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Asian option


An Asian option (or average value option) is a special type of option contract. For Asian options the payoff is determined by the average underlying price over some pre-set period of time. This is different from the case of the usual European option and American option, where the payoff of the option contract depends on the price of the underlying instrument at exercise; Asian options are thus one of the basic forms of exotic options. There are two types of Asian Fixed Strike option, the Asian Fixed Strike call and the Asian Fixed Strike put. In general they do not differ in definition, only in how the pay-off is calculated.

One advantage of Asian options is that these reduce the risk of market manipulation of the underlying instrument at maturity (Kemna & 1990 1077). Another advantage of Asian options involves the relative cost of Asian options compared to European or American options. Because of the averaging feature, Asian options reduce the volatility inherent in the option; therefore, Asian options are typically cheaper than European or American options. This can be an advantage for corporations that are subject to the Financial Accounting Standards Board (2004 & FASB) revised Statement No. 123, which required that corporations expense employee stock options.

In the 1980s Mark Standish was with the London-based Bankers Trust working on fixed income derivatives and proprietary arbitrage trading. David Spaughton worked as systems analyst in the financial markets with Bankers Trust since 1984 when the Bank of England first gave licences for banks to do foreign exchange options in the London market. In 1987 Standish and Spaughton were in Tokyo on business when "they developed the first commercially used pricing formula for options linked to the average price of crude oil." They called this exotic option, the Asian option, because they were in Asia.

There are numerous permutations of Asian option; the most basic are listed below:

The Average may be obtained in many ways. Conventionally, this means an arithmetic average. In the continuous case, this is obtained by


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