From empirical point of view, it is obvious today that our knowledge about visual areas of the brain can enhance our ability to predict illusory experiences (
40). However, two arguments will be presented in the following sections that support the role of a top-down strategy in identifying the common neural processes inferred from perceptual principles proposed by psychological theories of illusions:
Argument 2.2.1: the concept of context-sensitivity indicates that different parts of the brain may be involved in the formation of a psychological state. For example, the C-fiber activation (N) may be the core element of “pain” perception (M) but other parts of the brain (N1, N2 …) may be active at the same time and perhaps contribute to the perception of the “pain” (
41,
42). The concept of context-sensitivity is consistent with the recent supporting evidence based on MEG recordings (
19). It has been demonstrated that spatio-temporal activity pattern of certain brain areas is correlated with geometric-optical illusions. Such a technology by which one can reveal the unfolding activity of the brain areas over time in fact supports the notion of context-sensitivity with regard to the realization of perceptual phenomena such as geometric-optical illusions.
Argument 2.2.2: the relationship between the mental states and their neural realizers may follow a many-one pattern of realization (
43). Such patterns represent the contribution of a neural state such as “N” to the realization of a number of different mental states such as m1, m2, m3 etc. For example, “N” (that can be a functional unit such as a neuron or a neural circuit etc.) may contribute to the perception of brightness (M) and/or to that of illusory representations (M1, M2, …) in two or more drastically different geometrical configurations. The concept of many-one pattern of realization is consistent with the notion that holding a one-one relationship between a functional unit in the brain and a mental state as a general rule does not seem to be a plausible approach to the investigation of the neural basis of illusions. In fact, considering that a functional unit in the brain may contribute to the realization of various mental phenomena, it would be a very difficult task to predict which mental phenomena may be realized just by looking at the activity of a functional unit in the brain or in fact via a bottom-up strategy of research. For example, it would be very unlikely that a neuroscientist hypothesizes that a specific neural process would mediate the illusory representations of two or more configurations with quite different geometrical features (e.g. Muller-Lyer and Titchener or Muller-Lyer, Poggendorff and ZOllner configurations) before potential common perceptual processes were demonstrated at the psychological level (
28,
36).
Thus, a bottom-up strategy imposes some limitations on the investigation of the neural basis of various perceptual and cognitive phenomena including geometric-optical illusions (cf 24 for the application of the second argument on subjects other than geometric-optical illusions). It is important to note that diverse geometrical features of various geometric-optical configurations could deceivingly suggest the examination of different neural processes or brain areas as potential realizers of illusory representations for each configuration if a bottom-up strategy were adopted. A top-down approach to the investigation of illusions does not impose such limitations as it may provide an opportunity for neuroscientists to see which neural state may satisfy the function for the realization of common perceptual processes derived from the principles of psychological (or any computational) theories of illusions. Thus, equipped with such theories, it would be much easier for a neuroscientist to discover the neural basis of perceptual processes that mediate illusions in such drastically different geometrical configurations. Therefore, a reasonable approach should be based on the notion that different brain areas may serve as a functional unit that contributes to the formation of some phenomena (e.g. geometric-optical illusions), while it may have other functions as well. This view clearly prescribes a top-down approach to the investigation of geometric-optical illusions. A strategy that begins with the theoretical formulation of perceptual principles from which experimental variables can be derived and their correlation with the relevant neural processes can be tested in various brain areas.
The neural realization of such perceptual processes potentially reflected in the principles of a unifying theory is conceivable based on the neurophysiological findings in the past century (
44). At this level, although different geometrical features of various configurations (e.g. straight vs. curved lines etc.) may recruit distinct neural processes, the hierarchical model proposed by Hubel and Wiesel (
44) provides a conceptual framework to understand the mechanism of neural integration prior to the realization of an illusory representation from such distinct configurations. According to this model, the convergence of cells in the visual areas of the brain is associated with the changes in their response profile on the way up in the hierarchy. As a result, the cells of higher order respond to more abstract features of the stimuli. Thus, the model can theoretically close the gap between the neurophysiological and perceptual analyzers proposed by Julesz and Schumers (
24). In addition, the principles of a computational theory can be open to the realization of an illusory representation by the neural layers that are free from anatomical constraints required for the representation of the configuration itself (
35). Therefore, the illusions can be an outcome of higher level neural activities that realize a set of computational processes. In other words, the common perceptual processes that are reflected in experimental variables (i.e. empty space/contrast, oblique intersections etc.) may mediate the formation of various illusions with distinct geometrical features (e.g. straight line in Muller-Lyer vs. curved line in Titchener illusions) as illustrated in
Figure 3. Such an illusory perception of various geometric-optical configurations may be mediated by higher level neural computations in visual cortex or beyond (
18).