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CHARR
Latitudinal variation in growth among Arctic charrin eastern North America: evidence for countergradientvariation?
Louise Chavarie • J. Brian Dempson •
C. J. Schwarz • J. D. Reist • G. Power •
M. Power
Received: 29 June 2009 / Accepted: 1 December 2009 / Published online: 8 January 2010
� Springer Science+Business Media B.V. 2010
Abstract Biological data from 66 populations of
Arctic charr, Salvelinus alpinus, from eastern North
America were analysed to test the applicability of the
countergradient hypothesis as an explanation of dif-
ferences in seasonally adjusted growth rates. Samples
were obtained along a 37� latitudinal gradient and
partitioned among anadromous, normal lacustrine, and
dwarf lacustrine Arctic charr morphotypes. Models
relating length-at-age or age-specific growth rates to
latitude were estimated for each morphotype. Length-
at-age declined with latitude for anadromous and
lacustrine charr. Age-specific growth rates also varied
with latitude, particularly for normal lacustrine charr.
Results of analyses provide support for the counter-
gradient hypothesis in growth performance of normal
lacustrine morphotypes, where northern populations
compensate for the shorter growth season with a
greater rate of growth than southern populations.
Anadromous charr exhibited equivocal evidence of
countergradient variation, while results for dwarf
lacustrine Arctic charr populations were inconclusive
owing to the limited range of ages, and latitudes for
which data were available.
Keywords Arctic charr � Growth � Adaptation �Countergradient variation � Climate
Introduction
Analyses of latitudinal variation in life-history traits
are common, with studies investigating reproductive
characteristics and growth perhaps among the most
familiar (e.g., Paulson & Smith, 1977; Leggett &
Carscadden, 1978; Fleming & Gross, 1990; Jonsson &
L’Abee-Lund, 1993; Jensen et al., 2000; Lombardi-
Carlson et al., 2003; Power et al., 2005a). Growth
studies, in particular, are of fundamental importance
Guest editors: C. Adams, E. Brannas, B. Dempson,
R. Knudsen, I. McCarthy, M. Power, I. Winfield /
Developments in the Biology, Ecology and Evolution of Charr
L. Chavarie � M. Power (&)
Department of Biology, University of Waterloo,
200 University Avenue West, Waterloo,
ON N2L 3G1, Canada
e-mail: [email protected]
J. B. Dempson
Fisheries and Oceans Canada, Northwest Atlantic
Fisheries Centre, P. O. Box 5667, St. John’s,
NL A1C 5X1, Canada
C. J. Schwarz
Department of Statistics and Actuarial Science, Simon
Fraser University, Burnaby, BC V5A 1S6, Canada
J. D. Reist
Fisheries and Oceans Canada, Central and Arctic Region,
501 University Crescent, Winnipeg, MB R3T 2N6,
Canada
G. Power
51 Glasgow Street, Conestogo, ON N0B 1N0, Canada
123
Hydrobiologia (2010) 650:161–177
DOI 10.1007/s10750-009-0043-z
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with implications for population ecology and under-
standing effects of exploitation (Conover et al., 1997).
Because latitudinal variation in environmental param-
eters, such as temperature, may provide better insight
into understanding future climate-driven shifts in the
biological characteristics of fish populations (Power
et al., 2005a), growth studies have recently acquired
further importance. This is especially relevant in the
context of climate variability and change and its
consequent impacts on northern fishes (Reist et al.,
2006a, b, c).
Across latitudinal gradients temperature and
length of the growing season will vary, and these
factors will combine to have a pervasive effect on fish
growth rate and food consumption, with lower
temperature and shorter summer seasons generally
reducing growth (Power, 1981; Jensen & Johnsen,
1986; Jobling, 1997; Wootton, 1998). Thus in high-
latitude environments, individuals experiencing low
temperatures and shorter growing seasons ought to
exhibit lower growth rates and smaller size-at-age
than individuals at lower latitudes. However, a
number of species-specific studies of geographic
variation in size-at-age and growth rate have demon-
strated latitudinal compensation gradients resulting in
better growth performance in northern fish compared
with southern fish (Conover & Present, 1990;
Conover, 1992; Present & Conover, 1992; Nicieza
et al., 1994; Schultz et al., 1996; Conover et al., 1997;
Billerbeck et al., 2000).
Two hypotheses have been proposed to explain the
occurrence of such gradients. The thermal adaptation
hypothesis suggests that growth rates are maximized
at the temperature most commonly experienced by an
organism in their native environments (Levinton,
1983; Lonsdale & Levinton, 1985). Individuals from
high latitudes will, therefore, have a reaction norm
for better growth at lower temperatures than individ-
uals from lower latitudes (Levinton, 1983). Such
growth responses to temperature imply local adapta-
tions that evolve via genotypic responses to the
environment to maximize fitness for native environ-
ments, and consequent reductions in fitness of those
individuals elsewhere.
In contrast, the countergradient hypothesis focuses
on latitudinal differences in the thermal opportunity
and capacity for growth (e.g., Thorpe et al., 1989;
Conover & Present, 1990), rather than average
temperature. Countergradient theory predicts patterns
in genetic or phenotypic variation that are inversely
related to the prevailing environmental gradient. For
example, evolved genetic capacities for growth in
northern populations may offset, or compensate, for
the effect of reduced growing season length (Conover
& Present, 1990). Alternatively, the suitability of the
thermal environment within the growing season may
differ with latitude, with temperatures at southern
latitudes being unsuitable for growth over significant
periods of the year, and temperatures at northern
latitudes remaining at or near the optimum for
maximal growth for longer periods of time (Conover,
1990). Such differences in the duration of suitable
temperatures for growth would moderate and elevate
average northern seasonal growth rates in a manner
that would yield an inverse relationship between
growth rates and latitude termed as the ‘‘countergra-
dient variation’’ (Conover, 1990).
