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22001188 SOUTHEASTERN NATURALIST 1V7o(2l.) :1370,9 N–3o2. 62
Length, Body Depth, and Gape Relationships and Inference
on Piscivory Among Common North American Centrarchids
Anthony V. Fernando1,2,*, Kyler B. Hecke1,3, and Michael A. Eggleton1
Abstract - Species of Centrarchidae are major components of inland fisheries in much of
North America. Thus, information gained from the assessment of interspecies interactions
and/or quantifying predator–prey relationships is a useful tool for fisheries managers. Using
preserved fish specimens (n = 717) from 20 species of centrarchids, we made measurements
of total length (TL), standard length (SL), horizontal gape, and body depth for each
individual. We fitted mathematical models that included horizontal gape and body depth
as functions of TL and SL, and TL as a function of SL. Linear-regression–model fits were
generally good (r2 = 0.764–0.998) for all 20 species, with 61 of 78 possible models having
r2 values exceeding 0.90. Horizontal gape–SL (F3,702 = 77.18, P < 0.001) and body depth–
SL (F3,702 = 91.79, P < 0.001) ratios differed significantly along a gradient that reflected
the species’ likelihood of piscivory. Slopes of TL–SL regressions did not vary by species,
which enabled development of a generalized TL–SL model for centrarchids. Supplemental
analyses supported that morphometric measurements had not been influenced significantly
by preservation. Results of this study are useful to fisheries managers involved with understanding
species interactions within centrarchid-dominated food webs, which are of high
priority in most fisheries-management plans.
Introduction
The family Centrarchidae includes a number of North America’s most important
freshwater sportfishes, including Micropterus spp. (black basses), Pomoxis spp.
(crappies), and Lepomis spp. (sunfishes). Centrarchids dominate fish assemblages
in many aquatic systems of North America, particularly within the Mississippi River
basin (e.g., Alfermann and Miranda 2013, Lubinski et al. 2008, Olive et al. 2005).
Centrarchids also fill multiple ecological niches in north-temperate lakes that tend
to be structured more by species of Percidae (e.g., Sander vitreus [Mitchill] [Walleye])
and Esocidae (i.e., pikes and pickerels) (Tonn et al. 1990).
Piscivorous centrarchids have long been recognized as being gape-limited predators
at most sizes (Hambright 1991, Lawrence 1958, Nowlin et al. 2006) that often
prefer smaller-sized prey that require less handling time (Hoyle and Keast 1987,
Werner 1974). Collar et al. (2009) examined degree of piscivory in centrarchids as a
causative mechanism that limited diversification in their feeding morphologies. They
concluded that feeding-morphology diversification had been most limited in the centrarchid
lineages that exhibited the greatest degrees of piscivory (e.g., Micropterus).
1Department of Aquaculture and Fisheries, University of Arkansas at Pine Bluff, Pine Bluff,
AR 71601. 2Arkansas Game and Fish Commission, Russellville, AR 72802. 3Department
of Forestry, Wildlife and Fisheries, University of Tennessee, Knoxville, TN 37996. *Corresponding
author - anthonyvfernando@gmail.com.
Manuscript Editor: Benjamin Keck
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Within the centrarchids, sunfishes (tribe Lepomini) are usually not considered
to be key piscivores in many aquatic food webs, even though many lepomines will
eat fishes opportunistically (Collar et al. 2009). Several studies have reported relationships
between body length and horizontal gape (measured as mouth width)
for various centrarchid species (e.g., Hale 1996, Hambright 1991, Hill et al. 2004,
Keast and Webb 1966, Lawrence 1958, Werner 1974). Most fishes consume piscine
prey held horizontally in the mouth; thus, it is more likely that horizontal
gape is the more limiting dimension than vertical gape (Mihalitsis and Bellwood
2017). Wainwright and Richard (1995) demonstrated that the trophic level of
centrarchids in food webs was often dependent on their size-dependent gape size.
For example, invertebrate-feeding but smaller-bodied sunfishes such as Lepomis
megalotis (Longear Sunfish) are routinely considered non-piscivorous (e.g., Collar
et al. 2009); however, fishes can comprise up to 29% of their diet (Robison and
Buchannan 1988). Although sunfishes are unlikely to be primary predators in most
impoundments, sunfish predation on juveniles and fry of desirable sportfishes may
be an unconsidered albeit significant source of first-year mortal ity.
Accurate modeling of interspecies interactions among centrarchids requires an
understanding of both the gape–body-length relationships and the body depth–
body-length relationships for many species; these data are not readily available in
the primary literature. Quantification of the physical limits to foraging behavior is
essential to modern predator–prey modeling efforts (Audzijonyte et al. 2014, Persson
and Diehl 1990). Understanding how horizontal gape and body depth relate to
length are essential to identifying the size window when certain species become
available as prey to sportfish, and at what size sportfish juveniles cease to be prey
for the fishes that will ultimately comprise their forage base. Knowledge of these
relationships is especially applicable to the centrarchids, considering their broad
distributions, high abundances, and fisheries-management significance in many
types of aquatic systems throughout North America.
Although inland-fisheries management has been increasingly moving towards
standardized methods (e.g., Bonar et al 2009), many large datasets contain only
total length or standard length, but rarely both. Thus, conversion between the 2
length-measures may be useful and necessary for state fisheries-management agencies.
