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The Journal of Neuroscience, January 15, 2002, 22(2):600-610
Predictions Specify Reactive Control of Individual Digits in
Manipulation
Yukari
Ohki,
Benoni B.
Edin, and
Roland S.
Johansson
Section of Physiology, Department of Integrative Medical Biology,
Umeå University, S-901 87 Umeå, Sweden
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ABSTRACT |
When humans proactively manipulate objects, the applied fingertip
forces primarily depend on feedforward, predictive neural control mechanisms that depend on internal representations of the
physical properties of the objects. Here we investigate whether predictions of object properties also control fingertip forces that
subjects generate reactively. We analyzed fingertip forces reactively
supporting grasp stability in a restraining task that engaged two
fingers. Each finger contacted a plate mounted on a separate torque
motor, and, at unpredictable times, both plates were loaded
simultaneously with forces tangential to the plates or just one of the
plates was loaded. Thus, the apparatus acted as though the plates were
mechanically linked or as though they were two independent objects. In
different test series, each with a predominant behavior of the
apparatus and with interspersed catch trials, we showed that the
reactive responses clearly reflected the predominant behavior of the
apparatus. Whether subject performed the task with one hand or
bimanually, appropriate reactive fingertip forces developed when
predominantly both contact plates were loaded or just one of the plates
was loaded. When a finger was unexpectedly loaded during a catch trial,
a weak initial reactive response was triggered, but the effective force
development was delayed by ~100 msec. We conclude that the predicted
physical properties of an object not only control fingertip forces
during proactive but also in reactive manipulative tasks. Specifically,
the automatic reactive responses reflect predictions at the level of
individual digits as to the mechanical linkage of items contacted by
the fingertips in manipulation.
Key words:
manipulation; human hand; fingertip forces; internal
models; sensorimotor prediction; grasp stability; reactive
responses
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INTRODUCTION |
The sensorimotor control of the hand
during object manipulation is characterized by feedforward, predictive
control policies that reflect internal models of the relevant physical
properties of the objects (Johansson and Cole, 1994 ; Johansson, 1996 ,
1998 ; Wing, 1996 ). Predictions of the friction between the object and individual fingertips determine, for instance, the ratio between forces
applied normal and tangential to the contact surfaces of an object
(Johansson and Westling, 1984 ; Edin et al., 1992 ; Burstedt et al.,
1997 , 1999 ). Moreover, when the subject's own movements cause
destabilizing tangential load forces, anticipatory grip forces are
generated normal to the contact surface to prevent object slippage
(Johansson and Westling, 1984 , 1988b ; Flanagan et al., 1993 ; Flanagan
and Tresilian, 1994 ; Blakemore et al., 1998 ). The fingertip forces
predict the mass and mass distribution of the objects (Johansson and
Westling, 1988a ; Goodwin et al., 1998 ; Wing and Lederman, 1998 ;
Johansson et al., 1999 ) and also their shape (Jenmalm and Johansson,
1997 ; Goodwin et al., 1998 ) and more complex loads that result from the
viscous and spring properties of the objects (Flanagan and Wing, 1997 ).
These grip actions are based on predictions of the consequences of
self-generated actions, and this is essential given the inevitable
neuromechanical delays that curtail the usefulness of closed-loop
feedback control (Hogan et al., 1987 ; Johansson and Cole, 1994 ;
Johansson, 1998 ).
Predictions have also been demonstrated in reactive tasks when subjects
restrain "active" objects from moving. The simplest expression of such predictions is an increased background normal force
that provides an increased safety margin against slips when subjects
expect the tangential load to rapidly increase some time in the future
(Johansson and Westling, 1988b ; Johansson et al., 1992a ,b ; Cole and
Johansson, 1993 ; Winstein et al., 1999 ). However, the automatic normal
force responses (minimum latencies of 60-80 msec) that are triggered
by cutaneous receptors in the fingertips (Johansson et al., 1992b ,c ;
Macefield et al., 1996 ) reveal that the sensorimotor system in humans
also attempts to predict the future behavior of active objects by
scaling the responses by early cues about the rate of the load force
changes (Cole and Abbs, 1988 ; Johansson et al., 1992b ) and friction
(Cole and Johansson, 1993 ; Birznieks et al., 1998 ).
In self-paced, proactive bimanual tasks, the expression of
anticipatory grip actions depends on whether a test apparatus behaves like one or two physical objects (Blakemore et al., 1998 ). To investigate whether the sensorimotor mechanisms that mediate reactive grip responses also express predictions in a similar context, we
developed a task that engaged two fingers, each in contact with a plate
mounted on a separate torque motor. In "linked" trials, both plates
were simultaneously loaded, and the apparatus behaved like a single
physical object held by the two fingers; in "unlinked" trials, load
force was generated at only one of the contact plates at a time, and
the apparatus accordingly simulated two independent objects. By using
different series, each with a predominant object behavior and with
interspersed catch trials, we assessed whether the sensorimotor
transformations underlying the reactive responses at the level of
individual digits were modified as a function of the behavior of the apparatus.
