Abstract
One of the most powerful forms of depth perception capitalizes on the small relative displacements, or binocular disparities, in the images projected onto each eye. The brain employs these disparities to facilitate various computations, including sensori-motor transformations (reaching, grasping), scene segmentation and object recognition. In accordance with these different functions, disparity activates a large number of regions in the brain of both humans and monkeys. Here, we review how disparity processing evolves along different regions of the ventral visual pathway of macaques, emphasizing research based on both correlational and causal techniques. We will discuss the progression in the ventral pathway from a basic absolute disparity representation to a more complex three-dimensional shape code. We will show that, in the course of this evolution, the underlying neuronal activity becomes progressively more bound to the global perceptual experience. We argue that these observations most probably extend beyond disparity processing per se, and pertain to object processing in the ventral pathway in general. We conclude by posing some important unresolved questions whose answers may significantly advance the field, and broaden its scope.
This article is part of the themed issue ‘Vision in our three-dimensional world’.
Keywords: depth perception, disparity, stereovision, stereopsis, IT, ventral pathway
1. Introduction
It must be repeated here that, before stereopsis is actually experienced by the patient, there is nothing one can do or say which will adequately explain to him the actual sensation experienced. … Once the patient has experienced this new sensation, he is only too anxious to use it again and again…
—Brock [1, p. 209]
Our eyes are the interface with the vast wealth of information carried by light about our surroundings. In primates, nearly 60% of cortex is devoted to some sort of visual processing [2]. The act of vision encompasses depth perception, such as estimating the distance between objects, or determining an object's three-dimensional (3D) shape. Depth perception relies on a variety of monocular cues including perspective, occlusion, motion parallax and texture gradients, but binocular cues are employed as well. For example, one of the most powerful forms of depth perception is stereopsis, which takes advantage of the small relative displacements of the images projected onto each eye [3].
Human and non-human primates possess two adjacent, forward-facing eyes. The slightly different but overlapping views of the eyes cause some light rays to hit the retina of each eye at different positions relative to the fovea. These small binocular ‘disparities’ between corresponding points in the two retinal images allow the visual system to reconstruct depth from the two-dimensional (2D) retinal projections. Although we are often unaware of it, binocular disparity creates some of the most tangible and vivid 3D percepts. Without stereopsis, our visual experience would be akin to a normal, as opposed to a 3D movie. Note, however, that a substantial proportion of the population, 5–30% depending on the study, has moderate to poor stereovision [4]. This indicates that stereovision (like colour vision) is not crucial for survival in our society, but rather serves to enrich our perceptual experience of depth.
Stereopsis begins with a determination of the absolute disparity of the corresponding points in the two retinal images. The absolute disparity of a point is defined as the angular separation of a point in one eye with respect to the fovea, minus that in the other eye (figure 1a). While a point that is being fixated projects onto each eye's fovea, other points that are nearer or further relative to the plane of fixation will generally project onto different retinal locations (for a detailed discussion, see [6]). Thus, absolute disparity carries information about a point's depth relative to the point of fixation. It follows that absolute disparity directly depends on where the eyes fixate: rotating the eyes inward (convergence) or outward (divergence) changes the absolute disparity of all points.
However, we are generally not interested in depth differences relative to the point of fixation, so much as we are in the relative distances between objects or the relative distances between different points on an object's surface, i.e. its 3D structure [7]. The visual system can extract information about relative depth based on the relative disparities between points. The relative disparity between two points is defined as the difference in the absolute disparity of each point (figure 1b). In contrast to absolute disparity, relative disparity does not depend on the vergence angle between the two eyes: when the absolute disparities of two points are subtracted from each other, the reference to the point of fixation, i.e. the vergence angle between both eyes, is cancelled out. Relative disparities therefore offer a more stable source of depth information, allowing the brain to use relative disparities to perform actions such as reaching, grasping or 3D-shape recognition.
