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posterior analytics-第2章

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is prior and better known in the order of being and what is prior



and better known to man。 I mean that objects nearer to sense are prior



and better known to man; objects without qualification prior and



better known are those further from sense。 Now the most universal



causes are furthest from sense and particular causes are nearest to



sense; and they are thus exactly opposed to one another。 In saying



that the premisses of demonstrated knowledge must be primary; I mean



that they must be the 'appropriate' basic truths; for I identify



primary premiss and basic truth。 A 'basic truth' in a demonstration is



an immediate proposition。 An immediate proposition is one which has no



other proposition prior to it。 A proposition is either part of an



enunciation; i。e。 it predicates a single attribute of a single



subject。 If a proposition is dialectical; it assumes either part



indifferently; if it is demonstrative; it lays down one part to the



definite exclusion of the other because that part is true。 The term



'enunciation' denotes either part of a contradiction indifferently。



A contradiction is an opposition which of its own nature excludes a



middle。 The part of a contradiction which conjoins a predicate with



a subject is an affirmation; the part disjoining them is a negation。 I



call an immediate basic truth of syllogism a 'thesis' when; though



it is not susceptible of proof by the teacher; yet ignorance of it



does not constitute a total bar to progress on the part of the



pupil: one which the pupil must know if he is to learn anything



whatever is an axiom。 I call it an axiom because there are such truths



and we give them the name of axioms par excellence。 If a thesis



assumes one part or the other of an enunciation; i。e。 asserts either



the existence or the non…existence of a subject; it is a hypothesis;



if it does not so assert; it is a definition。 Definition is a 'thesis'



or a 'laying something down'; since the arithmetician lays it down



that to be a unit is to be quantitatively indivisible; but it is not a



hypothesis; for to define what a unit is is not the same as to



affirm its existence。



  Now since the required ground of our knowledge…i。e。 of our



conviction…of a fact is the possession of such a syllogism as we



call demonstration; and the ground of the syllogism is the facts



constituting its premisses; we must not only know the primary



premisses…some if not all of them…beforehand; but know them better



than the conclusion: for the cause of an attribute's inherence in a



subject always itself inheres in the subject more firmly than that



attribute; e。g。 the cause of our loving anything is dearer to us



than the object of our love。 So since the primary premisses are the



cause of our knowledge…i。e。 of our conviction…it follows that we



know them better…that is; are more convinced of them…than their



consequences; precisely because of our knowledge of the latter is



the effect of our knowledge of the premisses。 Now a man cannot believe



in anything more than in the things he knows; unless he has either



actual knowledge of it or something better than actual knowledge。



But we are faced with this paradox if a student whose belief rests



on demonstration has not prior knowledge; a man must believe in



some; if not in all; of the basic truths more than in the



conclusion。 Moreover; if a man sets out to acquire the scientific



knowledge that comes through demonstration; he must not only have a



better knowledge of the basic truths and a firmer conviction of them



than of the connexion which is being demonstrated: more than this;



nothing must be more certain or better known to him than these basic



truths in their character as contradicting the fundamental premisses



which lead to the opposed and erroneous conclusion。 For indeed the



conviction of pure science must be unshakable。







                                 3







  Some hold that; owing to the necessity of knowing the primary



premisses; there is no scientific knowledge。 Others think there is;



but that all truths are demonstrable。 Neither doctrine is either



true or a necessary deduction from the premisses。 The first school;



assuming that there is no way of knowing other than by



demonstration; maintain that an infinite regress is involved; on the



ground that if behind the prior stands no primary; we could not know



the posterior through the prior (wherein they are right; for one



cannot traverse an infinite series): if on the other hand…they say…the



series terminates and there are primary premisses; yet these are



unknowable because incapable of demonstration; which according to them



is the only form of knowledge。 And since thus one cannot know the



primary premisses; knowledge of the conclusions which follow from them



is not pure scientific knowledge nor properly knowing at all; but



rests on the mere supposition that the premisses are true。 The other



party agree with them as regards knowing; holding that it is only



possible by demonstration; but they see no difficulty in holding



that all truths are demonstrated; on the ground that demonstration may



be circular and reciprocal。



  Our own doctrine is that not all knowledge is demonstrative: on



the contrary; knowledge of the immediate premisses is independent of



demonstration。 (The necessity of this is obvious; for since we must



know the prior premisses from which the demonstration is drawn; and



since the regress must end in immediate truths; those truths must be



indemonstrable。) Such; then; is our doctrine; and in addition we



maintain that besides scientific knowledge there is its originative



source which enables us to recognize the definitions。



  Now demonstration must be based on premisses prior to and better



known than the conclusion; and the same things cannot simultaneously



be both prior and posterior to one another: so circular



demonstration is clearly not possible in the unqualified sense of



'demonstration'; but only possible if 'demonstration' be extended to



include that other method of argument which rests on a distinction



between truths prior to us and truths without qualification prior;



i。e。 the method by which induction produces knowledge。 But if we



accept this extension of its meaning; our definition of unqualified



knowledge will prove faulty; for there seem to be two kinds of it。



Perhaps; however; the second form of demonstration; that which



proceeds from truths better known to us; is not demonstration in the



unqualified sense of the term。



  The advocates of circular demonstration are not only faced with



the difficulty we have just stated: in addition thei
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