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F. Scott Fitzgerald

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The idea that to make a man work you've got to hold gold in front of his eyes is a growth, not an axiom. We’ve done that for so long that we've forgotten there’s any other way.
--
"Amory Blaine" in This Side of Paradise (1920) Bk. 2, Ch. 5

 
F. Scott Fitzgerald

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Whenever we write an axiom, a critic can say that the axiom is true only in a certain context. With a little ingenuity the critic can usually devise a more general context in which the precise form of the axiom doesn't hold. [...] There simply isn't a most general context.

 
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Let us have Men, Men who will say a word to their souls and keep it — keep it not when it is easy, but keep it when it is hard — keep it when the storm roars and there is a white-streaked sky and blue thunder before, and one's eyes are blinded and one's ears deafened with the war of opposing things; and keep it under the long leaden sky and the gray dreariness that never lifts. Hold unto the last: that is what it means to have a Dominant Idea, which Circumstance cannot break. And such men make and unmake Circumstance.

 
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It is necessary to write, if the days are not to slip emptily by. How else, indeed, to clap the net over the butterfly of the moment? for the moment passes, it is forgotten; the mood is gone; life itself is gone. That is where the writer scores over his fellows: he catches the changes of his mind on the hop. Growth is exciting; growth is dynamic and alarming. Growth of the soul, growth of the mind; how the observation of last year seems childish, superficial; how this year — even this week — even with this new phrase — it seems to us that we have grown to a new maturity. It may be a fallacious persuasion, but at least it is stimulating, and so long as it persists, one does not stagnate.
I look back as through a telescope, and see, in the little bright circle of the glass, moving flocks and ruined cities.

 
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Professor Klein then speaks of "that artistic finish that we admire in Euclid's Elements," and mentions Allman's important historical work. I heartily concur in this estimate of Euclid, and desire to contrast it with the error of Charles S. Peirce, in the Nation, where he speaks of "Euclid's proof (Elements Bk. I., props. 16 and 17)" as "really quite fallacious, because it uses no premises not as true in the case of spherics." Our bright American seems to have forgotten Euclid's Postulate 6 (Axiom 12 in Gregory, Axiom 9 in Heiberg), "Two straight lines cannot enclose a space;" that is, two straights having crossed never recur.

 
Euclid
 

Professor Klein then speaks of "that artistic finish that we admire in Euclid's Elements," and mentions Allman's important historical work. I heartily concur in this estimate of Euclid, and desire to contrast it with the error of Charles S. Peirce, in the Nation, where he speaks of "Euclid's proof (Elements Bk. I., props. 16 and 17)" as "really quite fallacious, because it uses no premises not as true in the case of spherics." Our bright American seems to have forgotten Euclid's Postulate 6 (Axiom 12 in Gregory, Axiom 9 in Heiberg), "Two straight lines cannot enclose a space;" that is, two straights having crossed never recur.

 
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