Finding Quotes - page 37
Cage took it to work in his way of making compositions then; and he used the idea of 64-the number of the hexagrams -to say that you had 64, for example, sounds; then you could cast, by chance, to find which sound first appeared, cast again, to say which sound came second, cast again, so that it's done by, in that sense, chance operations. Instead of finding out what you think should follow-say a particular sound-what did the I Ching suggest? Well, I took this also for dance.
Merce Cunningham
You may wonder why I have talked of government, and of the League of Nations, instead of spending all my hour on leadership in industry. I have done it deliberately, because it seems to me a fact of very great significance that we are finding the same trend in all these different fields. It reinforces us in our conviction that we are moving in harmony with the deeper and more vital forces of human progress.
Mary Parker Follett
I'm finding the intrusion of the state into everything in our lives increasingly intolerable, we are being dismantled as thinking adults to the extent that we are dumbing down. Eventually we will become completely politically, spiritually, mentally enfeebled ... That's the future, that's what we're looking down the barrel of, and it shits me.
Richard Roxburgh
Jumbled black rocks adorned an otherwise pale, flat landscape of salmons and khakis. Mountains rose in distant ridges. Out there in the Namaqua sea, I found myself thinking of South Africa as an island. Like Robinson Crusoe, I was walking its perimeter, noting the extent of my domain, checking for cannibals, finding fresh water. Sure, there were 47 million others who might make such a claim, but theirs were no more valid than mine, only similar. Beating my drum, singing the land, proclaiming it mine from coast to coast.
Justin D. Fox
Hippocrates also attacked the problem of doubling the cube. ...Hippocrates did not, indeed, solve the problem, but he succeeded in reducing it to another, namely, the problem of finding two mean proportionals in continued proportion between two given straight lines, i. e. finding x, y such that a:x=x:y=y:b, where a, b are the two given straight lines. It is easy to see that, if a:x=x:y=y:b, then b/a = (x/a)3, and, as a particular case, if b=2a, x3=2a3, so that the side of the cube which is double of the cube of side a is found.
Thomas Little Heath
Take the case of a famous problem which plays a great part in the history of Greek geometry, the doubling of the cube, or its equivalent, the finding of two mean proportionals in continued proportion between two given straight lines. ...if all the recorded solutions are collected together, it is much easier to see the relations, amounting in some cases to substantial identity, between them, and to get a comprehensive view of the history of the problem. I have therefore dealt with this problem in a separate section of the chapter devoted to 'Special Problems,' and I have followed the same course with the other famous problems of squaring the circle and trisecting any angle.
Thomas Little Heath
The earlier views, those of Hobbes or Locke for instance, saw language as an instrument, and understood meaning in terms of designation. Discovering the meaning of words is finding what ideas or things they stood for. ... By contrast, a hermeneutical view requires a very different conception. If we are partly constituted by our self-understanding, and this in turn can be very different according to the various languages which articulate for us a background of distinctions of worth, then language does not only serve to depict ourselves and the world, it also helps constitute our lives. Certain ways of being, of feeling, of relating to each other are only possible given certain linguistic resources.
Charles Taylor
I was not able to work in the several excursions and ascensions made in the neighborhood, where it was very beautiful. One is so surprised by these grand aspects that it would be necessary to remain a long time before finding the interpretation capable of rendering them. I am going to finish the season at Auvers. There is nothing like one's natural every-day surroundings where one really takes pleasure. The pictures we do then feel the effect of their home-life, and the sweet sensations we experience in it.
Charles-François Daubigny
