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

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theories have proposed that a geometric module guides reorienting behaviour<br />

(Cheng, 1986; Gallistel, 1990).<br />

The existence <strong>of</strong> a geometric module has been proposed because different kinds<br />

<strong>of</strong> results indicate that the processing <strong>of</strong> geometric cues is mandatory. First, in some<br />

cases agents continue to make rotational errors (i.e., the agent does not go to the<br />

goal location, but goes instead to an incorrect location that is geometrically identical<br />

to the goal location) even when a feature disambiguates the correct corner<br />

(Cheng, 1986; Hermer & Spelke, 1994). Second, when features are removed following<br />

training, agents typically revert to choosing both <strong>of</strong> the geometrically correct<br />

locations (Kelly et al., 1998; Sovrano et al., 2003). Third, when features are moved,<br />

agents generate behaviours that indicate that both types <strong>of</strong> cues were processed<br />

(Brown, Spetch, & Hurd, 2007; Kelly, Spetch, & Heth, 1998).<br />

Recently, some researchers have begun to question the existence <strong>of</strong> geometric<br />

modules. One reason for this is that the most compelling evidence for claims<br />

<strong>of</strong> modularity comes from neuroscience (Dawson, 1998; Fodor, 1983), but such<br />

evidence about the modularity <strong>of</strong> geometry in the reorientation task is admittedly<br />

sparse (Cheng & Newcombe, 2005). This has led some researchers to propose<br />

alternative notions <strong>of</strong> modularity when explaining reorientation task regularities<br />

(Cheng, 2005, 2008; Cheng & Newcombe, 2005).<br />

Still other researchers have explored how to abandon the notion <strong>of</strong> the geometric<br />

module altogether. They have proceeded by creating models that produce the<br />

main findings from the reorientation task, but they do so without using a geometric<br />

module. A modern perceptron that uses the logistic activation function has been<br />

shown to provide just such a model (Dawson et al., 2010).<br />

The perceptrons used by Dawson et al. (2010) used a single output unit that,<br />

when the perceptron was “placed” in the original arena, was trained to turn on to<br />

the goal location and turn <strong>of</strong>f to all <strong>of</strong> the other locations. A set <strong>of</strong> input units was<br />

used to represent the various cues—featural and geometric—available at each location.<br />

Both feature cues and geometric cues were treated in an identical fashion by<br />

the network; no geometric module was built into it.<br />

After training, the perceptron was “placed” into a new arena; this approach<br />

was used to simulate the standard variations <strong>of</strong> the reorientation task in which geometric<br />

cues and feature cues could be placed in conflict. In the new arena, the perceptron<br />

was “shown” all <strong>of</strong> the possible goal locations by activating its input units<br />

with the features available at each location. The resulting output unit activity was<br />

interpreted as representing the likelihood that there was a reward at any <strong>of</strong> the locations<br />

in the new arena.<br />

The results <strong>of</strong> the Dawson et al. (2010) simulations replicated the standard reorientation<br />

task findings that have been used to argue for the existence <strong>of</strong> a geometric<br />

module. However, this was accomplished without using such a module. These<br />

194 Chapter 4

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