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What is the difference between the black model and the Black-Scholes model?

Posted on September 16, 2020 by Author

What is the difference between the black model and the Black-Scholes model?

The Black model is an option pricing model that can be applied to derivatives and capped variable rate loans. The major difference between these two models that that Blacks model uses forward prices to value futures option while the Black-Scholes model uses spot prices.

Is Black-Scholes for American or European options?

The Black-Scholes formula is applicable only to European options (and, by the above, to American calls on non-dividend paying assets). By the call-put parity, if you have European call prices for some expiry dates and strikes, you also have the European put prices for those expiry dates and strikes.

What is the Black Scholes model for stock options?

The Basics of the Black Scholes Model. The model assumes the price of heavily traded assets follows a geometric Brownian motion with constant drift and volatility. When applied to a stock option, the model incorporates the constant price variation of the stock, the time value of money, the option’s strike price, and the time to the option’s expiry.

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What are the inputs of the Black Scholes model?

The Black Scholes model requires five input variables: the strike price of an option, the current stock price, the time to expiration, the risk-free rate, and the volatility.

What are the limitations of the Black-Scholes model?

The Black-Scholes model is only used to price European options and does not take into account that American options could be exercised before the expiration date. Moreover, the model assumes dividends, volatility, and risk-free rates remain constant over the option’s life.

What is the Black-Scholes-Merton Model (BSM)?

Also called Black-Scholes-Merton (BSM), it was the first widely used model for option pricing. It’s used to calculate the theoretical value of options using current stock prices, expected dividends, the option’s strike price, expected interest rates, time to expiration, and expected volatility.

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