| Volume 3, Number 11, Article 20, Pages 877-892 |
doi:10.1167/3.11.20 |
http://journalofvision.org/3/11/20/ |
ISSN 1534-7362 |
Saccade target selection in visual search: Accuracy improves when more distractors are present
Eugene McSorley |
Department of Psychology, Royal Holloway, University of London, Egham, Surrey, U. K. |
|
John M. Findlay |
Centre for Vision and Visual Cognition, Department of Psychology, University of Durham, Durham, U.K. |
|
Abstract
We report four experiments with search displays of Gabor patches. Our aim was to study the accuracy of gaze control in search tasks. In Experiment 1, a target was presented with a single distractor Gabor of a different spatial frequency on the same axis. Subjects could locate the target with the first saccade if the distractor was more distant, but when the distractor was between the fixation point and the target, the first saccade landed much closer to the distractor. In Experiment 2, the number of display items was increased to 16 in a double ring configuration. With this configuration, first saccades were accurately directed to the target, even when there was an intervening distractor in exactly the same configuration as in Experiment 1. Experiment 3 suggested that the improvement in accuracy was not due to distractor homogeneity but rather may be attributable to the increased first saccade latency with the ring configuration. In the final experiment, latency was shown to covary with saccade accuracy. The results are related to a general framework whereby the presence of distractors operates to hold fixation for a longer period of time, thus allowing a greater period of visual processing and more accurate eye movements.
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|
History
Received May 2, 2003; published December 29, 2003
Citation
McSorley, E. & Findlay, J. M. (2003). Saccade target selection in visual search: Accuracy improves when more distractors are present.
Journal of Vision, 3(11):20, 877-892,
http://journalofvision.org/3/11/20/,
doi:10.1167/3.11.20.
Keywords
saccade, visual search, oculomotor control, spatial frequency, accuracy, global effect
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Studies in human vision are increasingly addressing the
dynamic nature of visual activity ( Ballard,
Hayhoe, Pook & Rao, 1997; Findlay,
1998; Gilchrist, North & Hood,
2001). Under most situations in which vision is employed, saccadic eye
movements are used to scan the visual scene actively at a rate of three or four
movements each second. The task of visual search has proved to be a very
productive paradigm to investigate active vision ( Findlay & Gilchrist, 2001). A
frequently studied task requires visual search of displays of a set of discrete
items that are either the target (the item being searched for) or distractors
(items with different properties). Early work in this area ( Treisman & Gelade, 1980) used a global
level of analysis (total time to carry out the search task) and identified an
important distinction between search tasks that can be carried out with
‘pre-attentive’ visual processes and those that require attention.
In certain tasks (e.g. searching for a red target in a display where all the
distractors are green), search is accomplished very rapidly no matter how many
distractors are present. The target appears to ‘pop out’ of the
display effortlessly, suggesting that the segregation of target and distractors
is made by low-level processes operating in parallel across the entire visual
field.
Other tasks require more effort and an indicator of
this is that search becomes more difficult as the number of distractors present
increases. Such tasks are said to require attention and in practice the
searcher usually will scan his or her eyes around the displays. Although one
tradition ( Treisman & Gelade, 1980; Wolfe, 1994) has emphasised covert attention, i.e.
the recognised ability to attend ‘out of the corner of the eye’ ( Posner, 1980), greater emphasis has been placed
recently on active eye scanning ( Zelinsky,
1996; Findlay, 1997; Zelinsky, Rao, Hayhoe & Ballard,1997; Hooge & Erkelens, 1999; McSorley & Findlay, 2001; Eckstein, Beutter & Stone, 2001; Beutter, Eckstein & Stone, 2003; Gilchrist, Heywood & Findlay, 2003).
Arguments have been advanced ( Findlay
& Gilchrist, 2001) that covert attention plays little part provided free
scanning is possible except by providing a brief period of improved processing
of visual information at the destination of forthcoming saccades ( Kowler, Anderson, Dosher & Blaser, 1995; Deubel & Schneider, 1996). Work on eye
scanning in studies of human visual search has proceeded in parallel with
exciting developments in understanding visual search in primates, both at the
behavioural level ( Motter & Belky,
1998a; Motter & Belky, 1998b) and
that of neurophysiology ( Schall & Hanes,
1993; Bichot & Schall, 1999; Hasegawa, Matsumoto & Mikami, 2000; McPeek & Keller, 2002). A general finding
has been that, in pre-attentive searches, the target can usually be located with
a single saccadic eye movement, whereas in effortful search, several saccades
are generally needed.
The aim of the current paper was to explore the dynamic
nature of the eye movement system through the use of a visual search paradigm.
Active search for targets defined by their spatial frequency was examined. It is
widely accepted that the visual system processes visual information via parallel
channels which are differentially responsive to spatial frequencies ( DeValois & DeValois, 1988; Graham, 1989). Furthermore, it has been shown
with visual search tasks that spatial frequency can be considered a visual
primitive ( Moraglia, 1989; Sagi, 1990; Carrasco, McLean, Katz & Freider, 1998).
However a previous study suggested that the saccadic system might show a less
differentiated response. Findlay, Brogan &
Wenban-Smith (1993) required participants to make saccadic eye movements to
targets consisting of checkerboard patches. When two checkerboard patches of
different grain size (hence different spatial frequency content) were presented
on an axis to the right or left of fixation, saccades tended to land at a
position intermediate between the landing positions to single targets. The
saccades thus showed the well-known ‘global’ or ‘centre of
gravity’ effect ( Coren & Hoenig,
1972; Findlay, 1982; Deubel, Wolf & Hauske, 1984; Ottes, Van Gisbergen & Eggermont, 1984; Melcher & Kowler, 1999). The task in the Findlay et al. experiment was designed to
encourage accurate saccades by requiring identification of fine detail at the
target locations. However no explicit search instructions were given. In our
first experiment, we report the results of a search task for a target defined by
its spatial frequency content with a similar target configuration to that of
Findlay et al. We find that the target could not be accurately located with a
single saccade but rather a global effect emerged similar to that reported by
Findlay et al. We then tested various other display configurations and found
that a target defined by spatial frequency can be located with a single eye
movement when there are a large number of distractors. We show that this is not
due to grouping ( Bravo & Nakayama, 1992) or
similarity ( Duncan & Humphreys, 1989). We
interpret the result in terms of oculomotor constraints, and demonstrate how the
result provides insight into the operation of the saccadic system.
