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College of Optometry, University of Houston, Houston, Texas 77204-6052
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Smith, Earl L., III, Yuzo M. Chino, Jinren Ni, William H. Ridder III, and M.L.J. Crawford. Binocular spatial phase tuning characteristics of neurons in the macaque striate cortex. J. Neurophysiol. 78: 351-365, 1997. We employed microelectrode recording techniques to study the sensitivity of individual neurons in the striate cortex of anesthetized and paralyzed monkeys to relative interocular image disparities and to determine the effects of basic stimulus parameters on these cortical binocular interactions. The visual stimuli were drifting sine wave gratings. After the optimal stimulus orientation, spatial frequency, and direction of stimulus movement were found, the cells' disparity tuning characteristics were determined by measuring responses as a function of the relative interocular spatial phase of dichoptic grating pairs. No attempts were made to assess absolute position disparities or horizontal disparities relative to the horopter. The majority (~70%) of simple cells were highly sensitive to interocular spatial phase disparities, particularly neurons with balanced ocular dominances. Simple cells typically demonstrated binocular facilitation at the optimal phase disparity and binocular suppression for disparities 180° away. Fewer complex cells were phase selective (~40%); however, the range of disparity selectivity in phase-sensitive complex cells was comparable with that for simple cells. Binocular interactions in non-phase-sensitive complex cells were evidenced by binocular response amplitudes that differed from responses to monocular stimulation. The degree of disparity tuning was independent of a cell's optimal orientation or the degree of direction tuning. However, disparity-sensitive cells tended to have narrow orientation tuning functions and the degree of disparity tuning was greatest for the optimal stimulus orientations. Rotating the stimulus for one eye 90° from the optimal orientation usually eliminated binocular interactions. The effects of phase disparities on the binocular response amplitude were also greatest at the optimal spatial frequency. Thus a cell's sensitivity to absolute position disparities reflects its spatial tuning characteristics, with cells sensitive to high spatial frequencies being capable of signaling very small changes in image disparity. On the other hand, stimulus contrast had relatively little effect on a cell's disparity tuning, because response saturation occurred at the same contrast level for all relative interocular phase disparities. Thus, as with orientation tuning, a cell's optimal disparity and the degree of disparity selectivity were invariant with contrast. Overall, the results show that sensitivity to interocular spatial phase disparities is a common property of striate neurons. A cell's disparity tuning characteristics appear to largely reflect its monocular receptive field properties and the interocular balance between excitatory and inhibitory inputs. However, distinct functional classes of cortical neurons could not be discriminated on the basis of disparity sensitivity alone.
In their early investigations of the primary visual cortex (V1 or striate cortex), Hubel and Wiesel (1962 Subjects
The subjects were 11 normal adult macaque monkeys (Macaca fascicularis, n = 9; M. mulatta, n = 2). All experimental and animal care procedures were in compliance with the policies of the American Physiological Society.
Surgical preparation and maintenance
The monkeys were premedicated with atropine sulfate (0.05 mg/kg sc) and anesthetized initially with ketamine hydrochloride (15-20 mg/kg im) and acepromazine maleate (0.15-0.2 mg/kg). After venous cannulation, all subsequent surgical procedures were carried out under thiopental sodium anesthesia. A tracheotomy was performed to facilitate artificial respiration and the subject was secured in a stereotaxic instrument. An 8-mm craniotomy and durotomy were performed, exposing an area of striate cortex (V1) that represents the visual field at eccentricities between 1.5 and 4°. After all surgical procedures were completed, the animal was paralyzed with an intravenous infusion of pancuronium bromide (a loading dose of 0.1-0.2 mg/kg followed by a continuous infusion of 0.1-0.2 mg·kg Microelectrode recording procedures
Epoxy-insulated tungsten microelectrodes (10-20 M Visual stimuli
For each isolated neuron, the minimum response field for each eye (Barlow et al. 1967 Response analysis and experimental design
Action potentials were compiled into peristimulus time histograms (PSTHs) that had 10-ms binwidths. To minimize the potential confounding effects of short-term variations in the responsiveness of cortical neurons, the data for a given experiment (e.g., the stimuli for a spatial frequency tuning function) were collected with the use of a multiple-histogram technique (Movshon et al. 1978 We attempted to study every isolated neuron during a given penetration. However, we did not attempt to optimize either the length or the width of the grating stimuli for individual neurons. Therefore the grating stimuli were not effective for neurons with certain response properties (e.g., strongly end-inhibited neurons). In addition, the small neurons in layer IVC were not as readily isolated as neurons in the supra- or infragranular layers and the spikes from layer IV units were often lost before all of the required experiments were finished. Consequently, the data presented here do not represent a true random sample of striate cortical neurons. Altogether, quantitative data were obtained from a total of 239 cortical neurons: 107 simple cells (45%) and 132 complex cells (55%). Although the majority of neurons was isolated in the operculum and had receptive field eccentricities between 1.5 and 4°, a number of neurons with receptive field eccentricities between 10 and 30° was isolated in penetrations that entered the striate cortex buried in the calcarine fissure.
