We used time-at-depth recorders and radio transmitters to measure dive parameters for European Shags (Phalacrocorax aristotelis). An algorithm for partitioning time-at-depth profiles, obtained from individuals making U-shaped, flat-bottomed dives, into foraging time and travel time is presented, and a Fortran program to run the algorithm is provided. The deepest dive recorded was 61 m, but foraging depth parameters varied considerably between colonies and years. On average, European shags spent 47.6% of their underwater time foraging. The duration of each stage of the dive cycle was a function of water depth. The observed trends were qualitatively similar to predictions of optimality models for air-breathing animals that feed underwater, but more data from individuals foraging at depths approaching the physiological maximum for the species are needed.
Institute of Terrestrial Ecology, Hill of Brathens
Banchory, Kincardineshire AB31 4BY, United Kingdom
Department of Biology, University of Victoria
Victoria, Btish Columbia, V8W 2Y2 Canada
BioSS, Environmental Modelling Unit, Macaulay Land Use Research Institute
Craigiebuckle, Aberdeen, AB9 2Q[, United Kingdom
REGISTRADORES DEL USO DEL TIEMPO-A-PROFUNDIDAD PARA ESTIMAR
UTILIZACION DE I_AS PROFUNDIDADES Y RENDIMIENTO DE ZAMBULLIDA DE
PHALA CROCORAX ARISTOTELIS
Sinopsis--Utilizamos registradoras de tiempo a profundidades y radio-transmisores para me-
dir los parimetros de zambullida de Phalacrocorax astotelis. Se presenta un algoritmo para
dividir los perfiles dc tiempo en tiempo de btsqueda de alimentos y tiempo de viaje a
diferentes profundidades, obtenido de los datos de individuos zambullendose en forma de
U en fondos pianos y un programa en FORTRAN para ejecutar el algoritmo. La zambullida
mis profunda registrada rue de 61 m, pero los parimetros de alimentacion a diferentes
profundidades variaron considerablemente entre diferentes colonias y aftos. Phalacrocorax
astotelis invirtieron un promedio de 47.6% dc su tiempo bajo el agua buscando alimento.
La duraci6n de cada etapa del ciclo de zambullida estuvo en funci6n de la profundidad del
agua. Las tendencias observadas rueton cualitativamente similares alas predicciones de los
modelos de optimizaci6n para animales de respiraci6n area que se alimentan bajo el agua,
pero sc necesitan mils datos de individuos buscando alimento a profundidades cercanas al
m/tximo fisio16gico para esta especie.
A wide range of diving birds (including penguins, auks, ducks, grebes,
and cormorants) exhibit a positive relationship between dive duration
and depth (e.g., Croll et al. 1992, Dewar 1924, Draulans 1982, Stonehouse
1967, Williams et al. 1992, Wilson and Wilson 1988, Ydenberg and Forbes
1988). For species such as cormorants, which feed benthically, this rela-
tionship is of particular interest because it suggests that water depth in
1 Current address: Mathematical Institute, North Haugh, St Andrews, Fife KY16 9SS United
Kingdom
the feeding area will be a major influence on the performance of birds
exploiting it.
The European Shag (Phalacrocorax aristotelis) is a medium-sized (av-
erage body mass approximately 1750 g), pursuit-diver that feeds predom-
inantly on small marine fish, particularly sandeels (Ammodytes marinus),
which it catches on or just above the seabed (Harris and Wanless 1991,
Lumsden and Haddow 1946, Snow 1960, Wanless et al. 1991). While visual
observations have suggested that the species feeds mainly in shallow (<10
m) water (Dewar 1924), recent studies' using depth gauges have shown
that shags regularly dive to 40 m and show a time-at-depth profile that is
characteristic of flat-bottomed diving (Barrett and Furness 1990, Wanless
et al. 1991, Wilson et al. 1991). In this paper we present more extensive
data on depth utilization by European Shags and describe a new method
for partitioning time-at-depth profiles into time travelling through the
water column and time spent foraging. Some birds fitted with time-at-
depth recorders were also radio-tagged, and additional data on the du-
rations of dives and recovery periods on the surface were available for
these individuals. We were able to examine how durations of different
stages of the dive cycle varied in relation to depth and to compare these
results with predictions of models for air-breathing aquatic animals that
feed on benthic prey (Houston and Carbone 1992, Kramer 1988).
