Abstract
Field data of fish occurrences and specific conductivity were used to estimate the tolerance of freshwater fish to elevated ion concentrations and to compare the differences between species- and genus-level analyses for individual effects. We derived extirpation concentrations at the 95th percentile (XC95) of a weighted cumulative frequency distribution for fish species inhabiting streams of the central and southern Appalachians by customizing methods used previously with macroinvertebrate genera. Weighting factors were calculated based on the number of sites in basins where each species occurred, reducing overweighting observations of species restricted to fewer basins. Comparing the species- and genus-level fish XC95 values, XC95s for fish genera were near the XC95s for the most salt-tolerant species in the genus. Therefore, a genus‐level effect threshold is not reliably predictive of species‐level extirpation, unless the genus is monospecific in the assessed assemblage. Of the 101 fish species XC95 values, 5% were less than 509 μS/cm, 10% were less than 565 μS/cm. The lowest XC95 for a species was 322 μS/cm, which is greater than 300 μS/cm, the exposure estimated to extirpate 5% of macroinvertebrate genera in the central Appalachians. Above 509 μS/cm, 41 of the 101 species are expected to decline in occurrence.
Keywords: Fish, Salinity, Specific conductivity, Species sensitivity distributions, Freshwater toxicology, Aquatic toxicology
INTRODUCTION
One cause of adverse effects in freshwater organisms is increased concentrations of dissolved ions associated with human activity [1–4]. Freshwater fish, as with freshwater invertebrates, are hyper-regulators that maintain greater ion concentrations in their blood and cytoplasm than in the naturally hypo-osmotic freshwaters [5–7]. Because the water is more dilute than their blood or cytoplasm, fish must deal with absorption of water across their epithelial membranes and diffusional loss of salts through semi-permeable membranes and by excretion. Several anatomical and physiological mechanisms are involved. Water is excreted as dilute urine by their renal system. Salts are absorbed by various transporter proteins or permeases on gill and renal epithelia that transport ions against concentration gradients [6, 8, 9]. All ions contribute to the osmolality of blood and cytoplasm, but the concentrations of specific ions are maintained at differing concentrations both in the blood and cytoplasm. These ion concentration gradients facilitate the movement of solutes among these two compartments and the external water [5–7]. Increased concentrations of some ions in water can alter osmotic stress [8, 10], but increased concentrations of specific ions, such as H+, K+, and HCO3−, alter electrochemical gradients, effecting ion transport and associated energy expenditures that can cause ionoregulatory stress and acid-base imbalances [7, 10, 11]. Differences among species in the capacity or affinity of the ion transporter proteins for specific ions can affect the tolerance of fish species to increased ionic concentrations in water [7, 12]. In our analyses of mid-Atlantic Highlands ecoregions, anthropogenic sources of ions particularly increase the cations, Ca2+ and Mg2+, and the anions, HCO3− and SO42− [13, 14].
To characterize adverse exposure levels for aquatic life, the U.S. Environmental Protection Agency (EPA) developed a field-based method to estimate benchmarks or criteria for exposure to ionic mixtures, measured as specific conductivity (SC) [15]. A benchmark is a non-regulatory reference point that enables comparison and goal setting. The method was illustrated with a field data set from the central Appalachians that estimated the SC likely to extirpate 5% of aquatic benthic invertebrates [15–17]. Recently, the EPA has released a draft method adapting the field-based method for developing criteria, which are recommendations for identifying harmful levels [18]. To emphasize the broader application of these methods to estimate fish species extirpation, we use the more general term of benchmark or threshold in this manuscript.
Extirpation is defined as “the depletion of a population to the point that it is no longer a viable resource or is unlikely to fulfill its function in the ecosystem” [19]. Extirpation in this field‐based method was operationally defined for a taxon as the SC value below which 95% of the observations of a species or genus occur (XC95) [15]. The 95th percentile characterizes the extreme of an organism’s tolerance but is more stable than the maximum value at which a taxon is observed, as outlier observations may be due to transient occurrences or sink habitats [17]. At the EPA’s benchmark for central Appalachian streams, 5% of benthic invertebrate genera in a stream are likely to be extirpated at 300 μS/cm [5].
Because the original field-based SC benchmark was derived from benthic macroinvertebrate data [16], it was not clear whether freshwater fish might also be extirpated. To resolve this, we estimated both XC95 values for fish species and the SC at which the probability of observing a fish species begins to decline. These fish values were compared to the 300 μS/cm benthic invertebrate benchmark.
We also investigated whether genus XC95 values and species XC95 values systematically differ. Fish are generally identified to species and are easily identified to genus. Aquatic insects are typically identified only to genus. To address this difference in taxonomic identification, we derived and compared XC95 values for 101 fish species and their genera.
Lastly, because many aquatic insects can fly between watersheds, biogeographical distributions differ between fish and macroinvertebrates [20, 21]. We asked whether changing the weighting of observations of fish to adjust for biogeography affected the XCD and XCD05. To answer, we compared an analysis using the U.S. EPA [15] method that includes weighting by the number of all samples within an SC range to an analysis where weighting considered only those samples within an SC range that were collected from the biogeographical range of each fish species.
Answering these questions and performing tests to evaluate the effects of sample sizes on the calculations allowed us to provide methods for estimating the effects of pollutants on fish species using a field‐based approach. We applied that method to assess the effects of increased concentrations of dissolved ions on freshwater fish. It allowed us to consider the consequences of selecting genus or species as an endpoint and to provide SC levels likely to extirpate fish species in the central and southern Appalachians.
METHODS AND MATERIALS
Data sources
Because no single data set was available for fish that was similar to the West Virginia data set used for macroinvertebrates, data from several sources were compiled into a fish data set. The fish data set was constructed to include 4 contiguous mid‐Atlantic Highlands Level III ecoregions: 67 (Ridge and Valley), 68 (Southwestern Appalachians), 69 (Central Appalachians), and 70 (Western Allegheny Plateau) (Fig. 1) [22, 23]. These ecoregions are characterized by mountain ridges and valleys underlain by sedimentary bedrock and having extensive areas of forest and agriculture with a few large metropolitan areas (Pittsburgh, PA and Charleston‐Huntington, WV being the largest). These 4 ecoregions are placed in the Ozark, Ouachita‐Appalachian Forests Level II ecoregion [24] and are physiographically part of the Ridge and Valley and the Appalachian Plateau provinces of the Appalachian Highlands [25]. Large-scale land disturbances in the region are the result of forestry, some agriculture, and resource extraction, primarily coal mining. Eight data sets were combined prior to calculating XC95 values for fish in this region (Table 1).
