Thanks guys, please bear with me here. I am new to this but fairly smart so if you guys explain it me clearly I will get it. Here is my detailed exposition. And it is really important for me to understand this. @tobbe, pick the ratio historic back-adjust.
Let's pick an example. Say we have 3 contracts. F1 is the front month( expires at the end of June, 2013, say on June 28th 2013), F2 is the back month, expires at the end of July, 2013, and F3 is the one after, expires at the end of August, 2013. Say time begins on June 1st, 2013.
Now from June 1st to June 28th, I go about living my life as usual, I grab data for F1, F2, F3 and use them in my backtest as the front, back, and the "back after back" contracts. Come June 28th, I need to do something to make a continuous futures series.
My understanding (which may be flawed)
To create a continuation chart for F1 - On June 28th (i.e the day F1 expires), Say the expiry price for F1 is x. We also have a close price for F2 which is y and F3 which is z on the same day. To create the continuous contract for F1, multiply all previous prices (i.e from June 1st to June 28th 2013) by y/x, which is the ratio of F2 expiry/F1 expiry on June 28th, 2013. The idea is simple, i.e on the expiry of the front month, the price of F1 should really be that of F2, because, F2 is really our new front month contract. The jump in question is the difference, y - x. Doing the math, we have
F1 price on June 28th (after the backadjust) = y/x*x = y, and hence now we have eliminated the jump , because y(new F1 price on June 28th)- y(F2 price on June 28th) = 0
Please stop me if I am wrong here only and read no further
Now assuming that I am correct, we can extend this idea to create a continuation series for F2. Here we will use the prices of F3 to do the calculation. And then we can extend this to F3, but then there is no F4, because it doesn't exist. Does that make more sense now?
Please let me know, It is really important for me to understand this.
Let's pick an example. Say we have 3 contracts. F1 is the front month( expires at the end of June, 2013, say on June 28th 2013), F2 is the back month, expires at the end of July, 2013, and F3 is the one after, expires at the end of August, 2013. Say time begins on June 1st, 2013.
Now from June 1st to June 28th, I go about living my life as usual, I grab data for F1, F2, F3 and use them in my backtest as the front, back, and the "back after back" contracts. Come June 28th, I need to do something to make a continuous futures series.
My understanding (which may be flawed)
To create a continuation chart for F1 - On June 28th (i.e the day F1 expires), Say the expiry price for F1 is x. We also have a close price for F2 which is y and F3 which is z on the same day. To create the continuous contract for F1, multiply all previous prices (i.e from June 1st to June 28th 2013) by y/x, which is the ratio of F2 expiry/F1 expiry on June 28th, 2013. The idea is simple, i.e on the expiry of the front month, the price of F1 should really be that of F2, because, F2 is really our new front month contract. The jump in question is the difference, y - x. Doing the math, we have
F1 price on June 28th (after the backadjust) = y/x*x = y, and hence now we have eliminated the jump , because y(new F1 price on June 28th)- y(F2 price on June 28th) = 0
Please stop me if I am wrong here only and read no further
Now assuming that I am correct, we can extend this idea to create a continuation series for F2. Here we will use the prices of F3 to do the calculation. And then we can extend this to F3, but then there is no F4, because it doesn't exist. Does that make more sense now?
Please let me know, It is really important for me to understand this.