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MATERIALS AND METHODS |
With the approval of the local ethical committee, experiments
were performed on two healthy female and five male right-handed human
volunteers of ages between 23 and 53 years, all who gave their informed
consent. The general procedure and apparatus was the same as described
in a previous study (Ohki and Johansson, 1999 ). Briefly, the subjects
were seated with the forearms extended anteriorly and supported by a
tabletop up to the palms. With the palms down, the subjects used the
tips of two fingers, positioned side-by-side, to restrain an
instrumented manipulandum (Fig. 1, insets). Two grasp configurations were used: the two fingers
were either the right and left index fingers (bimanual grasp) or the right index and middle fingers (unimanual grasp). For each digit, the
manipulandum had a horizontally oriented flat contact plate covered by
suede (diameter of 30 mm; center-to-center distance of 32 mm). The
contact plates could be loaded independently in the distal direction by
force servos (0-10 N, 0-15 Hz bandwidth; noise of <0.05 N). The grip
and load forces applied by the fingertips were measured perpendicular
and tangential to the surfaces of the plates, respectively. The
position of each plate was transduced to a resolution of 0.05 mm, and
the grasp plates were servo-regulated to constant position (stiffness
of 1.2 N/mm) when the fingers were not touching the manipulandum. The
subjects were blindfolded during the experiments, and the apparatus
provided no sound cues.

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Figure 1.
Responses to the predominant behavior of the
apparatus. A, C, Averaged normal force
rate and normal and load force in a single subject when the two fingers
were predominantly loaded concurrently (LINKED) or singly (UNLINKED-L
for left finger and UNLINKED-R for right finger). Dashed
curves and gray shading indicate data for the
left finger (left index finger in A and right index
finger in C), and solid curves and
black shading indicate data for the right finger (right
index finger in A and right middle finger in
C). Arrows indicate responses in fingers
that were typically not loaded in the UNLINKED series.
B, D, Height of
bars gives mean values of the following response
measures for loaded fingers: response onset latency
(filled bars), half-normal force latency
(open bars), and first force rate peak. The
filled and open bars are linked to
indicate that they refer to the same test series. Data are averaged
across all subjects; error bars indicate unilaterally one SEM
(n = 7). These response measures were similar
regardless of grasp configuration and test series. A,
B, Bimanual grasp. C, D,
Unimanual grasp.
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Behavior of the apparatus. We used four test series, each
with a predominant behavior of the apparatus (Table
1). The sequence of presentation of the
various test series was randomized across the subjects. In each of the
test series, one type of trials was dominant, i.e., occurred with the
highest probability. In one of the test series ("LINKED"), loads
were most commonly applied simultaneously to both contact plates,
whereas during single trials in the other three test series, the load
was typically applied to either the left or the right contact plate
("UNLINKED"). Hence, a given digit was subjected to one of three
loading conditions: loaded concurrently with its partner finger, loaded
separately, or not loaded at all. The term "catch trial" is used
for nonstandard trials during the test series, e.g., a trial when a
single digit was loaded in a LINKED test series; these trials served to
probe for response preparation based on subjects' predictions of the behavior of the apparatus.
The LINKED test series consisted of 55 trials. During the last 37 linked trials, eight unlinked catch trials were randomly interspersed,
four with only the left plate loaded and four with only the right plate
loaded. Thus, the two contact plates were linked in 86% (47 of 55) of
the trials, and the probability of loading of each finger was 93%. The
same test series was used in a previous study (Ohki and Johansson,
1999 ).
In the UNLINKED test series, the load was applied predominantly to
either the left ("UNLINKED-L") or the right ("UNLINKED-R") contact plate, or the left and right contact plates were loaded with
equal probability ("UNLINKED-LR"). In the UNLINKED-L and UNLINKED-R
series, the left and right contact plate, respectively, was loaded in
32 trials, whereas the other plate was loaded in four trials and both
loaded in four trials. The eight catch trials were randomly
interspersed among the last 29 trials. Thus, in 80% (32 of 40) of the
trials, only one plate was loaded, but the total probability of loading
of that plate was 90% and that of the other plate was 20%. During the
UNLINKED-LR test series, either the right or the left plate was loaded
in a random order and with equal probability (15 trials each). Four
linked catch trials were interspersed randomly during the last 20 trials of the series, i.e., 4 of 34 (12%) of the trials were linked
and the total probability of loading either plate was ~56%. In
contrast to the other three test series, the predominant behavior of
the apparatus during the UNLINKED-LR test series thus did not allow
useful predictions as to which plate would be loaded.
Load characteristics. The load was superimposed on a 0.2 N
constant baseline load at each contact plate; the baseline load was
automatically applied when the subject contacted the contact plate. The
load comprised a load phase (phase of distal load force increase),
followed by a hold phase and a rapid unloading. During the first 20 msec of the load phase, the load increased abruptly by 0.8 N, and,
after this "load step," it continued to increase at a constant rate
of 4 N/sec for 0.5 sec to the hold phase that was maintained for 1.0 sec (Fig. 1, Load force traces); the load at each digit
during the hold phase was thus 3 N. The high initial load force rate
served to trigger a distinct normal force response, and the following
load ramp increase during the load phase guaranteed substantial
response amplitude (cf. Johansson et al., 1992b ; Ohki and Johansson,
1999 ). The interval between consecutive load trials was randomized
between 1.5 and 2.5 sec.
Instructions to subjects. Subjects were instructed to simply
restrain the plates from moving. They were neither suggested useful
strategies nor were they given instructions regarding suitable normal
forces. To make it easier for the subjects to learn the nature of each
test series, the experimenter informed the subjects about the three
possible behaviors of the apparatus and the one of these that was
predominant in the upcoming test series and would occur in nearly all
trials. In addition, the structure of the series allowed consistent
early experiences of the prevailing predominant behavior of the
apparatus, i.e., the catch trials occurred during the later part of the series.
