Selective Stopping
in Task Switching
The Role of Response Selection and Response
Execution
Frederick Verbruggen, Baptist Liefooghe, and André Vandierendonck
Department of Experimental Psychology, Ghent University, Belgium
Abstract. Recently, several studies stressed the role of response selection in cued task switching. The present study tried to
investigate directly the hypothesis that no switch cost can be found when there was no response selection. In two experiments,
we combined a cued task switching paradigm with the selective stopping paradigm. Results of the experiments demonstrated
that a switch cost was found when participants selected a response, even without response execution. Alternatively, when the
response was inhibited without the need of response selection, no switch cost was found. These results provide direct evidence
for the distinct role of response selection in cued task switching and suggest that response execution is not a necessary factor
to obtain a switch cost.
Keywords: response inhibition, response selection, response execution, task switching, selective stop signal task
Introduction
It is a common finding that switching between two
different tasks is associated with a cost in reaction
times and accuracy (see Monsell, 2003, for a review).
Different proposals have been made to explain this
switch cost and it seems that at least two different
kinds of processes contribute to the switch cost. First,
each task is assumed to be associated with internal
constraints (i.e., the task set), enabling a correct performance of the task. Switching would take more time
compared to repetition because it involves the additional active reconfiguration process of changing the
task set (e.g., Rogers & Monsell, 1995). Second, Allport suggested that at least part of the switch cost is
due to carry-over effects of the previous trial (Allport,
Styles, & Hsieh, 1994). Later on, Wylie (Wylie & Allport, 2000; Wylie, Javitt, Fox, 2004) hypothesized that
the retrieval of previous stimulus-response associations causes between-task interference on the current
trial due to the response requirements of the task. This
between-task interference delays the responding on
the current trial and explains why there is still a switch
cost present even when participants have sufficient
time to prepare the task before the stimuli are presented.
Experimental Psychology 2006; Vol. 53(1):48Ð57
DOI: 10.1027/1618-3169.53.1.48
Recently, also much interest has arisen in the role
of response selection in the establishment of the
switch cost. The first study that directly addressed the
role of response selection in task switching was the
paper of Schuch and Koch (2003). These authors suggested that in task switching there are overlapping
stimulus-response rules of the different tasks. However, at the stage of response selection the irrelevant
stimulus-response rules are inhibited. This inhibition
of the task set is still observable on the next trial,
causing a delay when participants have to switch to
the task that was previously inhibited.
Schuch and Koch (2003) demonstrated the importance of response selection by integrating a go/no-go
task with the cued task switching paradigm and the
backward inhibition paradigm. They found that both
the switch cost and the backward inhibition effect
were absent after a no-go trial and suggested that this
resulted from the absence of a response selection in a
no-go trial. No response selection means also that
there is no application of the relevant task set. For that
reason, there was also no inhibition of the irrelevant
task set. In other words, there is no residual inhibition
after a no-go trial. Later on, Verbruggen, Liefooghe,
Szmalec and Vandierendonck (2005a) replicated this
finding with the simple stop signal task (see Logan,
” 2006 Hogrefe & Huber Publishers
F. Verbruggen et al.: Selective Stopping in Task Switching
1994, for a review). Unlike a go/no-go task, the stop
signal is always presented after the stimulus presentation. Basically, these authors found the same results
as Schuch and Koch (2003). When participants could
correctly inhibit their response on the previous trial
(signal-inhibit trial), no switch cost was found. However, when participants responded in spite of a stop
signal (signal-respond trial), there was still a switch
cost. Verbruggen et al. (2005a) also suggested that
these results are in favor of an account that stresses
the role of response selection in task switching.
However, contrary to the explanation of Schuch
and Koch (2003), Kleinsorge and Gajewski (2004) hypothesized that participants were less willing to engage in advance task set reconfiguration when occasionally no-go trials were presented. Furthermore,
they suggested that this lack of advanced preparation
resulted in the disappearance of the switch cost. Although it is not exactly clear what can be expected
after a signal-respond trial based on the motivational
account of Kleinsorge and Gajewski (2004), one could
assume that there would be no difference between trials that followed a signal-respond trial compared to
trials that followed a signal-inhibit trial. In both types
of trials, there was a stop signal presented and
Kleinsorge and Gajewski (2004) argued that the motivational aspect was context (or block) based. Thus,
the important difference is that in signal-respond trials, the inhibition failed and participants responded
whereas on signal-inhibit trials there was no response.
Therefore, Verbruggen et al. (2005a) suggested that
their results obtained with the stop signal task were
best explained by the hypothesis that response selection, or task set application, is an important and mediating factor in task switching.
In the present study, we wanted to further investigate
the hypothesis that response selection and task set application is indeed a mediating factor in task switching,
by means of two different selective stop signal tasks.
