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Accommodation of the sex-ratio in eastern oysters Crassostrea virginica to variation in growth and mortality across the estuarine salinity gradient

Published online by Cambridge University Press:  24 April 2012

Eric N. Powell*
Affiliation:
Haskin Shellfish Research Laboratory, Rutgers University, 6959 Miller Avenue, Port Norris, NJ 08349
Jason M. Morson
Affiliation:
Haskin Shellfish Research Laboratory, Rutgers University, 6959 Miller Avenue, Port Norris, NJ 08349
Kathryn A. Ashton-Alcox
Affiliation:
Haskin Shellfish Research Laboratory, Rutgers University, 6959 Miller Avenue, Port Norris, NJ 08349
Yungkul Kim
Affiliation:
Department of Biology, Jackson State University, 1400 Lynch Street, Jackson, MS 39217
*
Correspondence should be addressed to: E.N. Powell, Haskin Shellfish Research Laboratory, Rutgers University, 6959 Miller Avenue, Port Norris, NJ 08349 email: eric@hsrl.rutgers.edu
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Abstract

Protandric oysters generate a relatively uniform reproductive potential over a wide range of environmental conditions that impose variations in growth rate and life span. Sex-at-length keys applied to survey data show that the female fraction routinely fell between 0.4 and 0.5, regardless of location in the salinity gradient. About 70% of population biomass is female over the same salinity range. Due to the necessary local modulation of the rate of male-to-female conversion to limit the influence of varying growth and life span over the salinity gradient, the number of males always exceeds by a small amount the number of females; thus improving the likelihood of a female having neighbouring males, a necessity for an immobile broadcast spawner. However, oysters at the extremes of the estuarine gradient all yielded populations with divergent sex-ratios. One consequence of reduced generation time brought about by increased mortality from disease should be selection favouring the switch from male to female at smaller size, if disease mortality is strongly female-biased. The site with the longest record of high mortality manifests such an increase. Sites up coastal rivers, putative refuges from disease, harbour animals with the slowest male-to-female conversion rates. Arguably these animals are most similar to the ancestral oyster pre-disease. Marketed animals range from 62% to 69% female. The principal influence of the fishery, and of oyster disease, would seem to be a reduction in lifetime egg production. Dermo disease may have reduced lifetime fecundity of females by nearly a factor of four.

Information

Type
Research Article
Copyright
Copyright © Marine Biological Association of the United Kingdom 2012
Figure 0

Fig. 1. The location of sampling sites on the footprint of the Delaware Bay natural oyster beds in New Jersey waters delineating also the high-quality (dark shade) from the medium-quality (light shade) grids. Each bed is defined in terms of a set of rectangular grids 0.2′ latitude × 0.2′ longitude in size, equivalent to approximately 25 acres. These grids also serve as survey sampling units (Powell et al., 2008). Ledge and Egg Island beds have not been re-surveyed. For the remaining beds, the depicted footprint is based on re-surveys that occurred in 2005–2008 (Powell et al., 2009a).

Figure 1

Table 1. The number of individuals sexed for each oyster bed, reported in 10-mm increments. Bed locations are shown in Figure 1. Headers are the medians for each 10-mm size-class except for the plus group (last column) that is ≥100 mm.

Figure 2

Fig. 2. The location of sampling sites in the bed regions established based on long-term trends in growth and mortality (Powell et al., 2008).

Figure 3

Table 2. The fraction female ${\big({F \over {F+M}}\big)}$ for each oyster bed. The location of each bed is provided in Figure 1. –, no data. Headers are the medians for each 10-mm size-class except for the plus group (last column) that is ≥100 mm.

Figure 4

Table 3. The fraction of sexed animals that were of indeterminate sex, by bay region. Headers are the medians for each 10-mm size-class except for the plus group (last column) that is ≥100 mm. Bay regions are shown in Figure 2 and defined in Table 1. –, no data.

Figure 5

Table 4. The fraction of sexed animals that were simultaneous hermaphrodites, by bay region. Headers are the medians for each 10-mm size-class except for the plus group (last column) that is ≥100 mm. Bay regions are shown in Figure 2. –, no data. Beds coalesced into each region are identified in Table 1.

