Booknotes interview (1994)
Context: I react to what is necessary. I would like to eschew any formula. There are some things where the government is absolutely inevitable, which we cannot get along without comprehensive state action. But there are many things — producing consumer goods, producing a wide range of entertainment, producing a wide level of cultural activity — where the market system, which independent activity is also important, so I react pragmatically. Where the market works, I'm for that. Where the government is necessary, I'm for that. I'm deeply suspicious of somebody who says, "I'm in favor of privatization," or, "I'm deeply in favor of public ownership." I'm in favor of whatever works in the particular case.
“[Kelley argued that OS's judgment of an inverse relation between inducement magnitude and attitude inference] is probably associated with assumptions (unchecked in Bern’s work, as far as I know) that there is a distribution of opinion toward the task, and only the more favorable subjects complied in the $1 case and almost all, favorable or not, complied in the $20 case.”
Source: "Attribution theory in social psychology." 1967, p. 226; as cited in: Yaacov Trope, "Inferential processes in the forced compliance situation: A Bayesian analysis." Journal of Experimental Social Psychology 10.1 (1974): 1-16.
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Harold Kelley 10
American psychologist & academic 1921–2003Related quotes
“He that complies against his will.
Is of his own opinion still.”
Canto III, line 547. Sometimes misreported as "is convinced" instead of "complies"; reported in Paul F. Boller, Jr., and John George, They Never Said It: A Book of Fake Quotes, Misquotes, & Misleading Attributions (1989), p. 11
Source: Hudibras, Part III (1678)
Harsanyi, J. C. (1953). "Cardinal Utility in Welfare Economics and in the Theory of Risk-taking". J. Polit. Economy 61 (5): p. 434
Source: An Unquiet Mind: A Memoir of Moods and Madness
Source: "Games with Incomplete Information Played by “Bayesian” Players," 1967, p. 159 : Abstract
On the Hypotheses which lie at the Bases of Geometry (1873)