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The Journal of Neuroscience, July 1, 1999, 19(13):5435-5448
Increased Synchronization of Neuromagnetic Responses during
Conscious Perception
Ramesh
Srinivasan,
D. Patrick
Russell,
Gerald M.
Edelman, and
Giulio
Tononi
The Neurosciences Institute, San Diego, California 92121
 |
ABSTRACT |
In binocular rivalry, the observer views two incongruent images,
one through each eye, but is conscious of only one image at a time. The
image that is perceptually dominant alternates every few seconds. We
used this phenomenon to investigate neural correlates of conscious
perception. We presented a red vertical grating to one eye and a blue
horizontal grating to the other eye, with each grating continuously
flickering at a distinct frequency (the frequency tag for that
stimulus). Steady-state magnetic fields were recorded with a 148 sensor
whole-head magnetometer while the subjects reported which grating was
perceived. The power of the steady-state magnetic field at the
frequency associated with a grating typically increased at multiple
sensors when the grating was perceived. Changes in power related to
perceptual dominance, presumably reflecting local neural
synchronization, reached statistical significance at several sensors,
including some positioned over occipital, temporal, and frontal
cortices. To identify changes in synchronization between distinct brain
areas that were related to perceptual dominance, we analyzed coherence
between pairs of widely separated sensors. The results showed that when
the stimulus was perceived there was a marked increase in both
interhemispheric and intrahemispheric coherence at the stimulus
frequency. This study demonstrates a direct correlation between the
conscious perception of a visual stimulus and the synchronous activity
of large populations of neocortical neurons as reflected by
stimulus-evoked steady-state neuromagnetic fields.
Key words:
visual stimulus; coherence; binocular rivalry; synchronization; perceptual dominance; neuromagnetic field
 |
INTRODUCTION |
When two incongruent visual images
are simultaneously presented one through each eye, only one image is
consciously perceived at a time, with the percept alternating between
the two images every few seconds (Levelt, 1966
; Walker, 1978
). This
phenomenon, called binocular rivalry, provides a useful experimental
paradigm for identifying aspects of brain function that are closely
correlated with conscious experience. Because conscious perception
changes over time while the stimuli remain constant, this paradigm
offers a way to distinguish between neural activity related to the
physical features of the stimuli and neural activity directly related
to conscious experience.
Psychophysical studies have demonstrated that a perceptual competition
between incongruent visual stimuli can occur even when both stimuli are
presented through the same eye (Raushchecker et al., 1973
) or when they
are rapidly alternated between eyes (Logothetis et al., 1996
). This
suggests that rivalry occurs between percepts rather than between eyes
or between monocular visual channels (LeGrand, 1967
; Kovacs et al.,
1996
). Consistent with these observations, single-unit recordings
during binocular rivalry in monkeys have demonstrated that the firing
of a large majority of neurons in the primary visual cortex correlates
with the stimulus but not with the percept (Leopold and Logothetis,
1996
). By contrast, the firing of cortical units in higher visual
areas, such as the inferior temporal cortex and the superior temporal
sulcus (Sheinberg and Logothetis, 1997
), is highly correlated with the
visual percept. On the other hand, in strabismic cats, in which there
is competition between monocular visual channels, the stimulus that is
perceptually dominant during rivalry is associated with increased
synchronization between neurons in early visual areas without changes
in individual neural firing rates (Fries et al., 1997
).
While unit recordings offer high spatial and temporal resolution as
well as stimulus specificity, they are not practical for obtaining
global coverage of neural responses. Although limited by low spatial
resolution, whole-head magnetoencephalography (MEG) and
electroencephalography (EEG) offer the advantage of high temporal resolution, which is essential for comparing neural responses to the
same stimulus during the short episodes of perceptual dominance in
binocular rivalry. MEG and EEG signals are believed to reflect the
synchronous activity of large populations of neocortical neurons (Hamalainen et al., 1993
; Nunez, 1995
; Srinivasan et al., 1998
).
Previous EEG studies have demonstrated that perceptual dominance
increases the amplitude of visually evoked potentials at occipital
electrodes (Lansing, 1964
; Cobb et al., 1967
; MacKay, 1968
; Brown and
Norcia, 1997
). In an initial MEG study of binocular rivalry in humans,
we directly compared steady-state-evoked responses when subjects
viewing a stimulus were consciously perceiving it and when they were
not (Tononi et al., 1998
). Two competing stimuli were flickered at a
different frequency in the range of 7-12 Hz, and the magnetic fields
at the frequency specific to each stimulus ("frequency tags") were
detected at 148 sensors. We found that that power over the entire array
was significantly modulated at the stimulus frequency when that
stimulus was perceptually dominant. This suggests that conscious
perception is associated with increased local synchronization of neural activity.
The main goal of the present study was to determine whether conscious
perception of the stimulus was associated with increased synchronization between neural populations distributed in different cortical areas (Edelman, 1989
; Tononi et al., 1992
; Tononi and Edelman,
1998
). Synchronization between distinct populations of neurons can be
evaluated by measuring the coherence between the responses measured at
widely separated pairs of MEG or EEG sensors (Niedermeyer and Lopes da
Silva, 1987
; Nunez, 1995
; Srinivasan et al., 1998
). This coherence
reflects the level of functional integration between large populations
of neurons in distant areas of the brain. In this study, we examined
the modulation of coherence between MEG sensors at the frequency
specific to the stimulus that is associated with its perceptual
dominance during binocular rivalry. The finding of coherence modulation
independent of power modulation points to a role for interareal neural
synchronization in conscious perception.
 |
MATERIALS AND METHODS |
Experimental methods. Eleven right-handed subjects
(nine males and two females) aged 25-49 participated in this study.
Each had a corrected visual acuity of 20/20 and could see
large-disparity random-dot stereograms. All subjects gave informed
consent. Neuromagnetic data were collected using a Magnes 2500WH MEG
system from Biomagnetic Technologies (San Diego, CA). This array
provides coverage of the entire scalp by means of 148 magnetometer
coils (1 cm in diameter) that are spaced 3 cm apart on an approximately
ellipsoidal surface located ~3 cm from the scalp surface. MEG
recordings were performed in a magnetically shielded room, and noise
cancellation was performed in real time with respect to a set of
reference sensors. A set of reference coils for detecting background
noise signals was located ~18 cm above the head. There were eight
reference coils: three orthogonal magnetic field coils identical to the
MEG sensors and five gradient coils for detecting the five off-axis
components of the field gradient tensor. The output from any given
sensor channel was the sum of the output directly from the pickup
magnetometer coil plus a weighted sum of the outputs from all of the
reference channels. The weights used for a given channel were
determined by conducting an MEG recording with no subject present and
selecting the set of weights that minimized the output from that channel.