While there is some empirical evidence from
ectothermic species for both hypotheses (Yamahira &
Conover, 2002), overall support for the countergra-
dient hypothesis is often equivocal. For example,
Conover and co-workers have reported pervasive
evidence for the hypothesis (e.g., Conover, 1990,
1992; Present & Conover, 1992; Conover et al., 1997;
Yamahira & Conover, 2002), whereas others have
argued no compensation gradient can be found (e.g.,
Otterlei et al., 1999; Finstad & Forseth, 2006; Forseth
et al., 2009) or that the geographic variation that does
exist is more related to environmental variability than
any intrinsic differences in growth capacity among
populations (e.g., Jensen et al., 2000). Studies of
salmonid species have been particularly non-support-
ive. In brown trout (Salmo trutta), geographic
variation in growth rates was related to local envi-
ronmental differences (Jensen et al., 2000), while in
sockeye salmon (Oncorhynchus nerka), the influence
of any countergradient effect was masked by the
influence of prey resource availability and tempera-
ture (Edmundson & Mazumder, 2001). Among
Norwegian Atlantic salmon (Salmo salar), no clear
pattern in growth in relation to latitudinal compen-
sation was found (Jonsson et al., 2001).
Within the salmonid group of fishes, Arctic charr,
Salvelinus alpinus, is perhaps the most adapted to cold-
water habitats throughout its circumpolar distribution
(Johnson, 1980; Hammar, 1999). In eastern North
America, its natural range extends over approximately
40� of latitude from Maine in the south (44�N;
162 Hydrobiologia (2010) 650:161–177
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Kircheis, 1980; Bernatchez et al., 2002) to Ellesmere
Island in the north (83�N; Johnson, 1980; Babaluk
et al., 2007) As such the species exists in high Arctic,
Arctic, sub-Arctic, and temperate environments and
thus lends itself well to studies of latitudinal variation
and thermal adaptation. Currently, studies of thermal
adaptation in Arctic charr have found no support for the
premise of differential genetic capacities based on
growth experiments with populations from Scandina-
via and Britain (Larsson et al., 2005). However, few
true comparative studies of geographic variation in
populations of Arctic charr exist. A number of studies
provide anecdotal support for the countergradient
explanation of observed latitudinal variation in size-
at-age characteristics (e.g., Venne & Magnan, 1989;
Tallman et al., 1996). Evidence of latitudinal variation
in population characteristics when coupled with the
wide distribution of Arctic charr at Arctic and temper-
ate latitudes in eastern North America suggests possi-
ble local adaptability within the species, and raises
obvious questions about the underlying causes of
reported variation in size-at-age among populations
(e.g., Johnson, 1980; Klemetsen et al., 2003).
Here, we examine variations in size-at-age among
sampled populations of eastern North American
Arctic charr along a 37� latitudinal gradient from
Maine, USA, in the south, to Ellesmere Island,
Nunavut, in the north; an area of the world, where
one of the steepest latitudinal temperature gradients
exists (Conover, 1992). Specifically, we aim to
document patterns of variation in size-at-age and
growth rates between freshwater resident (lacustrine)
and anadromous populations of Arctic charr and test
the applicability of the countergradient hypothesis as
an explanation of those differences.
Methods
Biological data (length, age, and sex) on 66 Arctic charr
populations located in eastern North America (Fig. 1;
Table 1), principally Canada, were obtained from
varying sources including Fisheries and Oceans Canada
databases, personal archival, and published data (e.g.,
Grainger, 1953). In this study, eastern North America
was defined to include Maine, Quebec, insular
0 250 500 750
Kilometres
H u d s o n
B a y
Q u e b e c
E l l e s me r e
I s l a n d
L a b r a d o r
B a f f i nI s l a n d
2625
24 2322 2120
19
18
1711
3
1
80° 70° 60° 50° 40°
80°
70°
60°
50°
16
1514131210
9 87
6
5
4
2
0 250 500 750
Kilometres
H u d s o n
B a y
Q u e b e c
E l l e s me r e
I s l a n d
L a b r a d o r
B a f f i nI s l a n d
62
636465
66
Lake Resident
Dwarf
6160
59
535756
5455
52
4846
5149
47
44433937 38
3029
2827
80°
70°
60°
50°
80° 70° 60° 50° 40°
3134
32
4041
36 3533
50
58
Fig. 1 Maps showing the general location of Arctic charr populations included in this study: left panel for freshwater lacustrine
populations and the right panel for anadromous charr. Sample location numbers coincide with those listed in Table 1
Hydrobiologia (2010) 650:161–177 163
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Table 1 Populations of Arctic charr sampled with corresponding latitude and longitude location coordinates
Location Region Latitude Longitude Map #
Anadromous charr
Sand Hill Labrador 53�340 56�210 1
Ikadlivik River Labrador 56�180 62�050 2
Richmond Gulf Quebec 56�210 76�260 3
Fraser River Labrador 56�390 63�100 4
Okak Bay Labrador 57�280 62�200 5
Napartok Bay Labrador 58�010 62�190 6
Ikarut River Labrador 58�090 63�050 7
Pangertok Inlet Brook Labrador 58�210 63�100 8
Southwest Arm Brook Labrador 58�280 63�320 9
North Arm Brook Labrador 58�330 63�280 10
Leaf River Quebec 58�390 70�250 11
George River Quebec 58�470 66�100 12
Koroc River Quebec 58�510 65�480 13
Ramah Bay Labrador 58�520 63�130 14
Nachvak Fiord Labrador 59�010 64�030 15
Sappukkait River Quebec 59�280 65�180 16
Finger Lake Quebec 59�300 70�220 17
Deception River Quebec 61�460 73�430 18
Sylvia Grinnell River Baffin Island, NU 63�440 68�340 19
Lake Avataktoo Baffin Island, NU 66�150 67�180 20
Ikalojuak Bay Baffin Island, NU 66�250 66�240 21
Kangerk Fiord Baffin Island, NU 66�270 67�270 22
Shilmilk Bay Baffin Island, NU 66�350 67�220 23
Koukjuak River Baffin Island, NU 66�380 71�500 24
Ikaluit River Baffin Island, NU 71�580 79�150 25
Salmon River Baffin Island, NU 72�400 78�040 26
Dwarf lacustrine charr
Trois Caribous Quebec 47�360 72�090 30
Godaleich Pond Newfoundland 48�110 56�070 31
Lloyds Lake Newfoundland 48�230 57�350 32
Trinity Pond Newfoundland 48�250 53�280 33
Solomon Pond Newfoundland 48�430 56�470 34
Lac Davidson Quebec 49�270 67�260 38
Harding Pond Newfoundland 49�380 57�380 40
Long Pond Newfoundland 49�500 57�290 41
Charr lake Labrador 58�110 63�020 50
Unnamed Lake-3 Baffin Island, NU 65�180 63�480 58
Normal lacustrine charr
Rainbow Lake Maine, USA 45�490 69�100 27
Lac Larose Quebec 46�360 73�040 28
Lac Duchene Quebec 47�210 72�410 29
Butts Pond Newfoundland 48�490 54�160 35
Gander Lake Newfoundland 48�550 54�350 36
Lac Sans Baie Quebec 49�170 68�120 37
164 Hydrobiologia (2010) 650:161–177
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Newfoundland, Labrador, and the eastern portion of the
Canadian Arctic archipelago (Baffin and Ellesmere
islands). Thus, the analysis that follows uses only
information for populations generally located east of
80�W to avoid the possible confounding effects of any
longitudinal gradient (Power et al., 2005a).
