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| Alphabetical [« »] downwards 2 draw 10 drawing 1 drawn 25 drinkable 2 ds 1 due 1 | Frequency [« »] 26 know 26 m 25 clearly 25 drawn 25 else 25 example 25 horse | Aristotle Prior Analytics IntraText - Concordances drawn |
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1 I, 17| conclusion can always be drawn. Similarly when one premiss 2 I, 18| assertoric, a conclusion can be drawn by means of conversion, 3 I, 18| Nor can a conclusion be drawn when both premisses are 4 I, 19| syllogistic conclusion can be drawn, not merely a negative problematic 5 I, 19| once more a conclusion is drawn by the first figure that 6 I, 19| syllogistic conclusion can be drawn. This can be proved in the 7 I, 19| stated, a conclusion can be drawn as above if the problematic 8 I, 19| necessary no conclusion can be drawn. It is clear too that a 9 I, 21| syllogistic conclusion can be drawn from the premisses as they 10 I, 22| conclusion can always be drawn; when one proposition is 11 I, 24| lines A and B have been drawn to the centre. If then one 12 I, 25| argument either has not been drawn syllogistically or it has 13 I, 25| terms: for the conclusion is drawn not in relation to the single 14 I, 32| this has not however been drawn by syllogism from the propositions 15 I, 32| conclusion has not been drawn syllogistically: for the 16 II, 2 | a true conclusion may be drawn from false premisses, true 17 II, 2 | a true conclusion may be drawn, whether both the premisses 18 II, 11| Nor can a conclusion be drawn when the contrary of the 19 II, 17| syllogism can no longer be drawn in reference to it. It is 20 II, 17| false is when a syllogism drawn from middle terms to an 21 II, 18| the false conclusion is drawn from two premisses, one 22 II, 18| false syllogism cannot be drawn from two premisses. But 23 II, 19| avoid having a syllogism drawn against us we must take 24 II, 19| that a syllogism cannot be drawn without a middle term, and 25 II, 19| on. If the syllogism is drawn through one middle term,