Why should I ditch a calculation that has proved quite accurate in 53 closed spreads. 48 profitable, 3 small losses, 1 limit loss, 0 max loss. Do you consider this statistically significant?
I though I had described my two approaches to calculating the "probability of reaching" in this thread.
Show me where I have a circular reference in my analysis.
Risk Analysis I admittedly wrote it in somewhat of a hurry, so I may have overlooked some significant flaw in my analysis.
Howard, this kind of thinking is going to bite you in the ar$e.
Having gone over the ThinkOrSwim pdf about "Probability of Touching", I have learned that it is basically a confidence interval based on a normal distribution of stock returns using the front month Implied Volatility**. The Implied Volatility is derived from the last price of the option. There is where your circular reference is, you are looking at two functions of the same thing. In which case, it doesn't matter a scooby-doo which options you choose in your strategy, because the probability of touching and the option price will move in lock-step with one another. The laws of mathematics and arbitrage see to this.
So, what your strategy is saying is:
I'll look at spreads where, by virtue of the strike price, expiry and the Implied Volatility, the Probability of Touching is < 10% and the net Credit is > 5% (These figures are arbitrary, and it follows that the options you are spreading are also arbitrary). Then you are saying "well I want to sell time and collect theta, so I will sell the spread for a credit"
without realising you are also short Volatility.
This makes sense if you think that the Implied Volatility used to derive the Probability of Touching and the option prices themselves is too high - if you think volatility is too high, then sell it. But you are selling Volatility systematically, without comparing Implied Volatility with expected realised Volatility.
If the Probability of Touching figure was derived using some volatility model, then you could be on to something - you would compare the probability of Touching produced by your model to the Probability of Touching implied by the option price, and take a position accordingly.
But you aren't doing that.
** Implied Volatility, Howard, is pretty much what everybody understands. Probability of Touching is a homogenous*** function of Implied Volatility and hardly anybody has even heard of it.
*** yet to prove this, but it's an educated guess.