Fig. 1.

The fish sampling locations (N = 3,465) are from Level III Ecoregions 67, 68, 69, and 70 spanning the states of Kentucky, West Virginia, Virginia, Ohio, Maryland, Pennsylvania, and New Jersey. State outlines from the U.S. Environmental Protection Agency (U.S. EPA) Base Map Shapefile. Omernik Level III Ecoregions are from National Atlas (NationalAtlas.gov) Projection NAD1982UTM17N.
Table 1.
Data sets that were combined to calculate the XC95 values for fish in Level III Ecoregions 67, 68, 69, and 70.
| Data set | Conducted or collected by | Sampling period | No. of sites |
|---|---|---|---|
| 1. The Mid Atlantic Highlands Assessment | U.S. EPA’s Environmental Monitoring and Assessment Program | 1993–1996 | 172 |
| 2. The Mid Atlantic Integrated Assessment | U.S. EPA’s Environmental Monitoring and Assessment Program | 1997–1998 | 119 |
| 3. Fish bioassessment data | Kentucky Department for Environmental Protection, Division of Water stream bioassessment program | 1991–2004 | 285 |
| 4. Fish and chemistry data | Stauffer and Ferreri [29] and Bryant, McPhilliamy and Childers [37] for the Programmatic Environmental Impact Statement for mountaintop mining and valley fills | 1999–2001 | 34 |
| 5. Fish and chemistry data | U.S. EPA’s Regional Applied Research Effort program in cooperation with the West Virginia Department of Natural Resources [27] | 2001–2002 | 118 |
| 6. Fish bioassessment data | West Virginia Department of Environmental Protection pilot program | 2007–2009 | 43 |
| 7. Fish bioassessment data | Ohio Environmental Protection Agency, Division of Surface Water | 1999–2013 | 593 |
| 8. Fish assessment data | Pennsylvania Fish and Boat Commission (PFBC) | 1990–2014 | 2,101 |
Fish survey data along with chemical and physical data were collected from a total of 3,465 distinct sites during the sampling years 1990−2014. The Environmental Monitoring and Assessment Program (data sets 1 and 2), Regional Applied Research Effort (data set 5), and West Virginia Department of Environmental Protection (WVDEP) (data set 6) sites were probability samples selected as part of regional surveys [26–28]. Sites sampled by Kentucky Department of Environmental Protection, Division of Water (KDEP-OW); Stauffer and Ferreri [29]; Ohio Environmental Protection Agency, Division of Surface Water (OEPA-DSW); and Pennsylvania Fish and Boat Commission (PFBC) (data sets 3, 4, 7, and 8, respectively) included targeted‐sampling sites that were part of bioassessment studies. All sites were in perennial reaches of streams.
Most sites in the combined data set were sampled once, but 293 sites were revisited and resampled one or more times, usually within the same year or in consecutive years. Sites were not identified as “least disturbed” or reference sites [30]. However, at least 134 sites occurred in catchments described as >90% forested. Water quality, habitat, and fish data (both raw data and calculated metrics) were collected as part of these regional bioassessment surveys. Quality assurance and standard procedures are described by Lazorchak et al. [31], U.S. Environmental Protection Agency [32], KDEP‐DOW [33–36], Stauffer and Ferreri [29], Bryant et al. [37], West Virginia Department of Environmental Protection [38], OEPA‐DSW [39–41], and Pennsylvania Department of Evironmental Protection [42]. Biological sampling usually occurred once from March through November (Table 2) with fish sampling protocols, including electrofishing or electrofishing and seining, that are designed to collect all except very rare species [31].
Table 2.
Number of samples with reported fish species and specific conductivity (SC) meeting the acceptance criteria for calculating the hazardous concentration (HC05). The number of sites is presented for each month and ecoregion.
| Month
|
|||||||||||||
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Ecoregion | Jan | Feb | Mar | Apr | May | Jun | Jul | Aug | Sep | Oct | Nov | Dec | Total |
| 67 | 0 | 2 | 89 | 75 | 85 | 383 | 325 | 325 | 97 | 23 | 12 | 3 | 1,419 |
| 68 | 0 | 0 | 0 | 3 | 0 | 4 | 9 | 15 | 6 | 2 | 0 | 0 | 39 |
| 69 | 1 | 0 | 12 | 51 | 33 | 175 | 231 | 170 | 70 | 60 | 5 | 0 | 808 |
| 70 | 1 | 0 | 7 | 9 | 29 | 237 | 332 | 250 | 93 | 52 | 0 | 1 | 1,011 |
| Total | 2 | 2 | 108 | 138 | 147 | 799 | 897 | 760 | 266 | 137 | 17 | 4 | 3,277 |
Data set characteristics
The combined data set used in the analyses included 3,277 sites out of 3,456 total sites from Ecoregions 67, 68, 69, and 70 (Fig. 1) and were used in the calculation of the XC95 values for fish (Table 2). Data from a sampling event at a site were excluded from the analysis if they lacked an SC measurement (n = 53). Observations from 26 sites where no fish were collected were excluded to minimize bias from sites that were too small to support fish. To prevent potential confounding by the effects of acid mine drainage or acid deposition, 100 sites with a pH <6 were excluded from the analysis and 2.7% of sites lacking pH measurements were retained. Analyses, therefore, represent waters having a pH between 6.0 and 9.5, a range that is not notably toxic to most fish [43]. The ionic matrix at most sites in the data set was dominated by SO42− and HCO3− anions. We did not exclude sites that may have a different toxicity (i.e., [Cl−] ≥ [SO42−] + [HCO3−]), as was done in the benchmark derivation for macroinvertebrates [5], because such sites appeared to be rare in the data set. Furthermore, of the 6 sites with higher [Cl−] than [SO42−] + [HCO3−] in mg/L, the total ionic concentrations and SC were very low and well below levels likely to cause effects.
Observations of fish were excluded from calculations if the fish were not identified to species. Such fish were generally immature specimens, and identifiable, mature specimens of the species were generally present in the same sample. All fish were considered to be freshwater species. Species observed at fewer than 25 sampling locations in the aggregated ecoregions were excluded to ensure reasonable confidence in the evaluation of the relationship between SC and the occurrence of a species. Although stocking could artificially raise the XC95 estimates and influence the identification of naturally reproducing populations of species, the highly valued, native salmonid species, brook trout (Salvelinus fontinalis), was included. Three non-native fish species, rainbow trout (Oncorhynchus mykiss), brown trout (Salmo trutta), and common carp (Cyprinus carpio), were included in the analyses. The two non‐native salmonids were included because some trout populations are established in the region and they are recreationally important. However, it is uncertain how stocking may have affected the estimation of their XC95 values. Common carp was included because it has become irreversibly established in the region. All other fish species analyzed were native to at least one of the river basins.