Readily available conversion formulas, such as those presented by FishBase,
are often unsatisfactory because they are based on photographic measurements
from single individuals.
The primary objective of the present study was to develop mathematical models
that depicted relationships between horizontal-gape size and body length (both as
total length [TL] and standard length [SL]), and body depth and body length (as TL
and SL) for 20 centrarchid species common to North America. Data were largely
measured from fish specimens contained in museum collections. Our second objective
was to examine whether these mathematical relationships were consistent
with the predicted likelihood of piscivory for individual centrarchids as reported
by Collar et al. (2009). A third objective was to compare mathematical relationships
between TL and SL and seek to develop a generalized TL–SL equation for
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2018 Vol. 17, No. 2
centrarchids. We also assessed whether preservation effects had affected the ratios
of interest. Results of this study will support fisheries scientists and managers
involved with understanding species interactions within food webs dominated by
centrarchids, which represent the entire spectrum of piscivory in fish assemblages.
Methods
Sources of fishes
We obtained the fish used in this study from 3 sources: (1) specimens preserved
in 99% ethanol, following initial 10% formalin fixation (n = 301) from the Ichthyology
Teaching Collection at the University of Arkansas at Pine Bluff, AR (UAPB);
(2) specimens preserved in 100% isopropanol, following 10% formalin fixation
(n = 260) from the Zoology Teaching Collection at nearby Henderson State University,
Henderson, AR (HSU); and (3) juvenile Micropterus salmoides (Lacepede)
(Largemouth Bass) freshly preserved in 99% ethanol with no fixation (n = 156).
This latter group of Largemouth Bass was collected and measured in another study
that had been recently completed (Fernando 2015). Specimens from the UAPB and
HSU teaching collections were collected from the wild and had been preserved for
more than 1 year. The juvenile Largemouth Bass from Fernando (2015) had been
preserved for less than 1 year and were destroyed following otolith removal prior
to commencement of the present study. Measurements of SL were not taken from
these specimens.
Assessment of preservation effects
To assess whether long-term preservation of UAPB and HSU specimens had
altered the dimensions being examined, we compared morphometric ratios of longterm
preserved L. macrochirus Rafinesque (Bluegill) (n = 41) to those determined
from live Bluegills (n = 150). We randomly selected live Bluegill specimens from
3 segregated groups maintained at UAPB for other experiments. These groups
included specimens collected from a livestock watering pond, state hatchery, and
commercial farm. For each specimen (live and preserved), we measured TL and SL
to the nearest whole millimeter using rulers or measuring boards. We defined body
depth as the maximum distance from the dorsal surface of the fish to the ventral
surface of the fish along a line perpendicular to the specimen’s longest axis. We
used a ruler to measure body depths to the nearest whole millimeter. We defined
horizontal gape as the maximum distance between left and right maxilla of the
fish with the mouth closed, and measured this character to the nearest 0.01 mm
using digital calipers. We conducted an analysis of covariance (ANCOVA) to test
relationships between horizontal gape and body depth, and TL and SL between
preserved Bluegill from the UAPB collection and live Bluegill taken from the 3
sources listed above. We also compared mean horizontal gape–SL and body depth–
SL ratios between preserved and live Bluegill.
Objective 1
We measured TL, SL, body depth, and horizontal gape for each specimen of
the 20 species examined, using the same methods as described for the assessment
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of preservation effects. For each species, we assessed the influence of TL and SL
on horizontal gape and body depth using ordinary least-squares linear regression.
Models were fitted using horizontal gape and body depth as the dependent variables,
with TL and SL serving as the independent variables.
Objective 2
We classified the likelihood of piscivory for all 20 centrarchid species into 4
categories following Collar et al. (2009). These categories were intended to reflect
degrees of piscivory for each species, which we rated as high (3 species), moderate
(8 species), low (2 species), and not piscivorous (7 species) (Table 1). Two species,
Centrarchus macropterus (Lacepede) (Flier) and Lepomis miniatus (Redspotted
Sunfish), classified by Collar et al. (2009) as “not/moderate” piscivores were classified
here as having a “low” likelihood of piscivory based on local life-history
information that suggested these species occasionally consumed fishes (Robison
and Buchanan 1988).
We determined mean horizontal gape–SL and body depth–SL ratios from specimens
of each centrarchid species. We employed one-factor analysis of variance
(ANOVA) to assess differences in mean horizontal gape–SL and body depth–SL
ratios among the likelihood of piscivory categories. We performed Tukey’s honest
significant difference (HSD) to test pairwise differences among likelihoods of
piscivory with individual fish serving as replicates.
Objective 3
For each species, we assessed the relationship between TL and SL using ordinary
least-squares linear regression. Models were fitted using TL as the dependent
variable and SL as the independent variable. We conducted ANCOVA to test
among-species differences in TL–SL relationships, and to generate a generalized
TL–SL equation for centrarchids.
We set significance for all statistical tests for all 3 objectives at an alpha level of
0.05. In all analyses, individual fish served as the experimental unit. We performed
all statistical comparisons in the program R (R 3.2.0, The R Foundation for Statistical
Computing, Vienna, Austria).