Verbruggen et al. (2005a) used a simple stop task in
which all responses had to be inhibited when an auditory stop signal occurred. However, a selective stop task
requires that the stop is cognitively controlled. A selective stop task can be based on a perceptual discrimination by using different tones (e.g., only stop when you
hear a high tone; e.g., Bedard et al., 2003), or it can be
based on a motor discrimination. Logan, Kantowitz and
Riegler (1986), cited by Logan (1994), used this motor
version of the selective stop task. On presentation of the
stop signal, participants were required to withhold their
response with the right hand but to ignore the signal
when the response was to be made by the left hand. Logan et al. (1986) suggested that in this version of the
stop task, motor inhibition should be focused on a single response instead of cancelling all responses as in the
” 2006 Hogrefe & Huber Publishers
49
simple stop task. Unlike the perceptual variant of the
selective stop signal task, the motor variant of the selective stop task implies a response selection in the primary task before the response inhibition since only half
of the responses (e.g., only left-handed responses)
should be inhibited.
For an investigation of the mediating role of response selection, the present study used cued task
switching combined with selective stopping based on
the response selection of the primary task in Experiment 1 and with selective stopping based on a perceptual discrimination in Experiment 2. This procedure
has two important advantages in comparison with previous studies. First, Schuch and Koch (2003) found a
general increase of choice reaction times (CRTs) after
a no-go trial and suggested that this increase was due
to a switch from a no-go trial to a go trial. Only when
this switch was made (i.e., deciding whether they had
to respond or inhibit), participants would proceed processing the stimulus and the appropriate response. But
this implied, as they pointed out (Schuch & Koch,
2003, p. 96), that the go/no-go switch and the task
switch should have additive effects in order to preserve their hypothesis that the absence of response selection in a no-go trial caused the disappearance of
the switch cost on the next trial. By using the different
forms of selective stopping, we avoided this problem
since after different forms of stopping the same switch
had to be made. Second, in both the studies of Schuch
and Koch (2003) and Verbruggen et al. (2005a) response selection and response execution were confounded in the sense that the absence of response selection was always associated with an absence of response execution. Schuch and Koch (2003) tackled
this problem indirectly in their Experiment 3 and 4 by
demonstrating that response execution without response selection did not cause a switch cost on the
next trial. However, one could argue that their manipulation (‘tap both response buttons’) influenced also
other processes besides response selection.
In Experiment 1 of the present study, there was a
direct test of the suggestion that response selection
without response execution is a sufficient factor in the
establishment of the switch cost. If the response selection hypothesis is correct, one would expect a switch
cost after a correctly inhibited trial in the selective
stop signal task based on response selection. In order
to be sure that participants could not base their decision about the validity of the stop signal on stimulus
features, we used eight different digits in two different
tasks: a parity task and a magnitude task. We predicted
that in Experiment 1 a switch cost should be present
after a correctly inhibited trial (i.e., a signal-inhibit
trial) when response selection in the primary task is a
mediating factor in the establishment of the switch
cost on the next trial.
Experimental Psychology 2006; Vol. 53(1):48Ð57
50
F. Verbruggen et al.: Selective Stopping in Task Switching
Experiment 1
Method
Subjects
Twenty first-year psychology students (18 females and
2 males) at Ghent University (Belgium) participated
for course requirements and credits. All participants
had normal or corrected-to-normal vision, were righthanded, and all were naive as to the purpose of the
experiment.
Materials
The experiment was run on a Pentium 4 PC running
Tscope (Stevens, Lammertyn, Verbruggen, & Vandierendonck, in press) and the stimuli were presented
on a 17-inch monitor. We used the digits 1Ð9 (0.6 ¥
0.3 cm), excluding 5. The white digits always appeared in the centre of the screen on a black background (see Figure 1). The task cues were presented
on the left and the right of the digit. The letters “On”
(for “oneven,” meaning odd) and “Ev” (for “even,”
meaning even) indicated the parity task; the letters
“Kl” (for “kleiner,” meaning smaller) and “Gr” (for
“groter,” meaning larger) indicated the magnitude
task. The position of the cues always corresponded to
the relevant response mapping. For example, “On”
was always presented on the left of the digit whereas
“Ev” was always presented on the right of the digit.
Responses were collected via a response box connected to the parallel port of the PC. Occasionally
(one third of the trials), an auditory stop signal
(750 Hz, 50 dB, 75 ms) was presented through closed
headphones (Sennheiser HD 265-1) shortly after the
stimulus onset in the primary task. The validity of the
stop signal was presented at the center of the top and
bottom of the screen. For example, when participants
had to stop their responses with the left hand and ignore the stop signal in case of right-handed responses,
we presented “LEFT = STOP” in Dutch (“LINKS =
STOPPEN”) at the top and bottom of the screen (see
Figure 1). This information remained on the screen
during the whole experiment.