The displays were generated with custom purpose
software using a VSG graphics card (Cambridge Research Ltd., UK) and presented
on a gamma corrected EIZO 21” monochrome monitor, with a refresh rate of
69 Hz, a pixel size of 0.36 mm and a mean luminance of 33.2 cd/m 2.
The stimuli were Gabor patches with centre spatial frequencies of 1, 2 and 4
cpd. The patches had a standard deviation of 0.44 deg. They were presented at a
viewing distance of 1m. and 90% contrast. Figure
1 gives an overview of the different display configurations used in the
experiments. The displays consist of a target patch coupled with a number of
distractor patches. The distractor patches had a spatial frequency content
centred on 2 cpd in all cases. The target was a single Gabor, centred at
either 1 cpd or 4 cpd.
Figure 1. Example
displays from all experiments. A – D
are conditions used in Experiment 1. All stimuli are vertically oriented
Gabor patches with the same phase relationship. Displays are respectively
labeled 3t, 6t, 3t6d, 6t3d to represent target and distractor eccentricity (i.e.
3 or 6deg); E and F are additional
conditions added in Experiment 4, respectively labeled 3tall and 6tall to
indicate target position and the fact that distractors in these conditions fill
all possible distractor locations. Target displays are shown on the right only
but were repeated on the left. G shows
the display layout used in Experiment 2. The target appeared could appear in any
one of the 16 possible locations.
Each trial started with a central fixation cross
presented for 500 ms. plus an added foreperiod of between 0 and 500 ms. This was
followed by the experimental display which was presented for 1s. With the onset
of the experimental display the central fixation cross was removed from display.
In all experiments subjects were required to indicate the location of the
predefined target by making a saccade which was as quick and as accurate as
possible. Subjects were asked to saccade to the low (1 cpd) or high spatial
frequency patch (4 cpd) (described as the fatter or thinner lines) separately in
counterbalanced blocks.
Eye Movement Recording and Analysis
Two-dimensional recordings of the right eye were made
using a Fourward Technologies Dual Purkinje Image Eyetracker ( Crane & Steele, 1985). The displays were
viewed binocularly and head movements were minimised with a chin rest and two
forehead rests. The subjects head was held steady by a strap from the forehead
rest around the back of the head. For the duration of the experimental display
the eyetracker position outputs were recorded at 200 Hz by a separate computer
using in house written acquisition software. Each block of trials was preceded
by a calibration procedure for which the subject was required to saccade to nine
small crosses positioned in a square array separated horizontally and vertically
by 6 deg. The eye movement data were analysed off line by a semi-automatic
procedure using an algorithm to detect the beginning and end of the saccade. The
algorithm detected the first instance of two successive samples differing by
more than a threshold magnitude (equivalent to registering a criterion velocity
set at about 50 deg/sec). A backward search procedure with a lower criterion
threshold (equivalent to 20 deg/sec) then located the exact beginning of the
saccade. On occasional trials (<1%), this algorithm was triggered by small
movements at the fixation that preceded the first saccade; in such cases the
saccade onset was selected manually. Saccades with latencies of less than 100 ms
or greater than 450 ms were automatically excluded. Furthermore saccades which
had an initial starting position greater than 1 deg from the central fixation
cross were also excluded. The saccade landing position was taken as that at
which four successive samples differed by less than an end criterion threshold
(equivalent to a velocity of less than 3 deg/s). This produced two measures for
each saccade that were analysed further: the time from display onset to the
initiation of the saccade or saccade latency and the distance of the saccade
from initial starting point to the saccade landing position or saccade
amplitude.
Gabor patches were shown at 3 deg or 6 deg from the
centre (see Figure 1A–D) either to the
right or left. If the target appeared at 3 deg then the distractor was shown at
6 deg and vice versa. On some trials, the target patches were presented with no
distractor in order to provide a baseline from which the influence of the
distracting patch could be calculated. Therefore there were four stimulus
presentation conditions: target only, shown at 3 deg (3t) or 6 deg (6t); the
target at 3 deg with a distractor shown at 6 deg (3t6d); the target at 6 deg and
the distractor at 3 deg (6t3d). These were shown on the left and right hand side
of the screen giving eight conditions overall. There were 80 trials per target
spatial frequency therefore 10 trials per condition.
Six subjects, of whom four were female, took part in
the experiment. This included one of the authors. Their age range was 25 to 59
years. All had normal vision, were naïve as to the purpose of the
experiment and had a range of experience in eye movement experiments.
We defined an
accuracy measure as follows. On-target
saccades to a target at 3 deg were defined using a criterion that saccade
amplitude was greater than 1 deg and less than 4.5 deg. For a target at 6 deg,
the amplitude criterion required the saccade amplitude to be greater than 4 deg
but less than 7.5 deg. These slightly overlapping zones are employed because of
the tendency for the saccades to be hypometric and are comparable to those used
in a previous study (Findlay, 1997). Results of this analysis are shown in Table 1. Overall 904 saccades were analysed of
which 677 (74.9%) were classified as on-target. Low spatial frequency targets
were found to elicit 449 saccades of which 337 (75.1%) were on-target; and the
high spatial frequency target was found to elicit 455 saccades of which 339
(74.5%) were on-target. A 3-way repeated measures ANOVA was carried out with
side of presentation (left or right), spatial frequency (low or high), and
target-distractor conditions (3t, 3t6d, 6t, 6t3d). Target configuration had a
significant effect on accuracy with 6t3d showing a dramatic reduction in saccade
accuracy (11 accurate saccades out of 113 for the low spatial target and 3
accurate saccades out of 114 for the high spatial frequency target; see Table 1) as compared to the other
conditions : F(1, 5) = 753.8;
p
< 0.05. There were no other effects of any significance.
Table 1. Saccade Accuracy
(On-target Saccades/Total Saccades) and Average Saccade Latencies (with Standard
Deviations) of First Saccades from Experiment 1.
|
|
Low
|
|
|
High
|
|
|
|
|
Accuracy
|
Average
|
S.D.
|
Accuracy
|
Average
|
S.D.
|
|
Correct
|
3t
|
110/110
|
205.8
|
26.6
|
111/111
|
212.3
|
14.4
|
|
3t6d
|
114/114
|
196.4
|
18.1
|
114/114
|
208.5
|
14.5
|
|
6t
|
102/112
|
193
|
15
|
111/116
|
206.5
|
16.1
|
|
6t3d
|
11/113
|
225.7
|
68.1
|
3/114
|
226.3
|
5.3
|
|
Incorrect
|
6t
|
10/112
|
202.5
|
37.8
|
5/116
|
204.2
|
11.8
|
|
6t3d
|
102/113
|
194.1
|
18.3
|
111/114
|
200
|
9.1
|
Results from the low spatial frequency target are
shown in the three leftmost columns while results from the high spatial
frequency target are shown in the three rightmost columns. Saccades were
classified as being on-target using the accuracy classification described in the
text. The variations in the total number of saccades results from tracker
loss.