Results
Preservation effects
There was a significant difference in horizontal gape–SL ratios among sources
of live Bluegill (F3,187 = 21.76, P < 0.001; Fig. 1). However, Tukey’s HSD indicated
no differences in horizontal gape–SL ratio between the preserved fish and those
originating from the commercial hatchery (P = 0.420) or the wild population (P =
0.055). All other possible pairwise comparisons of horizontal gape–SL ratio were
different (P < 0.001). With respect to body depth–SL ratios, sources of live Bluegill
significantly differed (F3,187 = 35.77, P < 0.001; Fig. 2). In particular, pairwise
comparisons detected no significant differences among the 2 hatcheries and the
preserved fish (P = 0.870–0.989), though body depth–SL ratios of wild Bluegill
were significantly less than all 3 other sources ( P < 0.001; Fig. 2).
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Objective 1
Regression statistics depicting the relationships of horizontal gape and body
depth to TL and SL are presented for 20 centrarchid species in Tables 1–4. Sample
sizes were variable across species (mean = 43 [SE = 11]), although n exceeded 20
for 13 of 20 species modeled. With respect to horizontal gape–TL models, fits were
generally good for most species; r2 values exceeded 0.90 for 16 of 20 models, with
Figure 1. Horizontal gape–SL ratio of live and preserved Bluegill; error bars represent 1 SE.
Figure 2. Body depth–SL ratio of live and preserved Bluegill; error bars represent 1 S E.
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Table 1. Model parameters and associated descriptive statistics for mathematical relationships between horizontal gape (mouth width) and total length (TL)
for 20 species of Centrarchidae. Likelihood of piscivory (modified from Collar et al. 2009) was categorized as H = high, M = moderate, L = low, and N =
not piscivorous. [Table continued on following page.]
Horizontal
TL (mm) gape (mm)
Common name Scientific name n Min Max Model r2 P 95% CI of b Source
Shadow Bass (M) Ambloplites ariommus Viosca 19 45 236 -2.559 + 0.146 TL 0.961 less than 0.001 0.132–0.161 Present study
Ozark Bass (M) A. constellatus Cashner & Suttkus 7 44 200 -2.315 + 0.131 TL 0.988 less than 0.001 0.116–0.146 Present study
Rock Bass (M) A. rupestris Rafinesque 7 24 172 -0.599 + 0.112 TL 0.995 less than 0.001 0.104–0.120 Present study
Flier (L) Centrarchus macropterus Lacepède 34 27 165 0.235 + 0.081 TL 0.955 less than 0.001 0.075–0.088 Present study
Green Sunfish (M) Lepomis cyanellus Rafinesque 39 51 181 -3.579 + 0.140 TL 0.954 less than 0.001 0.130–0.150 Present study
Pumpkinseed (M) L. gibbosus L. 6 47 120 -1.249 + 0.083 TL 0.983 less than 0.001 0.069–0.096 Present study
Warmouth (M) L. gulosus (Cuvier) 43 37 219 -2.358 + 0.150 TL 0.971 less than 0.001 0.142–0.158 Present study
Orangespotted Sunfish (N) L. humilis (Girard) 25 45 83 -1.156 + 0.105 TL 0.764 less than 0.001 0.080–0.129 Present study
Bluegill (N) L. macrochirus Rafinesque 191 37 191 -1.205 + 0.082 TL 0.916 less than 0.001 0.079–0.086 Present study
Dollar Sunfish (N) L. marginatus (Holbrook) 21 49 110 -2.319 + 0.123 TL 0.933 less than 0.001 0.108–0.138 Present study
Longear Sunfish (N) L. megalotis (Rafinesque) 92 62 160 -2.095 + 0.104 TL 0.856 less than 0.001 0.095–0.112 Present study
Redear Sunfish (N) L. microlophus (Günther) 19 42 190 -0.201 + 0.083 TL 0.982 less than 0.001 0.077–0.088 Present study
Redspotted Sunfish (L) L. miniatus Jordan 5 46 116 -0.561 + 0.099 TL 0.926 0.006 0.055–0.143 Present study
Spotted Sunfish (N) L. punctatus (Valenciennes) 36 34 130 -1.539 + 0.112 TL 0.832 less than 0.001 0.094–0.129 Present study
Bantam Sunfish (N) L. symmetricus Forbes 10 28 75 -0.462 + 0.109 TL 0.920 less than 0.001 0.085–0.134 Present study
Smallmouth Bass (H) Micropterus dolomieu Lacepède 33 55 316 -1.828 + 0.120 TL 0.958 less than 0.001 0.111–0.129 Present study
Spotted Bass (H) M. punctulatus Rafinesque 33 30 314 -1.574 + 0.117 TL 0.967 less than 0.001 0.109–0.124 Present study
Largemouth Bass (H) M. salmoides Lacepède 156 39 150 -0.888 + 0.101 TL 0.843 less than 0.001 0.094–0.108 Present study
A 31 99 1.88 + 0.078 TL Lawrence 1958
A 100 199 -1.88 + 0.111 TL Lawrence 1958
A 200 299 -5.16 + 0.129 TL Lawrence 1958
A 300 399 -7.96 + 0.137 TL Lawrence 1958
A 400 499 -29.41 + 0.196 TL Lawrence 1958
A 500 595 -56.36 + 0.248 TL Lawrence 1958
B 55 200 0.000 + 0.0968 TL 0.890 Shireman et al.
