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Alphabetical    [«  »]
separate 5
separately 5
sequence 1
series 39
series-every 1
series-is 1
series-yet 1
Frequency    [«  »]
40 again
39 instance
39 predicate
39 series
39 us
38 known
37 commensurately
Aristotle
Posterior Analytics

IntraText - Concordances

series

   Book, Paragraph
1 I, 3 | cannot traverse an infinite series): if on the other hand-they 2 I, 3 | other hand-they say-the series terminates and there are 3 I, 15| mutually exclusive coordinate series of predication. If no term 4 I, 15| predication. If no term in the series ACD...is predicable of any 5 I, 15| predicable of any term in the series BEF...,and if G-a term in 6 I, 15| since, if it were, the series would not be mutually exclusive. 7 I, 17| middle is taken from another series of predication; e.g. suppose 8 I, 17| middle is taken from another series of predication, as was stated 9 I, 19| first question is, must this series terminate, or can it proceed 10 I, 19| and G to B; then must this series also terminate, or can it 11 I, 19| these cases too either the series of prior terms to which 12 I, 20| urge that some terms of the series AB...F are contiguous so 13 I, 20| whichever terms of the series B...I take, the number of 14 I, 20| infinite: where the infinite series starts, whether from the 15 I, 21| affirmative demonstration the series terminates in both directions, 16 I, 21| assumption is justified, the series will also terminate in the 17 I, 21| Consequently, since the ascending series is finite, the descent will 18 I, 21| first and second figures the series terminates. If we use the 19 I, 21| since it is assumed that the series of descending subjects also 20 I, 21| terminates, plainly the series of more universal non-predicables 21 I, 22| knowable, and an infinite series cannot be traversed, predicates 22 I, 22| subjects form an infinite series; e.g. neither the series, 23 I, 22| series; e.g. neither the series, man is biped, biped is 24 I, 22| is animal, &c., nor the series predicating animal of man, 25 I, 22| definable, and an infinite series cannot be traversed in thought: 26 I, 22| ascending nor the descending series of predication in which 27 I, 22| while in the ascending series are contained those constitutive 28 I, 22| attribute, and that the series must end with a term (A) 29 I, 22| premisses-i.e. hypothetically-the series of intermediate predications 30 I, 22| single thing, the ascending series is equally finite. Note, 31 I, 22| infinite, the ascending series will terminate, and consequently 32 I, 22| consequently the descending series too.~If this is so, it follows 33 I, 22| ascending and descending series of predication terminate; 34 I, 29| by taking from the same series of predication middles which 35 I, 29| taking a middle from another series. Thus let A be change, D 36 II, 12| supposition that coming-to-be is a series of consecutive events: for 37 II, 12| for in the terms of such a series too the middle and major 38 II, 12| term in this way, will the series terminate in an immediate 39 II, 13| second in a "contiguous" series, since when the higher term


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