While computing binocular disparities for depth perception, the visual system is confronted with a daunting task: it needs to pair all points in the retinal image of one eye with the corresponding points in the other eye. This challenge, called the stereo-correspondence problem, is readily illustrated in the context of random-dot stereograms, as shown in figure 1c [8–10]. Free-fusing the stereogram in figure 1c generates the percept of a 3D cone. Yet, this percept happens only after the brain has successfully matched all corresponding dots in the two dot-patterns, a necessary condition for global depth perception. Despite the apparent complexity, the brain solves the correspondence problem effortlessly.
Binocular disparity is involved in various computations, including sensori-motor transformations (reaching, grasping), scene segmentation and object recognition [11]. Consistent with its various roles, the responses in several brain regions in both humans and monkeys are affected by disparity [5,12–19]. Although disparity processing was originally considered a specialty of the dorsal visual pathway [20], recent studies employing microelectrode recordings or functional magnetic resonance imaging (fMRI) have discovered large swaths of cortex in the ventral visual pathway of macaques and humans that are sensitive to disparity (figure 1d,e; [5,15]).
Regions in the dorsal visual pathway are thought to underlie visually guided actions such as reaching and grasping [21]. The ventral pathway, on the other hand, is implicated in object identification and categorization, and extends from V1 through a series of visual areas, such as V2, V4 and TEO, to the anterior inferior temporal (IT) cortex (area TE) [21–23]. The functional specialization of the dorsal and the ventral pathways suggest that disparity-related activity in the dorsal pathway is mainly used to improve visually guided actions, while the ventral pathway may use its disparity information predominantly to facilitate object recognition. In the following sections, we review the progress in our understanding of disparity-related depth processing in the macaque ventral pathway. We will examine how depth representations that rely on binocular disparity evolve along the different stages of the ventral pathway, and conclude with some important unresolved questions in the field.
2. Disparity processing in the early visual areas of the ventral visual pathway
Primary visual cortex (V1) contains neurons that are tuned to the disparity of stimuli within their receptive field [18,24,25]. Disparity-selective V1 neurons are binocular neurons whose inputs originate from both the left and right eyes [26,27]. These neurons can be of the simple- or complex-cell type [28,29]. Simple cells are able to detect disparity, because their receptive field in the left and right eyes can have different shapes (i.e. different location and strength of the ON- and OFF-subfields) [30,31] or slightly different overall positions [31]. An influential computational model of V1 disparity selectivity, the disparity-energy model, explains disparity selectivity of complex cells using the summed inputs from simple cell-like neurons [32,33]. This basic model structure has been successfully applied to describe disparity selectivity in primary visual cortex of cats [29], monkeys [34] and rodents [35], and explains certain human psychophysical data [36,37]. These findings therefore suggest a similar cortical origin of stereopsis across different mammals.
Different versions of the disparity-energy model rely on either monocular [38] or binocular [32] simple cell-like inputs. Importantly, in either model the inputs are simple cell-like, and such inputs can potentially be constructed from direct thalamo-cortical inputs to complex cells [29,38]. Hence, if and how simple cells contribute to the disparity selectivity of complex cells is still unclear. Finally, it has been suggested that even complex cells that are not selective for disparity may play a role in stereopsis. This is because the output from a disparity non-selective complex cell can be subtracted from a disparity-selective complex cell to obtain a pure disparity-sensitive signal that may be important for stereopsis [29]. Taken together, these studies indicate that the precise role of binocular and monocular cells, simple or complex, in stereopsis is still unknown.
V1 neurons can be tuned to far (uncrossed), zero or near (crossed) disparities, with a variety of tuning profiles [18,28,39]. Crucially, disparity tuning in V1 corresponds to absolute disparity tuning, but not relative disparity tuning. For example, when a stimulus with constant relative disparity between two parts of a stimulus (e.g. a disc surrounded by an annulus at different depth; figure 2a,c) is positioned at different distances in depth by adding various amounts of absolute disparity to all parts of the stimulus, V1 neurons ignore the constant relative disparity between the stimulus parts and respond based on the absolute disparity of the stimulus component that falls within their classical receptive field [43]. Thus, neurons in V1 are sensitive to absolute, but not relative disparity.
