F. J. Duarte (1954) Chilean-American physicist
in Introduction to Lasers, [F. J. Duarte, Tunable Laser Optics, Elsevier Academic, 2003, 0-12-222696-8, 3]
W. E. Lamb, Classical measurements on a quantum mechanical system, Nuclear Phys. B 6, 197-201 (1989).
F. J. Duarte (1954) Chilean-American physicist
in Introduction to Lasers, [F. J. Duarte, Tunable Laser Optics, Elsevier Academic, 2003, 0-12-222696-8, 3]
Willis Lamb (1913–2008) American Physicist
W. E. Lamb, Sequential measurements in quantum mechanics, in Quantum Measurements and Chaos, E. R. Pike and S. Sarkar, eds. (Plenum, New York, 1987) pp. 183-193.
Claude Elwood Shannon (1916–2001) American mathematician and information theorist
Scientific American (1971), volume 225, page 180.
Explaining why he named his uncertainty function "entropy".
“The welfare of a child is not to be measured by money only, nor by physical comfort only.”
Nathaniel Lindley, Baron Lindley (1828–1921) English judge
In re McGrath (Infants), L. R. 1 C. D. (1893), p. 148.
Roger Penrose book The Emperor's New Mind
Source: The Emperor's New Mind (1989), Ch. 6, Quantum Magic and Quantum Mastery, p. 269.
Context: It seems to me that we must make a distinction between what is "objective" and what is "measurable" in discussing the question of physical reality, according to quantum mechanics. The state-vector of a system is, indeed, not measurable, in the sense that one cannot ascertain, by experiments performed on the system, precisely (up to proportionality) what the state is; but the state-vector does seem to be (again up to proportionality) a completely objective property of the system, being completely characterized by the results it must give to experiments that one might perform.
Richard Dalitz (1925–2006) Australian physicist
R. H. Dalitz, Another side to Paul Dirac, in Paul Adrien Maurice Dirac (Cambridge University, Cambridge, 1987) Chapter 10.
Freeman Dyson (1923) theoretical physicist and mathematician
With that, the conversation was over. <br class="br">"A meeting with Enrico Fermi" in Nature 427 (22 January 2004), p. 297 (subscription required) http://dx.doi.org/10.1038/427297a
Eugene Paul Wigner The Unreasonable Effectiveness of Mathematics in the Natural Sciences
"The Unreasonable Effectiveness of Mathematics in the Natural Sciences," Communications in Pure and Applied Mathematics, February 1960, final sentence.