Task and Procedure
There were two different tasks and the same two response buttons were used for both tasks. In the parity
task, odd was mapped on the index finger of the left
hand and even was mapped on the index finger of the
right hand. Smaller than five was mapped on the left
Experimental Psychology 2006; Vol. 53(1):48Ð57
finger and larger than five was mapped on the right
finger. The validity of the stop signal was dependent
on the response hand. One half of the participants had
to ignore the stop signal when the response was with
the right hand and had to inhibit left handed responses. This mapping was reversed for the other half
of the participants. Each trial started with the presentation of the task cue. After 300 ms, the digit appeared in the middle of the screen and required a response within 2,000 ms in case of no-signal trials or
invalid signal trials. Both the cue and the stimulus
remained on the screen until the response was given,
after which the trial ended. When a valid stop signal
was presented, the trial ended after 1,500 ms unless
participants had responded. The intertrial interval was
1,250 ms.
Participants received oral instructions. The experiment consisted of one practice phase and one experimental phase. First, there was one practice block of
20 trials without stop signals. In a second practice
block of 48 trials, stop signals could occur. During the
practice phase, participants received immediate feedback. The word “FOUT” (meaning wrong) appeared
in the centre of the screen for 500 ms when participants made an error. When participants incorrectly
suppressed a response on an invalid stop signal, the
word “REAGEER” (meaning react) was presented. Finally, when the inhibition failed, the word “STOP” appeared. The experimental phase consisted of eight
blocks of 96 trials. On a random selection of one third
of the trials, a stop signal was presented. Half of the
stop signals was valid, half of the stop signals was
invalid. This resulted in 64 valid and 64 invalid stop
signals for repetition trials and 64 valid and 64 invalid
stop trials for the switch trials. During the experiment,
participants received feedback at the end of each block
only: The number of errors made during the block,
the mean reaction times (CRT), the amount of false
alarms (i.e., no response when an invalid stop signal
was presented) and the mean probability of stopping
were presented.
The stop signal delay was initially set at 250 ms
and continuously adjusted according to separately
staircase tracking procedures for repetition and switch
trials to obtain a probability of stopping of .50. In
order to avoid “waiting” strategies, participants were
informed about the tracking procedure and about the
fact that the probability of stopping will approximate
50 %, irrespective of whether they were postponing
their response or not. Each time a participant responded to the stimulus in the presence of a valid stop
signal, the stop signal delay decreased with 50 ms.
When inhibition succeeded after a valid stop signal,
the stop signal delay increased with 50 ms. After an
invalid stop signal, the stop signal delay was not ad” 2006 Hogrefe & Huber Publishers
F. Verbruggen et al.: Selective Stopping in Task Switching
51
cost on trial n, F(1, 19) = 67.28, p , .001. The signal
properties of trial n-1 also affected the CRTs on the
trial n, F(3, 17) = 76.40, p , .001. Both main effects
interacted significantly, F(3, 17) = 39.64, p , .001.
Secondly, two-tailed t-tests were performed as a function of the signal properties of trial n-1. After all types
of trials, we found a switch cost. There was a switch
cost after a no-signal trial, t(19) = -3.85, p , .005, or
when an invalid stop signal was presented on trial n1, t(19) = -11.74, p , .001. We found also a switch
cost after both a signal-respond trial, t(19) = -5.17,
p , .001, and after a signal-inhibit trial, t(19) = -7.05,
p , .001.
A similar pattern was observed for the error data.
A 2 (Trial n: repetition vs. switch) ¥ 4 (Trial n-1: nosignal, invalid signal, signal-respond, signal-inhibit)
repeated measures MANOVA revealed a main effect
of trial n, F(1, 19) = 24.94, p , .001, and trial n-1,
F(3, 17) = 168.6, p , .001. The interaction was also
significant, F(3, 17) = 4.48, p , .05. A switch cost
was observed after a no-signal trial, t(19) = -3.50,
p , .005, and after a signal-inhibit trial, t(19) = -4.30,
p , .001. However, after an invalid stop signal and
after a signal-respond trial, the switch cost disappeared, t(19) = 1.12, p = .23 and t(19) = -1.11, p =
.28, respectively.
Figure 1. Example of the display of the screen during
the experiment.
justed. Based on the assumptions of the horse-race
model, SSRT can be calculated by simply subtracting
mean SSD from mean CRT (Logan, 1994).
Results
CRT data were subjected to a within-participant trimming procedure. Mean CRTs of correct trials were calculated after removal of outlying CRTs (3 standard
deviations above the mean). This resulted in a data
reduction of 0.8 %. Since there were few false alarms
(1.6 %; i.e., no response when an invalid stop signal
was presented), these data were not further analyzed.
All reported F values are approximations to Wilks’
lambda.
Signal Data
Although the stop signal inhibition was complex, the
staircase tracking procedure still produced relatively
good results (probability of responding given a stop
signal was .47). Thus, SSRTs could be reliably estimated. As can be seen in Table 2, response inhibition
in the selective stop task was influenced by task
switching, indicated by longer SSRTs for switch trials
than for repetition trials, t(19) = -6.17, p , .001.