Although V1 neurons display a high degree of selectivity for absolute disparity, converging evidence suggests that they do not represent globally perceived depth. Here, the term global depth percept refers to the coherent percept of a spatially continuous shape derived from integrating disparity across the spatial extent of the stimulus [10], e.g. the percept of a cone in figure 1c or a protruding disc in figure 2a. In contrast to such global stereopsis, local stereopsis processes disparity locally, which may result in the percept of an incoherent cloud of dots wherein each dot is perceived as having its own position in depth [37]. Psychophysical [37] and neurophysiological evidence indicates that V1 is mainly involved in local, not global, stereopsis. For instance, disparity-selective V1 neurons respond selectively to the disparities of dots in random-dot stimuli in which the luminance contrasts of corresponding dots in the left and right eyes are reversed (figure 2b, left panel). In these anti-correlated random-dot stereograms, black dots in one eye appear as white dots in the other eye, and vice versa [34] (figure 2a). Crucially, and in contrast to correlated stereograms, the anti-correlated random-dot stereograms for which V1 neurons have been shown to respond selectively induce no global percept of depth in either humans or macaques [34,41,44–46]. Furthermore, one study used sine-wave grating stimuli, chosen to be larger than the neuron's receptive field [47]. Displacing the stimuli by one spatial period of the grating left the portion of the image inside the receptive field unchanged, but changed the disparity and perceived depth of the stimulus. Again, V1 neurons signalled the disparity of the local image inside the receptive field, i.e. they did not change their response following this stimulus manipulation, but did not signal the globally perceived depth of the whole stimulus. These findings indicate that V1 neurons respond to local disparities but not to global matches: V1 neurons detect disparity even when the parts of the stimuli that cover their classical receptive fields do not match. The responsiveness of V1 neurons to ‘false matches’ indicates that the stereo-correspondence problem is not yet solved at this initial stage of the visual system.
The view that V1 neurons act as local absolute disparity filters that convey information that is still too far-removed from global depth perception is further supported by the fact that the activity of V1 neurons does not correlate with monkeys’ perceptual reports during a depth-discrimination task [48] (but see [49] for an alternative explanation and [50] for a discussion). Nevertheless, and as expected from the resulting cortical blindness, lesioning V1 in macaques dramatically impairs stereoacuity [51]. Thus, although disparity representations in V1 are still rudimentary and distant from the global perceptual end product, they are nonetheless vital for depth perception, in that V1 provides disparity information that subsequent cortical regions use for further processing.
The disparity tuning characteristics of V1 neurons indicate that the initial disparity representation requires further disambiguation for it to be useful for global depth perception. Some of the transformations required to realize this goal are already performed at the next stage of the ventral pathway, area V2. For example, some V2 neurons are tuned to relative disparity, but in general the activity of V2 neurons reflects a mixture of absolute and relative disparity selectivities [52]. Interestingly, a model with a structure akin to the V1 disparity-energy model can generate relative disparity tuning curves similar to those observed in V2 [52]. This suggests that analogous computations, like those in the energy model (i.e. involving a sequence of linear and nonlinear operations), are repeated along the ventral pathway to produce neuronal tuning to increasingly complex 3D objects. Comparable designs have been proposed to explain the increasingly complex 2D-feature tuning in the ventral pathway [53].
V2 neurons additionally respond to stimulus borders defined by relative disparity [54,55]. Although these responses to disparity borders cannot be explained by pure absolute disparity selectivity, as seen in V1, they are dependent on the location within the receptive field and the edge sign, as well as sensitive to the disparities that define the edge [55]. V2 neurons can also respond to illusory depth percepts [56], and their activity correlates with monkeys' perceptual reports during a depth-discrimination task [48]. Finally, and similar to V1, lesioning V2 strongly impairs stereoacuity [51]. However, despite V2's link to perception, some evidence indicates that the stereo-correspondence problem still has not been solved at this stage [57].
