Geographic and environmental variation in Bryconops sp. cf.
melanurus (Ostariophysi: Characidae) from the Brazilian Pantanal
Brian Sidlauskas1,2*, Barry Chernoff 3, and Antonio Machado-Allison2,4
1
University of Chicago, Committee on Evolutionary Biology, 1025 E. 57th Street, Chicago, IL 60637, USA
(e-mail: bls@uchicago.edu)
2
The Field Museum, Division of Fishes, 1400 S. Lake Shore Drive, Chicago, IL 60605, USA
3
Wesleyan University, Departments of Biology and Earth and Environmental Sciences, Middleton, CT 06459, USA
(e-mail: bchernoff@wesleyan.edu)
4
Universidad Central de Venezuela, Instituto Zoología Tropical, Apto Correos 47058, Caracas 1041-A, Venezuela
(e-mail: amachado@strix.ciens.ucv.ve)
Received: July 5, 2004 / Revised: September 2, 2005 / Accepted: September 6, 2005
Ichthyological
Research
©The Ichthyological Society of Japan 2006
Ichthyol Res (2006) 53: 24–33
DOI 10.1007/s10228-005-0310-6
Abstract Morphometric analyses of 220 specimens of a characid, Bryconops sp. cf. melanurus, from
the Brazilian Pantanal were used to describe allometric growth in that species and determine whether
specimens from highland habitats were more streamlined than those from lowland habitats. Relative
warp analysis of 14 landmarks and principal component analysis of 28 interlandmark distances returned complementary results. The increased streamlining of the highland specimens is highly consistent with known inductive effects of high water velocity on fish phenotypes. Genetic differentiation and
inductive effects of temperature variation are also potential explanations of the observed phenotypic
differentiation.
Key words Ecomorphology · Morphometrics · Polymorphism · South America
I
ndividuals of single fish species that inhabit different
geographic regions or are exposed to different environmental conditions frequently exhibit different phenotypes
(Gould and Johnston, 1972; Brett, 1979; Schlichting and
Pigliucci, 1996). Among the many environmental factors
that can induce intraspecific variation in fishes, the effects
of differences in temperature (Hubbs, 1922; Barlow, 1961;
Beacham, 1990), water velocity (Claytor et al., 1991;
McLaughlin and Grant, 1994; Imre et al., 2002), and microhabitat (Lundberg and Stager, 1985; Layzer and Clady, 1987;
O’Reilly and Horn, 2004) are among the best documented.
Despite extensive research on the structure and cause of
phenotypic variation in fishes from the Northern Hemisphere (most foregoing citations), there have been fewer
studies in fishes from South American freshwaters (but see
Lundberg and Stager, 1985; Wimberger, 1992; Fink and
Machado-Allison, 2001; Langerhans et al., 2003). Many
South American species are known from only a handful of
collections, and even widespread species may be poorly
collected or rare at any given locality. Therefore, large series
of South American conspecifics from a variety of localities
and habitats may provide uncommon opportunities to
examine the geographic and environmental structure of
phenotypic variation.
Between 24 August and 14 September 1998, we collected
a large series of an undescribed characid fish species,
Bryconops sp. cf. melanurus, from 23 localities in the world’s
largest wetland, the Pantanal of Mato Grosso do Sul, Brazil
(Fig. 1). Bryconops sp. cf. melanurus from the Pantanal belongs to a monophyletic group including B. melanurus
(Bloch), B. inpai (Knöppel et al.), and B. affinis (Günther)
(Chernoff and Machado-Allison, 1999).
Bryconops sp. cf. melanurus and Bryconops melanurus
are distinguished from the other members of this group
by the coloration of the caudal fin. The caudal fins of
Bryconops sp. cf. melanurus and B. melanurus have a central
dark stripe that is lacking in all other species of Bryconops.
Bryconops melanurus has a clearly defined stripe that occupies the central rays of the caudal fin with clear areas above
and below the stripe (Chernoff et al., 1994: fig. 2). In the
species from the Pantanal, the caudal fin stripe extends well
up onto the fin rays of the dorsal lobe, and in larger specimens almost the entire dorsal lobe of the caudal fin is darkened. Bryconops. sp. cf. melanurus and B. melanurus also
differ in the thickness of the lateral stripe, the anteroposterior position of the pelvic-fin insertion, and the degree of
denticulation of the gill rakers of the first pharyngeal arch.
The two species also inhabit nonoverlapping geographic
ranges, with B. melanurus occurring in the Guyanas
(Chernoff et al., 1994).
Because this sample of Bryconops sp. cf. melanurus was
collected from a variety of highland and lowland stream
habitats, it provided an excellent opportunity to study intraspecific phenotypic variation in the context of environmental and geographic variation. Our objectives in this
study were (1) to quantify the phenotypic variation of
Variation in Bryconops sp. cf. melanurus
25
Bryconops sp. cf. melanurus, and (2) to determine whether
geographic and/or environmental categories defined phenotypically differentiated groups in this sample of this species.