Data collection and analysis. Data were collected and
analyzed with a laboratory computer system (SC/ZOOM; Section of
Physiology, Integrative Medical Biology, University of Umeå).
The force signals were sampled at 400 Hz, and the position signals were
sampled at 100 Hz (12 bit resolution). Event markers related to onsets of the various phases of each load trial were sampled, as well (0.1 msec resolution). Force rates were obtained as a function of time by
symmetrical numerical time differentiation within a time window
corresponding to ±5 data samples.
The following measures were taken from individual trials. The response
onset latency was the time interval from the onset of the load force
increase to the onset of the reactive normal force increase; the onset
of the reactive normal force increase was assessed by defining a
threshold force rate. During the force increase, we identified one or
more peaks in the normal force rate profile (for details, see Ohki and
Johansson, 1999 ). We measured the time of occurrence and the amplitude
for the first peak. We also measured the time when the normal force had
increased halfway from the pretrial normal force value (the normal
force at the onset of the load increase) to the value reached at the
end of the load phase; the half-normal force latency was the interval between the onset of load increase and this point and indicates speed
of effective force development. The response amplitude was measured as
the difference between the normal force measured 0.05 sec before the
end of the hold phase and the pretrial normal force. Concerning
response parameters pertaining to latencies and force rate peaks,
measurements were obtained only when maximum normal force rate exceeded
5 N/sec; weaker responses could not be reliably detected in single
trial records. For trials in which a force response was not present
according to this criterion, no latency measurements were obtained, and
the peak rates were set to zero in the statistical analyses for these
trials. This occurred only at a nonloaded finger in a minority of the
trials in test series in which that finger was loaded only in catch
trials (see Results). Otherwise, all measurements above were obtained
also for nonloaded fingers. Responsiveness was calculated as the
percentage of trials within a series with measurable force responses.
Numerical values of normal forces and tangential forces were
transferred to a statistical program (Statistica; StatSoft Inc., Tulsa
OK). The analysis was focused on the responses of individual digits
during the various loading conditions and behaviors of the apparatus,
and data from individual digits are presented in the illustration. In a
previous study in which the apparatus simulated one object
(predominantly LINKED trials), for a given grasp configuration there
was, however, no difference between the digits (Ohki and Johansson,
1999 ). A preliminary analysis of the present data confirmed this.
Accordingly, to simplify the statistical analysis, we pooled data from
both digits engaged in each grasp configuration for each combination of
loading conditions and behavior of the apparatus, i.e., data were
pooled from the right and left index fingers of the bimanual grasp and
from the right index and middle fingers of the unimanual grasp.
However, to display the similarities between the digits, we chose to
include data for both fingers in the figures. We analyzed effects of
the predominant behavior of the apparatus on response intensity or time
variables, and, unless otherwise stated, the statistical reports
emanate from two-way repeated-measures ANOVAs whose factors were
behavior of the apparatus (three levels: LINKED, UNLINKED-L, and
UNLINKED-R, i.e., excluding the UNLINKED-LR test series) and grasp
configuration (two levels: bimanual and unimanual). We separately
compared responses between UNLINKED-LR and LINKED series; thus, factors
for these ANOVAs included only two levels pertaining the behavior of
the apparatus (UNLINKED-LR and LINKED) and two levels representing
grasp configuration. In other ANOVAs, the loading condition (two
levels; finger concurrently loaded in linked trials and loaded
separately, or loaded separately and not loaded) was used as one
factor. Planned comparisons were performed to analyze specific effects.
In the statistical analysis of probability values, we took into account
the probability distribution by standard logit transformation of
the response variables. The level of probability selected as
statistically significant was p < 0.05, and, unless
indicated otherwise, population estimates are presented as mean ± 1 SD. For each subject and for each of the experimental conditions,
values from all trials were averaged, and the subject mean and SD were
calculated for these "average trials" from seven subjects (in
graphs, one standard-error of mean, SEM, is indicated unilaterally;
n = 7). The average trials were also used in ANOVAs.
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RESULTS |
Results are divided in three parts. In the first, we analyze
normal force responses elicited automatically when the subjects restrained the contact plates from moving during trials with the predominant behavior of the apparatus. In particular, we investigate whether predictions of the behavior of the apparatus influenced the
load-to-normal force sensorimotor transformations for individual digits
when the apparatus acted as though the plates were mechanically linked
(LINKED test series) versus representing two independent objects
(UNLINKED test series). In the second part, we analyze the state of the
corresponding sensorimotor transformations when the behavior of the
apparatus was unpredictable (UNLINKED-LR test series). Finally, we
address differences between the bimanual and unimanual grasp
configurations concerning expressions of response preparations at the
level of individual digits.
Predictable behavior of the apparatus
All subjects quickly adapted to the predominant behavior of the
apparatus in all test series, i.e., in the LINKED test series, loading
promptly elicited normal force responses in both digits, whereas in the
UNLINKED-L and UNLINKED-R test series, loading resulted in a prompt
normal force increase at the loaded digit (Fig.
1A,C). At most, meager responses
were observed in the partner digit (Fig.
1A,C, arrows in
Normal force rate traces). With the predominant behavior of
the apparatus, the responsiveness, the response onset latency, the
magnitude of the first peak force rate, and the half-normal force
latency were quantitatively similar for the loaded digits, regardless
of grasp configuration and test series (Fig.
1B,D). The responsiveness was
always 100%, and the grand mean of the response onset latency, the
first peak force rate, and the half-normal force latency was 70 ± 5 msec, 25 ± 12 N/sec, and 202 ± 49 msec, respectively.
