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| Alphabetical [« »] c-of 1 caeneus 1 calculation 2 call 16 called 1 callias 4 came 4 | Frequency [« »] 17 suppose 17 unqualified 17 whereas 16 call 16 end 16 induction 16 infinity | Aristotle Posterior Analytics IntraText - Concordances call |
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1 I, 2 | disjoining them is a negation. I call an immediate basic truth 2 I, 2 | whatever is an axiom. I call it an axiom because there 3 I, 2 | of such a syllogism as we call demonstration, and the ground 4 I, 4 | universal" attribute. I call "true in every instance" 5 I, 4 | ways to their subjects I call accidents or "coincidents"; 6 I, 4 | predicated of a subject I call essential; things predicated 7 I, 4 | predicated of a subject I call accidental or "coincidental".~ 8 I, 10| 10~I call the basic truths of every 9 I, 12| me to exist, which we may call B. I can now, since they 10 I, 15| disconnexion may be atomic. I call "atomic" connexions or disconnexions 11 I, 32| sciences have basic truths? To call them identical because they 12 II, 7 | One might equally well call it the definition of mountain 13 II, 17| each species of D (since I call such an attribute universal 14 II, 17| not commensurate, and I call an attribute primary universal 15 II, 17| we must look for. Let us call it C.~We conclude, then, 16 II, 19| sense-perception comes to be what we call memory, and out of frequently