
“Unfortunately, the world has not been designed for the convenience of mathematicians.”
Source: The (Mis)Behavior of Markets (2004, 2008), Ch. 2, p. 41
As quoted in Comic Sections (1993) by D MacHale
“Unfortunately, the world has not been designed for the convenience of mathematicians.”
Source: The (Mis)Behavior of Markets (2004, 2008), Ch. 2, p. 41
Source: Space—Time—Matter (1952), Ch. 2 "The Metrical Continuum"
As quoted in The Century: A Popular Quarterly (1874) ed. Richard Watson Gilder, Vol. 7, pp. 508-509, https://books.google.com/books?id=ceYGAQAAIAAJ&pg=PA508 "Relations of Mathematics to Physics". Earlier quote without citation in Nature, Volume 8 (1873), page 450.
Also quoted partially in Michael Grossman and Robert Katz, Calculus http://babel.hathitrust.org/cgi/mb?a=listis;c=216746186|Non-Newtonian (1972) p. iv. ISBN 0912938013.
Source: Sexual Personae: Art and Decadence from Nefertiti to Emily Dickinson (1990), p. 8
From a book review in The New York Times (9 May 1976) http://select.nytimes.com/gst/abstract.html?res=F40F13FC345E157493CBA9178ED85F428785F9#, also quoted in The American Mathematical Monthly (December 1994)
Context: Biographical history, as taught in our public schools, is still largely a history of boneheads: ridiculous kings and queens, paranoid political leaders, compulsive voyagers, ignorant generals — the flotsam and jetsam of historical currents. The men who radically altered history, the great scientists and mathematicians, are seldom mentioned, if at all.
Source: A Brief History of Time (1988), Ch. 1
Context: It has certainly been true in the past that what we call intelligence and scientific discovery have conveyed a survival advantage. It is not so clear that this is still the case: our scientific discoveries may well destroy us all, and even if they don’t, a complete unified theory may not make much difference to our chances of survival. However, provided the universe has evolved in a regular way, we might expect that the reasoning abilities that natural selection has given us would be valid also in our search for a complete unified theory, and so would not lead us to the wrong conclusions.