Quote from bzinchenko:
It is well known that a random value can have peaks. In most practical cases, Gaussian random value is estimated to have the maximum magnitude equal to its triple standard deviation. Such approximation is very robust in routine least squares calculation of experimental results in laboratory, but it can have dramatic impact in trading experience. On a relatively short trading session, one can safely use traditional Gaussian risk measures. However, on a long time prospect the probability of a peak deviation will inevitably increase in a nonlinear proportion.
Practical result of such a peak deviation will be typical bankruptcy or, at best, heavy losses.
The stuff you are posting out of some options textbook...
Has been common knowledge since the 80s.
Yawn 1,000,000 times.
And the last sentence applies ONLY to unhedged or poorly hedged positions.
Why don't you do 100,000 trades...
And then come back and post something useful.