Difference between revisions of "Directory:Logic Museum/Ockham/Summa Logicae I 1-7"
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quem resolvitur propositio, ut praedicatum et de quo praedicatur, vel apposito vel diviso esse vel non esse". | quem resolvitur propositio, ut praedicatum et de quo praedicatur, vel apposito vel diviso esse vel non esse". | ||
| − | || All those who treat logic try to show that arguments are put together out of propositions and propositions out of terms. Whence a term is nothing else but a proximate part of a proposition. For, defining a term in Prior Analytics I, Aristotle says "I call a term [that] into which a proposition is resolved, i.e. the predicate and that of which it is predicated, either by what is conjoined or divided, [expressing] what is the case or is not. | + | || All those who treat logic try to show that arguments are put together out of propositions and propositions out of terms. Whence a term is nothing else but a proximate part of a proposition. For, defining a term in ''[[Prior Analytics]]'' I, [[Aristotle]] says "I call a term [that] into which a proposition is resolved, i.e. the predicate and that of which it is predicated, either by what is conjoined or divided, [expressing] what is the case or is not. |
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Revision as of 15:37, 14 February 2010
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| Pars I CAP. 1. DE DEFINITIONE TERMINI ET EIUS DIVISIONE IN GENERALI | Part I, chapter 1. Of the definition of the term and of its division in general |
| (i) Omnes logicae tractatores intendunt astruere quod argumenta ex propositionibus et propositiones ex terminis componuntur. Unde terminus aliud non est quam pars propinqua propositionis. Definiens enim terminum Aristoteles, I Priorum, dicit: "Terminum voco in
quem resolvitur propositio, ut praedicatum et de quo praedicatur, vel apposito vel diviso esse vel non esse". |
All those who treat logic try to show that arguments are put together out of propositions and propositions out of terms. Whence a term is nothing else but a proximate part of a proposition. For, defining a term in Prior Analytics I, Aristotle says "I call a term [that] into which a proposition is resolved, i.e. the predicate and that of which it is predicated, either by what is conjoined or divided, [expressing] what is the case or is not. |
