Titlebook: Science, Decision and Value; James Leach,Robert Butts,Glenn Pearce Book 1973 Springer Science+Business Media B.V. 1973 Utilitarianism.bibl

Exclaim

Measurement: A Systems Approach,le questioning whether Hume actually had such a problem as the formulator proposes. I should characterize the central theme of TEI as a concern with ‘Kant’s problem’, with the inevitable admission that Kant himself never faced the problem as I formulated it. ‘Kant’s problem’ is stated exactly in the

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Freeze

Utility Theory with Inexact Preferences and Degrees of Preference, strength-of-preference comparison relation ≺* are examined along with properties of simple preferences defined from ≺*. The investigation recognizes an individual’s limited ability to make ‘precise’ judgments. Several utility theorems relating . ≺* . to . are included.

极力证明

Information, Rewards, and Quasi-Utilities, these probabilities as ... After the outcome is known, the forecaster’s client pays him a fee ..(..,..., ..; π.,..., π.) = ..(.; .) where π denotes the client’s estimates of the probabilities. If this fee has the property that its ‘true’ expectation is maximized when . = . it is called an ‘accuracy

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Emergent Utilities,tercourse to chocolate must surely be regarded as precocious while an eighteen year old with the reverse preferences is perverse. This example is, of course, susceptible of several kinds of objections, but the point it tries to illustrate seems an obvious one — that preferences ., and their induced

Nebulous

Cost-Benefit Versus Expected Utility Acceptance Rules,mination acceptable hypotheses (in the broad sense of ordinary sentences, laws and theories) and courses of action. While no one has been able to provide a set of criteria that could be regarded as necessary and sufficient for all sorts of hypotheses and circumstances, a number of more or less plaus

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harmony

Extremal Rays and Automorphisms of Holomorphic Symplectic Varieties,g to relate extremal contractions . to properties of the Hodge structures on ., regarded as lattices under the Beauville-Bogomolov form. Significant contributions have been made by Huybrechts, Markman, O’Grady, Verbitsky, and many others [Huy99], [Mar08], [O’G99], [Ver13], see also [Huy11].

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