Taleb has a paper on his website:
http://www.fooledbyrandomness.com
It discusses the whole "slow bleed vs blow-up" that contrasts his and Niederhoffer's strategies. It's called something like Why Assymetric Payoffs are Preferred.
I'm not one to comment on the math in this discussion, but will say from my experience on the floor, that the "mean reversion" guys would scalp out money day after day, but when they dropped money, it was a bundle. The question I guess is how much of your prior profits the "bundle drop" takes away.
I've been playing with some ideas about using mean reversion, but being hedged against the rare, multi-sigma event. I'm not sure how one would program such a thing, and started a thread on learning programming and modeling which has gotten some useful responses. Please feel free to check that as well, as I'd love to hear from the posters here regarding that. I think applying the ideas discussed here would be challenging, yet potentially rewarding.
http://www.fooledbyrandomness.com
It discusses the whole "slow bleed vs blow-up" that contrasts his and Niederhoffer's strategies. It's called something like Why Assymetric Payoffs are Preferred.
I'm not one to comment on the math in this discussion, but will say from my experience on the floor, that the "mean reversion" guys would scalp out money day after day, but when they dropped money, it was a bundle. The question I guess is how much of your prior profits the "bundle drop" takes away.
I've been playing with some ideas about using mean reversion, but being hedged against the rare, multi-sigma event. I'm not sure how one would program such a thing, and started a thread on learning programming and modeling which has gotten some useful responses. Please feel free to check that as well, as I'd love to hear from the posters here regarding that. I think applying the ideas discussed here would be challenging, yet potentially rewarding.
