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| Alphabetical [« »] curved 1 cut 1 cutting 3 d 64 d-b 7 d-namely 1 data 1 | Frequency [« »] 66 another 66 basic 64 any 64 d 62 e.g. 62 every 62 truths | Aristotle Posterior Analytics IntraText - Concordances d |
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1 I, 12| predicated of B, B of C, C of D, and so indefinitely. Or 2 I, 12| predicate A of C. Next let D represent determinate even 3 I, 15| it is B which has a genus D, we have~all B is D,~no 4 I, 15| genus D, we have~all B is D,~no D is A,~therefore no 5 I, 15| we have~all B is D,~no D is A,~therefore no B is 6 I, 16| both premisses are false.~(d) It is also possible when 7 I, 17| predication; e.g. suppose D to be not only contained 8 I, 17| suppose that actually all D is A but no B is D; then 9 I, 17| actually all D is A but no B is D; then if these premisses 10 I, 17| however, (ii) the middle D is not subordinate to A, 11 I, 17| A was not subordinate to D, D-B false because if it 12 I, 17| inappropriate. Then (i) if D is subordinate to A, A-D 13 I, 17| another. If, however, (ii) D is not subordinate to A, 14 I, 17| well be an attribute of no D, whereas all B is D, e.g. 15 I, 17| of no D, whereas all B is D, e.g. no science is animal, 16 I, 17| may be an attribute of no D, and D of no B. It emerges, 17 I, 17| an attribute of no D, and D of no B. It emerges, then, 18 I, 21| term is denied of a term D prior to B, D will have 19 I, 21| of a term D prior to B, D will have to be predicable 20 I, 21| yet another term prior to D, this term must be predicable 21 I, 21| must be predicable of all D. Consequently, since the 22 I, 21| be as follows: all B is D, no C is D..., since it 23 I, 21| follows: all B is D, no C is D..., since it is required 24 I, 21| is affirmed. Next, since D is to be proved not to belong 25 I, 21| not to belong to C, then D has a further predicate 26 I, 22| there is a given subject (D) of which some attribute ( 27 I, 23| inheres in two terms C and D predicable either not at 28 I, 23| which A inheres in C and D, clearly B would inhere 29 I, 23| B would inhere in C and D through a second common 30 I, 23| turn would inhere in C and D through a third, so that 31 I, 23| have to show that E is not D by means of the premisses, 32 I, 23| means of the premisses, all D is C; no E, or not all E, 33 I, 23| is the subject of which D is to be denied in the conclusion.~( 34 I, 24| to be proved to inhere in D, and the middles were B 35 I, 25| through the middles B, C and D, the other through F and 36 I, 25| interposed. Let us interpose D between A and B, and E between 37 I, 25| related to B and C, while D is affirmatively related 38 I, 25| negatively to A; for all B is D, but there must be no D 39 I, 25| D, but there must be no D which is A. Thus there proves 40 I, 29| cohering term e.g. by taking C, D, and F severally to prove 41 I, 29| series. Thus let A be change, D alteration of a property, 42 I, 29| without falsehood predicate D of B and A of D, for he 43 I, 29| predicate D of B and A of D, for he who is pleased suffers 44 II, 11| cause-is the middle term. (d) This is no less true where 45 II, 12| We next argue that, since D has occurred, therefore 46 II, 12| we conclude that, since D has occurred, therefore 47 II, 12| the cause is C, for since D has occurred C must have 48 II, 12| if it is true to say that D will exist, it must be a 49 II, 12| conclusion is C; for if D will exist, C will exist 50 II, 12| exist, C will exist prior to D, and if C will exist, A 51 II, 14| properties of every animal, C D E various species of animal. 52 II, 16| is deciduous. Thus, let D be broad-leaved, E deciduous, 53 II, 16| vine is deciduous), and D in E (for every deciduous 54 II, 16| primary subject of A, and D and E primary subjects of 55 II, 16| respectively. A will then inhere in D and E, and B will be the 56 II, 16| cause of A’s inherence in D, C of A’s inherence in E. 57 II, 17| and B of every species of D, but so that both A and 58 II, 17| attribute of each species of D (since I call such an attribute 59 II, 17| inherence in the species of D: consequently A must be 60 II, 17| cause of A’s inherence in D any more than A the cause 61 II, 17| cause of B’s inherence in D? Now if A is an attribute 62 II, 17| inherence in all the species of D? Then are the species of 63 II, 18| cause of B’s inherence in D; hence C is the cause of 64 II, 18| cause of A’s inherence in D, B of A’s inherence in C,