The simplest explanation for these observations is, of course, that the
elicited normal force response at a finger was stereotypically driven
by afferents activated by the loading of the individual finger. This is
a sufficient explanation only if the response to a particular type of
loading was the same, regardless of the behavior of the apparatus,
i.e., if the responses were the same in all test series when, for
instance, only the left digit was loaded; this was, however, not the
case. Catch trials were interspersed to reveal the sensorimotor
settings of the subjects during the predominant condition of a test
series. The catch trials demonstrate unequivocally that the observed
responses at individual finger could not be completely explained as
simple consequences of afferent activation operating on a fixed
load-to-normal force sensorimotor transformation. Rather, the involved
load-to-normal force sensorimotor transformations were prepared for a
certain behavior of the apparatus.
Responses to catch trials when a finger was
unexpectedly loaded
In two of the UNLINKED test series, the apparatus predominantly
loaded a single finger, i.e., either the left (UNLINKED-L) or the right
(UNLINKED-R) finger, whereas the partner digit remained unloaded. The
loading condition during some of the catch trials of the UNLINKED test
series was, however, the same as during the most common trials of the
LINKED test series, i.e., both fingers were loaded concurrently. Figure
2 illustrates the normal force development at the two fingers during concurrent loading during the
three test series for the bimanual (A, B) and the
unimanual (C, D) grasp configuration. The phase
plots (Fig. 2A,C) illustrate for
linked trials the normal force at the finger contacting the left plate
as a function of the normal force at the partner finger. If the
afferent activation during concurrent loading synchronously triggered
similar force responses at the two fingers, the normal forces should
develop in parallel at the two fingers. That is, the curves
in the phase plots of Figure 2, A and C, should
run close to the line of identity. Indeed, when the two fingers were concurrently loaded during the LINKED test series (Fig. 2, left column), the normal forces developed primarily in parallel at the
two fingers, whereas this was clearly not the case in test series in
which the left (Fig. 2, middle column) or the right (Fig. 2,
right column) plate was predominantly loaded. In catch trials with concurrent loading in the UNLINKED-L test series, normal
force development at the right finger typically lagged the force
development at the left finger. Conversely, normal force development at
the left finger typically lagged the right finger during the UNLINKED-R
test series.

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Figure 2.
Responses to unexpected loading. A,
C, Phase plots illustrating synchronization between
fingers of normal force increases during the load phase for single
trials with concurrent loading of both fingers. Normal force at the
finger contacting the left plate is plotted against the normal force at
the finger contacting the right plate. The force increase during the
load phase was normalized for each finger to the values measured at the
start and end of the load phase; the curves representing
single trials are anchored at the bottom left and
top right corners of the square, which
thus represent the values measured at the start and end of the load
phase. All trials by all subjects are superimposed. B,
D, Normal force rates, normal forces, and load forces
averaged across all trials with concurrent loading of the pair of
digits within the respective test series performed by a single subject.
For additional explanation, see caption of Figure 1, A
and C. A-D, Data for the
LINKED test series represents responses to the
predominant behavior of the apparatus, whereas data labeled
UNLINKED-L and UNLINKED-R represent
exceptional catch trials during these test series. The averaged
traces and the phase plots show that functionally
important normal force responses at the finger not expected to be
loaded were delayed in the UNLINKED test series. A,
B, Bimanual grasp. C, D,
Unimanual grasp.
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For any finger and under all conditions, when the finger was loaded in
a trial of a test series during which the finger typically was not
loaded, the amplitude of the first force rate peak (Newtons per
second) was on average smaller than in other trials
(F(2,12) = 11.8; p < 0.01), i.e., the elicited response was initially weaker (Fig.
3). Moreover, the response onset latency
increased, but the effect was quantitatively small (Fig. 3) although
statistically significant (F(2,12) = 12.7; p < 0.01). In the UNLINKED-L and UNLINKED-R test
series, for instance, the onset of the response for a finger loaded
infrequently occurred on average only 7 ± 8 msec later than that
for the predominantly loaded partner finger (data pooled across all
fingers). More importantly, when a finger typically not loaded was
loaded, the time of effective force development gauged by the
half-normal force latency was substantially delayed (F(2,12) = 24.2; p < 0.01) (Figs. 2, 3). The longest half-normal force latency (285 ± 44 msec) was observed for a finger infrequently loaded in the UNLINKED
series, whereas the shortest half-normal force latencies were observed
for a finger predominantly loaded in the UNLINKED series (195 ± 57 msec) and for both fingers in the LINKED test series (197 ± 50 msec) (Fig. 3). In the UNLINKED series, the half-normal force was
reached on average 95 ± 54 msec later than that for the partner
finger that was predominantly loaded (data from both grasp
configurations pooled), whereas the absolute difference in latency of
cooperating fingers was only 29 ± 17 msec in the LINKED test
series. We interpreted that the delayed response in the unexpectedly
loaded finger reflected the triggering of a corrective action to
compensate for an erroneous prediction of the behavior of the
apparatus.

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Figure 3.
Responses in unexpectedly versus typically loaded
fingers. Averaged response onset latency (filled
bars), half-normal force latency (open bars),
and amplitude of first force rate peak for each finger grouped by test
series during bimanual grasp (A) and unimanual
grasp (B). The first force rate peak was
significantly smaller and the half-normal force latency was
significantly delayed in UNLINKED test series when a finger was
unexpectedly loaded during catch-trials (test series labeled in
bold) compared with both the LINKED test series and the
UNLINKED test series in which the finger was typically loaded. Data
were averaged across all subjects; error bars indicate unilaterally one
SEM (n = 7).