Computer-generated stimuli were projected from a Proxima 4200 video
projector through a porthole and onto a screen in front of the
subjects. In each trial, subjects viewed high-contrast (>95%)
square-wave gratings of 1.7 cycles/° in a square field subtending a
visual angle of 13° at the fovea over a uniform dark gray background.
A red vertical grating was presented to one eye and a blue horizontal
grating was presented to the other eye by having subjects wear
correspondingly colored lenses. The intensity of the red stimulus was
adjusted such that each subject reported that the two stimuli were of
comparable brightness under conditions of binocular rivalry, with
sufficiently long dominance episodes (at least 2 sec) of each grating.
Average luminance of the flickering stimulus after passing through the
colored lenses was 0.02 cd/m2. Subjects were
instructed to fixate on a dim gray point at the center of the
superimposed gratings.
In rivalry trials, stimulus s1 was flickered
continuously at frequency f1, and
stimulus s2 was flickered at a different
frequency, f2. The two frequencies were selected
from the following list: 7.41, 8.33, 9.50, or 11.12 Hz. These
frequencies correspond to one grating image every 9, 8, 7, or 6 video
frames, respectively. On the other video frames a black field was
projected. A photodiode recorded the flicker of
s1 and s2 on a computer
screen driven in parallel with the projector. Subjects were asked to
activate one switch with their left index finger whenever the red
grating was perceptually dominant and a second switch with the right
index finger whenever the blue grating was dominant. They were
instructed to activate neither switch if neither of the two percepts
was clearly dominant, i.e., when they saw a mixture of red vertical and
blue horizontal gratings. The activation of the switches was recorded
in an additional channel. After a brief exposure to the stimuli,
subjects had no trouble categorizing the percepts as red, blue, or
mixed. When asked, all of the subjects reported perceiving the stimulus
flicker, but they did not comment on any difference in frequency
between f1 and f2. During
each trial, MEG data were collected for 315 sec. Stimulus presentation
began 30-60 sec before the onset of data collection to establish a
steady-state response.
To emphasize the effect of perceptual dominance or nondominance over
stimulus-specific factors, we counterbalanced grating-frequency and
grating-eye pairings for each subject so that, for each frequency pair, each grating was presented at each frequency and to each eye for
a total of four trials. Two different frequency pairs were used
successively in the rivalry condition, with one frequency common to
both pairs, yielding eight trials at that frequency. The common
frequency used for each subject was either 7.41 or 8.33 Hz. Data
analysis was limited to the common frequency
(fc) across the eight rivalry
trials. This sample size of n = 8 provided sufficient
data for the statistical tests described below.
Two additional types of trials were used as controls. The first type,
stimulus alternation, was used to compare differences between
perceptual dominance and nondominance caused by binocular rivalry with
differences attributable to the physical presence or absence of the
stimulus. Stimulus s1 alone was presented to one
eye at frequency f1 for a random interval of
time, after which stimulus s2 alone was
presented to the other eye at frequency f2 for
another random interval, and so on for 315 sec. The time intervals were
drawn from a
distribution with a mean of 2 sec and an SD of 1 sec.
This distribution has been observed in binocular rivalry experiments in
humans using a similar stimulus (cf. Logothetis et al., 1996
).
Stimulus-alternation trials were performed with both
stimulus-frequency and stimulus-eye pairings for a total of four trials.
A second control, the "fusion" trial, was used to assess the effect
of orientation shifts on the MEG signals. The red and blue gratings
were presented in the same orientation, either both vertical or both
horizontal, but flickered at distinct frequencies. Under these
conditions, subjects did not experience binocular rivalry but instead
perceived a single fused image of a flickering purple grating. After a
random interval of time drawn from the same
distribution used in
the stimulus-alternation trials, both gratings switched to the other
orientation. Because the perceptual shifts resulting from binocular
rivalry are accompanied by shifts in the orientation of the perceived
grating, it was useful to examine the effect of this explicit
orientation shift on the power observed at each grating's frequency.
A total of 14 trials (8 rivalry, 4 stimulus alternation, and 2 fusion)
were performed in a session that lasted 2-3 hr.
Power analysis. The MEG time series were bandpass filtered
at 1-50 Hz and digitized at 254 Hz. For each sensor channel
m, the Fourier transform
Fm(f) of the
entire 315 sec-recording interval (
f = 0.0032) was
calculated using a fast Fourier transform (FFT) algorithm (MATLAB,
Natick, MA). From these Fourier coefficients, the power spectrum was
calculated as
Pm(f) = Fm(f) × Fm*(f). Peaks at
frequencies f1 and f2
were identified in the spectrum of the photodiode signal, and the
presence of peaks in the MEG data at the same frequencies was verified.
In every trial, a peak was present at f1 and
f2 in the power spectrum of many MEG channels.
The signal-to-noise ratio (SNR) was computed at each MEG channel as the
ratio of the power at the stimulus frequencies
f1 and f2 to the average
power of the 20 surrounding bins. The choice of the number of bins was
arbitrary; we found that the SNR estimate was not sensitive to it.
Simulations confirmed that at the SNR typically observed at
f1 and f2, any
sidebands caused by phase drift of the steady-state response were
likely to be obscured by broad-band spontaneous MEG activity. This can
be seen by comparing carefully steady-state auditory and visually
evoked potentials to simulations of random phase variation as presented
by Regan (1989
, pp 94-96). An SNR threshold of 5 was used to emphasize stimulus-related neuronal activity over spontaneous MEG. At an SNR of
5, on average 80% of the variance in the signal at
f1 or f2 is expected to
be stimulus related. By assuming that the data from all the sensors at
each stimulus frequency and from the 20 surrounding bins were drawn
from a single exponential distribution, it was estimated that, at an
SNR >5, all of the peaks had a probability of p < 0.005 (Press et al., 1992
).
The recording of the switch positions indicated which stimulus was
being perceived by the subject. The two response functions r1 and r2 were defined to have a value of 1 during the intervals when the subject signaled that stimulus
s1 or s2,
respectively, was perceptually dominant and a value of 0 otherwise. The
values of r1 or r2 during
episodes of perceptual dominance lasting <250 msec were also set to 0 to limit the analysis to stable percepts. To obtain the power
corresponding to the periods when the subject was consciously
perceiving s1 (perceptual dominance), we
multiplied the MEG data sample-by-sample by r1
before the FFT. The power corresponding to the periods when the subject
was not conscious of s1 (perceptual
nondominance, defined as the periods when the subject was conscious of
s2) was calculated by multiplying the MEG
data by r2 before applying the FFT. Multiplying
the MEG time series by the response function corresponds to convolving
the respective frequency spectra, resulting in some contamination of a
given spectral peak by neighboring frequency bins. At the signal-to-noise ratios observed in the MEG data, numerical simulations indicated that the contamination of the power at the stimulus frequencies was negligible compared with the size of the effects observed in this study. The power values at f1
and f2 were normalized by the total duration of
dominant intervals in r1 and
r2. The power difference at
f1 and f2 was obtained by
subtracting the power during perceptual nondominance from the power
during perceptual dominance for each trial. The power difference at the
common frequency fc was averaged over the
eight rivalry trials for each subject.