METHODS
We conducted fieldwork on the Isle of May, southeast Scotland
(56ø11'N, 2ø33'W), 20 Jun.-13 Jul. 1989 and 1-27Jul. 1990, and at Sum-
burgh Head, Shetland Islands (59ø51N, lø12'W), 17-21 Jul. 1990. Prelim-
inary results from the Isle of May in 1989 have been published previously
(Wanless et al. 1991), but the data were reanalyzed using the new algo-
rithm (see below) to investigate the effects of sex, location, and year on
diving parameters.
We obtained data on the use of different water depths by birds in the
course of a feeding trip using time-at-depth recorders (Wilson et al. 1989).
Breeding birds were caught at the nest using a thick wire hook attached
to a 3-m4ong bamboo pole. Each time-at-depth recorder weighed 11 g
(about 0.6% of the mass of an adult European Shag) and was attached
to two central tail feathers with black waterproof tape and small, plastic
cable ties. All the depth recorders deployed were recovered successfully.
Of the 27 deployments on the Isle of May, in 25 cases the time-at-depth
recorders were recovered after the birds carrying them had made one
feeding trip. The other two individuals had completed two, or possibly
three, trips before they were recaptured. Four of the Shetland gauges
were retrieved after a single trip, one bird was not recaptured until it had
completed its seventh trip, and the number of feeding excursions made
by one bird was not known precisely but was thought to be more than
one. Birds were sexed using the fact that in this species males are vocal
and females mute (Snow 1963).
A description of the construction and functioning of the depth record-
ers is given in Wilson et al. (1989). In brief, each device consisted of a
transparent cylinder (approximately 90 mm in length and 11 mm in di-
ameter) enclosing a volume of air bounded by a movable stopper. The
position of the stopper varied in response to changes in hydrostatic pres-
sure, and these movements were recorded on a small rectangle of pho-
tographic film by a light emitting diode attached to the stopper. The
optical density of the image on the film was measured with a Schoeffel
SD 3000 spectro-densitometer and converted into a time estimate for each
1-m depth interval using timed calibration exposures of the film. Calibra-
tion traces were made by lowering the gauges to pre-determined depths
in seawater for variable time periods. The internal lumens of our gauges
were 81% longer than those in the prototypes described by Wilson et al.
(1989), making them more sensitive to pressure changes and consequent-
ly providing more precise depth estimates. Errors in estimating depths
were within 5%, and errors in time were usually within 10%.
In 1990, seven birds on the Isle of May and five at Sumburgh Head
were also fitted with radio transmitters. Each transmitter weighed about
19 g (combined depth recorder and transmitter load were less than 2%
of body mass) and was attached to a few feathers in the center of the
bird's back using waterproof tape and plastic cable ties. At both colonies
signals from the tagged birds were monitored by an observer using an
ATS R2100 scanning receiver. Changes in the characteristics and direction
of the signal indicated when a bird was at the nest and when it was away
feeding (Wanless and Harris 1992). Because signals in the 173 MHz band
are not transmitted through seawater, dives were readily identified as
breaks in transmission, and dive durations and recovery periods on the
surface between dives could be timed to the nearest second. Mean dive
durations and recovery durations were calculated for each individual.
Eleven of the twelve birds carrying a transmitter and a time-at-depth re-
corder showed a uni-modal time-at-depth profile and relationships be-
tween various stages of the dive cycle and depth were examined by plot-
ting mean dive and recovery durations of these birds against their mean
foraging depth (see below). One individual with a multi-modal time-at-
depth profile was excluded from the analysis.