Figure 6

Table 5. The fraction of sexed animals that were female ${\big(\textstyle{F \over {F+M}}\big)}$, by bay region. Headers are the medians for each 10-mm size-class except for the plus group that represents animals ≥100 mm. For two regions, for which a sufficient number of larger animals is available, three additional groups are also provided, including a plus group ≥120 mm. Bay regions are shown in Figure 2. –, no data; NA, insufficient data. Beds coalesced into each region are identified in Table 1.

Figure 7

Table 6. Results of binomial tests to determine whether each of the sex-ratios reported in Table 5 diverges from a 1:1 female:male ratio. Headers are the medians for each 10-mm size-class except for the plus group (last column) that is ≥100 mm. –, no data; NA, insufficient data; *********, significant at α = 0.0001; ********, significant at α = 0.0005; *******, significant at α = 0.001; ******, significant at α = 0.005; *****, significant at α = 0.01; ****, significant at α = 0.02; ***, significant at α = 0.025; **, significant at α = 0.05; *, significant at α = 0.10; blank, not significant at α = 0.10.

Figure 8

Table 7. Results of binomial tests to determine whether each of the sex-ratios reported in Table 5 diverges from 0% female, the all-male condition. Headers are the medians for each 10-mm size-class except for the plus group (last column) that is ≥100 mm. –, no data; NA, insufficient data; blank, not significant at α = 0.10; *********, significant at α = 0.0001.

Figure 9

Table 8. Results of binomial tests to determine whether each of the sex-ratios reported in Table 5 diverged from 3:1, the 75% female condition anticipated if 25% of the older individuals are permanent males. For the high-mortality and medium-mortality regions, for which a sufficient number of larger animals are available, three additional groups are also provided. Headers are the medians for each 10-mm size-class except for the plus groups that are ≥100 mm and ≥120 mm, respectively. –, no data; NA, insufficient data; *********, significant at α = 0.0001; ********, significant at α = 0.0005; *******, significant at α = 0.001; ******, significant at α = 0.005; *****, significant at α = 0.01; ****, significant at α = 0.02; ***, significant at α = 0.025; **, significant at α = 0.05; *, significant at α = 0.10; blank, not significant at α = 0.10.

Figure 10

Fig. 3. The fraction female in June–July 2008, in Delaware Bay, based on a series of collections from the oyster beds identified in Table 1. The ratios are corrected for the size frequency upon collection for each individual bed and the bed sample values summed to provide regional estimates, uncorrected for variations in total abundance between beds. Statistics are P values obtained from binomial tests with an expected fraction of 0.5 (a 1:1 female:male ratio). Blank, not significant at α = 0.10.

Figure 11

Fig. 4. The fraction female in Delaware Bay estimated from the 2007 and 2008 stock surveys, based on summer 2008 sex-at-length keys and the survey values obtained in October of the respective years. The ratios are corrected for the size frequency obtained by the survey for each individual bed and the bed values summed to provide regional estimates. Bed values summed are weighted by the total abundance of each bed. Statistics are P values obtained from binomial tests with an expected fraction of 0.5 (a female:male ratio of 1:1). Blank, not significant at α = 0.10.

Figure 12

Fig. 5. Comparison of the fraction female in Delaware Bay based on biomass and abundance estimated for the 2007 and 2008 stock surveys, using summer 2008 sex-at-length keys, bed-specific length-to-weight conversions from the 2007 survey, and the survey values obtained in October of the respective years. The ratios are corrected for the size frequency obtained by the survey for each individual bed and the bed values summed to provide regional estimates. Bed values summed are weighted by the total abundance or biomass of each bed.

Figure 13

Fig. 6. The relationship between the fraction female and length for oysters taken from the seven bay regions sampled. Curves are best-fit Gompertz curves. Gompertz-curve parameterizations are given in Table 9. Bay regions are defined in Figure 2 and Table 1.

