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

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In the Jacquard loom, punched cards control processes that operate on local<br />

components <strong>of</strong> the “expression” being weaved. The same is true <strong>of</strong> the physical<br />

symbol systems. Physical symbol systems are finite devices that are capable <strong>of</strong> producing<br />

an infinite variety <strong>of</strong> potential behaviour. This is possible because the operations<br />

<strong>of</strong> a physical symbol system are recursive. However, this explanation is not<br />

complete. In addition, the rules <strong>of</strong> a physical symbol system are local or componential,<br />

in the sense that they act on local components <strong>of</strong> an expression, not on the<br />

expression as a whole.<br />

For instance, one definition <strong>of</strong> a language is the set <strong>of</strong> all <strong>of</strong> its grammatical<br />

expressions (Chomsky, 1957). Given this definition, it is logically possible to treat<br />

each expression in the set as an unanalyzed whole to which some operation could<br />

be applied. This is one way to interpret a behaviourist theory <strong>of</strong> language (Skinner,<br />

1957): each expression in the set is a holistic verbal behaviour whose likelihood <strong>of</strong><br />

being produced is a result <strong>of</strong> reinforcement and stimulus control <strong>of</strong> the expression<br />

as a whole.<br />

However, physical symbol systems do not treat expressions as unanalyzed<br />

wholes. Instead, the recursive rules <strong>of</strong> a physical symbol system are sensitive to the<br />

atomic symbols from which expressions are composed. We saw this previously in<br />

the example <strong>of</strong> context-free grammars that were used to construct the phrase markers<br />

<strong>of</strong> Figures 3-6 and 3-7. The rules in such grammars do not process whole phrase<br />

markers, but instead operate on the different components (e.g., nodes like S, N, VP)<br />

from which a complete phrase marker is constructed.<br />

The advantage <strong>of</strong> operating on symbolic components, and not on whole expressions,<br />

is that one can use a sequence <strong>of</strong> very basic operations—writing, changing,<br />

erasing, or copying a symbol—to create an overall effect <strong>of</strong> far greater scope than<br />

might be expected. As Henry Ford said, nothing is particularly hard if you divide<br />

it into small jobs. We saw the importance <strong>of</strong> this in Chapter 2 when we discussed<br />

Leibniz’ mill (Leibniz, 1902), the Chinese room (Searle, 1980), and the discharging<br />

<strong>of</strong> homunculi (Dennett, 1978). In a materialist account <strong>of</strong> cognition, thought is produced<br />

by a set <strong>of</strong> apparently simple, mindless, unintelligent actions—the primitives<br />

that make up the architecture.<br />

The small jobs carried out by a physical symbol system reveal that such a<br />

system has a dual nature (Haugeland, 1985). On the one hand, symbol manipulations<br />

are purely syntactic—they depend upon identifying a symbol’s type, and not<br />

upon semantically interpreting what the symbol stands for. On the other hand, a<br />

physical symbol system’s manipulations are semantic—symbol manipulations preserve<br />

meanings, and can be used to derive new, sensible interpretations.<br />

Interpreted formal tokens lead two lives: syntactical lives, in which they are meaningless<br />

markers, moved according to the rules <strong>of</strong> some self-contained game; and<br />

Elements <strong>of</strong> Classical <strong>Cognitive</strong> <strong>Science</strong> 79

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