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264<br />

some structural components of a theory of experience<br />

82 THE POSITIVE THEORY OF CORROBORATION: HOW<br />

A HYPOTHESIS MAY ‘PROVE ITS METTLE’<br />

Cannot the objections I have just been advancing against the probability<br />

theory of induction be turned, perhaps, against my own view? It<br />

might well seem that they can; for these objections are based on the<br />

idea of an appraisal. And clearly, I have to use this idea too. I speak of the<br />

‘corroboration’ of a theory; and corroboration can only be expressed as an<br />

appraisal. (In this respect there is no difference between corroboration<br />

and probability.) Moreover, I too hold that hypotheses cannot be<br />

asserted to be ‘true’ statements, but that they are ‘provisional conjectures’<br />

(or something of the sort); and this view, too, can only be<br />

expressed by way of an appraisal of these hypotheses.<br />

The second part of this objection can easily be answered. The<br />

appraisal of hypotheses which indeed I am compelled to make use of,<br />

and which describes them as ‘provisional conjectures’ (or something<br />

of the sort) has the status of a tautology. Thus it does not give rise to<br />

difficulties of the type to which inductive <strong>logic</strong> gives rise. For this<br />

description only paraphrases or interprets the assertion (to which it is<br />

equivalent by definition) that strictly universal statements, i.e. theories,<br />

cannot be derived from singular statements.<br />

The position is similar as regards the first part of the objection which<br />

concerns appraisals stating that a theory is corroborated. The appraisal<br />

of the corroboration is not a hypothesis, but can be derived if we are<br />

given the theory as well as the accepted basic statements. It asserts the<br />

fact that these basic statements do not contradict the theory, and it does<br />

this with due regard to the degree of testability of the theory, and to<br />

the severity of the tests to which the theory has been subjected, up to a<br />

stated period of time.<br />

We say that a theory is ‘corroborated’ so long as it stands up to these<br />

tests. The appraisal which asserts corroboration (the corroborative<br />

appraisal) establishes certain fundamental relations, viz. compatibility<br />

and incompatibility. We regard incompatibility as falsification of the<br />

theory. But compatibility alone must not make us attribute to the theory<br />

a positive degree of corroboration: the mere fact that a theory has<br />

not yet been falsified can obviously not be regarded as sufficient. For<br />

nothing is easier than to construct any number of theoretical systems

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