Coherence analysis. The coherence between two signals is a
correlation coefficient (squared) that measures the phase consistency of the two signals as a function of frequency (Nunez, 1995
). Coherence at a given frequency measures the fraction of variance in either channel that has amplitude and phase predicted by the other channel across many recording epochs. To obtain the coherence
mn2 between two channels m and
n from Q epochs, we first compute the average
cross spectrum Cmn at each frequency
f (Bendat and Piersol, 1986
):
|
(1)
|
where
Fmq(f) is the
Fourier transform of the qth epoch of channel m
at frequency f. The cross spectrum is squared and normalized by the average power spectrum of the individual channels to obtain the
coherence
mn2 that is highly sensitive to
the consistency of the phase difference between the channels (Bendat
and Piersol, 1986
):
|
(2)
|
where
<Pm(f)> = |Xmm(f)| is
the power spectrum of the mth channel averaged over the
Q epochs. Note that the form of this equation closely
resembles that of a correlation coefficient, in which the cross
spectrum is analogous to covariance and the power spectrum is analogous
to the variance (squared SD).
At frequency f, a coherence value of 1 indicates that the
two channels maintain the same phase difference on every epoch, whereas
a coherence value near 0 indicates that the phase difference is random
from epoch to epoch. Robust coherence estimates require sufficient
epochs for averaging, so each of the eight rivalry trials was
subdivided into five epochs of duration 63 sec to obtain a total of
Q = 40 epochs.
To compute coherence during perceptual dominance and nondominance, we
multiplied the MEG data by the response functions before applying the
FFT, as described in the power analysis. The average coherence
difference between dominance and nondominance was computed from the
eight rivalry trials at the common frequency
fc.
For every coherence estimate
mn2, the SEM
mn was computed based on the assumption that
the time-series values are samples of a Gaussian random process (Bendat
and Piersol, 1986
):
|
(3)
|
These SEs were used to construct 95% confidence intervals on
the actual value of coherence (
mn2) from
the estimated coherence (
mn2) as:
|
(4)
|
Traditionally, coherence analysis has been used in EEG and MEG to study
spontaneous rhythmic activity, e.g., the
rhythm (Srinivasan et al.,
1998
). In this study, we applied coherence analysis to a steady-state
MEG signal that reflects the brain's response to an external stimulus
flickering at a given frequency. It is possible that the signal at each
channel is perfectly locked to the stimulus, i.e., maintains a constant
phase difference with the stimulus, so that measured coherence is <1
only because of the addition of spontaneous MEG at the same frequency.
In this case, coherence between channels at the stimulus frequency
merely reflects the SNRs of the channels. In particular, if the signals at channels m and n consist of pure sine waves,
each with a fixed phase added to uncorrelated noise, the coherence
between the channels at the sinusoidal frequency can be
estimated directly from the SNR of each channel as (Bendat and Piersol,
1986
):
|
(5)
|
(Note that in this formula the SNR estimate should be based on
the same epoch length on which the coherence estimate is based: 63 sec.) For every subject, a coherence estimate was obtained from this
formula for every channel pair, based on the SNR of each channel, and
its 95% confidence interval was computed by the use of Equation 4. If
the coherence between channels were accounted for by the SNR at the
stimulus frequency, the observed values would fall within this
interval. If coherence values were lower than the predicted interval,
the signals at the stimulus frequency must vary in phase over time. In
this case, coherence analysis can be used to study modulation of the
phase relationship between two channels by the perceptual dominance or
nondominance of the stimulus.
The physical constraints of extracranial recording of MEG or EEG also
influence coherence estimates (Srinivasan et al., 1998
). In MEG, high
coherence between two sensors may be a consequence of a single-current
source contributing to both sensors. A single-current source in the
brain produces a widespread magnetic field pattern at the extracranial
sensors. Even if all of the active populations of neocortical neurons
are uncorrelated with each other, the MEG sensors can exhibit high
coherence, because a given population contributes signal to multiple
sensors. Thus, measured coherence between MEG sensors reflects a
mixture of genuine phase correlation between distinct populations of
neurons and the artificial correlation by one population contributing
to multiple sensors. This artificial coherence should be consistently
observed independent of frequency. In the case of EEG, theoretical
models, simulations, and comparisons with experimental data have
demonstrated that it is possible to segregate genuine correlation from
volume conduction effects by identifying the common pattern of
coherence across the entire frequency spectrum (Srinivasan et al.,
1998
). To determine the minimum sensor separation that ensures that
coherence is a measure of correlated activity between distinct neuronal
populations, we also examined coherence between channels at nonstimulus frequencies.
Statistical analysis of perceptual dominance and
nondominance. The statistical significance of the contrast between
perceptual dominance and nondominance in power and coherence was
determined on a subject-by-subject basis by a permutation test (Efron
and Tibshirani, 1993
). For each subject, each rivalry trial yielded an
MEG data set and an associated response function. Permutation samples
were computed by randomly reassigning each response function to an MEG
data set across the eight rivalry trials, thereby randomizing the
contrast between perceptual dominance and nondominance in the MEG data.
All of the total of 8! (= 40320) possible pairings, including the
observed pairing, were used to yield statistics on the null hypothesis
that no power or coherence difference is present at the common
frequency fc. If the null hypothesis were true, the observed pairing of response functions to MEG data would not
be expected to yield a significantly larger magnitude difference than
does a random assignment of response functions to MEG data. For each
permutation sample, the average power or coherence difference at
frequency fc was computed in the same
manner used for the observed data but with the randomly assigned
response functions.
The omnibus difference was defined as the sum of squared power or
coherence differences across all the sensors. The statistical significance of the observed omnibus difference was established by
comparing it with the distribution of the omnibus differences obtained
from the permutation samples. The proportion of permutation samples
with a higher omnibus difference than the observed value determined the
significance level.
After the significance of whole-array (overall) differences was
established, local significance tests were run on the power difference
at each channel. The population of power differences obtained for each
sensor by the permutation sampling was used to determine the
individual-sensor significance after a Bonferroni correction for
multiple comparisons was applied.
The coherence data were further examined to determine which channel
pairs demonstrated robust coherence differences. A Bonferroni correction could not be applied to test individual channel pairs because the typical data set consisted of >2000 channel pairs. Instead, an overall coherence was first computed for each sensor pair
using the entire time series. Channel pairs in which the magnitude of
the coherence difference between periods of perceptual dominance and
nondominance was more than twice the SE of the overall coherence were
deemed to be robust and plotted topographically. For any coherence
estimate, the SD
=
2
is always smaller than
the SE, resulting in a highly conservative criterion.
 |
RESULTS |
Behavioral analysis
Across all 11 subjects, the average duration of an episode of
perceptual dominance in rivalry trials was 2.3 ± 0.9 sec, with an
average of 53 episodes each of red- and blue-grating dominance per
trial. In most subjects, the number and length of intervals in which
the red and blue gratings were dominant were comparable. For 5-25% of
the total recording time, neither stimulus was perceptually dominant.