When a stop signal was presented but participants responded (i.e., valid signal-respond trials), a switch
cost was observed, t(19) = -4.96, p , .001. Also,
when an invalid stop signal was presented and participants correctly ignored the signal (i.e., invalid stop
trials), there was also a switch cost, t(19) = -3.81,
p , .005.
Discussion
No-Signal Data
No-signal data are presented in Table 1. CRTs were
analyzed by means of a 2 (trial n: repetition vs.
switch) by 4 (trial n-1: no-signal, invalid signal,
signal-respond, signal-inhibit) repeated measures
MANOVA. First, for CRTs there was a general switch
” 2006 Hogrefe & Huber Publishers
In Experiment 1, we hypothesized that if response selection is indeed the mediating factor in task switching, as suggested by Schuch and Koch (2003), a
switch cost should be present, after a signal-inhibit
trial since participants had to make a response selection before they knew the validity of the stop signal.
Experimental Psychology 2006; Vol. 53(1):48Ð57
52
F. Verbruggen et al.: Selective Stopping in Task Switching
Table 1. Choice reaction times (CRT) and error percentages (E%) in Experiment 1 (SDs in parentheses) of
repetition trials and switch trials as a function of the signal properties of trial n-1. The switch cost was computed
by subtraction the means of repetition trials of the means of the switch trials (* p , .005; ** p , .001).
Trial n-1
No-signal
Repetition trial
Switch trial
Switch cost
Invalid signal
Signal-inhibit
CRT
E%
CRT
E%
CRT
E%
CRT
E%
717 (119)
754 (144)
37*
2 (1.8)
4 (2.6)
1.8*
760 (31)
836 (50)
76**
4 (0.8)
4 (1.5)
-0.5
812 (36)
888 (81)
76**
4 (1.4)
5 (1.4)
0.7
852 (52)
868 (52)
16**
2 (1.0)
3 (0.5)
0.9**
Table 2. Stop signal reaction times (SSRT), signalrespond RTs (V-SRT) and RTs of invalid stop trials
(IV-SRT) in Experiment 1 (SDs in parentheses; *
p , .005; ** p , .001).
Repetition
trial
Switch trial
Switch cost
Signal-respond
SSRT
V-SRT
IV-SRT
254 (107)
694 (131)
656 (118)
303 (108)
49**
761 (158)
67**
725 (155)
69*
The results of Experiment 1 provided direct evidence
for this hypothesis since the switch cost was present
after all types of trials, even after a correctly inhibited
response. Although this cost was smaller, it was still
significant. This finding clearly indicates that response selection is a mediating, sufficient factor in
task switching, without the execution of the response.
A second important the finding is that response
inhibition in the selective stop task and task switching
do interact. This is different from the findings with
the simple stop task. Verbruggen et al. (2005a) found
that the SSRTs of switch trials were comparable to the
SSRTs of repetition trials. However, in Experiment 1,
they did differ significantly. We will get round to this
finding in the general discussion.
Experiment 2
In Experiment 1, a switch cost was observed when
the inhibition on the previous trial succeeded. In other
words, there was no response execution on the previous trial. We argued that this finding was due to the
fact that participants had to make a response selection
before they knew whether they had to stop or not.
However, another possibility would be that the different findings in Experiment 1 and the study of Verbruggen et al. (2005a) are due to the more complex
Experimental Psychology 2006; Vol. 53(1):48Ð57
form of selective stopping Ð in comparison with simple stopping Ð in Experiment 1, unrelated to the response selection. Therefore, in Experiment 2, cued
task switching was combined with a selective stopping
based on a perceptual discrimination by using different tones (e.g., Bedard et al., 2003). This form of
selective stopping does not require a response selection in the primary task. If the findings of Experiment
1 were indeed due to the response selection in the
selective stop task, no switch cost should be present
after a signal-inhibit trial in case of selective stopping
based on a perceptual discrimination.
Method
Subjects
Nineteen first-year psychology students (17 females
and 2 males) at Ghent University (Belgium) participated for course requirements and credits. None of the
participants participated in Experiment 1. All participants had normal or corrected-to-normal vision, were
right-handed, and all were naive as to the purpose of
the experiment.
Materials, Task and Procedure
The only difference in comparison with Experiment 1
is related to the stop signals. The validity of the stop
signal was no longer dependent on the response hand.
Instead, we used a perceptual variant of the selective
stop signal task; i.e., the pitch of a tone determined
whether participants had to stop or not. One half of
the participants had to ignore a low tone (250Hz) and
suppress their response when a high tone (750Hz) occurred. This mapping was reversed for the other half
of the participants. Information about the validity remained on the screen during the experiment. For example, when a high pitched stop signal was valid,
” 2006 Hogrefe & Huber Publishers
F. Verbruggen et al.: Selective Stopping in Task Switching
53
Table 3. Choice reaction times (CRT) and error percentages (E%) in Experiment 2 (SDs in parentheses) of
repetition trials and switch trials as a function of the signal properties of trial n-1. The switch cost was computed
by subtraction the means of repetition trials of the means of the switch trials († p , .05, * p , .005; ** p , .001).
