Stephen Hales famous quotes

Last updated: Sep 5, 2024

  • Begin, be bold, and venture to be wise, He who defers this work from day to day, Does on a river's bank expecting stay, Till the whole stream, which stopped him, should be gone, That runs, and as it runs, for ever will run on.

  • Ah, yet, e'er I descend to th' grave, May I a small House and a large Garden have. And a few Friends, and many Books both true, Both wise, and both delightful too. And since Love ne'er will from me flee, A mistress moderately fair, And good as Guardian angels are, Only belov'd and loving me.

  • Curs'd be that wretch (Death's factor sure) who brought Dire swords into the peaceful world, and taught Smiths (who before could only make The spade, the plough-share, and the rake) Arts, in most cruel wise Man's left to epitomize!

  • The Bible is proved to be a revelation from God, by the reasonableness and holiness of its precepts; all its commands, exhortations, and promises having the most direct tendency to make men wise, holy, and happy in themselves, and useful to one another.

  • The search which takes place in my studio might best be described as a mining operation, a vertical dig in which a number of discoveries are apt to surface from a single shaft.

  • A number of current theoretical explorations will turn out to be passing fancies...

  • Arithmetic starts with the integers and proceeds by successively enlarging the number system by rational and negative numbers, irrational numbers, etc... But the next quite logical step after the reals, namely the introduction of infinitesimals, has simply been omitted. I think, in coming centuries it will be considered a great oddity in the history of mathematics that the first exact theory of infinitesimals was developed 300 years after the invention of the differential calculus.

  • There is no way to peace. Peace is the way.

  • The present enables us to understand the past, not the other way round.

  • It is time, therefore, to abandon the superstition that natural science cannot be regarded as logically respectable until philosophers have solved the problem of induction. The problem of induction is, roughly speaking, the problem of finding a way to prove that certain empirical generalizations which are derived from past experience will hold good also in the future.