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Mind, Body, World- Foundations of Cognitive Science, 2013a

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element y, seen at time t + 1, is called a motion correspondence match. However, the<br />

assignment <strong>of</strong> motion correspondence matches is underdetermined. This is illustrated<br />

in Figure 8-7 as a simple apparent motion stimulus in which two squares<br />

(dashed outlines) are presented at one time, and then later presented in different<br />

locations (solid outlines). For this display there are two logical sets <strong>of</strong> motion correspondence<br />

matches that can be assigned, shown in B and C <strong>of</strong> the figure. Both<br />

sets <strong>of</strong> matches are consistent with the display, but they represent radically different<br />

interpretations <strong>of</strong> the identities <strong>of</strong> the elements over time. Human observers <strong>of</strong><br />

this display will invariably experience it as Figure 8-7B, and never as Figure 8-7C.<br />

Why is this interpretation preferred over the other one, which seems just as logically<br />

plausible?<br />

The natural computation approach answers this question by claiming that the<br />

interpretation illustrated in Figure 8-7B is consistent with additional natural constraints,<br />

while the interpretation in Figure 8-7C is not. A number <strong>of</strong> different natural<br />

constraints on the motion correspondence problem have been identified and then<br />

incorporated into computer simulations <strong>of</strong> motion perception (Dawson, 1987, 1991;<br />

Dawson, Nevin-Meadows, & Wright, 1994; Dawson & Pylyshyn, 1988; Dawson & Wright,<br />

1989, 1994; Ullman, 1979).<br />

A<br />

B<br />

C<br />

Figure 8-7. The motion correspondence problem.<br />

One such constraint is called the nearest neighbour principle. The visual system<br />

prefers to assign correspondence matches that represent short element displacements<br />

(Burt & Sperling, 1981; Ullman, 1979). For example, the two motion correspondence<br />

matches in Figure 8-7B are shorter than the two in Figure 8-7C; they are<br />

therefore more consistent with the nearest neighbour principle.<br />

376 Chapter 8

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