“Historically, it was Euclidean geometry that, developed to a large extent as a votive offering to the God of Reason, opened men's eyes to the possibility of design and to the possibility of uncovering it by the pursuit of mathematics.”

—  Morris Kline

Source: Mathematics and the Physical World (1959), p. 89

Adopted from Wikiquote. Last update June 3, 2021. History

Help us to complete the source, original and additional information

Do you have more details about the quote "Historically, it was Euclidean geometry that, developed to a large extent as a votive offering to the God of Reason, op…" by Morris Kline?
Morris Kline photo
Morris Kline 42
American mathematician 1908–1992

Related quotes

Hans Reichenbach photo
Hans Reichenbach photo
William A. Dembski photo

“Intelligent Design opens the whole possibility of us being created in the image of a benevolent God.”

William A. Dembski (1960) American intelligent design advocate

"Defeating Darwinism in Our Culture" panel discussion, National Religious Broadcasters meeting, Anaheim, 2000-02-06, as quoted in [2006, Why Darwin matters: the case against intelligent design, Michael, Shermer, New York, Times Books, 978-0-8050-8306-4, [QH366.2.S494, 2006], 2006041243]
2000s

“God gives us intelligence to uncover the wonders of nature. Without the gift, nothing is possible.”

James Clavell (1921–1994) American novelist

André Delambre
The Fly (1958)

Albert Einstein photo

“Development of Western Science is based on two great achievements, the invention of the formal logical system (in Euclidean geometry) by the Greek philosophers, and the discovery of the possibility to find out causal relationships by systematic experiment (Renaissance). In my opinion one has not to be astonished that the Chinese sages have not made these steps. The astonishing thing is that these discoveries were made at all.”

Albert Einstein (1879–1955) German-born physicist and founder of the theory of relativity

Letter to J.S. Switzer (23 April 1953), quoted in The Scientific Revolution: a Hstoriographical Inquiry By H. Floris Cohen (1994), p. 234 http://books.google.com/books?id=wu8b2NAqnb0C&lpg=PP1&pg=PA234#v=onepage&q&f=false, and also partly quoted in The Ultimate Quotable Einstein edited by Alice Calaprice (2010), p. 405 http://books.google.com/books?id=G_iziBAPXtEC&lpg=PP1&pg=PA405#v=onepage&q&f=false
1950s

Umberto Eco photo

“The interpretation of metaphors shifts from the univocality of catachreses to the open possibilities offered by inventive metaphors.”

[O] : Introduction, 0.2
Semiotics and the Philosophy of Language (1984)
Context: The principle of interpretation says that "a sign is something by knowing which we know something more" (Peirce). The Peircean idea of semiosis is the idea of an infinite process of interpretation. It seems that the symbolic mode is the paramount example of this possibility.
However, interpretation is not reducible to the responses elicited by the textual strategies accorded to the symbolic mode. The interpretation of metaphors shifts from the univocality of catachreses to the open possibilities offered by inventive metaphors. Many texts have undoubtedly many possible senses, but it is still possible to decide which one has to be selected if one approaches the text in the light of a given topic, as well as it is possible to tell of certain texts how many isotopies they display.

John Von Neumann photo

“A large part of mathematics which becomes useful developed with absolutely no desire to be useful, and in a situation where nobody could possibly know in what area it would become useful; and there were no general indications that it ever would be so.”

John Von Neumann (1903–1957) Hungarian-American mathematician and polymath

"The Role of Mathematics in the Sciences and in Society" (1954) an address to Princeton alumni, published in John von Neumann : Collected Works (1963) edited by A. H. Taub <!-- Macmillan, New York -->; also quoted in Out of the Mouths of Mathematicians : A Quotation Book for Philomaths (1993) by R. Schmalz
Context: A large part of mathematics which becomes useful developed with absolutely no desire to be useful, and in a situation where nobody could possibly know in what area it would become useful; and there were no general indications that it ever would be so. By and large it is uniformly true in mathematics that there is a time lapse between a mathematical discovery and the moment when it is useful; and that this lapse of time can be anything from 30 to 100 years, in some cases even more; and that the whole system seems to function without any direction, without any reference to usefulness, and without any desire to do things which are useful.

Chris Voss photo
Hans Reichenbach photo

Related topics