Quote from hank rollins:
Taleb continued:
I can reply here to questions such as: âis volatility always cheap?â It is quite silly to think that my theory of humansâ scorn of the abstract (the subject of the Black Swan), our tendency to underestimate the odds of large unspecified deviations is not compatible with our overestimating some catastrophic events, those that are in the press or vivid enough to fool our mental probabilistic map. After all, people buy lottery tickets as their cognitive system gets overwhelmed with the image of the payoff. And there is the potency of vivid causal links. If you ask traders to mentally price 1) an option that pays you âif the stock market drops by 10% any day over the next calendar yearâ or 2) another one that pays âif the stock market drops by 10% any day over the next calendar year owing to a terrorist attackâ, the latter is likely to priced higher. Mistaking the superset for the subset is a common human error; and getting to be increasingly common under the structure of information offered to us. Buying volatility âbecause of event Xâ coming up, such as a UN vote or a scheduled crucial meeting is extremely foolish. There is no such thing as profitable scheduled volatility âwe figured out that the conditional probability of a large move does not depend on implied volatility, meaning that you did better buying options when there is absolutely no reason to do so than when you saw a rationale to do so, since other traders would also be likely to identify it (there is a small adverse selection with mergers and acquisitions that made jumps more likely after an unexplained rise in implied volatility). I am more likely to profit from owning options when people complain about the âbleedâ (the option premium erosion), not when they say âthese times are volatileâ. In addition there is a mental bias that consists in not believing that âupsideâ moves mean volatility. Volatility is blind to the sign of the move ânot humans, implying that âupsideâ options can be quite interesting.
What am I going to do during my sabbatical? The entire idea is to have no plan, no obligations: none in publishing, teaching, reading, or trading; it is exhilarating to be free and not account to anyone. You wake up without a set schedule and improvise. Even having a set book to read robs the activity of the pleasure. We underestimate the value of pure freedom. I have a small number of scheduled talks and lectures, but I never prepared for these and look forward to the chemistry with these audiences. I am writing The Black Swan without a deadline, and I am meeting people to discuss the activity for when I return to Empirica. Best, NNT
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[1] I received tons of emails from well-wishing readers asking me if there is a second visit by the old insidious âBlack Swanâ. The answer is (as of last November) no.
[2] Fooled by Randomness is the first volume, The Black Swan the second, & Chance and the Logic of Happiness the third.
[3] By saying âweakly correlatedâ I know I may be saying something lacking in rigor. âVolatilityâ is necessarily a Gaussian concept; we do not even know how to measure it âthe weights are Norm L2 (meaning that observations are weighed by themselves, so large observations weigh more than smaller ones). In a power law environment, with exponent a<2 (or a Multifractal process with about any a), volatility is undefined but the fatness of tails can be known, measured by a and some degree of asymmetry. Hopefully in the victory of Mandelbrot paradigm we will not talk about such thing as volatility but tail exponent.
In plain language this means that under a regime where much is explained by few impacting observations (âBlack Swansâ), the notion of measurement by âvariabilityâ is faulty. In brief there is a qualitative (not just quantitative) difference between a nonGaussian and a Gaussian world, which makes such concepts not transferable.