Sensitivity to relative interocular spatial phase:
simple cells
The basic data set obtained for a binocular simple cell is illustrated in Fig. 1. This neuron was dominated by the ipsilateral eye and showed a high degree of orientation selectivity, but little direction selectivity (Fig. 1A). In both eyes, the optimal orientation was near the 45-225° axis and, at the optimal stimulus orientation, both eyes demonstrated a peak spatial frequency of 2.0 cycles/deg and the band-pass spatial frequency tuning characteristics (Fig. 1B) that are typical of cortical simple cells (DeValois et al. 1982
Sensitivity to relative interocular spatial phase:
complex cells
Figure 3 illustrates the basic data set obtained for a complex neuron. The cell was selective for both stimulus orientation and the direction of drift (Fig. 3A) and the left- and right-eye monocular responses produced by optimal stimuli (Fig. 3B) were very similar in amplitude. During the dichoptic phase tuning experiment, the PSTHs were dominated by the DC Fourier component, the amplitude of which varied systematically with the interocular phase disparity. The disparity tuning function for this cell demonstrated a relatively high degree of modulation (BII = 0.81, S/N = 6.3) and showed both binocular facilitation and suppression.
Repeatability of binocular phase tuning measures
Figure 5 demonstrates the repeatability of the BII values for individual neurons (n = 40). The BII values calculated for our basic disparity tuning experiments are plotted against the values obtained in subsequent repeat experiments on the same cell. Identical stimulus parameter files were used for both experiments. With one exception, a cell that had a relatively low response rate and an erratic maintained firing rate, there was very close agreement between the two BII measures. The degree of concordance was high for all BII levels (slope = 0.86, R = 0.93), even though the second BII measure was in some cases obtained several hours after the first measure.
Prevalence of binocular spatial phase selectivity
For simple cells, the degree of modulation in the disparity tuning function was typically larger than that for complex cells. Figure 6 shows the BII distributions for our simple (C) and complex (D) cell populations. The filled bars represent cells that were consistently monocular. These cells were excited only through one eye during all of the monocular experiments and failed to exhibit any influence from the nondominant eye during the dichoptic experiments. For the binocular simple cell population (open bars), the distribution is relatively broad with a median BII value of 0.54. Seventy percent of the simple cells had BII values >0.3. The range of BII values obtained in the complex cell sample was comparable with that for simple cells. However, the complex cell distribution was narrowly peaked at BII values <0.1 and the distribution fell rapidly and monotonically. The median BII value was 0.24 and only 40% of the complex cells had BII values >0.3. But, a lower proportion of complex cells was classified as truly monocular.
Binocular phase tuning vs. ocular dominance
The relationship between a cell's ocular dominance and the degree of binocular interaction (BII) produced by dichoptic stimulation is shown in Fig. 7. The relative strengths of the right- and left-eye inputs to a given neuron were quantified with the use of an ocular dominance index (ODI) that was defined as the response amplitude for the ipsilateral eye divided by the sum of the ipsi- and contralateral eye responses. For simple cells (Fig. 7, left) the degree of binocular interaction was generally stronger for neurons that had relatively balanced ocular dominances. The average BII value for simple cells that had ODI values in the middle third of the index scale (i.e., ODI values from 0.33 to 0.67) was 0.77. Only two simple cells in the middle third had BII values under 0.3 and, in both instances, these units were weakly driven by all grating stimuli. In contrast, binocular simple cells with ODI values in the lower and upper thirds of the scale range had average BII values of 0.50 and 0.55, respectively. Including simple cells that appeared to be monocular on all tests (filled triangles) reduces these average BII values to 0.42 and 0.52, receptively. Although some binocular simple cells with asymmetric ocular dominances (ODI <0.33 or >0.67) demonstrated high degrees of binocular interaction, 43% demonstrated BII values <0.3.
Binocular phase tuning: effects of orientation
Because orientation is a critical stimulus feature for cortical neurons, we investigated the effects of interocular differences in stimulus orientation on the phase tuning functions of cortical neurons and the relationship between the degree of phase selectivity and a cell's orientation tuning characteristics. Figure 8 illustrates the effects of interocular orientation differences on the binocular phase tuning function of a cortical neuron. This phase-specific complex cell showed a high degree of orientation and direction selectivity, and, as with the majority of cortical neurons, the optimum stimulus orientations for the two eyes were very similar. Binocular phase tuning functions (Fig. 8A) were measured when the stimulus orientation for the right eye was set at the optimal value (105°) and the left eye's orientation was varied between 0 and 157.5° in 22.5° steps. The binocular response amplitude and the degree of modulation in the disparity tuning function varied systematically with the stimulus orientation for the left eye. The largest binocular response was obtained when the left eye's orientation was at 112.5° (Fig. 8B), which was the stimulus orientation closest to the cell's optimal orientation. The close agreement between the shapes of the "binocular" and monocular orientation response functions indicate that, as in the cat (Nelson et al. 1977
Binocular phase tuning: effects of spatial frequency
For selected cells, binocular phase tuning functions were measured for a series of different spatial frequencies. The most frequently used stimulus set included four spatial frequencies that bracketed the cell's optimal spatial frequency. During these interleaved experiments, binocular responses were obtained at 45° phase intervals for each spatial frequency.
