
and thus is one of the previous two types of problem
Source: Solving Mathematical Problems (2nd ed., 2006), Ch. 1 : Strategies in problem solving
In Search of Memory (2006)
and thus is one of the previous two types of problem
Source: Solving Mathematical Problems (2nd ed., 2006), Ch. 1 : Strategies in problem solving
Autobiographical Essay (2001)
“If only I knew what I wanted I could try to see about getting it.”
Source: The Unabridged Journals of Sylvia Plath
Source: Language, Truth, and Logic (1936), p. 49.
Context: The problem of induction is, roughly speaking, the problem of finding a way to prove that certain empirical generalizations which are derived from past experience will hold good also in the future. There are only two ways of approaching this problem on the assumption that it is a genuine problem, and it is easy to see that neither of them can lead to its solution.
Z. Hanfi, trans., in The Fiery Brook (1972), p. 75
Towards a Critique of Hegel’s Philosophy (1839)
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The Differential and Integral Calculus (1836)
Lake Wobegon Days (1985), p. 337
Source: Lake Wobegon U.S.A.
"Anarchism Against Riots" (7 August 2011). <!-- http://www.steampunkshariah.info/?p=11668#more-11668 -->
Captain Jul's Mission Blog (2011 - 2013)
Context: Riots may be symptoms of a deeper socio-political malaise: the product of unjust government policy and racist policing. I know from friends I have spoken to who were participants in the 1981 Brixton riots, that riots can engender a great deal of local solidarity against an oppressive State. But I am far from convinced that energy spent doing damage to life, limb and property is likely to prove more productive than properly thought-out and planned non-violent direct action.
More likely the opposite.
“We prove what we want to prove, and the real difficulty is to know what we want to prove.”
On prouve tout ce qu'on veut, et la vraie difficulté est de savoir ce qu'on veut prouver.
Système des Beaux-Arts (1920), as quoted in The Most Brilliant Thoughts of All Time (In Two Lines or Less) by John M. Shanahan, p. 34
Variant translation: We prove anything we want to prove, and the real difficulty is to know what we want to prove.