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A Probabilistic Internal Rate of Return: Theory and Illustration

机译:概率内部收益率:理论与例证

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The purpose of this paper is to provide a theoretical background on the internal rate of return (IRR), on theprobabilistic IRR, and to present an illustration based upon both a Taylor series expansion and a Monte Carlosimulation. It is shown that Monte Carlo simulation results in a more precise outcome as compared to thetheoretical expectations from a Taylor series expansion. This precision is more than twice in terms of thestandard deviations of the IRR, and around six times more in terms of the standard errors of the IRR. Second,the distributions of the internal rate of return follow approximately a normal distribution, and this allows asound basis for project appraisal and risk management. Third, the grand means of the internal rates of returns forall four cases considered are statistically insignificantly different from each other, as expected, and they arestatistically insignificantly different from the average internal rate of return, obtained by discounting the meanamounts of the cash flows. Fifth, the standard deviations and the standard errors of the IRR are directlyproportional to the assumed standard deviations of the cash flows.
机译:本文的目的是提供内部收益率(IRR),概率IRR的理论背景,并提供基于泰勒级数展开和蒙特卡洛模拟的说明。结果表明,与泰勒级数展开式的理论期望相比,蒙特卡罗模拟的结果更为精确。就IRR的标准偏差而言,此精度是其两倍以上,而就IRR的标准误差而言,此精度约为其六倍。其次,内部收益率的分布大致遵循正态分布,这为项目评估和风险管理奠定了良好的基础。第三,考虑到的所有四个案例的内部收益率的总体平均值在统计上彼此之间没有显着差异,正如预期的那样,并且它们与通过折现现金流量的平均值获得的平均内部收益率在统计上没有显着差异。第五,内部收益率的标准差和标准误差与现金流量的假定标准差成正比。

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