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Mind-Object Identity: A Solution to the Hard Problem. [PDF]
Front Psychol, 2019 Manzotti R.
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Sinning against nature: the theory of background conditions. [PDF]
J Med Ethics, 2006 Blackford R.
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Quantitative methods in psychology: inevitable and useless. [PDF]
Front Psychol, 2010 Toomela A.
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Hume on Principles and Perceptual Ability
The Journal of Aesthetics and Art Criticism, 1979 openaire +1 more source
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Journal of Philosophical Logic, 1997
Let FA be the extension of second-order logic with the so-called Hume's principle HP, i.e. the claim that the number of a concept \(F\) is equal to the number of a concept \(G\) iff \(F\) and \(G\) are equinumerous (i.e. there is a bijection between the collection of objects falling under \(F\) and those falling under \(G\)).
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Let FA be the extension of second-order logic with the so-called Hume's principle HP, i.e. the claim that the number of a concept \(F\) is equal to the number of a concept \(G\) iff \(F\) and \(G\) are equinumerous (i.e. there is a bijection between the collection of objects falling under \(F\) and those falling under \(G\)).
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Hume’s principle: a plea for austerity
Synthese, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Religious Studies, 1995
In such a chain too, or succession of objects, each part is caused by that which preceded it, and causes that which succeeds it. Where then is the difficulty? But the WHOLE, you say, wants a cause. I answer, that the uniting of these parts into a whole, like the uniting of several distinct counties into one kingdom, or several distinct members into one
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In such a chain too, or succession of objects, each part is caused by that which preceded it, and causes that which succeeds it. Where then is the difficulty? But the WHOLE, you say, wants a cause. I answer, that the uniting of these parts into a whole, like the uniting of several distinct counties into one kingdom, or several distinct members into one
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2019
Beginning in Grundgesetze §53, Frege presents proofs of a set of theorems known to encompass the Peano-Dedekind axioms for arithmetic. The initial part of Frege’s deductive development of arithmetic, to theorems (32) and (49), contains fully formal proofs that had merely been sketched out in Grundlagen.
Robert C. May, Kai F. Wehmeier
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Beginning in Grundgesetze §53, Frege presents proofs of a set of theorems known to encompass the Peano-Dedekind axioms for arithmetic. The initial part of Frege’s deductive development of arithmetic, to theorems (32) and (49), contains fully formal proofs that had merely been sketched out in Grundlagen.
Robert C. May, Kai F. Wehmeier
openaire +1 more source