Binocular phase tuning: effects of stimulus contrast
The effects of stimulus contrast on phase selectivity are illustrated in Fig. 12. In these experiments, phase tuning functions were measured for five stimulus contrasts in an interleaved manner. The contrast ranged from 4.7 to 30% in 0.2-log-unit intervals. Figure 12, A and B, show the phase tuning functions for a typical simple cell for each contrast level and the monocular and binocular contrast response functions, respectively. Also shown in Fig. 12B are the BII values for each contrast level (open diamonds).
Microelectrode track reconstructions
Neurons that have certain common properties are not distributed randomly throughout the striate cortex, but instead are frequently grouped together in association with anatomically defined structures (Hubel and Wiesel 1968
Our results demonstrate that sensitivity to interocular spatial phase disparities is a common property of neurons in the monkey's striate cortex. Over 53% of our total sample would qualify as phase specific with the use of a criterion BII value of 0.3. Like many other functional response properties, the degree of phase tuning varies from cell to cell in a nonrandom fashion and cells with similar disparity tuning properties tend to be clustered together. A given neuron is more likely to show a higher degree of phase tuning if it is a simple cell; if it has balanced ocular dominance, particularly in the simple cell population; if it is located at the border between adjacent ocular dominance columns; and if it is selective for orientation.
Effects of stimulus variables
The disparity tuning functions of cortical simple cells can be accounted for by a combination of the monocular receptive field profiles in each eye in both the cat (Ferster 1981 Binocular phase selectivity: monkey vs. cat
If differences in spatial scale are taken into account, the general binocular phase tuning characteristics of monkey striate neurons are similar in most respects to those of cells in area 17 of the cat (Chino et al. 1994 Binocular disparity tuning in monkey striate cortex
The disparity sensitivity of monkey striate neurons has been previously studied in both the anesthetized/paralyzed monkey (Hubel and Livingstone 1987
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INTRODUCTION
Abstract
Introduction
Methods
Results
Discussion
References
, 1968)
discovered that the signals from the two eyes converge onto individual neurons so that the great majority of striate neurons can be excited by stimuli presented to either eye. Subsequently it was demonstrated in the cat (Barlow et al. 1967
; Nikara et al. 1968
) and then in the monkey (Hubel and Wiesel 1970
; Poggio and Fischer 1977
) that many of these binocular cortical neurons are very sensitive to interocular retinal image disparities. Thus the neural interactions required for two of the most fundamental properties of binocular vision, specifically fusion and stereopsis, are initiated at the first cortical center in the visual pathway.
; Poggio and Fischer 1977
; Poggio and Talbot 1981
; Poggio et al. 1985
, 1988
) or exactly where in the visual cortex the neurophysiological analysis of stereoscopic information takes place (Burkhalter and Van Essen 1986
; Felleman and Van Essen 1987
; Maunsell and Van Essen 1983
; Roy et al. 1992
). Little information, however, is currently available on some of the more fundamental aspects of binocular interactions in the monkey cortex. For example, how are the inputs from the two eyes combined? In an elegant series of experiments, Ohzawa and Freeman (Freeman and Ohzawa 1990
; Ohzawa and Freeman 1986a
,b
) used a dichoptic phase tuning paradigm (Freeman and Robson 1982
) to determine the rules by which the inputs from the two eyes are combined in individual neurons in the cat visual cortex. The rules that govern binocular integration in the monkey's cortex have not been systematically studied even though this information is basic to any overall model of human binocular vision. These rules provide insight into cortical synaptic connectivity and how receptive fields in each eye are formed. Moreover, this information is important for understanding how binocular connections develop and the manner in which early abnormal visual experience influences cortical binocularity.
). Therefore binocular integration in the monkey cortex may be delayed relative to that in the cat and possibly follow different rules of combination.
) and the residual binocular interactions in monkeys that experienced abnormal visual experience early in life (E. L. Smith III, J. Ni, H. Cheng, M.L.J. Crawford,R. S. Harwerth, and Y. M. Chino, unpublished data). Some of these results have been presented previously in abstract form (Ni et al. 1990
; Smith et al. 1992a
,b
).
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METHODS
Abstract
Introduction
Methods
Results
Discussion
References
1·h
1) in a 5% dextrose Ringer solution (2.5 mg·kg
1·h
1) and artificially respired with a mixture of 59% N2O-39% O2-2% CO2. The respiration parameters were adjusted to maintain the end-tidal CO2 between 4.0 and 4.5%. Anesthesia was maintained by the continuous intravenous infusion of pentobarbital sodium (2-4 mg·kg
1·h
1). During the experiments, the anesthesia level was assessed by monitoring the electroencephalogram, electrocardiogram, and heart rate, particularly in response to a periodic finger pinch. Core temperature was measured with a rectal thermometer and was maintained at 37°C.
at 1 kHz) were inserted into the operculum of the striate cortex at an oblique angle (~60°). The electrical activity was conventionally amplified and the action potential waveforms were monitored on a storage oscilloscope. Conditioned pulses, which were provided by a window discriminator, were broadcast over an audio monitor and input to the computer.
). Composite drawings made from serial sections were used to locate the electrode tracks and the electrolytic lesions.
