Some new options traders see the options pay-off at expiry & take a trade & then get frustrated to see negative MTM despite being in profit zone as per the pay-off chart.
This thread is to clear such misconceptions and talk about t+0 line and what is its significance
In most options software, including opstra, when you place an options strategy, for example, a short straddle, you get a pay-off chart comprising of two parts
The pay-off at Expiry (Green& red chart) and t+0 line (blue dotted line).
See the short straddle example chart here.
The green & red chart showing the profit area and loss area is the absolute pay-off that will happen if the option trade is held till expiry. This is expiry pay-off
The blue-dotted t+0 line is the potential pay-off that is possible as of that day (today). This is t+0 pay-off.
Expiry pay-off is absolute because the IVs go to zero and all options premiums will be equal to their intrinsic value.
t+0 line pay-off is potential because it is a theoretical & dynamic pay-off calculated using the IVs and days to expiry of individual option legs.
The t+0 line pay-off will keep on changing as the underlying IVs of the options, time to expiry for that day, theta decay, etc keeps changing.
The PNL of an options trade should closely follow the t+0 line pay-off provided the underlying options are liquid.
The t+0 line pay-off is very important as it tells us immediate risks and opportunities possible with the options trade.
So if you are placing an options trade, the most important thing to see is what t+0 line is telling you.
The flatter the t+0 line the better it is for the option seller as it gives more room for the strategy to pay-out as theta decay continues.
A curvier t+0 line is better for the option buyer as the strategy will go into profit if the underlying moves in a favorable direction.
If you observe t+0 line closely, you will see that sometimes the MTM PNL divergence from t+0 line PNL.
This is mainly due to the theoretical nature of the calculation of the t+0 line using Black-Scholes options model which is not a perfect model and has its flaws.
And finally, its called t+0 (time plus zero) line because its the pay-off at time zero, that is, current day.
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A 'Debit Spread' involves buying a near-the-money (NTM) option and selling an out-of-the-money (OTM) option, in effect paying more for buying the long option than you get the credit for selling a short option, hence the name Debit Spread.
Debit Spread should be done when you need strong directional exposure. Ideally, it should be done under low IV environments (IVP<60) so that your spread doesn't suffer from a loss if the IV drops. It will also make money when IV rises.
In the last tweet thread, we talked about Options Greek Gamma. In this tweet thread, we will talk about an important Options Greek 'Theta' denoted by (Θ)
An option's value is comprised of two components – intrinsic value &extrinsic value (also called time value). As time passes, the time value portion of the option gradually depreciates until expiry and at expiration the option value worth is exactly equal to the intrinsic value.
Assuming other conditions are constant, the more time left in the life of an option, the more valuable it is as there is more time for the underlying to make a move. As the life of the option decreases, so does the time value of the option.
In the last tweet thread, we talked about Option Greek Delta. In this thread, we will talk about Option Greek Gamma which is closely related to Delta (∆).
When underlying price moves with respect to a particular option strike, that particular option strike becomes either in-the-money or out-of-the-money and thus changing the Delta of the option. This change in Delta can be explained by Option Greek ‘Gamma’.
Gamma (denoted as γ) is the options Greek that tells us the rate of change of the options delta in response to the change in the underlying price. More specifically, gamma tells us about the options expected delta change relative to a one-point change in the underlying.
Delta (denoted as ∆) is the Options Greek that tells us the sensitivity of options price in response to the rate of change in the underlying. More specifically, delta tells us about the options expected price change relative to a one-point change in the underlying.
For example, a delta of 50% means, for every one-point change in the underlying, the options price changes by 0.5 points and similarly, a delta of 25% means a 0.25-point change in options price for every 1-point move in the underlying.
But Delta (∆) is not constant for any given strike price, it is dynamic and keeps on changing depending on the moneyness of the option strike with respect to the underlying.