In the traditional formulation of rent-seeking games, increasing returns to effort are characterized by an exponent r>1. However, when the value of the rent is normalized to 1, the players' effort levels A and B will typically be less than 1. Thus, when A<1 and r>1, the value of A r decreases as r increases, contradicting the interpretation of r>1 as representing increasing returns to effort. This apparent defect in the mathematization of the problem seems to suggest that a different interpretation of r is required whenever A<1, upsetting the uniformity and elegance of the model. In this short note, we demonstrate that the perceived problem is illusory, and that the usual interpretation of r is satisfactory for all values of A. © 2012 Springer Science+Business Media New York.

Dari-Mattiacci G., Parisi F. (2014). Returns to effort in rent-seeking games. PUBLIC CHOICE, 159(1-2), 99-104 [10.1007/s11127-012-0020-3].

Returns to effort in rent-seeking games

Parisi F.
2014

Abstract

In the traditional formulation of rent-seeking games, increasing returns to effort are characterized by an exponent r>1. However, when the value of the rent is normalized to 1, the players' effort levels A and B will typically be less than 1. Thus, when A<1 and r>1, the value of A r decreases as r increases, contradicting the interpretation of r>1 as representing increasing returns to effort. This apparent defect in the mathematization of the problem seems to suggest that a different interpretation of r is required whenever A<1, upsetting the uniformity and elegance of the model. In this short note, we demonstrate that the perceived problem is illusory, and that the usual interpretation of r is satisfactory for all values of A. © 2012 Springer Science+Business Media New York.
2014
Dari-Mattiacci G., Parisi F. (2014). Returns to effort in rent-seeking games. PUBLIC CHOICE, 159(1-2), 99-104 [10.1007/s11127-012-0020-3].
Dari-Mattiacci G.; Parisi F.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11585/778585
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