Most traces showed broadly similar time-at-depth profiles with pro-
nounced peaks at particular depths (Fig. 1), a pattern that is consistent
with flat-bottomed rather than bounce dives (Wilson et al. 1991). Depths
at which horizontal swimming occurs are likely to be those where the bird
forages. In an attempt to examine how the total time spent underwater
by a European Shag was divided between travelling through the water
column and foraging time spent swimming horizontally we developed a
more sophisticated version of the algorithm outlined in Wanless et al.
(1991).
Full details of the algorithm are given as an Appendix but in brief the
algorithm required the following input parameters: (1) the proportion of
underwater time spent in each depth interval, (2) the vertical depth en-
compassed by the depth interval, (3) the maximum number of depth
1 3 5 7 911131517192123252729313335
Depth (m)
3 5 7 9 11 131517192123252729313335
Depth (m)
FIGURE l. Examples of unimodal (a) and multimodal (b) time-at-depth profiles of Euro-
pean Shags.
intervals, (4) the number of depth intervals near the surface for which
data are unreliable, (5) the numbers of depth intervals between the sur-
face and the shallowest foraging depth, and (6) the mean dive time for
the recorded sequence (if available). The algorithm does not estimate the
number of depth intervals between the surface and the shallowest for-
aging depth (mf). Instead, it requires that the user provide an estimate of
the depth over which no foraging occurs. This reflects the difficulty of
writing a general and objective algorithm that can be guaranteed to pro-
vide sensible estimates. For the results of this paper, the driver program
generated a first guess for parameter mf and plotted a histogram, with the
selected point shown. The user could then choose that value or substitute
another. Similarly, the user could change the specified value for the num-
ber of depth intervals near the surface for which data are unreliable.
From this information four output parameters were estimated: (1) the
percentage of underwater time spent foraging, (2) the proportion of time
at each depth interval spent foraging, (3) the proportion of total foraging
time spent foraging at each depth interval and (4) the average vertical
speed while travelling (in those cases where a mean dive time was avail-
able).
For each bird we estimated four foraging depth variables: (1) the mini-
mum foraging depth, (2) the maximum foraging depth, (3) foraging depth
range (i.e., the difference between the maximum and minimum values)
and (4) the mean foraging depth (Fd .... ) which was estimated as:
Fd .... = i(Pi)(i)
where Pi is the proportion of total foraging time spent foraging at each
depth interval i. One depth interval corresponded to one meter and so
the units of Fd .... are meters.
The effects of sex, year, or colony site on foraging depth parameters
and the relationship between the duration of different stages of the dive
cycle and mean foraging depth were investigated using General Linear
Models (GLM, Minitab 1993) in which mean values for each individual
TABLE 1. Mean _ SD (range) foraging depth parameters and % time underwater spent
foraging by European Shags on the Isle of May in 1989 and 1990 and Sumburgh Head
1990.
Sumburgh
Isle of May Head Total
1989 1990 1990
(n = 13) (n-- 14) (n = 6) (n-- 33)
Mean SD Mean SD Mean SD Mean SD
Minimum foraging depth (m)
Mean foraging depth (m)
Maximum foraging depth (m)
Depth range (m)
% time underwater foraging
23.2 8.2
(6-31)
30.1 2.O
(27.1-34.0)
35.6 3.2
(31-43)
12.4 10.2
(5-37)
44.7 9.7
(27.3-62.4)
15.1 5.3 23.0 16.6 19.8 9.8
(4-27) (4-44) (4-44)
19.7 4.6 32.2 13.4 26.1 8.3
(14.0-30.6) (12.4-51.2) (12.4-51.2)
25.7 8.0 40.8 14.4 32.4 10.0
(16-45) (24-61) (16-61)
10.6 9.9 17.8 16.3 12.6 11.3
(3-41) (5-49) (3-49)
48.5 13.1 51.6 8.0 47.6 11.0
(29.5-67.8) (40.6-62.4) (27.2-67.8)
were analyzed as independent responses. Previous analyses of the rela-
tionships between the durations of various stages of the dive cycle and
depth have found evidence of non-linearity (e.g., Ydenberg and Guille-
mette 1991). Therefore, we fitted data for the European Shag using linear
and quadratic regression and selected the model giving the best fit.