As an example, Figure 1 shows the average
distribution of red- and blue-grating episode durations of one subject
(J.S.).

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Figure 1.
Episode durations of perceptual dominance of the
red vertical and blue horizontal gratings, averaged over the eight
rivalry trials of subject (J.S.).
|
|
Power analysis
In every subject, steady-state responses were detected at the
stimulus frequencies; these responses were absent when the
corresponding eye was occluded. Amplitude spectra of the MEG signals
recorded over posterior and anterior brain regions during a single
rivalry trial of subject J.S. are shown in Figure
2, left. Two single-bin (
f = 0.0032 Hz) peaks are clearly visible, one at
7.41 Hz and the other at 8.33 Hz, corresponding to the two stimulus
frequencies. Peaks were also present at the harmonics of the stimulus
frequency but were not analyzed in this study. Figure 2,
right, shows the topographic distribution of the average
amplitude at the common frequency
(fc = 7.41 Hz) of the eight rivalry
trials for this subject. (Average amplitude, given as the square root
of power, is plotted rather than the power to reduce the dynamic range
of the plots and facilitate visualizing features of the topography. All
statistical analysis was performed on the power values.) In all
subjects, power typically extended bilaterally from posterior sites,
where it was at a maximum, to anterior and lateral sites.

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Figure 2.
Left, Amplitude spectra of a single
rivalry trial in subject J.S. at MEG sensors located over the left
frontal (A), left parietal-central
(B), and right occipital
(C) cortex. Note the sharp peak at 7.41 Hz, the
flicker frequency of the red grating, and at 8.33 Hz, the flicker
frequency of the blue grating. The peaks are confined to one frequency
bin, f = 0.0032 Hz (aliasing artifacts by the
graphing software sometimes create the appearance of additional bins).
The SNR, defined as the ratio of the power at the peak to the average
power in a 0.06 Hz band (20 bins) surrounding it, is indicated on each
plot for the 7.41 Hz peak. Only those peaks satisfying a criterion of
SNR >5 were submitted to further analysis. Right,
Topographic display of the signal amplitude at the common stimulus
flicker frequency of fc = 7.41 Hz,
averaged across all eight rivalry trials. Although signal power is
discussed in the text, the square root of the power, equivalent to the
absolute magnitude of the field amplitude, is plotted here to increase
the displayed dynamic range. The topographic maps were generated by
interpolating the amplitude values at the 148 sensors on a best-fit
sphere with a three-dimensional spline. The map is then projected from
the sphere onto a plane. The positions on the best-fit sphere of
sensors with SNR >5 are indicated by open circles. A
few points are designated based on the 10-20 EEG electrode placement
system: F, frontal; C, central;
P, parietal; O, occipital; and
T, temporal. The channels labeled
A-C (filled blue
dots) correspond to the amplitude spectra shown on the
left. Contours of constant amplitude
(A) are indicated in steps of 0.2 picotesla;
dashed lines are for A < 1 picotesla, and solid lines are for A 1 picotesla.
|
|
The power difference between perceptual dominance and nondominance of
the stimulus associated with fc was
computed for each sensor. The average power difference values at
fc were calculated with the subject's
response functions offset from the MEG data by an offset time
ranging from
2.5 to +2.5 sec in steps of 0.25 sec. The offsets were
introduced to take into account the variable delay between the motor
output when the subject signals the onset of conscious perception and
the establishment of the steady-state response. The former depends on
the reaction time and the strategy used for the perceptual decision,
whereas the latter depends on the rate at which the steady-state
response is modulated, and both may vary across subjects.
The average power difference at frequency
fc = 7.41 Hz as a function of offset time
for the four stimulus-alternation trials is shown for subject J.S.
in Figure 3A. In most sensors,
a large positive power difference extends from
=
0.5 sec to
= +1.25 sec, with the maximum at
= +0.25 sec. A
negative difference of smaller amplitude is noticeable at earlier and
later offsets. Such negative differences occur because of the
pseudoperiodicity of the episodes of stimulus presentation (dominance)
caused by the fact that every interval in which the stimulus associated with fc is dominant is preceded and
followed by an interval during which the other stimulus is dominant.
The average interval between these episodes is 2 sec, which corresponds
to the interval between positive and negative peaks. The time course of
the amplitude difference suggests that the steady-state response takes
time to develop and that its peak value can occur after the onset of the behavioral response. Figure 3B shows topographic maps of
the amplitude (square root of the power) at
fc during episodes of perceptual dominance
and of perceptual nondominance, both at offset
= 0.25 sec,
which corresponds to the peak of the power difference. During
stimulus-alternation trials, nondominance corresponds to periods during
which no stimulus was presented at this frequency and, as expected,
there was negligible power. The response offset for
stimulus-alternation trials was
= 0.25 sec in every
subject.

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Figure 3.
Analysis of the temporal offset between subject
J.S.'s response functions and steady-state power differences. The
power spectrum was calculated with the response function offset from
the MEG data by an offset time ranging from 2.5 to +2.5 sec in
steps of 0.25 sec. All plots show power at the single frequency
fc = 7.41 Hz that was used in all eight
rivalry trials and four stimulus-alternation trials. A,
Power difference as a function of offset time and channel number for
the stimulus-alternation trials. The contour lines in
magenta indicate positive power differences (power is
greater during episodes reported as dominant by the subject);
green lines indicate negative differences in power.
Contour lines are shown at 0.05 picotesla2 and are higher in steps of 0.025 picotesla2. B, Topographic display of
amplitude corresponding to perceptual dominance (top)
and to perceptual nondominance (bottom) for
stimulus-alternation trials, at the offset for which the difference was
maximal ( = 0.25 sec). There is essentially no power during
nondominance, because no stimulus is presented at that frequency during
those intervals. C, Power difference for the rivalry
trials, plotted as described in A. D,
Topographic display of amplitude for the rivalry trials, plotted as
described in B. During rivalry the offset for which the
difference was maximal was = 1.0 sec. Note that for rivalry
trials there is still considerable power during nondominance, even
though the stimulus is not perceived.
|
|
Figure 3C shows the average power difference of the eight
rivalry trials at fc = 7.41 Hz in the same
subject. In this case, there was also a positive power difference in
many sensors, which was again surrounded by earlier and later (data not
shown) negative differences (mean perceptual alternation interval of
2.3 sec). The magnitude of the power difference was reduced in
comparison with that of the stimulus-alternation trials, and the number
of sensors involved was greater than that in the stimulus-alternation trials. The maximum power difference occurred at a longer time offset
than that in the stimulus-alternation trials (
= 1.0 sec). In
each of the 11 subjects, the optimal rivalry response offset was
different, presumably reflecting differences between subjects in
reaction time as well as in the strategy adopted in deciding when a
percept was dominant. In 9 of the 11 subjects, the peak magnitude of
differences occurred at the same offset
in all eight rivalry
trials; the individual offsets ranged from 0 to 1 sec. Of these nine
subjects, one did not show a peak at the stimulus frequency
corresponding to the red grating in any of the trials. All subsequent
analyses were performed on data from the remaining eight subjects using
the value of
for each subject that gave the maximum magnitude of
power difference.