Data included observations on three life-history types:
anadromous, normal lacustrine, and dwarf lacustrine
Arctic charr. Dwarf lacustrine populations of Arctic charr
were defined as populations in which maximal observed
fork-length did not exceed 22 cm (e.g., Parker &
Johnson, 1991; Power et al., 2005a, b). Normal lacustrine
populations were those where the length of [50% of
mature individuals exceeded 25 cm. Anadromous Arctic
charr were defined as populations known to use near-
shore marine areas for summer feeding.
The majority of the data included in this study
consists of individual specimen observations of fork-
length (cm), mass (g), and age (years) obtained from
summer or early autumn sampling programmes that
used multi-meshed gillnets, typically in the range 38–
114 mm, or weirs to monitor and sample the studied
population (e.g., Power et al., 2005a). The numbers of
individuals sampled in each age-class varied by
population. In order to avoid problems associated with
the use of single observations, population age-class
data were included only if the study dataset contained
information on at least five specimens in each age-
class. Population age-class means were computed from
available individual data and age-class analysis was
completed only if at least five populations could be
included in the analysis, and where populations were
distributed across a range of latitude. For anadromous
Arctic charr, application of the above criteria permitted
the use of data for age-classes 5–15. For normal
lacustrine populations, age-classes 3–15 were
Table 1 continued
Location Region Latitude Longitude Map #
Lac Cavanagh Quebec 49�370 67�260 39
Lake Michel Newfoundland 50�150 57�000 42
Matamek Lake Quebec 50�220 65�540 43
Lac Victor Quebec 50�350 61�500 44
Lac Bonhome Quebec 57�130 74�320 45
Lac Minto Quebec 57�130 75�000 46
Lake Aigneau Quebec 57�140 70�070 47
Mini Minto Quebec 57�190 75�140 48
Lac Ducreux Quebec 57�470 69�340 49
Lac Noname Quebec 58�150 69�080 51
Crater Lake Quebec 61�170 73�180 52
Neakok Lake Baff in Island, NU 64�350 75�210 53
Unnamed Lake-1 Baffin Island, NU 64�360 76�030 54
Kinguk Lake Baffin Island, NU 64�400 75�300 55
Scarp Lake Baffin Island, NU 64�150 76�410 56
Unnamed Lake-2 Baffin Island, NU 65�050 76�060 57
Unnamed Lake-4 Baffin Island, NU 65�290 68�330 59
Dewar Lake Baffin Island, NU 68�340 71�100 63
Unnamed Lake-5 Baffin Island, NU 69�280 75�310 61
Erichsen Lake Baffin Island, NU 70�440 80�380 62
Murray Lake Ellesmere Island, NU 81�200 69�340 63
Alexandra Lake Ellesmere Island, NU 81�470 65�360 64
Lake Hazen Ellesmere Island, NU 81�500 70�250 65
Lake B Ellesmere Island, NU 82�080 68�290 66
Designated morphotypes are described in ‘‘Methods’’. Map # corresponds to the number used to plot locations in Fig. 1
Hydrobiologia (2010) 650:161–177 165
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included, while age-classes 3–6 were included in
analyses of dwarf lacustrine populations.
In order to account for the differences in the
opportunity for growth among populations, an index
of the thermal opportunity for growth (TOG) was
calculated from available air temperature data. Air
temperature information was used as a surrogate for
insight into general water temperature conditions
experienced by the fish owing to the frequent strength
of the association between air and water temperature
variables (e.g., Banfield & Jacobs, 1998; Drinkwater,
2000; Colbourne, 2004). TOG was defined as the
cumulative number of degree-days [0�C and calcu-
lated on the basis of literature that indicated Arctic
charr can survive and feed at 0�C (Johnson, 1980;
Brannas & Wiklund, 1992; Baroudy & Elliott, 1994;
Larsson et al., 2005). Degree-days [0�C were
cumulated over the life of individual fish to estimate
growing season TOGs at age (e.g., age-1, age-2) and
a cumulative life-time total. Cumulative degree-day
data were then combined with individual fish length
information to estimate the mean growth rate for each
age and location (fish length in cm/cumulative
degree-day[0�C) as a function of the thermal growth
opportunity as represented by TOG (e.g., Conover,
1990; Power & McKinley, 1997).
Air temperatures used in the analyses were obtained
from the Center for Climatic Research, Department of
Geography, University of Delaware (http://climate.
geog.udel.edu/*climate/index.shtml). Data are grid-
ded one degree latitude and one degree longitude
spacings starting at the prime meridian and the equator,
respectively. Data represent spatial monthly means
interpolated from a two-stage estimation procedure
that combines general circulation model predictions
with actual gridded observations to restore local cli-
mate detail (Rayner et al., 2003). The data for the grid
containing latitudinal and longitudinal co-ordinates of
a given Arctic charr population were used to represent
prevailing meteorological conditions for the popula-
tion. In some circumstances, correction for altitude was
required where, for example, coastal anadromous
populations were located in data grids largely domi-
nated by upland or glacial terrain. In such instances,
Environment Canada data (http://www.ec.gc.ca/) or
data from the nearest adjacent sea-level grid were used
to represent the prevailing meteorological conditions
for the population.
