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An Equation and its Worlds: Bricolage, Exemplars, Disunity and Performativity in Financial Economics

机译:方程及其世界:金融经济学中的Bricolage,样例,不统一和绩效

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This paper describes and analyses the history of the fundamental equation of modern financial economics: the Black-Scholes (or Black-Scholes-Merton) option pricing equation. In that history, several themes of potentially general importance are revealed. First, the key mathematical work was not rule-following but bricolage, creative tinkering. Second, it was, however, bricolage guided by the goal of finding a solution to the problem of option pricing analogous to existing exemplary solutions, notably the Capital Asset Pricing Model, which had successfully been applied to stock prices. Third, the central strands of work on option pricing, although all recognizably 'orthodox' economics, were not unitary. There was significant theoretical disagreement amongst the pioneers of option pricing theory; this disagreement, paradoxically, turns out to be a strength of the theory. Fourth, option pricing theory has been performative. Rather than simply describing a preexisting empirical state of affairs, it altered the world, in general in a way that made itself more true.
机译:本文描述并分析了现代金融经济学基本方程式的历史:布莱克-斯科尔斯(Black-Scholes-Merton)期权定价方程。在那段历史中,揭示了可能具有普遍重要性的几个主题。首先,关键的数学工作不是遵循规则,而是精打细算,创造性地修补。第二,然而,以寻找一种类似于现有示例性解决方案的期权定价问题的解决方案为目标进行的贿赂行为,尤其是已成功应用于股票价格的资本资产定价模型。第三,关于期权定价的主要工作,尽管都是公认的“正统”经济学,但并不统一。期权定价理论的开创者之间存在重大的理论分歧。矛盾的是,这种分歧被证明是该理论的优势。第四,期权定价理论具有实践性。它不是简单地描述已有的经验状态,而是以一种使自己更加真实的方式改变了世界。

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