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The data analyzed above for the UNLINKED test series included all catch
trials with concurrent loading of both fingers. As is apparent from the
phase plane plots of the UNLINKED test series in Figure 2, however, a
delayed response in the unexpectedly loaded finger did not appear in
all catch trials, i.e., in a few trials the responses at the two
fingers developed almost in parallel. To analyze the nature of overt
corrective, delayed responses in more detail, trials in which the
normal force rate exceeded 5 N/sec later than 100 msec were selected
(in effect, the initial normal force response corresponding to first
rate peak was ignored). From the unimanual and bimanual UNLINKED test
series, 91 and 48% of the trials, respectively, were selected using
this criterion (two subjects did not show any corrective response in
some test series). On average, the corrective response appeared
274 ± 55 msec after the onset of load force increase and 168 ± 60 msec after the onset of the normal force response; the latency of
half-normal force increase was on average 297 ± 64 msec after the
onset of loading (mean ± SD; data from both grasp configurations pooled).
The predicted behavior of the apparatus thus profoundly influenced the
subjects' reactive responses to loading of a finger, i.e., a similar
afferent inflow elicited by the tangential force increase at a digit
released automatic motor commands that were tailored to the predominant
behavior of the apparatus. In contrast to the fast and resolute
response generated at a finger expected to be loaded when a finger was
unexpectedly loaded, subjects often generated a weak initial response,
followed by a corrective response that appeared after a substantial
delay after the onset of the load force increase.
Responses to catch trials when a finger was unexpectedly not
loaded: interdigital reflexes
The observed response preparation suggested that the subjects
prepared digit-specific sensorimotor transforms for a predicted behavior of the apparatus: a prompt response was prepared only for a
digit likely to be loaded. However, interdigital reflexes could have
contributed to the normal force responses (Ohki and Johansson, 1999 ),
and their articulation could have depended on predictions concerning
the behavior of the apparatus. Accordingly, we hypothesized that
interdigital reflex facilitation between the fingers should be low in
the UNLINKED test series, i.e., when the apparatus in effect simulated
two objects, because the brain would individuate the control of the
fingers. In contrast, when the apparatus simulated a single object
(LINKED test series), there would be less need for individuating the
control, and it seemed more likely that neural networks supporting
facilitatory interactions between the sensorimotor controls of the
fingers could be active. By analyzing normal force responses evoked at a finger unexpectedly not loaded, we exposed pure sensorimotor interactions between fingers; only sensory input associated with the
loading of the partner finger could account for such responses, at
least during the bimanual grasp.
Figure 4, A and C,
shows averaged responses from a single subject when one of the fingers
were unexpectedly not loaded during the trials. The left
column represents the responses when the right but not the left
finger was loaded in the LINKED test series, i.e., test series in which
the fingers were concurrently loaded in the majority of the trials. In
these trials, afferent inputs originating from loading of the right
finger must have driven the responses of the nonloaded left finger. As
demonstrated previously (Ohki and Johansson, 1999 ), a single brief
force rate peak dominated the response of a nonloaded finger in these
catch trials. This peak corresponds to the first force rate peak of the
loaded finger (in single trials, there were generally two or sometimes
more peaks in the normal force rate profile). The middle and
right columns of Figure 4, A and C,
illustrate analogous results when the left or the right finger was
unexpectedly not loaded in catch trials of the UNLINKED-L and
UNLINKED-R test series, respectively. Importantly, the normal force
responses triggered in the finger that was unexpectedly not loaded were
considerably stronger than the responses in a finger that was primarily
not loaded. A comparison of the data for the corresponding UNLINKED
test series in Figure 4, A and C, and Figure 1,
A and C, clearly illustrate this point. Accordingly, the amplitude of the first force rate peak of responses elicited in a nonloaded finger depended on the behavior of the apparatus (F(2,12) = 10.9;
p < 0.01), whereas it did not reliably influence the
response onset latency (Fig. 4B,D).
For the UNLINKED-L and UNLINKED-R test series, the interdigital reflex
response expressed by the first force rate peak was stronger for a
finger typically loaded than for the accompanying finger predominantly
not loaded, i.e., the right and left finger, respectively. The behavior
of the apparatus also influenced the proportion of trials in which a
reliable normal force response was detected in a nonloaded finger (F(2,12) = 59.1; p < 0.01). The responsiveness varied with the response intensity of the
force rate peak, but it always averaged above ~65%; the
responsiveness of a loaded finger was always 100%.

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Figure 4.
Responses in fingers unexpectedly not loaded.
A, C, Data from the LINKED test series
represent averaged responses in a single subject to loading of the
right contact plate only. Data from the UNLINKED-L and UNLINKED-R
represent responses when the left and right contact plate,
respectively, was unexpectedly not loaded. Arrows
indicate responses in fingers that were unexpectedly not loaded. For
additional explanation, see caption of Figure 1, A and
C. B, D,
Height of bars gives mean values for
onset latency and first force rate peak for data averaged across all
subjects; error bars indicate unilaterally one SEM
(n = 7). Filled bars represent
responses in a finger not loaded, and open bars
represent, for comparison, responses in the same finger when loaded in
isolation. A, B, Bimanual grasp.
C, D, Unimanual grasp.