) was mapped on the tangent screen with the use of hand-held stimuli. Two gimbaled mirrors were used to reflect the projections of the receptive fields onto the approximate centers of two matched cathode ray tube (CRT) displays that had a space-average luminance of 54 cd/m2 (P31 phosphors). Translucent plastic masks that had approximately the same luminance and color as the CRTs provided 4.5° circular display areas at the usual viewing distance of 114 cm. A Pritchard Spectra Photometer was used to calibrate the luminance and contrast of the displays [contrast = (Lmax
Lmin)/(Lmax + Lmin), where Lmax and Lmin represent the maximum and minimum luminances of the grating, respectively].
). Specifically, the stimuli for the experiment were presented multiple times in a randomly ordered sequence for relatively short periods (e.g., 10 cycles of a grating were drifted across the receptive field). During a given experiment, the re-randomized stimulus sequence was usually repeated three to six times, producing PSTHs for each stimulus that represented the neuron's response to 30-60 stimulus cycles. The amplitudes and phases of the appropriate temporal-response components in the PSTHs were determined by Fourier analysis. Zero-contrast control stimuli were included in all experiments to provide a measure of the neuron's maintained firing rate.
). For all subsequent analyses, the amplitude of the first harmonic component was used as the response measure for simple cells, whereas, for complex cells, the amplitude of the DC component (i.e., the average discharge rate) was used as the measure of response strength.
and used extensively by Ohzawa and Freeman (1986a
,b
) to study cortical binocularity in the cat. This paradigm requires a knowledge of key monocular response properties. Therefore the orientation and spatial frequency tuning characteristics of both eyes were determined before the dichoptic experiments. The optimal stimulus orientations and the preferred directions of stimulus movement were typically determined by measuring full orientation response functions. For these experiments, the stimulus spatial frequency was set to the optimal value determined qualitatively and responses for each eye were measured for 12 different orientations that ranged from 0 to 165° in 15° steps. At each orientation, responses were obtained for both directions of drift. Next, the optimal spatial frequency was determined by measuring spatial frequency response functions with the use of the optimal stimulus orientations and directions of drift. Responses were typically measured for 13 different spatial frequencies that ranged from 0.2 to 12.8 cycles/deg in 0.5-octave steps. Finally, the selectivity of a neuron for retinal disparity was determined by measuring the cell's responses as a function of the relative interocular spatial phase of dichoptic grating pairs. We made no attempts to determine a cell's absolute disparity preference. In these experiments, drifting grating stimuli of the optimal spatial frequency were presented at the optimal orientation and direction of drift. Typically responses were collected for 16 dichoptic grating pairs that had different relative interocular spatial phases. The range of spatial phase differences varied from 0 to 360° in 22.5° steps. In addition, monocular stimuli for each eye and one blank control (0 contrast) were included in the parameter file to provide important reference data. In all of the above experiments, the stimulus temporal frequency was typically 3.12 Hz and the contrast was held constant, usually at 0.3.
). The sine wave's amplitude was used to calculate the degree of binocular interaction [binocular interaction index (BII) = amplitude of the fitted sine wave/average binocular response amplitude]. A signal-to-noise ratio (S/N = amplitude of the fitted sine wave/residual root mean square error of the fit) was calculated to determine the adequacy of the fitted sine wave in describing a cell's phase tuning characteristics.
). Interocular differences in eye movements in the direction perpendicular to a cell's optimal orientation, if they occurred during the dichoptic experiments, could affect the shape of the cell's phase tuning function. Fortunately, the interocular phase tuning experiments could be completed in a relatively short period of time (6-8 min), thus reducing the opportunity for residual eye movement to produce spurious results. However, several observations suggested that residual eye movements did not confound the phase tuning experiments. First, for a number of units, the phase tuning experiments were repeated a second time, often with a substantial time interval between the repetitions. In every instance there was good agreement between the two disparity tuning functions. Second, for simple cells, it was possible to monitor the PSTHs for monocular stimuli during the course of the experiments. Significant eye movements, which would have produced relative shifts in response phase, were not observed.
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RESULTS
Abstract
Introduction
Methods
Results
Discussion
References
). For dichoptic grating pairs that consisted of the optimal monocular stimuli, the cell's responses varied systematically as a function of the relative interocular spatial phase disparity (Fig. 1C). As illustrated by the representative PSTHs, this neuron's responses were highly modulated and the maximum binocular response amplitude was obtained near a relative phase difference of 0. As the relative spatial disparity was increased toward a phase difference of 180°, the response amplitude decreased, becoming essentially 0 for relative phase differences between ~135 and 225°. Thereafter, the response increased as a function of relative phase, reaching the maximum near 360°. The variation in the binocular response amplitude as a function of relative phase disparity was reasonably well described by a sine wave, although clear departures between the data and the fitted function occurred when the binocular response reached values near 0. Some departures are expected on theoretical grounds (Ohzawa and Freeman 1986a
); however, in this instance, they can largely be attributed to the fact that this cell had a relatively high activation threshold.

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FIG. 1.