The mean latencies for first saccades are also shown in
Table 1. A repeated measures ANOVA revealed
no effect of side of presentation so the data were collapsed across this
dimension. Spatial frequency of the target did not show a significant effect but
there was a trend : F(1, 11) = 3.7;
p
= 0.08, for high spatial frequencies targets to elicit a slightly longer
latency than low spatial frequency targets. There was no significant effect of
condition : F (1, 11) = 1.8;
p
> 0.05; and no interactions were
significant : all
F < 1. However, it is clear from Table 1 that on-target saccade latencies when
the target was in the far position (6t3d) were substantially longer than those
landing “off-target”.
As noted in the introduction saccades tend to land at
an intermediate position between two stimuli when they are presented on the same
axis ( Coren & Hoenig, 1972; Findlay, 1982; Deubel, Wolf & Hauske, 1984; Ottes, Van Gisbergen & Eggermont, 1984; Melcher & Kowler, 1999). In order to assess
distractor influence on target driven saccade amplitudes the global effect
percentage (GEP) was calculated using the following formula.
| GEP
= 100*((A -
An)/(Af
-
An)), | (1) |
where
An
is the average saccade amplitude to targets presented alone at 3 deg,
Af
is the average saccade amplitude to targets presented alone at 6 deg, and
A is the amplitude
of saccades evoked by target-distractor pairs. Thus the GEP measures the
relative influences of the near and far stimuli. The effect of this equation on
saccade amplitudes is illustrated in Figure 2.
Here we have plotted the data from one subject showing saccade direction in
terms of its angular deviation and saccade amplitude. The unfilled symbols show
the raw data for each trial and the filled symbols plotted on the abscissa show
the average saccade amplitude for each condition. The GEP computation employed
here is a measure of the influence that each Gabor patch has on saccade
amplitude regardless of which Gabor patch is the target and the distractor. The
average amplitudes elicited by each target alone, i.e., 3t or 6t, are treated
respectively as the 0% and 100% points on a percentage scale. If a saccade
elicited when two-items are shown is largely influenced by the near one then its
GEP tends towards 0%. On the other hand if the saccade amplitude tends towards
to far patch then its GEP tends towards 100%. To illustrate with the case of the
subject shown in Figure 2: the average saccade
amplitude found when the target was shown alone in the near position was 2.30
deg and in the far position was 4.60 deg; while the average saccade amplitude
found when two-items were shown with the target in the near position (3t6d) was
2.31 deg and in the far position was 2.80 deg. Thus the saccade amplitude in the
3t6d condition was almost the same as the average when the target is shown alone
in the near position thus its GEP is 0.4% (the calculation is:
(2.31
– 2.30)/ (4.60 – 2.30)*100); while the average saccade
amplitude found in the 6t3d condition was some way between the average saccade
amplitudes found in either target alone condition and thus the GEP here was
21.7% (the caluculation is: (2.80 –
2.30)/(4.60 – 2.30)*100).
Figure 2. The
landing position of each trial recorded from subject 1 is shown. The angular
deviaition of the saccade is shown on the ordinate; while the amplitude is shown
on the abscissa. The data from targets shown left or rightward of fixation are
shown together. The unfilled symbols show the raw data from 3t (diamond); 6t
(square); 3t6d (triangle) and 6t3d (circle). The filled symbols shown the mean
amplitudes of each conidtion. The points showing the mean amplitude for 3t and
3t6d lie on top of each other. These are presented at zero angluar deviation for
convienience.
Figure 3 shows the GEP for target-distractor pairs
over all subjects. It can be seen that saccade amplitudes were affected when the
target was coupled with a distractor. When the target was shown at 3 deg while
the distractor was shown at 6 deg on average saccade amplitude is
“pulled” across toward the distractor, showing a GEP of 11.6 % (Low
spatial frequency: 10.6%; High spatial frequency: 12.5%). When the target is
shown at 6 deg while the distractor is shown at 3 deg, the average GEP is 24.3%
(Low spatial frequency: 31.4%; High spatial frequency: 17.2%). The extent of the
global effect with this configuration is similar to that found in the study by
Findlay et al (1993) using checkerboard
patches as stimuli.
Figure 3. Mean
global effect percentage in Experiment 1 by target - distractor pairing
separately by spatial frequency. Error bars are standard deviations.
Unsurprisingly, when only a single target was
presented, the eye made an immediate saccade to the target in nearly all cases.
However, the saccades showed systematic undershoot of the target’s
centre, landing closer to the nearer edge of the target (cf Findlay et al., 1993). In the two-item case,
on-target saccades were made when the target was at the near, 3 deg, position
although a small effect of the distractor on saccade amplitude occurred.
However, when a far, 6 deg, target was accompanied by a distractor at 3 deg,
very few first saccades met the criterion for accuracy to land on the target.
The failure of saccades in the two-item case to reach
the far target seems linked to the well-known ‘global effect’
phenomenon ( Findlay, 1982) and a
‘near distractor effect’. In a variety of tasks it has been found
that when two stimuli are presented simultaneously in neighbouring positions,
then the first orienting saccade to these stimuli lands at an intermediate
location between the stimuli, generally closer to the nearer of the two. Figure 3 demonstrates that the global effect
occurred in the two-item searches. The data show a typical global effect with
the 3t6d and 6t3d saccades landing somewhat beyond the 3t landing position when
a 3 deg target is presented alone. Furthermore, the GEP shows that the near
Gabor patch has a larger impact on processing regardless of any general
hypometria. Walker et al (1997) and Chou, Sommer & Schiller (1999) identified this
as a ‘near distractor effect’.
The results from Experiment 1 show visual search with
the eye is hampered by the intervening presence of a distractor of a different
spatial frequency content. This finding seems inconsistent with results showing
that spatial frequency is a visual primitive and can generate pop-out in search
tasks using reaction time measures ( Moraglia,
1989; Sagi, 1990; Carrasco, McLean, Katz & Freider, 1998).
We suspected our result could be due to the way that the stimuli were arranged
along the horizontal meridian. In Experiment 2, we used a display with 16
possible target locations: an equal number arranged equidistant on two imaginary
concentric rings. The target appeared in one of the positions while the
remaining fifteen were taken by distractors. Thus in eight cases a distractor
was present between the fixation spot and the target.
Sixteen Gabor patches were arranged into two rings of
eight patches each (see Figure 1G). These had a
radius of 2.5° and 5° (a reduction from 3° and 6° due to
unforeseen display restrictions on the vertical axis) respectively and were
presented so that each ring was centred on fixation. The target could appear in
anyone of the 16 locations. The remaining 15 positions were taken up by Gabor
patches with the distracting spatial frequency content. Thus there were 16
conditions corresponding to the possible target locations. There were 160 trials
per block therefore 10 trials per condition.
