ETF Trends
ETF Trends

What is the essence of VIX? This may seem like an abstract, philosophical question, but I can assure you it is not. It is a practical one, and if you can understand what makes VIX unique, you will understand why this index matters so much.

Informed investors know that VIX:

  • Employs a wide range of options, both calls and puts;
  • Maintains a constant 30-day maturity;
  • Is not based on an options pricing model such as Black-Scholes; and
  • Does not incorporate the S&P 500 price level in its calculation (VIX is negatively correlated to the S&P 500, but correlation does not translate to direct causation).

For most people, VIX is largely associated with the first two bullet points. But many indices use options prices and target certain maturities. The key attribute of VIX – the knowledge you need to take away from this post – comes from the final two bullet points. It has to do with how VIX measures implied volatility, and nothing else.

How is it that we can arrive at an implied volatility value without using an options pricing model like Black-Scholes? And how can it be that the VIX and the S&P 500 price levels are not directly related?

VIX and Variance Swaps

When institutional investors want to trade volatility, they often trade variance swaps. The magic of a variance swap is that by using a portfolio of options weighted in a certain way, the impact of other factors, such as the changing underlying index level, can be neutralized. The trader is left with exposure to volatility alone.

VIX uses the same processes employed in variance swaps to arrive at the same result: exposure to pure volatility. Though the math behind variance swaps is complicated, one simple technique, explained below, liberates VIX from the influence of other factors.

How Volatility is Isolated

A challenge in calculating a volatility index is that, as a general rule, options have higher sensitivities to changes in implied volatility (“vega values”) as their strike prices increase, as shown Figure 1. The bell curves in this graphic represent the sensitivities of options to implied volatility at different strike prices.

Figure 1

This upward sloping effect links the price of the underlying index with the volatility exposure of the full portfolio. If the underlying index price is high, then the sensitivity of the options to changes in implied volatility will be high as well.

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