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popper-logic-scientific-discovery

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314<br />

new appendices<br />

statements’;* 1 that is to say, that they are a particular kind of ‘pseudostatement’.<br />

This attempt to solve the problem (the solution seems to me to be<br />

verbal anyway) shares with all the older attempts, such as apriorism,<br />

conventionalism, etc. a certain unfounded assumption; it is the assumption<br />

that all genuine statements must be, in principle, completely<br />

decidable, i.e. verifiable and falsifiable; more precisely, that for all genuine<br />

statements, an (ultimate) empirical verification, and an (ultimate)<br />

empirical falsification must both be <strong>logic</strong>ally possible.<br />

If this assumption is dropped, then it becomes possible to resolve in<br />

a simple way the contradiction which constitutes the problem of<br />

induction. We can, quite consistently, interpret natural laws or theories<br />

as genuine statements which are partially decidable, i.e. which are, for<br />

<strong>logic</strong>al reasons, not verifiable but, in an asymmetrical way, falsifiable only: they<br />

are statements which are tested by being submitted to systematic<br />

attempts to falsify them.<br />

The solution suggested here has the advantage of preparing the way<br />

also for a solution of the second and more fundamental of two problems<br />

of the theory of knowledge (or of the theory of the empirical<br />

method); I have in mind the following:<br />

(2) Main Problem. This, the problem of demarcation (Kant’s problem of the<br />

limits of <strong>scientific</strong> knowledge) may be defined as the problem of finding<br />

a criterion by which we can distinguish between assertions (statements,<br />

systems of statements) which belong to the empirical sciences,<br />

and assertions which may be described as ‘metaphysical’.<br />

According to a solution proposed by Wittgenstein, 2 this demarcation<br />

is to be achieved with the help of the idea of ‘meaning’ or ‘sense’:<br />

every meaningful or senseful proposition must be a truth function of<br />

‘atomic’ propositions, i.e., it must be <strong>logic</strong>ally completely reducible to<br />

(or deducible from) singular observation statements. If some alleged<br />

* 1 In order to get Schlick’s intended meaning, it might be better to say ‘rules for the<br />

formation or transformation of statements’. The German reads: ‘Anweisungen zur Bildung von<br />

Aussagen’. Here ‘Anweisungen’ may be translated, clearly, by ‘rules’; but ‘Bildung’ had, at that<br />

time, hardly yet any of the technical connotations which have since led to the clear<br />

differentiation between the ‘formation’ and the ‘transformation’ of statements.<br />

2 Wittgenstein, Tractatus Logico-Philosophicus (1922).

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