RESULTS
A total of 33 usable traces was obtained, 13 and 14 from the Isle of
May in 1989 and 1990, respectively, and 6 from Sumburgh Head in 1990.
The total amount of underwater time recorded for each individual varied
from 5.7-454.9 min (median = 41.7 min, interquartile range = 23.3-84.0
min, n = 33).
Twenty-nine (88%) time-at-depth profiles were uni-modal, indicating
that the bird had dived repeatedly to the same depth (Fig. la). The re-
maining four traces were multi-modal (Fig. lb). In general, these were
cases where the individual had made several trips suggesting that birds had
used several different feeding areas over a relatively short period of time.
Applying the algorithm to the time-at-depth data to partition under-
water time between travel and foraging indicated that shags foraged over
a wide range of depths. At both colonies the minimum recorded foraging
depth was about 5 m. The maximum depth attained by birds from the
Isle of May was about 45 m; the maximum at Sumburgh Head was 61 m
(Table 1). On the Isle of May, year had a significant effect on minimum
(F,23 = 9.62, P 0.01), mean (F.23 = 59.35, P 0.001), and maximum
(F,e3 = 18.25, P 0.001) foraging depths with birds feeding at shallower
depths in 1990 than 1989. There were no significant sex effects, nor were
any of the interactions between year and sex significant on the Isle of
May. Foraging depth range was not significantly influenced by year or sex
on the Isle of May. Only one male was sampled at Sumburgh Head so it
was not possible to test for sex effects at this colony. Minimum, mean,
and maximum foraging depths were all deeper at Sumburgh Head com-
pared with the Isle of May in 1990 but only the difference in maximum
depth was statistically significant (t-test; P = 0.05). There were no signif-
icant differences in minimum, mean or maximum foraging depths be-
tween Sumburgh Head and the Isle of May in 1989 (t-tests; all P > 0.42)
nor for foraging range in either year (t-tests; both P > 0.35).
On average, a bird spent 47.6 ___ 11.0% (n = 33) of its underwater time
foraging (Table 1). There were no significant year or sex effects in per-
centage foraging time for individuals on the Isle of May (year: F,, = 0.63,
P -- 0.4; sex: F,, = 0.0, P -- 1.0; year X sex: F,2 -- 0.06, P = 0.8). There
were no significant differences between Sumburgh Head and the Isle of
May in the percentage time foraging in either year (t-tests; both P > 0.13).
The number of dive cycles recorded for the radio-tagged individuals
varied from 18 to 96 with a mean of 42.1 _+ 24.5, (n -- 11 birds). Mean
dive duration was dependent on mean foraging depth; there were no
significant differences in slope or intercepts between colonies or sexes
(depth: F1, 4 = 24.62, P < 0.01; sex: Fi, 4 = 0.30, P -- 0.6; colony: F1, 4 =
2.31, P = 0.2; depth x sex: F, 4 = 0.54, P-- 0.5; depth x colony: F, 4 =
2.14, P = 0.2). The relationship was best described by a linear regression
(Fig. 2a). Mean surface duration also increased significantly with depth,
and there was a significant difference in slopes between the sexes (depth:
F1, 4 = 87.13, P < 0.001; sex: F1, 4 = 5.8, P = 0.07; colony: F1, 4 = 0.0, P--
1.0; depth x sex: F,4 = 11.12, P < 0.05; depth x colony: F, 4 = 0.08, P
= 0.8). In a quadratic regression the quadratic term was significant (P <
0.02) but the linear term was not (P = 0.2). The linear term was therefore
dropped to give the relationship shown in Fig. 2b. However, the evidence
for non-linearity was strongly influenced by the bird with a mean foraging
depth of 41.6 m. After excluding this record there was no evidence of
non-linearity over the depth range 12-30 m.
