volatility$90753$ - определение. Что такое volatility$90753$
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Что (кто) такое volatility$90753$ - определение

IMPLIED VOLATILITY PATTERNS THAT ARISE IN PRICING FINANCIAL OPTIONS
Volatility Smile; Volatility surface; Volatility skew; Asymmetric smile; Option smirk; Implied volatility surface

Volatility (finance)         
  • The VIX
  • correlation coefficients]] ''r'' shown. Note that VIX has virtually the same predictive power as past volatility, insofar as the shown correlation coefficients are nearly identical.
THE DEGREE OF VARIATION OF A TRADING PRICE SERIES OVER TIME, USUALLY MEASURED BY THE STANDARD DEVIATION OF LOGARITHMIC RETURNS
Historical volatility; Volatile (Economics); Volatility (economics); Volatile (economics); Rule of 16; Economic volatility; Financial volatility; Price fluctuation; Market volatility; Stock market volatility
In finance, volatility (usually denoted by σ) is the degree of variation of a trading price series over time, usually measured by the standard deviation of logarithmic returns.
Volatility tax         
MATHEMATICAL FINANCE TERM
Draft:Volatility Tax; Volatility Tax
The volatility tax is a mathematical finance term, formalized by hedge fund manager Mark Spitznagel, describing the effect of large investment losses (or volatility) on compound returns.Not all risk mitigation is created equal, Pensions & Investments, November 20, 2017 It has also been called volatility drag, volatility decay or variance drain.
Implied volatility         
FINANCIAL MATHEMATICAL MEASURE
Implicit volatility
In financial mathematics, the implied volatility (IV) of an option contract is that value of the volatility of the underlying instrument which, when input in an option pricing model (such as Black–Scholes), will return a theoretical value equal to the current market price of said option. A non-option financial instrument that has embedded optionality, such as an interest rate cap, can also have an implied volatility.

Википедия

Volatility smile

Volatility smiles are implied volatility patterns that arise in pricing financial options. It is a parameter (implied volatility) that is needed to be modified for the Black–Scholes formula to fit market prices. In particular for a given expiration, options whose strike price differs substantially from the underlying asset's price command higher prices (and thus implied volatilities) than what is suggested by standard option pricing models. These options are said to be either deep in-the-money or out-of-the-money.

Graphing implied volatilities against strike prices for a given expiry produces a skewed "smile" instead of the expected flat surface. The pattern differs across various markets. Equity options traded in American markets did not show a volatility smile before the Crash of 1987 but began showing one afterwards. It is believed that investor reassessments of the probabilities of fat-tail have led to higher prices for out-of-the-money options. This anomaly implies deficiencies in the standard Black–Scholes option pricing model which assumes constant volatility and log-normal distributions of underlying asset returns. Empirical asset returns distributions, however, tend to exhibit fat-tails (kurtosis) and skew. Modelling the volatility smile is an active area of research in quantitative finance, and better pricing models such as the stochastic volatility model partially address this issue.

A related concept is that of term structure of volatility, which describes how (implied) volatility differs for related options with different maturities. An implied volatility surface is a 3-D plot that plots volatility smile and term structure of volatility in a consolidated three-dimensional surface for all options on a given underlying asset.