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| Alphabetical [« »] privation-are 1 privation-not 1 privations 4 privative 9 privatively 1 probabilities 1 probability 2 | Frequency [« »] 9 off 9 ought 9 prevent 9 privative 9 problem 9 products 9 raised | Aristotle Metaphysics IntraText - Concordances privative |
Book, Paragraph
1 IV, 2 | one of the two columns is privative, and all contraries are 2 V, 22| imperfect feet. Again, a privative term may be used because 3 X, 3 | one of these two terms is privative in meaning, they must be 4 X, 4 | the contraries is always privative; but it is enough if this 5 X, 5 | small? It is, then, the privative negation of both. This is 6 X, 5 | is opposed to both as a privative negation (and therefore 7 X, 7 | some are relative, others privative, others contrary. Of relative 8 XI, 3 | each pair one term is the privative of the other though one 9 XI, 9 | indefinite because they are privative, for none of them is either