Six new subjects, three of whom were female, took part
in the experiment. Their age range was 19 to 27 years. All had normal vision,
were naïve as to the purpose of the experiment and had a range of
experience in eye movement experiments. Subjects were required to make a saccade
to the predefined target as quickly and accurately as possible. Subjects
searched for the low and the high spatial frequency target in two separate
counterbalanced blocks.
Saccades were classified as “on-target” if
they landed within a sector 15 degrees either side of the target and met an
amplitude criteria proportional to that employed in Experiment 1. On-target
saccades to a target at 2.5 deg were defined using a criterion that saccade
amplitude was greater than 1 deg and less than 3.75 deg. For a target at 5 deg,
the amplitude criterion required the saccade amplitude to be greater than 3.33
deg but less than 6.25 deg. Overall 1763 saccades were analysed of which 1451
(82.3%) were classified as on-target. Performance was found to differ depending
upon the target: Low spatial frequency targets elicited 860 saccades of which
770 (89.5%) were on-target; and the high spatial frequency target elicited 903
saccades of which 681 (75.4%) were on-target. When the target was of a lower
spatial frequency 390 out of 427 (91.3%) were correctly directed to the closer
distance while 380 of 433 (87.8%) saccades were correctly directed when the
target was shown at the farther distance; and when the higher spatial frequency
was the target 370 of 451 (82%) of saccades were correctly directed to the inner
ring while 311 of 452 (68.8%) of saccades were correctly directed when the
target was at the farther distance. However, a two-way ANOVA with spatial
frequency and distance as factors revealed there to be no significant difference
between these conditions (Spatial frequency: F
(1,5) = 3.6;
p
> 0.05; Distance: F (1,5) = 3.5;
p
> 0.05; Spatial frequency
x Distance:
F (1,5) = 3.5;
p
> 0.05).
Since no single targets were presented in this
experiment, it is not possible to obtain an accurate GEP measure. However if a
very conservative method is employed by which the centroid of the different
Gabor patches (near and far) is used in the GEP calculation, the mean GEP value
(standard deviations shown in brackets) for the near target case was –3.4%
(13.5%) for the low spatial frequency target and 5.9% (13.4%) for the high
spatial frequency target 1. The mean GEP for
the far target case was 79.5% (21.8%) for the low spatial frequency target and
73.6% (18.4%) for the high spatial frequency target. The mean GEP’s by
target-distractor position and radial position are shown in Figure 4.
Figure 4. Mean
global effect percentage for each spatial frequency target at each position
across subject.
The mean latencies for correctly directed saccades were
as follows: Low spatial frequency target at 2.5 deg, 240.6 ms; low spatial
frequency target at 5 deg, 251.2 ms; high spatial frequency target at 2.5 deg,
231.4 ms, high spatial frequency target at 5 deg, 252.4 ms. These were found not
to differ significantly depending upon on spatial frequency (F < 1) but did
differ significantly depending upon distance of
target: F (1,5) = 16.4;
p<0.05.
Thus latencies were found to be longer when the target was in the farther
position. The interaction between spatial frequency and distance was not
significant: F(1,5) = 4.0;
p>0.05.
The results contrast remarkably with those of
Experiment 1. Target selection in saccade programming during a 16-item visual
search task for a target defined by spatial frequency is no longer heavily
disrupted by the presence of distractors with a different spatial frequency
content. Thus the apparent lack of support for spatial frequency as a visual
primitive for search with the eye found in Experiment 1 was due to the nature of
the visual display. It would appear that the increase in the number of
distracting items has actually eased search difficulty.
Intuitively it should be the case when searching for
visual stimuli that things become more easy to find the less number of items
which have to be searched. However, it is well documented that search can be
relatively easy regardless of the number of distractors ( Treisman & Gelade, 1980). Furthermore,
situations have been noted where search becomes easier as the number of
distractors increases ( Duncan & Humphreys,
1989; Bravo & Nakayama, 1992). This has
been suggested to be a function of reducing heterogeneity amongst distractors
and concomitantly increasing heterogeneity between distractors and targets, or
it may be due to grouping processes of the distractors into homogenous wholes
which increases the discriminability of the target. Thus it may be the case that
grouping or similarity of the target and / or distractors eases the search
difficulty and allows accurate eye movements to be programmed.
However, it is notable that the increase in number of
distractors also led to differences in the latencies of the first saccades. In
the two-item case, when only a single distractor accompanied target onset,
latencies were found to be shorter in comparison to the 16-item case, when 15
distractors were present. For example, when presented at the far eccentricity,
low spatial frequency targets elicited a saccade with average latency of 196.5
ms in Experiment 1 when one distractor was present and 251.2 ms in Experiment 2;
while in equivalent conditions high spatial frequency targets the average
saccade latency was 208.3 ms and 252.4 ms respectively (these latency values
include all saccades regardless of their accuracy). This shows an increase of 40
– 50 ms. Thus the presence of the distractor items affects the temporal
aspect of the eye movement programming. It has been shown previously that if
saccadic latencies are increased, the global effect may be reduced. An early
report ( Findlay, 1981) noted this effect
within the natural range of latencies occurring in an experiment. Specific
instructions to delay initiation of the movement also leads to more accurate
saccades ( Ottes, Van Gisbergen & Eggermont,
1985; Coeffe & O’Regan, 1987; Chou et al, 1999). In the next two experiments the
grouping / similarity and saccade latency explanations for the differences found
in first saccade accuracy between Experiment 1 and Experiment 2 are examined in
turn.
To examine the issue of grouping or similarity four
experiments were carried out in which the heterogeneity of the distractors was
manipulated across four dimensions. If the search task is made easier by
homogeneity or grouping, e.g. through lateral inhibition processes, then
increasing distractor heterogeneity should disrupt search performance.
The heterogeneity of the distractors was manipulated
independently across four dimensions in four separately executed conditions.
First, the
x-y
position of the distractors was randomly jittered by up to 20 pixels (0.41 deg)
in either direction to break up any grouping by position. Second, the
orientation of each distractor was randomly chosen from one of six ranging from
0 – 180 deg in steps of 30 deg. Third, the target contrast was changed to
50% and the contrast of each distractor was randomly chosen from one of seven
contrast values (20%, 30%, 40%, 50%, 60%, 70% and 80%). Fourth, the spatial
frequency of each distractor was subjected to random variation. If the target
was a 1 cpd Gabor patch then the distractor could be 2 cpd or one of seven
values above this in log10 steps of
0.07. Alternatively if the target was 4 cpd then the distractor could be 2 cpd
or one of seven values below this in
log10 steps of 0.07.