These findings indicate that early visual transformations, in V1 and V2, lead to rudimentary relative disparity representations that, to a certain extent, tie in with depth perception.
3. Disparity processing in the mid-stages of the ventral visual pathway
Several neurons in area V4 respond selectively to stimuli in which absolute disparity varies [58]. Early analyses showed that tuning for absolute disparity in V4 does not differ substantially from the tuning for absolute disparity seen in early visual areas V1 and V2 [58–60]. However, other findings indicate that disparity computations in V4 extend significantly beyond those observed in earlier visual areas.
For example, V4 appears to be the first ventral-pathway area in which the stereo-correspondence problem has been partially solved: most disparity-selective V4 neurons are only weakly tuned to disparity in anti-correlated random-dot stereograms [41] (figure 2b, right panel). This finding indicates that V4 neurons are much less sensitive to the disparity of false matches within their receptive field, and respond mostly according to the global depth percept induced by the stimulus. Correspondingly, one study found that performance in a global stereopsis task, in which monkeys judged the relative depth of noisy random-dot stereograms, is impaired after bilateral removal of a part of posterior prestriate cortex that included area V4 [61].
Another distinction from early visual areas is V4's increased sensitivity to relative disparity (figure 2c,d). It has been shown that the responses of V4 neurons contain considerably more information about relative disparity compared with the responses of neurons in V2 [42]. Although relative disparity is still not fully encoded by all V4 neurons, i.e. most neurons' responses to relative disparity remain affected by the position in depth of the stimulus, the combined data from V1, V2 and V4 indicate a progressive transformation along the ventral visual pathway from encoding absolute disparity to representations of relative disparity.
One study offered a clue as to how V4's relative disparity information could lead to behaviorally relevant depth representations. Hinkle & Connor [62] showed that a significant proportion of V4 neurons are not only tuned to the orientation of bar-like stimuli in the fronto-parallel plane (i.e. the 2D image plane), but are also tuned to the orientation in depth of stimuli (defined by horizontal disparity or orientation disparity; [62]). This selectivity, for 3D orientation or slant, was often maintained across different positions in depth of the stimulus.
Nonetheless, depth encoding in V4 still appears to be relatively basic. For instance, one study suggested that V4 neurons show little evidence of depth-invariant 3D-shape selectivity: the preference of V4 neurons for convex or concave 3D structures varies with the position in depth of the stimulus, suggesting that it is not the 3D shape of these stimuli driving the neuronal responses [63] (figure 3a). Hence, V4 neurons can discriminate the orientation of small linear surfaces in depth, which can inform observers about the orientation in depth of real-world objects.
The findings thus far suggest that activity in V4 is closely related to relative-depth perception. This was further evidenced by the findings from a study by Shiozaki et al. [67], in which the authors examined how V4 activity relates to behaviour in a fine disparity discrimination task, which was based on relative rather than absolute disparity signals. They found that the information encoded by V4 neurons was nearly sufficient to support behaviour during relative-depth discrimination. V4 activity also correlated with the behavioural choices of the monkeys during task performance, and microstimulation of disparity-selective V4 neurons influenced depth-discrimination behaviour in accordance with the disparity preference of the stimulated neurons [67].
Taken together, these findings implicate V4 as an important processing stage involved in basic relative-depth perception.
Little is known about disparity processing in area TEO, the next stage of the ventral pathway. Uka et al. [68] recorded from a population of inferotemporal neurons, which included neurons from area TEO, but also from more anterior IT regions (TE) [68]. They found that in their population of neurons, more than half of the visually responsive neurons were disparity selective. One study found that monkeys performed more poorly on a global stereopsis task after bilateral removal of TEO [61]. Another study showed that lesioning parts of the temporal lobe, including area TEO, led to reduced stereoacuity [51]. However, the lesions in this study also included large parts of anterior IT, so it is unclear to what extent TEO was responsible for these visual impairments.