Basic data set for representative simple cell. A: orientation response functions plotted on a polar coordinate system for the right (filled circles) and left eyes (open circles). Response for a given grating orientation and direction of drift are represented as vectors. Amplitude of fundamental Fourier response (F1, spikes/s) is represented by distance from the origin, and angular position represents direction of drift. Spatial frequency, temporal frequency, and contrast of the gratings were 3.0 cycles/deg, 3.12 Hz, and 0.3, respectively. B: spatial frequency response functions for the right and left eyes. F1 response amplitude is plotted as a function of stimulus spatial frequency in cycles/deg (direction of drift = 135°). C: disparity tuning function. F1 response amplitude is plotted as a function of the relative interocular spatial phase difference between the dichoptic grating pairs. Data are shown for 2 identical experiments (direction of drift = 135°, spatial frequency = 2.0 cycles/deg); the 2nd experiment (open circles) was conducted 45 min after the 1st experiment (filled circles). Smooth function represents sinusoid fitted to the binocular data for the 1st disparity tuning experiment. Calculated binocular interaction index (BII) was 1.22 and signal-to-noise ratio (S/N) was 5.9. The cell's maintained firing rate (
) and the monocular response amplitudes (
, left eye;
, right eye) measured during the phase tuning experiment are shown on the right ordinate. Representative peristimulus time histograms (PSTHs) obtained for the dichoptic stimuli at every other relative spatial phase are shown below the abscissa; PSTHs for the monocular left- and right-eye stimuli and the 0-contrast control (i.e., maintained activity) are shown next to the right ordinate. X-axis for each PSTH: 320 ms.
and
on right axis) were substantially lower in amplitude than those recorded during the monocular measures of the cell's spatial frequency response function. As previously observed in the cat (Ohzawa and Freeman 1986a
), the effective degree of contrast adaptation for cortical neurons is apparently higher during dichoptic experiments. As a result, the response amplitudes for monocular stimuli that are interleaved with the binocular stimuli are typically smaller than those produced by the same stimuli during the monocular experiments. Second, the binocular response amplitude cannot be predicted simply on the basis of the monocular responses. For example, at the optimum spatial phase, the binocular response was larger than the sum of the two monocular responses, i.e., the cell exhibited binocular facilitation. However, at the relative phase 180° from the optimal value, the binocular response was lower than the larger monocular response, i.e., the cell exhibited binocular suppression. Third, the binocular data were very repeatable. The open and filled circles in Fig. 1C represent the results from two separate experiments. Although the second experiment was conducted ~45 min after the first experiment, the data from the two experiments overlapped across the entire range of spatial phases.

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FIG. 2.
Binocular phase tuning functions for 6 representative simple cells. Format is similar to that used in Fig. 1C. Filled circles: binocular data. Base-up and base-down triangles: left- and right-eye monocular response amplitudes, respectively. Open diamonds: level of spontaneous activity. Calculated BII and S/N are given for each cell.

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FIG. 3.
Basic data set for representative complex cell. Cell's average firing rate (i.e., Fourier F0 or DC component) was used as the measure of response amplitude. A-C: respectively, orientation response functions, spatial frequency response functions, and a disparity tuning function obtained with the use of the optimal monocular stimuli. See Fig. 1 for other details.

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FIG. 4.
Binocular phase tuning functions for 6 representative complex cells. See Fig. 2 for other details.

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FIG. 5.
Comparison of BII values calculated from 2 separate phase tuning experiments for individual cells. The 1st and 2nd phase tuning experiments were conducted with the use of identical stimulus parameter files. The time separating the 2 experiments varied from 15 min to over several hours.

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FIG. 6.
Comparison of distributions of BII values for monkey (bottom) and cat (top). Left: data for simple cells. Right: data for complex cells. Cat data are from Chino et al. (1994)
and were obtained with the use of the same equipment and methodology that were employed in this study. For monkey data, filled and open bars represent monocular and binocular neurons, respectively.
) is also shown in Fig. 6. The BII values for both the cat and monkey ranged between 0 and ~1.5 and, in both species, simple cells typically showed a higher degree of phase tuning than complex cells.
,b
) classified cells as either phase specific or non-phase specific with the use of boundary values for BII and S/N of 0.3 and 2.0, respectively. On the basis of BII values alone, the majority of complex cells (60%) would be classified as non-phase specific. However, the distribution of BII values does not suggest that this criterion identifies two distinct complex cell populations. On the other hand, the majority of simple cells (70%) would be classified as phase specific, and there is a suggestion of a second peak in the simple cell distribution near BII values of 0.8.

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FIG. 7.
Scatter plots of BII and ocular dominance index (ODI) for individual simple (left) and complex cells (right). For a given cell, ODI values were calculated with the use of the monocular left- and right-eye response amplitudes obtained during the dichoptic phase tuning experiment (ODI = ipsilateral response/sum of ipsi- and contralateral eye responses). Circles and triangles: binocular and "truly" monocular cells, respectively.
), the influence of interocular orientation differences on a cell's binocular response largely reflects the cell's monocular orientation tuning characteristics. The degree of modulation in the phase tuning function (Fig. 8C) was also influenced in a similar manner.

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FIG. 8.
Effects of interocular differences in stimulus orientation on binocular interactions for a phase-selective complex cell. A: binocular phase tuning functions obtained with optimal orientation for the right eye (105°); the left-eye orientation was set to either 0° (
), 22.5° (
), 45° (
), 67.5° (
), 90° (
), 112.5° (
), 135° (
), or 157.5° (
). Dashed line: monocular responses for the right eye. B: largest binocular response amplitude plotted as a function of stimulus orientation for the left eye. Also shown are the monocular orientation response functions for the left and right eyes. C: BII values for the phase tuning functions in A, plotted as a function of the left eye's stimulus orientation.