Figure 3D shows topographic maps for subject J.S. of the
magnetic field amplitude at fc during
episodes of perceptual dominance and of perceptual nondominance. The
signal was distributed in a similar way during perceptual dominance and
nondominance. However, a marked difference in power was observed
according to whether the stimulus was consciously perceived or not. In
many sensors, power was higher during perceptual dominance than during
perceptual nondominance, whereas in a few sensors, the converse was
true. (In stimulus-alternation trials, power was always higher during dominance because there was no stimulus during nondominance.) In fusion
trials, in which the two gratings were always presented in the same
orientation, alternating together every few seconds, the difference
between horizontal and vertical presentation of the two gratings
resulted in negligible modulation of power.
The average amplitude difference at fc
across all eight rivalry trials is topographically mapped for the same
subject in Figure 4, left. The
difference in power between dominance and nondominance extended to many
but not all the sensors showing a stimulus-related response. In this
subject, a positive difference is observed bilaterally over the
occipital, temporal, and frontal cortex. Smaller negative differences
are observed in a few sensors over the left parietal cortex. Several
sensors in which a consistent stimulus-related response was observed,
as indicated by the circles specifying SNR >5, showed
minimal modulation.

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Figure 4.
Left, Topographic display of
amplitude differences ( A) at
fc = 7.41 Hz between perceptual dominance
and nondominance for subject J.S. Contours of constant
A are indicated in steps of 0.2 picotesla;
dashed lines are for A < 0 picotesla, and solid lines are for
A 0 picotesla. The circles
indicate channels with SNR >5. The circles filled in
green indicate channels that were individually
significant after Bonferroni correction (p < 0.05). Top right, Distribution of permutation samples
of the summed squared power difference. Permutation samples were
obtained by randomizing the pairing between MEG records and the
response functions, yielding 8! (= 40320) samples including the
observed pairing. The power difference was squared and summed over all
channels with SNR >5 (n = 80). The red
bar indicates the observed power difference that has
significance p < 0.005, as determined from the
permutation distribution. Bottom right, Histogram of
permutation samples of the power difference at a single channel. The
observed difference is indicated by a green bar. After
Bonferroni correction, this difference was significant at
p < 0.05. The channel shown is indicated by a
blue dot on the topographic map.
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|
The summed squared power difference was found to be statistically
significant (p < 0.005) using a conservative
randomization test (see Materials and Methods). Figure 4, top
right, shows the distribution of the summed squared power
differences obtained from the permutation-sampling procedure for this
subject. Only sensors with SNR >5 were included in the omnibus
statistic. After omnibus significance was established, a significance
test was run on each channel with SNR >5, with a Bonferroni
correction. Figure 4, bottom right, shows the distribution
of power differences obtained from permutation samples at one of the
channels showing a significant positive difference. In this subject,
many channels with small positive power differences were individually
significant. (Channels that are significant after Bonferroni correction
are indicated by filled green circles.)
Maps of amplitude difference values between perceptual dominance and
nondominance for the seven other subjects are shown in Figure
5. Each subject showed a statistically
significant (p < 0.05) omnibus power
difference, and many individual sensors showed power differences that
were significant after Bonferroni correction. In each subject, anterior
sensors with small power differences were individually significant. By
contrast, in each subject, many posterior sensors that showed a large
power difference were not individually significant. (However, without a
Bonferroni correction, these channels showed power differences that
were significant.)

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Figure 5.
Topographic display of the average amplitude
differences between perceptual dominance and nondominance in seven
subjects. The common frequency was 7.41 Hz for all subjects except
R.G., for whom it was 8.33 Hz. The omnibus significance of the maps,
which was calculated using only channels with SNR >5 (indicated by a
circle), was p < 0.005 for all
subjects except G.A. and M.T. For these two subjects the overall SNR
was lower. Using the channels with SNR >2, their omnibus significance
was p < 0.05. Individual channels that reached a
Bonferroni-corrected significance of p < 0.05 are
indicated in all subjects by a filled green
circle.
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|
Marked power differences as a function of perceptual dominance were
observed in different subjects at sensors over the occipital, parietal,
temporal, and frontal cortex, although the particular set of modulated
sensors varied between subjects. These effects were sometimes left or
right lateralized, even though the power was distributed bilaterally in
all of the subjects. In every subject, power increases were observed at
occipital and parietal sensors, even though they were not individually
significant in every subject. Sensors over the temporal and frontal
cortex showed individually significant modulation in six of the eight
subjects. Several subjects (O.S., S.P., C.H., F.G., and M.T.) showed
sensors with negative power differences (i.e., higher power during
perceptual nondominance) that were individually significant.
Coherence analysis
The overall coherence was computed from the entire time series
between every pair of MEG sensors with SNR >5. To obtain enough data
epochs for averaging, we subdivided each rivalry trial into five epochs
to obtain a total of 40 epochs. Although this reduced the frequency
resolution by a factor of five to
f = 0.016 Hz, we
verified that the spatial distribution of power was unchanged. The data
from two subjects with only a few high-SNR channels (G.A. and M.T.)
were excluded from the coherence analysis.
Coherence was first examined as a function of sensor separation at
several frequencies. Figure 6 presents
scatter diagrams of coherence versus sensor separation at
fc = 7.41 Hz, at the two adjacent
frequency bins (fc ±
f), and at fc
10
f in one subject (S.P.). At the three nonstimulus
frequencies, coherence was high between nearby sensors and decreased
with increasing sensor separation. This pattern was present across most
frequencies and was likely caused by the widespread magnetic field
pattern at the extracranial sensors. A similar pattern is observed in EEG and has been modeled from the volume conduction properties of the
head (Srinivasan et al., 1998
). In the case of MEG, the large
separation between sources and sensors (>4 cm) is the primary reason
for the artificial coherence. Data from one subject (O.S.) exhibited
high coherences at all sensor separations at the bins adjacent to the
common frequency and were therefore excluded from further analysis.

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Figure 6.