Fish extirpation analysis
The derivation of the XC95 values for SC and fish follows the field‐based method for macroinvertebrates [15] with some variations to answer particular research questions. For all analyses, the XC95 values are estimated as the 95th percentile of a cumulative distribution of weighted observations of a taxon over a range of SC that was concurrently measured at each site [24]. Weighted observations of a taxon were used to adjust for uneven sampling along the SC exposure gradient. Because the distribution, and thus, the occurrence of fish species are affected by biogeography [20, 21] and stream size [44], two different sample weighting procedures were compared. Using the original method [15], the observations of a taxon were weighted by the number of samples in defined SC bins (Fig. 2). For the biogeographically adjusted weighting procedure, observations of a taxon were weighted by the number of samples in defined SC bins in river systems with catchment areas in which a species occurred (Table S1). For example, the calculation of sample weights for species that only occur in the Cumberland drainage were calculated using only the number of samples from the Cumberland drainage and not based on samples from the entire combined data set. Except when evaluating the effect of sample size on the analysis, analyses were performed to calculate XC95 values for each fish species and each genus with a minimum of 25 observations. The selection of a minimum of 25 occurrences for inclusion of a species or genus was chosen to provide sufficient occurrences to estimate the species or genus XC95 values while including as many species or genera as possible. The fewer the number of samples, the less likely the tails of the distribution of XC95 values are sampled. The sample size was judged as sufficient when the addition of species did not disproportionally extend the lower 5th percentile of the overall distribution of species XC95 values (XCD05). The effect of varying sample size was assessed based on an analysis that is described in the Results (see Effect of Sample Size).
Fig. 2.

Histogram of the overall sampling frequencies of observed SC values in samples from the combined data set from Ecoregions 67, 68, 69, and 70 from March through November. Histograms are customized for each fish species before assigning weights. More of the sampled sites are near the median than at the extremes.
Analysis of biogeographical weighting
For the biogeographically weighted method, the range of stream sizes (based on the log10 transformed catchment area [in km2]) and river basins (based on 4-digit hydrological unit codes [HUCs]) were identified where fish species were collected. Before calculating weights and XC95 values for each fish species or genus, data subsets were prepared for each species to limit the total of sampled sites to those in the 4‐digit HUCs where the species occurred in the entire combined data set. Also for each fish species or genus, sites were excluded within catchments greater than the maximum and less than the minimum size where a fish species or genus occurred in the data set (Supplementary Data Table S1). Thus, weighting was adjusted for drainage size and biogeography.
To compare the effect of weighting, we computed weights for each sample in two ways: using an analysis for the entire area and an analysis for sub-areas defined for species. In both the original and biogeographical weighting procedure, we first defined equally sized bins, each 0.048 log10 SC units wide, that spanned the range of observed SC values. The bin size was selected to balance the requirements of sufficient occurrences in a bin to define the proportion and sufficient bins to define the form of the response [15]. We then calculated the number of samples that occurred within each bin (Fig. 2). Each sample was then assigned a weight wi = 1/ni, where ni is the number of samples in the ith bin. The value of the weighted CFD, F(x), of SC values associated with observations of a particular species was computed for each unique observed value of SC, x, as:
| (1) |
where xi is the SC value in the jth sample of bin i, Nb is the total number of bins, Mi is the number of samples in the ith bin, Gij is true if the species of interest was observed in the jth sample of bin i, and I is an indicator function that equals 1 if the indicated conditions are true, and 0 otherwise. The XC95 value is defined as the SC value, x where F(x) = 0.95. It is graphed as the SC value at the intersection of this line and the CFD.
Analysis of threshold of decline
To estimate the SC above which observations of a species begin to decline and to evaluate whether each XC95 value is well characterized by the available data and exposure range, we examined plots of a taxon’s probability of being observed within discrete SC ranges or bins with increasing SC. A generalized additive model (GAM), which is the mean smoothing spline fit with 3 degrees of freedom, was added to plots of probabilities of observing a taxon, estimated as the proportion of samples within each bin in which the species or genus was observed. The fitted line characterizes the trend of observations for each species or genus along the SC gradient. The maximum of the GAM fitted model was used to identify the SC at which a species began to decline. For convenient comparison, the estimated XC95 derived from the weighted CFD was added to the GAM plots.
Qualifications of the XC95 values were assigned based on the intercept of the mean fitted line and the lower confidence limit of the GAM. If the GAM mean curve at the XC95 value was less than 1% of the maximum modeled probability (i.e., approximately 0), then the XC95 is listed without qualification (i.e., assessed as a reliable estimate of an XC95 value). If the GAM mean curve at the XC95 value is >0 but the lower confidence limit is less than 1% of the maximum modeled probability, then the XC95 was listed as approximate (≈). If the GAM lower confidence limit at the XC95 value was >0, then the XC95 is listed as greater than (>). The assignment of > or ≈ qualifications are provided to alert users of the uncertainty of the XC95 values for this and other applications, such as causal assessment [2, 45].
Estimation of confidence bounds by bootstrapping
Derivation of the SC at the 5th percentile of the cumulative distribution of XC95 values (XCD05) for fish follows the field‐based method for macroinvertebrates for SC [15]. The XC95 values are used to generate a species or genus XCD by ordering the taxa from lowest to highest XC95 value, and the XCD05 value is derived from the XCD as the 5th percentile of the distribution of the species or genera. The confidence intervals (CI) on the XC95 values and XCD05 for fish were calculated using bootstrapping as described by the field‐based method for deriving SC criteria [15], again using the sample size and weights defined for each fish species.
Specifically, bootstrap estimates of the XC95 values were derived for each species used in the derivation of the XCD05 by resampling 3,277 times (the number of sites in the combined data set) with replacement [46]. For each bootstrap sample, the XC95 for each species and the XCD05 were calculated by the same method applied to the original data. That process was repeated 1,000 times to create distributions of XC95 and XCD05 values, and these distributions were used to calculate a 2-tailed 95% CI for the XCD and XCD05. The statistical package R version 3.1.2 (October 2014) was used for all statistical analyses [47].