In order to determine the influence of latitude
(covariate) on either of the response variables, mean
fish length, or mean growth rate (fish length/cumu-
lative degree-day [0�C), across different age-classes
of Arctic charr (i.e., test the countergradient hypoth-
esis), a series of mixed-model analyses of covariance
(ANCOVA) were run for each morphotype with
model selection based on an information theoretic
approach using the Akaike Information Criterion
corrected for sample size (AICc; Anderson, 2008):
Ysj ¼ l þ Aj þ bZs þ AZð Þsjþ esa;
where Ysj is the mean response variable in site s at age
j, Aj represents the different age-classes, Zs is the
covariate latitude for site s, (AZ)sj is the interaction
term, and esa is a normally distributed error term. We
allow for common site effects by relaxing the usual
independence assumption on the esa and allowing for
a compound-symmetric covariance structure on the
epsilons (e). This covariance structure implies that all
age classes at a given site tend to have similar
residuals from the regression line. For example, if a
particular site leads to better than expected growth for
a given latitude, then growth at all ages tended to be
better than predicted by the simple regression line.
This covariance structure was suggested from exam-
ination of the residuals from individual regression
lines for each age. The common site effect has been
seen in previous studies (e.g., latitudinal variation in
fecundity of Arctic charr; Power et al., 2005a). Thus,
we used AICc to examine both the covariance and
mean structure of the linear models as suggested by
Gurka (2008).
We fix six models differing in their covariance and
structural components. The first model (M1) incor-
porates the correlation error structure among age-
classes within an area into the analysis. A second
model (M2) treats each age completely independently
such that there is no inherent linkage among the
residuals for a particular location from the relation-
ship that associates fish length with latitude across the
different age-classes. Two additional covariance
models were also considered (M3 with the error
structure among age-classes included; M4 with the
error structure omitted), but where the interaction
term was dropped, and a simpler common slope
model was fit with model parameters as defined
above:
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Ysj ¼ l þ Aj þ bZs þ esa:
Later, to better evaluate the above models regard-
ing support for a latitudinal effect, two means models
were also fit (M5 and M6, with and without the error
structure among age-classes included). Thus, the
latitude parameter was excluded from these models:
Ysj ¼ l þ Aj þ esa:
Model evaluation was done by comparing Akaike
weights (= model probabilities) as described by
Anderson (2008) whereby the differences between a
particular model and the best model (minimum AICc
value, or DAICc = 0) were determined. Regression
coefficients and their 95% confidence intervals were
considered as evidence of an effect of latitude on either
mean fish length (slope\0.0—negative effect) or mean
growth rate (slope [0.0—positive effect; Anthony
et al., 2006). All models were fit using the Proc Mixed
routine of SAS (Littell et al., 2006).
Results
The 66 populations for which information was
available were distributed between 45�490 N (Rain-
bow Lake, Maine; Michaud, 2006) and 82�080 N
(Lake B, Ellesmere Island, Nunavut; Babaluk et al.,
2007) (Fig. 1; Table 1). Of those populations, 26, 30,
and 10 were classed as anadromous, normal, and
dwarf, respectively. Anadromous Arctic charr
(N = 8,478) ranged in age from 3 to 15 years, and
in fork-length from 14.3 to 73.3 cm. Normal lacus-
trine Arctic charr (N = 3,323) varied in age from 3 to
17 years and in length from 9.8 to 52.6 cm, whereas
dwarf lacustrine Arctic charr (N = 846) ranged from
3 to 13 years and 8.9 to 21.5 cm.
Influence of latitude on fish length
The analysis of the anadromous Arctic charr included
data for age-classes 5–15 years for fish distributed
from Sand Hill River, Labrador (53�340 N) to Salmon
River, Baffin Island (72�400 N). The selected age series
avoided the inclusion of a limited range of latitudes for
which only a younger and older spectrum of ages were
originally available. AICc criterion indicated that an
unequal slope covariance model incorporating the
correlated error structure among age-classes provided
the best fit (Table 2) whereby the effect of latitude
varied by age-class for anadromous Arctic charr.
Indeed, individual slope estimates were largely nega-
tive, with 95% confidence intervals for ages 6–12
(Table 3; plots of selected ages shown in Fig. 2) all in
the range of less than zero indicating a general
tendency for length-at-age to decline with an increase
in latitude for these ages. The relative change in fork-
length across latitudes (slope) was greatest at age 7
with a progressive decline in the magnitude of the slope
as age increased (Table 3).
Analyses of lacustrine normal Arctic charr incor-
porated ages ranging from 3 to 15 years for fish
distributed from Rainbow Lake, Maine (45�490 N) to
Lake B, Ellesmere Island (82�080 N). Populations
with age 16- and 17-year-old fish were clustered at
81�–82�N with only one population at 57�N, and thus
were excluded from further analysis. A common
slope covariance model provided the best fit to the
data (Table 2) indicating that there was a negative
effect of latitude on fork-length that can be modeled
by a set of parallel lines for each age (Table 3; plots
of selected ages shown in Fig. 3). The relative change
in length across latitudes (slope) was generally less
than that observed for anadromous Arctic charr
(Table 3).
