
Source: 1850s, An Investigation of the Laws of Thought (1854), p. 37; Cited in: William Torrey Harris (1879) The Journal of Speculative Philosophy, p. 109
The Ethic of Freethought (Mar 6, 1883)
Source: 1850s, An Investigation of the Laws of Thought (1854), p. 37; Cited in: William Torrey Harris (1879) The Journal of Speculative Philosophy, p. 109
"Über unendliche, lineare Punktmannigfaltigkeiten" in Mathematische Annalen 20 (1882) <!-- pp 113-121 --> Quoted in "Cantor's Grundlagen and the paradoxes of Set Theory" by William W. Tait
“It is a political axiom that power follows property.”
Source: Brave New World Revisited (1958), Chapter 12 (p. 113)
Source: Systems Thinking: Creative Holism for Managers (2003), p. 3-4
Kurt Koffka (1931), self-cited in: Kurt Koffka. Principles of Gestalt Psychology, 1935, p. 22
Writing for the court, United States v. Powers, 307 U.S. 214 (1939)
Judicial opinions
"Non-cooperative Games" in Annals of Mathematics, Vol. 54, No. 2 (September 1951)<!-- ; as cited in Can and should the Nash program be looked at as a part of mechanism theory? (2003) by Walter Trockel -->
1950s
Context: We give two independent derivations of our solution of the two-person cooperative game. In the first, the cooperative game is reduced to a non-cooperative game. To do this, one makes the players’ steps of negotiation in the cooperative game become moves in the noncooperative model. Of course, one cannot represent all possible bargaining devices as moves in the non-cooperative game. The negotiation process must be formalized and restricted, but in such a way that each participant is still able to utilize all the essential strengths of his position. The second approach is by the axiomatic method. One states as axioms several properties that it would seem natural for the solution to have and then one discovers that the axioms actually determine the solution uniquely. The two approaches to the problem, via the negotiation model or via the axioms, are complementary; each helps to justify and clarify the other.
underdetermination of a theory by observation
Source: "What is the Vienna Circle?" 2006, p. xi
Source: General System Theory (1968), 2. The Meaning of General Systems Theory, p. 18