Analysis of effect of sample size
The shape of the XCD and XCD05 and their associated uncertainties are influenced by the number of species and by the number of sites sampled. The number of sampled sites affects the potential to observe species often enough to reliably estimate an XC95. Inclusion of more species increases the representativeness of the low SC tail of the XC95 distribution and hence the XCD05. However, a low number of occurrences of a species may affect the reliability of such an XC95. We evaluated the effect of the number of sites that were sampled and its effect on the number of species and consequently its effect on the XCD05. We used a bootstrapping protocol to estimate 1,000 XCDs, the number of species in each XCD, and their median from 1,000 XCD05 values for a range of sample sizes (100 to 3,000 sites). A bootstrapping protocol was then used to calculate CIs on the XCD05 values. To evaluate the effect of data set sample size, subsamples of the combined data sets with 100 to 3,000 sites (1,000 samples each) were randomly picked with replacement from the original 3,277 samples. From each subsample of the combined data set, the XC95 was calculated for each species by the same procedure applied to the original data, and the XCD05 was calculated. The uncertainty in the XCD05 value was evaluated by repeating the sampling and XCD05 calculation 1,000 times for each data set sample size (Supplementary Data Fig. S1). The distribution of 1,000 XCD05 values was used to generate a median XCD05 and 2‐tailed 95% CI bounds on these bootstrap-derived values.
RESULTS
The fish XC95 values and proportion of species extirpated at different SC levels were calculated for water with a relatively consistent mixture of ions (i.e., [Cl−] ≤ [SO42−] + [HCO3−] in mg/L) at circumneutral to mildly alkaline pH (6−9.5). Where HCO3−, SO42−, and Cl− were measured in mg/L (n = 979), Cl− was the dominant anion at 6 sites, but 4 of these sites had SC < 300 μS/cm and so no sites were eliminated based on Cl− dominance. For the circumneutral to alkaline streams, Ca2+ (r = 0.93), Mg2+ (r = 0.91), and SO42− + HCO3− (r = 0.95) are highly correlated with SC, and Na+ and Cl− are moderately correlated (r = 0.77 and 0.67, respectively). Table 3 summarizes the descriptive statistics for ion concentrations and other variables for the 3,277 observations in the combined data set used in the analyses, and Supplementary Data Table S2 shows the Spearman correlations among these variables. Based on these characteristics, the following results are relevant to streams with a similar ionic composition as those represented in the combined data set (i.e., [Cl−] ≤ [SO42−] + [HCO3−] in mg/L).
Table 3.
Summary statistics of the water quality variables from the eight data sets.
| Variable | Min | 25th percentile | Median | 75th percentile | Max | Mean | Valid n |
|---|---|---|---|---|---|---|---|
| Sp cond (μS/cm) | 9.4 | 84.0 | 217 | 430 | 4,000 | 328 | 3,277 |
| Hardness (mg/L) | 0.00 | 20.0 | 42.0 | 118 | 772 | 83.4 | 1,488 |
| Alkalinity (μeq/L) | 6.28 | 983 | 1,960 | 3,160 | 7,670 | 2,120 | 995 |
| HCO3− (μeq/L) | 0.00 | 887 | 1,910 | 3,120 | 7,680 | 2,060 | 1,014 |
| SO42− (μeq/L) | 44.4 | 365 | 1,000 | 3,160 | 52,900 | 3,240 | 1,014 |
| Ca2+ (μeq/L) | 29.9 | 1,100 | 2,150 | 3,660 | 18,300 | 2,900 | 1,029 |
| Mg2+ (μeq/L) | 28.8 | 637 | 1,150 | 1,970 | 21,600 | 1,810 | 917 |
| Na+ (μeq/L) | 4.35 | 223 | 478 | 1,070 | 27,900 | 1,160 | 877 |
| K+ (μeq/L) | 6.39 | 51.2 | 76.7 | 102 | 1,240 | 87.0 | 872 |
| Cl− (μeq/L) | 0.726 | 139 | 310 | 673 | 8,610 | 587 | 1,035 |
| Total Fe (μg/L) | 1.00 | 10.0 | 36.3 | 110 | 2,690 | 143 | 369 |
| NO3− (μg/L) | 6.00 | 125 | 298 | 794 | 875,000 | 2,270 | 1,099 |
| Total N (μg/L) | 45.0 | 210 | 436 | 860 | 875,000 | 2,400 | 956 |
| Total Al (μg/L) | 1.00 | 6.00 | 16.0 | 31.0 | 1,060 | 52.8 | 360 |
| Total Mn (μg/L) | 1.10 | 10.0 | 20.0 | 82.0 | 2,090 | 82.6 | 367 |
| Total P (μg/L) | 1.0 | 6.0 | 13.0 | 24.0 | 971 | 28.1 | 532 |
| Total Se (μg/L) | 1.0 | 1.0 | 2.0 | 3.0 | 1,300 | 98.9 | 85 |
| Dissolved O2 (mg/L) | 1.2 | 7.3 | 8.6 | 9.6 | 18.6 | 8.5 | 822 |
| pH | 6.00 | 6.90 | 7.31 | 7.80 | 9.50 | 7.36 | 3,190 |
| Water temperature (°C) | 0.4 | 14.0 | 17.0 | 19.7 | 31.0 | 16.7 | 2,601 |
| RBP habitat score | 38 | 75 | 114 | 139 | 191 | 111 | 801 |
| Catchment area (km2) | 0.111 | 11.47 | 28.79 | 88.70 | 18,640 | 272 | 1,280 |
Sp cond = specific conductivity, RBP = Rapid Bioassessment Protocol [31]
Fish species exposure response
In the combined database, 210 fish species were identified. Of those, 101 species were observed in at least 25 sites and XC95 values were calculated for them (Table 4). The 4 ecoregions had 36 of these 101 species in common, with 76 species in Ecoregion 67, 47 species in Ecoregion 68, 97 species in Ecoregion 69, and 86 species in Ecoregion 70. Some of the 109 species that were observed in less than 25 sites were rare and had small ranges, but most of these infrequently observed species are found in river basins, such as the Tennessee, James, and Roanoke, that were primarily limited to upper tributaries within the 4 ecoregions across 7 states included in the combined database. Genus XC95 values were also calculated for those fish genera with more than one species if there were ≥ 25 occurrences of the genus (Table 4). Supplementary Data Fig. S2 illustrates the CFD for each species used to derive the XC95 values. Supplementary Data Fig. S3 provides the GAM plots used to assign qualifying designations of “approximately” or “greater than” to the calculated values.
Table 4.
