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Political Mergers as Coalition Formation: An Analysis of the Heisei Municipal Amalgamations. (2013). Weese, Eric.
In: Working Papers.
RePEc:ecl:yaleco:113.

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Cited: 6

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Cites: 32

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Cocites: 50

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  1. Geography, Parental Investment, and Comparative Economic Development. (2016). Grall, Lothar.
    In: MAGKS Papers on Economics.
    RePEc:mar:magkse:201646.

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  2. Natural Selection, Technological Progress, and the Origin of Human Longevity. (2016). Grall, Lothar.
    In: MAGKS Papers on Economics.
    RePEc:mar:magkse:201645.

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  3. Ice Age Climate, Somatic Capital, and the Timing of the Neolithic Transition. (2016). Grall, Lothar.
    In: MAGKS Papers on Economics.
    RePEc:mar:magkse:201644.

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  4. Citizens‘ support for inter-municipal cooperation: evidence from a survey in the German state of Hesse. (2016). Bischoff, Ivo ; Bergholz, Christian.
    In: MAGKS Papers on Economics.
    RePEc:mar:magkse:201643.

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  5. Municipal sizes and municipal restructuring in Japan. (2014). Nakagawa, Kuninori .
    In: ERSA conference papers.
    RePEc:wiw:wiwrsa:ersa14p416.

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  6. Common Pool Problems in Voluntary Municipal Mergers. (2013). Tukiainen, Janne ; Saarimaa, Tuukka.
    In: Working Papers.
    RePEc:fer:wpaper:53.

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References

References cited by this document

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  8. coalitions S, the number of such subsets is still very large. In cases where there are more than 1000 potential subsets S′ ⊂ S for a given S ∈ π, use only the following: 1. S′ is a singleton. 2. S \S′ is a singleton (i.e. subsets that involve leaving out only one municipality).
    Paper not yet in RePEc: Add citation now
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  13. Definition 1 (Lars 2007). Let < be a dominance operator, and ΠVNM ⊆ Π. Then ΠVNM is called a stable set for (Π, <) if the following two properties hold: 1. ∀π, π′ ∈ ΠVNM , π ̸< π′ . (Internal stability) 2. ∀π /∈ ΠVNM , ∃π′ ∈ ΠVNM where π < π′ . (External stability) 50 The specific definition of “alternative” that used here is that they would be deviations as discussed in Appendix B, below.
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  21. j∈Jmixed g2(Q79 j , β|X) (52) where Q79 j is the actually observed number of municipalities participating in mergers in prefecture j during the 1979-1998 period. There are thus three sample moments calculated from g1 (metro, mixed, and rural), and another three in the same way for g2. On the other hand, g3 is only calculated for “metro” (it will not bind for any value of β for mixed or rural, due to the large number of mergers in these types of prefectures): gmetro 3 (β) = 1 #Jmetro ∑
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  22. Jeffrey Banks and John Duggan. Probabilistic voting in the spatial model of elections: The theory of office-motivated candidates. In David Austen-Smith and John Duggan, editors, Social Choice and Strategic Decisions, Studies in Choice and Welfare, pages 15–56. Springer Berlin Heidelberg, 2005.
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  28. Proposition 1. Π∗ = {π|∄π′ such that π → π′ } is a stable set with respect to (Π, ↠). 51 An alternative approach would be to allow only single player deviations, as in Greenberg [1979].
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  31. The solution set is defined using the von Neumann and Morgenstern [1944] “stable set”. Although the VNM stable set was originally defined in terms of imputations rather than coalition structures, this paper follows Lars [2007] in defining the stable set over coalition structures. Specifically, the von Neumann-Morgenstern solution requires that (i) no coalition structure in the stable set be dominated by another coalition structure in the set, and that (ii) any coalition structure outside of the set is dominated by a coalition structure belonging to the set.
    Paper not yet in RePEc: Add citation now

  32. Thomas J. Miceli. The decision to regionalize in the provision of education: An application of the tiebout model. Journal of Urban Economics, 33(3):344–360, May 1993. John Von Neumann and Oskar Morgenstern. Theory of Games and Economic Behavior.

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