1978
B 200 603 -11.10 + 0.157 TL 0.950 Shireman et al.
1978
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Table 1, continued.
Horizontal
TL (mm) gape (mm)
Common name Scientific name n Min Max Model r2 P 95% CI of b Source
Largemouth Bass (H) M. salmoides C 6 15 -0.363 + 0.133 TL 0.269 Timmerman et
al. 2000
C 16 24 0.114 + 0.134 TL 0.272 Timmerman et
al. 2000
C 25 50 -0.152 + 0.116 TL 0.904 Timmerman et
al. 2000
121 50 425 -5.590 + 0.140 TL 0.960 Hill et al. 2004
220 7 100 0.0507 TL1.149 0.994 Johnson and
Post 1996
White Crappie (M) Pomoxis annularis Rafinesque 48 32 311 -1.919 + 0.091 TL 0.938 less than 0.001 0.084–0.098 Present study
4401 -2.155 + 0.141 TL 0.999 Hale 1996
Black Crappie (M) P. nigromaculatus Lesueur 38 67 306 -1.194 + 0.087 TL 0.946 less than 0.001 0.080–0.094 Present study
ALawrence (1958) measured 1699 Largemouth Bass but did not indicate how many fell into each size group.
BShireman et al. (1978) measured 310 Lar gemouth Bass but did not indicate how many fell into each size group.
CTimmerman et al. (2000) measured 267 fish but did not indicate ho w many fell into each size group.
Table 2. Model parameters and descriptive statistics for mathematical relationships between body depth and total length (TL) for 20 species of Centrarchidae.
[Table continued on following page.]
TL (mm) Body depth (mm)
Common name Scientific name n Min Max Model r2 P 95% CI of b Source
Shadow Bass Ambloplites ariommus 19 45 236 -3.554 + 0.377 TL 0.976 less than 0.001 0.347–0.406 Present study
Ozark Bass A. constellatus 7 44 200 -0.483 + 0.324 TL 0.998 < 0.001 0.307–0.341 Present study
Rock Bass A. rupestris 7 24 172 21.991 + 0.184 TL 0.818 0.003 0.094–0.273 Present study
Flier Centrarchus macropterus 34 27 165 -1.169 + 0.395 TL 0.976 less than 0.001 0.372–0.417 Present study
Green Sunfish Lepomis cyanellus 39 51 181 -2.615 + 0.375 TL 0.947 less than 0.001 0.346–0.404 Present study
-4.356 + 0.372 TL Lawrence 1958
Pumpkinseed L. gibbosus 6 47 120 -5.357 + 0.421 TL 0.971 less than 0.001 0.330–0.511 Present study
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Table 2, continued.
TL (mm) Body depth (mm)
Common name Scientific name n Min Max Model r2 P 95% CI of b Source
Warmouth L. gulosus 43 37 219 -4.979 + 0.386 TL 0.984 less than 0.001 0.371–0.402 Present study
117 18 190 -5.850 + 0.380 TL 0.990 Hill et al. 2004
Orangespotted Sunfish L. humilis 25 45 83 -2.502 + 0.367 TL 0.825 less than 0.001 0.296–0.438 Present study
Bluegill L. macrochirus 191 37 191 -11.334 + 0.455 TL 0.941 less than 0.001 0.438–0.471 Present study
-7.983 + 0.418 TL Lawrence 1958
29 41 206 -8.880 + 0.460 TL 0.990 Hill et al. 2004
92 -2.070 + 0.372 TL 0.980 less than 0.001 Dewey et al. 1997
143 20 80 -3.662 + 0.378 TL 0.990 Schramm and Zale 1985
Dollar Sunfish L. marginatus 21 49 110 -3.898 + 0.421 TL 0.962 less than 0.001 0.382–0.461 Present study
Longear Sunfish L. megalotis 92 62 160 -3.958 + 0.427 TL 0.863 less than 0.001 0.392–0.462 Present study
Redear Sunfish L. microlophus 19 42 190 -3.140 + 0.379 TL 0.998 less than 0.001 0.369–0.388 Present study
-2.096 + 0.346 TL Lawrence 1958
28 52 223 -6.230 + 0.400 TL 0.999 Hill et al. 2004
Redspotted Sunfish L. miniatus 5 46 116 -0.571 + 0.387 TL 0.877 0.012 0.160–0.613 Present study
Spotted Sunfish L. punctatus 36 34 130 -5.248 + 0.449 TL 0.932 less than 0.001 0.408–0.491 Present study
81 24 158 -3.840 + 0.420 TL 0.990 Hill et al. 2004
Bantam Sunfish L. symmetricus 10 28 75 -2.19 + 0.411 TL 0.969 less than 0.001 0.356–0.468 Present study
Smallmouth Bass Micropterus dolomieu 33 55 316 -3.086 + 0.245 TL 0.966 less than 0.001 0.228–0.261 Present study
Spotted Bass M. punctulatus 33 30 314 -1.022 + 0.257 TL 0.855 less than 0.001 0.219–0.294 Present study
Largemouth Bass M. salmoides 156 39 150 -3.392 + 0.306 TL 0.923 less than 0.001 0.283–0.328 Present study
A 31 99 0.008 + 0.200 TL Lawrence 1958B
A 100 199 -8.120 + 0.258 TL Lawrence 1958B
A 200 299 -32.798 + 0.344 TL Lawrence 1958B
A 300 399 -82.696 + 0.472 TL Lawrence 1958B
A 400 499 -136.572 + 0.574 TL Lawrence 1958B
A 500 595 -431.400 + 1.059 TL Lawrence 1958B
140 17 423 -3.380 + 0.250 TL 0.990 Hill et al. 2004
220 7 100 0.173 TL1.046 0.995 Johnson and Post 1996
White Crappie Pomoxis annularis 48 32 311 -3.515 + 0.332 TL 0.802 less than 0.001 0.284–0.381 Present study
Black Crappie P. nigromaculatus 38 67 306 -5.200 + 0.353 TL 0.959 less than 0.001 0.329–0.378 Present study
ALawrence (1958) measured 1699 Largemouth Bass but did not indicate how many fell into each size group.