Extirpation concentration (XC95) values for fish that were observed at a minimum of 25 sites. Rank is the order of the fish species from smallest to greatest species XC95 in the species sensitivity distribution. The XC95 is listed as approximate (≈) if the generalized additive model (GAM) mean curve at maximum specific conductivity is greater than 0 but the lower confidence limit is approximately 0 (<1% of the maximum mean modeled probability). The XC95 is listed as greater than (>), if the GAM lower confidence limit is greater than 0.
| Rank | Species | Species XC95 | Genus XC95 | Rank | Species | Species XC95 | Genus XC95 |
|---|---|---|---|---|---|---|---|
| 1 | Etheostoma baileyi | 322 | >3,226 | 51 | Lepomis gulosus | >1,958 | – |
| 2 | Noturus insignis | 349 | >2,578 | 52 | Phenacobius mirabilis | >2,000 | >2,000 |
| 3 | Erimyzon oblongus | 376 | 376 | 53 | Clinostomus elongatus | >2,009 | – |
| 4 | Esox niger | ≈467 | >1,572 | 54 | Cottus bairdii | >2,046 | – |
| 5 | Salvelinus fontinalis | 508 | 508 | 55 | Aplodinotus grunniens | >2,099 | >2,099 |
| 6 | Cottus girardi | ≈518 | >1,961 | 56 | Etheostoma camurum | >2,122 | – |
| 7 | Clinostomus funduloides | 535 | >1,790 | 57 | Lepomis gibbosus | >2,157 | – |
| 8 | Cottus carolinae | 542 | –a | 58 | Notropis volucellus | >2,122 | – |
| 9 | Cottus cognatus | ≈557 | – | 59 | Pylodictis olivaris | >2,122 | >2,122 |
| 10 | Nocomis leptocephalus | ≈565 | >2,303 | 60 | Notropis atherinoides | >2,157 | – |
| 11 | Etheostoma kennicotti | ≈586 | – | 61 | Pomoxis annularis | >2,278 | – |
| 12 | Chrosomus oreas | 592 | ≈3,094 | 62 | Nocomis micropogon | >2,303 | – |
| 13 | Notropis telescopus | 675 | >4,000 | 63 | Lampetra aepyptera | 2,323 | 2,323 |
| 14 | Cyprinella analostana | 682 | >4,000 | 64 | Notropis buccatus | >2,323 | – |
| 15 | Margariscus margarita | >685 | >685 | 65 | Percina caprodes | >2,359 | – |
| 16 | Lythrurus fasciolaris | 707 | 1,081 | 66 | Lepomis megalotis | 2,578 | – |
| 17 | Luxilus cornutus | ≈724 | >4,000 | 67 | Etheostoma nigrum | >2,578 | – |
| – | Erimystax spp. | –b | 744 | 68 | Etheostoma variatum | >2,578 | – |
| 18 | Fundulus diaphanus | 759 | 1,090 | 69 | Moxostoma duquesnei | >2,578 | >2,578 |
| 19 | Salmo trutta | ≈759 | ≈759 | 70 | Moxostoma erythrurum | >2.578 | – |
| 20 | Exoglossum maxillingua | >760 | 576 | 71 | Noturus flavus | >2,578 | – |
| 21 | Percina peltata | ≈822 | >2,578 | 72 | Pimephales vigilax | >2,578 | – |
| 22 | Lepomis auritus | 851 | >2,750 | 73 | Micropterus salmoides | >2,630 | >3,066 |
| 23 | Cyprinella whipplei | 854 | – | 74 | Notropis rubellus | >2,630 | – |
| 24 | Etheostoma olmstedi | >898 | – | 75 | Micropterus dolomieu | >2,641 | – |
| 25 | Anguilla rostrata | >898 | >898 | 76 | Dorosoma cepedianum | >2,750 | >2,750 |
| 26 | Hybopsis amblops | ≈982 | ≈982 | 77 | Ictalurus punctatus | >2,750 | >2,750 |
| 27 | Semotilus corporalis | >1,000 | >3,066 | 78 | Labidesthes sicculus | >2,750 | >2,750 |
| 28 | Moxostoma carinatum | 1,040 | >2,578 | 79 | Lepomis macrochirus | >2,750 | – |
| 29 | Oncorhynchus mykiss | >1,075 | >1,075 | 80 | Catostomus commersoni | >2,755 | >2,755 |
| 30 | Esox lucius | >1,103 | – | 81 | Etheostoma zonale | >3,066 | – |
| 31 | Percopsis omiscomaycus | ≈1,105 | ≈1,105 | 82 | Semotilus atromaculatus | >3,066 | – |
| 32 | Noturus miurus | 1,150 | – | 83 | Notropis photogenis | >3,066 | – |
| 33 | Lepisosteus osseus | ≈1,170 | ≈1,170 | 84 | Micropterus punctulatus | ≈3,094 | – |
| 34 | Lythrurus umbratilis | ≈1,193 | – | 85 | Chrosomus erythrogaster | >3,094 | – |
| 35 | Rhinichthys cataractae | ≈1,343 | >3,535 | 86 | Pimephales notatus | >3,094 | – |
| 36 | Percina macrocephala | 1,351 | – | 87 | Rhinichthys obtusus | >3,094 | – |
| 37 | Ameiurus nebulosus | ≈1,358 | >4,000 | 88 | Ambloplites rupestris | >3,266 | >3,266 |
| 38 | Minytrema melanops | ≈1,372 | ≈1,372 | 89 | Etheostoma flabellare | >3,266 | – |
| 39 | Notemigonus crysoleucas | ≈1,400 | ≈1,400 | 90 | Lepomis cyanellus | >3,266 | – |
| 40 | Notropis hudsonius | ≈1,400 | ≈1,400 | 91 | Rhinichthys atratulus | ≈3,590 | – |
| 41 | Pomoxis nigromaculatus | >1,413 | >2,278 | 92 | Campostoma anomalum | >3,590 | >3,590 |
| 42 | Perca flavescens | >1,580 | >1,580 | 93 | Cyprinus carpio | >3,590 | >3,590 |
| 43 | Esox americanus | >1,625 | – | 94 | Hypentelium nigricans | >3,590 | >3,590 |
| 44 | Percina maculata | ≈1,643 | – | 95 | Ameiurus natalis | >4,000 | – |
| 45 | Carpiodes cyprinus | 1,672 | 1,672 | 96 | Cyprinella spiloptera | >4,000 | – |
| 46 | Ictiobus bubalus | 1,672 | 1,672 | 97 | Etheostoma blennioides | >4,000 | – |
| 47 | Moxostoma anisurum | >1,693 | – | 98 | Etheostoma caeruleum | >4,000 | – |
| 48 | Pimephales promelas | >1,732 | >3,094 | 99 | Luxilus chrysocephalus | >4,000 | – |
| 49 | Etheostoma spectabile | 1,824 | – | 100 | Notropis stramineus | >4,000 | – |
| 50 | Lepomis microlophus | >1,858 | – | 101 | Sander canadensis | >4,000 | >4,000 |
Hyphens indicates fish species where the genus XC95 is provided for a congeneric species above it in the table.