Trial n-1
No-signal
Repetition trial
Switch trial
Switch cost
Invalid signal
Signal-inhibit
CRT
E%
CRT
E%
CRT
E%
CRT
E%
616 (90)
668 (110)
52*
4 (4.2)
5 (5.5)
1.7†
656 (21)
714 (48)
58**
4 (1.1)
4 (0.5)
-0.2
719 (26)
763 (47)
44**
4 (2.5)
3 (1.9)
-0.6
702 (19)
699 (19)
-3
3 (0.7)
2 (1.7)
-0.2
Table 4. Stop signal reaction times (SSRT), signalrespond RTs (V-SRT) and RTs of invalid stop trials
(IV-SRT) in Experiment 4 (SDs in parentheses;
* p , .05; ** p , .005).
Repetition
trial
Switch trial
Switch cost
Signal-respond
SSRT
V-SRT
IV-SRT
277 (108)
575 (71)
758 (119)
306 (116)
29*
632 (90)
57**
814 (107)
56*
“HIGH = STOP” was presented in Dutch (“HOOG =
STOPPEN”) at the top and bottom of the screen.
There were no other changes in comparison with Experiment 1.
Results
We used the same trimming procedure as in Experiment 1. This resulted in a data-loss of 1.6 %. The percentage of false alarms was again very low (1.3 %)
and was not further analyzed. All reported F values
are approximations to Wilks’ lambda.
No-Signal Data
Like in Experiment 1, CRTs were analyzed by means
of a 2 (trial n: repetition vs. switch) by 4 (trial n-1:
no-signal, invalid signal, signal-respond, signal-inhibit) repeated measures MANOVA. Results are presented in Table 3. There was a switch cost on trial n,
F(1, 18) = 42.41, p , .001, and an effect of trial n-1,
F(3, 16) = 129.33, p , .001. Both main effects interacted significantly, F(3, 16) = 13.33, p , .001.
There was a switch cost when the previous trial was a
no-signal trial, t(18) = -3.54, p , .005. We also found
a switch cost when an invalid stop signal was presented on trial n-1, t(18) = -7.16, p , .001, or when
” 2006 Hogrefe & Huber Publishers
participants responded when a valid stop signal was
presented, t(18) = -6.22, p , .001. However, there
was no switch cost after a signal-inhibit trial, t(18) =
1.40, p = .18.
For the error data, the 2 (trial n: repetition vs.
switch) by 4 (trial n-1: no-signal, invalid signal,
signal-respond, signal-inhibit) repeated measures
MANOVA, revealed a main effect of trial n-1,
F(3, 16) = 61.33, p , .001. There was no main effect
of task switching, F , 1. The interaction tended to
be marginally significant, F(3, 16) = 3.03, p = .06. We
found only a switch cost after a no-signal trial, t(19) =
-2.61, p , .05. There was no switch cost after an invalid stop signal, t(18) = .77, p = .25, after a signalrespond trial, t(18) = 1.40, p = .18, or after a valid stop
signal, t(18) = .50, p = .62.
Signal Data
Signal data are presented in Table 4. Again, the staircase tracking procedure produced good results (probability of responding given a stop signal was .51). Response inhibition in the selective stop task at a perceptual level was also influenced by task switching,
t(19) = -2.73, p , .05. When a valid stop signal occurred but participants responded, a switch cost was
observed, t(19) = -3.93, p , .001. This was also the
case when an invalid stop signal was presented, t(19) =
-2.80, p , .05.
Discussion
The results of Experiment 2 are straightforward. First,
we replicated the interaction of Experiment 1 between
response inhibition and task switching, indicating that
there are indeed common mechanisms or shared resources in both types of tasks. Second, we predicted
no switch cost after a signal-inhibit trial because no
response selection had to be made in the primary task.
This hypothesis was confirmed. These results are in
Experimental Psychology 2006; Vol. 53(1):48Ð57
54
F. Verbruggen et al.: Selective Stopping in Task Switching
Table 5. Choice reaction times (CRT) in both experiments (SDs in parentheses) of repetition trials and switch
trials for both response repetitions and response alternations. The switch cost was computed by subtraction the
means of repetition trials of the means of the switch trials († p , .05, * p , .005; ** p , .001).
