1/ So far, we have learned about three option Greeks namely, Delta, Theta, and Gamma.
If you have not read them, the links are available at the end of this thread.
In this thread, we are going to discuss another notorious Greek used in options analysis, named Vega.
2/ Before we proceed let’s first understand Volatility
Suppose a stock A is making new highs and lows or fluctuating to create wild swings within a short period of time. Such a stock is said to be highly volatile
Another stock B is making new highs in a smooth fashion, reflecting more stability, is said to be less volatile
Therefore, volatility depends upon two factors:
Number of price points that an instrument moves up or down
The speed with which the price movement takes place
In this sense, volatility is the rate at which the price of an instrument moves up or down over a certain period of time
3/ Implied Volatility (IV)
The measurement of volatility can be done on the basis of three factors:
Historical price movement
Current price movement and
The future price movement of an instrument
The volatility based upon the last factor is known as IV
IV is the forecast, by the market, of the future price fluctuations of an instrument in a specific period of time
Example:
Let us say that a stock is trading at Rs500 and its IV is 25%. It means that the stock would fluctuate between 375 and 625 in a year time period, that is 25% in either direction from 500
This fluctuation is one standard deviation from the mean price (which is the market price 500 in this case).
However, the price may fluctuate two, three, or more standard deviations away from the price but the probability of the latter cases is far less than the former (1 standard deviation) as shown in the following probability curve
It should be mentioned here that IV is not a constant. It may vary for many reasons such as news, announcements, results, and shocking events like war, etc.
The term IV is vital for options traders and measures the risk involved in an option
4/ Vega
By definition, Vega is a tool used to measure the change in an option’s price w.r.t change in IV
In other words, it predicts the sensitivity of an option in relation to a 1% change in expected future volatility.
We can say that it is a derivative of IV
Let’s understand how, with the help of Ex.
Let us say Nifty 17500CE @ Rs136 has IV 12% and Vega 9
Now if IV increases by 1%, that is from 12% to 13%
then 17500CE would be = Rs136 + 9 = 145
So, with 1% increase in IV option premium increases by Vega = 9
Now if IV increases from 13% to 15% (by 2%), then option would increase by Vega x 2 = 9 x 2 =18
New price 17500CE = 145 + 18 = 163
5/ Vega over time
We all understand that market fluctuations are not uniform.
Sometimes we observe very calm trending movements while on the other times market ruthlessly swings and hits all stops on both sides
This clarifies that IV keeps on fluctuating and hence Vega too changes over a period of time. Those who trade on the basis of Vega keep a keen eye on it for any change that can be observed
Following is an illustrative example showing Vega's trend over time:
Vega is highest near ATM options
Vega for a far option (more time to expiry) will be higher than a near option
Therefore, Vega decreases as an option approaches its expiry
7/ Positive and Negative Vega
Now we know that an option’s premium increases with an increase in IV and it decreases with a decrease in IV
An option buyer would expect IV to increase which leads an increase in premium whereas, an option seller would expect a decrease in IV so that premium melts
Due to the above reasons, Vega is considered positive for long options and negative for short options.
8/ Volatility Exposure
Let us say that we create the following position
Short Infy 1800CE with 75 days to expiry and Vega = 3.18
Long Infy 1800CE with 12 days to expiry and Vega = 1.21
In this case, we have
Net Vega = 3.18 – 1.21 = 1.97
This means positive exposure to volatility
9/ Vega Neutrality
Positive Vega means higher risk against the increase in volatility
A position having net Vega as zero is called Vega neutral and hence minimal risk against volatility
Let us say we are
Long XYZ 500CE @ Rs24 with Vega = 4
This means that if IV decreases by 1% new premium will be 24 – 4 = Rs20
So, a 1% decline in IV here means a loss of 16.6%
In order to mitigate this problem, we
Short 2lots of XYZ 550CE @ 12 with Vega = 2
Net Vega for Long and short call = Long (No. of CE x V) – Shorted (No. of CE x V)
Net V = (1 x 4) – (2 x 2) = 0
The Number of lots to short against long position
= Vega of long CE / Vega of short CE = 4 / 2 = 2
We will discuss a few popular options strategies in our upcoming articles so stay tuned
For more such content, keep liking and sharing our threads on social media, and follow us @FinkarmaIN
Thanks for reading
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Gamma is one of the four Greeks that primarily influence an option’s price. From our previous post on Delta, we learned that Delta determines the change in the price of an option w.r.t change in underlying stock or index.
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