:::

詳目顯示

回上一頁
題名:單調特性與價格發現之研究-以台指衍生性商品為例
作者:蔡錦裕 引用關係
作者(外文):TSAI, CHIN-YU
校院名稱:國立臺北大學
系所名稱:企業管理學系
指導教授:林泉源
陳達新
學位類別:博士
出版日期:2009
主題關鍵詞:單調特性選擇權訂價市場微結構衍生性商品訂價領先落後關係價格發現monotonicity propertyoption pricingmarket microstructurederivative pricinglead-lag relationshipprice discovery
原始連結:連回原系統網址new window
相關次數:
  • 被引用次數被引用次數:期刊(0) 博士論文(0) 專書(0) 專書論文(0)
  • 排除自我引用排除自我引用:0
  • 共同引用共同引用:0
  • 點閱點閱:20
許多選擇權的訂價模型是基於現行資產的價格是依循一維的擴散過程,相對的研究則針對這些隨機訂價模型,其相關的性質是否能維持理論的預測而進行檢驗。本文第一篇利用2006年7月到12月間在台灣期貨交易所交易的台指選擇權日內交易資料,針對選擇權價格單調特性進行實證研究。結果發現,選擇權日內交易價格有29.97% 到 55.31%的比例出現違反單調特性現象;另外,買權及賣權價格經常有同時上漲及下跌的情形。研究也發現,違反單調特性的現象,多是由於市場微結構及理性交易策略等因素所致。此外,研究也發現指數現貨價格和選擇權價格變動速度有不一致的情形,可能的原因是兩市場間的價格領先-落後關係所致,本文接續將討論此議題。
本文第二篇以2006年1月到2007年6月之間每分鐘交易資料探討台灣現貨股價指數、指數期貨及指數選擇權市場間領先-落後關係。研究結果發現,股價指數期貨市場領先股價指數市場,而且價平及價外選擇權市場領先股價指數市場。相同地,除了價外選擇權,上述領先-落後關係也發生在期貨與選擇權市場。此結果支持具有較低交易成本的衍生性市場,對新資訊反應會較為快速的假說。
Many option pricing models are based on the assumption that the underlying asset price follows a one-dimensional diffusion process. An alternative approach is to test the properties that should hold for all models based on a given stochastic process for the underlying asset. Essay One tests the empirical validity of the monotonicity property for option prices by collecting all transaction data from July 1, 2006 to December 31, 2006 for option contracts traded on the Taiwan Futures Exchange. We find that sampled intraday option prices violate the monotonicity property between 29.97% and 55.31% of the time, and that call and put prices often increase, or decrease, together. We also find evidence to show that the frequent violations of the monotonicity property are to a large extent attributable to microstructure effects and that they arise from rational trading tactics. Besides, we find some violations occur repeatedly, i.e., the spot index price changes quickly, but option prices change only slowly; or, the spot index price changes slowly, but option prices change quickly. These may be due to the price lead-lag relationship between the spot market and the options market. We will discuss this issue in Essay Two.
Essay Two examines the intraday price discovery process among the stock index, index futures and index options in Taiwan’s financial markets using time series and cross-sectional data from January 2006 to June 2007. The results indicate that the stock index futures lead the (spot) stock index and the at-the-money and out-of-the-money options also lead the stock index. A symmetric lead-lag relationship is also found between futures and options, except for out-of-the-money options. These results support the trading cost hypothesis which states that the derivatives markets give the investors much lower trading costs than the stock index markets. This means that informed traders in the stock index and its derivatives markets may react faster to the stock index derivatives markets than the stock index markets.
References-Chapter 1
[1] Aït-Sahalia, Y. 2002, “Telling from Discrete Data Whether the Underlying Continuous-Time Model is a Diffusion,” Journal of Finance, 57, 2075-2112.
[2] Amin, K., and Ng, V. 1993, “Option Valuation with Systematic Stochastic Volatility,” Journal of Finance, 48, 881-910.
[3] Amin, K., and Ng, V. 1997, “Inferring Future Volatility from the Information in Implied Volatility in Eurodollar Options: A New Approach,” Review of Financial Studies, 10, 333-368.
[4] Bakshi, G., Cao, C. and Chen, Z. 2000a, “Pricing and Hedging Long-Term Options,” Journal of Econometrics, 94, 277-318.
[5] Bakshi, G., Cao, C. and Chen, Z. 2000b, “Do Call Prices and the Underlying Stock Always Move in the Same Direction?” Review of Financial Studies, 13, 549-584.
[6] Bartram, S. M., and Fehle, F. R. 2007, “Competition without Fungibility: Evidence from Alternative Market Structures for Derivatives,” Journal of Banking and Finance, 31, 659-678.
