An axiomatization of the inner core

Clippel, Geoffroy de

doi:10.1007/s001820300139

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Lemma 1 (Adapted From De Clippel and Minelli 2004 Proposition 4) Let1

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2005

2008

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Cited by 2 publications

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“…I proposed a first axiomatization of the inner core in de Clippel (2002). This previous result is not related at all to Proposition 2.…”

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confidence: 88%

An axiomatization of the inner core using appropriate reduced games

Clippel

2008

Journal of Mathematical Economics

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I adapt a reduction process introduced by Serrano and Volij [Serrano, R., Volij, O., 1998. Axiomatization of neoclassical concepts for Economies. Journal of Mathematical Economics 30, 87-108] so that the reduced games of convex-valued games are convexvalued. I use the corresponding consistency property and its converse to axiomatize the inner core for games that are convex-valued, non-level and smooth.

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“…I proposed a first axiomatization of the inner core in de Clippel (2002). This previous result is not related at all to Proposition 2.…”

mentioning

confidence: 88%

An axiomatization of the inner core using appropriate reduced games

Clippel

2008

Journal of Mathematical Economics

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“…). Suppose that (3,3,3) belongs to the inner core of ({1, 2, 3}, V ). Let λ be the associated vector of utility weights.…”

Section: Lemma 1 (Adapted From De Clippel and Minelli 2004 Proposition 4) Letmentioning

confidence: 99%

An Axiomatization of the Inner Core Using Appropriate Reduced Games

Clippel

2005

SSRN Journal

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An axiomatization of the inner core

Cited by 2 publications

References 10 publications

An axiomatization of the inner core using appropriate reduced games

An axiomatization of the inner core using appropriate reduced games

An Axiomatization of the Inner Core Using Appropriate Reduced Games

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