1992
DOI: 10.1002/fut.3990120303
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Estimating the volatility of S&P 500 futures prices using the extreme‐value method

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Cited by 54 publications
(34 citation statements)
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References 10 publications
(11 reference statements)
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“…This could be due to strict theoretical assumptions of log-normal price distribution and continuous trading behind them. Early empirical studies on these estimators (Wiggins, 1991(Wiggins, , 1992 confirmed their relative efficiency in estimation but raised doubts about their bias, particularly for less liquid assets. Marsh and Rosenfeld (1986) also reported a bias in these estimators due to discrete trading.…”
Section: Introductionmentioning
confidence: 91%
“…This could be due to strict theoretical assumptions of log-normal price distribution and continuous trading behind them. Early empirical studies on these estimators (Wiggins, 1991(Wiggins, , 1992 confirmed their relative efficiency in estimation but raised doubts about their bias, particularly for less liquid assets. Marsh and Rosenfeld (1986) also reported a bias in these estimators due to discrete trading.…”
Section: Introductionmentioning
confidence: 91%
“…Wiggins (1992) demonstrates that this estimator is more efficient than estimates of price volatility based on closing prices.…”
Section: Further Testsmentioning
confidence: 96%
“…The reduced form of the GarmanKlass volatility estimator can be written as 5 (4) where P t,H , P t,L , P t,O , and P t,C are the high, low, opening, and closing futures prices at date t, respectively. Wiggins (1992) and Daigler and Wiley (1999) showed that the Garman-Klass volatility estimator is more efficient than using close-to-close prices. To match the weekly COT data, the daily volatility estimate is averaged over the WednesdayTuesday interval, and used as the dependent variable in equation (1).…”
Section: Volatility Estimationsmentioning
confidence: 99%