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Analytic Corrigibility Empirical Excluded Gasking Logic Math Mathematics Middle Philosophy Proposition Science Technepisteme
I attempt my own answer largely based on Douglas Gaskings concept of “incorrigibility”, which he uses to distinguish the non-empirical from the empirical. (Generally, something is corrigible if it can be subjected to revision or correction.) The focus is mainly on the *propositions* of maths (but not necessarily the principles or laws which govern it), and then on logic. I argue that based on “(…
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