <br />als for each generation, which may be far lower than the <br />arithmetic mean (Hedrick 2000). Lande (1995) suggested <br />up to 90% of the inacasc in gcnctic variant by mutation ovcr <br />time may be caused by changes that unconditionally reduce <br />fitness, so most new variation is unavailable for adaptive <br />change. Thus, he thought that N. = 5000 may be required to <br />maintain potentially adaptive genetic variation. Franklin and <br />Frankham (1998) suggested that this number may be too <br />high, largely because heritability may be lower than Franklin <br />(1980) and Lande (1995) assumed. Lynch and Lande (1998) <br />noted that the mutation rate for some traits (e.g., genes that <br />may confer disease resistance) may be 1000-fold lower than <br />for quantitative traits, making the numbers needed to main- <br />tain their variation 1000-fold higher. <br />Caution should be used in discussing N because impor- <br />tant parameters-mutation rates, selection on new mutants, <br />and N. itself-are poorly uAderstood in general and are un- <br />known for Colorado River fishes. Also, the actual N may be <br />a fraction of the total adult population. Frankham (1995) re- <br />viewed published estimates and suggested that N is only <br />about 10% of the adult population size. Within-generation <br />estimates of the ratio of N to adult numbers often appear <br />higher than 0.10 (Vucetich et al. 1997), but for long-term <br />maintenance of genetic variation, temporal variance in N <br />should be included. In other words, to maintain genetic vari- <br />ation in a population with N. of 500 would require a census <br />population (N) size of approximately 5000 adults per gen- <br />eration. With N. of 1000 (e.g., USFWS 2002a, 2002b, 2002c, <br />2002d), an adult N of approximately 10,000 would be <br />required. <br />Large populations of the four endangered fishes were <br />present in the lower Colorado River as late as the mid-20th <br />century. Because generation time is long (4 to 8 years or <br />more) and the age span of reproduction is large in all four <br />species, there probably have been few recruitment failures <br />where genetic variation could be lost to the succeeding gen- <br />eration. Thus, we expected extensive variation to remain in <br />today's wild adults. One way to examine this is to explore the <br />amounts of variation for molecular variants. An estimate of <br />long-term N can be derived from mitochondrial DNA <br />(mtDNA) sequence data (Garrigan et al. 2002), using a max- <br />imum likelihood approach. This method assumes, as above, <br />that new sequence variants appear by mutation and are elim- <br />inated by genetic drift. For a given mutation rate and NP a <br />sample of mtDNA sequences thus should exhibit an appro- <br />priate pattern of pairwise differences. However, these long- <br />term estimates of the effective population size for a species <br />throughout a substantial portion of its evolutionary history <br />do not necessarily reflect the historical or recent effective <br />population size. Other approaches can be used to estimate con- <br />temporary effective population size (Hedrick 2000), a topic <br />we do not consider here. <br />Examination of mtDNA sequence variation in bonytail, <br />humpback chub, and razorback sucker showed substantial <br />variation (Garrigan et al. 2002): 5, 3, and 10 haplotypes were <br />found in samples of 16,18, and 49 individuals, respectively <br />(table 3). In a sample of 16 bonytail, 4, 7, and 5 individuals <br />exhibited three haplotypes: Zx, Zz, and Yy, respectively <br />(figure 4b). Humpback chub and razorback sucker genealo- <br />gies are similar in that rare haplotypes are most divergent and <br />common haplotypes are closely related. Humpback chub <br />and razorback sucker showed similar divergence over all <br />sequences of about 1.5 nucleotides between all pairwise com- <br />parisons, while bonytail averaged 2.8 nucleotide differences. <br />Assuming a mutation rate of 2 x 10' per nucleotide, we can <br />estimate the long-term female effective population size from <br />these data (table 3). If population size is constant over evo- <br />lutionary time, estimates are 97,500, 89,500, and 669,000 for <br />humpback chub, bonytail, and razorback sucker, respectively. <br />Overall effective population size should be about twice this <br />value if sex ratios are equal. Taking population growth into <br />account, estimates suggest bonytail has been declining and ra- <br />zorback sucker expanding in numbers over evolutionary <br />time (table 3). Overall, this analysis suggests the three species <br />historically existed in large numbers. <br />Although there is less genetic variation for bonytail, and <br />estimates of effective population size are smallest for it, the <br />March 2003 / VoL 53 No. 3 • BioScience 225