Although neurons in TEO are likely to be involved in some disparity-related depth computations, no study thus far has clearly demonstrated what these computations consist of, and what sets TEO apart from other ventral-pathway areas. One fMRI study hinted at some of the disparity computations in which TEO might be involved. Verhoef et al. [5] observed disparity-related activity in a posterior IT region, which overlapped with parts of ventral TEO (figure 1d). This region was preferentially activated by images of scenes or places, which suggests that scene perception may be facilitated by disparity-related depth information, and that ventral TEO has a role in this.
4. Disparity processing in the end-stages of the ventral visual pathway
Neurons near the final stage of the ventral pathway, area TE, respond to stimuli that are defined by horizontal disparity [12,68,69]. The activity of some of these neurons correlates with perceptual choices during a fine depth-discrimination task in which monkeys judge whether a stimulus is presented in front of (near) or behind (far) the plane of fixation [70]. TE neurons can also signal the orientation in depth of planar stimuli [64,71]. However, what is novel in TE neurons is that they encode gradients of relative disparities such as 3D curvature [64].
When different disparity-defined 3D shapes are presented to neurons in TE, neurons often respond selectively and retain their preferences when the stimuli are presented at different positions in depth [12] (figure 3b). Note that, although IT neurons frequently preserve their 3D-shape preference across different positions in depth, the magnitude of the differential response to the preferred and the non-preferred 3D shape may vary depending on the exact position-in-depth of the stimulus (figure 3b). This is similar to the ‘imperfect’ invariance for position-in-depth that has been observed for the relative disparity tuning or 3D-orientation tuning of V4 neurons [42,62]. Moreover, tolerance of feature tuning to identity-preserving transformations (such as varying the position in depth of a stimulus) rather than complete invariance is a common property of feature tuning in (ventral) visual cortex [72,73].
Importantly, some position-in-depth tolerant IT neurons are sensitive to curvature in depth. This means that close, but non-curved, approximations of curved stimuli elicit markedly reduced responses [64] (figure 3c). Apart from the position-in-depth of the stimulus, the 3D-structure preference of these neurons is tolerant to other identity-preserving transformations, such as positional changes of the stimulus within the neuron's receptive field, and changes in the total variation in depth of the stimulus (e.g. the amplitude of a convex shape). Finally, neurons in TE are extremely sensitive to the direction of disparity gradients. For example, convex and concave shapes of very small amplitude are easily discriminated by TE neurons.
Apart from selectivity for relatively simple 3D shapes, Yamane et al. [65] presented evidence that TE neurons encode specific spatial configurations of elementary 3D shapes. As a whole, these spatial configurations form more complex 3D shapes (figure 3d). This study also showed that the majority of TE neurons represent 3D shapes: presenting the same stimuli without 3D cues, including disparity, reduces the responses of many TE neurons (figure 3d). Thus, most TE neurons represent 3D shapes and rely, at least partly, on disparity to build this representation.
The sensitivity to 3D structure and the tolerance to various transformations that preserve the qualitative distinctions between 3D shapes, makes populations of TE neurons suitable for representing the 3D shape of real-world objects. If TE neurons contribute to representing real-world objects, their activity should be closely related to depth perception. Several lines of evidence support this view. First, the correspondence problem has been fully solved in TE: TE neurons respond to the globally perceived 3D shapes as depicted by (correlated) disparity-defined stimuli, but not to anti-correlated random-dot stereograms in which no global depth is perceived [46]. Second, the activity of 3D-shape-selective TE neurons predicts the choices made by monkeys when categorizing 3D shapes as either convex or concave [74]. Third, lesioning IT, including large parts of TE, causes serious impairments in disparity-related depth perception, such as deficits in judgements of the position in depth (near or far) of a stimulus and deficits in global stereopsis [51,61]. Finally, when monkeys are trained to categorize disparity-defined 3D shapes as either convex or concave (figure 3e), electrical microstimulation of clusters of TE neurons having convex preferences sharply increases the number of convex choices (figure 3f). Conversely, microstimulation of clusters of TE neurons possessing concave preferences greatly increases the number of concave choices. Thus, when TE neurons with a specific 3D-shape preference are electrically activated, monkeys report perceiving that specific 3D shape [66]. Taken together, these findings indicate that TE occupies a position in the hierarchy of visual areas that is close to areas where 3D-shape processing gives rise to 3D-shape perception.