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FIG. 9.
Representative examples of phase tuning functions obtained for a simple cell (A) and a complex cell (B) when grating stimuli were oriented optimally for both eyes (filled circles) and when the stimuli for 1 eye were presented 90° away from optimal orientation (open circles). C: comparison of BII values for phase tuning functions obtained when optimally oriented stimuli were presented to both eyes and when stimuli presented to 1 eye were oriented 90° from optimal value. Open and filled circles: simple and complex cells, respectively.
). Therefore we examined the possibility that the degree of binocular interactions revealed by our binocular phase tuning experiments varied in a systematic fashion with the orientation tuning characteristics of cortical neurons. In Fig. 10, the BII values for individual neurons are plotted as a function of optimal orientation (A), orientation tuning bandwidth (B, full width at 0.5 the maximum amplitude), and directional index determined from the dominant eye's orientation response function [C, directional index = (response amplitude in the optimal direction
response amplitude for the opposite direction)/(sum of responses for the optimal and opposite directions)]. For both simple (
) and complex (
) cells, the degree of modulation in the binocular phase tuning function was independent of either the cell's optimal stimulus orientation (Fig. 10A) or its degree of directional selectivity (Fig. 10C). There was an association between orientation tuning bandwidth and BII. Specifically, cells that had relatively high BII values tended to have narrow orientation tuning functions. For example, 46% of the cells that had bandwidths <60° demonstrated BII values >0.4. On the other hand, only 22% of the cells with broader orientation tuning functions exhibited BII values >0.4.

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FIG. 10.
Associations between degree of binocular interactions measured in binocular phase tuning experiments and orientation and direction tuning characteristics of individual units. A: BII plotted as a function of optimal stimulus orientation for the dominant eye of individual simple (
) and complex (
) cells. Stimulus orientation is specified with the use of standard ophthalmic axis designations. B: BII plotted as a function of bandwidth of orientation tuning function measured for dominant eye. Bandwidth was defined as the full width of the tuning function measured at a response amplitude equal to half the peak response amplitude. C: BII plotted as a function of the directional index calculated from the dominant eye's orientation response function. Direction index was defined as difference in response amplitudes for optimal and opposite directions of stimulus movement divided by their sum. Direction index value of 0 indicates that the cell responded equally to both directions of drift, whereas a value of 1.0 indicates that the cell responded only to stimuli drifting in 1 direction.

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FIG. 11.
Effects of stimulus spatial frequency on binocular phase tuning function. A: spatial frequency response functions are shown for the left (
) and right (
) eyes of a representative complex cell. Dotted line: cell's maintained firing rate. B: binocular phase tuning function for stimulus spatial frequencies of 0.5 cycles/deg (
), 1.0 cycles/deg (
), 2.0 cycles/deg (
), and 4.0 cycles/deg (
). Functions were fit with a sinusoid that was then shifted on the phase axis so that the maximum binocular response amplitudes corresponded to a relative phase of 180°. Right ordinate: cell's maintained firing rate (
) and monocular response amplitudes that were obtained with the 2.0-cycle/deg stimuli (
, right eye;
, left eye). C: BII values plotted as a function of spatial frequency for individual neurons (n = 16).

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FIG. 12.
Effects of stimulus contrast on binocular phase tuning function. A: phase tuning functions for representative simple cell, shown for 5 different stimulus contrasts (
, 4.7%,
, 7.5%,
, 12%,
, 19%,
, 30%). B: contrast response functions for monocular left-eye (
) and right-eye (
) viewing conditions and for the binocular responses obtained at the optimal interocular spatial phase (
). Open diamonds: BII values determined for each contrast level (right ordinate). C: BII values plotted as a function of contrast for individual neurons (n = 17). Filled and unfilled symbols: complex and simple cells, respectively.
found in the cat, the binocular functions typically had steeper slopes than would be predicted from simple summation of the two monocular functions. In addition, the monocular responses often appeared to saturate at lower contrast levels than the binocular response.
; Livingstone and Hubel 1984
). The histological reconstruction of our microelectrode tracks allowed us to identify recording locations and shed some light on the distribution of binocular phase tuning in the striate cortex.
; LeVay and Voigt 1988
). It is also interesting that the cells that exhibited the highest BII values in this penetration were located in layer 4B. The second and third lesions (at depths of 1,823 and 2,823 µm) correspond to the approximate borders of layer 4B. Between these two lesions, we encountered the three cells that had the highest BII values. Hubel and Livingstone (1990)
have reported that in V1, depth-sensitive neurons are found exclusively in layer 4B.

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FIG. 13.
A: schematic drawing of microelectrode track made from serial sections through primary visual cortex (V1 or striate cortex). Penetration entered the left operculum at an oblique angle and was restricted to the supragranular layers. B and C: ODI and BII values, respectively, plotted as a function of electrode pathlength for individual neurons. Open and filled symbols: simple and complex cells, respectively. Open triangles in C: depths of lesions along electrode track.
