Eccentric Quotes - page 8

What am I in the eyes of most people - a nonentity, an eccentric, or an unpleasant person - somebody who has no position in society and will never have; in short, the lowest of the low. All right, then - even if that were absolutely true, then I should one day like to show by my work what such an eccentric, such a nobody, has in his heart. That is my ambition, based less on resentment than on love in spite of everything, based more on a feeling of serenity than on passion. Though I am often in the depths of misery, there is still calmness, pure harmony and music inside me. I see paintings or drawings in the poorest cottages, in the dirtiest corners. And my mind is driven towards these things with an irresistible momentum. (Vincent van Gogh)
But it is not to be conceived that mere mechanical causes could give birth to so many regular motions: since the Comets range over all parts of the heavens, in very eccentric orbits. For by that kind of motion they pass easily through the orbs of the Planets, and with great rapidity; and in their aphelions, where they move the slowest, and are detain'd the longest, they recede to the greatest distances from each other, and thence suffer the least disturbance from their mutual attractions.
Isaac Newton
In Germany there is much complaining about my "eccentricities." But since it is not known where my center is, it won't be easy to find out where or when I have thus far been "eccentric." That I was a philologist, for example, meant that I was outside my center (which fortunately does not mean that I was a poor philologist). Likewise, I now regard my having been a Wagnerian as eccentric. It was a highly dangerous experiment; now that I know it did not ruin me, I also know what significance it had for me - it was the most severe test of my character.
Friedrich Nietzsche
It is not known so generally that Kepler was... a geometrician and algebraist of considerable power, and that he, Desargues, and perhaps Galileo, may be considered as forming a connecting link between the mathematicians of the renaissance and those of modern times. Kepler's work in geometry consists rather in certain general principles enunciated, and illustrated by a few cases, than in any systematic exposition of the subject. In a short chapter on conics inserted in his Paralipomena, published in 1604, he lays down what has been called the principle of continuity, and gives as an example the statement that a parabola is at once the limiting case of an ellipse and of a hyperbola; he illustrates the same doctrine by reference to the foci of conics (the word focus was introduced by him); and he also explains that parallel lines should be regarded as meeting at infinity. He introduced the use of the eccentric angle in discussing properties of the ellipse.
Johannes Kepler