Dwarf lacustrine charr suitable for analysis ranged
in age from 3 to 6 years, and were distributed from
Trois Caribous, Quebec, Labrador (47�360 N) to an
unnamed lake on Baffin Island (65�180 N). Any older
Arctic charr ([age 7) were subsequently excluded
from further analysis owing to the single location for
which specimens were available. Similar to the
analysis of lacustrine normal Arctic charr, AICc
criterion indicated that a common slope covariance
model provided the best fit with latitude again having
a negative effect on fork-length of dwarf Arctic charr
(Table 2). The relative change in length across
latitudes was greater than that observed for normal
Arctic charr, but less than those ages where there was
a significant change in fork-length with latitude for
anadromous Arctic charr (Table 3). However, exam-
ination of individual plots of length versus latitude
illustrate that one location (Charr Lake, 58�110 N)
was a particularly strong influential point for ages 3
and 4 Arctic charr (Fig. 4). A re-analysis of the same
common slope model indicated that even with the
exclusion of the Charr Lake location there was still a
negative effect of latitude on fork-length for ages 3–6
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Table 3 Estimated slope coefficients for the relationship of mean fork-length (cm) on latitude for different morphs of Arctic charr in
eastern North America
Morph Sample size for
ages analysed
Age Coefficient
estimate
S.E. 95% CI
Lower Upper
Anadromous 6,256 5 -0.04 0.34 -0.71 0.63
6 -0.77 0.27 -1.30 -0.24
7 -1.22 0.25 -1.72 -0.73
8 -1.15 0.23 -1.61 -0.70
9 -0.98 0.22 -1.40 -0.55
10 -0.86 0.19 -1.24 -0.48
11 -0.87 0.23 -1.32 -0.42
12 -0.63 0.24 -1.10 -0.16
13 -0.39 0.26 -0.90 0.12
14 0.01 0.35 -0.68 0.70
15 0.18 0.48 -0.76 1.12
Normal 3,201 3–15 -0.25 0.10 -0.45 -0.05
Dwarf 731 3–6 -0.38 0.08 -0.54 -0.22
Table 2 Model selection results assessing the effect of latitude on the response variable, fork-length (Y), for different age classes,
and morphs of Arctic charr in eastern North America
Morph/Model Structure Error structure
among age classes
AICc DAICc Akaike
weight
Anadromous
M1—unequal slopes Age ? Lat ? Age * Lat Included 1,219.50 0.00 1.00
M2—unequal slopes Age ? Lat ? Age * Lat Excluded 1,439.30 219.80 0.00
M3—common slope Age ? Lat Included 1,241.50 22.00 0.00
M4—common slope Age ? Lat Excluded 1,446.60 227.10 0.00
M5—means model Age Included 1,272.10 52.60 0.00
M6—means model Age Excluded 1,517.50 298.00 0.00
Normal
M1—unequal slopes Age ? Lat ? Age * Lat Included 1,011.50 15.10 0.00
M2—unequal slopes Age ? Lat ? Age * Lat Excluded 1,128.40 132.00 0.00
M3—common slope Age ? Lat Included 996.40 0.00 0.79
M4—common slope Age ? Lat Excluded 1,130.50 134.10 0.00
M5—means model Age Included 999.00 2.60 0.21
M6—means model Age Excluded 1,140.80 144.40 0.00
Dwarf
M1—unequal slopes Age ? Lat ? Age * Lat Included 109.40 7.90 0.02
M2—unequal slopes Age ? Lat ? Age * Lat Excluded 147.00 45.50 0.00
M3—common slope Age ? Lat Included 101.50 0.00 0.98
M4—common slope Age ? Lat Excluded 145.40 43.90 0.00
M5—means model Age Included 113.70 12.20 0.00
M6—means model Age Excluded 150.20 48.70 0.00
DAICc is the difference between the specified model and the best model based on the lowest AICc value
168 Hydrobiologia (2010) 650:161–177
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dwarf Arctic charr over the limited latitudinal range
for which data remained.
Influence of latitude on growth rate
Among all three morphs of Arctic charr, initial
analyses found that a common slope model provided
the best fit with a positive effect of latitude on growth
rate that could be modeled by a set of parallel lines
for each age (models M1–M4, Table 4; plots of
selected ages illustrated in Figs. 2, 3, and 4 for
anadromous, normal, and dwarf Arctic charr, respec-
tively). Thus, growth rate appears to increase mar-
ginally across latitudes with fish in the north growing
somewhat faster than those in more southerly loca-
tions (Table 5). However, as noted above for the
analysis of fish length and latitude, the inclusion of
Charr Lake, Labrador, had a strong influence on the
results for dwarf Arctic charr, and in conjunction with
the limited range of ages, the evidence in support of a
10.0
20.0
30.0
40.0
50.0
60.0
50 55 60 65 70 75
Latitude °N
Mea
n le
ngth
(cm
)
Age 6
y = 78.225 -0.771x
10.0
20.0
30.0
40.0
50.0
60.0
50 55 60 65 70 75
Latitude °N
Mea
n le
ngth
(cm
)
Age 8
y = 110.890 - 1.153x
20.0
30.0
40.0
50.0
60.0
70.0
50 55 60 65 70 75
Latitude °N
Mea
n le
ngth
(cm
)
Age 10
y = 100.540 - 0.862x
20.0
30.0
40.0
50.0
60.0
70.0
80.0
50 55 60 65 70 75
Latitude °N
Mea
n le
ngth
(cm
)
Age 12y = 89.926 - 0.627x
0.000
0.002
0.004
0.006
0.008
0.010
0.012
0.014
50 55 60 65 70 75
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 10
y = - 0.00943 + 0.00031x
0.000
0.002
0.004
0.006
0.008
0.010
0.012
0.014
50 55 60 65 70 75
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 12
y = - 0.00988 + 0.00031x
0.000
0.002
0.004
0.006
0.008
0.010
0.012
0.014
50 55 60 65 70 75
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
y = -0.00906 + 0.00031x
Age 6
0.000
0.005
0.010
0.015
0.020
0.025
50 55 60 65 70 75
Latitude °N G
row
th r
ate
(cm
/deg
ree
day)
Age 8y = -0.00868 + 0.00031x
Fig. 2 Scatter plots of mean fork length at age (left column) or mean growth rate at age (cm/cumulative degree-days; right column)
versus latitude for selected ages 6, 8, 10, and 12 years, for anadromous Arctic charr from eastern North America
Hydrobiologia (2010) 650:161–177 169
123
Page 10
latitudinal influence on growth rate for this morph is,
therefore, highly suspect (Fig. 4).
The situation regarding anadromous charr is also
inconclusive. Examination of individual scatter
plots of growth rate on latitude for selected ages
show mixed results (Fig. 2). The common slope
model provides a reasonable fit to the growth rate
data at some of the older ages (e.g., ages 10–12),
but a poor fit at younger ages (e.g., ages \10;
Fig. 2). In contrast, there appears to be more of a
consistent tendency for growth rate to increase with
latitude for the normal Arctic charr morph with the
common slope model providing an adequate fit for
most ages (Fig. 3). The subsequent comparisons of
the various covariance models against the means
models showed only minimal support for the
proposition that latitude affected the growth rate
of anadromous Arctic charr, as the means model
provided a better overall fit to the data for this
morphotype (Table 2).
