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Absence: Electoral Cycles and Teacher Absenteeism in India

Published online by Cambridge University Press:  10 March 2025

Emmerich Davies*
Affiliation:
Brown University, Saxena Center for Contemporary South Asia, Providence, RI, U.S.A.
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Abstract

Public sector worker absence has been cited as a reason for the poor performance of public services. This paper argues that the differential attention politicians pay to public services over their tenure cycle can explain levels of absenteeism. Using the case of teachers in India, teachers and politicians are embedded in a dynamic principal-agent relationship that allows for absenteeism when electoral incentives are not salient and results in increased accountability when they are. I constructed a panel of all schools across India between 2006 and 2018, employed an event study design, and found that teacher absenteeism decreases the year before an election and is higher the year after an election. I found inconsistent effects in the private sector, lending support for a channel of political control in the public sector. Political interference has an effect on bureaucratic performance, and relationships between public sector workers and politicians can ameliorate absenteeism.

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© The Author(s), 2025. Published by Cambridge University Press
Figure 0

Table 1. Summary statistics

Figure 1

Figure 1. Nesting of assembly constituencies within education districts: Tonk district, Rajasthan.Notes: This figure presents how assembly constituencies are nested within education districts. The figure plots the Tonk district in the Eastern part of the state of Rajasthan. The black lines within the district represent the four assembly constituencies within Tonk: Deoli-Uniara, Malpura, Niwai, and Tonk, with the district capital of Tonk highlighted in red. The DEO is based in Tonk.

Figure 2

Figure 2. Absence over the electoral cycle in government schools.Notes: In Panel A, the dependent variable is a dummy variable that takes the value of one if a school reports any teacher absenteeism in that year. In Panel B, the dependent variable is the log number of absences per teacher. The regression includes controls for the number of teachers in a school, a dummy for whether the school is in a rural area, and year and school fixed effects. The line represents 95 per cent confidence intervals with standard errors clustered at the electoral constituency-year level. There are 10,229,591 school-year observations and 1,167,685 total schools in Panel A, and 10,229,591 school-year observations and 1,167,685 total schools in Panel B. The election year mean is 0.145 for Panel A and 0.005 for Panel B. Panel A corresponds to Column 9 in Table A10 and Panel B corresponds to Column 9 in Table A11.

Figure 3

Figure 3. Absence over the electoral cycle in government schools.Notes: The dependent variable in Panel A is a dummy variable that takes the value of one if the teacher was absent from the school on the day of the survey, while in Panel B the dependent variable is a dummy variable that takes the value of one if, conditional on being absent, the teacher was on official duty on the day of the survey. The lines represent 95 per cent confidence intervals with standard errors clustered at the district-year level. Both panels run the model in Equation 1 without school and year fixed effects. There are 14,498 teacher observations in government schools and 2,383 teachers absent on the day of the survey. The election year mean level of absence is 0.15 in government schools. This figure corresponds to columns 1 and 2 in Table A14. Both models control for gender, age, religion, caste, and the distance the teacher lives from the school.

Figure 4

Figure 4. Absence over the electoral cycle in private schools.Notes: In Panel A, the dependent variable is a dummy variable that takes the value of one if a school reports any teacher absenteeism in that year. In Panel B, the dependent variable is the log number of absences per teacher. The regression includes controls for the number of teachers in a school, a dummy for whether the school is in a rural area, and year and school fixed effects. The line represents 95 per cent confidence intervals with standard errors clustered at the electoral constituency-year level. There are 2,950,197 school-year observations and 522,520. The election year mean is 0.047 in Panel A and 0.005 in Panel B. Panel A corresponds to Column 9 in Table A12 and Panel B corresponds to Column 9 in Table A13.

Figure 5

Figure 5. Absence over the electoral cycle in private schools.Notes: The dependent variable in Panel A is a dummy variable that takes the value of one if the teacher was absent from the school on the day of the survey, while in Panel B the dependent variable is a dummy variable that takes the value of one if, conditional on being absent, the teacher was on official duty on the day of the survey. The lines represent 95 per cent confidence intervals with standard errors clustered at the district-year level. Both panels run the model in Equation 1 without school and year fixed effects. There are 15,935 teacher observations in private schools and 1,975 teachers absent on the day of the survey. The election year mean level of absence is 0.08 in private schools. This figure corresponds to columns 1 and 2 in Table A15. Both models control for gender, age, religion, caste, and the distance the teacher lives from the school.

Figure 6

Figure 6. Bureaucratic visits and SMC meetings over electoral cycle in government schools.Notes: The dependent variable in Panel A is the number of visits made by cluster and block resource coordinators to the school in a year, while in Panel B the dependent variable is the number of SMC meetings in the school in a year. The regression includes controls for the number of teachers in a school, a dummy for whether the school is in a rural area, and year and school fixed effects. The line represents 95 per cent confidence intervals with standard errors clustered at the electoral constituency-year level. There are 10,229,464 school-year observations and 1,168,053. The election year mean is 7.876 in Panel A and 6.062 in Panel B. Panel A corresponds to Column 9 in Table A17 and Panel B corresponds to Column 9 in Table A18.

Figure 7

Figure 7. Test scores improve in election years for government school students relative to non-election years but not in private schools.Notes: This figure reports the effects of electoral cycles on test scores using IHDS test data. I run results for test scores overall, and four reading, math, and writing comprehension separately. The overall scores are a sum of the other three scores, while each score is rescaled from 0 to 1. For reading, a child is scored as unable to read, able to read letters, words, paragraphs, or an entire story. In math, a child is scored as unable to recognize a number, whether they can recognize a number, whether they can subtract to one-digit numbers, or whether they can divide a two-digit number by a one-digit number. For writing, a child is scored by whether they cannot write, can write a paragraph with two mistakes or fewer, or can write with no mistakes. All models include controls for the child’s age, gender, class, and whether their teacher lives in their village. Panel A presents results for test scores for children who attend government schools. Panel B presents results for test scores for children who attend private schools. I present the regression tables for these results in Table A16.

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