John Von Neumann (1903–1957) Hungarian-American mathematician and polymath
"Method in the Physical Sciences", in The Unity of Knowledge (1955), ed. L. G. Leary (Doubleday & Co., New York), p. 157
Attributed to George A. Kelly in Hinkle (1970, p. 91), as cited in: Fay Fransella and Robert A. Neimeyer. "George Alexander Kelly: The man and his theory." International handbook of personal construct psychology (2003): 21-31.
John Von Neumann (1903–1957) Hungarian-American mathematician and polymath
"Method in the Physical Sciences", in The Unity of Knowledge (1955), ed. L. G. Leary (Doubleday & Co., New York), p. 157
“The function of logic in mathematics is critical rather than constructive.”
George Frederick James Temple (1901–1992) British mathematician
100 Years of Mathematics: a Personal Viewpoint (1981)
Tobias Dantzig (1884–1956) American mathematician
p, 125
Number: The Language of Science (1930)
Kenneth E. Boulding (1910–1993) British-American economist
Source: 1950s, The Skills of the Economist, 1958, p. 16-17 as cited in Andrew Mearman (2011).
Nick Herbert (1936) American physicist
Source: Quantum Reality - Beyond The New Physics, Chapter 1, The Quest For Reality, p. 2
“The history of mathematics throws little light on the psychology of mathematical invention.”
George Frederick James Temple (1901–1992) British mathematician
100 Years of Mathematics: a Personal Viewpoint (1981)
Edward Frenkel (1968) mathematician working in representation theory, algebraic geometry, and mathematical physics
Source: Love and Math, 2013, p. 139
Stephen Hawking book A Brief History of Time
Source: A Brief History of Time (1988), Ch. 12
Context: Even if there is only one possible unified theory, it is just a set of rules and equations. What is it that breathes fire into the equations and makes a universe for them to describe? The usual approach of science of constructing a mathematical model cannot answer the questions of why there should be a universe for the model to describe. Why does the universe go to all the bother of existing?
“Pure mathematics is religion.”
Novalis book Blüthenstaub
Reine Mathematik ist Religion.
Blüthenstaub (1798), Unsequenced