Experiment 1
Task repetition
Task alternation
Switch cost
Response repetition
Response alternation
Response repetition
Response alternation
674 (106)
746 (135)
72**
772 (148)
793 (154)
21†
617 (101)
682 (112)
65*
647 (88)
679 (101)
32*
line with the findings of Verbruggen et al. (2005a) and
suggest that the finding of Experiment 1 that a switch
cost was present after a signal-inhibit trial was not
simply due to the fact that a selective stop task was
used. However, there remains another mediating factor
that can have contributed to the present results.1 After
all, there are no response repetitions after a signalinhibit trial and it is a common finding in the literature
about task switching that the switch cost is smaller for
a response alternation (see, e.g., Rogers & Monsell,
1995; Meiran, 2000). Thus, if the effects of task
switching in Experiment 2 are only due to response
repetition trials, no switch cost is expected after a signal-inhibit trial, regardless of whether participants had
to make a response selection or not. Therefore, in order to exclude this possibility, we performed post hoc
analyses for both experiments and looked what the
influence of response alternations was in our study.
Experiment 1 and 2: Response
Repetitions vs. Response Alternations
For no-signal trials in both experiments, we analyzed
the effect of response repetitions vs. response alternations on the switch cost by means of a 2 (Response: repetition vs. alternation) ¥ 2 (Task: repetition
vs. alternation) repeated measures ANOVA. In Experiment 1, there were main effects of response alternation, F(1, 19) = 45.01, p , .001, and task alternation,
F(1, 19) = 38.38, p , .001. As can be seen in Table 5,
both main effects interacted, F(1, 19) = 16.49,
p , .001. Post hoc two-tailed t tests revealed that the
switch cost was significant for both response repetitions, t(19) = -6.55, p , .001, and response alternations, t(19) = -2.48, p , .05. Thus, although the
switch cost was significantly smaller for a response
alternation, the switch cost was still significant. Interestingly, the switch cost for a response alternation,
was statistically not different from the switch cost
found after a signal-inhibit trial (21 ms vs. 16 ms),
F(1, 19) , 1.
1
Experiment 2
In Experiment 2, similar results were found. There
was a marginally significant main effect of the response alternation, F(1, 18) = 3.63, p = .07, and a significant effect of task alternation, F(1, 19) = 15.17,
p , .001. The interaction between both main effects
was again significant, F(1, 19) = 8.54, p , .01. Twotailed t-tests revealed that the switch cost was significant for both response repetitions, t(18) = -3.81,
p , .01, and response alternations, t(18) = -3.54,
p , .01.
In sum, the fact that there are no response repetitions after a signal-inhibit trial cannot explain why
there is no switch cost observed after this type of trial
in Experiment 2. On the other hand, it can explain
why the switch cost is smaller after a signal-inhibit
trial compared to the trial that followed a no-signal
trial in Experiment 1. When we looked only at trials
that followed a no-signal trial but where the response
alternated, there was no longer a difference in switch
cost. This can also be seen as extra evidence for the
fact that response selection, or task application, and
not response execution is the crucial factor in task
switching.
General Discussion
In the present study, we further investigated the role
of response selection in task switching. Schuch and
Koch (2003) demonstrated that after a no-go trial
without response selection, no switch cost was observed. They interpreted these findings as evidence
for the hypothesis that response selection on the previous trial is necessary to observe a switch cost on the
current trial. A similar data pattern was observed by
Verbruggen et al. (2005a) who used a simple stop
task. By using two different selective stop signal tasks
in the present study, the hypotheses that the response
selection is the mediating factor, was further investigated. We used selective stopping requiring a response
selection in the primary task in Experiment 1 and se-
We would like to thank Ulrich Mayr for this suggestion.
Experimental Psychology 2006; Vol. 53(1):48Ð57
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F. Verbruggen et al.: Selective Stopping in Task Switching
lective stopping requiring a perceptual discrimination
in the selective stop task in Experiment 2. In the first
type of the task, participants had to select the (correct)
response in the primary task before they knew the validity of the stop signal. In perceptual version of the
stop task, the validity of the stop signal was determined by the pitch of the tone, and this could be done
independent of the primary task.
Results of both experiments are straightforward. In
both experiments, we found a switch cost after a nosignal trial and after an invalid stop signal, which is
of course not surprising. But the most important comparison between both experiments was what happened
after a valid stop signal. Both experiments had in common that participants slowed down their responses
when a stop signal was presented on the previous trial,
irrespective of the validity of the stop signal. This
post-signal adaptation is a common finding in the literature about the stop signal task (see Logan, 1994)
and suggests that strategic factors come into play.
However, besides this common post-signal adaptation,
there was an important difference between both experiments regarding what happened after a signal-inhibit trial. In Experiment 1, there was a switch cost
both after a signal-respond and after a signal-inhibit
trial. In Experiment 2, this was not the case: Only
after signal-respond trials, the switch cost was present.
Therefore, this experiment also dissociates neatly between the effect of stop signal presentation (i.e., go
vs. no-go trials in terms of the no-go paradigm) and
the effect of stopping itself: successful inhibition and
not signal presentation cause the disappearance of the
switch cost.
