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  1. Hierarchical maximization of two kinds of expected utility.Paul Weirich - 1988 - Philosophy of Science 55 (4):560-582.
    Causal decision theory produces decision instability in cases such as Death in Damascus where a decision itself provides evidence concerning the utility of options. Several authors have proposed ways of handling this instability. William Harper (1985 and 1986) advances one of the most elegant proposals. He recommends maximizing causal expected utility among the options that are causally ratifiable. Unfortunately, Harper's proposal imposes certain restrictions; for instance, the restriction that mixed strategies are freely available. To obtain a completely general method of (...)
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  • Decisions in Dynamic Settings.Paul Weirich - 1986 - PSA Proceedings of the Biennial Meeting of the Philosophy of Science Association 1986 (1):438-449.
    The expected utility of an option for a decision maker is defined with respect to probability and utility functions that represent the decision maker’s beliefs and desires. Therefore, as the decision maker’s beliefs and desires change, the expected utility of an opinion may change. Some options are such that their realizations change beliefs and desires in ways that change the expected utilities of the options. If a decision is made among options that include one or more of these special options, (...)
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  • Notes on decision theory: Old wine in new bottles.Jordan Howard Sobel - 1986 - Australasian Journal of Philosophy 64 (4):407 – 437.
  • Newcomblike Problems.Jordan Howard Sobel - 1990 - Midwest Studies in Philosophy 15 (1):224-255.
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  • Non-dominance, third person and non-action newcomb problems, and metatickles.Jordan Howard Sobel - 1991 - Synthese 86 (2):143 - 172.
    It is plausible that Newcomb problems in which causal maximizers and evidential maximizers would do different things would not be possible for ideal maximizers who are attentive to metatickles. An objection to Eells's first argument for this makes welcome a second. Against it I argue that even ideal evidential and causal maximizers would do different things in some non-dominance Newcomb problems; and that they would hope for different things in some third-person and non-action problems, which is relevant if a good (...)
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  • Metatickles and Ratificationism.Jordan Howard Sobel - 1986 - PSA Proceedings of the Biennial Meeting of the Philosophy of Science Association 1986 (1):342-351.
    Responses to Newcomb-like challenges to evidential decision theories such as Jeffrey’s “logic of decision” range from allegations of incoherence and irrelevance; through stonewalling - “Just one box for me, thank you.“; to arguments that maintain that when properly applied by an ideal agent such theories get the right answers and, for example, prescribe the taking of both boxes, not just one; on to conservative revisions of evidential decision theories that are held to get these supposedly right answers while remaining true (...)
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  • Maximization, stability of decision, and actions in accordance with reason.Jordan Howard Sobel - 1990 - Philosophy of Science 57 (1):60-77.
    Rational actions reflect beliefs and preferences in certain orderly ways. The problem of theory is to explain which beliefs and preferences are relevant to the rationality of particular actions, and exactly how they are relevant. One distinction of interest here is between an agent's beliefs and preferences just before an action's time, and his beliefs and preferences at its time. Theorists do not agree about the times of beliefs and desires that are relevant to the rationality of action. Another distinction (...)
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  • Defenses and conservative revisions of evidential decision theories: Metatickles and ratificationism.Jordan Howard Sobel - 1988 - Synthese 75 (1):107 - 131.
    It is plausible that Newcomb problems in which causal maximizers and evidential maximizers would do different things would not be possible for ideal maximizers who are attentive to metatickles. An objection to Eells’s first argument for this makes welcome a second. Against it I argue that even ideal evidential and causal maximizers would do different things in some non-dominance Newcomb problems; and that they would hope for different things in some third-person and non-action problems, which is relevant if a good (...)
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  • Demons, Deceivers And Liars: Newcomb’s Malin Génie. [REVIEW]Peter Slezak - 2006 - Theory and Decision 61 (3):277-303.
    A fully adequate solution to Newcomb’s Problem (Nozick 1969) should reveal the source of its extraordinary elusiveness and persistent intractability. Recently, a few accounts have independently sought to meet this criterion of adequacy by exposing the underlying source of the problem’s profound puzzlement. Thus, Sorensen (1987), Slezak (1998), Priest (2002) and Maitzen and Wilson (2003) share the ‘no box’ view according to which the very idea that there is a right choice is misconceived since the problem is ill-formed or incoherent (...)
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  • Deliberational equilibria.Brian Skyrms - 1986 - Topoi 5 (1):59-67.
  • Darwin meets the logic of decision: Correlation in evolutionary game theory.Brian Skyrms - 1994 - Philosophy of Science 61 (4):503-528.
