The Dow contract has expiry months of March, June, September and December. So on the surface of it, we would be rolling over contracts on our continuous chart 4 times per year. This is not always the case for all futures contracts, but for the Dow, it’s straightforward.
In the list you can see specific contracts (e.g. Dec 2004), ‘Gann’ charts (e.g. Mar Gann), ‘Cash’, ‘Spot1’ and ‘SpotV’. This is where the question, where do I start begins to arise.
The first thing is that the ‘Cash’ chart is the actual Dow Jones Industrial Average Index, the underlying physical. In terms of continuous charts, the ‘Gann’, Spot1’ and ‘SpotV’ charts are the choices. The Gann charts link the same contract each year, for example the December 2002 contract, to the December 2003 contract, currently linked to the December 2004 contract. This chart would have long periods of inactivity and then a three-month flurry of activity starting early September each year.
The ‘Spot1’ chart links consecutive contracts as they expire. So currently the Spot 1 chart will contain the data for the December 2004 contract, until the day it expires. Then from that point forward it will use the March 2005 contract, until it expires and so on.
The ‘SpotV’ chart, links consecutive contracts on the basis of which contract has the highest trading volume. This is the chart I tend to start my analysis on. Often the SpotV and the Spot1 only vary slightly around the time to rollover. So at the moment my analysis is done with the SpotV chart and when it is time to take a trade, I use the December contract, it’s that straightforward. I’ll only need to be concerned with rolling over contracts getting closer to the middle of December, for now the choice is simple. Pick the direction well and buy or sell the December contract accordingly to make profits.
The Dow Jones contract has a point value of US$10 per point. So when the Dow is trading at 10,000 one contract is worth about US$100,000. It only takes a margin (deposit) of US$5,000 to control one contract. The delta is basically 1 to 1 and there is no time decay!
Until next week......
Noel Campbell
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