
Source: The Black Swan: The Impact of the Highly Improbable (2007), pp. 40–41 (Taleb attributes the parable of the turkey to Bertrand Russell, who originally wrote of a chicken.)
It learned from observation, as we are all advised to do (hey, after all, this is what is believed to be the scientific method). Its confidence increased as the number of friendly feedings grew, and it felt increasingly safe even though the slaughter was more and more imminent. Consider that the feeling of safety reached its maximum when the risk was at the highest!
Source: The Black Swan: The Impact of the Highly Improbable (2007), pp. 40–41 (Taleb attributes the parable of the turkey to Bertrand Russell, who originally wrote of a chicken.)
Source: The Black Swan: The Impact of the Highly Improbable (2007), pp. 40–41 (Taleb attributes the parable of the turkey to Bertrand Russell, who originally wrote of a chicken.)
Source: Mind and Nature: A Necessary Unity, 1979, p. 56
Michel Henry, Barbarism, Continuum, 2012, p. 97
Books on Culture and Barbarism, Barbarism (1987)
“The excellence of a gift lies in its appropriateness rather than in its
value.”
“This principle valued the discretionary rather than the prescribed part of work roles”
Jaques, 1956
The evolution of socio-technical systems, (1981)
Witold Doroszewski, Elements of lexicology and semiotics. Vol. 46. Mouton, 1973. p. 36-37
Source: L’Expérience Intérieure (1943), p. 7
“There remains an experience of incomparable value.”
Source: Letters and Papers from Prison (1967; 1997), The view from below, p. 17
Context: There remains an experience of incomparable value. We have for once learned to see the great events of world history from below, from the perspective of the outcasts, the suspects, the maltreated — in short, from the perspective of those who suffer. Mere waiting and looking on is not Christian behavior. Christians are called to compassion and to action.
It is also frequently said, when a quantity diminishes without limit, that it has nothing, zero or 0, for its limit: and that when it increases without limit it has infinity or ∞ or 1⁄0 for its limit.
The Differential and Integral Calculus (1836)