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Alphabetical    [«  »]
infirma 1
inhere 26
inherence 26
inheres 30
inhering 12
initial 2
injustice 1
Frequency    [«  »]
30 elements
30 example
30 i.e.
30 inheres
30 mean
30 something
29 1
Aristotle
Posterior Analytics

IntraText - Concordances

inheres

   Book, Paragraph
1 I, 2 | a subject always itself inheres in the subject more firmly 2 I, 6 | or the other necessarily inheres.) It follows from this that 3 I, 6 | which, though A necessarily inheres in C, yet B, the middle 4 I, 9 | term in virtue of which it inheres, and as an inference from 5 I, 9 | that subject in which it inheres essentially, and as inferred 6 I, 19| syllogism serves to prove that A inheres in C by showing that A inheres 7 I, 19| inheres in C by showing that A inheres in B and B in C; the other 8 I, 19| bound to follow-proof that A inheres in C through B, and again 9 I, 19| through B, and again that A inheres in B through some other 10 I, 19| term, and similarly that B inheres in C. If our reasoning aims 11 I, 19| suppose for example that A inheres in C and B is intermediate 12 I, 22| substratum in which log inheres, for it was not qua white 13 I, 23| if the same attribute A inheres in two terms C and D predicable 14 I, 23| middle in virtue of which A inheres in C and D, clearly B would 15 I, 23| that a single attribute inheres in several subjects, since 16 I, 23| is also clear that when A inheres in B, this can be demonstrated 17 I, 23| this is that" or that "this inheres in that", so there are others 18 I, 23| this is that" or that "this inheres in that"-in fact some basic 19 I, 24| when an attribute no longer inheres because of something else. 20 I, 26| inhere, and further that B inheres in C, with the resulting 21 I, 26| resulting inference that A inheres in C. This we have to suppose 22 II, 4 | another: and further (2) if A inheres in the essence of all B 23 II, 11| which A, the final cause, inheres in C? It is B, the non-regurgitation 24 II, 13| subject not a triad-as being inheres in triad but also in subjects 25 II, 14| virtue of what character B inheres in D-namely A-and that it 26 II, 14| in D-namely A-and that it inheres in C and E for the same 27 II, 16| leaves, C vine. Now if A inheres in B (for every broad-leaved 28 II, 16| possessing broad leaves); then A inheres in C (every vine is deciduous), 29 II, 16| deciduous, F vine. Then E inheres in F (since every vine is 30 II, 16| primary subject in which A inheres, and C another primary subject


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