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Optimal contract design under asymmetric information to incentivize preconditioning calves for feedlots

Published online by Cambridge University Press:  19 March 2025

Leslie J. Verteramo Chiu*
Affiliation:
Department of Population Medicine and Diagnostic Sciences, Cornell University, Ithaca, NY, USA Applied Economics and Management, Cornell University, Ithaca, NY, USA
Loren W. Tauer
Affiliation:
Applied Economics and Management, Cornell University, Ithaca, NY, USA
Yrjo T. Grohn
Affiliation:
Department of Population Medicine and Diagnostic Sciences, Cornell University, Ithaca, NY, USA
*
Corresponding author: Leslie J. Verteramo Chiu; Email: ljv9@cornell.edu
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Abstract

We analyze the equilibrium conditions in which contracts are desirable for firms (buyers) with various levels of management efficiencies procuring a factor input under two levels of quality from supplies. The quality of the factor input, which affects production efficiency, may be known to the buyer; the efficiency of the firm is not known to the supplier. We estimate, using principal-agent models, that firms with high-management efficiency do not have the incentive to pay a quality premium to suppliers, but firms operating with low management efficiency are willing to offer a price premium for quality. The model is applied to the question of preconditioning cattle for the feedlot.

Information

Type
Research Article
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (https://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
© The Author(s), 2025. Published by Cambridge University Press on behalf of Northeastern Agricultural and Resource Economics Association
Figure 0

Figure 1. Beef production system described in this study consisting of a cow-calf operator with backgrounding capacity, feedlot, and slaughterhouse.

Figure 1

Table 1. Distribution parameters used to fit a PERT distribution on ADG

Figure 2

Table 2. Parameter values used in the baseline budget model for the beef production system described in Figure 1

Figure 3

Figure 2. Probability density functions of net returns to the feedlot for preconditioned (P) and non-preconditioned (NP) cattle including preconditioning costs. Dashed lines represent the average net returns for each preconditioning status. Ten thousand iterations were simulated for each distribution.

Figure 4

Table 3. Payoff matrix to the producer and feedlot by animal type

Figure 5

Table 4. Contract distribution of α and $\beta $ for a risk-neutral cow-calf operator of preconditioned and non-preconditioned cattle

Figure 6

Table 5. Optimal solution under various risk preference scenarios for calf producers and feedlot operators

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Table 6. Sample statistics of net returns in $ per animal at feedlot under three management levels, High, Average, and Low and the two preconditioning status, P preconditioned, NP non-preconditioned. Preconditioning costs not included

Figure 8

Figure 3. Probability density functions of net returns to the feedlot, under high (H) and low (L) feedlot management level, for preconditioned (P) and non-preconditioned (NP) cattle including preconditioning costs. Dashed lines represent the average net returns for each management level and preconditioning status. Each distribution was simulated with 2500 iterations.

Figure 9

Figure 4. Probability density functions of net returns to the feedlot, under high (H) and low (L) feedlot management level, for preconditioned (P) and non-preconditioned (NP) cattle including the mean preconditioning premium for 600–700 lbs cattle of $6.32/cwt. Dashed lines represent the average net returns for each management level and preconditioning status. Each distribution was simulated with 2500 iterations.

Figure 10

Table 7. Optimal solution under various scenarios of risk preference for calf producers and feedlot operators

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Table 8. Optimal single contract design under two scenarios of risk preference for the producer, assuming risk neutrality of the feedlot operator