Only a genus XC95 was calculated for Erimystax spp. because none of the 4 species collected in the combined data set (E. cahni, E. insignis, E. x‐punctatus, or E. dissimilis) were observed in ≥25 samples, but together, they were observed in 38 samples. All the other information is for the 4 species combined.
Biogeographical weighting procedure
The species XCD05 values resulting from the biogeographical weighting procedure and from the original weighting procedure using the entire combined data set were 509 and 518 μS/cm, respectively. This represents less than a 2% difference between the two weighting schemes. The biogeographical weighting method may be slightly more precise for estimating XC95 values, because the weights are tailored to the individual species geographical distribution. Therefore, the following analyses use the XC95 values calculated with the more complex biogeographical weighting procedure.
Effect of sample size
To evaluate the effect on the XCD05 of requiring a minimum of 25 observations of a species, XC95 values were calculated using different minima of species observations and then calculating XCD05 values for each set of XC95 values. As the minimum number of observations of a species required for inclusion in the data set increases, fewer species are included in the XCD and the XCD05 increases toward a temporary asymptote (Fig. 3). When species that do not meet the minimum number of samples are removed, the XCD05 increases when a species is in the lower 5th percentile, while the XCD05 decreases when a species has an XC95 value greater than the 5th percentile. The number of samples in the data set affects the number of observations of a species and their inclusion in the XCD, thereby also affecting the XCD05. To ensure inclusion of as many fish species as possible while also having sufficient numbers of occurrences to estimate species XC95 values, a minimum of 25 occurrences of a species was selected for inclusion. Of the 210 species, 109 species occurred < 25 sites. An analysis of the effect of varying the minimum number of occurrences before calculating an XC95 showed that the XCD05 decreased by about 200 μS/cm (about 60%) with a sample size of 15, and for sample sizes of 25 to 60 observations, the XCD05 varied by less than 10% (Fig. 3).
Fig. 3.

Relationship between the minimum number of observations for inclusion of a species on the number of species (red squares, right y-axis) included in the extirpation concentration distribution (XCD) and on the 5th percentile of the cumulative distribution of XC95 (XCD05) (blue circles, left y-axis).
The effect on the XCD05 of the number of sampled sites was evaluated by estimating the median XCD05 and 95% CI from the 1,000 subsamples of the combined data set with resampling for subsampled data sets ranging from 100 to 3,000 sites. As the data set sample sizes increase, the number of species increases 9‐fold, and the XCD05 95% CI decreases by more than 2‐fold (Fig. 4). The median XCD05 varies little for sample sizes between 100 and 3,000 sites, but the 95% CI around the median decreases from approximately 440 to about 150 μS/cm. The combined data set was considered adequate for characterizing the distribution of 101 species represented in the XCD.
Fig. 4.

Adequacy of the number of samples used to model the 5th percentile of the cumulative distribution of XC95 (XCD05). As sample size increases, the number of species (red squares, red vertical lines are the 95% confidence intervals (CI), right y-axis) included in the extirpation concentration distribution (XCD) increase and the XCD05 values (blue circles, blue vertical lines are the 95% CI, left y-axis) decrease. The mean XCD05 95% CI becomes fairly constant when ≥1,000 sites and 75−90 species are evaluated.
Distribution of XC95 values
If one assumes that the XCD represents a model of the range of SC tolerance of fish in Appalachian streams, then 5th percentile of the XCD, an XCD05, is a benchmark that estimates extirpation of 5% of fish species at 509 μS/cm with a 95% CI of 355−534 μS/cm (Fig. 5). The uncertainty around the XCD05 value was estimated using bootstrapping (Fig. 6). The CI captures uncertainty associated with measurement of SC and the collection and enumeration of fish. Variance due to differences in stream reaches, weather, and other random factors is also included. The confidence bounds in the analyses for fish may also characterize some additional potential systematic sources of variance, such as geographic area and different sampling protocols and organizations performing the sampling. The distribution of XC95 values is more reliable in the lower half of the distribution (Figure 5). The XC95 values in the upper half are uncertain and these values are designated as greater than the assigned XC95 value.
Fig. 5.

The species extirpation concentration distribution (XCD) for fish. The 5th percentile of the cumulative distribution of XC95 (XCD05) is the specific conductivity (SC) (509 μS/cm) at the intercept of the XCD with the horizontal, gray dashed line at the 5th percentile. The black dots represent species for which the calculated extirpation concentrations at the 95th percentile (XC95) values are not qualified, while gray dots are species for which the calculated XC95 values are qualified as “approximately,” and open dots are species for which the calculated XC95 values are qualified as “greater than.” The XCD is truncated to allow the names to be listed for the first 41 species.
Fig. 6.

Cumulative distribution of the first 25% of the extirpation concentrations at the 95th percentile (XC95) values (blue circles) and the 95% confidence interval (CI) (dotted lines) based on 1,000 species extirpation concentration distribution (XCD) bootstrapping results. The small gray dots represent XC95 values for a bootstrapping iteration (note that the species in each percentile may vary with each species XCD iteration). The larger dark dots represent the calculated XC95 values in the species XCD. The median bootstrapped 5th percentile of the cumulative distribution of XC95 (XCD05) is 456 μS/cm with 95% CI of 355−534 μS/cm.
Comparison of species and genus extirpation concentrations
We also calculated the genus XC95 values and compared those values to the species XC95 values (Table 4). Each genus XC95 tends toward the high end of the range of XC95 values of the species in that genus (Fig. 7). For example, the XC95 for the genera Etheosoma, Noturus, Esox, and Cottus occurred in the XCD at an SC ≥ XC95 of the most salt‐tolerant species in each genus (E. baileyi, N. insignis, E. niger, C. girardi, respectively). However, the genus XCD05 for fish was only slightly higher (545 μS/cm) than the species XCD05 (509 μS/cm), probably because many of the more salt‐intolerant genera in the genus XCD were represented by only one species.
Fig. 7.

