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TWO:Such arguments manifestly tell not only against Platonism, but against every kind of transcendental realism, from the natural theology of Paley to the dogmatic agnosticism of Mr. Herbert Spencer. A modern Aristotle might say that the hypothesis of a creative first cause, personal or otherwise, logically involves the assumption of as many original specific energies as there are qualities to be accounted for, and thus gives us the unnecessary trouble of counting everything twice over; that every difficulty and contradiction from which the transcendental assumption is intended to free us, must, on analysis, reappear in the assumption itself��for example, the God who is to deliver us from evil must be himself conceived as the creator of evil; that the infinite and absolute can neither cause, nor be apprehended by, the finite and relative; that to separate from Nature all the forces required for its perpetuation, and relegate them to a sphere apart, is a false antithesis and a sterile abstraction; lastly, that causation, whether efficient or final, once begun, cannot stop; that if this world is not self-existing, nothing is; that the mutual adaptation of thoughts in a designing intelligence requires to be accounted for just like any other adaptation; that if the relative involves the absolute, so also does the relation between the two involve another absolute, and so on to infinity.

TWO:��And you chew gum!�� snapped Sandy, unwilling to be left out of the suddenly developing ��third degree�� he had begun. Jeff made a further inspection, touched a bit of the dried gum curiously, stepped down and stood with a thoughtful face for a moment.

TWO:To paint Socrates at his highest and his best, it was necessary to break through the narrow limits of his historic individuality, and to show how, had they been presented to him, he would have dealt with problems outside the experience of a home-staying Athenian citizen. The founder of idealism��that is to say, the realisation of reason, the systematic application of thought to life��had succeeded in his task because he had embodied the noblest elements of the Athenian D��mos, orderliness, patriotism, self-control, and publicity of debate, together with a receptive intelligence for improvements effected in other states. But, just as the impulse which enabled those qualities to tell decisively on Greek history at a moment of inestimable importance came from the Athenian aristocracy, with its Dorian sympathies, its adventurous ambition, and its keen attention to foreign affairs, so also did Plato, carrying the same spirit into philosophy, bring the dialectic method into contact with older and broader currents of speculation, and employ it to recognise the whole spiritual activity of his race.

TWO:"I have not ��20 of ready money in the world."

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TWO:It was from mathematical science that the light of certainty first broke. Socrates had not encouraged the study of mathematics, either pure or applied; nor, if we may judge from some disparaging allusions to Hippias and his lectures in the Protagoras, did Plato at first regard it with any particular favour. He may have acquired some notions of arithmetic and geometry at school; but the intimate acquaintance with, and deep interest in them, manifested throughout his later works, probably dates from his visits to Italy, Sicily, Cyr��n��, and Egypt. In each of these places the exact sciences were cultivated with more assiduity than at Athens; in southern Italy they had been brought into close connexion with philosophy by a system of mystical interpretation. The glory of discovering their true speculative significance was reserved for Plato. Just as he had detected a profound analogy between the Socratic scepticism and the Heracleitean flux, so also, by another vivid intuition, he saw in the definitions and demonstrations of geometry a type of true reasoning, a particular application of the Socratic logic. Thus the two studies were brought into fruitful reaction, the one gaining a wider applicability, and the other an exacter method of proof. The mathematical spirit ultimately proved211 too strong for Plato, and petrified his philosophy into a lifeless formalism; but no extraneous influence helped so much to bring about the complete maturity of his constructive powers, in no direction has he more profoundly influenced the thought of later ages.

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