Scatter diagrams of coherence versus sensor
separation for subject S.P. Sensor-separation distances were calculated
on the best-fit sphere to the sensor positions. This sphere has a
radius of 12 cm, and the typical separation between neighboring sensors
is 3 cm. The stimulus frequency is
fc = 7.41 Hz. The frequency resolution for
the coherence calculations was f = 0.016 Hz.
Only sensors with SNR >5 were included. Top left,
Scatter plot for the frequency fc 10 f. Top right, Scatter plot for the
frequency fc f.
Bottom left, Scatter plot for the frequency
fc + f. Bottom
right, Scatter plot for the frequency
fc. Note that at all three unstimulated
frequencies the coherence exhibits the same steep decrease with sensor
separation, becoming negligible at sensor separations of >12 cm. At
the stimulus frequency, coherence is generally >0.5 at all
separations.
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|
At the stimulus frequency, many nearby and distant sensors demonstrated
high coherence with values as high as 0.8 (Fig. 6, bottom
right). In closely spaced sensor pairs, the observed coherence is
likely to be a mixture of artificial and genuine coherence. To
emphasize genuine coherence between neocortical regions, we restricted
further statistical analysis of coherence to sensors separated by at
least 12 cm.
We then tested whether coherence between the remaining channel pairs
could be accounted for by the SNR of each channel. As explained in
Materials and Methods, if we assume that each channel consists of a
constant phase sinusoid added to uncorrelated noise, coherence between
channels can be estimated from their SNRs (see Eq. 5). For each sensor
pair, the 95% confidence interval on this coherence estimate was
constructed to test whether the observed coherence could be predicted
from the SNR. Comparison with the data revealed that none of the
observed coherences were higher than predicted by the SNRs of the
channels. On the other hand, in every subject, a large percentage of
the coherences (44-91%; mean = 66%) were significantly lower
than predicted by the SNRs of the channels. This result would be
expected if the signal at the stimulus frequency were varying in phase
over time rather than maintaining a consistent phase with respect to
the stimulus. Thus, the observed coherence value between two channels
measures the consistency of the phase difference between signals at the stimulus frequency that are varying in phase over time.
Coherence was computed for episodes of perceptual dominance and
nondominance by multiplying the MEG data by the respective response
functions before Fourier analysis (see Materials and Methods). The
response function was offset by the characteristic time for each
subject, determined from the power analysis described above. Figure
7 presents scatter diagrams of coherence
versus sensor separation in one subject (S.P.) during perceptual
dominance and nondominance at fc and at
the adjacent frequency bin (fc
f). In general, sensors separated by >12 cm
demonstrated increased coherence during perceptual dominance.
Differences in coherence were observed at shorter sensor separations,
but they appeared to be smaller because of the presence of the common
pattern of coherence. At nonstimulus frequencies, we found that
coherence was unaffected by the perceptual switch in every subject.

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Figure 7.
Scatter diagrams of coherence versus sensor
separation corresponding to perceptual dominance and nondominance for
subject S.P. The scatter plots are described in Figure 6. Top
left, Scatter plot for the frequency
fc f during
perceptual dominance. Top right, Scatter plot for the
frequency fc during perceptual dominance.
Bottom left, Scatter plot for the frequency
fc f during
perceptual nondominance. Bottom right, Scatter plot for
the frequency fc during perceptual
nondominance. Note that at the unstimulated frequency the coherence is
not modulated by perceptual dominance.
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|
To test the significance of the total difference in coherence, the
summed squared coherence difference among sensors separated by >12 cm
was used as an omnibus statistic and compared with permutation samples
obtained by randomizing the pairing of the response function with the
MEG (see Materials and Methods). In this subject, the overall coherence
difference was statistically significant (p < 0.005). For each sensor pair separated by >12 cm, the coherence difference was identified as robust if the magnitude of the coherence difference between perceptual dominance and nondominance was more than
twice the SE in the overall coherence. For example, with 40 trials an
overall coherence of 0.65 has an SE of 0.12. Thus, a coherence
difference of magnitude 0.25 (e.g., 0.50 during nondominance and 0.75 during dominance) was considered to be robust.
In most subjects, power increased at most sensors during perceptual
dominance so that the SNR increased correspondingly. If the observed
coherences were mainly the result of different brain regions responding
passively to the periodic stimulus, that is, maintaining a fixed phase
relationship to the stimulus throughout the recording interval,
increased power would always result in increased coherence. Figure
8 shows all of the coherence differences for sensor pairs separated by >12 cm (1972 pairs for subject S.P. and
2361 pairs for subject F.G.) plotted as a function of the geometric
mean of the magnitudes of the power difference at each sensor. In both
of these subjects, the summed squared coherence difference was
significant (p < 0.05). In these plots,
blue circles represent pairs in which both sensors
increased power during perceptual dominance of the stimulus, red
triangles represent pairs in which both sensors decreased
power, and green squares represent pairs in which one
increased power while the other decreased power. Robust increases in
coherence are indicated by the correspondingly colored
filled symbols. These plots demonstrate that the
coherence modulation was not simply correlated with power modulation.
We also verified that coherence modulation was not directly related to
fractional power modulation.

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Figure 8.
Scatter diagrams of the coherence difference
versus the geometric mean of the magnitude of the power difference
between perceptual dominance and nondominance for subjects S.P. and
F.G. The coherences shown are between sensors with SNR >5 and
separated by at least 12 cm. In each plot, the blue
circles correspond to sensor pairs in which perceptual
dominance increased the power at both sensors. The red
triangles correspond to sensor pairs in which power decreased
at both sensors. The green squares correspond to sensor
pairs in which one increased power and one decreased power. The
filled symbols indicate robust coherence differences.
Left, Coherence differences versus the geometric mean of
the magnitude of power differences in subject S.P. For each sensor
pair, the geometric mean is the square root of the product of the
absolute values of the power differences. Right, A plot
the same as left for subject F.G. The figures
demonstrate that the size and direction of coherence modulation do not
depend on the power modulation.
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In most subjects, most of the channels showed increases of power and
coherence, but the magnitude of the absolute or fractional power
difference did not predict the magnitude of the coherence difference
(e.g., subject S.P.). In those subjects that showed negative power
differences, coherence sometimes increased during perceptual dominance
between channels one or both of which decreased in power, and vice
versa. For example, in subject F.G. the perceptually dominant state was
characterized by robustly increased coherence between many distant
sensor pairs (only one pair exhibited a decrease), including sensor
pairs in which power either increased in both, decreased in both, or
increased in one and decreased in the other.
Figure 9, top, shows the
coherence during dominance and nondominance for subject S.P. between 78 channels with SNR >5 (2953 pairs). In these matrix plots, the channels
are organized into four regional groups: LA, left anterior;
LP, left posterior; RP, right posterior; and
RA, right anterior. In both conditions, coherence values
were high near the diagonal because neighboring sensors are numbered
consecutively. During perceptual dominance, high coherences were
observed between sensors over opposite hemispheres and between anterior
and posterior sensors within each hemisphere. Interhemispheric
coherences involving at least one anterior sensor were somewhat lower,
but there were some coherences >0.5. During nondominance, the
coherences were generally reduced.

