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A Model of Prison Expenditure and Optimal Punishment


     

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We defined Net Social Gain (NSG) which is a function of probability of capture (p) and length of punishment (f) We identified certain equilibrium and disequilibrium structures by maximizing NSG with respect to p and f separately and hence optimal punishment is determined. The nature of Marginal Social Loss (MSL) and Marginal Social Gain (MSG) curves has been narrated, under equilibrium and disequilibrium states. A relationship between elasticities of Total Social Loss (TSL) and Total Social Gain (TSC) with respect to punishment is established.
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  • A Model of Prison Expenditure and Optimal Punishment

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Abstract


We defined Net Social Gain (NSG) which is a function of probability of capture (p) and length of punishment (f) We identified certain equilibrium and disequilibrium structures by maximizing NSG with respect to p and f separately and hence optimal punishment is determined. The nature of Marginal Social Loss (MSL) and Marginal Social Gain (MSG) curves has been narrated, under equilibrium and disequilibrium states. A relationship between elasticities of Total Social Loss (TSL) and Total Social Gain (TSC) with respect to punishment is established.


DOI: https://doi.org/10.21648/arthavij%2F1992%2Fv34%2Fi4%2F116183