Materials and Methods
Specimens examined.—After excluding badly contorted
individuals, we measured 220 specimens of Bryconops sp. cf.
melanurus ranging from 20 mm to 79 mm standard length,
collected from 23 sampling localities. These specimens represent a complete postlarval ontogenetic series. They are
catalogued in The Field Museum of Natural History
(FMNH 108397–108419). Specific locality information,
including longitude and latitude, is available at http://
fm1.fieldmuseum.org/collections/search.cgi?dest=fish. To
our knowledge, no other examples of this species exist in
collections.
Classification of specimens.—The 23 sampling localities
were classified into five geographic regions: Anhumas River,
lower Negro River, middle Negro River, Miranda River,
and Taboco River (Fig. 1, Table 1). These five regions were
Fig. 1. Collection map for the Pantanal. Open circles, lowland localities;
filled circles, highland localities. Some symbols in the lowland regions
represent multiple collection localities
recognized on the bases of hydrologic separation among
rivers, geographic separation among the sampling localities,
differences in the structure of the fish and riparian plant
communities, and differences in geology and soil type
(Willink et al., 2000). Collection localities in the Anhumas
River and middle and lower Negro River all lay within the
Pantanal wetlands at low elevations. Exact elevations were
not recorded, but the Pantanal wetlands are known to be
between 80 and 180 m above sea level (Assine and Soares,
2004) and the sampling localities were situated well within
the main topographic depression that forms the Pantanal.
Therefore, the collection localities in the Negro and
Anhumas Rivers are at the lower end of the range of elevations cited by Assine and Soares (2004), approximately
100 m above sea level. Conversely, the collection localities in
the Miranda and Taboco Rivers lie in the highlands that
surround the Pantanal wetlands. These highland localities
are at 200 m above sea level or higher (Assine and Soares,
2004) and occur in a region characterized by cerrado
vegetation or semideciduous forest as opposed to wetland
vegetation.
We also used the published locality information (Willink
et al., 2000) to assign each sampling locality to one of
four habitat types: river channels, backwaters, swamps, and
springs (Table 1). The river channel category includes main
channels as well as localities near the banks of main channels. The backwater category includes backwaters, sloughs,
and lagoons. The swamp category represents muddy, blackwater marshes with abundant submerged vegetation. The
spring category represents narrow streams with swift, clear
water running over bedrock and sand. The two specimens in
FMNH 108412 were not classified in a habitat type and were
excluded from the habitat-based analysis because of ambiguity in the published habitat information (Willink et al.,
2000).
Landmarks and data collection.—To quantify the phenotypic variation of Bryconops sp. cf. melanurus, we used relative warp analysis (RWA) (Bookstein, 1989, 1991; Rohlf,
1993) on 14 digitized landmarks per specimen (Fig. 2) and
principal components analysis (PCA) on 28 interlandmark
measurements (Fig. 2; Table 2). Our choice of landmarks
mirrors studies of other Bryconops species (MachadoAllison et al., 1996; Chernoff and Machado-Allison, 1999).
Table 1. Number of specimens collected from each geographic region and environmental category, including all examined Bryconops sp. cf. melanurus minus a small number of contorted
specimens
River channel
Backwater
Swamp
Spring
Ambiguous
Total
—
1
4
—
—
—
—
2
—
36
96
61
Lowland
Anhumas
Lower Negro
Middle Negro
Highland
Miranda
Taboco
15
—
—
—
—
—
—
12
—
—
15
12
Total
100
101
5
12
2
220
1
37
47
35
56
10
26
B. Sidlauskas et al.
Table 2. Eigenvalues and eigenvector loadings for PC1–4
Eigenvalue
Percent Eigenvalue
LM
1, 6
1, 2
1, 3
1, 10
1, 9
1, 8
3, 9
3, 4
7, 8
4, 5
6, 7
5, 7
4, 8
4, 9
3, 8
5, 8
5, 6
4, 7
3, 10
9, 10
1, 14
12, 13
1, 12
1, 11
13, 14
11, 12
11, 13
11, 9
PC1
PC2
PC3
PC4
2.133
97.98
0.022
1.02
0.011
0.49
0.007
0.31
Distance
SL
DORHEAD
PREDORS
PREPECT
PREPELV
PREANAL
BDEPTH
DBASE
ABASE
INTERDOR
CPEDLENG
AD_ATERM
DTER_AOR
DTER_P2O
DOR_AOR
AD_AORIG
AD_HYP
DTER_ATE
DORIG_P1
P1_P2
HEAD
EYE
SNOUT
JAW
POSTORB
MAX_AORB
MAX_PORB
MAX_P2
Eigenvector loadings
PC1
PC2
PC3
PC4
0.185
0.143
0.172
0.165
0.173
0.184
0.221
0.211
0.201
0.195
0.193
0.212
0.227
0.218
0.225
0.207
0.198
0.202
0.197
0.183
0.156
0.151
0.153
0.177
0.163
0.190
0.182
0.172
-0.018
0.046
0.020
0.112
0.028
0.006
-0.059
-0.153
0.012
0.001
-0.167
-0.073
-0.062
-0.066
-0.077
-0.032
-0.136
-0.001
-0.054
-0.070
0.128
-0.033
0.913a
0.152
0.005
-0.089
0.009
-0.026
-0.082
0.046
0.022
0.063
0.032
0.016
0.091
0.202a
-0.018
-0.082
-0.656a
0.019
0.026
0.088
0.045
-0.015
-0.527a
-0.043
0.018
-0.006
0.114
0.220a
-0.168
0.130
0.130
0.224a
0.183
-0.012
0.026
0.069
0.005
0.115
0.042
-0.015
-0.246a
-0.377a
0.036
0.075
0.149
-0.220a
-0.191
-0.280a
-0.205a
-0.089
0.136
0.034
-0.117
-0.025
0.148
0.269a
-0.144
0.232a
0.150
0.413a
0.372a
0.002
LM column indicates landmarks used to calculate each distance (see Fig. 2)
a
Loadings with absolute magnitude greater than 0.20
We inserted size 0000 insect pins into each specimen under
a dissecting microscope to mark the precise location of 13 of
the landmarks. We did not pin the tip of the snout.