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Figure 9.
Topography of coherence during perceptual
dominance and nondominance in subject S.P. Top left,
Coherence matrix during perceptual dominance. In this
channel-by-channel matrix, the channels are sorted into groups:
LA, left anterior; LP, left posterior;
RP, right posterior; and RA, right
anterior. Top right, Coherence matrix during perceptual
nondominance. Bottom left, Coherence difference matrix
obtained by subtracting coherence during perceptual nondominance from
coherence during perceptual dominance. Note that most of the coherences
are higher during dominance. The summed squared coherence differences
were significant (p < 0.005) as determined
by the use of a randomization test. Bottom right,
Topography of robust coherence differences. The topographic map shows
the amplitude difference between dominance and nondominance.
Filled green circles indicate channels with SNR >5 and
a coherence >0.3 with at least one other channel. Robust differences
between perceptual dominance and nondominance are indicated by
cyan lines for positive differences and blue
lines for negative differences. Robust differences in coherence
were defined as those in which the difference exceeded twice the SE of
the overall coherence.
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Figure 9, bottom left, shows the coherence differences
between dominance and nondominance. In this subject, most of the
coherence differences were positive, and coherences involving right
hemisphere sensors appeared to be more strongly modulated by perceptual
dominance. Figure 9, bottom right, shows the power
difference map of subject S.P. with the robust coherence differences
indicated. The green filled circles indicate
sensors whose overall coherence with at least one other sensor was
>0.3. The cyan lines connect sensors that showed a
robust gain in coherence during perceptual dominance. Most of these
pairs involved one sensor over each hemisphere, although there were
some sensor pairs within each hemisphere that also showed robust
increases in coherence.
Each of the five subjects analyzed showed a significant overall
difference in coherence between perceptual dominance and nondominance (p < 0.05). Figure
10, left, shows the
coherence difference matrices for the other four subjects. Although
most of the coherences were higher during perceptual dominance, many of
the subjects showed a reduction in coherence between some sensor pairs.
Although the largest power differences occurred over posterior sites,
coherences within the left posterior and right posterior sensors were
less modulated than were coherences between these sensor groups.
Coherences between anterior and posterior sensors also appeared to
increase during perceptual dominance.

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Figure 10.
Coherence differences in four subjects.
Left, Coherence difference matrices, plotted as
described in Figure 9. Note that most coherences are higher during
dominance. The summed squared coherence differences were significant
(p < 0.05) in each subject as determined by
the use of a randomization test. Right, Topographic map
of robust coherence differences, plotted as described in Figure
9.
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Figure 10, right, shows topographic maps of the power
differences and robust changes in coherences between dominance and
nondominance. Most of the robust changes were increases of coherence
between sensors over opposite hemispheres, although many subjects
showed some increase in intrahemispheric coherences as well.
 |
DISCUSSION |
In this study, human subjects experienced binocular rivalry
between two stimuli and continuously reported which stimulus was perceived. The stimuli were presented one to each eye and frequency tagged by flickering each stimulus at a different frequency.
Stimulus-evoked steady-state magnetic fields at each stimulus frequency
were simultaneously recorded over many cortical areas with an MEG
sensor array covering the whole head. The power and coherence of these
signals were used to determine how stimulus-related brain activity
differs when human subjects are conscious of a visual stimulus and when they are not.
The present results demonstrate that the conscious perception of a
stimulus is associated not only with a change in stimulus-frequency power but also with a significant increase in stimulus-frequency coherence between distant MEG sensors. Robust differences in coherence primarily involved interhemispheric sensor pairs, both between occipital and parietal sensors and between temporal or frontal sensors
of one hemisphere and temporal, parietal, or occipital sensors of the
other hemisphere. There was also an increase in coherence between
frontal/temporal and occipital/parietal sites within each hemisphere,
but fewer of these pairs were robust. These increases in coherence were
found to be independent of the modulation of power at each sensor,
which points to a role for increased interactions between distinct
neuronal populations during conscious perception.
Power analysis
The results presented here confirm and extend our previous finding
that the amplitude of the response at the stimulus frequency is
strongly modulated over the entire MEG array by perceptual dominance
(Tononi et al., 1998
). In this study, a statistical analysis of power
differences between dominance and nondominance was performed on a
channel-by-channel basis. The largest absolute increase of power during
perceptual dominance was observed at sensors over posterior (occipital)
areas, consistent with previous EEG studies using a few occipital
electrodes (Lansing, 1964
; Cobb et al., 1967
; MacKay, 1968
; Brown and
Norcia, 1997
). However, in several subjects these channels were often
not significant after a Bonferroni correction for multiple
observations. At these channels, the fractional modulation of power was
smaller than that at other channels. By contrast, in the same subjects
many channels located at more anterior sites, which showed predictably smaller magnitude power differences, showed a statistically significant modulation even after Bonferroni correction. This observation can be
related to the results of single-unit recordings in monkeys during
binocular rivalry (Sheinberg and Logothetis, 1997
). In these studies,
the firing of neurons in the inferotemporal cortex and other late
visual areas dealing with higher order features of the stimulus was
tightly correlated with perceptual dominance. By contrast, only a small
fraction of the neurons recorded in early visual areas such as V1 were
modulated by the percept (Leopold and Logothetis, 1996
).
Sensors showing a modulation of power that depended on whether or not
the stimulus was consciously perceived were located bilaterally over
occipital, temporal, parietal, and frontal cortical regions. However,
the topography of power modulation because of perceptual dominance
differed considerably from subject to subject. Although most channels
increased power in association with perceptual dominance, in many
subjects there were channels that decreased power.
What are the neural processes leading to an increase in power at the
majority of MEG sensors during perceptual dominance? MEG is primarily
sensitive to synchronous synaptic activity (Hamalainen et al., 1993
).
An increase in power at an MEG sensor can be either a consequence of
the recruitment of additional synchronous neurons or a consequence of
increased precision of the synchronization of neurons (i.e., the phases
of the active neurons within the population become the same). This
"local" synchronization could be a result of increased phase
locking to the stimulus or be mediated by intra-areal connections (cf.
Rager and Singer, 1998
). In agreement with the latter interpretation,
multiunit recordings in strabismic cats indicate that perceptual
dominance under conditions of binocular rivalry is associated with
increased synchronization in early visual areas of stimulus-independent
neuronal activity, whereas perceptual suppression is associated with
reduced synchronization (Fries et al., 1997
). Our results indicate that
an increase in local synchronization during perceptual dominance is
observed not just over the occipital cortex but also bilaterally over
more anterior cortical sites, including frontal areas that are not part
of the visual system.
