What is the greek called Vega in options trading? How does options vega affect my options trading?
Options Vega - Definition
Options Vega measures the sensitivity of a stock option's price to a change in implied volatility.
Options Vega - Introduction
There are 2 main component to a
. The price of the underlying stock relative to the
determines the Intrinsic Value, which is governed by Options Delta. Implied volatility of the underlying stock determines
the Extrinsic Value, which is governed by Options Vega. In fact, for Out Of The Money (OTM) Options that contains nothing more than extrinsic
value, their prices are 100% determined by Options Vega! When implied volatility rises, the price of stock options rises along with it. Options
Vega measures how much that rise is with every 1 percentage rise in implied volatility.
Why Is Options Vega Important?
It is almost impossible to understand why Options Vega is so important without first a comprehensive understanding of
In short, the more a stock is expected to make a big move due to some important news release or earnings release in the near future,
the higher the implied volatility of that stock is right now. In fact, implied volatility rises as the date of that important release approaches.
This is also due in part to the higher demand for the options of those stocks as speculative heat builds up. Under such circumstances,
market makers also hike implied volatility in order to charge a higher price for the higher demand. Which really means that
implied volatility is largely at the mercy of
' whims and is its effects on the price of an option is measured by the Options Vega.
Since implied volatility rises as important news releases approach and since Options Vega made sure that the price of the stock rises along with
it, wouldn't the few days running up to such events be perfect for buying options and hoping that the stock remains relatively stagnant so as to
profit from the rise in implied volatility? Yes! In fact, many options traders take delta neutral and gamma neutral positions a few days before important news releases
so as to profit from the rise in implied volatility safely and then closing the position just before the release.
Just as implied volatility can float an option's price through Options Vega, it can also erase a big chunk of value off stock options very quickly
should implied volatility falls dramatically, particularly after important news releases are made. This is what we call a
When implied volatility falls, options with positive Options Vega fall in value along with it. That is why it can be dangerous to buy options
on stocks with a very high Options Vega just before important news releases if you want to hold that position for the long term. In fact, the
implied volatility could have floated the extrinsic value of those options so high that when the big move is eventually made, it barely covers the
extrinsic value and ends up in a loss all the same.
Options Vega - Characteristics
Positive And Negative Polarity
Options Vega come in positive or negative polarity. Long options produces positive Options Vega while short options produces negative Options Vega.
Positive Options Vega increases the price of options and negative Options Vega decreases the value of that position
when implied volatility goes up.
Options Vega & Options Moneyness
Options Vega decreases towards 0 as the option moves deeper
In The Money
Out Of The Money
. At The Money options typically has the
highest Options Vega value. This also means that the extrinsic value of deep In The Money or far Out Of The Money options are less likely to change
with a change in implied volatility. This is because stock options have lesser and lesser amount of extrinsic value as they move farther away
from the money, and because Vega affects extrinsic value, it is natural for it to be lower at those points.
Another interesting thing to note about Vega is its relationship with Delta across different moneyness. Typically, an At The Money option would have
0.5 delta with 0.25 Vega. Both Delta and Vega will decline as the option goes more and more out of the money but Vega will decrease much slower than
Delta and eventually reach a point where Vega is higher than Delta for far out of the money options. That is when that option will barely react to
changes in the price of the underlying stock but will react stronger to changes in the implied volatility of the stock.
Options Vega & Time
Options Vega is higher as time to
becomes longer. The more time to expiration a stock option has, the more uncertainty there will be
as to where it will end up by expiration, which translates into more opportunities for the buyer and higher risk for the seller. This results in
a higher Vega for stock options with longer expiration in order to compensate for that additional risk taken by the seller.
Options Vega - Relationship with Options Gamma
Again, higher gains comes with higher risk. Like
, Options Vega also share a linear relationship with Options Gamma. When
is highest, which is when options are
At The Money
, Options Vega is also the highest, subjecting the options trading position to a high
risk of volatility crunch along with the potential of exponential, explosive gains granted by Gamma. With Vega as well as Theta working against
an At The Money position, options traders need to make sure that the expected gain in the underlying stock more than covers the extrinsic value
when buying such positions.
Options Vega - Selling Volatility
Now that we know Options Vega makes such a huge difference to extrinsic value through changes in implied volatility, one could also profit by
"selling volatility". This is the writing of high Vega options during times of high implied volatility and then buying the position back after
a volatility crunch. In fact, one could add insurance to such a position by ensuring that it is dynamically hedged to
buying or selling the underlying stock.
Options Vega Formula
The formula for calculation of option vega is:
d1 = Please refer to Delta Calculation
S = Current value of underlying asset
T = Option life as a percentage of year
C = Value of Call Option