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Unpredictable behavior of the apparatus
During the UNLINKED-LR test series, only the left or only the
right finger was loaded with equal probability; during the exceptional catch trials, both fingers were loaded concurrently. Long-term prediction of which finger was most likely to be loaded was impossible in these test series because the contact plates were loaded in a random
order. However, it was conceivable that the subjects would use
"short-term" predictions by preparing a response suitable for the
loading condition in the last trials.
Figure 5 shows the responses to
concurrent loading of the two contact plates in the UNLINKED-LR test
series. The superimposed single trials are presented in groups with
identical loading conditions in the previous trial, i.e., all trials
were preceded either by a trial with loading of the left plate
(A, C) or the right plate (B,
D). In the bimanual test series, in particular when the
right index finger had been loaded in the previous trial (Fig.
5B), concurrent loading often evoked normal force responses
with similar temporal profiles at both fingers, regardless of the
loading in the previous trial. This suggests that the response during
the bimanual grasp could be prepared for loading of whichever plate. In
contrast, during the unimanual test series, the subjects primarily responded with a normal force response at either the left or the right
finger. That is, they rarely responded synchronously at the two
fingers but depended on corrective actions for one of the digits when
the loading of the plates were linked. Apparently, the response
preparation toggled between loading of one or the other finger. Hence,
the finger control appeared more individuated during the unimanual than
during the bimanual grasp configuration; the subsequent section further
addresses differences between the two grasp configurations. Moreover,
in neither the unimanual nor the bimanual grasps did the responses show
any signs of predictions depending on the loading condition in the
immediate previous trials. If the loading pattern of the previous
trials would have formed predictions in the UNLINKED-LR series, the
phase plots should have looked like those of the UNLINKED-L (and
UNLINKED-R) series (Fig. 2A,C) for
trials preceded by loading of the left (and right) plate (Fig.
5A,C). That is, the finger loaded
in the preceding trial would have led the normal force increase.
However, there was no obvious relationship between the finger that lead
the force development and whether or not that finger was loaded in the
previous trial. Thus, our data did not provide any evidence for
short-term predictions in this sense.

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|
Figure 5.
Responses when the behavior of the apparatus was
unpredictable. Superimposed phase plots from single catch trials with
concurrent loading of the fingers in the UNLINKED-LR test series; in
these test series, typically only the left or only the right contact
plate was loaded. Normal force at the finger contacting the left plate
is plotted against the normal force at the finger contacting the right
plate; forces were normalized as in Figure 2, A and
C. All applicable trials by all subjects were grouped by
the loading condition of the preceding trial, i.e., loading of the left
plate (A, C) and the right plate
(B, D). In no case did the loading
condition in the previous trial predict robustly which finger that
would lead the force development, i.e., there were no clear signs of
single-trial learning. A, B, Bimanual
grasp. C, D, Unimanual grasp.
|
|
In the UNLINKED-LR test series, the response amplitude of a loaded
finger was similar for the two fingers and was similar to that observed
in the LINKED series. In contrast, the interdigital reflex interaction,
indicated by the amplitude of first force rate peak of the normal force
response of a nonloaded finger, was on average smaller than that during
the LINKED series (F(1,6) = 14.3;
p < 0.01) and corresponded to that which was
observed for an infrequently loaded finger during the other UNLINKED
series (Fig. 1A,C).
Differences between unimanual and bimanual
grasp configurations
Because of mechanical coupling of adjacent fingers by
multitendoned muscles, we expected that the performance during the
unimanual grasp would show subtler signs of individuated finger
responses than that in the bimanual grasp. We found, however, great
similarities between the two grasps. Specifically, the two grasps
showed a similar capacity of response preparation, reflecting
prediction of the behavior of the apparatus, and peripheral mechanical
factors did not prevent a fractionated force output during the
unimanual grasp. In fact, in several respects, a more fractionated
behavior was observed during the unimanual than in the bimanual task.
In the following, we describe differences that we observed between the
bimanual and unimanual grasps concerning response preparation and
corrective responses.
Responses during linked trials
For all types of behavior of the apparatus, subjects showed a
similar capacity of response preparation and of execution of fractionated reactive finger forces during the two grasps. Furthermore, in the UNLINKED-LR test series, the subjects more often prepared for
loading of one or the either of the contact plates during the unimanual
grasp (Fig. 5).
The absolute difference of half-normal force latencies between
cooperating fingers in linked trials was influenced by the grasp
configuration (F(3,18) = 18.7;
p < 0.01). In the LINKED test series, the difference
was 22 ± 8 and 35 ± 22 msec during the bimanual and
unimanual grasp, respectively. Thus, subjects showed a more
synchronized effective force response during the bimanual than in the
unimanual task. The corresponding values for the catch trails (linked
trials) during the UNLINKED-L and UNLINKED-R were 98 ± 49 and
132 ± 34 msec, and 78 ± 43 and 140 ± 73 msec for the
UNLIKED-LR test series. Likewise, for trials selected for analysis of
overt corrective responses, the latency of the corrective response
(F(1,4) = 24.6; p < 0.01) was influenced by grasp configuration. The latency was 60 ± 27 msec longer for fingers engaged in the unimanual grasp compared with
those engaged in the bimanual grasp. Thus, the corrective actions
compensating for an erroneous prediction of the behavior of the
apparatus appeared faster during the bimanual grasp compared with the
unimanual grasp. A mechanical coupling of the digits through
multitendoned muscles in the unimanual grasp can hardly explain this difference.
