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Competing on Good Politicians

Published online by Cambridge University Press:  01 February 2011

VINCENZO GALASSO*
Affiliation:
Bocconi University
TOMMASO NANNICINI*
Affiliation:
Bocconi University
*
Vincenzo Galasso is Associate Professor of Political Economics, Bocconi University, Director of Dondena—Centre for Research on Social Dynamics, and associated with IGIER and CEPR; Via Rontgen 1, 20136 Milan, Italy (vincenzo.galasso@unibocconi.it).
Tommaso Nannicini is Assistant Professor of Economics, Bocconi University, and associated with IGIER and IZA; Via Rontgen 1, 20136 Milan, Italy (tommaso.nannicini@unibocconi.it).
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Abstract

Is electoral competition good for political selection? To address this issue, we introduce a theoretical model where ideological parties select and allocate high-valence (experts) and low-valence (party loyalists) candidates into electoral districts. Voters care about a national policy (e.g., party ideology) and the valence of their district's candidates. High-valence candidates are more costly for the parties to recruit. We show that parties compete by selecting and allocating good politicians to the most contestable districts. Empirical evidence on Italian members of parliament confirms this prediction: politicians with higher ex ante quality, measured by years of schooling, previous market income, and local government experience, are more likely to run in contestable districts. Indeed, despite being different on average, politicians belonging to opposite political coalitions converge to high-quality levels in close electoral races. Furthermore, politicians elected in contestable districts have fewer absences in parliament, due to a selection effect more than to reelection incentives.

Information

Type
Research Article
Copyright
Copyright © American Political Science Association 2011
Figure 0

FIGURE 1.Allocation Game, Distribution of Districts, and Common Popularity Shock

Figure 1

TABLE 1.Patterns of Political Victory in Single-member Districts

Figure 2

TABLE 2.Swing Districts According to Geographic Location

Figure 3

TABLE 3.Swing Districts According to the Lagged Margin of Victory

Figure 4

TABLE 4.Ex Ante Characteristics of the Members of Parliament

Figure 5

TABLE 5.Absences and Appointments of the Members of Parliament

Figure 6

TABLE 6.The Impact of Political Competition on Political Selection

Figure 7

TABLE 7.Partisan Differences in Political Selection, All versus Close Races

Figure 8

FIGURE 2.Convergence of Demographic Characteristics in Close Races

Notes: The solid line is a split third-order polynomial in the margin of victory of the center-right coalition (MVR), fitted over the interval MVR ∈ [−25, +25]; see also Table 7. The dashed lines are the 95% confidence interval of the polynomial. Scatter points are averaged over one-unit intervals; points to the left (right) of the vertical line at zero refer to left-wing (right-wing) politicians. Legislative terms XII, XIII, and XIV; 1,656 observations.
Figure 9

FIGURE 3.Convergence of Political Experience in Close Races

Notes: The solid line is a split third-order polynomial in the margin of victory of the center-right coalition (MVR), fitted over the interval MVR ∈[−25, +25]; see also Table 7. The dashed lines are the 95% confidence interval of the polynomial. Scatter points are averaged over one-unit intervals; points to the left (right) of the vertical line at zero refer to left-wing (right-wing) politicians. Legislative terms XII, XIII, and XIV; 1,656 observations.
Figure 10

FIGURE 4.Convergence of Market Experience in Close Races

Notes: The solid line is a split third-order polynomial in the margin of victory of the center-right coalition (MVR), fitted over the interval MVR ∈ [−25, +25]; see also Table 7. The dashed lines are the 95% confidence interval of the polynomial. Scatter points are averaged over one-unit intervals; points to the left (right) of the vertical line at zero refer to left-wing (right-wing) politicians. Legislative terms XII, XIII, and XIV; 1,656 observations.
Figure 11

TABLE 8.The Impact of Political Competition on the Absenteeism Rate

Figure 12

TABLE 9.Political Competition and Absences in the Last Year of the Term

Figure 13

FIGURE 5.Equilibrium Allocation Game, Case I

Notes: For μ ≥ η/2, parties have enough experts and will hence send them to cover these critical districts. The allocation of additional experts does not affect the probability of winning the election, which remains equal to 50%, although it modifies the share of seats obtained by the party. If one party (say party R) has exactly the share of experts to span its critical districts, i.e., μR=η/2 = G(λW) − G(λ0), party D may increase its probability of winning the election above 50% by sending experts to the districts in the interval [λ0, λΞ]. In this case, in fact, party D will win the election for popularity shocks such that δ < 0, and it will tie the elections for some positive realizations of the popularity shock, δ ∈ [0, W]. The figure displays a case in which parties span their experts on the relevant contestable districts that are biased in their favor, and send additional experts to the districts that are more favorable to the opposing party, hence matching experts around the most contestable district, λ0.
Figure 14

FIGURE 6.Equilibrium Allocation Game, Case II

Notes: One party—say party D—has enough experts to span the crucial districts, but the other does not, then the allocation strategies change radically. To see this, notice that, despite the advantage in the share of experts, μD > μR, the “defensive” strategy adopted in the previous case by party D, i.e., sending experts to districts [λw, λΞ], could easily be neutralized by party R, which, by sending its (few) experts to the districts [λϵ, λΞ], would restore the probability of winning the election to 50%. Instead of using this (losing) defensive strategy, party D will prefer to allocate its experts to the contestable districts, which ex ante favor its opponent, and thus to [λa, λW]. Party-R best response will be to match party-D experts in the competitive districts in the interval [λa, λW]. In equilibrium, given the allocation of experts, as shown in the figure, party D will exploit its larger share of experts to increase its probability of winning the election above 50%.
Figure 15

FIGURE 7.Equilibrium Allocation Game, Case III

Notes: Case III in the above proposition represents the symmetric case, in which μD = μR ≤ η/2. Party D will send experts to districts [λ0, λA], as shown in the figure (bottom panel); and analogously for party R. The figure (top panel) also shows how this offensive strategy turns some of the districts ex ante close to party R (namely, those between λ0 and λB) in favor of party D, and vice versa for the districts between λb and λ0. In equilibrium, both parties have equal probability of winning the election.
Figure 16

FIGURE 8.Equilibrium Allocation Game, Case IV

Notes: Case IV considers the asymmetric situation, in which party D has marginally more experts than party R (i.e., z is small enough) but both parties are unable to span the crucial districts, i.e., μR < μD < η/2. Party D will continue to follow the strategy described above, as shown in the figure. Party R has instead fewer experts to spare, and it is thus unable to match party D action with a symmetric allocation (as done in the previous case). Its objective is to minimize party-D probability of winning the election. To do this, the optimal response by party R is to try to gain some of the districts that would be in favor of party D, if the realization of the popularity shock, δ, allows party D to win by a small margin. In particular, party R will send experts to districts [λw, λg], as shown in the figure (bottom panel), and party D will win the election with probability ΠD = 1/2+[(1−λC)/λC]ψz.
Figure 17

FIGURE 9.Equilibrium Allocation Game, Case VNotes: When the asymmetry is larger, because party D has several more experts than party R (i.e., z is large), although neither party spans the crucial districts, party D strategy remains unchanged, and experts are thus sent to [λ0, λB]. In an attempt to limit party D electoral chances, also party R will allocate its few experts to the right of the more competitive districts, as shown in the figure. The resulting probability of winning the election for party D is ΠD = 1/2+[1−λC)/2λC]ψ$(\frac{\eta}{2}% -\mu _{R})$.

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