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Why has elegance found so little following? That is the reality of it. Elegance has the disadvantage, if that's what it is, that hard work is needed to achieve it and a good education to appreciate it.
There should be no such thing as boring mathematics.
The traditional mathematician recognizes and appreciates mathematical elegance when he sees it. I propose to go one step further, and to consider elegance an essential ingredient of mathematics: if it is clumsy, it is not mathematics.
The students that, like the wild animal being prepared for its tricks in the circus called life, expects only training as sketched above, will be severely disappointed: by his standards he will learn next to nothing.
The question of whether a computer can think is no more interesting than the question of whether a submarine can swim.
The lurking suspicion that something could be simplified is the world's richest source of rewarding challenges.
The competent programmer is fully aware of the limited size of his own skull. He therefore approaches his task with full humility, and avoids clever tricks like the plague.
The ability of discerning high quality unavoidably implies the ability of identifying shortcomings.
Teaching to unsuspecting youngsters the effective use of formal methods is one of the joys of life because it is so extremely rewarding.
Simplicity is prerequisite for reliability.
Programming is one of the most difficult branches of applied mathematics; the poorer mathematicians had better remain pure mathematicians.
Program testing can be used to show the presence of bugs, but never to show their absence!
Perfecting oneself is as much unlearning as it is learning.
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