Response onset latencies
The grasp configuration influenced the response onset latency of a
nonloaded finger (F(1,6) = 25.7;
p < 0.01). In the unimanual grasp, the response onset
of a nonloaded finger was similar to that of a loaded finger, whereas
during the bimanual grasp, it occurred ~15 msec after that of the
loaded partner finger (Ohki and Johansson, 1999 ). There was no effect
by the behavior of the apparatus in this respect (Fig. 4, compare
B, D).
Pretrial normal forces
It is known that one mode of response preparation in reactive grip
tasks during loading at unpredictable times is to regulate the pretrial
normal force (Johansson and Westling, 1988b ; Johansson et al., 1992b ;
Cole and Johansson, 1993 ; Serrien et al., 1999 ; Winstein et al., 1999 ).
In the present study, the behavior of the apparatus influenced the
pretrial normal forces (F(3,18) = 3.3;
p < 0.05; main effect), but this factor interacted
with that of the grasp (F(3,18) = 3.5;
p < 0.05). The behavior of the apparatus influenced
the pretrial normal forces only during the unimanual grasp but only for
the finger predominantly loaded in the UNLINKED-L and UNLINKED-R test
series; in test series in which a finger was predominantly loaded in
isolation, subjects exerted stronger pretrial forces at that finger
than in any other test series (p < 0.05 and
p < 0.01 for the index and middle finger,
respectively; Tukey's honestly significant difference test).
Thus, this response preparation represented fractionated finger
actions. The magnitude of these influences was modest (0.6 N for the
right index and 1.2 N for the right middle finger), and they should
have at most marginally influenced the triggered normal force responses
(Cole and Johansson, 1993 ; Winstein et al., 1999 ).
 |
DISCUSSION |
We conclude that the reflex mechanisms that modulate reactive
responses at individual digits to changes in fingertip loads are under
predictive control. Specifically, the automatic responses to sudden
tangential load changes reflected whether or not the plates contacted
by the two fingers were mechanically linked, so that the apparatus
simulated a single object, or unlinked, so that the apparatus simulated
two independent objects. As such, unexpected loading of one of the
digits engaged in the task resulted in an initially weaker and delayed
response, whereas significant early responses occurred in a digit that
was unexpectedly not loaded. Reactive responses to load changes that
challenge grasp stability at the level of individual digits are thus
controlled in a manner akin to what has been demonstrated for the two
hands engaged in proactive, bimanual motor behaviors (Blakemore et al., 1998 )
The control of purposeful motor behaviors requires that subjects are
able to predict the consequences of the generated actions. The basis
for this is internal representations of both the expected sensory
consequences of the actions ("corollary discharge;" Sperry, 1950 )
and the motor commands ("efference copy;" von Holst, 1954 ). Indeed,
forward internal models that predict sensory consequences from
efference copies of self-issued motor commands are considered critical
for motor planning, execution, and learning (Jordan, 1995 ; Miall and
Wolpert, 1996 ; Wolpert, 1997 ; Wolpert and Kawato, 1998 ; Kawato,
1999 ). In proactive manipulative tasks, the essential internal models
are not limited the subject's own motor apparatus but incorporate
critical predictable properties of the object(s) (Johansson and Cole,
1992 ; Lacquaniti, 1992 ; Massion, 1992 ). In the current study, we
demonstrated that subjects predicted the properties of the objects and
thus entertained forward models of tasks, although the tasks were not
self-paced but driven by reflex mechanisms. In short, the onset of the
activity of the object triggered the CNS to release motor commands
directed to individual digits and adequate for the predominant behavior
of the apparatus. If somatosensory information obtained early during the loading indicated a mismatch between the predicted and the actual
behavior of the apparatus, the motor commands were corrected after some
delay (~100 msec) [cf. Johansson and Cole, 1994 ; Johansson, 1998
("discrete-event driven control policy")]. This implies
that subjects during manipulation generate internal representations of
expected sensory consequences not only of their own actions but also of
the actions imposed by external objects. Humans thus seem to be able to
internalize and represent the effects of active objects in terms of
appropriate motor behaviors and sensory consequences, similar to their
innate capacity to internalize and represent the actions of other
humans ("perception of action;" Meltzoff, 1990 ; Rizzolatti et al.,
1996 ; Buccino et al., 2001 ).
The comparatively long neuromechanical delays in humans limit the
usefulness of closed feedback control in motor control and promote
control based on predictions (Rack, 1981 ; Hogan et al., 1987 ). We do
not know how object properties such as weight, surface friction, or
moment of inertia are represented in the CNS, yet humans easily and
correctly predict the forces required to lift visually presented,
familiar objects (Gordon et al., 1993 ). Moreover, normal humans learn
in single trials to predict, for instance, the weight of an object
(Johansson and Westling, 1988a ) and mass distribution of the object
rendering torques tangential to the grasped surfaces that challenge
grasp stability in manipulatory maneuvers (Goodwin et al., 1998 ; Wing
and Lederman 1998 ; Johansson et al., 1999 ). The amount of information
available about natural objects with which humans can interact varies
considerably. At one extreme, we may consider interactions with
familiar, predictable, passive objects that, when manipulated, will
give rise to destabilizing forces that are completely determined by the
subject's own action (Johansson and Cole, 1994 ). The opposite extreme
would be an object with few known properties and unknown future
behavior. The task that faced the subjects in the current study should
be considered within this spectrum of tasks. Interestingly, in the
UNLINKED-LR test series during which no meaningful prediction was
possible except that either one or the other finger would be loaded in isolation, subjects had great difficulties in releasing concurrent activity of the two fingers, especially in the unimanual grasp configuration (compare with Fig. 5). Apparently, the subjects primarily
selected one or the other of the feedforward models appropriate for the
behavior of the apparatus (cf. Flanagan et al., 1999 ; Wolpert and
Kawato, 1998 ) [cf. Horak and Nashner, 1986 (selection of hip vs ankle
strategy during stance perturbations)].