Coherence analysis
Although power at any given sensor reflects the amount of locally
synchronized activity, coherence between distant MEG sensors reflects
the level of synchronization between different brain regions. Changes
in coherence among brain regions during the performance of various
cognitive tasks have been reported using EEG and local field potentials
(Bressler et al., 1993
; Gevins, 1995
). Recent studies have shown an
increase in coherence (in the 40 Hz frequency range) associated with
the switching of percepts when subjects were viewing bistable
perceptual objects such as the Necker cube (Gaetz et al., 1998
). The
present results provide a direct demonstration that when a stimulus is
consciously perceived, coherence between brain regions increases in
comparison with when it is not consciously perceived. This finding is
consistent with certain theoretical proposals (Edelman, 1989
; Tononi et
al., 1992
; Tononi and Edelman, 1998
) suggesting that the conscious
perception of a stimulus is associated with an increase in the level of
long-range synchronization between distinct populations of neurons
located in distant parts of the brain.
Several neural mechanisms may be responsible for the observed increase
in coherence among brain regions when a subject is conscious of a
stimulus. Enhanced synchronization of subcortical inputs to each area
can indirectly result in increased coherence between areas.
Alternatively, increases in long-range coherence between distinct areas
may result from reentrant interactions between neuronal
populations facilitated by corticocortical fiber systems (Edelman,
1989
; Lopes da Silva, 1991
; Tononi et al., 1992
; Nunez, 1995
). The
observation of increased power in the absence of a predictable increase
in coherence and evidence of increased coherence while power decreased
both support the latter interpretation, because increased synchronous
input to two populations would necessarily increase both power and coherence.
In pilot experiments, we determined that widespread coherent responses
were only evident with stimuli having a half-period of at least 50-100
msec (corresponding to 5-10 Hz). At higher flicker rates, responses
were only observed at posterior MEG sensors located over visual
cortical areas. Because the transmission delays in the fiber systems
linking anterior and posterior cortical sites are estimated in the
50-100 msec range (Katznelson, 1981
), these observations are
consistent with the hypothesized role for reentrant interactions
between early visual and temporal/frontal areas in generating coherent
oscillations in the latter areas. However, it is likely that at least
part of the coherence is caused by synchronization by feed-forward
thalamocortical or corticocortical afferents (Rager and Singer,
1998
).
Methodological considerations
The "frequency-tagging" method used in this study offers
excellent temporal resolution coupled with a remarkable signal-to-noise ratio. Unlike functional magnetic resonance imaging (fMRI) or other
methods based on hemodynamics (Lumer et al., 1998
), this approach
allowed us directly to compare brain responses when the subject was
conscious and not conscious of the same stimulus. The high
signal-to-noise ratio obtained via frequency tagging enabled us to
analyze the responses of individual subjects and to establish the
existence of distinct topographic features in each subject that would
have been masked by subject averaging. At the same time, within-subject
statistical comparisons consistently verified the occurrence of power
modulation over anterior sites.
Despite these advantages, MEG recordings of brain activity have certain
limitations. A precise correspondence between MEG or EEG signals
recorded at different sensors and neural activity in underlying
cortical areas cannot be established unless further assumptions are
made (Hamalainen et al., 1993
). However, previous studies achieving
whole-head coverage with dense arrays of EEG electrodes have
demonstrated that steady-state visual-evoked responses in areas other
than occipital visual areas are attributable at least in part to local
generators and are not merely volume-conducted potentials (Nunez,
1995
). Sensitivity analysis of MEG sensors suggests that current
sources located at a tangential distance of 7-8 cm from the sensor
will contribute only 20% as much as sources located at a distance of 1 cm (Malmivuo and Plonsey, 1995
). This implies that signals recorded at
sensors separated by >10-12 cm should predominantly reflect distinct
sources of neural activity rather than the same sources. The
observation of negligible coherence between sensors separated by >12
cm at unstimulated frequencies further supports this conclusion.
In every subject examined, at least a few sensors showed significantly
increased power during perceptual nondominance. The location of these
sensors was typically over more anterior regions and more consistently
on the right side of the brain. A recent study of binocular rivalry in
humans using fMRI suggests that neural populations in right frontal and
parietal areas may be involved in the active suppression of the
nondominant stimulus (Lumer et al., 1998
). Single units responding when
their preferred stimulus was not being consciously perceived have also
been reported (Leopold and Logothetis, 1996
). However, a
straightforward interpretation of this result is complicated by the
physical limitations of MEG, which is preferentially sensitive to
sources tangential to the sensors, i.e., along the sulcal walls. If
temporally correlated synaptic activity in opposite sulcal walls
increases, the magnetic fields will partially cancel because of their
opposite orientations (Nunez, 1986
). The observation that some sensors
that lost power during perceptual dominance still exhibited increased
coherence with other sensors suggests that the loss of power may in
part result from geometric cancellation effects.
Finally, it should be mentioned that the frequency-tagging method is
intrinsically limited, in that it can only be used to evaluate the
responses of cortical populations that respond at the stimulus flicker
frequency. For instance, at flicker rates above 50 Hz, a frequency tag
cannot be detected (Regan, 1989
), although subjects still experience
binocular rivalry. In the present study, most subjects showed robust
and widespread modulation of power and coherence involving both
anterior and posterior sensors at the tag frequency. However, two
subjects showed high signal-to-noise ratios only at a few channels,
rendering coherence analysis impractical. Because of the power of the
frequency-tagging method in identifying stimulus-specific responses in
many brain areas, it will be important to overcome this limitation by
optimizing the selection of tag frequencies depending on the subject's
response and on the modality of stimulus administration.
Conclusion
By using a binocular rivalry paradigm in conjunction with
whole-head MEG and frequency tagging, this study demonstrates that it
is possible to contrast directly the neural responses to the same
stimulus when it is consciously perceived and when it is not. The
results indicate that conscious perception is associated with
distributed changes in the intensity of both local (intra-areal) and
global (interareal) synchronization in the brain. Such changes in local
and global synchronization are observed not only in visual areas but
extend to and are often more prominent in more anterior areas,
including frontal areas that are not part of the visual system. Further
studies using frequency tags to keep track of the brain's responses to
competing stimuli may help in delineating the dynamic processes
involved in consciousness and cognition.
 |
FOOTNOTES |
Received Nov. 16, 1998; revised March 31, 1999; accepted April 1, 1999.
This work was performed as part of the theoretical neurobiology program
at The Neurosciences Institute, which is supported by the Neurosciences
Research Foundation. The Foundation receives major support for this
program from Novartis. We thank Lacey Kurelowech for her expert
contribution and the fellows of The Neurosciences Institute for useful comments.
Correspondence should be addressed to Dr. Giulio Tononi, The
Neurosciences Institute, 10640 John J. Hopkins Drive, San Diego, CA 92121.
 |
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