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Empowering of candidates and parties in single term vs re-election schemes

  • *Corresponding author: David Cantala

    *Corresponding author: David Cantala
Abstract / Introduction Full Text(HTML) Figure(14) / Table(5) Related Papers Cited by
  • Agenda setting is a key feature of political systems. We propose a novel approach to contrast the respective power of candidates and parties when bargaining over agenda, which consists in comparing the simulations of four institutional models: single term with candidates proposing, single term with parties proposing, two-term with candidates proposing and two-term with parties proposing. Valences of candidates and preferences for alternation of voters are two important components of the analysis. Simulations establish that two-term schemes are inefficient, while term limits is a second order component of the agenda setting bargaining, while the offering side is the main component.

    Mathematics Subject Classification: Primary: 91A25, 91B12.

    Citation:

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  • Figure 1.  Single term game with offers by parties

    Figure 2.  Preferences of $ c_{2} $ with negative incumbency advantage

    Figure 3.  Single term game with offers by candidates

    Figure 4.  Preferences of $ B $ with negative incumbency advantage

    Figure 5.  Two term game with offers by parties

    Figure 6.  Single term game with offers by candidates

    Figure 7.  Preferences of $ B $

    Figure 8.  Stationary state with negative advantage

    Figure 9.  Stationary state with large positive advantage

    Figure 10.  Stationary state with mixed advantages

    Figure 11.  Efficiency with varying advantages

    Figure 12.  Share of power

    Figure 13.  Preferences of $ c_{2} $ with positive incumbency advantage

    Figure 14.  Preferences of $ A $ with positive incumbency advantage

    Table 1.  Preference order with negative incumbency advantage

    Preference $\succeq_{c_{2}}$3
    $\frac{k_{A}}{k_{B}}$ $<c$ $=c$ $>c$
    Most
    Least
    $B$
    $A$
    $A/B$
    $B/A$
    $A$
    $B$
     | Show Table
    DownLoad: CSV

    Table 2.  Preference order with negative incumbency advantage

    Preference $\succeq_{B}$4
    $\frac{m_{1}}{m_{2}}$ $<c$ $=c$ $>c$
    Most
    Least
    $c_{2}$
    $c_{1}$
    $c_{1}/c_{2}$
    $c_{2}/c_{1}$
    $c_{1}$
    $c_{2}$
     | Show Table
    DownLoad: CSV

    Table 3.  Preference order of B

    Preference $\succeq_{B}$5
    $\frac{m_{1}}{m_{2}}$ $<c$ $=c$ $>c$
    Most
    Least
    $c_{2}$
    $c_{1}$
    $c_{1}/c_{2}$
    $c_{2}/c_{1}$
    $c_{1}$
    $c_{2}$
     | Show Table
    DownLoad: CSV

    Table 4.  Preference order with positive incumbency advantage

    Preference $\succeq_{c_{2}}$7
    $\frac{k_{A}}{k_{B}}$ $<c$ $=c$ $>c$
    Most
    Least
    $B$
    $A$
    $A/B$
    $B/A$
    $A$
    $B$
     | Show Table
    DownLoad: CSV

    Table 5.  Preference order with positive incumbency advantage

    Preference $\succeq_{A}$8
    $\frac{m_{1}}{m_{2}}$ $<c$ $=c$ $>c$
    Most
    Least
    $c_{2}$
    $c_{1}$
    $c_{1}/c_{2}$
    $c_{2}/c_{1}$
    $c_{1}$
    $c_{2}$
     | Show Table
    DownLoad: CSV
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