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Emmanuel Haven [5]Emmanuel E. Haven [1]
  1.  15
    Potential Functions and the Characterization of Economics-Based Information.Emmanuel Haven - 2015 - Foundations of Physics 45 (10):1394-1406.
    The formulation of quantum mechanics as a diffusion process by Nelson provides for an interesting approach on how we may transit from classical mechanics into quantum mechanics. Besides the presence of the real potential function, another type of potential function forms an intrinsic part of this theory. In this paper we attempt to show how both types of potential functions can have a use in a resolutely macroscopic context like financial asset pricing. We are particularly interested in uncovering how the (...)
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  2.  57
    Itô’s Lemma with Quantum Calculus : Some Implications. [REVIEW]Emmanuel Haven - 2011 - Foundations of Physics 41 (3):529-537.
    q-derivatives are part of so called quantum calculus. In this paper we investigate how such derivatives can possibly be used in Itô’s lemma. This leads us to consider how such derivatives can be used in a social science setting. We conclude that in a Itô Lemma setting we cannot use a macroscopic version of the Heisenberg uncertainty principle with q-derivatives.
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  3.  25
    Private Information and the 'Information Function': A Survey of Possible Uses. [REVIEW]Emmanuel Haven - 2008 - Theory and Decision 64 (2-3):193-228.
    Under certain conditions private information can be a source of trade. Arbitrage for instance can occur as a result of the existence of private information. In this paper we want to explicitly model information. To do so we define an ‘information function’. This information function is a mathematical object, also known as a so called ‘wave function’. We use the definition of wave function as it is used in quantum mechanics and we attempt to show the usefulness of this wave (...)
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  4.  17
    Two Types of Potential Functions and Their Use in the Modeling of Information: Two Applications From the Social Sciences.Emmanuel E. Haven - 2015 - Frontiers in Psychology 6.
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