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  1. Perspectives on a Pair of Envelopes.Piers Rawling - 1997 - Theory and Decision 43 (3):253-277.
    The two envelopes problem has generated a significant number of publications (I have benefitted from reading many of them, only some of which I cite; see the epilogue for a historical note). Part of my purpose here is to provide a review of previous results (with somewhat simpler demonstrations). In addition, I hope to clear up what I see as some misconceptions concerning the problem. Within a countably additive probability framework, the problem illustrates a breakdown of dominance with respect to (...)
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  • The two envelope paradox: the infinite case.Paul Castell & Alonso Church - 1994 - Analysis 54 (1):46-49.
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  • Decision making with unreliable probabilities.Peter Gärdenfors & Nils-Eric Sahlin - unknown
    This paper presents a decision theory which allows subjects to account for the uncertainties of their probability estimates. This is accomplished by modelling beliefs about states of nature by means of a class of probability measures. In order to represent uncertainties of those beliefs a measure of epistemic reliability is introduced. The suggested decision theory is evaluated in the light of empirical evidence on ambiguity and uncertainty in decision making. The theory is also compared to Tversky & Kahneman's prospect theory.
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  • Absolute Identification by Relative Judgment.Neil Stewart, Gordon D. A. Brown & Nick Chater - 2005 - Psychological Review 112 (4):881-911.
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  • The Two Envelope Paradox: The Infinite Case.Paul Castell & Diderik Batens - 1994 - Analysis 54 (1):46 - 49.
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  • Where the sum of our expectation fails us: The exchange paradox.John Norton - 1998 - Pacific Philosophical Quarterly 79 (1):34–58.
    In the exchange paradox, two players receive envelopes containing different amounts of money. The assignment of the amounts ensures each player has the same probability of receiving each possible amount. Nonetheless, for each specific amount a player may find in his envelope, there is a positive expectation of gain if the player swaps envelopes with the other player, in apparent contradiction with the symmetry of the game. I consider a variant form of the paradox that avoids problems with improper probabilities (...)
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  • Ambiguity and uncertainty in probabilistic inference.Hillel J. Einhorn & Robin M. Hogarth - 1985 - Psychological Review 92 (4):433-461.
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  • Two envelopes.Jordan Howard Sobel - 1994 - Theory and Decision 36 (1):69-96.
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  • Keep or trade? An experimental study of the exchange paradox.Raymond S. Nickerson & Susan F. Butler - 2008 - Thinking and Reasoning 14 (4):365-394.
    The “exchange paradox”—also referred to in the literature by a variety of other names, notably the “two-envelopes problem”—is notoriously difficult, and experts are not all agreed as to its resolution. Some of the various expressions of the problem are open to more than one interpretation; some are stated in such a way that assumptions are required in order to fill in missing information that is essential to any resolution. In three experiments several versions of the problem were used, in each (...)
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  • The method of absolute judgment in psychophysics.Ernest Glen Wever & Karl Edward Zener - 1928 - Psychological Review 35 (6):466-493.
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  • The exchange paradox: Probabilistic and cognitive analysis of a psychological conundrum.Raymond S. Nickerson & Ruma Falk - 2006 - Thinking and Reasoning 12 (2):181 – 213.
    The term “exchange paradox” refers to a situation in which it appears to be advantageous for each of two holders of an envelope containing some amount of money to always exchange his or her envelope for that of the other individual, which they know contains either half or twice their own amount. We review several versions of the problem and show that resolving the paradox depends on the specifics of the situation, which must be disambiguated, and on the player's beliefs. (...)
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