The relationships between depth and dive times and surface times were
used to calculate dive and surface durations for those individuals for
which only depth data were available (samples where the time-at-depth
profile was multi-modal were excluded). Average foraging time per dive
for each bird was calculated from the estimated mean dive time multi-
plied by the proportion of underwater time spent foraging, and travel
time was given by dive time minus foraging time. Durations of both for-
aging time (F,2,= 17.72, P < 0.001) and travel time (F,2,= 46.99, P <
0.001) were dependent on mean foraging depth; there were no signifi-
cant sex or colony differences in slope or intercept. The relationships
were best fitted by a linear regression (Fig. 2c,d). Diving efficiency (the
proportion of the dive cycle spent foraging) was related negatively to
depth (F,,,-- 15.93, P < 0.001) and there were no significant sex or
colony differences in slope or intercept. The relationship was best de-
scribed by linear regression (Fig. 2e).
110 --
100 --
8,0 --
o-
50--
ß
ß ß o 100
10 O 30 5 10 20 O 40 50
50 --
40 --
20--
1 O 20 30 40 50 10 2 O 4 50
0.5
ß
0.4
0.2
0.1 ß
O.O
I 210 I O I
10 3 40 50
Foraging depth (m)
FIGU 2. (a) Dive time, (b) surface time, (c) foraging time, (d) travel time, and (e) ding
efficiency in relation to mean foraging depth (Fd ..... ) for European Shags. Regressions
for the lines are: a) dive time = 2.12 Fd ..... + 13.2; fl = 843%, P 0.001; b) males
(solid sbols and line), surface time = 0.05 Fd ..... + 15.1, F 61.3%, P = 0.06; females
(open sbols, broken line), surface time = 0.16 Fd .... -30.8, fl = 99.9%, P 0.001;
c) foraging time = 0.89 Fd ..... + 10.2, fl = 57.0%, P 0.001; d) travel time = 1.34
Fd ..... + 1.61, = 73.2%, P 0.001; e) ding efficiency = 0.49 - 0.083 Fd ..... =
52.6%, P 0.001.
DISCUSSION
Three different types of depth recorder are currently in use in studies
of diving behavior of marine birds. The simplest is the maximum-depth
recorder, which is basically a sealed length of narrow gauge plastic tubing
lined with a soluble indicator powder (Burger and Wilson 1988). Such
devices are inexpensive and, after recovery, information on maximum
dive depth can be determined using a simple formula. Maximum-depth
recorders are ideal for: (1) collecting preliminary data for a species, (2)
use on small species where a heavy or bulky recorder might have an
adverse effect, and (3) cases where the probability of recapture of an
individual is low (Chastel 1994, Harris et al. 1990, Prince and Jones 1992,
Wanless et al. 1988, Weimerskirch and Sagar 1996, Wilson et al. 1986).
Their main disadvantage is that they provide information about only one
aspect of diving performance, namely the maximum depth attained.
The time-at-depth recorders described in this paper were developed to
quantify not only the range of depths used, but also the amount of time
spent in each depth band (Wilson et al. 1989). Like maximum-depth
recorders they are inexpensive, easy to construct, and easy to deploy in
the field. Accessing information on depth utilization can only be achieved
after the traces have been scanned using a spectro-densitometer. However,
such instruments are standard equipment in many university laboratories.
Because of their small size and mass (about 11 g), time-at-depth recorders
are particularly useful for studies of alcids (e.g., Burger and Powell 1990,
Burger et al. 1993, Croll et al. 1992), which may be affected by the at-
tachment of devices (Wanless et al. 1988).