0.0
10.0
20.0
30.0
40.0
50.0
45 50 55 60 65 70 75 80 85
Latitude °N
Mea
n le
ngth
(cm
) Age 6
y = 36.354 - 0.250x
0.0
10.0
20.0
30.0
40.0
50.0
60.0
45 50 55 60 65 70 75 80 85
Latitude °N
Mea
n le
ngth
(cm
) Age 8
y = 43.145 - 0.250x
0.0
10.0
20.0
30.0
40.0
50.0
60.0
45 50 55 60 65 70 75 80 85
Latitude °N
Mea
n le
ngth
(cm
) Age 10
y = 48.401 - 0.250x
0.0
10.0
20.0
30.0
40.0
50.0
60.0
45 50 55 60 65 70 75 80 85
Latitude °N
Mea
n le
ngth
(cm
)
Age 12
y = 53.368 - 0.250x
0.000
0.004
0.008
0.012
0.016
0.020
45 50 55 60 65 70 75 80 85
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 6
y = - 0.01578 + 0.00035x
0.000
0.004
0.008
0.012
0.016
0.020
45 50 55 60 65 70 75 80 85
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 8
y = - 0.01559 + 0.00035x
0.000
0.004
0.008
0.012
0.016
0.020
45 50 55 60 65 70 75 80 85
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 10
y = - 0.01546 + 0.00035x
0.000
0.004
0.008
0.012
0.016
0.020
45 50 55 60 65 70 75 80 85
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 12
y = - 0.01552 + 0.00035x
Fig. 3 Scatter plots of mean fork length at age (left column) or mean growth rate at age (cm/cumulative degree-days; right column)
versus latitude for selected ages 6, 8, 10, and 12 years, for normal lacustrine Arctic charr from eastern North America
170 Hydrobiologia (2010) 650:161–177
123
Page 11
Discussion
Results of this study provide evidence for latitudinal
compensation in the growth of normal lacustrine
Arctic charr, but questionable evidence of the appli-
cability of the countergradient hypothesis for anadro-
mous populations in eastern North America. The
subsequent analysis of the anadromous Arctic charr
data using a means model, without the inclusion of
latitude in the analysis, was found to provide a better
overall fit to the data based on the Akaike weights and
lent further support to the lack of a consistent influence
of latitude on the growth rate of anadromous Arctic
charr. Information regarding dwarf lacustrine Arctic
charr was inconclusive owing to the limited range of
ages and latitudes for which data were available. In
contrast, the positive association between growth rate
and latitude for normal lacustrine populations
0.0
5.0
10.0
15.0
20.0
45 50 55 60 65
Latitude °N
Mea
n le
ngth
(cm
)
Age 3
y = 31.848 - 0.379x
0.0
5.0
10.0
15.0
20.0
45 50 55 60 65
Latitude °N
Mea
n le
ngth
(cm
)
Age 4
y = 33.687 - 0.379x
0.0
5.0
10.0
15.0
20.0
25.0
45 50 55 60 65
Latitude °N
Mea
n le
ngth
(cm
)
Age 5
y = 33.832 - 0.379x
0.0
5.0
10.0
15.0
20.0
25.0
45 50 55 60 65
Latitude °N
Mea
n le
ngth
(cm
)
Age 6
y = 34.393 - 0.379x
0.000
0.005
0.010
45 50 55 60 65
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 3
y = - 0.02062 + 0.00046x
0.000
0.005
0.010
45 50 55 60 65
Latitude °N G
row
th r
ate
(cm
/deg
ree
day)
Age 4
y = - 0.02093 + 0.00046x
0.000
0.005
0.010
0.015
45 50 55 60 65
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 5
y = - 0.02110 + 0.00046x
0.000
0.005
0.010
0.015
45 50 55 60 65
Latitude °N
Gro
wth
rat
e (c
m/d
egre
e da
y)
Age 6
y = - 0.02134 + 0.00046x
Fig. 4 Scatter plots of mean fork length at age (left column) or mean growth rate at age (cm/cumulative degree-days; right column)
versus latitude for age 3- to 6-year-old dwarf lacustrine Arctic charr from eastern North America
Hydrobiologia (2010) 650:161–177 171
123
Page 12
indicates that many populations of northern Arctic
charr grow faster than their conspecifics from the
south.
There is a history of literature pointing to latitu-
dinal compensation with respect to growth. See, for
example, Power (1981), Jensen and Johnsen (1986),
and Conover (1990). The existence of a significant
gradient as found here raises obvious questions
concerning possible causal mechanisms. In addition
to evolved differences in the genetic capacities for
growth in northern populations, increases in oppor-
tunity adjusted growth as defined by countergradient
theory may occur for any one of several environ-
mental reasons. Better quality or greater quantities of
food per individual may be available to northern
populations coincident with the critical summer
growth period. Unfortunately, little data on the
quality or quantity of prey items available to Arctic
charr populations along the latitudinal gradient stud-
ied here is available in the literature. The alimentary
and trophic plasticity of Arctic charr as noted in the
literature (e.g., Adams et al., 1998; Fraser et al., 1998;
Guiguer et al., 2002; Power et al., 2005b), however,
suggests differences in food alone would not be
sufficient to explain the phenomenon.
