Packet 9: Bonus 6

This quantity’s “local” form names models generalizing the Black–Scholes model, and low levels of it correlate with [emphasize] higher returns in a namesake stock market anomaly. For 10 points each:
[10m] Name this quantity, which the Black–Scholes model assumes is constant for a given asset. A form of this quantity exhibits a namesake “smile” when graphed.
ANSWER: volatility [or the low volatility anomaly; or local volatility models; or implied volatility accept sigma; prompt on standard deviation; prompt on beta by asking “beta equates to a ‘correlated relative’ form of what other quantity?”]
[10e] The Black–Scholes model prices assets based on models of the “European” type of these financial instruments, which are a right to buy or sell an asset at a strike price on or before a certain date.
ANSWER: stock options [accept call options or put options]
[10h] The Vanna–Volga method tracks changes in this measure of sensitivity to volatility to hedge against it. This first-order “Greek” is the partial derivative of an asset’s value with respect to volatility.
ANSWER: vega (“Vanna” is the partial derivative of delta with respect to vega and “Volga” is the second derivative of asset value with respect to volatility.)
<Editors, Social Science> | R. Playoffs 9 (Editors 9)

HeardPPBE %M %H %
2413.3383%46%4%

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