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The term 'ideal observer' has been used in two different ways. Green and Swets (Ch. 6 [16]) use it to denote a model of the information contained in the physical stimulus, borrowing ideas and mathematics from Peterson, Birdsall and Fox [12]. Peterson, Birdsall and Fox do not themselves use the term in this sense, but do refer to 'Siegert's "Ideal observer's" criteria', which adds to their analyses of physical stimuli criteria that maximize the expectation of a correct decision. More recently (e.g., [17]), the term has been used to denote the selection of a criterion to maximize the expectation of a correct decision, without necessarily there being a prior model of the physical stimulus. To avoid confusion, I shall not use this term hereafter
-
The term 'ideal observer' has been used in two different ways. Green and Swets (Ch. 6 [16]) use it to denote a model of the information contained in the physical stimulus, borrowing ideas and mathematics from Peterson, Birdsall and Fox [12]. Peterson, Birdsall and Fox do not themselves use the term in this sense, but do refer to 'Siegert's "Ideal observer's" criteria', which adds to their analyses of physical stimuli criteria that maximize the expectation of a correct decision. More recently (e.g., [17]), the term has been used to denote the selection of a criterion to maximize the expectation of a correct decision, without necessarily there being a prior model of the physical stimulus. To avoid confusion, I shall not use this term hereafter.
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A distinction is needed between uncertainty (Equation 13) in a psychological context and the same formula in a purely physical context. The interpretation of this formula is not the same in all contexts. To preserve this distinction I shall use 'uncertainty' in psychological contexts and 'entropy' in relation to the second law of thermodynamics (below)
-
A distinction is needed between uncertainty (Equation 13) in a psychological context and the same formula in a purely physical context. The interpretation of this formula is not the same in all contexts. To preserve this distinction I shall use 'uncertainty' in psychological contexts and 'entropy' in relation to the second law of thermodynamics (below).
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84856110772
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i. When message i is received, this probability ratio becomes 1, the gain in information is -ln pi., and the mean information averaged over the set of messages is Formula 13 (p. 7 [23]). But these hypotheses are not of any practical interest
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i., and the mean information averaged over the set of messages is Formula 13 (p. 7 [23]). But these hypotheses are not of any practical interest.
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1 generates the so-called 'ravens paradox' [58,59], in which the observation of a pink flamingo (anything that is neither black nor a raven) is asserted, erroneously, to confirm the hypothesis that all ravens are black. Observations of black ravens (of course) and of non-black non-ravens jointly militate against the hypothesis that color and ravenhood are independent in nature. But confirmation requires the further assumption that independence and 'all ravens are black' are mutually exhaustive hypotheses, and that is patently false
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1 generates the so-called 'ravens paradox' [58,59], in which the observation of a pink flamingo (anything that is neither black nor a raven) is asserted, erroneously, to confirm the hypothesis that all ravens are black. Observations of black ravens (of course) and of non-black non-ravens jointly militate against the hypothesis that color and ravenhood are independent in nature. But confirmation requires the further assumption that independence and 'all ravens are black' are mutually exhaustive hypotheses, and that is patently false.
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Fryback; Goodman; Edwards report two 'laboratory' experiments conducted in a Las Vegas casino with patrons of the casino. In these experiments participants typically won or lost ±$30 of their own money
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Fryback; Goodman; Edwards report two 'laboratory' experiments conducted in a Las Vegas casino with patrons of the casino. In these experiments participants typically won or lost ±$30 of their own money.
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In this context Formula 13 does not permit the same kind of psychological interpretation (transmission through an ideal communications system) as previous examples. Instead, the formula is derived from a set of individually testable behavioral axioms
-
In this context Formula 13 does not permit the same kind of psychological interpretation (transmission through an ideal communications system) as previous examples. Instead, the formula is derived from a set of individually testable behavioral axioms.
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2 jointly and all the other outcomes. This is substantially the same set of constraints as previously (p. 11 above)
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