Chapter 37: How Volatility Affects Popular Strategies POSITION VEGA 757 As can be done with delta or with any other of the partial derivatives of the model, one can compute a position vega - the vega of an entire position. The position vega is determined by multiplying the individual option vegas by the quantity of options bought or sold. The "position vega" is merely the quantity of options held, times the vega, times the shares per options ( which is normally 100). Example: Using a simple call spread as an example, assume the following prices exist: Security Position Vega Position Vego XYZ Stock No position XYZ July 50 call Long 3 calls 0.098 +0.294 XYZ July 70 call Short 5 calls 0.076 -0.380 Net Position Vega: -0.086 This concept is very important to a volatility trader, for it tells him if he has conĀ­ structed a position that is going to behave in the manner he expects. For example, suppose that one identifies expensive options, and he figures that implied volatility will decrease, eventually becoming more in line with its historical norms. Then he would want to construct a position with a negative position vega. A negative position vega indicates that the position will profit if implied volatility decreases. Conversely, a buyer of volatility - one who identifies some underpriced situation - would want to construct a position with a positive position vega, for such a position will profit if implied volatility rises. In either case, other factors such as delta, time to expiration, and so forth will have an effect on the position's actual dollar profit, but the concept of position vega is still important to a volatility trader. It does no good to identify cheap options, for example, and then establish some strange spread with a negative position vega. Such a construct would be at odds with one's intended purpose - in this case, buying cheap options. OUTRIGHT OPTION PURCHASES AND SALES Let us now begin to investigate the affects of implied volatility on various strategies, beginning with the simplest strategy of all - the outright option purchase. It was already shown that implied volatility affects the price of an individual call or put in a