We suspended each pinned specimen approximately
1 cm above the surface of a Hewlett-Packard Scanjet ADF
flatbed scanner and captured images as 600 dpi TIFF files
without smoothing or sharpening. Color and contrast were
adjusted to improve clarity. Trials with graph paper at the
same height above the surface indicate that the imaging
error of this method is £0.003 mm.
Landmarks were digitized using TPSDIG ver. 1.20 (Rohlf,
1998a). We tested precision by digitizing five specimens
five times each and calculating the error variance at each
landmark for each specimen. Error variances range from
0.05 mm2 to 0.12 mm2 and are much less than the variance
among specimens.
We transformed the 28 distance variables to natural logs
(ln) to render their variances independent of their means
and linearize allometries (Bookstein et al., 1985; Sokal and
Rohlf, 1995). We computed the principal components (PCs)
from the variance–covariance matrix of ln distances in
Statistica BASIC (StatSoft, 2002). Landmark configurations
were scaled to unit centroid size (Bookstein et al., 1985) and
aligned to their consensus with Generalized Procrustes
Analysis (GPA) (Rohlf and Slice, 1990; Dryden and Mardia,
1998) in TPSRELW ver. 1.18 (Rohlf, 1998b). Relative warps
(RWs) were calculated from aligned specimens (a = 0) with
TPSRELW (Rohlf, 1998b). Regression of distance in tangent space on Procrustes distance in TPSSMALL ver. 1.19
(Rohlf, 1998c), indicated that shape variation in this dataset
is small enough to be linear in the tangent plane.
Statistical analyses.—To determine whether geographic
and/or environmental categories defined phenotypically
differentiated groups in this sample of Bryconops sp. cf.
melanurus, we used a series of analyses of covariance
(ANCOVA) and multivariate analyses of variance
Variation in Bryconops sp. cf. melanurus
Fig. 2. Landmarks and distances used in morphometric analysis: (1) tip
of the snout; (2) posteriormost tip of supraoccipital crest; (3) dorsal-fin
origin, marked at the anterior junction of the first ray with the dorsal
midline; (4) posterior end of the dorsal-fin base, marked at the junction
of the last fin ray with the dorsal midline; (5) anterior junction of the
adipose fin with the dorsal midline; (6) posterior margin of hypural
plate, marked along the body midline; (7) posterior end of anal-fin base,
marked at the junction of the last anal ray with the ventral midline; (8)
anterior end of the anal-fin base, marked at the junction of the first anal
ray with the ventral midline; (9) left pelvic-fin insertion; (10) left pectoral-fin insertion; (11) posterior tip of the left maxilla; (12) anteriormost
point along bony margin of the orbit; (13) posteriormost point along
bony margin of the orbit; (14) posteriormost point of the opercle
(MANOVA) partitioned by region or habitat. These analyses were carried out on selected sets of eigenvectors or
relative warps with nonequivalent eigenvalues or singular
values as determined by Anderson’s test for equivalency of
eigenvalues (Anderson, 1963; Morrison, 1990:336). Because
such sets of eigenvectors describe the unique major axes of
elliptical distributions, they contain most or all biologically
meaningful variation.
We analyzed the environmental and geographic structure
of allometric PCs and RWs by analyses of covariance
(ANCOVAs) using ln centroid size as the covariate. Allometric PCs and RWs were identified by their significant correlation with centroid size (see Results). We also compared
PCs to a vector of perfect isometry (Anderson, 1963;
Morrison, 1990:337) to distinguish allometric shape change
from pure size change. Where overall ANCOVA comparisons were significant, we calculated a series of pairwise
ANCOVAs post hoc to evaluate the significance of each
possible pairwise comparison between regions or habitats,
thereby determining which pairs of categories contained
specimens with significantly different growth allometries.
By analyzing allometric components separately from
nonallometric components, we avoided diagnosing shape
differences among samples that differed only in the size of
individuals.