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DISCUSSION
Abstract
Introduction
Methods
Results
Discussion
References
; Maske et al. 1986a
; Ohzawa and Freeman 1986a
,b
) and monkey (Smith et al. 1997
). Likewise, the left- and right-eye inputs to complex cells appear to a first approximation to be combined in a simple additive fashion (Ohzawa and Freeman 1986a
,b
; Smith et al. 1997
). Consequently, it is reasonable to expect that critical monocular stimulus parameters would also strongly affect the cell's binocular phase tuning function. For a typical cell, the maximum binocular response amplitude and the greatest absolute degree of response modulation in the phase tuning functions occurred for dichoptic stimuli composed of the optimal spatial frequency and orientation.
have previously shown for the cat, the binocular orientation response functions for monkey cortical neurons were similar in shape and only slightly broader than their monocular orientation tuning functions. These observations are in agreement with the idea that the mechanisms that mediate binocular excitation and inhibition are both orientation selective (Ferster 1981
). And because subcortical neurons show only modest orientation biases (Levick and Thibos 1982
; Smith et al. 1990
), it is confirmed that the mechanisms that mediate binocular phase sensitivity originate in the cortex (Ferster 1981
; Ohzawa and Freeman 1986a
).
). Potential neuronal correlates of binocular rivalry have been described in neurons in the superior temporal sulcus of the macaque monkey (Leopold and Logothetis 1996
; Logothetis and Schall 1989
) and in the striate cortex (Sengpeil et al. 1995
) and the lateral geniculate nucleus (Varela and Singer 1987
) of the cat. Ohzawa and Freeman (1986a
,b
), using similar methods in cats, also failed to observe suppression for orthogonal stimuli. Our stimulus paradigm, which involved relatively brief, interleaved stimulus pairs, may not have been optimal for detecting suppression associated with binocular rivalry. In particular, binocular rivalry is characterized by periodic temporal variations in suppression that take time to develop (Wolfe 1986
) and that would tend to be masked by our stimulus paradigm.
; Dean 1981
; Tolhurst et al. 1981
), with the exact contrast level producing response saturation varying substantially from neuron to neuron (Albrecht and Hamilton 1982
). It is important to investigate the effects of contrast on the binocular phase tuning function because it is possible that the shape of the function could vary with contrast. If, for example, the contrast that produced response saturation varied as a function of phase disparity, relatively high contrast stimuli would yield artificially flat phase tuning functions. Moreover, when relatively high contrast stimuli are employed, cell-to-cell variations in the saturating contrast level would broaden the range of binocular phase selectivity found in a population of cortical neurons. However, as shown in Fig. 12, the phase tuning of cortical neurons is largely independent of stimulus contrast. Even when response saturation occurs, the shape of the phase tuning function is not changed. These results indicate that response saturation occurs at the same contrast for all interocular phase disparities and that contrast saturation for dichoptic stimuli is not simply determined by a cell's absolute response rate. A comparison of the monocular and binocular contrast response functions emphasizes the fact that the phenomenon of contrast saturation is not dependent on response amplitude (Anzai et al. 1995
). Thus, like a cell's orientation selectivity (Sclar and Freeman 1982
) and spatial frequency tuning characteristics (Albrecht and Hamilton 1982
), disparity selectivity is stable and invariant with respect to stimulus contrast.
; Ohzawa and Freeman 1986a
,b
). We observed in the monkey all of the different patterns of binocular interactions that have previously been described for the cat. Specifically, most simple and many complex cells showed both phase-dependent binocular facilitation and suppression. Within our sample of non-phase-specific complex cells, binocular responses varied from synergistic to antagonistic, with many cells showing no apparent differences between the binocular and monocular response amplitudes. And, a small proportion of neurons in both species showed no evidence of binocular interactions. We did not observe any cells in the monkey that showed binocular phase tuning functions that were qualitatively different from those observed in the cat (Chino et al. 1994
; Ohzawa and Freeman 1986a
,b
).
), especially for the simple cell population and for cells in layer IV. Because cortical neurons, especially simple cells, with unbalanced ocular dominance are more likely to show lower degrees of phase tuning than cells with balanced inputs from the two eyes, the lower average BII values in the monkey appear to reflect relative differences in the balance of monocular inputs onto individual neurons.
; Hubel and Wiesel 1968
) and in the awake/alert monkey (see Poggio 1991
). Despite a number of methodological differences, the results of our study are similar to those from previous studies in several respects. As in previous studies, we found that very few neurons were truly monocular; only 7% of the cells we studied failed to show any signs of binocularity. Poggio (1984)
reported that 6% of their overall sample of V1 neurons were monocular. These percentages are substantially below estimates obtained with monocular measures of ocular dominance (e.g., 42%, Hubel and Livingstone 1987
; 39%, Hubel and Wiesel 1968
). Dichoptic stimuli are more effective in revealing binocular interactions because, in addition to subthreshold inputs being revealed, both excitatory and inhibitory inputs from an eye can be evidenced. With monocular stimulation, a threshold mechanism that is in operation after the convergence of inputs from the two eyes masks weak excitatory inputs from the nondominant eye (LeVay and Voigt 1988
; Ohzawa and Freeman 1986a
,b
; Smith et al. 1997
a). This threshold mechanism is the most likely reason for the fact that many cells, which appear to be monocular when each eye is stimulated separately, exhibit robust binocular interactions for dichoptic stimuli, and for the frequent observation that the binocular response amplitude cannot be predicted from the amplitudes of the monocular responses. It is also likely that the phenomenon referred to as "obligate" binocular cells, cells that only respond to dichoptic stimulation (Hubel and Livingstone 1987
; Poggio and Talbot 1981
), is obtained because a cell has a relatively high threshold.
