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Electoral Fraud or Violence: The Effect of Observers on Party Manipulation Strategies

Published online by Cambridge University Press:  07 February 2017

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Abstract

This article reports on the effects of domestic election observers on electoral fraud and violence. Using an experimental research design and polling station data on fraud and violence during Ghana’s 2012 elections, it shows that observers reduced fraud and violence at the polling stations which they monitored. It is argued that local electoral competition shapes party activists’ response to observers. As expected, in single-party dominant areas, parties used their local political networks to relocate fraud to polling stations without an election observer, and, in contrast, party activists relocated violence to stations without observers in competitive areas – a response that requires less local organizational capacity. This highlights how local party organization and electoral incentives can shape the manipulative electoral strategies employed by parties in democratic elections.

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Articles
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© Cambridge University Press 2017 
Figure 0

Table 1 Descriptive Statistics of Manipulation Indicators

Figure 1

Fig. 1 Direct effect of observers in full sample Notes: Fig. 1 shows intention-to-treat (ITT) effects of observers. Our unit of analysis is the polling station. In estimating all quantities of interest, we use inverse probability weighting. We use randomization inference to calculate the 95 percent confidence bounds around these estimates. Specifically, we assume that the estimated effect is same for all units and use that to generate hypothetical potential outcomes for each unit (Gerber and Green 2012). When simulating possible random allocation of treatment, we cluster on constituency.

Figure 2

Table 2 Observers’ Effect on Election Day Manipulation

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Fig. 2 Average spillover effect on non-treated stations: intimidation Notes: Figure shows the average spillover on the non-treated (ASNT (s)) of observers on turnout and intimidation during voting in competitive and non-competitive constituencies. Our unit of analysis is the polling station. In estimating the ASNT (s), we use inverse probability weighting. We use randomization inference to calculate the 95 percent confidence bounds around these estimates. Specifically, we assume that the estimated effect is same for all units and use that to generate hypothetical potential outcomes for each unit (see Gerber and Green 2012). When simulating possible random allocation of treatment, we cluster on constituency.

Figure 4

Fig. 3 Average spillover effect on non-treated stations: fraud Notes: Figure shows the average spillover on the non-treated (ASNT(s)) of observers on turnout and intimidation during voting in competitive and non-competitive constituencies. Our unit of analysis is the polling station. In estimating the ASNT(s), we use inverse probability weighting. We use randomization inference to calculate the 95 percent confidence bounds around these estimates. Specifically, we assume that the estimated effect is same for all units and use that to generate hypothetical potential outcomes for each unit (see Gerber and Green 2012). When simulating possible random allocation of treatment, we cluster on constituency.

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