Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
5057538 | Economics Letters | 2017 | 5 Pages |
Abstract
We revisit two-person one-dimensional pure location games à la Anderson et al. (1992) and show that they admit continuous best-response potential functions (Voorneveld, 2000) if demand is sufficiently elastic (to the extent that the Principle of Minimum Differentiation fails); if demand is not that elastic (or is completely inelastic) they still admit continuous quasi-potential functions (Schipper, 2004). We also show that, even if a continuous best-response potential function exists, a generalized ordinal potential function (Monderer and Shapley, 1996) need not exist.
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Authors
Takuya Iimura, Pierre von Mouche, Takahiro Watanabe,