The genus extirpation concentration distribution (XCD) for fish. The genus extirpation concentrations at the 95th percentile (XC95) values (open circles) for fish genera observed ≥ 25 times are plotted along with the species XC95 value (small solid circles) for fish species observed ≥ 25 times, although some species are obscured by plotting at the same location. For visualization, the horizontal lines connect fish species in the same genus. The 5th percentile of the cumulative distribution of XC95 (XCD05) is the specific conductivity (SC) (545 μS/cm) at the intercept of the genus XCD with the horizontal gray dashed line at the 5th percentile. The black circles represent species or genera where the calculated XC95 values are either not qualified or qualified as “approximately,” and the gray circles are species or genera for which the calculated XC95 values are qualified as “greater than.” The genus XCD is truncated to allow the names to be listed for the first 35 genera.
Threshold of decline
In the GAM plots, the scatter plots depict the probability of occurrence of a fish species given a stream’s SC. The maximum probability of occurrence of a species is in streams with an SC at the apex of the GAM plot (Supplementary Data Fig. S3). Occurrences of a species become less probable as SC increases and, at times, at much lower SC values than the XC95 value. In streams measuring 509 μS/cm, the fish XCD05, 41 of 101 of the fish species decrease in probability of occurrence. Therefore, these plots can also demonstrate effects of increased exposure to ion mixtures prior to extirpation.
DISCUSSION
Natural and anthropogenic agents can locally extirpate organisms [48, 49]. Increasing ionic concentrations are known to affect physiological processes required for sustainable populations [2, 7]. A method for identifying the intensity of a stressor that can lead to extirpation was developed using aquatic benthic invertebrate data [15]. With minor modification, we determined that the method could be used to calculate potential extirpation values of fish from streams. However, interpretation of the results needs to take into account differences between fish and invertebrates with respect to sampling and natural history.
The combined data used in these analyses were collected from a study region in the mid‐Atlantic Highlands from eastern Kentucky north to northwestern New Jersey. While the 4 ecoregions have similar sedimentary geology and sources of dissolved ions in freshwaters, the study region includes 5 river basins that each drain separately to the Chesapeake Bay or Atlantic Ocean (i.e., Delaware, Susquehanna, Potomac, James, and Roanoke rivers) along with 2 major tributaries of the Mississippi River (i.e., Tennessee and Ohio rivers). Fish that are primary freshwater species are well known to currently have a limited ability to naturally disperse among major river systems, particularly those that drain separately to the ocean, and the distributions of some fish species collected are limited to one or more, but not all, of these river basins [20, 21]. Moreover, the distribution of individual fish species is often dependent on stream size [44]. Therefore, given our definition of the XC95, we considered it appropriate and logical to limit the analysis of each species to those sites where the species was expected to occur based on biogeography and stream size [3]. Although this modification removes potential concern of effects from the weighting process, in practice, the choice of weighting procedure had little influence on the XCD05s. The XCD05 for the customized fish weighting procedure and from the entire combined data set weighting procedure were 509 and 518 μS/cm, respectively, because species near the 5th percentile occurred in most basins and so weighting was the same. This similarity may not hold for species in other areas or data sets.
The lowest XC95 for a fish species, Etheostoma bailey, in our data was 322 μS/cm. Thus, the benchmark from the genus SC derived from macroinvertebrates in the central Appalachians of 300 μS/cm [16] would be protective of fish. At 509 μS/cm. SC, one would predict extirpation of 5% and reduced probability of observing 40% of fish species in a stream at that SC. Although no stream supports all of the species in included in the XCD; proportionally, one might expect a similar distribution of XC95 values. For small streams with few species, the XCD may be less representative and individual species XC95 values may be better predictors of potential extirpation.
Fish are more easily identified to species than benthic macroinvertebrates [1] and this allowed us to compare fish species and genus XC95 values. We found significant variation in salt tolerance among species within genera. For example, the XC95 values among the 3 species of the madtom genus Noturus range from 349 μS/cm to >2,578 μS/cm (Fig. 7). The 10 species of the darter genus Etheostoma range from 322 μS/cm to >4,000 μS/cm. Moreover, genus XC95 values tend toward the high end of the range of species XC95 values within each genus. Thus, the genus XC95 is not necessarily predictive of species‐level effects, and inferences based on genus are biased toward higher SC. This bias is expected because the XC95 is not a central tendency of a distribution but near the upper range of the distribution (i.e., the 95th percentile). For example, there are 4 species in the genus Cottus, 3 of which have XC95 values near 500 μS/cm and 1 near 2,000 μS/cm; as a result, the 95th percentile of the combined observations yields the genus XC95 near 2,000 μS/cm. Therefore, the XC95 is dependent on the occurrence of the most tolerant species in the genus, including those that were not numerous enough to confidently calculate a distinct species XC95.
These results have implications for the derivation of benchmarks or criteria for chemicals that allow for some niche partitioning across the gradient of naturally occurring concentrations. For example, U.S. EPA guidance for developing water quality criteria from laboratory data uses the geometric mean of species within a genus and develops a distribution from those genus mean effect levels [50]. For xenobiotic chemicals often tested with laboratory bioassays, there is usually less variation between congeneric species and using a geometric mean may be appropriate for these types of toxicants [50, 51]. However, for ionic mixtures using the genus level, SC effect values would be less protective than the species level, at least in the case of fish, because the variation in tolerance to increased SC among species is large and each XC95 represents an upper threshold rather than a central tendency.
Laboratory and field studies are complementary but not directly comparable. A search of the ECOTOX database [52] of toxicity data for major ions or their salts found data for 47 fish species, but almost 40% (18) were not native to North America (not including common carp or brown trout as non-native) and may not be representative of streams with naturally low background SC as occurs in Appalachia. Also, the toxicity data in the ECOTOX database are not easily comparable to our data, because the ECOTOX data are for single ions or salts and not for mixtures of ions and are measured in μg/L rather than μS/cm. Exposure times and effect endpoints are very different for laboratory and field studies. Therefore, both are informative, but not equivalent.
Physiological studies have described epithelial cellular processes that affect the tolerance of freshwater fish to elevated ionic concentrations [7]. However, the effect gradients of decreasing species occurrence (Supplementary Material Fig. S3) and the extirpation of species (Fig. 5) may not be entirely due to direct physiological effects. These observed effects in streams may also be caused by changes in food and habitat resources because of changes in algal [53] and invertebrate [2, 54] assemblages that are also affected by increased exposure to dissolved ions or by indirect physiological or behavioral changes [55, 56].