Although estimating the amount of underwater time spent in each
depth band is relatively straightforward, assessing how an individual par-
titions this time between foraging and travel is more complicated. The
algorithim (and Fortran Program to run it) presented in the appendix
provides an effective method for partitioning underwater time between
these activities in species that make flat-bottomed dives and greatly en-
hances the value of data collected using such devices. However, despite
these improvements, information from time-at-depth recorders is inevi-
tably limited compared to the wealth of data that can be collected using
mechanical or electronic time-depth recorders (TDRs) in which individ-
ual dive profiles are recorded (Croxall et al. 1991, Watanuki et al. 1996).
To our knowledge, only one study so far has compared the performance
of time-at-depth recorders and TDRs, and in this case the two types of
device produced similar results (Croll et al. 1992). Currently, the main
disadvantages of TDRs are (1) their high cost and (2) their relatively large
size and mass which makes them less suitable either for studying small
species or those where the probability of successful recapture is low. How-
ever, smaller, more hydrodynamically shaped devices are being developed
and these will ultimately be the first choice in most modern studies of
diving animals.
This study confirmed that dive depth in European Shags is markedly
greater than suggested by visual observations (Dewar 1924). The maxi-
mum depth of 61 m attained by a bird at Sumburgh Head is the deepest
dive so far measured and suggests that the record of a bird drowned in
a fishing net set at 80 m in the Mediterranean (Guyot 1988) accurately
reflects the diving ability of this species. However, more data from instru-
mented birds, particularly at colonies surrounded by deep water where
birds are potentially able to approach their physiological limit, are
needed.
Compared with other similar size Phalacrocorax species that have been
studied using depth recorders, the maximum foraging depth of European
Shags appears to be less than that of Blue-eyed Shags (P. atriceps) (107-
116 m, Croxall et al. 1991, Kato et al. 1992), but slightly greater than
Japanese Cormorants (P. capillatus) (45 m, Watanuki et al. 1996). The
relationship between durations of different stages of the dive cycle and
dive depth were broadly similar in European Shags and Japanese Cor-
morants with dive time, bottom time, travel time and surface time all
increasing as a function of dive depth (Watanuki et al. 1996, this study).
In contrast, in the Blue-eyed Shag diving depths were strongly bimodal.
Although the durations of different stages of the dive differed markedly
between deep and shallow dives, within each type depth explained rather
little of the variation in dive parameters (Croxall et al. 1991). Studies of
several other species of cormorant feeding in relatively shallow water
(10 m deep), and based on visual observations, have also found signif-
icant relationships between water depth at the feeding location and dif-
ferent stages of the dive (e.g., Trayler et al. 1989, Wanless and Harris
1991, Wilson and Wilson 1988).
Our results also indicate that European Shags exhibit considerable flex-
ibility in foraging depth with mean values for individuals varying between
years at the same colony and between colonies. Visual and telemetry data
suggested that this variation was due to birds using different feeding areas
and continuing to feed benthically, rather than individuals switching be-
tween benthic, midwater, and surface feeding in the same area. Thus,
most of the instrumented birds followed on the Isle of May in 1989 ap-
parently fed close to the colony in an area where the water was 30-40 m
deep, whereas in 1990 the main feeding area was near the mainland
where the water depth varied from 15-30 m (pers. observ.). Similarly at
Sumburgh Head shallow dives were known to have been made close in-
shore where the water was less than 10 m deep, while foraging depths of
the other individuals were all broadly consistent with the water depth in
the feeding area. However, Grfmillet et al. (in press) found that Euro-
pean Shags at a colony in Normandy, France did make some pelagic dives,
which suggests that the species exhibits considerable flexibility in its for-
aging techniques.