Three subjects, two new naïve female subjects and
one male (one of the authors) subject with an age range of 21 – 59, took
part in this experiment. The experiment was as Experiment 2 but the distractors
were randomly changed on one of the four dimensions in one of four separate
experiments (one for each dimension). Subjects were asked to indicate the
position of the target by moving their eyes to its location as quickly and as
accurately as possible. As with Experiment 2 the subject searched for a low and
a high spatial frequency target in two separate blocks.
Saccades were classified in terms of angular distance
from target as “on-target” if they landed within 15 degrees of the
target. Furthermore the same amplitude criteria as employed in Experiment 2 was
used here. On-target saccades to a target at 2.5 deg were defined using a
criterion that saccade amplitude was greater than 1 deg and less than 3.75 deg.
For a target at 5 deg, the amplitude criterion required the saccade amplitude to
be greater than 3.33 deg but less than 6.25 deg . Overall 881, 831, 837 and 769
saccades were analysed from the Position Jitter, Orientation, Contrast and
Spatial frequency experiments respectively. Of these 825 (93.6%), 803 (96.6%),
768 (91.8%), 695 (90.4%) were classified as on-target.
Table 2 shows saccade numbers split by subject,
spatial frequency of the target and whether the target was shown on the inner
ring or the outer ring. It can be seen that there appears to be very little
effect on performance of target spatial frequency or its position. However, in
order to examine whether the distracting patches had an influence on target
directed saccades GEPs were computed and are shown in Figure 5. It can be seen from this figure that the
presence of the near patch had little effect on the saccade landing
positions.
Table 2. Saccadic Accuracy (On-target Saccades / Total Saccades) in Each of the Four Conditions of Experiment 3 Shown Separately by Subject, Spatial Frequency of Target and Whether the Target was Shown on the Inner Ring or the Outer Ring.
|
Jitter
|
Orientation
|
Contrast
|
Spatial
frequency
|
|
Low
|
Inner
|
Outer
|
Inner
|
Outer
|
Inner
|
Outer
|
Inner
|
Outer
|
|
Jmf
|
71/78
|
78/78
|
50/56
|
40/44
|
67/74
|
67/70
|
37/61
|
32/43
|
|
Fsc
|
66/80
|
66/68
|
79/80
|
74/74
|
69/71
|
67/68
|
72/80
|
70/70
|
|
Kf
|
69/74
|
64/64
|
72/75
|
74/74
|
54/73
|
54/70
|
56/57
|
59/59
|
|
Totals
|
206/232
|
208/210
|
201/211
|
188/192
|
190/218
|
188/208
|
165/198
|
161/172
|
|
High
|
|
|
|
|
|
|
|
|
|
Jmf
|
68/76
|
60/67
|
63/70
|
61/67
|
65/73
|
60/63
|
63/72
|
60/66
|
|
Fsc
|
73/77
|
78/79
|
79/79
|
77/77
|
74/75
|
74/75
|
77/79
|
63/66
|
|
Kf
|
67/75
|
65/65
|
69/70
|
65/65
|
57/63
|
60/62
|
61/67
|
45/49
|
|
Totals
|
208/228
|
203/211
|
211/219
|
203/209
|
196/211
|
194/200
|
201/218
|
168/181
|
The variable numbers of total saccades result from
trials with tracker loss.
Figure 5. Mean global effect percentages by spatial position of the target separately for the two spatial frequencies of the target. The GEP for each dimension is shown separately.
The mean latencies for correctly directed saccades are
shown in Table 3. It can be seen that there
is very little difference between the experimental conditions and spatial
position of the target although for targets in the near position the latencies
are on average 20 – 30ms. longer than those found in Experiment 2.
Table 3. Mean Latencies for
each Condition of Experiment 3 Analysed by the Spatial Position of the
Target.
|
Jitter
|
Orientation
|
Contrast
|
Spatial
frequency
|
|
inner
|
outer
|
inner
|
outer
|
inner
|
outer
|
inner
|
outer
|
|
Low
|
261.2
|
259.3
|
265.4
|
260.8
|
257.2
|
262.2
|
252.2
|
255.9
|
|
High
|
256.5
|
263.7
|
260.2
|
265.4
|
247.8
|
260.2
|
243.7
|
264.9
|
The results show that subjects are able to accurately
direct a saccade on the basis of a spatial frequency difference despite an
increase in distractor heterogeneity. This suggests that improvement in search
performance when more distractors accompany the target is not due to mechanisms
which operate on the basis of distractor grouping ( Bravo & Nakayama, 1992) or similarity ( Duncan & Humphreys, 1989).
The second possible explanation posited to account for
first saccade accuracy differences found between Experiments 1 and 2 was that of
latency. The latency difference between Experiments 1 and 2 was found to be
substantial (approximately 40 – 50ms) and appears attributable to the
display configuration used. We suggest this is a manifestation of the effect
studied by Walker, Deubel, Schneider & Findlay
(1997). Walker et al showed that the
initiation of a saccade to a visual target is delayed when a visual stimulus
appears simultaneously with the target in a different part of the visual field.
This effect appears automatic. In the Walker et al. experiments, participants
had advance knowledge of the direction in which the target would appear, but
nevertheless the onset of the remote stimulus could not apparently be ignored.
Walker et al. showed that this ‘remote distractor effect’ (RDE)
occurred with distractor onset at any location in the contralateral visual field
and also at locations in the ipsilateral field outside a sector of width about
20 degree each side of the saccade axis. Neighbouring distractors within this
central sector no longer affected saccade latency but instead the metrics of the
saccade were affected (see General
Discussion).
It thus seems possible that the distant stimuli
in the 16-item displays of Experiment 2 acted as remote distractors, thus
producing an automatic increase in latency. We thus carried out a further
experiment to try to find if the similar latency and accuracy differences could
be found to co-occur within an experimental block. We returned to the 2-item
displays of Experiment1 but included additional 4-item displays. We predicted
that the two further distractors presented contralaterally to the
target-distractor pair should act as remote distractors thus increasing the
saccade latencies elicited. As a consequence of this it would be expected that
saccades should be directed more accurately than when only a target-distractor
pair was shown. As with Experiment 1, the target Gabor patch could appear at 3 deg or 6 deg on either left or right. 3t6d and 6t3d conditions had a single distractor on the ipsilateral side with the target as in Experiment 1. Four new conditions were added. 3tall had a distractor presented at 6 deg ipsilaterally with the target and distractors at both 3 and 6 deg contralaterally to the target. 6tall had a distractor presented at 3 deg ipsilaterally and distractors at both 3 and 6 deg contralaterally to the target (see Figure 1). Control stimuli were also
presented with single target patches alone. This led to 12 different displays
and blocks had 10 trials per condition, giving 120 trials in total per
block.