We analyzed the environmental and geographic structure
of the nonallometric PC and RW scores with a series of oneway MANOVAs, a technique commonly used in the analysis
of categorized morphometric data (Zelditch et al., 2004).
Multiway MANOVA cannot be applied to this dataset,
because not all habitat types occur in all regions and the
precise amount of variance explained by each factor cannot
be calculated (Zelditch et al., 2004). Where overall
MANOVA comparisons were significant, we calculated
Tukey honest significant differences, unequal N (HSD) post
hoc to evaluate the significance of each possible pairwise
comparison between regions or habitats. The post hoc tests
determined which pairs of regions or habitats contained
27
specimens with significantly different mean body shapes in
this sample of Bryconops sp. cf. melanurus.
To confirm that the difference between highland
(Miranda and Taboco) and lowland (Anhumas and lower
and middle Negro) regions obtained by the multivariate
tests (see Results) reflected significant differences in the
univariate distances, we performed univariate ANCOVAs
with ln centroid size as the covariate on the 14 lntransformed interlandmark distances (50%) that most
strongly influenced the specimen scores on the PCs and
RWs that differed between elevations. We identified the 14
distances in the following manner: for the allometric PC1 we
chose the distances corresponding to the most allometric
loadings, namely those greater than 0.21 or less than 0.16.
For the nonallometric PC4 we chose all measurements with
loadings of absolute magnitude 0.20 or greater. For RW1
and RW3 we compared the deformation grids corresponding to the endpoints of the observed variation, determined
qualitatively which landmarks differed most between the
extremes, and chose the distances linking those landmarks.
All distances contributing to at least one significant PC or
RW were included in the univariate ANCOVAs. To ensure
that we compared populations of similar size distributions,
we removed the 156 smallest specimens from the lowland
group (Anhumas, upper and middle Negro) and the single
smallest specimen from the highland group (Miranda,
Taboco). The exclusion of these specimens equalized the
centroid size means of the subgroups at 72.9 mm2 and approximately equalized the centroid size ranges (highland
range, 57.0–95.2 mm2; lowland range, 64.6–102.0 mm2). We
calculated the significance of each univariate ANCOVA and
tested for homogeneity of variances (Levene’s test) and
slopes. We also calculated the mean and standard deviation
of each distance for both subgroups.
Because of multiple uses of the same data, we used the
sequential Bonferroni procedure (Rice, 1989) to correct the
results from all tests of phenotypic difference at group-wide
type I error rates of 5%. Significant P values are reported
only in relation to the corrected critical values.
Results
Interlandmark distances. Four principal components
accounted for 99.8% of the variance among the
interlandmark distances (Table 2) and included all variation
that was distinguishable from error (eigenvalue equivalency
of PC3,4, c2[2] = 11.9, P < 0.050). PC1 (98.0% of variance)
had all loadings of the same sign and similar magnitudes
and correlated perfectly with centroid size (R = 1.00).
Anderson’s (1963) test of isometry rejected PC1 as a vector
of isometric growth (P < 0.0010). Therefore, PC1 was an
ontogenetic trajectory describing allometric shape change
linked to increases in size.
The allometric change described by PC1 (Table 2) included a proportionally greater increase in body depth
(BDEPTH, DOR_AOR, and DTER_AOR) and smaller
increase in the head measures (HEAD, EYE, SNOUT, JAW,
and DORHEAD) with respect to increase in size. PC2–4
28
B. Sidlauskas et al.
Table 3. Results from separate one-way analyses of covariance (ANCOVAs) of PC1 or RW1 with ln centroid size and multivariate analyses of
variance (MANOVAs) of PC2–4 or RW2–3, partitioned by geography (region) and environment (habitat)
Effect
Data
Wilks’
l
Rao’s
R
F
Homogeneity
of slopes: P
Levene’s
test: P
DF
1
DF
2
P value
Critical
value
Region
PC1
PC2–4
RW1
RW2–3
—
0.631
—
0.876
—
8.93
—
3.68
6.51
—
15.5
—
0.412
—
0.012a
—
<0.001a
—
<0.001a
—
4
12
4
8
214
563
214
428
<0.001a
<0.001a
<0.001a
<0.001a
0.025
0.025
0.025
0.025
Habitat
PC1
PC2–4
RW1
RW2–3
—
0.925
—
0.957
—
1.87
—
1.57
5.69
—
2.35
—
0.103
—
<0.001a
—
0.031a
—
0.002a
—
3
9
3
6
213
516
213
426
<0.001a
0.054
0.073
0.156
0.050
0.050
0.050
0.050
We performed separate sequential Bonferroni corrections for each dataset (PC1, PC2–4, RW1, and RW 2–3) at a group-wide type I error rate of
