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wish to carve up Being into its constituent parts, the very first division we must
make is between the finite and the infinite.
Aquinas too had talked of Being, but he understood it in a different way. Each
kind of thing had its own kind of being: for a living thing, for instance, to be was
the same as to be alive; and so among living things there were as many different
types of being as there were different types of life. This did not imply that the
verb ‘to be’ had a different meaning when it was applied to different kinds of
thing. When we say that robins are birds and herrings are fish, we are not making
a pun with the word ‘are’. The verb ‘to be’, in Aquinas’ terms, was neither
equivocal, like a pun, nor univocal, like a straightforward predicate such as ‘yel-
low’; it was analogous. In this it resembled a word like ‘good’. We can speak of
good strawberries and good knives without punning on ‘good’, even though the
qualities that make a strawberry good are quite different from those that make a
knife good. Similarly we can speak, without equivocation, of the being of many
different kinds of thing, even though what their being consists of differs from
case to case.
Scotus disagreed with Aquinas here. For him ‘being’ was not analogous, but
univocal: it had exactly the same meaning no matter what it was applied to.
It meant the same whether it was applied to God or to a flea. It was, in fact,
a disjunctive predicate. If you listed all possible predicates from A to Z, then the
verb ‘to be’ was equivalent to ‘to be A or B or C . . . or Z’. The meaning of ‘to
be’, therefore, depended on the content of all the predicates; it did not in any
way depend on the subject of the sentence in which it occurred. A predicate must
be univocal, Scotus argued, if one is to be able to apply to it the principle of non-
contradiction, and make use of it in deductive arguments.
Being, for Scotus, includes the Infinite. How does he know? How can he
establish that, among the things that there are, is an infinite God? He offers a
number of proofs, which at first sight resemble those of Aquinas. One proof, for
instance, makes use of the concept of causality to prove the existence of a First
Cause. Suppose that we have something capable of being brought into existence.
What could bring it into existence? It must be something, because nothing can-
not cause anything. It must be something other than itself, for nothing can cause
itself. Let us call that something else A. Is A itself caused? If not, it is a First Cause.
If it is, let its cause be B. We can repeat the same argument with B. Then either
we go on for ever, which is impossible, or we reach an absolute First Cause.
It might be thought that Scotus could say, at this point, ‘and that is what all
men call God’. But no: unlike Aquinas, who took as his starting point the actual
existence of causal sequences in the world, Scotus began simply with the possibil-
ity of causation. So the argument up to this point has proved only the possibility
of a first cause: we still need to prove that it actually exists. Scotus in fact goes
one better and proves that it must exist. The proof is quite short. A first cause,
by definition, cannot be brought into existence by anything else; so either it just
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