BAlgebraically re-arranged from source.
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Table 3. Model parameters and descriptive statistics for mathematical relationships between horizontal gape (mouth width) and standard length (SL) for
20 species of Centrarchidae.
SL (mm) Horizontal gape (mm)
Common name Scientific name n Min Max Model r2 P 95% CI of b Source
Shadow Bass Ambloplites ariommus 19 37 200 -1.979 + 0.172 SL 0.963 less than 0.001 0.155–0.188 Present study
Ozark Bass A. constellatus 7 36 165 -2.458 + 0.161 SL 0.984 less than 0.001 0.139–0.183 Present study
Rock Bass A. rupestris 7 18 138 -0.530 + 0.140 SL 0.995 less than 0.001 0.130–0.151 Present study
15 130 150 0.120 SLA Keast and Webb 1966
Flier Centrarchus macropterus 34 21 133 0.282 + 0.101 SL 0.952 less than 0.001 0.093–0.109 Present study
Green Sunfish Lepomis cyanellus 39 40 155 -3.018 + 0.164 SL 0.946 less than 0.001 0.151–0.177 Present study
-2.635 + 0.178 SL Werner 1974
Pumpkinseed L. gibbosus 6 42 95 -1.779 + 0.112 SL 0.983 less than 0.001 0.093–0.130 Present study
Warmouth L. gulosus 43 30 184 -1.867 + 0.173 SL 0.976 less than 0.001 0.165–0.182 Present study
Orangespotted Sunfish L. humilis 25 36 69 -1.937 + 0.141 SL 0.920 less than 0.001 0.124–0.159 Present study
Bluegill L. macrochirus 191 32 153 -0.820 + 0.098 SL 0.907 less than 0.001 0.093–0.102 Present study
0.217 + 0.093 SL 0.980 Werner 1974
15 125 150 0.120 SLA Keast and Webb 1966
Dollar Sunfish L. marginatus 21 39 92 -2.167 + 0.147 SL 0.939 less than 0.001 0.129–0.164 Present study
Longear Sunfish L. megalotis 92 50 130 -1.965 + 0.127 SL 0.856 less than 0.001 0.116–0.138 Present study
Redear Sunfish L. microlophus 19 33 150 -0.143 + 0.103 SL 0.977 less than 0.001 0.096–0.111 Present study
Redspotted Sunfish L. miniatus 5 36 98 -0.029 + 0.111 SL 0.920 0.006 0.060–0.163 Present study
Spotted Sunfish L. punctatus 36 27 110 -1.098 + 0.129 SL 0.833 less than 0.001 0.109–0.149 Present study
Bantam Sunfish L. symmetricus 10 23 62 -0.520 + 0.134 SL 0.919 less than 0.001 0.103–0.164 Present study
Smallmouth Bass Micropterus dolomieu 33 47 274 -1.768 + 0.144 SL 0.958 less than 0.001 0.134–0.155 Present study
Spotted Bass M. punctulatus 33 22 261 -1.667 + 0.141 SL 0.962 less than 0.001 0.131–0.151 Present study
Largemouth Bass M. salmoides 15 350 500 0.16 SLA Keast and Webb 1966
B 265 19 324 Log10 (Gape width) = 0.991 . . Huskey and Turingan
1.06 Log10 (SL) - 0.90 2001
272 20 324 Log10 (Gape width) = 0.991 Huskey and Turingan
1.11 Log10 (SL) - 0.98 2001
White Crappie Pomoxis annularis 48 25 251 -1.783 + 0.113 SL 0.953 less than 0.001 0.106–0.120 Present study
Black Crappie P. nigromaculatus 38 50 251 -0.469 + 0.104 SL 0.946 less than 0.001 0.095–0.112 Present study
15 130 220 0.09 SLA Keast and Webb 1966
AReported as a percentage of SL.
BPossibly M. floridanus (Lesueur) (Florida Bass).
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Table 4. Model parameters and descriptive statistics for mathematical relationships between body depth and standard length (SL) for 20 species of Centrarchidae.
