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| Alphabetical [« »] contention 1 contiguous 3 continuous 6 contraries 39 contrary 72 converse 1 conversely 1 | Frequency [« »] 41 reference 40 name 39 another 39 contraries 39 predicated 38 called 38 does | Aristotle Categories IntraText - Concordances contraries |
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1 6 | sense.~Quantities have no contraries. In the case of definite 2 6 | quantitative or not, they have no contraries: for how can there be a 3 6 | great" and "small" are contraries, it will come about that 4 6 | Moreover, if these were contraries, they would themselves be 5 6 | quantitative, they would not have contraries.~It is in the case of space 6 6 | it seems that in defining contraries of every kind men have recourse 7 6 | say that those things are contraries which, within the same class, 8 7 | possible for relatives to have contraries. Thus virtue has a contrary, 9 8 | though qualities, have no contraries.~If one of two contraries 10 8 | contraries.~If one of two contraries is a quality, the other 11 8 | So it is with all other contraries falling under the category 12 9 | affection both admit of contraries and also of variation of 13 9 | vexed. Thus they admit of contraries. They also admit of variation 14 10| to one another, (ii) as contraries to one another, (iii) as 15 10| half"; with reference to contraries by "bad" and "good". Opposites 16 10| Pairs of opposites which are contraries are not in any way interdependent, 17 10| therefore distinct. Those contraries which are such that the 18 10| the other hand, in those contraries with regard to which no 19 10| good or bad. These pairs of contraries have intermediates: the 20 10| opposed each to each as contraries, either, is plain from the 21 10| following facts: Of a pair of contraries such that they have no intermediate, 22 10| as instances. But those contraries which have an intermediate 23 10| intermediate between these contraries may very well be present 24 10| proved, moreover, that those contraries have an intermediate in 25 10| Yet when one of the two contraries is a constitutive property 26 10| determinately that one of the two contraries, not one or the other, should 27 10| belong to that class of contraries which consists of those 28 10| class which consists of contraries which have an intermediate. 29 10| Yet in the case of those contraries which have an intermediate 30 10| either of the senses in which contraries are opposed.~Again, in the 31 10| opposed.~Again, in the case of contraries, it is possible that there 32 10| unless indeed one of the contraries is a constitutive property 33 10| Neither in the case of contraries, nor in the case of correlatives, 34 10| Health and disease are contraries: neither of them is true 35 10| into opposed statements are contraries, these, more than any other 36 11| is a good.~In the case of contraries, it is not always necessary 37 11| the same time, both these contraries could not exist at once: 38 11| necessary that pairs of contraries should in all cases either 39 14| of motion have their own contraries in other forms; thus destruction