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How are you calculating fair value?Ducati said:fair value
How are you calculating fair value?
But overvaluation can be tamed by either going way OTM or way ITM. Both of these have their trade-offs in the greeks but this will remove a substantial amount of extrinsic value... unless of course there is significant skew (which there probably is)
The other option is to spread... A simple ATM vertical spread will be vega and theta neutral at the entry price. Once again though there are tradeoffs in the greeks, and delta for delta, there is more contest risk in the spread.
What time frame are we looking at?
ducati916 said:At the moment using BSOPM, but I do it long hand, and my calculators battery & my brain are getting fried. And by the time I've completed the calculation, the price is historical anyway.
That's true [OTM/ITM]
Skew is something I don't yet look at, as I don't understand it, but, as you allude it may alter the valuation of DITM, I have only been calculating ATM [or at least when I start calculating]
Spreading, implies a stance, viz. moderately bullish or bearish. I am wanting to be neutral, viz. a straddle, but this is where the overvaluations kill the strategy.
Shorter timeframes preferrably, 1wk to 1mth.
Now I'm sure the snooker balls make eminent good sense to you, they however look like snooker balls to me, you're going to have to break!
jog on
d998
What volatility should we enter? Statistical volatility must take a subjective retrospective period, and apply it to todays option value. Yet the realized volatility in the ensuing time period may not reflect the statistical volatility at all. Volatility could rise or fall, substantially.
Making Volatility projections are guesses at best. So this "fair value" concept is a tough one. However all the above should be taken to make a (personal and subjective) case for over/undervaluation.
In the SPX options for e.g. ATM are currently trading around 10% Higher strikes are getting down to 8%, lower strike way away from the money around 14-15%. This is because any black swan scenarios will most certainly occur on the downside; this is called a volatility smirk (because of the shape when you graph it). Whereas in stocks, the black swan can fly on both the upside and downside, so IV's will rise the further away from the money you get on both sides. This is called a volatility smile.
Firstly, The higher the extrinsic value of options the less gamma there is. This is a problem with straddles because we need gamma in order to manufacture deltas and therefore profit.
So we need to go to the near expiries. But then we have to contend with high theta
If the thing is going to bounce around a lot with strong whippy moves, we can scalp gamma, by continuously hedging back to delta neutral with stock. If you can make more profit in the gamma scalps than theta is costing every day. Thats obviously good. If it suddenly goes quiet on you, you lose.
Another thing to consider is to pay for some of that long gamma by being short the wings i.e. a short butterfly. This will limit the possible loss, but also limit profits in the case of a fat tail occurence.
Best practice is to enter long gamma positions when the prognosis is for an upswing in volatility. i.e. go long vega when IV is at a low.
Then there is the other side of the coin... short gamma (selling straddles/strangles)
This can be playing with fire with a stock like BIDU, unless limiting risk by longing the wings (long butterfly/condor or short irons) but generally the inverse of the above applies.
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