It is important to note that TE might not represent 3D shape based on disparity per se. Rather, it seems likely that TE neurons often represent 3D shapes regardless of the particular cues (disparity, texture, shading) defining them. Such a convergence of disparity and other depth cues has been shown in TE for flat shapes [69], for planar surfaces tilted in depth [71], and to some degree for curved surfaces [65,75]. Thus, TE neurons derive their 3D-shape representations from multiple depth cues, of which binocular disparity is but one.
Although we have treated TE as a single entity, this area is actually large and probably comprises multiple regions with distinct functional specializations [23]. Consistent with this view, several studies have shown that disparity-sensitive neurons are mostly concentrated in the ventral bank of the superior temporal sulcus (STSv; figure 4) [5,65,76]. By contrast, the temporal convexity (TEd) contains far fewer disparity-sensitive neurons. The different functional specializations of STSv and TEd are consistent with a modular organization of IT, as has been suggested previously in relation to IT's specialized representations for faces, places, colour, bodies and disparity [5,23,77–80].
5. Conclusion and open questions
Binocular disparity activates many regions along the posterior–anterior axis of the ventral visual pathway [5] (figure 1d,e). Disparity processing starts in V1, where absolute disparities are computed from the local images that fall within the receptive fields of binocular neurons. The absolute disparity information computed by V1 neurons is subsequently transmitted to regions in both the ventral and the dorsal pathway. For example, it is assumed that regions in the dorsal pathway control vergence eye movements—the purpose of which is to bring left and right eye images into registration—using the absolute disparity information conveyed by V1 neurons [40,81]. Hence, the V1 absolute disparity representation is a multipurpose and flexible representation that feeds into both the ventral and the dorsal visual pathways, wherein disparity is used for somewhat different purposes.
Further down the ventral pathway, however, disparity representations become increasingly based on relative, compared to absolute, disparity (figure 4). The relative disparity information initially appears in an elementary form (V2), but supplies the basis for complex 3D-shape representations once the disparity information enters IT. Neurons in IT, likely aided by their larger receptive fields, can integrate relative disparity information across larger regions of the visual field, thereby providing the degree of integration necessary for selectivity for curved 3D shapes, which consist of smooth gradients of disparity [12,65].
Along the ventral pathway, the disparity information is combined with depth information from other cues (e.g. texture, shading), eventually producing reasonably cue-invariant 3D-shape representations in IT. One should bear in mind, however, that depth-cue convergence could occur in ventral-pathway regions prior to IT. This can happen in different ways [82]. First, an area might contain neurons that are tuned to depth such that each neuron uses a different depth cue. Second, neurons within an area may encode depth through various depth cues, but with a different tuning for each depth cue. For example, neurons in dorsal-pathway area MT can be selective to 3D-surface orientation (tilt) as defined by velocity, disparity and texture gradients, but their tilt preference across these different depth cues is not correlated [83]. Third, neurons within an area may have a similar depth tuning for different depth cues. This type of depth-cue convergence has been observed in IT (see above) and, to a certain degree, for 3D-orientation tuning in the caudal intraparietal area in the dorsal pathway [84,85]. Importantly, little is known about depth-cue convergence in ventral-pathway areas prior to IT. Findings from one fMRI study suggest that V4 may encode depth from texture or shading in addition to depth from disparity [86], but to our knowledge no study has examined simultaneous tuning for different depth cues at the single-neuron level in V4. Note, however, that depth-cue convergence may not be necessary to achieve a multi-cue depth representation. For instance, it is conceivable that the activity of different neurons (in different areas), each encoding depth using a different depth cue, is combined in a distributed code to represent depth in all its aspects. Hence, more studies are needed to elucidate where and how different depth cues are combined in the ventral pathway and if this convergence facilitates depth encoding.