SL (mm) Body depth (mm)
Common name Scientific name n Min Max Model r2 P 95% CI of b Source
Shadow Bass Ambloplites ariommus 19 37 200 -2.265 + 0.444 SL 0.986 less than 0.001 0.418–0.470 Present study
Ozark Bass A. constellatus 7 36 165 -0.886 + 0.399 SL 0.996 less than 0.001 0.372–0.424 Present study
Rock Bass A. rupestris 7 18 138 21.805 + 0.235 SL 0.852 0.002 0.134–0.337 Present study
15 130 150 0.410 SLA Keast and Webb 1966
Flier Centrarchus macropterus 34 21 133 -0.847 + 0.487 SL 0.958 less than 0.001 0.451–0.523 Present study
Green Sunfish Lepomis cyanellus 39 40 155 -1.243 + 0.441 SL 0.946 less than 0.001 0.406–0.475 Present study
Pumpkinseed L. gibbosus 6 42 95 -8.283 + 0.570 SL 0.985 less than 0.001 0.482–0.659 Present study
72 -3.250 + 0.463 SL 0.990 Hambright 1991
Warmouth L. gulosus 43 30 184 -3.578 + 0.445 SL 0.982 less than 0.001 0.426–0.464 Present study
Orangespotted Sunfish L. humilis 25 36 69 -4.426 + 0.481 SL 0.931 less than 0.001 0.426–0.536 Present study
Bluegill L. macrochirus 191 32 153 -9.374 + 0.544 SL 0.939 less than 0.001 0.524–0.564 Present study
15 125 150 0.520 SLA Keast and Webb 1966
Dollar Sunfish L. marginatus 21 39 92 -3.189 + 0.500 SL 0.954 less than 0.001 0.449–0.552 Present study
Longear Sunfish L. megalotis 92 50 130 -2.379 + 0.509 SL 0.820 less than 0.001 0.459–0.559 Present study
Redear Sunfish L. microlophus 19 33 150 -2.920 + 0.473 SL 0.995 less than 0.001 0.456–0.490 Present study
Redspotted Sunfish L. miniatus 5 36 98 1.583 + 0.435 SL 0.866 0.014 0.167–0.703 Present study
Spotted Sunfish L. punctatus 36 27 110 -3.737 + 0.522 SL 0.947 less than 0.001 0.480–0.564 Present study
Bantam Sunfish L. symmetricus 10 23 62 -2.432 + 0.504 SL 0.974 less than 0.001 0.441–0.568 Present study
Smallmouth Bass Micropterus dolomieu 33 47 274 -2.869 + 0.294 SL 0.961 less than 0.001 0.273–0.316 Present study
Spotted Bass M. punctulatus 33 22 261 -1.400 + 0.312 SL 0.858 less than 0.001 0.266–0.357 Present study
Largemouth Bass M. salmoides 15 350 500 0.370 SLA Keast and Webb 1966
White Crappie Pomoxis annularis 48 25 251 -2.696 + 0.408 SL 0.799 less than 0.001 0.348–0.468 Present study
Black Crappie P. nigromaculatus 38 50 251 -2.604 + 0.425 SL 0.973 less than 0.001 0.402–0.449 Present study
15 130 220 0.420 SLA Keast and Webb 1966
AReported as a percentage of SL.
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values varying from 0.764–0.995 (average = 0.929; Table 1). For body depth–TL
models, r2 values varied from 0.802 to 0.998 (average = 0.939 and exceeded 0.900
for 14 of 20 models (Table 2). For horizontal gape–SL models, r2 values varied
from 0.833 to 0.995 (average = 0.944) and exceeded 0.900 for 18 of 20 models
(Table 3). For body depth–SL models, r2 values varied from 0.799 to 0.996 (average
= 0.936) and exceeded 0.900 for 15 of 20 models (Table 4).
Objective 2
There were distinct differences in mean horizontal gape–SL ratios among piscivory
likelihood categories (F3,702 = 70.66, P < 0.001); all piscivory likelihood
categories differed significantly from each other (Fig. 3). We observed the smallest
horizontal gape–SL ratio in non-piscivorous centrarchids (0.083 ± 0.005 for Lepomis
gibbosus [Pumpkinseed], and 0.086 ± 0.001 for Bluegill), while the greatest
horizontal gape–SL ratio was observed in highly piscivorous centrarchids (0.126
± 0.002 for M. dolomieu [Smallmouth Bass], and 0.122 ± 0.003 for Micropterus
punctulatus [Spotted Bass]). Mean body depth–SL ratios also differed among
piscivory likelihood categories (F3,702 = 91.24, P < 0.001). Although the pairwise
difference between non-piscivorous species and species with a low likelihood of
piscivory was not significant (P = 0.052), the other pairwise comparisons were all
significant (P < 0.001) (Fig. 4). We found the largest body depth–SL ratios from
species with low likelihoods of piscivory (0.468 ± 0.008 for Flier, and 0.461 ±
0.020 for Redspotted Sunfish); the smallest body depth–SL ratio occurred in the
species with the highest likelihoods of piscivory (0.265 ± 0.004 for Smallmouth
Bass, and 0.290 ± 0.11 for Spotted Bass).