5% with two comparisons per dataset; corrected critical values appear in the final column
Determinations of the significance of the results of Levene’s tests and tests of homogeneity of slopes are not Bonferroni corrected
a
Significant P values
Table 4. Significance of post hoc pairwise ANCOVAs (PC1 and RW1) and HSD tests (PC2–4 and RW2–3) for differences among regions
Comparison
Middle Negro ¥ Lower Negro
Middle Negro ¥ Anhumas
Middle Negro ¥ Taboco
Middle Negro ¥ Miranda
Lower Negro ¥ Anhumas
Lower Negro ¥ Taboco
Lower Negro ¥ Miranda
Anhumas ¥ Taboco
Anhumas ¥ Miranda
Taboco ¥ Miranda
PC1
PC2
PC3
PC4
RW1
RW2
RW3
P
Homogeneity
of slopes: P
Levene’s
test: P
P
P
P
P
Homogeneity
of slopes: P
Levene’s
test: P
P
P
0.202
0.002a
0.002a
0.089
0.547
0.001a
0.175
0.162
0.079
0.004a
0.083
0.748
0.425
0.650
0.394
0.820
0.340
0.514
0.573
0.351
<0.001a
0.001a
0.013a
<0.001a
0.831
0.570
0.032a
0.315
0.002a
0.046a
0.718
0.910
0.369
0.132
1.000
0.125
0.025
0.143
0.031
0.999
0.818
0.908
0.991
0.634
1.000
0.881
0.304
0.870
0.289
0.936
0.999
0.042
0.026
<0.001a
0.075
0.038
<0.001a
0.667
0.001a
0.210
0.668
0.404
<0.001a
<0.001a
0.175
0.004a
<0.001a
0.288
<0.001a
0.349
0.012a
0.356
0.108
0.177
0.010a
0.414
0.427
0.043a
0.052
0.912
<0.001a
0.004a
0.006a
<0.001a
0.534
0.219
0.006a
0.129
0.003a
0.120
0.746
1.00
0.981
1.00
0.904
0.811
0.995
0.978
1.00
0.948
0.996
0.889
0.391
0.014
0.968
0.300
0.008a
0.144
0.002a
0.833
Each PC or RW was treated as an independent dataset with ten comparisons for the purposes of Bonferroni correction
Corrected critical values for the significant PC and RW comparisons range from 0.005 to 0.008
Determinations of the significance of the results of Levene’s tests and tests of homogeneity of slopes are not Bonferroni corrected
a
Significant P values after sequential Bonferroni correction for group-wide type I error rates of 5%
did not positively or negatively correlate with centroid size
(R = 0.00) and represented only shape variation. Although
the shape differences described by these three components
accounted for a much smaller percentage of variance than
the quadrupling of scale and associated shape change included in PC1, PC2–4 were unique axes. PC2 described
variation in snout length (SNOUT) and PC3 described primarily variation in caudal peduncle length (CPEDLENG
and AD_HYP). PC4 described variation in the length of the
dorsal-fin base (DBASE), the length of the jaw (JAW,
MAX_AORB, and MAX_PORB), the diameter of the eye
(EYE), and the depth of the body (BDEPTH) (Table 2).
After sequential Bonferroni correction, ANCOVA of the
PC1 scores with centroid size indicated significant differences among regions (P < 0.025) and habitats (P < 0.05)
(Table 3). Neither comparison rejected homogeneity of
slopes but both rejected homogeneity of variances. Because
ANCOVA is known to be robust to deviation from homogeneity of variances (Sokal and Rohlf, 1995), the significance
of Levene’s test in this and other ANCOVAs did not invalidate the overall result. Pairwise ANCOVAs among regions
revealed differences between the Taboco region and all
regions except the Anhumas (Table 4). There was also a
significant difference between the middle Negro and
Anhumas regions. All post hoc ANCOVAs for regional
differences on PC1 satisfied the homogeneity of slopes assumption, although variances were frequently not homogeneous. Pairwise ANCOVAs on PC1 among habitats
revealed differences between the sample from the spring
habitat and those from all other habitats (Table 5). Due to
heterogeneity of slopes, the significant difference obtained
by pairwise comparison between springs and swamps may
not indicate a consistent shape difference across all stages of
ontogeny.
Variation in Bryconops sp. cf. melanurus
29
MANOVAs on the scores from PC2–4 indicated significant differences among regions (P £ 0.025) but not among
habitats (Table 3). The post hoc HSD tests identified
significant differences on PC4 between the fish from the
Miranda River and fish from the upper and middle Negro
River and the Anhumas River but not the Taboco River
(Fig. 3, Table 4).
Landmark configurations. Anderson’s (1963) test rejected equivalency of singular values for RW1–3 (c2[3] = 30.7,
P < 0.05) but failed to reject equivalency among the higher
numbered RWs. Therefore RW1–3 contained all the variation among landmark configurations that was distinguishable from error. Together, RW1–3 summarized 62.8% of
total shape variation, with 38.6% in RW1, 15.4% in RW2,
and 8.9% in RW3.
