Frases de Eric Temple Bell

Fonte: Mathematics: Queen and Servant of Science (1938), p. 274
Contexto: Some, of my unmathematical friends have incautiously urged me to include a note about the origin of modern calculating machines. This is the proper place to do so, as the Queen of queens has enslaved a few of these infernal things to do some of her more repulsive drudgery. What I shall say about these marvelous aids to the feeble human intelligence will be little indeed, for two reasons: I have always hated machinery, and the only machine I ever understood was a wheelbarrow, and that but imperfectly.

Mathematics Magazine, Vol. 23-24. (1949), p. 161
Contexto: Euclid taught me that without assumptions there is no proof. Therefore, in any argument, examine the assumptions. Then, in the alleged proof, be alert for inexplicit assumptions. Euclid's notorious oversights drove this lesson home.

Men of Mathematics (1937)
Contexto: The pursuit of pretty formulas and neat theorems can no doubt quickly degenerate into a silly vice, but so also can the quest for austere generalities which are so very general indeed that they are incapable of application to any particular.<!--1986 ed., p. 488

Fonte: Mathematics: Queen and Servant of Science (1938), p. 226
Contexto: Some of his deepest discoveries were reasoned out verbally with very few if any symbols, and those for the most part mere abbreviations of words. Any impatient student of mathematics or science or engineering who is irked by having algebraic symbolism thrust on him should try to get on without it for a week.

Fonte: The Development of Mathematics (1940), p. 283
Contexto: The mistakes and unresolved difficulties of the past in mathematics have always been the opportunities of its future; and should analysis ever appear to be without or blemish, its perfection might only be that of death.

Fonte: Mathematics: Queen and Servant of Science (1938), p. 146
Contexto: Fashion as king is sometimes a very stupid ruler. As was observed a little way back, the kernel of Plücker's theory of geometric dimensionality is that the dimensionality of a given space is not an absolute constant, but depends upon the elements, accepted as irreducible, in terms of which the space is described.

The Search for Truth (1934), p. 191

Fonte: Mathematics: Queen and Servant of Science (1938), p. 16

p 164
Mathematics: Queen and Servant of Science (1938)

As quoted in 777 Mathematical Conversation Starters http://books.google.co.in/books?id=JNbKURWmODkC&amp;pg=PA172 (2002) by John de Pillis, p. 172

Men of Mathematics (1937)

Fonte: The Development of Mathematics (1940), p. 9

Fonte: Mathematics: Queen and Servant of Science (1938), p. 7