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Aristotle

George Grote

Through the translations and manuals of Boëthius and others, the Categories of Aristotle were transmitted to the Latin Churchmen, and continued to be read even through the darkest ages, when the Analytica and the Topica were unknown or neglected. The Aristotelian discrimination between First and Second Substance was thus always kept in sight, and Boëthius treated it much in the same manner as Porphyry had done before him.[29] Alcuin, Rhabanus Maurus, and Eric of Auxerre,[30] in the eighth and ninth centuries, repeated what they found in Boëthius, and upheld the Aristotelian tradition unimpaired. But Scotus Erigena (_d._ 880 A.D.) took an entirely opposite view, and reverted to the Platonic traditions, though with a large admixture of Aristotelian ideas. He was a Christian Platonist, blending the transcendentalism of Plato and Plotinus with theological dogmatic influences (derived from the Pseudo-Dionysius Areopagita and others) and verging somewhat even towards Pantheism. Scotus Erigena revived the doctrine of Cogitable _Universalia extra rem_ and _ante rem_. He declared express opposition to the arrangement of the First Aristotelian Category, whereby the individual was put first, in the character of subject; the Universal second, in the character only of predicate; complete reality belonging to the two in conjunction. Scotus maintained that the Cogitable or Incorporeal Universal was the first, the true and complete real; from whence the sensible individuals were secondary, incomplete, multiple, derivatives.[31] But, though he thus adopts and enforces the Platonic theory of Universals _ante rem_ and _extra rem_, he does not think himself obliged to deny that Universals may be _in re_ also. [Footnote 29: Prantl, Geschichte der Logik, I. xii. p. 685; Trendelenburg, Kategorienlehre, p. 245.] [Footnote 30: Ueberweg, Geschichte der Philosophie der scholastischen Zeit, p. 13.] [Footnote 31: Prantl, Gesch. der Logik, II. xiii, pp. 29-35.] The contradiction of the Aristotelian traditions, so far as concerns the First Category, thus proclaimed by Scotus Erigena, appears to have provoked considerable opposition among his immediate successors. Nevertheless he also obtained partizans. Remigius of Auxerre and others not only defended the Platonic Realism, but carried it as far as Plato himself had done; affirming that not merely Universal Substances, but also Universal Accidents, had a real separate existence, apart from and anterior to individuals.[32] The controversy for and against the Platonic Realism was thus distinctly launched in the schools of the Middle Ages. It was upheld both as a philosophical revival, and as theologically orthodox, entitled to supersede the traditional counter-theory of Aristotle. [Footnote 32: Prantl, Gesch. der Logik, II. xiii, pp. 44, 45-47.] II. FIRST PRINCIPLES. A.--_Sir William Hamilton on Aristotle's Doctrine._ In reading attentively Hamilton's "Dissertation on the Philosophy of Common Sense" (Note A, annexed to ed. of Reid's Works, p. 742, seq.), I find it difficult to seize accurately what he means by the term. It seems to me that he unsays in one passage what he says in another; and that what he tells us (p. 750, b.), viz. that "philosophers have rarely scrupled, on the one hand, quietly to supersede the data of consciousness, so often as these did not fall in with their pre-adopted opinions; and on the other clamorously to appeal to them as irrecusable truths, so often as they could allege them in corroboration of their own, or in refutation of a hostile, doctrine"--is illustrated by his own practice. On page 752, a., he compares Common Sense to Common Law, and regards it as consisting in certain elementary feelings and beliefs, which, though in possession of all, can only be elicited and declared by philosophers, who declare it very differently. This comparison, however, sets aside unassisted Common Sense as an available authority. To make it so we must couple with it the same supplement that Common Law requires; that is, we must agree on some one philosopher as authoritative exponent of Common Sense. The Common Law of one country is different from that of another. Even in the same country, it is differently construed and set forth by different witnesses, advocates, and judges. In each country, a supreme tribunal is appointed to decide between these versions and to declare the law. The analogy goes farther than Hamilton wishes. On the same page, he remarks:--"In saying (to use the words of Aristotle) simply and without qualification, that this or that _is a known truth_, we do not mean that it is in fact recognized by all, but only by such as are of a sound understanding; just as, in saying absolutely that a thing is wholesome, we must be held to mean, to such as are of a hale constitution." The passage of Aristotle's Topica here noticed will be found to have a different bearing from that which Hamilton gives it. Aristotle is laying down (Topica, VI. iv. p. 141, a. 23-p. 142, a. 16) the various lines of argument which may be followed out, when you are testing in dialectical debate a definition given or admitted by the opponent. There cannot be more than one definition of the same thing: the definition ought to declare the essence of the thing, which can only be done by means of _priora_ and _notiora_. But _notiora_ admits of two meanings: (1) _notiora simpliciter_; (2) _notiora nobis_ or _singulis hominibus_. Under the first head, that which is _prius_ is absolutely more knowable than that which is _posterius_; thus, a point more than a line, a line more than a plane, a plane more than a solid. But under the second head this order is often reversed: to most men the solid (as falling more under sense) is more knowable than the plane, the plane than the line, the line than the point. The first (_notiora simpliciter_) is the truly scientific order, suited to superior and accurate minds, employed in teaching, learning, and demonstration (p. 141, a. 29: [Greek: katha/per e)n tai=s a)podei/xesin, ou(/tô ga\r pa=sa didaskali/a kai\ ma/thêsis e)/chei],--b. 16: [Greek: e)pistêmonikô/teron ga\r to\ toiou=to/n e)stin]). The second (_notiora nobis_) is adapted to ordinary minds, who cannot endure regular teaching, nor understand a definition founded on the first order. But definitions founded on the second alone (Aristotle says) are not satisfactory, nor do they reveal the true essence of the thing defined: there can be no satisfactory definition unless what is _notius simpliciter_ coincides with what is _notius nobis_ (p. 141, b. 24). He then proceeds to explain what is meant by _notius simpliciter_; and this is the passage quoted by Hamilton. After having said that the _notiora nobis_ are not fixed and uniform, but vary with different individuals, and even in the same individual at different times, he goes on: "It is plain therefore that we ought not to define by such characteristics as these (the _notiora nobis_), but by the _notiora simpliciter_: for it is only in this way that we can obtain a definition one and the same at all times. Perhaps, too, the _notius simpliciter_ is not that which is knowable to all, but that which is knowable to those who are well trained in their intelligence; just as the absolutely wholesome is that which is wholesome to those who are well constituted in their bodies" ([Greek: i)/sôs de\ kai\ to\ a(plô=s gnô/rimon ou) to\ pa=si gnô/rimo/n e)stin, a)lla\ to\ toi=s eu)= diakeime/nois tê\n dia/noian, katha/per kai\ to\ a(plô=s u(gieino\n to\ toi=s eu)= e)/chousi to\ sô=ma]--p. 142, a. 9). Hamilton's translation misses the point of Aristotle, who here repeats what he frequently also declares in other parts of his writings (see Analyt. Post. I. i. p. 71, b. 33), namely, the contrast and antithesis between _notius simpliciter_ (or _naturâ_) and _notius nobis_. This is a technical distinction of his own, which he had explained very fully in the page preceding the words translated by Hamilton; and the words are intended as a supplementary caution, to guard against a possible misunderstanding of the phrase. Hamilton's words--"saying simply, and without qualification, that this or that is a known truth," do not convey Aristotle's meaning at all; again, the words--"such as are of a sound understanding," fail equally in rendering what Aristotle means by [Greek: toi=s eu)= diakeime/nois tê\n dia/noian]. Aristotle tells us distinctly (in the preceding part of the paragraph) that he intends to contrast the few minds scientific or prepared for scientific discipline, with the many minds unscientific or unprepared for such discipline: he does not intend to contrast "men of sound understanding" with men "not of sound understanding." It appears to me that Hamilton has here taken a passage away from its genuine sense in the Aristotelian context, and has pressed it into his service to illustrate a view of his own, foreign to that of Aristotle. He has done the like with some other passages, to which I will now advert. What he says, pp. 764-766, about Aristotle's use of the term [Greek: a)xi/ôma] is quite opposed to the words of Aristotle himself, who plainly certifies it as being already in his time a technical term with mathematicians (Met. [Greek: G]. p. 1005, a. 20). On p. 766, a., Hamilton says that the word [Greek: a)xi/ôma] is not used in any work extant prior to Aristotle in a logical sense. This is true as to any _work_ remaining to us, but Aristotle himself talks of previous philosophers or reasoners who had so used it; thus he speaks of [Greek: kata\ to\ Zê/nônos a)xi/ôma] (Metaph. B. p. 1001, b. 7)--"according to the assumption laid down by Zeno as authoritative." Of this passage Hamilton takes no notice: he only refers to the Topica, intimating a doubt (in my judgment groundless and certainly professed by few modern critics, if any) whether the Topica is a genuine work of Aristotle. In the time of Aristotle, various mathematical teachers laid down Axioms, such as, If equals be taken from equals, the remainders will be equal; In all propositions, either the affirmative or the negative must be true, &c. But the case of Zeno shows us that other philosophers also laid down Axioms of their own, which were not universally accepted by others. What Hamilton here says, about Axioms, has little pertinence as a contribution to the Philosophy of Common Sense. Again, Hamilton says, p. 770, a.: "The native contributions by the mind itself to our concrete cognitions have, prior to their elicitation into consciousness through experience, only a _potential_, and in actual experience only an _applied_, _engaged_, or _implicate_, existence." These words narrow the line of distinction between the two opposite schools so much, that I cannot see where it is drawn. Every germ has in it the _potentialities_ of that which it will afterwards become. No one disputes that a baby just born has mental _potentialities_ not possessed by a puppy, a calf, or an acorn. What is the difference between cognitions _elicited through experience_, and cognitions _derived from experience_? To those who hold the doctrine of Relativity, both our impressions of sense and our mental activities (such as memory, discrimination, comparison, abstraction, &c.) are alike indispensable to experience. The difference, so far as I can see, between Hamilton and the Inductive School, is not so much about the process whereby cognitions are acquired, as about the mode of testing and measuring the authority of those cognitions when acquired. Hamilton will not deny that many of the cognitions which he describes as elicited by experience are untrue or exaggerated. How are we to discriminate these from the true? The Inductive School