“By the time I was a student in high school I was reading the classic Men of Mathematics by E. T. Bell and I remember succeeding in proving the classic Fermat theorem about an integer multiplied by itself p times where p is a prime.”

— John Nash

Autobiographical essay (1994)

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John Nash 23

American mathematician and Nobel Prize laureate 1928–2015

Rudolf Carnap (1891–1970) German philosopher

Rudolf Carnap (1939; 51), as cited in: Paul van Ulsen. Wetenschapsfilosofie http://www.illc.uva.nl/Research/Publications/Inaugurals/IV-10-Arend-Heyting.text.pdf, 6 november 2017.

“The one good thing about being forced to read The Great Gatsby was that I discovered Robert E. Howard and H. P. Lovecraft afterwards because I figured that not everybody from that time frame could have been that incredibly annoying.”

Larry Correia (1977) American fantasy writer

"Correia on the Classics", Monster Hunter Nation http://monsterhunternation.com/2011/01/12/correia-on-the-classics/, 2010-01-12

“P. Bernays has pointed out on several occasions that, since the consistency of a system cannot be proved using means of proof weaker than those of the system itself, it is necessary to go beyond the framework of what is, in Hilbert’s sense, finitary mathematics if one wants to prove the consistency of classical mathematics, or even that of classical number theory. Consequently, since finitary mathematics is defined as the mathematics in which evidence rests on what is intuitive, certain abstract notions are required for the proof of the consistency of number theory…. In the absence of a precise notion of what it means to be evident, either in the intuitive or in the abstract realm, we have no strict proof of Bernays’ assertion; practically speaking, however, there can be no doubt that it is correct…”

Paul Bernays (1888–1977) Swiss mathematician

Kurt Gödel (1958, CW II, p. 241) as cited in: Feferman, Solomon. " Lieber Herr Bernays!, Lieber Herr Gödel! Gödel on finitism, constructivity and Hilbert's program* http://math.stanford.edu/~feferman/papers/bernays.pdf." dialectica 62.2 (2008): 179-203.

“One physicist writes a study on microphysics, but another writes a book on the importance of Lenin’s and Engels’ works for the development of physics; one mathematician proves theorems, another publishes demagoguery on ingenious mathematical ideas of classical Marxists.”

Aleksandr Zinovyev (1922–2006) Russian writer

On the Social State of Marxism (1978)

“…introduce the auxiliary concept of first-signal…defined as the fastest message carrier between any two points in space. We now send a first-signal from P, calling the event of departure E1… The event of its arrival at P' is called E'. Simultaneously with the arrival of this signal, another first signal is sent from P'. The arrival of this signal at P is the event E2. …the time interval between E1 and E2 is coordinated to the event E', [E1 is earlier than E' and E2 is later than E'] and every event of this time interval except for the endpoints is inderterminate as to the time order relative to E.”

Hans Reichenbach (1891–1953) American philosopher

The Philosophy of Space and Time (1928, tr. 1957)

“Mehrling: So you didn’t read at that time the classic banking texts, for example, Bagehot’s Lombard Street?
Volcker: Well I read some of Bagehot, and I read a lot of Hawtrey. I remember I read a lot of Hawtrey.
Mehrling: Currency and Credit? The Art of Central Banking?
Volcker: I don’t remember the names of the books, just being in London. In those days I used to read The Economist and the Financial Times, so I kept up with what was going on in the money markets.”

Paul Volcker (1927–2019) American economist

Paul Volcker interviewed by Perry Mehrling (April 18, 2000) in Inside the economist’s mind: conversations with eminent economists (2007) edited by Paul A. Samuelson and William A. Barnett.