Abstract
Based on Akerlof and Kranton (2005) In Journal of Economic Perspectives, 19(1), 9–32, who argue that group identity and social norms influence individual preferences towards work effort, a model is developed to understand why firms create good job conditions, taking into account the cost of implementing them and their impact on wages and productivity. Then, using individual-level data from the Gallup World Poll for 18 Latin American countries, the main predictions of the model are tested using propensity score matching. We find a positive link between good job conditions and wages when there are several simultaneous signals of a good work environment. We conclude that there is a positive payoff of investing in good job conditions for both workers and firms.
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Notes
According to Buckingham and Coffman (1999), six of the 12 questions regularly used by the Gallup Organization to assess the work environment have “the strongest links to the most business outcomes” (p. 33, emphasis in the original). They are: “(1) Do I know what is expected for me at work? (2) Do I have the materials and equipment I need to do my work right? (3) Do I have the opportunity to do what I do best every day? (4) In the last 7 days, have I received recognition or praise for good work? (5) Does my supervisor, or someone at work, seem to care about me as a person? (6) Is there someone at who encourages my development?” (pp. 33–34).
For notation, we will use \( {F}_x=\frac{\partial F}{\partial x} \) to denote the first order derivative of F with respect to x. Also, \( {F}_{x,y}=\frac{\partial^2F}{\partial x\ \partial y} \) will be used to denote second order derivatives.
The two necessary conditions for \( \frac{\partial {e}^{*}}{\partial t} \) to be greater than zero are: 1) t − βF e,e (θ, e*) > 0, which is implied by the second order condition of the worker’s utility maximization problem (equation A1 in the appendix); and 2) e Ref − e * > 0, which is an assumption regarding the size of the exogenous parameter e Ref.
The 18 countries are Argentina, Bolivia, Brazil, Chile, Colombia, Costa Rica, Dominican Republic, Ecuador, El Salvador, Guatemala, Honduras, Mexico, Nicaragua, Panama, Paraguay, Peru, Uruguay and Venezuela.
Except for the last question, which was included at the request of the Inter-American Development Bank in the Latin American countries questionnaires for the 2007 wave.
We require a continuous outcome variable for the statistical analyses discussed in the results section. The imputation process was carried out by the Center for Distributional, Labor and Social Studies (CEDLAS) at Universidad de la Plata in Argentina. Gasparini et al. (2008) report all the details of the procedure and how it was based on income distributions derived from household surveys for each Latin American country. We do not have the household data necessary to replicate CEDLAS’s procedure. Fortunately, Gasparini et al. (2013) report in a follow-up paper a robustness of their main results to alternative random assignments of income and alternative PPP conversions of the Gallup data (p. 199).
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We thank Daniel Shek (Editor in Chief) and two anonymous referees for suggestions that helped improve this paper substantially. We are grateful to Paulo Bastos, Marc Bellemare, Matias Busso, Elizabeth Davis, Ed Diener, Johanna Fajardo-Gonzalez, Carol Graham, James Harter, Daniel Lederman, Aine McCarthy, Colleen Manchester, Andrew Oswald, Sergio Prada, Joseph Ritter, Mariano Rojas and Aaron Sojourner for their comments and suggestions. We received valuable feedback from participants at the 18th LACEA Meeting (Mexico City) and the 11th Midwest International Development Conference (Minneapolis). Editorial revision by John Dunn Smith, Myriam Escobar-Genes and Maria Clara Gutierrez Duvaltier is acknowledged. All mistakes are our own.
Appendix – Second order condition for the worker’s problem and properties of the optimal effort function
Appendix – Second order condition for the worker’s problem and properties of the optimal effort function
The second order condition for the worker’s problem, using Eq. 4 as a starting point, is the following:
which will hold given our assumptions about the worker’s bargaining power and the diminishing marginal productivity of effort.
Comparative statics of the optimal effort function (e *) are obtained by taking the corresponding derivatives from the worker’s first order condition (Eq. 4).
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Worker’s bargaining power, \( \beta :\ {F}_e\left(\theta, {e}^{*}\right)+\beta {F}_{e,e}\left(\theta, {e}^{*}\right)\frac{\partial {e}^{*}}{\partial \beta }-t\frac{\partial {e}^{*}}{\partial \beta }=0 \)
$$ \Rightarrow \frac{\partial {e}^{*}}{\partial \beta }=\frac{F_e\left(\theta, {e}^{*}\right)}{\left[t-\beta {F}_{e,e}\left(\theta, {e}^{*}\right)\right]}>0 $$ -
Worker’s human capital, \( \theta :\kern0.75em \beta \left[{F}_{e,\theta}\left(\theta, {e}^{*}\right)+{F}_{e,e}\left(\theta, {e}^{*}\right)\frac{\partial {e}^{*}}{\partial \theta}\right]-t\frac{\partial {e}^{*}}{\partial \theta }=0 \)
$$ \Rightarrow \frac{\partial {e}^{*}}{\partial \theta }=\frac{\beta {F}_{e,\theta}\left(\theta, {e}^{*}\right)}{\left[t - \beta {F}_{e,e}\left(\theta, {e}^{*}\right)\right]}>0 $$ -
Quality of job conditions, \( t:\kern0.75em \beta {F}_{e,e}\left(\theta, {e}^{*}\right)\frac{\partial {e}^{*}}{\partial t}+{e}^{Ref}-{e}^{*}-t\frac{\partial {e}^{*}}{\partial t}=0 \)
$$ \Rightarrow \frac{\partial {e}^{*}}{\partial t}=\frac{\left[{e}^{Ref}-{e}^{*}\right]}{\left[t-\beta {F}_{e,e}\left(\theta, {e}^{*}\right)\right]} $$
Therefore, \( \frac{\partial {e}^{*}}{\partial t}>0 \) as long as e Ref > e*.
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Chaparro, J., Lora, E. Do Good Job Conditions Matter for Wages and Productivity? Theory and Evidence from Latin America. Applied Research Quality Life 12, 153–172 (2017). https://doi.org/10.1007/s11482-016-9489-0
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DOI: https://doi.org/10.1007/s11482-016-9489-0
Keywords
- Job conditions
- Human resources management
- Labor productivity
- Identity economics
- Propensity score matching
- Latin America