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Alphabetical    [«  »]
who 13
whole 47
wholes 3
wholly 47
whose 3
why 4
wider 3
Frequency    [«  »]
49 formed
47 than
47 whole
47 wholly
46 before
46 predicated
46 those
Aristotle
Prior Analytics

IntraText - Concordances

wholly

   Book, Paragraph
1 II, 2 | indifferently, if it is taken as wholly false: but if the premiss 2 II, 2 | premiss is not taken as wholly false, it does not matter 3 II, 2 | when the first premiss is wholly false, e.g. AB, the conclusion 4 II, 2 | but if the premiss BC is wholly false, a true conclusion 5 II, 2 | be possible. I mean by "wholly false" the contrary of the 6 II, 2 | true, and the premiss AB is wholly false, viz. that A belongs 7 II, 2 | premiss BC is assumed, the wholly false premiss AB is also 8 II, 2 | when the first premiss is wholly false, whether affirmative 9 II, 2 | But if the premiss is not wholly false, a true conclusion 10 II, 2 | AB, which is assumed, is wholly true, and the premiss BC 11 II, 2 | true, and the premiss BC is wholly false, a true syllogism 12 II, 2 | although the premiss BC is wholly false. Similarly if the 13 II, 2 | if the premiss BC is not wholly false but in part only, 14 II, 2 | when the first premiss is wholly false, and the other true, 15 II, 2 | then the premiss BC is wholly false, the premiss BC true, 16 II, 2 | although the premiss AB is wholly false. (If the premiss AB 17 II, 3 | when both premisses are wholly false; when each is partially 18 II, 3 | when one is true, the other wholly false (it does not matter 19 II, 3 | partially false; if one is wholly false, the other partially 20 II, 3 | though the premisses are wholly false they will yield a 21 II, 3 | Again if one premiss is wholly false, the other wholly 22 II, 3 | wholly false, the other wholly true: for nothing prevents 23 II, 3 | the one premiss will be wholly false, the other wholly 24 II, 3 | wholly false, the other wholly true, and the conclusion 25 II, 3 | partially false, the other wholly true. For it is possible 26 II, 3 | partially false, the premiss AC wholly true, and the conclusion 27 II, 3 | partially false, the negative wholly true, a true conclusion 28 II, 3 | false, the premiss AC is wholly true, and the conclusion 29 II, 3 | the universal premiss is wholly false, the particular premiss 30 II, 3 | AB which is universal is wholly false, the premiss AC is 31 II, 4 | when both premisses are wholly false, when each is partly 32 II, 4 | false, when one premiss is wholly true, the other false, when 33 II, 4 | partly false, the other wholly true, and vice versa, and 34 II, 4 | C, the premisses will be wholly false, but the conclusion 35 II, 4 | the premisses assumed is wholly false, the other wholly 36 II, 4 | wholly false, the other wholly true. For it is possible 37 II, 4 | the premiss BC will be wholly true, the premiss AC wholly 38 II, 4 | wholly true, the premiss AC wholly false, and the conclusion 39 II, 4 | every C, the premiss BC is wholly true, the premiss AC is 40 II, 4 | true, the premiss AC is wholly false, and the conclusion 41 II, 4 | Again if one premiss is wholly true, the other partly false, 42 II, 4 | of C, the premiss BC is wholly true, the premiss AC partly 43 II, 4 | false, the other premiss wholly true, and the conclusion 44 II, 4 | that if the premiss AC is wholly true, and the premiss BC 45 II, 4 | all C, the premiss AC is wholly true, and the premiss BC 46 II, 21| one syllogism is either wholly or partially contrary to 47 II, 21| belongs, these beliefs are wholly or partially contrary. In


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