收回差异保费

S. Heston
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引用次数: 1

摘要

本文推广了Ross(2015)的复苏理论以适应增长,包括Black-Scholes模型和随机波动期权模型。该理论从期权价格中恢复了股票风险溢价和方差风险溢价的信息。在Heston(1993)随机波动率模型中,该理论预测了方差风险溢价作为股权溢价的函数的精确(负)值。恢复理论还预测,随机折现因子是无模型指数期权组合的倒数回报。本文对2007-2018年1个月VIX和3个月VIX3M期权组合的收益进行了理论检验。恢复理论将股票溢价与条件和无条件方差溢价的价值联系起来。它还预测了VIX3M期权方差如何成为未来一个月VIX方差的有偏预测因子。从经验上看,复苏理论同时匹配标准普尔500股票平均溢价、平均方差溢价和方差预期假设中观察到的偏差。波动率指数的自相关特性意味着股票年溢价为12%。
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Recovering the Variance Premium
This paper generalizes Ross (2015) recovery theory to accommodate growth, including the Black-Scholes and stochastic volatility option models. The new theory recovers information about equity risk premia and variance risk premia from options prices. In the Heston (1993) stochastic volatility model, the theory predicts an exact (negative) value for the variance risk premium as a function of the equity premium. Recovery theory also predicts that the stochastic discount factor is the reciprocal return on a model-free portfolio of index options. This paper tests the theory on returns from one-month VIX and three-month VIX3M option portfolios from 2007-2018. Recovery theory links the equity pre- mium to the values of both conditional and unconditional variance premia. It also predicts how VIX3M option variance is a biased predictor of future one-month VIX variance. Empirically, recovery theory simultaneously matches the average S&P 500 equity premium, the average variance premium, and observed biases in the variance expectations hypothesis. Autocorrelation properties of VIX indices imply a 12% annual equity premium.
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