Taking Quotes (9 quotes)
A man who keeps company with glaciers comes to feel tolerably insignificiant by and by. The Alps and the glaciers together are able to take every bit of conceit out of a man and reduce his self-importance to zero if he will only remain within the influence of their sublime presence long enough to give it a fair and reasonable chance to do its work.
In A Tramp Abroad (1880), 466.
Certainlie these things agree,
The Priest, the Lawyer, & Death all three:
Death takes both the weak and the strong.
The lawyer takes from both right and wrong,
And the priest from living and dead has his Fee.
In Poor Richard's Almanack (1737).
Don't ever take a fence down until you know the reason why it was put up.
In a personal notebook (1945-46). Discussed in Hugh Rawson and Margaret Miner, The Oxford Dictionary of American Quotations (2005), 201, as possibly being a very brief paraphrase of a verse by Robert Frost from 'The Wall' (1914) (See Robert Frost quotations page on this site). Elsewhere, it has been suggested to be a summary paraphrase of a much longer passage in G.K. Chesterton, The Thing (1929). (See G.K. Chesterton quotations on this site.) Meanwhile, many collections of quotations incorrectly attribute the short quote as worded above directly to either Robert Frost or G.K. Chesterton.
God heals, and the Doctor takes the Fees.
In Poor Richard's Almanack (1744). Note: q.v. John Ray, “God healeth and the physician hath the thanks.”
Taking mathematics from the beginning of the world to the time when Newton lived, what he had done was much the better half.
As quoted in Edmund Fillingham King, A Biographical Sketch of Sir Isaac Newton (1858), 97, stating this was Leibniz’s reply “when asked at the royal table in Berlin his opinion of Newton.” No source citation was given, although all the next quotes that followed had footnotes. The lack of citation leaves the accuracy of the quote unverified. If you know a primary source, please contact the Webmaster.
The elegance of a mathematical theorem is directly proportional to the number of independent ideas one can see in the theorem and inversely proportional to the effort it takes to see them.
In Mathematical Discovery: On Understanding, Learning, and Teaching Problem Solving (1981). As cited, with no more details, in Yi Ma, An Invitation to 3-D Vision (2004), 228.
The material world has only been constructed at the price of taking the self, that is, mind, out of it, removing it; mind is not part of it.
In Tarner Lecture, at Trinity College, Cambridge (Oct 1956), 'The Principle of Objectivation', printed in Mind and Matter (1958), 39. Also collected in What is Life?: With Mind and Matter and Autobiographical Sketches (1992, 2012), 119.
You cannot ask us to take sides against arithmetic.
From Speech on Coal Dispute (31 Aug 1926), as quoted in Winston S. Churchill's Maxims and Reflections (1992), 153. He was referring to how a glut of competitive supply prevented raising wages at the time.
You know we’re constantly taking. We don’t make most of the food we eat, we don’t grow it, anyway. We wear clothes other people make, we speak a language other people developed, we use a mathematics other people evolved and spent their lives building. I mean we’re constantly taking things. It’s a wonderful ecstatic feeling to create something and put it into the pool of human experience and knowledge.
Expressing the driving force behind his passion. Interview with Rolling Stone writer, Steven Levy (late Nov 1983). As quoted in Nick Bilton, 'The 30-Year-Old Macintosh and a Lost Conversation With Steve Jobs' (24 Jan 2014), on New York Times blog web page. Levy appended a transcript of the interview to an updated Kindle version of his book, Insanely Great: The Life and Times of Macintosh, the Computer that Changed Everything.