Figure 3. Mean horizontal gape–SL classified by likelihood of piscivory; error bars represent
1 SE. Likelihood of piscivory categories modified from Coll ar et al. (2009).
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Objective 3
Linear-regression analysis indicated that the slope of the composite TL–SL relationship
for all 20 centrarchids differed from zero (t = 243.3, df = 703, r2 = 0.988,
P < 0.001; Fig. 5). ANCOVA results suggested that slope coefficients from the
Figure 4. Mean body depth–SL classified by likelihood of piscivory; error bars represent 1
SE. Likelihood of piscivory categories modified from Collar et a l. (2009).
Figure 5. Generalized relationship of SL to TL for the family Centrarchidae. Each data point
represents an individual fish from 1 of the 20 species assessed. Trend line indicates significant
positive relationship (t = 243.3, df = 703, r2 = 0.988, P < 0.001).
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TL–SL model were similar among species (F18,667 = 1.438, P = 0.107), which indicated
that the slopes for individual species were statistically parallel. We detected
significant among-species differences with respect to the intercept coefficients
(F19,667 = 5.239, P < 0.001) of the TL–SL models. Intercept coefficients varied from
–5.74 to 10.16 mm across species, and averaged 2.30 mm. There was no apparent
pattern based on feeding mode with respect to the species-specific intercept coefficients.
This model produced a generalized equation for conversion of SL to TL in
centrarchids as:
TL = 2.761 + 1.202 SL
All measurements taken and the script to perform the analyses described above have
been archived using Dryad and are available online at doi:10.50 61/dryad.17m23.
Discussion
Long-term preservation techniques are known to induce changes in fish morphometrics
over long time-periods (Peterson and VanderKooy 1996), but we detected
little evidence of these effects in this study. We found no differences between the
horizontal gape–SL or body depth–SL ratios of live fish specimens compared to
those preserved for >12 months. Ratios from preserved fish were intermediate in
the range of measured values from all 3 sources of live fish. Although this finding
was based only on Bluegill, it seemed unlikely that this characteristic would vary
greatly across different centrarchid species. Thus, models developed in the present
study should be generalized enough to be applicable for fisheries-management
purposes. These models would be especially useful for studies attempting to assess
interspecies interactions or quantify predator–prey interaction s.
Differences in horizontal gape–SL ratios between the live and preserved fish
were small (0.080–0.094; Fig. 1). The greater variation observed with statehatchery
fish compared to commercial-hatchery fish or wild fish was unexpected.
However, this finding could have reflected commercial breeding practices, whereby
a specific Bluegill morphology was artificially selected for, perhaps even inadvertently.
Similarly, low variation in horizontal gape–SL ratios in both wild and
preserved fish (which were initially collected as wild fish) also might reflect natural
selection forces occurring in the wild. Wild Bluegill demonstrated a substantially
smaller body depth–SL ratio (0.36) than both the preserved fish and fish from the
other 2 hatcheries (0.43–0.44; Fig. 2). The wild Bluegill used in this study were
collected from a small, unmanaged pond on the UAPB campus with virtually no
structure or large-bodied piscivorous fishes. It was possible that Bluegill inhabiting
this pond have adapted a more streamlined, limnetic-zone body form (e.g., Layzer
and Clady 1987).
Our results have been influenced by the fact that the HSU and UAPB collections
were substantially based on field collections made in Arkansas. Within Arkansas,
Bluegill have been widely and indiscriminately stocked as forage by both private
landowners and government agencies since the 1940s. Intermediate values in the
morphometric ratios we measured possibly reflected a mix of hatchery and wild
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origins in the preserved specimens, even though all fish were originally collected
in the wild.
Although it may have been preferable to use live fish throughout this study, doing
so would have required intensive state-wide fish collections that we deemed
unfeasible. We feel it was improbable that such a study could have been conducted
in the current funding environment. Use of preserved fishes may have underestimated
the maximum body depth of prey for each species, but our horizontal-gape
measurements were similar to the horizontal maxillary oral gape as defined by
Mihalitsis and Bellwood (2017). The only exception was that those authors had
manipulated the mouth to its maximum stretched position whereas we measured
fish with the mouth closed.
Length, depth, and gape relationships
This study documents strong linear relationships between both horizontal gape
and body depth, and TL and SL for all 20 centrarchid species examined. This statement
was true even when thoroughly considering the influence of preservation.
Overall, 61 of 78 models fitted exhibited r2 values exceeding 0.90. Determination
of such sizes is necessary for modern mechanistic approaches to population modeling
(Audzijonyte et al. 2014, Persson and Diehl 1990). In fisheries-management
contexts, opportunistically piscivorous sunfishes may need to be considered as
predators of juvenile sportfishes until they outgrow gape limitations. More research
utilizing existing institutional collections of fishes to find morphological limits to
behavior should be conducted on other regionally important freshwater fishes, including
the North American families Moronidae and Percidae.
Nearly all centrarchids will consume fish prey opportunistically, provided
their gape is large enough to permit consumption (Wainwright and Richard 1995).
Horizontal gape–SL ratios increased directly relative to likelihood of piscivory,
which was consistent with model predictions. In particular, species with the greatest
likelihoods of piscivory (e.g., Micropterus spp.) displayed significantly greater
horizontal gape–SL ratios than species with lower likelihoods of piscivory (e.g.,
all Lepomis spp., Ambloplites spp., Pomoxis spp., and Centrarchus macropterus).