    The proper treatment of correlation in evolutionary game theory has unexpected connections with recent philosophical discussions of the theory of rational decision. The Logic of Decision (Jeffrey 1983) provides the correct framework for correlated evolutionary game theory and a variant of "ratifiability" is the appropriate generalization of "evolutionarily stable strategy". The resulting theory unifies the treatment of correlation due to kin, population viscosity, detection, signaling, reciprocal altruism, and behavior-dependent contexts. It is shown that (1) a strictly dominated strategy may be (...)
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  • Chaos in game dynamics.Brian Skyrms - 1992 - Journal of Logic, Language and Information 1 (2):111-130.
    Two examples demonstrate the possibility of extremely complicated non-convergent behavior in evolutionary game dynamics. For the Taylor-Jonker flow, the stable orbits for three strategies were investigated by Zeeman. Chaos does not occur with three strategies. This papers presents numerical evidence that chaotic dynamics on a strange attractor does occur with four strategies. Thus phenomenon is closely related to known examples of complicated behavior in Lotka-Volterra ecological models.
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  • Symptomatic acts and the value of evidence in causal decision theory.Patrick Maher - 1990 - Philosophy of Science 57 (3):479-498.
    A "symptomatic act" is an act that is evidence for a state that it has no tendency to cause. In this paper I show that when the evidential value of a symptomatic act might influence subsequent choices, causal decision theory may initially recommend against its own use for those subsequent choices. And if one knows that one will nevertheless use causal decision theory to make those subsequent choices, causal decision theory may favor the one-box solution in Newcomb's problem, and may (...)
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  • Causality in the logic of decision.Patrick Maher - 1987 - Theory and Decision 22 (2):155-172.
  • Reconciling Evidential and Causal Decision Theory.Simon Huttegger & Simon M. Huttegger - 2023 - Philosophers' Imprint 23.
    In this paper I study dynamical models of rational deliberation within the context of Newcomb's problem. Such models have been used to argue against the soundness of the "tickle'" defense of evidential decision theory, which is based on the idea that sophisticated decision makers can break correlations between states and acts by introspecting their own beliefs and desires. If correct, this would show that evidential decision theory agrees with the recommendations of causal decision theory. I argue that an adequate understanding (...)
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  • A Deliberative Approach to Causation.Fernandes Alison Sutton - 2017 - Philosophy and Phenomenological Research 95 (3):686-708.
    Fundamental physics makes no clear use of causal notions; it uses laws that operate in relevant respects in both temporal directions and that relate whole systems across times. But by relating causation to evidence, we can explain how causation fits in to a physical picture of the world and explain its temporal asymmetry. This paper takes up a deliberative approach to causation, according to which causal relations correspond to the evidential relations we need when we decide on one thing in (...)
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  • The popcorn problem: Sobel on evidential decision theory and deliberation-probability dynamics.Ellery Eells - 1989 - Synthese 81 (1):9 - 20.
    I defend evidential decision theory and the theory of deliberation-probability dynamics from a recent criticism advanced by Jordan Howard Sobel. I argue that his alleged counterexample to the theories, called the Popcorn Problem is not a genuine counterexample.
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  • Common causes and decision theory.Ellery Eells & Elliott Sober - 1986 - Philosophy of Science 53 (2):223-245.
    One of us (Eells 1982) has defended traditional evidential decision theory against prima facie Newcomb counterexamples by assuming that a common cause forms a conjunctive fork with its joint effects. In this paper, the evidential theory is defended without this assumption. The suggested rationale shows that the theory's assumptions are not about the nature of causality, but about the nature of rational deliberation. These presuppositions are weak enough for the argument to count as a strong justification of the evidential theory.
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  • Ratifiability and the Logic of Decision1.Brian Skyrms - 1990 - Midwest Studies in Philosophy 15 (1):44-56.
  • Causal decision theory.Paul Weirich - 2009 - Stanford Encyclopedia of Philosophy.
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  • Realizing Newcomb’s Problem.Peter Slezak - unknown
    Richard Jeffrey said that Newcomb’s Problem may be seen “as a rock on which... Bayesianism... must founder” and the problem has been almost universally conceived as reconciling the science-fictional features of the decision problem with a plausible causal analysis. Later, Jeffrey renounced his earlier position that accepted Newcomb problems as genuine decision problems, suggesting “Newcomb problems are like Escher’s famous staircase”. We may interpret this to mean that we know there can be no such thing, though we see no local (...)
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