Although fish appear to be generally more tolerant of SC than macroinvertebrates, this may be related to our ability to observe fish throughout the year rather than to actual differences in salt‐tolerance. Most salt‐intolerant benthic macroinvertebrates are observed for a shorter period of the year, because they are univoltine, reproducing and surviving within a single year. Salt‐intolerant benthic macroinvertebrates were primarily observed during the spring [15], because many aquatic insects complete their life cycle by early summer and pass the summer, often in diapause, as eggs or early instar larvae that are too small to sample effectively [31, 57]. Fish were more often sampled in June through September (Table 2) when SC levels tend to be higher [13, 16]; therefore, effect endpoints may represent a maximum exposure compared to a level tolerated for an annual average as estimated for benthic invertebrate XC95 values. This is also one of the reasons that fish and invertebrate XC95 values were not combined into a single XCD. For these reasons, direct comparison of the salt‐intolerant fish and macroinvertebrate XC95 values and XCDs are intended to be illustrative and should be interpreted cautiously because they possibly represent different exposure conditions.
CONCLUSIONS
This research confirmed that field‐based data could be used to characterize the tolerance and extirpation thresholds for fish species. Interestingly, it showed that fish and invertebrate assemblages have a very similar range of specialization for natural niches influenced by ionic concentration. Of the estimated aquatic insect XC95 values [15], 8% were lower than the lowest estimated XC95 for fish (322 μS/cm). This result may be related to the ability to observe fish during the SC annual maximum in this area during late July to September; whereas, many salt-intolerant insects are too small to be collected at that time of year. Therefore, the XC95 for fish may be an annual maximum whereas for salt intolerant invertebrates the XC95 may be an annual exposure value. Also, the number of invertebrates and fish included in the XCD differed. The HCO5 for the invertebrates was based on 163 genera. At 163 fish, the XCD05 could be less than 350 μS/cm (Figure 3). Therefore, the fish and invertebrate benchmarks are not directly comparable, but are informative how different taxonomic groups respond to ionic concentration.
Methodological assessment to fine‐tune the weighting associated with uneven sampling along SC exposure range allayed concern about working with biogeographically constrained species of fish. Fish are easier to identify to species than benthic macroinvertebrates. Thus, it was easier to identify species unlikely to occur at particular sites because of biogeography [21] or stream size [44], rather than SC. Therefore, we used subsets of the data set to analyze single fish species to exclude sites where a species did not occur because of biogeography or steam size. Although this more complicated calculation does offer more confidence in the analysis, biogeographical weighting and the original weighting procedures produce XCD05s that are within the 95% CI. Therefore, if computational resources are lacking, the simpler weighted analysis is still informative.
The comparison of species and genus XC95 values showed that genus XC95 values are dependent on the occurrence of the most tolerant species in the genus. Therefore, the genus-level XC95 values tend toward the upper range of XC95 values of the species in that genus. However, for the data set analyzed herein, 5% of salt‐intolerant genera were represented by a single species, and therefore, there was little difference between the species- (509 μS/cm) and the genus‐level (545 μS/cm) XCD05.
The XCD05 of 509 μS/cm for fish species from these analyses and even the lowest XC95 (i.e., 322 μS/cm) for the darter Etheostoma baileyi were greater than the benchmark based on macroinvertebrates for Ecoregions 69 and 70 (300 μS/cm) [16] or example criteria for Ecoregions 69 (310 μS/cm), although Ecoregion 70 was slightly higher (340 μS/cm) [18]. Therefore, the thresholds based on macroinvertebrates would also be as protective against extirpation of most fish due to increases in this salt mixture in this region of the central and southern Appalachians. However, additional studies might be able to elucidate whether individual species are limited directly by ion concentration or by an indirect pathway such as changes in food resources, predation, or competition.
At 509 μS/cm, 40% of fish species are less likely to occur because this value exceeds the species’ optimal SC range. A 40% decline is a serious effect and may be a harbinger of extirpation of fish species in a stream or larger drainage. For example, at 300 μS/cm, there is about a 20% probability of brook trout occurring in a stream compared to a >90% probability at the species’ optimum of <20 μS/cm. For some species like brook trout, which are particularly valued, an XC95 value may not be socially acceptable and a different assessment endpoint may be preferred.
Having distinct estimates of the SC affecting many species of fish and macroinvertebrate genera from field estimates has many advantages. Most importantly, it makes assessing each group possible and does not limit the assessment to the least distinct level of taxonomic identification (i.e., combining fish and invertebrates at the genus level, which we have shown can be biased toward the more tolerant species in a genus). Rather, it allows assessment at the lowest taxonomic level. This suggests that it would also be advantageous to identify invertebrates to species [58]. Other potentially informative areas of research include investigating physiological traits of the most salt‐intolerant invertebrate and fish species, and examining the effect of key functions or groups that would be affected by changes in SC.
We believe that these species-level exposure-response curves and XC95 values makes it possible to assess the potential effects of increased ionic concentration on distinct fish species, including reductions in their occurrence. We expect that these exposure-response relationships will be useful for causal assessments for fish, just as they have been useful for causal assessments of benthic invertebrates [45].
Supplementary Material
Acknowledgments
We would like to thank G.J. Pond and L. Reynolds for their assistance obtaining some of the data sets and the staff of the Kentucky Department of Environmental Protection, Division of Water; West Virginia Department of Natural Resources and Department of Environmental Protection, Watershed Branch; Ohio Environmental Protection Agency, Division of Surface Water, Ecological Assessment Branch; and Pennsylvania Fish and Boat Commission, who conducted the fish surveys and produced some of the data sets used in these analyses. The other data sets were produced by U.S. EPA’s Office of Research and Development and Region 3 with cooperating state agencies and universities as part of EMAP and the Programmatic Environmental Impact Statement for mountaintop mining and valley fills. Earlier drafts of the manuscript were reviewed and improved by comments from C. Flaherty (U.S. EPA, OW, Washington, DC), G. Suter (U.S. EPA, ORD, Cincinnati, OH), and L. Reynolds (U.S. EPA, Region 3, Wheeling, WV). L. Tackett and K. Bland (Highlight Technologies, LLC) assisted in the preparation of the manuscript for publication. The present study is based on work supported by the U.S. EPA.
Footnotes
Supplemental Data—The Supplemental Data (Tables S1−S2, Fig. S1−S3) are available on the Wiley Online Library at DOI:
Disclaimer—This manuscript was prepared at the U.S. Environmental Protection Agency (U.S. EPA), National Center for Environmental Assessment, Cincinnati Division. It has been subjected to the agency’s peer and administrative review and approved for publication. However, the views expressed are those of the authors and do not necessarily represent the views or policies of the U.S. EPA.
The author declares that there are no conflicts of interest.
Data availability—The compiled data set used in these analyses can be viewed or downloaded at https://doi.org/10.23719/1376690.
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