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Chapter 2. Prehension

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A<br />

<strong>Chapter</strong> 4 - Planning of <strong>Prehension</strong> 85<br />

Chosen B Chosen<br />

Opposition<br />

R<br />

A Opposition<br />

Surface Object Amount Task<br />

length width force mecision<br />

Figure 4.8 Choosing an opposition space from task and object<br />

properties using neural networks. A. Network architecture showing<br />

four input units, four hidden units, and one output unit. B.<br />

Weights between network elements. Black squares are negative<br />

weights, white squares are positive weights. The size of the square<br />

is proportional to the magnitude of the weight. Grey is threshold.<br />

The leftmost column shows weights from the surface length input<br />

to the hidden layer, etc. The topmost row represents the weights<br />

from the hidden layer to the output unit (from Iberall, 1988).<br />

mapping forces the modeller to be more careful about defining terms,<br />

and makes explicit just what the information is that is required in order<br />

to deduce the appropriate grasp. In addition, 'what-if' questions can<br />

be asked, and patterns or sequences among grasps can be explored.<br />

An alternative approach for choosing oppositions is to use a neural<br />

network (See Appendix C for a more detailed explanation of artificial<br />

neural networks). In contrast to expert systems, the inputs (object and<br />

task requirements) and outputs (oppositions) are characterized but the<br />

network learns the mapping rules without their being ma& explicit.<br />

Iberall(l988) used a simulated neural network to chose an opposition<br />

for a given set of task requirements. As seen on the left of Figure 4.8,<br />

salient task features included two perceived intrinsic object properties

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