Simulation, computation and dynamics in economics

Journal of Economic Methodology 22 (1):1-27 (2015)
  Copy   BIBTEX

Abstract

Computation and Simulation have always played a role in economics – whether it be pure economic theory or any variant of applied, especially policy-oriented, macro- and microeconomics or what has increasingly come to be called empirical or experimental economics. Computations and simulations are also intrinsically dynamic. This triptych – computation, simulation and dynamic – is given natural foundations, mainly as a result of developments in the mathematics underpinnings in the potentials of computing, using digital technology. A running theme in this essay is the recognition that, increasingly, the development of economic theory seems to go hand in hand with advances in the theory and practice of computing, which is, in turn, a catalyst for the move away from too much reliance on any kind of mathematics for the formalisation of economic entities that is inconsistent with the mathematical, methodological and epistemological foundations of the theory of computation

Other Versions

No versions found

Links

PhilArchive

    This entry is not archived by us. If you are the author and have permission from the publisher, we recommend that you archive it. Many publishers automatically grant permission to authors to archive pre-prints. By uploading a copy of your work, you will enable us to better index it, making it easier to find.

    Upload a copy of this work     Papers currently archived: 104,766

External links

Setup an account with your affiliations in order to access resources via your University's proxy server

Through your library

Analytics

Added to PP
2015-02-18

Downloads
38 (#659,237)

6 months
8 (#530,543)

Historical graph of downloads
How can I increase my downloads?

Citations of this work

No citations found.

Add more citations

References found in this work

精神状态的性质.Hilary Putnam - 1967 - In William H. Capitan & Daniel Davy Merrill, Art, mind, and religion. [Pittsburgh]: University of Pittsburgh Press. pp. 1--223.
Mathematical proof.G. H. Hardy - 1929 - Mind 38 (149):1-25.

View all 10 references / Add more references