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| Alphabetical [« »] probability 3 probable 4 problem 22 problematic 76 problematic-it 1 problems 7 proceed 15 | Frequency [« »] 79 thing 79 whether 77 made 76 problematic 76 proof 76 proposition 72 follows | Aristotle Prior Analytics IntraText - Concordances problematic |
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1 I, 13| simple assertion, the other a problematic. Consequently we must start 2 I, 14| converted after the manner of problematic propositions, the same syllogism 3 I, 15| proposition, the other a problematic, whenever the major premiss 4 I, 15| no syllogism, but if the problematic premiss is converted, a 5 I, 15| results in any way; but if the problematic premiss is converted, we 6 I, 15| is assertoric, the other problematic, whenever the minor premiss 7 I, 15| whenever the minor premiss is problematic a syllogism always results, 8 I, 15| premiss is universal and problematic, whether affirmative or 9 I, 15| universal, but assertoric, not problematic, and the minor is particular 10 I, 15| minor is particular and problematic, whether both premisses 11 I, 15| by the conversion of the problematic premiss, as has been shown 12 I, 15| particular, negative, and problematic, e.g. if A belongs to all 13 I, 15| negative or affirmative, problematic or assertoric, nohow is 14 I, 15| particular or indefinite, whether problematic or assertoric, or the one 15 I, 15| or assertoric, or the one problematic, the other assertoric. The 16 I, 16| is necessary, the other problematic, there will be a syllogism 17 I, 16| affirmative the conclusion will be problematic, not assertoric, whether 18 I, 16| necessary the conclusion will be problematic, not negative assertoric; 19 I, 16| necessary the conclusion will be problematic negative, and assertoric 20 I, 16| but it will establish a problematic negative, not an assertoric 21 I, 16| For the major premiss was problematic, and further it is not possible 22 I, 16| is negative, when it is problematic a syllogism is possible 23 I, 16| premiss is universal, and problematic, whether affirmative or 24 I, 16| necessary, the particular problematic, if the universal is negative 25 I, 16| Similarly if the relation is problematic: so the terms may be used 26 I, 16| assertoric the conclusion is problematic, but if the negative premiss 27 I, 16| necessary the conclusion is both problematic and negative assertoric. [ 28 I, 17| whenever both premisses are problematic, no syllogism is possible, 29 I, 17| is assertoric, the other problematic, if the affirmative is assertoric 30 I, 17| is necessary, the other problematic. Here also we must understand 31 I, 17| point out that the negative problematic proposition is not convertible, 32 I, 17| belong to no A. Since then problematic affirmations are convertible 33 I, 17| that its conclusion will be problematic because neither of the premisses 34 I, 17| be proved that it is not problematic but necessary. Let A be 35 I, 17| if both the premisses are problematic, no syllogism results.~ 36 I, 18| is assertoric, the other problematic, if the affirmative is assertoric 37 I, 18| assertoric and the negative problematic no syllogism will be possible, 38 I, 18| the affirmative premiss is problematic, and the negative assertoric, 39 I, 18| being assertoric, the other problematic, nothing follows necessarily 40 I, 18| as they stand, but if the problematic premiss is converted into 41 I, 18| obtained by converting the problematic premiss into its complementary 42 I, 19| is necessary, the other problematic, then if the negative is 43 I, 19| drawn, not merely a negative problematic but also a negative assertoric 44 I, 19| necessary, and the other problematic; i.e. suppose that A may 45 I, 19| Clearly then we cannot draw a problematic conclusion; for that which 46 I, 19| formed by converting the problematic premiss into its complementary 47 I, 19| can the conclusion be a problematic negative proposition. For 48 I, 19| possible to prove both a problematic and a negative assertoric 49 I, 19| be drawn as above if the problematic premiss is converted into 50 I, 19| proving not merely a negative problematic, but also a negative assertoric 51 I, 20| one of the premisses is problematic. When the premisses are 52 I, 20| When the premisses are problematic the conclusion will be problematic; 53 I, 20| problematic the conclusion will be problematic; and also when one premiss 54 I, 20| also when one premiss is problematic, the other assertoric. But 55 I, 20| First let the premisses be problematic and suppose that both A 56 I, 21| premiss is pure, the other problematic, the conclusion will be 57 I, 21| the conclusion will be problematic, not pure; and a syllogism 58 I, 21| premisses in the first figure is problematic, the conclusion also (as 59 I, 21| conclusion also (as we saw) is problematic. Similarly if the proposition 60 I, 21| proposition BC is pure, AC problematic; or if AC is negative, BC 61 I, 21| cases the conclusion will be problematic: for the first figure is 62 I, 21| proved that if one premiss is problematic in that figure the conclusion 63 I, 21| conclusion also will be problematic. But if the minor premiss 64 I, 21| shall have not a pure but a problematic syllogistic conclusion. 65 I, 22| is necessary, the other problematic, when the premisses are 66 I, 22| premisses are affirmative a problematic affirmative conclusion can 67 I, 22| affirmative is necessary a problematic negative can be inferred; 68 I, 22| proposition is necessary both a problematic and a pure negative conclusion 69 I, 22| is necessary, and AC is problematic. Again suppose one proposition 70 I, 22| that the conclusion will be problematic: for when the premisses 71 I, 22| conclusion (as we found) is problematic. But if the negative premiss 72 I, 22| premiss is negative, if it is problematic we shall have a syllogism 73 I, 22| the conclusion will be problematic, not pure; and also when 74 I, 22| and universal, if it is problematic a syllogism can be formed 75 I, 22| and when the conclusion is problematic, and when it is pure. It 76 I, 24| in being necessary, pure, problematic. We must consider also the