A second possible explanation for increased northern
growth of normal lacustrine populations relates to the
relationship between energy intake, the temperature
range over which growth occurs and the optimum
Table 4 Model selection results assessing the effect of latitude on the response variable, growth rate (Y), for different age classes
and morphs of Arctic charr in eastern North America
Morph/Model Structure Among age
classes
AICc DAICc Akaike
weight
Anadromous
M1—unequal slopes Age ? Lat ? Age * Lat Included -1,710.80 150.40 0.00
M2—unequal slopes Age ? Lat ? Age * Lat Excluded -1,553.30 307.90 0.00
M3—common slope Age ? Lat Included -1,855.90 5.30 0.07
M4—common slope Age ? Lat Excluded -1,697.60 163.60 0.00
M5—means model Age Included -1,861.20 0.00 0.93
M6—means model Age Excluded -1,692.60 168.60 0.00
Normal
M1—unequal slopes Age ? Lat ? Age * Lat Included -1,238.60 185.80 0.00
M2—unequal slopes Age ? Lat ? Age * Lat Excluded -1,138.60 285.80 0.00
M3—common slope Age ? Lat Included -1,424.40 0.00 1.00
M4—common slope Age ? Lat Excluded -1,318.40 106.00 0.00
M5—means model Age Included -1,334.60 89.80 0.00
M6—means model Age Excluded -1,156.60 267.80 0.00
Dwarf
M1—unequal slopes Age ? Lat ? Age * Lat Included -261.10 33.60 0.00
M2—unequal slopes Age ? Lat ? Age * Lat Excluded -218.50 76.20 0.00
M3—common slope Age ? Lat Included -294.70 0.00 1.00
M4—common slope Age ? Lat Excluded -263.30 31.40 0.00
M5—means model Age Included -252.70 42.00 0.00
M6—means model Age Excluded -222.40 72.30 0.00
DAICc is the difference between the specified model and the best model based on the lowest AICc value
Table 5 Estimated slope coefficients for the relationship of
mean growth rate (cm/cumulative degree-day 9 10-3) on lat-
itude for different morphs of Arctic charr in eastern North
America
Morph Age Coefficient
estimate
S.E. 95% CI
Lower Upper
Anadromous 5–15 0.31 0.09 0.13 0.48
Normal 3–15 0.35 0.03 0.30 0.40
Dwarf 3–6 0.46 0.03 0.40 0.52
172 Hydrobiologia (2010) 650:161–177
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Page 13
temperature for growth. Salmonids are known to
evidence asymmetrical dome-shaped temperature-
growth relationships (e.g., Brett et al., 1969; Elliott,
1994) reflected in temperature-dependent variation in
the scope for growth (e.g., Elliott, 1994). While
temperature-driven increases in the scope for growth
may be realized in southern environments, associated
increases in caloric demands may preclude the achieve-
ment of the potential either because of basal metabolic
costs or inter- or intra-specific competition for food
resources. At higher latitudes, reduced occupancy
densities vis-a-vis southern locales and/or reduced
inter-specific competition for available food resources
may allow northern populations to more fully realize the
biological potential for growth as described by the scope
for growth. This suggests that at higher latitudes
seasonal rises in ration, coincident with temperature
increases, may be more closely correlated with rises in
the optimum temperature for growth, thereby allowing
higher latitude populations to maintain maximal growth
rates for longer periods of time as compared to lower
latitude populations. Finally, a third possibility is that a
combination of food availability, genetic factors, and the
suitability of the thermal regime for achieving maximal
growth may explain the observed increases in the
capacity for growth among northern populations.
According to the countergradient hypothesis,
genetic effects can act to counteract the environmen-
tal gradients which influence the general zoogeo-
graphic patterns of growth seen in a species, since
shorter growing seasons and lower temperatures
should reduce the size of northern fish (Schultz
et al., 1996). In this study, increased growth rates
partially offset body size differences along the
gradient in lacustrine environments, but not in the
anadromous case once individuals begin to use
marine environments. Thus, lacustrine fish evidenced
negative length-at-age and positive growth relation-
ships with latitude as predicted by countergradient
theory, while anadromous fish evidence only negative
length-at-age relationships with latitude. The preva-
lence of the length-at-age relationship for anadro-
mous fish at younger ages probably relates to the
effect of early lacustrine residency where the count-
ergradient effect acts. Over a lifetime the effect of
periods of marine residency, where growth rate does
not differ along the gradient, cumulate to yield no
evidence of a size-at-age cline. Thus, marine envi-
ronments appear to buffer individuals against the
effects of the environmental gradient imposed on
lacustrine residents, likely as a result of the relative
similarity of marine thermal environments along the
gradient.
Many studies have tested the Conover countergra-
dient hypothesis for latitudinal variation in biological
characteristics as it applies to fish, and a growing body
of literature has found support for the hypothesis (e.g.,
Conover, 1990; Conover & Present, 1990; Nicieza
et al., 1994; Conover et al., 1997; Imsland et al., 2000;
Yamahira & Conover, 2002; Lombardi-Carlson et al.,
2003; Alvarez et al., 2006). Empirical support for the
countergradient hypothesis summarized in largely
North American studies demonstrates a widespread
phenomenon, and illustrates geographic variation in
growth is a potentially important descriptor of differ-
ences among populations. Differences in growth rates
also hold likely consequences for differences in age-at-
maturity given documented trade-offs between growth
and maturation (e.g., Wootton, 1998).
A number of studies with little or no evidence of
countergradient effects on fish growth frequently
included study sites in Europe (e.g., Otterlei et al.,
1999; Jensen et al., 2000; Jonsson et al., 2001;
Larsson et al., 2005; Finstad & Forseth, 2006; Forseth
et al., 2009). The discrepancy between geographic
regions concerning the applicability of the counter-
gradient hypothesis may be related to differences in
latitudinal temperature gradients in North America
and Europe (Fig. 5), with a somewhat more
Fig. 5 Latitudinal regression plots of July mean air temperature
(�C) climate normals (1961–1990) for Eastern Canada (opensquares) and coastal Norway (solid triangles), and for the annual
climate normal sea temperatures along the Labrador Current
(solid circles). Climate normals were obtained from Environ-
ment Canada (http://www.ec.gc.ca) and the Norway Meteoro-
logical Institute (http://met.no/english/index.html). Labrador
Current annual sea surface temperature information was
obtained from the Hadley Centre for Climate Prediction and
Research (http://www.metoffice.gov.uk/research/hadleycentre)
Hydrobiologia (2010) 650:161–177 173
123
Page 14
pronounced temperature gradient over a much greater
range of temperature in eastern North America (North
American slope = -0.411; Scandinavian slope = -
0.328) meeting the precondition for the development
of geographic variation in biological characteristics
(Conover & Schultz, 1995). The greater differences
in temperature along the gradient in eastern North
America (Fig. 5) may explain, in part, the strength of
the observed latitudinal-related growth differences in
eastern North America by comparison with the more
limited thermal variability often observed in Scandi-
navia, and the associated lack of evidence for
latitudinal clines in growth rates (e.g., Jensen et al.,
2000; Jonsson et al., 2001).