Figure 14

Fig. 7. Examples of two curves from Figure 6 comparing the relationship of the fraction female versus length for the entire population and for the putative protandric component only, based on the assumption that 25% of the animals are permanent males.

Figure 15

Table 9. Parameters of Gompertz curve fits for the seven bed regions for the relationship between fraction female and length or age. The equation is $Fraction\; female=\alpha_{l \, } e^{\beta_{l \, } e^{\gamma_l \, L\lpar mm\rpar }}$ or $Fraction\; female=\alpha_{a \, } e^{\beta_{a \, } e^{\gamma _{a\,} age\lpar yr\rpar }}$.

Figure 16

Table 10. Uniqueness of the parameters of Gompertz fits for the seven bed regions for the relationship between fraction female and length or age, based on randomization tests. The equation is $Fraction\; female=\alpha_{l \, } e^{\beta_{l \, } e^{\gamma_l \, L\lpar mm\rpar }}$ or $Fraction\; female=\alpha_{a \, } e^{\beta_{a \, } e^{\gamma _{a\,} age\lpar yr\rpar }}$. P values are obtained by independently ranking 1000 estimates of each parameter obtained from 1000 subsets of the data remaining after exclusion of the region of interest. Also provided is the proportion of the subsets yielding negative sums of the normalized residuals obtained by comparison of the observed female fractions calculated from the Gompertz curve (Table 9) with the equivalent values from a Gompertz curve obtained by random selection of the same number of individuals from the remaining data set (Equation (3)). For the three Gompertz parameters, significant differences occur with P ≤ 0.05 or P ≥ 0.95. For the residuals, the likelihood that the observed number of negative values was obtained by chance is also provided.

Figure 17

Fig. 8. The relationship of fraction female with age for four bay regions for which estimates can be made. Age was estimated from length using the von Bertalanffy relationships of Kraeuter et al. (2007). Curves are best-fit Gompertz curves. Gompertz-curve parameterizations are given in Table 9.

Figure 18

Fig. 9. Comparison of the trends in the fraction female and the rate of occurrence of simultaneous hermaphrodites in the Delaware Bay oyster population sampled in June–July 2008.

Figure 19

Fig. 10. The abundance of small, small market, and large market-size animals since 1990, excluding the very-low-mortality beds, based on the New Jersey stock survey. Data abstracted from HSRL (2009).

Figure 20

Fig. 11. The fraction of animals marketed by the New Jersey Delaware Bay oyster industry in 2008 that were female based on the de facto minimum size routinely marketed of 2.5″ and the result had a 3″ size limit been enforced.

Figure 21

Fig. 12. The distribution of deaths between functional males and females for a cohort of 1 million individuals on the high-mortality beds. The fraction of the population dying in the first year of life is set at 0.601; for the remaining years, at 0.257 (HSRL, 2009). The Gompertz parameters come from Table 9.

Figure 22

Fig. 13. An estimate of lifetime gamete production under the assumption that biomass is a linear scalar with fecundity for a cohort of 1 million individuals on the high-mortality beds. The fraction of the population dying in the first year of life is set at 0.601; for the remaining years, at 0.257 (HSRL, 2009). The allometric parameters relating weight to length (W = aLb) are: a = 0.00003 and b = 2.4685. The Gompertz parameters come from Table 9.

Figure 23

Fig. 14. The distribution of deaths between functional males and females for a cohort of 1 million individuals on the high-mortality beds with and without Dermo disease. The fraction of the population dying in the first year of life is set at 0.601; for the remaining years, at 0.257 with Dermo and 0.100 without Dermo. The Gompertz parameters come from Table 9.

Figure 24

Fig. 15. An estimate of lifetime gamete production with and without Dermo disease under the assumption that biomass is a linear scalar with fecundity for a cohort of 1 million individuals on the high-mortality beds. The fraction of the population dying in the first year of life is set at 0.601; for the remaining years, at 0.257 with Dermo and 0.100 without Dermo. The allometric parameters relating weight to length (W = aLb) are: a = 0.00003 and b = 2.4685. The Gompertz parameters come from Table 9.