This difference between the two forms of selective
stopping has some important implications. First, in
both experiments, after a signal-inhibit trial a switch
occurred from a signal trial to a no-signal trial. Thus
the problem of additivity of Schuch and Koch (2003)
is absent since we dissociated between the two forms
of selective stopping. Second, the presence of a switch
cost after a signal-inhibit trial in Experiment 1 is indeed in line with the hypothesis that response selection is a mediating factor in task switching. This was
previously suggested by Schuch and Koch (2003) and
Verbruggen et al. (2005a). Participants had to apply
the task set and make a response selection before they
knew whether they had to stop or not and we argue
that this caused the switch cost after a signal-inhibit
trial in Experiment 1.
Additionally, Experiment 1 demonstrated beyond
doubt that response execution was not necessary to
obtain a switch cost. At first sight, the switch cost
after a signal-inhibit trial was smaller than after a nosignal trial, 37 ms vs. 16 ms; F(1, 19) = 4.77, p , .05.
However, post hoc analyses revealed that this differ” 2006 Hogrefe & Huber Publishers
55
ence is probably due to the difference between response repetitions and response alternations. The
switch cost was significantly higher for a response
repetition, which is a common finding in the literature
about task switching (see, e.g., Rogers & Monsell,
1995; Meiran, 2000) and after a signal-inhibit trial,
there are no response repetitions, simply because no
response was executed. Therefore, in Experiment 1 we
compared the switch cost found after a signal-inhibit
trial with the switch cost found for response alternations. Interestingly, there was no longer a difference in the switch cost. This finding can be interpreted as extra evidence that response selection is an important mediating factor in task switching and that response execution is clearly not necessary to observe a
switch cost on the next trial.
We mentioned already in the introduction that
there is also an alternative account for the findings of
Schuch and Koch (2003). Kleinsorge and Gajewski
(2004) suggested that in a go/no-go paradigm, participants are less willing to prepare the task in advance
because they know that a no-go trial may occur. This
motivational account, proposed for the go/no-go paradigm, can also easily explain the data of Experiment
1. Participants knew in this experiment that whether
they had to stop or not, the stimuli had to be processed
and a response selection had to be made. Thus, preparation in advance would be beneficial. This could indeed explain why we found a switch cost in Experiment 1. However, due to the differences in the go/nogo paradigm and the selective stop paradigm that was
used in Experiment 2, it is more complicated and
therefore, probably harder to explain the data pattern
of this experiment in terms of the motivational account of Kleinsorge and Gajewski. In a go/no-go paradigm, the effect of motivation is dependent on the
context (Kleinsorge & Gajewski, 2004). Alternatively,
it was suggested by several authors that strategic adjustments in the stop signal task are based on the properties of the previous trail (e.g., Logan, 1994). For
example, after signal-respond trials, participants tend
to make strategic adjustments, and are more cautious
to respond compared to no-signal trials. The CRT data
of Experiment 1 and 2 demonstrated that participants
were indeed more cautious and that they tended to
slow down their responses after signal-respond trials,
compared to no-signal trials. These findings are in favour of some kind of trial-based strategic adjustment.
But even though adjustments were made after signalrespond trials, there was still a switch cost in both
experiments. Thus, this seems to suggest that these
motivational/strategic differences induced to the failure of response inhibition in the stop task, cannot fully
explain the present data pattern and previous results
of Verbruggen et al. (2005a). On the other hand, given
the above mentioned differences between the go/noExperimental Psychology 2006; Vol. 53(1):48Ð57
56
F. Verbruggen et al.: Selective Stopping in Task Switching
go paradigm and the stop signal paradigm, one has to
be careful in generalizing the results of the present
study. Also, as pointed out by T. Kleinsorge (personal
communication), these differences between paradigms
make it rather difficult to formulate, based on the
Kleinsorge and Gajewski account, specific predictions
about the motivational consequences of the selective
stop task. All in all, the results of the present paper
do not necessarily contradict the results of Kleinsorge
and Gajewski (2004), but seem to suggest that there
are at least differences in motivational effects of the
go/no-go task and the stop signal task.
Another inevitable question is what actually becomes inhibited when a stop signal is presented.
Mostly, it is assumed that stop signal inhibition is
targeted on the inhibition of the response execution
(see, e.g., Band & Van Boxtel, 1999, for a neuro-anatomical model). Although the present study does not
allow any strong conclusions, one could also hypothesize that under certain conditions, not only the response execution becomes inhibited, but probably also
the whole task set. In Experiment 1, the task sets have
to be activated and applied. This allows a response
selection and based on the result of this response selection, a response is selectively inhibited or executed.
In other words, the task set may not be inhibited because the task set is needed to perform correctly the
response inhibition. This is in line with Logan et al.