Figure 4 illustrates the range of variation described by
RW1–3. Each image in Fig. 4 represents an extreme of shape
Table 5. Significance of post hoc pairwise ANCOVAs on PC1 for differences among habitats
Comparison
P
Homogeneity
of slopes: P
Levene’s
test: P
Channels ¥ backwaters
Channels ¥ springs
Channels ¥ swamps
Backwaters ¥ springs
Backwaters ¥ swamps
Springs ¥ swamps
0.061
<0.001a
0.560
0.006a
0.156
0.005a
0.596
0.629
0.035a
0.468
0.010a
0.011a
0.132
0.228
0.116
0.028a
0.018a
0.090
Corrected critical values for the significant PC and RW comparisons
range from 0.008 to 0.013
Determinations of the significance of the results of Levene’s tests and
tests of homogeneity of slopes are not Bonferroni corrected
a
Significant P values after sequential Bonferroni correction for groupwide type I error rates of 5%
Fig. 3. Scatterplot of PC2 against PC4, categorized by region. Specimens from highland localities (Miranda, Taboco) appear as filled symbols; those from lowland localities (Anhumas, lower Negro, middle
Negro) appear as open symbols
Fig. 4. Visualization of the range of variation described by RW1–3. Images represent the coordinate positions associated with the approximate
positive and negative observed extremes of the distribution of warp scores, excluding outliers. Values indicate the diagrammed eigenvector scores
30
B. Sidlauskas et al.
Fig. 5. Scatterplot of RW1 against ln centroid size showing different
positive allometries for highland (black circles, n = 27) and lowland
(white squares, n = 193) subgroups. Trendlines indicate linear regressions and are continued beyond the data for visual clarity only
Fig. 6. Scatterplot of RW2 against RW3, categorized by region. Specimens from highland localities (Miranda, Taboco) appear as filled symbols; those from lowland localities (Anhumas, lower Negro, middle
Negro) appear as open symbols
variation along its respective vector. Landmarks that
changed position greatly from the negative to positive extreme of a warp influenced a specimen’s score on that relative warp strongly. Although pure scaling relationships were
removed during relative warp analysis, RW1 correlated with
ln centroid size (R = 0.94) and was allometric (Fig. 5). As
values (and centroid sizes) increased along RW1, the body
became larger and deeper, and there was a decrease in the
length of the head relative to body size (Fig. 4). These
changes are similar to the allometry described by PC1. No
other warp scores correlated significantly with ln centroid
size (R = 0.00). RW2 contained variation in the dorsal
profile; fish with negative scores had a steeper forehead,
higher dorsal-fin bases, and lower anal-fin insertions than
did positive-scoring specimens. RW2 also included variation
in the position of the maxilla’s posterior end and the adipose fin. On RW3, fish with negative scores had shallower
bodies, longer caudal peduncles, and shorter dorsal-fin bases
than did fish with positive scores.
After sequential Bonferroni correction, ANCOVAs on
the RW1 scores indicated significant differences among regions (P < 0.025) but not among habitats (Table 3). It should
be noted that both overall comparisons failed to meet the
assumptions of homogeneity of slopes and variances and
therefore may not indicate consistent shape differences
across all stages of ontogeny. However, post hoc ANCOVAs
revealed significant differences that separated the Miranda
fish from all regions in the lowlands (middle and lower
Negro, Anhumas) and the Taboco fish from those in the
lower and middle Negro (Table 4) on RW1. All significant
pairwise ANCOVAs of RW1 satisfied the assumption of
homogeneity of slopes and can be considered statistically
valid.
MANOVA comparisons among the scores on RW2–3
(Table 3) uncovered significant differences among regions
(P < 0.025). There was no significant effect of habitat. After
sequential Bonferroni correction, HSD results showed that
RW3 contained significant differences between the Miranda
and the lower Negro and Anhumas regions (Fig. 6, Table 4).
The comparison between the Miranda and middle Negro
region was very nearly significant (P = 0.0140).
Univariate ANCOVAs. The foregoing results suggested
phenotypic differentiation between specimens from highland (Miranda, Taboco) and lowland (Anhumas, lower and
middle Negro) regions (see Discussion). The post hoc tests
(Table 4) identified 14 interlandmark distances (Table 6)
that distinguished the highland population from the lowland population. The ANCOVA results for comparisons of
each of these original distances, ln transformed and categorized by elevation and using ln centroid size as a covariate,
appear in Table 6. Twelve of the distances were significantly
different between elevations after sequential Bonferroni
correction, although the distance from the anal-fin terminus
to the rear of the hypural plate (CPEDLENG) and the
diameter of the eye (EYE) were not. All variances were
homogeneous, and parallelism was rejected in only 2 of the
14 comparisons.