Seven subjects, of whom four were female, took part in
the experiment. This included one of the authors. The remaining subjects were
naïve as to the purpose of the experiment and had not taken part in any of
the previous experiments. Their age range was 25 to 59 years. All had normal
vision and a range of experience in eye movement experiments. Subjects were
required to make a saccade to the predefined target, which was as quick and as
accurate as possible. Subjects searched for the low and the high spatial
frequency target in two separate counterbalanced blocks.
As in previous cases, the accuracy of saccade landing positions was initially classified according to their amplitude. As with Experiment 1 the amplitude criterion for an on-target saccade to a target at 3° was that the saccade had an amplitude greater than 1° and less than 4.5°. For a target at 6°, the amplitude criterion required the saccade amplitude to be greater than 4° but less than 7.5°. Results of this analysis are shown in Table 4 in which a
comparison of the columns 6t3d and 6tall for both low and high spatial frequency
targets suggest that accuracy improves as the number of distractors increase
from one to three.
Table 4. Saccadic Accuracy
[On-target Saccades (Total Saccades)].
|
3t
|
6t
|
3t6d
|
6t3d
|
3tall
|
6tall
|
all
|
|
low
|
125 (127)
|
110 (128)
|
122 (127)
|
34 (127)
|
114 (116)
|
57 (118)
|
562 (743)
|
|
high
|
120 (122)
|
109 (130)
|
120 (131)
|
11 (128)
|
101 (105)
|
38 (119)
|
499 (735)
|
|
all
|
245 (249)
|
219 (258)
|
242 (258)
|
45 (255)
|
215 (221)
|
95 (237)
|
1061 (1478)
|
In order to examine whether the distracting patches had
an influence on target directed saccades GEPs were computed and are shown in Figure 6 It can be seen from this figure that the
presence of a distractor shown in the near position ipsilateral with the target
had a large effect on the saccade landing positions (6t3d) however, when
accompanied by two further contralateral distractors this effect lessened
considerably (6tall).
Figure 6. Mean
global effect percentage for all four target – distractor conditions
separately by the spatial frequency of the target. Error bars are standard
deviations.
Mean saccade latencies for each condition are shown in
Figure 7. As we are interested in saccade
latencies independent of their actual accuracy, no amplitude criteria was
applied. A repeated measures ANOVA with spatial frequency, side and
target-distractor pairing as factors was carried out. It was found that spatial
frequency of the target and side of presentation had no significant effect on
saccade latencies (F < 1) while the
target-distractor pairing did: F (1, 6) =
113.8,
p
< 0.01. The interaction was found not to be significant: F (1, 6) = 3.9,
p
> 0.05. Figure 7 shows that longer
saccade latencies occur when more than one distractor is shown. It was
hypothesised that increased fixation time prior to saccade onset was the reason
for improved accuracy when distractor number increased. The analysis supports
this proposal.
Figure 7. First
saccade latencies by condition. Latencies can be seen to be much longer when
four stimuli are presented. Error bars are standard deviations of the
means.
There may be concern over the differences found between the GEPs and latencies reported here and those reported in Experiment 1 for the same 2-item conditions. The GEP found here were found to be greater showing more influence of the Gabor patch shown in the far position than found in Experiment 1. This could either be a secondary consequence of the addition of the 4-item displays within the block or result from the use of different subjects. In order to examine whether the results from the 2-item conditions in both experiments are indeed from the same underlying distribution the GEP found in each experiment was plotted by latency ( Figure 8). The results from Experiment 1 are shown as diamonds; those from the 2-item displays reported in Experiment 4 are shown as squares; and those from the 4-item displays reported in Experiment 4 are shown as triangles. It can be seen that the data from the 2-item displays in both experiments overlap considerably while the data from the 4-item form a distinct distribution. This suggests that although the GEP means found for the 2-item displays in Experiments 1 and 4 differ, they may nonetheless derive from the same underlying distribution.
Figure 8. The mean global effect percentage found when the target was shown in the far position (6 degrees from fixation) is shown for each subject and target spatial frequency by latency. The results with 2 items from Experiment 1 are shown as squares and those from Experiment 4 are shown as diamonds. The results with four items from Experiment 4 are shown as triangles. The large solid symbols show the means for each corresponding condition. The bars are standard deviation bars.
The introduction of contralateral distracting stimuli
was found to increase first saccade latencies in comparison to target alone and
single distractor conditions. Thus the contralateral stimuli led to the
predicted latency increase (the remote distractor effect, RDE). The change in
global effect across condition shows that when three distractors were present
saccade accuracy improved relative to that when a single distractor was present.
These results suggest that the contradictory results
from Experiments 1 and 2 are at least in part a consequence of the saccade
latency differences. It was found in Experiment 1 that saccades land closer to
the distractor when the target is shown in the far position and a distractor is
present between it and the current fixation position, however, when fifteen
distractors were present this effect was almost eliminated.
Taken together, the experiments show that when a
greater number of stimuli are presented they act to increase the resulting
accuracy of that saccade. Figure 9a shows the
GEP found in all experiments presented here. It can be seen that as the number
of stimuli presented increased so the global effect percentages shift toward 0
when the target is presented at the near position and shift toward 100 when the
target is presented at the far position. The effect appears for targets with
both low and high spatial frequencies, although the reduction in accuracy is somewhat stronger in the latter case. This
may be an effect of integration times being greater for higher spatial
frequencies reflecting the operation of transient and sustained channels ( Breitmeyer, 1975; Watson & Nachmias, 1977; Gish, Shulman, Sheehy & Leibowitz, 1986).
However, it may also be due to the two targets almost certainly being of unequal
power as they were both shown at the same absolute contrast.
Figure 9. a) Mean
global effect percentage related to the number of stimuli. Results are shown
from all experiments. The number of items in the display increases from left to
right along the abscissa. b) GEP by latency for all experiments. Each line shows
results depending upon target spatial frequency and its position. The data
points running along this line show resulting GEP and latency as a function of
progressively greater element number. The first data point on each line
corresponds to the results from the 2 element displays in Experiment 2; the
second to the two element displays in Experiment 4; the third to the four
element display in Experiment 4; the fourth to the 16 element display from
Experiment 2; and finally the all of the control 16 element displays from
Experiment 3. Error bars are standard deviations. Key: LSF = low spatial
frequency; HSF = high spatial frequency.
We have shown that first saccade accuracy improves with
increasing number of stimuli and we have suggested that this is in part linked
to the increase in the first saccade latency. In order examine this the GEP and
latencies recorded in all experiments are presented in Figure 9b. The graph is arranged so that each line
shows the GEP and latency for each target spatial frequency and its position.