The potential for geographic differentiation is great
on the east coast of North America, since steep
latitudinal gradients occur in a number of environ-
mental variables (e.g., temperature, ice-free season)
critical to species’ success (Schultz et al., 1996). Given
the notably high phenotypic variability in Arctic charr
(Klemetsen et al., 2003), exaggerated differences in
selective pressures along a given latitudinal gradient
are more likely to elicit measurable differences in
fitness-related measures such as growth rate. There-
fore, both geographic location and the environmental
gradient will act to determine the local selective
pressures on the fish which, in turn, influence the
expression of compensatory responses such as growth
rate measured in countergradient studies.
Similarly, differences in growth rates between
anadromous and normal lacustrine Arctic charr along
the studied gradient may be related to broad scale
differences in the environmental influences on marine
coastal versus freshwater habitats. The observed
consistency in annual sea surface temperature (T�range along a Y� gradient) in the nearshore marine
habitats used by anadromous Arctic charr (Fig. 5;
Labrador Sea slope = -0.149) may partly explain the
lack of evidence for a latitudinal cline in growth rate.
Indeed, coastal waters along the east coast of Baffin
Island and coastal Labrador are influenced by the cold,
southward flowing sub-polar gyre that combine the
east Baffin Island Current with the cold waters exiting
from the Hudson Strait that subsequently form the cold
Labrador Current (see Drinkwater, 1996; Colbourne,
2004; Stein, 2005). As a result, the ocean temperature
gradient along the distributional range that anadro-
mous Arctic charr included in the present analysis
(53�–72�N) may experience likely varies by less than
about 6�C (Drinkwater & Mountain, 1997). Thus, the
broad effect of prevailing maritime currents helps to
dampen environmental variation during the important
summer feeding growth period with fewer extremes in
temperatures occurring in maritime climate zones
(Belk et al., 2005). Thus, eastern North American
anadromous populations using thermal environments
largely influenced by the Labrador Current will
generally experience less of a difference in thermal
habitat as a function of latitude than will stationary
lacustrine populations. The constancy of selective
pressures along the latitudinal gradient, therefore,
correlates well with the lack of consistent differences
in observed growth rates. Further diluting the effect of
any differences in selective pressure that might occur
among anadromous populations is the migratory
exchange known to occur among assemblages of
Arctic charr (e.g., Dempson & Kristoffersen, 1987) and
the variable ages at which fish first migrate to sea
(Johnson, 1980). By comparison, in isolated lacustrine
populations, where differences in thermal selection
pressures among populations are maintained over the
entire life-history and exchange among populations
does not occur, latitudinally based differences in
growth rate are more likely to be observed.
In addition to more uniform temperatures, food
availability is another factor likely contributing to
stability of the environments experienced by anadro-
mous Arctic charr. Feeding conditions in the ocean
are generally more favorable than in freshwater
systems (Gross, 1987; Gross et al., 1988) with the
abundance of food acting to reduce variability in
growth rates among populations. Accordingly, more
uniform thermal regimes may act in conjunction with
non-restricted feeding opportunities to buffer differ-
ences in growth opportunity and reduce the variabil-
ity of growth rates among anadromous Arctic charr
populations along the latitudinal gradient. Similar
lacustrine and anadromous population differences
along latitudinal gradients have been observed in the
study of other biological attributes in Arctic charr.
For example, Power et al. (2005a) observed a lower
among population variability in the fecundity of
anadromous compared to lacustrine Arctic charr
along a latitudinal gradient in eastern North America.
To date, the majority of countergradient studies
have focused on immature fish (e.g., Conover, 1990;
Present & Conover, 1992; Schultz et al., 1996;
Conover et al., 1997; Yamahira & Conover, 2002),
174 Hydrobiologia (2010) 650:161–177
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Page 15
where differences in maturation and/or reproductive
investment are not expected to confound the analysis.
Differences in reproductive investment associated
with maturity have been observed to affect the
correlative strength of the association between lake
sturgeon (Acipenser fulvescens) biological character-
istics (e.g., length, weight) and latitude (Power &
McKinley, 1997). Thus, the decline in the strength of
the correlation between length-at-age and latitude in
older anadromous fish may be a consequence of
differences in maturation schedules among studied
populations. Maturity generally occurs at younger
ages in southern populations (e.g., Venne & Magnan,
1989; Tallman et al., 1996) and the trade-off between
somatic growth and gonad development may imply
reductions in growth at maturity that act to decouple
the growth rate response from the environmental
gradient, particularly where the environmental gradi-
ent itself is weak as is the case in marine North
American environments (e.g., Fig. 5). The fact that
similar differences in maturation schedules among
lacustrine Arctic charr do not confound the existence
of a countergradient relationship suggests the conse-
quences of differences in maturation schedules along
the gradient alone do not explain the equivocal results
obtained for the anadromous populations studied
here.
In summary, results of analyses show that the
length-at-age, and to an extent, that growth rate of
eastern North American Arctic charr varied among
populations distributed along a latitudinal gradient
from Maine to Ellesmere Island. Overall, the study
supported the countergradient hypothesis for the
normal lacustrine morphotype, where northern popu-
lations compensated for shorter growing seasons with
higher growth rates. Anadromous populations exhib-
ited little evidence to support the countergradient
hypothesis. Results for dwarf lacustrine populations
were equivocal, possibly due to the limited availability
of study populations. Morphotype-specific responses
along the described thermal gradients suggest that a
minimum temperature gradient may be needed before
latitudinal compensation in growth rates is readily
observed. Accordingly, studies testing the countergra-
dient hypothesis should take into consideration, the
extent of thermal differences along the tested gradient
when assessing the applicability of the hypothesis to a
species of concern. Further resolution of this is
important, since Jobling (1997) has stated that it may
be more difficult to predict the effect of long-term
increases in temperature where countergradient vari-
ation exists. This is because populations may have
differential responses toward the physiological param-
eters that influence attributes such as growth (Imsland
et al., 2000; Jonassen et al., 2000).
Acknowledgments Financial support was provided by the
Natural Resources Canada Climate Change Impacts and
Adaptation program, and the ArcticNet Centre of Excellence
(NSERC) as well as individual operating budgets of the various
researchers (MP, JBD, JDR, and GP) involved with programs
that contributed data over the years that resulted in this analysis.
As such, the most important contributions came from colleagues,
students and field assistants, too numerous to list, who were
directly involved with the collection, processing, and archiving
of these data. We also wish to acknowledge Jennifer Humber and
Neila Cochrane for their efforts in producing the maps.
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