The response initiation and specification represent sensorimotor
processes that can be dissociated as has been demonstrated in tasks
involving reactive isometric elbow flexion (Ghez et al., 1989 ),
automatic postural responses (Horak et al., 1989 ), and grip responses
to unpredictably timed loads (Häger-Ross et al., 1996 ; Winstein
et al., 2000 ). The present study provides yet another example of this.
The influence of the behavior of the object on the response onset was
rather scant (maximum latency effect of ~7 msec) [cf.
Häger-Ross et al., 1996 (10 msec)]. In contrast, the
predominant behavior of the apparatus markedly influenced the
functionally more important subsequent response. During catch trials
with concurrent loading of the digits in the predictable UNLINKED test
series, for instance, the major force development at the infrequently
loaded partner finger was delayed by ~100 msec compared with the
finger that was predominantly loaded. Apparently reflecting the
prevailing "sensorimotor set," subjects initially released motor
commands specified for the predicted behavior of the apparatus and
later, if necessary, made corrections.
When subjects lift stable and predictable objects, they efficiently
adapt to object features critical for grasp stability in essentially a
single trial. This has, for instance, been demonstrated with regard to
surface friction (Johansson and Westling, 1984 ), weight (Johansson and
Westling, 1988a ), and object shape (Jenmalm and Johansson, 1997 ;
Jenmalm et al., 2000 ). Although subjects adjusted to the properties of
the manipulated object also in the present study, this adjustment was
evidently not based on "single-trial" learning. In particular,
although the overall behavior of the apparatus determined the response
pattern, the loading pattern in a particular trial did not influence
markedly the sensorimotor set in the immediately subsequent trial. It
remains to be investigated whether learning correct predictions in our
reactive tasks have some resemblance with that found by Witney et al.
(2000) during proactive manipulation of linked and unlinked objects in
bimanual tasks. If so, learning to predict loading would be quicker
than learning to predict absence of loading at the level of individual digits. Moreover, the degree of temporal synchronicity of the loading
of digits engaged in a task is likely to influence how easy it is to
learn the active properties of an object (Witney et al., 1999 ). It
remains to be established to which degree verbal descriptions of the
physical properties of an object help development of predictions for
reactive control.
Our observations that predictions of object properties affect the
selection of reactive response patterns resemble observations of
responses to support perturbations during stance (Horak and Nashner,
1986 ) and of reactive forearm movements evoked by perturbing a handheld
bar. In particular, the behavior of the object seems to influence the
late dynamic response more than the response initiation per se. With
forearm movements, subjects' preparations influence neural activities
in primary sensorimotor areas (Evarts and Tanji, 1974 , 1976 ), and
set-related neural activity change is observed in premotor (Godschalk
et al., 1981 ; di Pellegrino and Wise, 1991 ; Riehle and Requin, 1993 )
and prefrontal cortices (Kubota and Funahashi, 1982 ; Watanabe, 1986 ; di
Pellegrino and Wise, 1993 ). Interestingly, neurons in the prefrontal
cortex increased the set-related activities proportional to the
probability of the response they encode (Quintana and Fuster, 1992 ),
and brain imaging has revealed activation in the corresponding areas
when humans prepare self-paced movements (Roland, 1985 ; Deiber et al., 1996 ). There is evidence that reactive digital responses supporting grasp stability in humans involve both subcortical and cortical components (Johansson et al., 1992b , 1994 ; Harrison et al., 2000 ).
This study confirms findings in a previous study that the response at a
nonloaded finger is essentially confined to an early force rate pulse
in a bimanual grasp, whereas in a unimanual grasp, the amplitude of the
response phases after this initial pulse are stronger and included a
reliable static component (Ohki and Johansson, 1999 ). Whereas movements
at individual digits can be achieved by a balanced activity of several
muscles (Schieber, 1995 ), these findings could be explained by
mechanical constraints between the index and the middle fingers
attributable to multitendoned muscles (cf. Kilbreath and Gandevia,
1994 ) rather than by neural mechanisms. The present results revealed,
however, that the purely mechanical effect must be minor. First,
decreasing the probability of linkage of the two contact plates
substantially attenuated the strength of the interactions compared with
what was observed in the predominantly LINKED test series. Second, the
unimanual grasp showed, if anything, a more fractionated grasp behavior than that of the bimanual grasp, and asynchronous responses at the
partner fingers was more common and the asynchronousness was stronger
in the unimanual than in the bimanual grasp configuration.
 |
FOOTNOTES |
Received July 11, 2001; revised Oct. 4, 2001; accepted Oct. 30, 2001.
This study was supported by Swedish Medical Research Council Project
08667, the Göran Gustafsson Foundation for Research in Natural
Sciences and Medicine, and the 5th Framework Program of the European
Union Project QLG3-CT-1999-00448.
Correspondence should be addressed to Dr. Yukari Ohki at her
present address: Kyorin University School of Medicine Department of
Physiology 6-20-2 Shinkawa, Mitaka-shi, Tokyo 181-8611, Japan. E-mail:
ohkiy{at}kyorin-u.ac.jp.
 |
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