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The call backspread (reverse call ratio spread) is a bullish strategy in options trading whereby the options trader writes a number of call options and buys more call options of the same underlying stock and expiration date but at a higher strike price. It is an unlimited profit, limited risk strategy that is used when the trader thinks that ...
The "straight" ratio-spread describes this strategy if the trader buys and writes (sells) options having the same expiration. If, instead, the trader executes this strategy by buying options having expiration in one month but writing (selling) options having expiration in a different month, this is known as a ratio-diagonal trade.
Iron condor - the simultaneous buying of a put spread and a call spread with the same expiration and four different strikes. An iron condor can be thought of as selling a strangle instead of buying and also limiting your risk on both the call side and put side by building a bull put vertical spread and a bear call vertical spread.
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[1] [2] Ladders are in some ways similar to strangles, vertical spreads, condors, or ratio spreads. [1] [3] [4] A long call ladder consists of buying a call at one strike price and selling a call at each of two higher strike prices, while a long put ladder consists of buying a put at one strike price and selling a put at each of two lower ...
The Bear Call Credit Spread (see bear spread) is a bearish strategy and consists of selling a call option and purchasing a call option for the same stock or index at differing strike prices for the same expiration. The purchased call option is entered at a strike price higher than the strike price of the sold call option.
In other words, for a given maturity, the 25 risk reversal is the vol of the 25 delta call less the vol of the 25 delta put. The 25 delta put is the put whose strike has been chosen such that the delta is -25%. The greater the demand for an options contract, the greater its price and hence the greater its implied volatility.
Margrabe's model of the market assumes only the existence of the two risky assets, whose prices, as usual, are assumed to follow a geometric Brownian motion.The volatilities of these Brownian motions do not need to be constant, but it is important that the volatility of S 1 /S 2, σ, is constant.