Optimal Penalties in Contracts

A. Edlin, Alan G. Schwartz
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引用次数: 46

Abstract

Contract law’s liquidated damage rules prevent enforcement of contractual damage measures that require the promisor, if it breaches, to transfer to the promisee a sum that exceeds the net gain the promisee expected to make from performance; but these rules permit the promisor to transfer less than the promisee’s expectation. We define a contractual damage multiplier as any number between zero and infinity by which the promisee’s expected gain -- its expectation interest -- is multiplied. Multipliers of one or less thus comply with the liquidated damage rules while multipliers that exceed one do not; the high multipliers are unenforceable penalties. This paper shows that multipliers of any size can be efficient or inefficient, depending on the parties’ purposes in creating them. For example, a multiplier that exceeds one will decrease welfare if used by a seller with market power to deter entry; but will increase welfare if used by parties to induce efficient relation specific investment. As a consequence, a court should inquire, not into the size of the multiplier, but into the purpose the multiplier serves for the parties. The practical implication of this view is that it no longer should be a sufficient defense to an action to enforce a contractual damage measure that the parties’ multiplier exceeded one.
契约中的最优惩罚
合同法的违约金规则阻止了合同损害措施的执行,这些措施要求承诺人在违约时向承诺人转移一笔超过承诺人预期从履行中获得的净收益的金额;但是这些规则允许允诺者转让少于允诺者的期望。我们将契约损害乘数定义为介于零和无穷之间的任何数字,承诺人的预期收益——预期利息——乘以这个数。因此,一倍或更少的乘数符合违约金规则,而超过一倍的乘数则不符合;高乘数是不可执行的处罚。本文表明,任何规模的乘数都可能是高效的,也可能是低效的,这取决于各方创造乘数的目的。例如,如果拥有市场支配力的卖家利用乘数超过1来阻止市场进入,将会降低福利;但如果被各方用来诱导有效关系特定投资,则会增加福利。因此,法院不应调查乘数的大小,而应调查乘数为当事人服务的目的。这一观点的实际含义是,当事人的乘数超过一不再应成为强制执行合同损害措施的充分抗辩理由。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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