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popper-logic-scientific-discovery

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corroboration, or how a theory stands up to tests 267<br />

rules; for instance the rule that we shall not continue to accord a<br />

positive degree of corroboration to a theory which has been falsified<br />

by an inter-subjectively testable experiment based upon a falsifying<br />

hypothesis (cf. sections 8 and 22). (We may, however, under certain<br />

circumstances accord a positive degree of corroboration to another<br />

theory, even though it follows a kindred line of thought. An example<br />

is Einstein’s photon theory, with its kinship to Newton’s corpuscular<br />

theory of light.) In general we regard an inter-subjectively testable<br />

falsification as final (provided it is well tested): this is the way in<br />

which the asymmetry between verification and falsification of theories<br />

makes itself felt. Each of these methodo<strong>logic</strong>al points contributes<br />

in its own peculiar way to the historical development of science as a<br />

process of step by step approximations. A corroborative appraisal<br />

made at a later date—that is, an appraisal made after new basic statements<br />

have been added to those already accepted—can replace a positive<br />

degree of corroboration by a negative one, but not vice versa. And<br />

although I believe that in the history of science it is always the theory<br />

and not the experiment, always the idea and not the observation,<br />

which opens up the way to new knowledge, I also believe that it is<br />

always the experiment which saves us from following a track that<br />

leads nowhere: which helps us out of the rut, and which challenges<br />

us to find a new way.<br />

Thus the degree of falsifiability or of simplicity of a theory enters<br />

into the appraisal of its corroboration. And this appraisal may be<br />

regarded as one of the <strong>logic</strong>al relations between the theory and the<br />

accepted basic statements: as an appraisal that takes into consideration<br />

the severity of the tests to which the theory has been<br />

subjected.<br />

we can compare degrees of corroboration (for example, those of Newton’s and of Einstein’s<br />

theory of gravity). Moreover, this definition makes it even possible to attribute<br />

numerical degrees of corroboration to statistical hypotheses, and perhaps even to other<br />

statements provided we can attribute degrees of (absolute and relative) <strong>logic</strong>al probability<br />

to them and to the evidence statements. See also appendix *ix.

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