By Ehud I. Ronn

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Portfolios were formed for each available striking price having positive open interest and trading volume. The empirical results are reported in Table 3. TABLE 3. 0 Note: N = number of observations. C , (P,,)is the call (put) option's market price, cjt is the time value in the call (put) option's market price. T/,, (U,,) is the model's value for the call (put) option. We thus calculated the average profit for the "all calls" and "all puts" categories as well as subcategories thereof. The choice of these subcategories was dictated by the desire to demonstrate the model's performance for options with positive time value (cj, > 0 and pjt > 0), zero model value (V,, = U,, = O), and market prices exceeding an arbitrary lower bound (Cj, r 1/16, Pi, 2 1/16).

TABLE 3. 0 Note: N = number of observations. C , (P,,)is the call (put) option's market price, cjt is the time value in the call (put) option's market price. T/,, (U,,) is the model's value for the call (put) option. We thus calculated the average profit for the "all calls" and "all puts" categories as well as subcategories thereof. The choice of these subcategories was dictated by the desire to demonstrate the model's performance for options with positive time value (cj, > 0 and pjt > 0), zero model value (V,, = U,, = O), and market prices exceeding an arbitrary lower bound (Cj, r 1/16, Pi, 2 1/16).

The choice of these subcategories was dictated by the desire to demonstrate the model's performance for options with positive time value (cj, > 0 and pjt > 0), zero model value (V,, = U,, = O), and market prices exceeding an arbitrary lower bound (Cj, r 1/16, Pi, 2 1/16). The empirical results demonstrate convincingly that the model values can, at least to market makers trading with close to zero transaction costs, generate arbitrage profits and therefore represent more accurately the fair value of these options.

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