Several interspecific comparisons of marine birds have shown that max-
imum dive depth is a function of body size (e.g., Burger 1991, Wilson
1991). Many cormorant species are sexually dimorphic with males larger
and heavier than females (Johnsgard 1993). Thus differences in dive pa-
rameters between the sexes might be expected. In both Japanese Cor-
morants and King Cormorants (P. albiventer), species in which the average
mass difference between males and females is 26% and 19% respectively,
dive depth and duration were indeed significantly greater in males than
females (Kato et al. 1996, Watanuki et al. 1996). In contrast, among Eu-
ropean Shags on the Isle of May (where the mass difference between
sexes was approximately 20%) we found no evidence of a significant sex
effect in dive depth or duration. The only significant difference between
males and females that we recorded was the relationship between surface
duration and depth in which surface time increased more rapidly in fe-
males (Fig. 2b). While the sample sizes used to determine these relation-
ships were small, we previously showed that males required a shorter re-
covery period after long dives compared with females (Wanless et al.
1993), a result that is consistent with the findings of the present study.
For air-breathing animals that forage by diving, the ability to search for
food is limited by the oxygen-storage capacity of their body tissues. One
option for a diver would be to keep dive time constant. Under this rule
dive duration would be independent of depth, but foraging time would
decline linearly. However, numerous studies, including this one, have pro-
vided no evidence for this strategy but have instead found a positive re-
lationship between dive duration and depth. Building on the work of
Kramer (1988), Houston and Carbone (1992) developed marginal value
models predicting how such divers should allocate their feeding time in
order to maximize the rate of energy intake. In general, our results were
qualitatively consistent with the model predictions in a number of re-
spects. The optimality models predict that time at the surface between
dives should increase roughly in proportion to depth over most of the
depth range but accelerate rapidly near the maximum depth for the spe-
cies. In the European Shag, the relationship over the range 12-30 m was
linear with a doubling of dive time resulting in surface time increasing
by 1.6 times (Fig. 2a, b). With the inclusion of data from the only indi-
vidual making deeper dives, the relationship became significantly non-
linear, suggesting that surface times were disproportionately longer on
deeper dives. Although further data, particularly from birds foraging near
the maximum depth (presumed to be at least 80 m) are needed, addi-
tional support for a non-linear response comes from a previous study of
radio-tagged European Shags in which water depth at the feeding area
was used as an index of dive depth (Wanless et al. 1993).
A novel prediction of the Houston and Carbone (1992) optimality mod-
els is that foraging time first increases and then decreases with water
depth. However, over the depth range sampled in our study, the relation-
ship was linear with foraging time increasing on average by 0.9 s for every
meter increase in foraging depth. Once again more data from deep-diving
birds are needed to investigate the relationship further.
As expected, travel time and foraging depth were positively related, with
travel time increasing, on average, by 1.3 s for every additional meter of
depth, indicating an average vertical travel speed of approximately 1.5
m/s. However, the observations from the deepest diving birds suggested
that the relationship might be non-linear with travel speed being greater
on deeper dives. Observations of several species of cormorant indicate
that dive angle may vary and that in some cases the angle becomes steeper
as dive depth increases (Wilson and Wilson 1988). This effectively means
that travel time is proportionately shorter on deep dives although swim-
ming speed per se does not vary. Such a strategy is adopted by penguins
(Wilson 1995) but no data for European Shags are currently available.
ACKNOWLEDGMENTS
We are extremely grateful for field assistance given by Pat Monaghan, Andy Russell, How-
ard Towll, John Uttley, Paul Walton, and Wylie Horn and statistical assistance from David
Elston and Susan Ahmadi. The project was carried out on the Isle of May with the permission
of the Nature Conservancy Council and at Sumburgh Head it formed part of a study funded
by a grant from the Natural Environment Research Council (GR3/7280) to P. Monaghan at
the University of Glasgow. A. E. Burger was supported by a grant from NSERC Canada.
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Received 14 May 1996; accepted 23 Oct. 1996.
APPENDIX. Algorithm for analyzing dive time by depth data.