Collar et al. (2009) suggested that the diversity of mouth shapes in centrarchids
was constrained due to some level of piscivory being present throughout the family.
Although our interpretation of these results may be partly confounded by effects of
shared ancestry, centrarchids appear to have at least some morphological variety
driven by feeding type; more-piscivorous centrarchids consistently had proportionately
larger mouths than non-piscivorous or less-piscivorous species. Conversely,
centrarchids exhibiting greater likelihoods of piscivory (e.g., Micropterus spp.)
also had lower body depth–SL ratios, which was consistent with more streamlined
body forms. Although this body form is more associated with pursuit predators
(e.g., Morone spp. or Sander spp.), this trait would still be consistent with an ambush
predator (e.g., Micropterus spp.) when only centrarchids are considered.
Body depth–SL ratios increased monotonically as the likelihood of piscivory
for species decreased, but then declined for non-piscivorous species (e.g., Longear
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Sunfish and Spotted Sunfish) that feed mostly on small crustaceans, mollusks, and
insect larvae. In effect, a greater body depth–SL ratio is advantageous when maneuvering
through vegetation or other littoral-zone structure for mobile prey. There is
little advantage to a greater body depth–SL ratio when feeding on less-mobile prey.
This general relationship may be modified by the presence of predators. In prey
species, rapidly increasing body depth in the presence of predators may also provide
a size-refugium that permits access to additional diet resources (e.g., Persson
et al. 1996). Presence of predator cues has been demonstrated to increase the body
depth–fork length ratio with Pumpkinseed (Januszkiewicz and Robinson 2007).
In addition, within-species variation in body morphology has been found to be associated
with predation risk rather than heritability in Rutilus rutilus L. (Common
Roach) (Scharnweber et al. 2013).
The present study reports a strong linear relationship between TL and SL for the
20 centrarchid species examined, which produced a reliable generalized TL–SL
equation. Carlander (1977) summarized many aspects of studies of fish morphometrics,
including TL–SL ratio. Within the centrarchids, Carlander (1977) reported
a minimum TL–SL ratio of 1.121 for Largemouth Bass, and a maximum TL–SL
ratio of 1.388 for Pomoxis nigromaculatus (Black Crappie). Although these represent
relatively extreme values, even for these species, the majority of TL–SL ratios
suggested by Carlander (1977) fell within the 95% confidence limits of the TL–SL
slope generated in the present study. Thus, the generalized equation reported here
may be useful for converting SL to TL in centrarchids, though the researcher should
be mindful that individual populations of any species can exhibit local variability
unique to that population. The funnel-shaped plots of horizontal gape against TL
(Fig. 6) and body depth against TL (Fig. 7) support using species-specific models
rather than a generalized model for those characteristics.
The models developed in this study should be sufficiently robust to be of wide
use. The 20 species that we included represent the majority of the North American
centrarchid fauna, and all species important to fisheries management. Centrarchid
species excluded from this study were few, and none were species readily available
for measurement. The only centrarchid genera excluded from this study were Acantharchus,
Archoplites, and Enneacanthus. Acantharchus includes only 1 extant
species, Acantharchus pomotis (Baird) (Mud Sunfish). This species is a smallbodied
fish occurring only in Atlantic Slope rivers of the eastern US. Archoplites
interruptus (Girard) (Sacramento Perch) is the only member of its genus, and the
only centrarchid naturally found west of the Rocky Mountains. The 3 species of
Enneacanthus are diminutive centrarchids that live in marginal habitats and would
not likely be included in any fisheries management plan.
In modern fisheries management, fishes are often released alive unless hard
structures such as otoliths are needed for ageing. As a result, the managers often
only have measurements of length (either SL or TL depending on the standards of
the agency conducting the sampling) and weight. Sunfishes (Bluegill in particular)
are often assumed to be prey for sportfishes such as Largemouth Bass. However,
an appropriate subdivision of the sunfish population to identify what proportions
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2018 Vol. 17, No. 2
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are available as prey and predator requires an understanding of how body depth
increases with length. It is likewise important to understand how sunfish gape
increases with length because sunfish predation on fry and juveniles may be more
prevalent than previously believed (e.g., Robinson and Buchanan 1988). Although
modeling of this interaction has rarely been attempted, more detailed modeling of
Figure 6. Scatterplot of all horizontal-gape measurements against TL. Funnel shaped plot
suggests species-specific models are more appropriate than a gen eral regression.
Figure 7. Scatterplot of all body-depth measurements against TL. Funnel shaped plot suggests
species-specific models are more appropriate than a genera l regression.
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2018 Vol. 17, No. 2
interspecies interactions may permit more efficient allocation of hatchery resources
in the future. This need has become more apparent as natural resource agencies deal
with decreasing budgets for hatchery operations.
Acknowledgments
The authors acknowledge the assistance of S. Lochmann for access to the UAPB Ichthyology
Teaching Collection and laboratory space, R. Tumilson for access to the HSU
Zoology Collection and laboratory space, and A. Sanders, H. Dickey, and P. Fernando for
assistance with measurements.
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