Another important unresolved question is the degree to which disparity contributes to well-studied inferotemporal representations such as those for faces [77] or body parts [87]. It has been shown that the face patches strongly overlap with regions activated by near (crossed) disparities [5], but the functional consequences of this overlap for face encoding by IT neurons have not yet been studied. Furthermore, disparity-activated regions are found throughout IT, even in some posterior scene patches [5], suggesting that disparity contributes to a variety of visual representations in IT.
Concurrent with the increasingly complex depth representations, disparity-related activity in the ventral pathway becomes progressively tied to global depth perception. This is evidenced by the observation that manipulating the activity of disparity-selective neurons in the ventral pathway can strongly influence behaviour during perceptual tasks [66,67]. Moreover, whereas neurons in area V1 respond selectively to the disparity of non-corresponding images inside their receptive fields, neurons in more anterior areas of the ventral pathway gradually become unresponsive to these false matches, such that neurons in IT respond only according to global percepts. Note, however, that even V1 neurons attenuate their responses to anti-correlated random-dot stereograms [34]. This attenuation becomes more and more pronounced further along the ventral pathway, until anti-correlated random-dot stereograms stop modulating responses entirely in IT [46]. This could mean that more anterior areas assist in reducing responses to false matches in earlier visual areas through the numerous feedback connections that exist between the different areas of the ventral pathway. The weakened responses to false matches in the early visual areas will in turn attenuate some of the incorrect solutions in later areas. Eventually the global solution, which matches throughout the visual field, will emerge and be perceived. In this view, solving the stereo-correspondence problem goes hand-in-hand with the formation of depth representations. It has also been suggested that the highly recurrent processing that is required for this purpose underlies other visual computations in the ventral visual pathway [23]. However, there is evidence against such a view, favouring a feed-forward solution to the stereo-correspondence problem. For example, not all disparity tuning to false matches is attenuated in V1 [47] and the disparity tuning of V4 responses to anti-correlated random-dot stereograms is already reduced at response onset [41]. These findings suggest that no feedback is necessary to attenuate disparity tuning to false matches. Furthermore, models with no feedback requirements have been proposed that can account for the reduced disparity selectivity of V1 responses to anti-correlated random-dot stereograms [38] (see also [88,33]). Hence, an important remaining question is how the stereo-correspondence problem is solved in the ventral pathway.
We have reviewed how disparity-based depth representations evolve along the ventral pathway, and have focused on the areas that comprise the ventral pathway. Nonetheless, other areas are likely to play a role in the way the ventral pathway achieves its depth representations. For example, the middle temporal area MT is reciprocally connected to area V4, and MT has been implicated in coarse depth perception [89]. In addition, the anterior intraparietal area, which is anatomically and functionally connected to STSv [90–92], encodes disparity-defined 3D shapes and has been linked to 3D-shape perception [93–95]. This does not mean that disparity-selective dorsal-pathway activity originates from ventral-pathway activity (disparity selectivity in the dorsal pathway likely originates from area V1, V2 [20,96,97] and from V3a [98]), or vice versa. Indeed, both pathways appear to process disparity in parallel. Instead, the anatomical and functional connections between disparity-sensitive areas in both the ventral and the dorsal visual pathways suggest that under certain circumstances these areas interact with each other to facilitate depth perception. Finally, anterior IT regions, such as STSv, project to the ventro-lateral prefrontal cortex (VLPFC), which is known to be activated by disparity-defined stimuli [5,99]. However, the role of VLPFC in depth perception is still unknown. Further research is needed to understand how and when other areas interact with those in the ventral pathway.
Acknowledgements
We thank Steve Raiguel for comments on an earlier version of the manuscript.
Competing interests
We have no competing interests.
Funding
B.-E.V. is a postdoctoral research fellow of the Flemish fund for scientific research (FWO).
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