Discussion
Regional variation. Morphometric analyses suggested
separation of specimens of Bryconops sp. cf. melanurus into
two major regional groups: those collected in the highlands
(Miranda and Taboco Rivers) and those collected in the
lowlands (lower Negro, middle Negro and Anhumas
Rivers). Eight of 21 pairwise post hoc tests between the
Miranda River and one of the lowland regions identified a
significant morphological difference, and 4 of 21 pairwise
post hoc tests distinguished the Taboco River specimens
Variation in Bryconops sp. cf. melanurus
31
Table 6. ANCOVA results for comparisons among highland and lowland populations of fourteen ln transformed interlandmark distances
(in mm), with tests of homogeneity of variances and slopes
Distance
Homogeneity
of slopes: P
Highland:
mean and SD
Lowland:
mean and SD
Body depth and streamlining (dorsal to ventral measures)
BDEPTH
<0.001a
0.773
DOR_AOR
<0.001a
0.976
DTER_AOR
<0.001a
0.952
DTER_P2O
<0.001a
0.836
AD_ATERM
<0.001a
0.957
0.002a
0.092
0.174
0.004a
0.246
15.5
17.8
14.1
15.8
6.8
16.3
18.5
14.6
16.8
7.2
Head and eye size
HEAD
DORHEAD
EYE
Jaw length
JAW
MAX_AORB
MAX_PORB
Length of caudal peduncle
AD_HYP
CPEDLENG
Length of dorsal-fin base
DBASE
ANCOVA: P
Levene’s
test: P
± 2.0
± 2.5
± 2.0
± 2.0
± 0.9
± 2.4
± 2.7
± 2.1
± 2.4
± 1.0
0.011a
0.002a
0.128
0.986
0.805
0.809
0.489
0.963
0.899
15.4 ± 1.7
14.4 ± 1.5
7.5 ± 0.8
15.0 ± 1.6
14.0 ± 1.4
7.4 ± 0.7
<0.001a
<0.001a
0.009a
0.836
0.462
0.333
0.653
0.377
0.353
9.7 ± 1.1
7.6 ± 1.0
6.4 ± 0.9
8.9 ± 1.0
7.2 ± 0.8
6.2 ± 0.8
0.012a
0.190
0.772
0.958
0.800
0.947
9.4 ± 1.2
8.1 ± 1.1
9.1 ± 1.1
7.9 ± 1.0
<0.001a
0.995
0.187
7.1 ± 0.9
7.4 ± 1.0
The smallest 156 specimens from the lowland group and the single smallest highland specimen were removed to equalize the mean centroid sizes
at 72.9 mm2
n = 26 (highland) and n = 37 (lowland); both subgroups have approximately equal size ranges (highland range = 57.0–95.2 mm2, lowland range
64.6–102.0 mm2)
Sequential Bonferroni-corrected critical values for the significant ANCOVA results range from 0.004 to 0.017
Means and standard deviations (mm) are given for both groups
a
Significant P values
from a group of lowland specimens (Table 4). Conversely,
only 2 of 28 post hoc tests between regions at similar
elevations identified significant morphological differences
(middle Negro ¥ Anhumas and Taboco ¥ Miranda on PC1).
As a further test of the interelevational differences, we performed ANCOVAs between all highland and lowland fish
on PC1 and RW1 and MANOVAs on PC2–4 and RW2–3.
Three of the 4 tests gave significant results (PC1: P = 0.547
n.s.; PC2–4: P < 0.001; RW1: P < 0.001; RW2–3: P < 0.001).
Although some fish from the lowland regions were as
streamlined as typical highland specimens (Figs. 3, 6), on
average, fish from the Miranda and Taboco Rivers had the
most streamlined bodies, longest caudal peduncles, and
longest maxillae of any specimens in this study, with the
streamlining reaching its greatest extent in the sample from
the Miranda River (Figs. 3, 6; Table 4). The exaggeration of
the streamlining in the Miranda fish appeared to be the
source of the single significantly different post hoc comparison (PC1) between the Miranda and Taboco specimens
(Table 4). At common centroid sizes, the highland specimens had shallower bodies (PC1, PC4, RW1, and RW3),
larger heads (PC1 and RW1), longer maxillae (RW1 and
PC4), longer caudal peduncles (RW3), and shorter dorsalfin bases (PC4) than did the lowland specimens.
Results of the univariate ANCOVAs on absolute distances (Table 6) confirmed the foregoing interpretation of
the multivariate tests. Because the slopes of their regressions on centroid size were homogeneous (Table 6), the
interelevational differences in the lengths of the head
(HEAD and DORHEAD), jaw (JAW, MAX_AORB,
and MAX_PORB), caudal peduncle (AD_HYP), and
dorsal-fin base (DBASE) length existed over the size ranges
that we measured. Dissimilar slopes for two of the five
cross-body measures (BDEPTH and DTER_P2O) suggested that some differences in body depth were caused by
different growth trajectories in the highlands and lowlands
and were only apparent in adult fish. These allometric differences were best summarized by RW1, in which the lowland
fish were more highly allometric than the highland fish
(Fig. 5).
Habitat variation. We obtained a significant habitat effect from only the ANCOVA of PC1 scores (Table 3). Post
hoc pairwise tests of PC1 among habitat classes revealed
that fish in the spring sample exhibited a different mean
phenotype from that of the specimens from channels, backwaters, and swamps (Table 5). The comparison with the
swamp fish was of dubious significance for reasons of heterogeneity of slopes and the small sample size (n = 5) of
32
swamp fish. Because fish were found in springs only in the
Taboco River, this result was fully congruent with the post
hoc ANCOVAs among regions along PC1, which suggested
that fish from the Taboco River exhibited a distinctive morphology. Because spring habitats were found only in the
Taboco region (highlands), it was impossible to determine
whether the distinctiveness of the spring fish in the Taboco
was a result of regional or elevational differences, or
whether a unique environmental feature of spring habitats
also contributed to phenotypic differentiation.
