I'm by profession a programmer, but also a mathematician/researcher. I contributed even research results to an academic book, and even have been mentioned in the book.Quote from sle:
I am sorry, are you a mathematician or a "senior programmer that has used quantlib"?
Why should I? It's my thread, and I would like to see to keep trolling idiots off the thread, since they don't contribute anything but off-topic crap, and wasting people's time by their lack of intelligence and by their ignorance.
PS. I am kinda suspecting that you are simply taking a piss and I am falling for it...
Quote from mutluit:
I'm by profession a programmer, but also a mathematician/researcher. I contributed even research results to an academic book, and even have been mentioned in the book.
Why should I? It's my thread, and I would like to see to keep trolling idiots off the thread, since they don't contribute anything but off-topic crap, and wasting people's time by their lack of intelligence and by their ignorance.
http://www.emba.uvm.edu/~jdinitz/hcd.htmlQuote from cdcaveman:
which book is that..
So why don't we go over some of your "obvious facts" and take them apart.Quote from mutluit:Some obvious facts:
Options with higher volatility are, surprisingly, also more volatile. This means that it makes more sense to measure the payoff not in percent, but in number of standard deviations needed to break even the option price. So, lets take a simple 1y call ATM and use general BS (no divs, no interest rate) at different volatility levels (first column is volatility, second is atm call price and third is price/stdev):Quote from mutluit:
- The payoff (premium) of a higher volatile options is lesser than that of a lower volatile options.
What you care about is a proportional increase in implied volatility and yes, for lower implied vol the proportional increase in premium is higher (which is consistent with the fact that higher volatility does not grow the option price in liner manner).Quote from mutluit:
- An increasing of Implied Volatility (IV) is very valuable (for both Calls and Puts), so buy at low volatility.
This one is sort-of correct. The main reason why there is no edge in buying calls and selling puts (which is obvious, as put/call parity still holds) is that the risk neutral expectation of the underlying is actually below the current forward. For really volatile stocks/assets this correction becomes pretty meaningful.Quote from mutluit:
- Downside is limited, but Upside is unlimited...![]()
(hint: a stock cannot fall below 0...![]()
Quote from mutluit:
Yes, I studied especially the Black-Scholes formula, and even made the Ito-Lemma used therrein unnecessary, still getting the same result., ie. I improved/simplified the formula.
I'm a professional senior programmer, I also have some experience in using quantlib, if you know what it is...
What about you? Are you a quant? I doubt it.