(1986), who suggested also that in a simple stop task,
all responses become inhibited whereas in the selective stop task used in Experiment 1, inhibition is focused on a single response. This picture could change
in Experiment 2. Here, response selection and task set
application in the primary task are no longer needed
when a stop signal is presented. Under these conditions, one could hypothesize that not only the response
execution becomes inhibited, but also the whole task
set. If the task set is also inhibited when a stop signal
is presented, one expects no longer a difference after
a signal-inhibit trial between task repetitions and task
alternations. This is because for both types of trials,
the task set was inhibited on the previous trial, and
as a consequence, task repetition would no longer be
beneficial. Note that this explanation does not contradict the hypothesis that response selection is necessary
in task switching. After all, we argue that response
selection is an important mediating factor, but not a
causing factor.
The results of the present study can also be related
to the proposal of Wylie and Allport (2000), who suggested that part of the switch cost is due to interference caused by the retrieval of stimulus-response associations. The possibility that stimulus-response associations are differentially influenced by simple and selective stopping is also supported by another
Experimental Psychology 2006; Vol. 53(1):48Ð57
paradigm. Verbruggen, Liefooghe and Vandierendonck (2005b) found that the negative priming effect
(i.e., slower reactions when the target was previously
ignored) disappeared after a signal-inhibit trial in the
simple stop task, but not in a selective stop task similar to the one used in Experiment 1 of the present
study. Recently, Rothermund, Wentura and De Houwer
(2005) suggested that negative priming is also due to
the retrieval of stimulus-response associations. Given
the similarity of both designs, we therefore suggest
that in both studies stimulus-response associations are
established after a valid stop signal in the selective
stop task at response level, even without the actual
response execution.
Besides the fact that we demonstrated that response selection without response execution is sufficient for the establishment of a switch cost, there was
still another important finding in both experiments.
Both forms of selective stopping interacted with task
switching. Verbruggen et al. (2005a) did not find such
an interaction with simple stopping. However, it is not
surprising to find such an interaction. First, Logan
et al., (1986) already demonstrated that the selective
stop task was more susceptible for manipulations in
task difficulty, probably due to the higher cognitive
demands Ð indicated by larger SSRTs in selective
stopping compared with simple stopping. These authors demonstrated that inhibiting one out of four responses was more difficult than inhibiting one out of
two responses in the selective stop task. Second,
neuro-imaging data demonstrated that there is at least
a neuro-anatomical overlap between response inhibition and task switching. More precisely, Aron, Robbins, and Poldrack (2004) suggested on the basis of a
meta-analytical study that the right-inferior cortex is
strongly activated in both the stop signal task and the
task switching paradigm, suggesting the right inferior
cortex might play an important role in inhibition processes in different types of tasks.
Based on the findings of the present study and the
study of Aron et al. (2004), we can hypothesize that
the same inhibitory processes work in the selective
stop task and in the cued task switching paradigm.
However, it might also be the case that it is not necessarily the inhibition in task switching that interacts
with the response inhibition in the selective stop signal task. First, several authors suggested that the inhibition of task switching is a more lateral kind of inhibition (e.g., Schuch & Koch, 2003). Mayr and Keele
(2000, p. 22) also suggested that the inhibitory process involved in task-switching may be “relatively impenetrable for higher-level control” and preferred the
notion of lateral inhibition above the concept of a
more active form of self inhibition. Second, in a recent
paper, Derrfuss, Brass and von Cramon (2004) found
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F. Verbruggen et al.: Selective Stopping in Task Switching
evidence for cognitive control in the posterior frontal
cortex. This region was commonly activated in task
switching, an interference task (these authors used the
Stroop task), and an n-back working memory task.
Based on these results, they suggested that the common activation is due to the amount of cognitive control in those different tasks. Given the fact that selective stopping requires a more cognitive controlled
stop, it seems plausible to assume that the interaction
between task switching and response inhibition in the
selective stop task is not necessarily due to common
inhibitory mechanisms. Instead, the interaction may
be due to the higher cognitively control in both paradigms.
In sum, the present study demonstrated that response selection, even without response execution, is
indeed an important factor in task switching. In other
words, only when the task set is applied, a switch cost
is observed on the next trial. This finding is in accordance with the accounts of Schuch and Koch (2003)
and Wylie and Allport (2000). Moreover, although it
is still unclear where the overlap is precisely situated,
the present data pattern also suggests that task switching and response inhibition in the selective stop task
seem to rely on common structures or mechanisms.
Acknowledgement
Frederick Verbruggen is a fellow (grant no.
011D06102) of the Special Research Fund at Ghent
University. This research was also supported by grant
no. 10251101 to the third author. We would like to
thank Thomas Kleinsorge and Ulrich Mayr for their
helpful comments on a previous version this manuscript.
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Received January 20, 2005
Revision received May 12, 2005
Accepted May 18, 2005
Frederick Verbruggen
Department of Experimental Psychology
Ghent University
Henri Dunantlaan 2
B-9000 Ghent (Belgium)
Tel: +32 9 264 6441
Fax: +32 9 264 6496
E-mail: Frederick.Verbruggen@Ugent.be
Experimental Psychology 2006; Vol. 53(1):48Ð57