. In both studies, the majority of V1 neurons was reported to be disparity selective. Disparity-selective cells were found in all cortical layers, although they occurred less frequently in layer 4C. And both simple and complex cells demonstrated disparity selectivity. In contrast, Hubel and Livingstone (1987
, 1990)
found few disparity-tuned cells in layers 2 and 3 and found that all of their clearly "stereo-selective" neurons were complex cells, were orientation selective, and were located in layer 4B. The lower prevalence of disparity-selective cells reported by Hubel and Livingstone can be attributed, in large part, to the relatively strict classification criteria that they employed. They considered cells to be disparity tuned only if the cell's binocular response was clearly different from either monocular response and the sum of the two monocular responses. Many cells in our sample demonstrated a high degree of modulation in their binocular phase tuning function, but did not exhibit binocular response amplitudes greater than the sum of the monocular responses. Although the responses of these cells were clearly dependent on retinal disparity, they would not meet the criterion of Hubel and Livingstone.
). Examples of these response types have been found in the cat (Ferster 1981
; LeVay and Voigt 1988
) and in both the alert (Poggio 1991
) and anesthetized/paralyzed monkey (Hubel and Livingstone 1987
, 1990
). However, in no study is there clear evidence to support the existence of distinct classes of disparity-tuned neurons. In the only study that employed quantitative analysis techniques to examine the discreteness of these categories, LeVay and Voigt (1988)
found a broad continuum of disparity tuning properties in the striate cortex of the cat. Because we employed relative disparities rather than absolute stimulus disparities, this classification scheme cannot be directly applied to our data. However, several aspects of our data shed light on this classification scheme.
that cells were either sharply disparity tuned or unselective for disparity; Hubel and Livingstone did not observe any borderline cases. But, as noted above, this discrepancy may reflect criteria differences.
and Poggio and Talbot (1981)
, only horizontal disparities were manipulated, even if the cell's preferred orientation was horizontal. Therefore, for cells with preferred orientations near horizontal, a given horizontal disparity would produce little if any disparity along the axis orthogonal to the orientation of the stimulus. Only if the cells were strongly end-stopped and the stimulus length was appropriately adjusted would the cell demonstrate any disparity sensitivity (Hubel and Wiesel 1970
; Maske et al. 1986b
). In fact, for a population of cells that were not end-stopped and that had identical disparity sensitivities, the disparity tuning bandwidth measured for a given neuron with the use of the paradigm of Poggio et al. would vary systematically with its preferred orientation. Therefore it is possible that the bandwidths of some cells were artificially large because their preferred orientation was not near vertical.
; Freeman and Ohzawa 1986a). Cells that were selective for high spatial frequencies produced phase tuning functions that were quite narrow in absolute terms. For example, for a cell that had an optimum spatial frequency of 4 cycles/deg, a retinal image displacement of 7.5 arcmin would change the cell's response from maximum binocular facilitation to maximum binocular suppression. This value compares favorably with previous observations by both Poggio (1991)
and Hubel and Livingstone (1987)
that changes in disparity on the order of 6-8 arcmin produced sharp changes in the binocular response amplitude of the best "tuned excitatory" neurons. On the other hand, cells selective for low spatial frequencies showed broad disparity tuning bandwidths. For example, for a phase-specific cell that had an optimum spatial frequency of 0.4 cycles/deg, the 180° phase shift required to change the cell's response from maximum binocular facilitation to the maximum suppression would be equivalent to a retinal image disparity of 1.25°. The critical point is that the bandwidth of the disparity tuning function of a cell is largely a product of its spatial frequency tuning characteristics (Freeman and Ohzawa 1990
). For a given receptive field eccentricity, cortical cells exhibit a broad range of optimum spatial frequencies (DeValois et al. 1982
). Consequently, for any given point in the visual field, one would expect to find a range of disparity tuning bandwidths. It seems reasonable that the bandwidths of the disparity tuning functions for cortical cells in the monkey, as in the cat (DeAngelis et al. 1991
; LeVay and Voigt 1988
), are distributed along a continuum. As a result, measures of bandwidth alone cannot be used to distinguish different functional classes of disparity-selective neurons. It is certainly not possible to predict the other functional characteristics of a cell on the basis only of a knowledge of its sensitivity to relative interocular spatial phase disparities.
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ACKNOWLEDGEMENTS |
|---|
We thank H. Cheng and K. Kitagawa for help in some of the recording experiments.
This work was supported by National Institutes of Health Research Grants EY-03611, EY-08128, and RR-07146 and funds from the Greeman-Petty Professorship of the University of Houston Endowment.
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FOOTNOTES |
|---|
Address reprint requests to E. L. Smith.
Received 22 March 1996; accepted in final form 10 March 1997.
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