[7] Bergman, Y. Z., Grundy, B. D. and Wiener, Z. 1996, “General Properties of Option Prices,” Journal of Finance, 51, 1573-1610.
[8] Black, F., and Scholes, M. 1972, “The Valuation of Option Contracts and a Test of Market Efficiency,” Journal of Finance, 27, 399-417.
[9] Black, F., and Scholes, M. 1973, “The Pricing of Options and Corporate Liabilities,” Journal of Political Economy, 81, 637-659.
[10] Carr, P., and Wu, L. 2003, “What Type of Process Underlies Options? A Simple Robust Test,” Journal of Finance, 58, 2581-2610.
[11] Chan, K. C., Christie, W. and Schulz, P. 1995, “Market Structure and the Intraday Pattern of Bid-Ask Spreads for NASDAQ Securities,” Journal of Business, 68, 35-60.
[12] Cox, J., and Ross, S. 1976, “The Valuation of Options for Alternative Stochastic Processes,” Journal of Financial Economics, 3, 145-166.
[13] Dennis, P., and Mayhew, S. 2005, “Microstructural Biases in Empirical Tests of Option Pricing Models,” Working Paper, University of Virginia.
[14] Derman, E., and Kani, I. 1994, “Riding on a Smile,” Risk, 7, 32-39.
[15] Dumas, B., Fleming, J. and Whaley, R. 1998, “Implied Volatility Smiles: Empirical Tests,” Journal of Finance, 53, 2059-2106.
[16] Fahlenbrach, R., and Sandas, P. 2005, “Co-Movements of Index Options and Futures Quotes,” Working Paper, Ohio State University.
[17] Glosten, L., Jagannathan, R. and Runkle, D. 1993, “On the Relation between the Expected Value and the Volatility of the Nominal Excess Return on Stocks,” Journal of Finance, 48, 1779-1802.
[18] Heston, S. 1993, “A Closed-Form Solution for Options with Stochastic Volatility with Applications to Bond and Currency Options,” Review of Financial Studies, 6, 327-343.
[19] Hsu, T. F. 2002,“A Study of Bid-Ask Spread in an Order-Driven Market-The Case of TAIEX Index Options,” Unpublished Master’s Thesis, Department of Financial Operations, National Kaohsiung First University of Science and Technology. (In Chinese)
[20] Jagannathan, R. 1984, “Call Options and the Risk of Underlying Securities” Journal of Financial Economics, 13, 425-434.
[21] Kroner, K., and Ng, V. 1998, “Modeling Asymmetric Comovements of Asset Returns,” Review of Financial Studies, 11, 817-844.
[22] Lin, C. F. 2004, “Two Essays on Microstructure,” Unpublished Ph.D. Dissertation, Department of Finance, National Central University. (In Chinese)
[23] Li, Y. W. 2004, “The Price Dynamic Interactions of Stock Index Derivatives and the Stock Index”, Unpublished Master’s Thesis, Department of International Business, Tunghai University. (In Chinese)
[24] Longstaff, F. A., 1995, “Option Pricing and the Martingale Restriction,” Review of Financial Studies, 8, 1091-1124.
[25] Macbeth, J. D., and Merville, L. J. 1979, “An Empirical Examination of the Black-Scholes Call Option Formula,” Journal of Finance, 34, 1173-1186.
[26] Merton, R. C., 1973, “Theory of Rational Option Pricing,” Bell Journal of Economics and Management Science, 4, 141-183.
[27] Pérignon, C. 2006, “Testing the Monotonicity Property of Option Prices,” Journal of Derivatives, 14, 61-76.
[28] Rubinstein, M. 1985, “Nonparametric Tests of Alternative Option Pricing Models Using All Reported Trades and Quotes on the 30 Most Active CBOE Option Classes from August 23, 1976 through August 31, 1978,” Journal of Finance, 40, 455-480.
[29] Rubinstein, M. 1994, “Implied Binomial Trees,” Journal of Finance, 49, 771- 818.
[30] Sahut, J.M. 1998, “Les Déterminants de la Fourchette de Cours sur le MONEP,” Banque et Marchés, 47, 25-33.
[31] Wiggins, J. B. 1987, “Option Values Under Stochastic Volatility: Theory and Empirical Estimates,” Journal of Financial Economics, 19, 351-372.
[32] Wood, R., Mclnish, T. and Ord, K. 1985, “An Investigation of Transactions Data for NYSE Stocks,” Journal of Finance, 40, 723-739.
[33] Yang, C. C. and Chen, L. K. 1996, “A Study on the Relationship of Intraday Price and Volume of the Taiwan Stock Market,” Review of Securities and Futures Markets, 22, 323-340.