The points on the line show the GEP and latency for each experiment. The points
are arranged so that as they run from left to right the number of elements in
the display increases. It would be expected that as latency increases so would
the accuracy of the saccade. However, while there is clearly a trend for this
the increase in accuracy with latency is not monotonic. This may be due to
individual differences as different subjects were used in each experiment or it
may be due to the remote distractor effect saturating beyond a certain
distractor number or saccade latency or it may be due to other factors operating
as the number of the display items increase.
Research using target/present absent responses ( Moraglia, 1989; Sagi, 1990; Carrasco, McLean, Katz & Freider, 1998) has
suggested that spatial frequency is a visual primitive allowing accurate visual
search to occur. We might thus have expected that saccades could readily be
directed to a target defined by spatial frequency but our results show that the
situation is more complex. For target selection with saccades, accuracy depends
upon saccade latency and spatial frequency differences are only effective in
visual search if there is sufficient time available. This contrasts with the
finding that eye control in a black/white discrimination task could be achieved
with saccades of very short latency ( Findlay & Gilchrist, 1997).
We have presented evidence which shows that increasing
the number of stimuli in a search task can improve performance, measured as the
ability to direct the eyes to the target. In a search task in which a single
distracting stimulus was presented concurrently with a target stimulus
(Experiment 1), subjects were unable to successfully direct the eyes to the
target if the distractor lay in between current fixation position and target
location ( Findlay et al, 1993). Indeed
saccades were largely captured by this close distractor giving a near distractor
effect ( Walker et al, 1997; Chou et al, 1999). However, when the number of
display items was increased to 16 (Experiment 2), then saccades were
successfully directed to targets at all positions. In order to examine whether
this was due to similarity or grouping mechanisms four experiments (Experiment
3) were carried out in which position, orientation, contrast and spatial
frequency were jittered. These manipulations would be expected to degrade the
performance by disrupting the operation of similarity or grouping mechanisms.
However, good search performance was maintained.
When a larger number of stimuli were presented at once,
we observed that initial saccade latencies were longer. We suggested that this
increase in saccade latency might be a result of the remote distractor effect
( Walker et al, 1997). It is further suggested that a consequence of this increase in saccade latency is to allow visual information to be analysed more fully and thus to allow a saccade to be generated on the basis of a better representation of the target location. This suggestion was supported by the results of a further experiment in which the number of display items was either two or four (Experiment 4). It was observed that subjects were unable to direct saccades accurately when a single distractor lay between current fixation position and the target, replicating the finding of Experiment 1. However, with four-item displays containing three distractors, two of which were contralaterally positioned thus acting as remote distractors, saccade latencies were lengthened and saccade accuracy improved. The similarity of first saccade latencies found in Experiment 2 with 16-items and Experiment 4 with 4-items suggests that accuracy may not improve monotonically with latency but rather the remote distractor effect may saturate beyond a certain number of display items. Alternatively the lack of a strong monotonic relationship between latency and accuracy may be more likely due to the use of different subjects across the four experiments. The results support the suggestion that in a search task, the point in time when a saccade is initiated can have a strong effect on its accuracy (see also Hooge & Erkelens, 1999). In the following
sections we elaborate this proposal.
Coarse to Fine Processing
We discuss below a framework to account for the results
reported in this paper. We propose that it is necessary to consider effects
relating both to the processing of visual information and to eye movement
control. Our proposal emphasizes the coarse to fine nature of these processes.
There is considerable evidence that the flow of visual
information develops from the immediate transient signal resulting following the
appearance of a display to subsequent, more sustained and filtered, information
(see Lamme & Roelfsema, 2000, for an
elaboration of this separation). Visual information arrives by default in this
anisotropic temporal manner, although there is still discussion as to whether
the visual system depends upon a coarse to fine availability of visual
information in order to efficiently integrate it ( Parker, Lishman & Hughes, 1992; McSorley & Findlay, 1999; McSorley & Findlay, 2002). Much evidence
suggests that an initial transient visual signal associated with the onset of a
stimulus is rapidly superseded by longer lasting sustained visual information
which is specific to individual stimuli. This change from transient to sustained
visual information has been respectively associated with the M and P pathways of
the primate visual system ( Lennie, 1993). Of
the response characteristics of the two pathways those of interest here are that
the M pathway has larger receptive fields and faster conduction velocities than
the P pathways ( Kaplan, Lee & Shapley,
1990). Thus the initial activation via the retino-geniculo-cortical pathway
would be driven by transient visual information which is carried by larger
receptive fields. Subsequent to the initial sweep of the transient signal, the P
pathways develop a more sustained representation of the visual signal and one
which has more potential for filtering and selective operations.
Turning to the eye movement control system, a similar
coarse to fine transition can be identified. The large receptive fields
associated with saccade targeting, for example in the superior colliculus, have
as a consequence that visual information is initially represented by large areas
of activity and thus spatially separate stimuli are treated globally by the
saccadic system. The integrative effect that this has on saccade metrics has
been termed the global effect ( Findlay,
1982) and subsequent work has found that saccade metrics are only influenced
by the characteristics of visual information which falls within a circumscribed
portion of visual space ( Walker et al, 1997).
Through a process of competition, which takes time to progress, activation
associated with each stimulus resolves such that saccades are more and more
likely to be executed to individual stimuli. This mirrors the resolution
occurring through filtering in the visual system by which the search target is
identified.
The coarse to fine nature of both the mechanisms
involved in saccade targeting and the underlying visual information which forms
the basis by which the saccades are targeted suggests that the global effect
operates most strongly on the transient visual signal. Thus short-latency
saccades are dominated by the transient signal. However, if the saccade is
delayed, modulation of the effect occurs based on the increasing influence of
the sustained part of the visual signal. The point in time at which the saccade
is initiated thus becomes critical in determining what aspect of the visual
signal is used to determine where it is directed. Search selection will in
general only be possible if the nature of the visual information supports target
selection. For example, Findlay &
Gilchrist (1997) showed, using a similar paradigm to that of the present
paper, that a black/white discrimination could be made with short latency
saccades. It seems plausible to suggest that such a discrimination could be
made on the basis of transient information alone.
In the functional model of the saccadic generation
process described by Findlay & Walker
(1999), the signals which drive saccadic eye movements are organised in
terms of when the eyes are moved and
where the eyes are directed. When the
eyes are moved is determined by a fixate centre while where the eyes are moved
to is determined by a move centre organized as a saliency map. Inhibitory
interactions are posited to exist between these two centres. There are also
further inhibitory interactions between regions of the saliency map such that
the generation of a single peak of highest activation is promoted. Saccades are
generated when the activity in the fixate centre decreases to below a threshold.
