Uit: Language in Thought and Action, door S.I. Hayakawa.
Chapter 10
Chasing Oneself in Verbal Circles
In other words, the kind of "thinking" we must be extremely wary of is that
which never leaves the higher verbal levels of abstraction, the kind that
never points down the abstraction ladder to lower levels of abstraction and from
there to the extensional world:
Of course it is possible to talk meaningfully about democracy, as
Jefferson and Lincoln have done, as Frederick Jackson Turner does in The
Frontier in American History (1950), as Karl R. Popper does in The Open
Society and Its Enemies (1950), as T. V. Smith and Eduard Lindeman do in
The Democratic Way of Life (1939) - to name only the first examples that
come to mind. The trouble with speakers who never leave the higher levels of
abstraction is not only that their audiences fail to notice when they are saying
something and when they are not; but also that they themselves lose their
ability to discriminate. Never coming down to earth, they frequently chase
themselves around in verbal circles, unaware that they are making meaningless
noises.
This is by no means to say that we must never make
extensionally meaningless noises. When we use directive language, when we talk
about the future, when we utter ritual language or engage in social
conversation, we often make utterances that have no extensional verifiability.
It must not be overlooked that our highest ratiocinative and imaginative powers
are derived from the fact that symbols are independent of things symbolized, so
that we are free not only to go quickly from low to extremely high levels of
abstraction (from "canned peas" to "groceries" to "commodities" to "national
wealth") and to manipulate symbols even when the things they stand for cannot be
so manipulated ("If all the freight cars in the country were hooked up to each
other in one long line. . ."), but we are also free to manufacture symbols at
will even if they stand only for abstractions made from other abstractions and
not for anything in the extensional world. Mathematicians, for example, often
play with symbols that have no extensional content, just to find out what can be
done with them; this is called "pure mathematics." And pure mathematics is far
from being a useless pastime, because mathematical systems that are elaborated
with no extensional applications in mind often prove to be applicable later in
useful and unforeseen ways. But when mathematicians deal with extensionally
meaningless symbols, they usually know what they are doing. We likewise must
know what we are doing.
Nevertheless, all of us (including mathematicians), when we
speak the language of everyday life, often make meaningless noises without
knowing that we are doing so. We have already seen what confusions this can lead
to. The fundamental purpose of the abstraction ladder, as shown in both this
chapter and the next, is to make us aware of the process of abstracting.
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