References-Chapter 2
[1] Abhyankar, A. H. 1995, “Return and volatility dynamics in the FTSE 100 stock index and stock index futures markets,” Journal of Futures Markets, 15, 457-488.
[2] Anthony, J. H. 1988, “The interrelation of stock and options market trading volume data,” Journal of Finance, 43, 949-963.
[3] Bhattacharya, M. 1987, “Price changes of related securities: The case of call options and stocks,” Journal of Financial and Quantitative Analysis, 22, 1-15.
[4] Chan, K. 1992, “A further analysis of the lead-lag relationship between the cash market and stock index futures market,” Review of Financial Studies, 5, 123-152.
[5] Chan, K., Chan, K., & Karolyi, G. 1991, “Intraday volatility in the stock index and stock index futures market,” Review of Financial Studies, 4, 657-684.
[6] Chan, K., Chung, P., & Johnson, H. 1993, “Why option prices lag stock prices: A trading based explanation,” Journal of Finance, 48, 1957-1967.
[7] Chiang, R., & Fong, W. 2001, “Relative informational efficiency of cash, futures, and options markets: The case of an emerging market,” Journal of Banking & Finance, 25, 355-375.
[8] Enders, W. 1995, Applied econometric time series, New York: John Wiley & Sons.
[9] Engle, F., & Granger, C. 1987, “Co-integration and error correction: Representation, estimation, and testing,” Econometrica, 55, 251-276.
[10] Finucane, T. J. 1991, “Put-call parity and expected returns,” Journal of Financial and Quantitative Analysis, 26, 499-519.
[11] Fleming, J., Ostdiek, B., & Whaley, R. E. 1996, “Trading costs and the relative rate of price discovery in stock, futures and option markets,” Journal of Futures Markets, 16, 353-387.
[12] Granger, C., & Newbold, P. 1974, “Spurious regressions in econometrics,” Journal of Econometrics, 2, 111-120.
[13] Gwilym, O., & Buckle, M. 2001, “The lead-lag relationship between the FTSE 100 stock index and its derivative contracts,” Applied Financial Economics, 11, 385-393.
[14] Iihara, Y., Kato, K. and Tokunaga, T. 1996, “Intraday return dynamics between the cash and the futures markets in Japan,” Journal of Futures Markets, 16, 147-162.
[15] Kawaller, I., Koch, P., & Koch, T. 1987, “The temporal price relationship between S & P 500 futures and the S & P 500 index,” Journal of Finance, 42, 1309-1329.
[16] Manaster, S., & Rendleman Jr., R. 1982, “Option prices as predictors of equilibrium stock prices,” Journal of Finance, 37, 1043-1057.
[17] Nam, Seung Oh, Oh, SeungYoung , Kim, Hyun Kyung & Kim, Byung Chun 2006, “An empirical analysis of the price discovery and the pricing bias in the KOSPI 200 stock index derivatives markets,” International Review of Financial Analysis, 15, 398-414.
[18] Pizzi, M., Economopoulos, A., & O’Neill, H. 1998, “An examination of the relationship between the stock index cash and futures markets: A cointegration approach,” Journal of Futures Markets, 13, 297-305.
[19] Stephan, J. A., & Whaley, R. E. 1990, “Intraday price change and trading volume relations in the stock and stock option markets,” Journal of Finance, 45, 191-220.
[20] Shyy, G., Vijayraghavan, V. & Scott-Quinn, B., 1996, “A further investigation of the lead-lag relationship between the cash market and stock index futures market with the use of bid/ask quotes: The case of France,” Journal of Futures Markets, 16, 405-420.
[21] Stoll, H. R., & Whaley, R. E. 1990, “The dynamics of stock index and stock index futures returns,” Journal of Financial and Quantitative Analysis, 25, 441-468.
[22] Wahab, M., & Lashgari, M. 1993, “Price dynamics and error correction in stock index and stock index futures markets: A cointegration approach,” Journal of Futures Markets, 13, 711-742.
 
 
 
 
第一頁 上一頁 下一頁 最後一頁 top
QR Code
QRCODE