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Christian Thomas Kohl The Metaphysical Foundations of Buddhism and Modern Science

Christian Thomas Kohl The Metaphysical Foundations of Buddhism and Modern Science

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occasions, can be validly used to suggest categories applying to the<br />

connectedness <strong>of</strong> all occasions in nature. A great deal <strong>of</strong> confused<br />

philosophical thought has its origin in obliviousness to the fact that the<br />

relevance <strong>of</strong> evidence is dictated by theory. For you cannot prove a<br />

theory by evidence which that theory dismisses as irrelevant. This is also<br />

the reason that in any science which has failed to produce any theory<br />

with a sufficient scope <strong>of</strong> application, progress is necessarily very slow.<br />

It is impossible to know what to look for, <strong>and</strong> how to connect the<br />

sporadic observations. Philosophical discussion in the absence <strong>of</strong> a theory<br />

has no criterion <strong>of</strong> the validity <strong>of</strong> evidence. For example, Hume assumes<br />

that his doctrine <strong>of</strong> association holds for all types <strong>of</strong> impressions <strong>of</strong><br />

sensation <strong>and</strong> <strong>of</strong> ideas <strong>of</strong> them indiscriminately. This assumption is part<br />

<strong>of</strong> his theory. In divorce from the theory, a separate appeal to<br />

experience is required for each type <strong>of</strong> impression, for example, tastes,<br />

sounds, sights, etc., <strong>and</strong> likewise, not only for the association <strong>of</strong> tastes<br />

inter se <strong>and</strong> <strong>of</strong> sounds inter se, but for the associations <strong>of</strong> tastes with<br />

sounds, <strong>and</strong> so on for every possible type, <strong>and</strong> for every possible<br />

conjunction <strong>of</strong> types.<br />

To sum up this preface, every method is a happy simplification. But only<br />

truths <strong>of</strong> a congenial type can be investigated by any one method, or<br />

stated in the terms dictated by the method. For every simplification is<br />

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