2004
DOI: 10.1007/s00712-004-0085-7
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The Risk and Incentives Trade-off in the Presence of Heterogeneous Managers

Abstract: Agency theory predicts a negative relationship between risk and incentives, yet recent empirical evidence has not consistently found such a relationship. In fact, some researchers have found a positive relationship. By introducing competition for heterogeneous managers, who differ in their degrees of risk aversion, into a standard agency model, this paper demonstrates that a negative or positive relationship is theoretically possible. Which arises depends on the relative risk aversion parameters of the manager… Show more

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Cited by 28 publications
(14 citation statements)
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“…4 Similarly, Serfes (2005) and Wright (2004) use the classic agency model to develop Ackerberg and Botticini's (2002) hypothesis that less risk averse managers are hired by firms operating in more risky environments. Wright (2004) notes that in the matching equilibrium less risk-averse workers receive a rent if manager type and firm type are unobservable. 5 Milgrom and Roberts (1992: pp.…”
Section: Proof Of Propositionmentioning
confidence: 99%
“…4 Similarly, Serfes (2005) and Wright (2004) use the classic agency model to develop Ackerberg and Botticini's (2002) hypothesis that less risk averse managers are hired by firms operating in more risky environments. Wright (2004) notes that in the matching equilibrium less risk-averse workers receive a rent if manager type and firm type are unobservable. 5 Milgrom and Roberts (1992: pp.…”
Section: Proof Of Propositionmentioning
confidence: 99%
“…Indeed, by applying the implicit function theorem to Equation (12), we obtain that 7 Note that the first two components of Equation (12) are positive, while the third one is negative. 8 For example, this is always the case if k is bounded and lim σ 2 →0 (−k ) = +∞.…”
Section: The Effects Of a Change Of The Agent's Risk Aversion On Incementioning
confidence: 99%
“…As the second component of Equation (12) is nonnegative, a sufficient condition that guarantees that lim σ 2 →0 F(σ 2 ) > 0 is that lim σ 2 →0 (−k ) > lim σ 2 →0 rk 2 , i.e., that lim σ 2 →0 (−k /rk 2 ) > 1, so that the sum of the first and third component of F(σ 2 ) is strictly positive. 8 From lim σ 2 →σ 2 k = 0 and k ≡ k(σ 2 ) > 0 follows that the first two components of Equation (12) tend to zero as σ 2 reaches the upper boundσ 2 ; hence, lim σ 2 →σ 2 F(σ 2 ) = −rk 2 < 0.…”
Section: If σmentioning
confidence: 99%
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