THREE:In addition to its system of intermediate duties, the Stoic ethics included a code of casuistry which, to judge by some recorded specimens, allowed a very startling latitude both to the ideal sage and to the ordinary citizen. Thus, if Sextus Empiricus is to be believed, the Stoics saw nothing objectionable about the trade of a courtesan.65 Chrysippus, like Socrates and Plato, denied that there was any harm in falsehoods if they were told with a good intention. Diogenes of Seleucia thought it permissible to pass bad money,66 and to30 sell defective articles without mentioning their faults;67 he was, however, contradicted on both points by another Stoic, Antipater. Still more discreditable were the opinions of Hecato, a disciple of Panaetius. He discussed the question whether a good man need or need not feed his slaves in a time of great scarcity, with an evident leaning towards the latter alternative; and also made it a matter of deliberation whether in case part of a ships cargo had to be thrown overboard, a valuable horse or a worthless slave should be the more readily sacrificed. His answer is not given; but that the point should ever have been mooted does not say much for the rigour of his principles or for the benevolence of his disposition.68 Most outrageous of all, from the Stoic point of view, is the declaration of Chrysippus that Heracleitus and Pherecydes would have done well to give up their wisdom, had they been able by so doing to get rid of their bodily infirmities at the same time.69 That overstrained theoretical severity should be accompanied by a corresponding laxity in practice is a phenomenon of frequent occurrence; but that this laxity should be exhibited so undisguisedly in the details of the theory itself, goes beyond anything quoted against the Jesuits by Pascal, and bears witness, after a fashion, to the extraordinary sincerity of Greek thought.70As might be expected, the Parmenidean paradoxes provoked a considerable amount of contradiction and ridicule. The Reids and Beatties of that time drew sundry absurd consequences from the new doctrine, and offered them as a sufficient refutation of its truth. Zeno, a young friend and20 favourite of Parmenides, took up arms in his masters defence, and sought to prove with brilliant dialectical ability that consequences still more absurd might be deduced from the opposite belief. He originated a series of famous puzzles respecting the infinite divisibility of matter and the possibility of motion, subsequently employed as a disproof of all certainty by the Sophists and Sceptics, and occasionally made to serve as arguments on behalf of agnosticism by writers of our own time. Stated generally, they may be reduced to two. A whole composed of parts and divisible ad infinitum must be either infinitely great or infinitely little; infinitely great if its parts have magnitude, infinitely little if they have not. A moving body can never come to the end of a given line, for it must first traverse half the line, then half the remainder, and so on for ever. Aristotle thought that the difficulty about motion could be solved by taking the infinite divisibility of time into account; and Coleridge, according to his custom, repeated the explanation without acknowledgment. But Zeno would have refused to admit that any infinite series could come to an end, whether it was composed of successive or of co-existent parts. So long as the abstractions of our understanding are treated as separate entities, these and similar puzzles will continue to exercise the ingenuity of metaphysicians. Our present business, however, is not to solve Zenos difficulties, but to show how they illustrate a leading characteristic of Greek thought, its tendency to perpetual analysis, a tendency not limited to the philosophy of the Greeks, but pervading the whole of their literature and even of their art. Homer carefully distinguishes the successive steps of every action, and leads up to every catastrophe by a series of finely graduated transitions. Like Zeno, again, he pursues a system of dichotomy, passing rapidly over the first half of his subject, and relaxes the speed of his narrative by going into ever-closer detail until the consummation is reached. Such a poem as the Achilleis of modern critics21 would have been perfectly intolerable to a Greek, from the too rapid and uniform march of its action. Herodotus proceeds after a precisely similar fashion, advancing from a broad and free treatment of history to elaborate minuteness of detail. So, too, a Greek temple divides itself into parts so distinct, yet so closely connected, that the eye, after separating, as easily recombines them into a whole. The evolution of Greek music tells the same tale of progressive subdivision, which is also illustrated by the passage from long speeches to single lines, and from these again to half lines in the dialogue of a Greek drama. No other people could have created mathematical demonstration, for no other would have had skill and patience enough to discover the successive identities interposed between and connecting the sides of an equation. The dialectic of Socrates and Plato, the somewhat wearisome distinctions of Aristotle, and, last of all, the fine-spun series of triads inserted by Proclus between the superessential One and the fleeting world of sense,were all products of the same fundamental tendency, alternately most fruitful and most barren in its results. It may be objected that Zeno, so far from obeying this tendency, followed a diametrically opposite principle, that of absolutely unbroken continuity. True; but the Eleatic Palamedes fought his adversaries with a weapon wrested out of their own hands; rejecting analysis as a law of real existence, he continued to employ it as a logical artifice with greater subtlety than had ever yet been displayed in pure speculation.18
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