Potential sources of variation. Because of very unequal
sample sizes and the lack of multiple collection localities in
some regions, it is possible that the phenotypic differences
recognized among the available specimens of Bryconops sp.
cf. melanurus did not reflect the true phenotypic structure of
natural populations. The significant difference between the
highland and lowland populations in this study was based
upon a comparatively small series of adult specimens from
only two highland localities, and the distinctiveness of the
spring fish was based upon an even smaller series from a
single locality. Conclusive demonstration of a phenotypic
difference between populations of Bryconops sp. cf.
melanurus would require the addition of many additional
specimens at a wide range of body sizes from multiple
localities.
Assuming that the apparent phenotypic differentiation
among populations of Bryconops sp. cf. melanurus inhabiting different regions and habitats was not the result of
sparse sampling, there are at least two potential, nonexclusive explanations. Phenotypic differences could have been
generated by genetic differences among populations, or environmental conditions associated with changes in elevation
or habitat may have influenced the ontogeny and
postjuvenile morphology of Bryconops sp. cf. melanurus. No
genetic data exist for Bryconops sp. cf. melanurus, and the
effect of genetic differentiation on phenotypic differentiation cannot currently be investigated. However, enough
information about environmental differences between the
highlands and lowlands in the Pantanal exists to identify
several possible environmental drivers of phenotypic
variation.
The most likely environmental correlates of changes in
elevation are changes in water temperature and velocity.
Although water velocity was not measured during the
collecting expedition, currents were observed to be much
faster in the headwaters of the Pantanal than anywhere in
the lowlands (Willink et al., 2000). Typical headwaters included springs and narrow, swift streams with exposed
cobbles or bedrock along the stream bottom, whereas the
lowland collection localities included wide meandering
channels, swamps, and muddy backwaters. There is also evidence from the unpublished field notes that streams were
cooler in the headwaters of the Pantanal. The mean water
temperature at highland localities throughout the Pantanal
was 19.8° ± 2.2°C (n = 11), while the mean lowland water
temperature was 21.7° ± 2.2°C (n = 26), a mean difference of
about 2°C.
Many field and experimental studies have demonstrated
that development in swift water can induce more stream-
B. Sidlauskas et al.
lined bodies and narrower caudal peduncles in fishes
(Claytor et al., 1991; McLaughlin and Grant, 1994; Imre et
al., 2002). Streamlining theoretically improves performance
and reduces drag during the sustained swimming required
of individuals living in fast water (Webb, 1984; Bisson et al.,
1988). Slender Bryconops sp. cf. melanurus with shallower
bodies (DOR_AOR, DTER_AOR, and AD_ATERM) and
longer caudal peduncles (AD_HYP) were found in highland regions characterized by swift, narrow streams and
springs, whereas deeper-bodied fish with shorter caudal peduncles lived in the lowland regions, characterized by larger
rivers, backwaters, and swamps. Similarly, Langerhans et al.
(2003) found that samples of the congeneric Bryconops
caudomaculatus collected from swift river channels were
more fusiform than those collected from lagoons. Because
the phenotypic differences among highland and lowland
specimens of Bryconops sp. cf. melanurus mirrored the
differences known to exist within other species living in
swift and slow water, variation in water velocity may have
induced the shape differences observed between highland
and lowland samples.
Temperature variation is also known to induce change
in fish phenotypes, but the more streamlined bodies
(DOR_AOR, DTER_AOR, AD_ATERM, and AD_HYP)
and longer maxillae (JAW, MAX_AORB, and
MAX_PORB) observed in the highland specimens of
Bryconops sp. cf. melanurus (Table 6) do not represent the
typical phenotypic responses of other species to development in colder water, such as shorter heads, deeper bodies,
smaller eyes, shorter maxillae, and attenuated fins
(Chernoff, 1982; Beacham, 1990; Leslie and Grant, 1994).
If these results are general, then temperature may be a
less likely, although still possible, explanation for the
interelevational phenotypic differences in Bryconops sp. cf.
melanurus. Ultimately, exploration of the relative contributions of genotype and environment to phenotypic variation
in Bryconops sp. cf. melanurus will require additional collecting efforts, field measurements of water velocity and
temperature, genetic samples, and experimental manipulations of larval populations.
Acknowledgments We thank Jim Cooper, Gene Hunt, K. Rebecca
Thomas, Mark Westneat, and Phil Willink for assistance and advice
during the inception and completion of this project. Gene Hunt wrote
and graciously provided the Statistica BASIC program used to compute principal components from a variance–covariance matrix. The
Comer Science and Education Foundation provided generous research
support on Bryconops. The Rufford Foundation, Conservation International, and The Field Museum provided funds for fieldwork. Brian
Sidlauskas was supported during a portion of this work on STAR
Graduate Fellowship U91598701 from the US Environmental Protection Agency and Doctoral Dissertation Improvement Grant 0412364
from the National Science Foundation.
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