A Fortran program to run the algorithm can be accessed from the
directory/user/ftp/put/steve through anonymous ftp by typing
ftp dolphin.dcs.st-and.ac.uk
When prompted for a login name type 'anonymous' and when prompted
for a password type in your e-mail address. This automatically takes you
into/user/ftp and you can change directory to 'pub/steve' by typing in
'cd pub/steve'. You can then use the 'get' command to copy the file
'TRAVEL' onto your machine.
The ftp directory can also be accessed over the World Wide Web with
the URL
ftp://www-ruwpa.dcs.st-and.ac.uk/
The following is a list of input parameters to algorithm TRAVEL.
P = proportion of dive time spent in depth interval i
w = depth interval width (1 m for the shag data)
mmax = maximum number of depth intervals
mini n = number of depth intervals near the surface for which data are
unreliable
m! = the number of depth intervals between the surface and the
shallowest foraging depth
œ = mean dive time for the recorded sequence (if available)
The algorithm estimates the following output parameters.
ß r = percentage of dive time spent foraging
qi -- proportion of time in depth interval i that was spent foraging
r. = proportion of total foraging time that is spent foraging in depth
interval i
sv = mean vertical speed while travelling
It also calculates
mg= greatest depth interval for which data were recorded (mg --< mmax)
The algorithm does not estimate the parameter m? Instead, it requires
that the user provides an estimate of the depth over which no foraging
occurs. This reflects the difficulty in writing a general and objective al-
gorithm that can be guaranteed to provide sensible estimates. For the
results of this paper, the driver program generated a first guess for pa-
rameter mp and plotted a histogram, with the selected point shown. The
user could then choose that value or substitute another. Similarly, the
user could change the specified value for mini n if the histogram suggested
the choice was poor.
The output parameters from TRAVEL are estimated as follows. Calcu-
late
so that ]5 t is the average time at each depth interval, expressed as a pro-
portion of total dive time, for intervals mm,,, + 1 .... , mr.
Next assign Pi = fit, i = 1 ..... mmic, and evaluate
mg
P,= ] Pi
Thus p, is a scaling factor, as the Pi, with the addition of the first mm, n
values, will no longer sum to one.
Suppose estimates , are available. Define
P,'O (1)
Thus bi is an estimate of the proportion of foraging time in depth interval
i or deeper that is spent in depth interval i.
Let
Pt, i= rr + 1
,-1 (2)
[Pt' H (1 - b), mr- 2-< i-< mg
]= rnf+ l
Thus, for each increment in i, , is discounted by multiplying by the pro-
portion of foraging time in depth interval i or greater that occurred at
depth greater than i. For any foraging in depth interval i, the associated
average vertical travel within that depth interval will be half the interval
width, so that the multiplicative factor to account for interval i itself is (1
- b,/2). Hence the proportion of time in interval i that is spent foraging
is estimated by
i ø (1 - ,/2)
0i = 1- (3)
P,
However, we need estimates f]; in order to calculate the i. Estimation may
be carried out iteratively as follows. First set
= fO.O, 1 -< i-< mf
O, [1.0, mr
Evaluate b and fi from equations (1) and (2) respectively. Substitute bi
and i into equation (3); if i < 0, set , = 0. Proceed to the next value
of i.
Now calculate
i= mj+ l
The percentage of dive time spent foraging is then estimated by
er = 100.,/P,
The above steps for i -- mf + 1 ..... mg are now repeated. This process
continues until er converges.
The average dive depth is estimated by
where
mf + --
1
i= mf+ l
_ p,. (1 -
P,
estimates u. = proportion of total dive time that is spent travelling in
ß Z .
depth nterval z, and
mf
Then
100.p,- ,
p,.
and the average vertical speed of travel is estimated by
2.2
v
i. (1 - er/100)
Thus the numerator is twice the estimated mean dive depth (because the
bird must travel down then up), and the denominator is an estimate of
the mean travelling time per dive.