When this occurs a saccadic eye movement is made to the current point of highest
activation in the saliency map. The saliency map is dynamically updated by
visual information so that the location of the saccade target is critically
dependent on the point in time at which the saccade is elicited.
Findlay & Walker
(1999) identified a number of influences on where and when a saccade is
made, three of which are of concern here. First, as mentioned previously,
activation in the move centre inhibits activation in the fixate centre. Second,
search selection occurs whereby saccades to particular visual features are
promoted. This is assumed to operate within the visual processing pathways to
allow pre-selected visual features to be emphasised in the salience map
constituting the move centre. Third, the occurrence of transients associated
with peripheral visual events influences both the move centre and the fixate
centre. It may seem paradoxical that the influence can be felt in both centres,
however to explain the remote distractor effect an influence on the fixate
centre is required. This is due to the finding by Walker et al (1997) that the strength of the
remote distractor effect depends upon the distance of the distractor from
current fixation position not the
distance of the distractor from the target. Therefore, as they point out, the
existence of inhibitory interactions between the target and distractor cannot
explain their results. Importantly for the present interpretation, a transient
signal occurring at a location contralateral to the saccade direction will
result in an increase in the latency of the saccade.
We suggest that these three influences dynamically interact with each other to determine where and when a saccade is directed. Specifically, a transient visual signal produced by both stimuli feeding directly into the move centre inhibits the fixate centre and generates a short latency saccade which is targeted globally due to receptive field properties of the saccadic system. As saccade latency increases the influence of the transient signal dissipates, the influence of the underlying visual features becomes more apparent and through competitive interactions activity in the saccadic system becomes more tightly localised around the target location. Furthermore, the influence on saccade targeting of search selection would also become more apparent over time. As a result of these constraints saccades become more tightly localised as their latency increases. The influence of the remote distractors serve to increase saccade latencies (as found in Experiment 4) and thus improve target localization.
The new feature of our results is to show that a quite
small additional delay can have important consequences for a realistic
perceptual task by resulting in a concomitant reduction in the global effect.
Previous studies ( Ottes et al, 1985;
Coëffé & O’Regan, 1987) have also noted that the
global effect is reduced for saccades with longer latencies but in these cases
considerably longer latencies were achieved by voluntarily withholding the
response. In our situation, the increased latency appears to be a consequence of
the stimulus configuration. While we cannot rule out the possibility that
subjects are voluntarily withholding their responses and thus allowing greater
saccade accuracy, the small increase in saccade latency reported here argues
against such a strategic explanation for the results.
In normal scanning, such as reading, fixations average
250–300 ms ( Rayner, 1998). It is
possible that this relatively sedate pace of scanning has evolved to allow
target selection in a way whereby the distracting influence of competing
possible targets is minimised ( Findlay,
Brown & Gilchrist, 1997). There appears no intrinsic neural limitation
to prevent a faster rate of scanning. Indeed individual cases where a fixation
pause is very brief (< 100 ms) are often found. Saccades following these
responses appear to well directed and there has been considerable recent
interest in the programming of these responses ( McPeek, Skavenski & Nakayama, 2000; Findlay, Brown & Gilchrist, 2001, Ludwig & Gilchrist, 2002) since the
phenomenon strongly suggests that two saccades can be programmed together. Quite
frequently in our experiments, the misdirected first saccades in the 2-item and
4-item displays were rapidly followed by a subsequent saccade to target.
Spatial frequency of the target was found to have
little effect on search performance but did have an effect on the saccade
amplitude calculation when distractors were present. High spatial frequency
targets showed relatively less influence on the programming of a target directed
saccade. This may be due to resolution issues in that the visual system may be
less sensitive to the higher spatial frequency when it is shown in the far
position. Alternatively, it may be due to differential delays involved in
processing different spatial frequencies, that is, the higher spatial frequency
may take longer to process ( Breitmeyer,
1975; Gish et al, 1986; Felipe, Buades & Artigas, 1993) and thus have
less impact on the saccade which is initially programmed. It is not possible to
say from the results here which of these possibilities is the case. Carrasco et al (1998) have shown that when
spatial frequency patches are M-scaled to take in to account the relative
sensitivity of the visual system in more eccentric positions, then differences
in search performance disappears. This indicates that it is differences in
sensitivity to spatial frequencies at different eccentricities which is
responsible for the differences found. However, in Experiment 1, a statistical
trend was found which indicates that targets with a higher spatial frequency
content elicit saccades with a longer latency. This mirrors a trend reported by
Gilchrist, Heywood and Findlay (1999).
They asked subjects to saccade to Gabor patches which differed in orientation
and found that when the spatial frequency content of the displays increased from
1 cpd to 4 cpd a small increase was observed in the saccade latencies. While the
saccade latencies were not significantly different in either case it must be
noted that the differential delays involved in the spatial frequency processing
are small and would be largely swamped by the inherent variability of saccade
latencies. Thus the trends may reflect smaller processing delay differences.
Therefore any differences in search for the two spatial frequency targets maybe
due to either a fall-off in the resolution of the periphery or inherent latency
differences in spatial frequency processing.
We have reported that visual search for spatial
frequency which involves localisation by an eye movement becomes progressively
more accurate as the number of distractors presented with the target increases.
The result occurred progressively over 2-item, 4-item and 16-item displays. The
results suggest that this may in part be due to an increase in first saccade
latencies. We argue that this increase allows the first saccade to be more
accurately directed. We also suggest that the normal rhythm of eye scanning may
operate at the optimum speed consistent with avoidance of interference from
potential visual distractors.
This work was carried out with the support of BBSRC
Grant 12/S10576. We would like to thank Iain Gilchrist for numerous discussions,
two anonymous reviewers and Dr. Lee Stone. Commercial relationships:
none.
1The
use of the centroids of the Gabors as being the 0% and 100% points in the GEP
calculation results in a conservative estimate of the global effect because
saccades are normally hypometric. This would result in an underestimation of the
global effect found when two or more stimuli are shown. This can be seen from
consideration of Figure 2. Data is shown from a single subject from Experiment 1. The Gabor patches were shown at 3 and 6 degrees. The mean saccade amplitudes are less than this in all conditions with the greatest hypometria found in the 6t condition. If the centroid of the Gabor patches were used as the landing positions in the 3t and 6t conditions the GEP formula would be 100*((A – 3)/3) and the global effect percentage found in
the two item cases would drop to below zero. This underestimates the GEP found
in both cases but especially the 6t3d condition where a GEP of 21.7% was found.
The use of the Gabor patch centroids in the GEP calculation in this experiment
suggests that the GEP reported were smaller than would have been found if the
target only amplitudes had been recorded.
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