Quote:
Originally Posted by dpaterso
This 'Wilder smoothing effect' has indeed been the subject of many debates (not on the forums on this site but on the forums on one or two other sites). There seems to be no agreement as to which is the 'better' or 'more accurate' of the two. Many people are of the opinion that the only reason that Wilder did it that way was to save time (and the 'smoothing effect' was just a 'byproduct').
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I started to feel the same way. Doing the calculations manually is a lot of faster if you use accumulation, but then Wilder just throws that this also adds some smoothing without any speculation why that would make good for us. I think I am the last person to argue which way is the best. If you say that you have been successfully following Delta's ADX, that's a strong criterion for me.
Quote:
Originally Posted by dpaterso
Also: check Delta very carefully. There are two moving average functions (and I forget now which one does which): they are the 'SMA()' function and the 'MA()' function. One of them does indeed perform 'smoothing' exactly as per Wilder's calculations and the other does not i.e. the other only uses the last 'n' periods for the moving average.
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I'm not at my brightest at midnight, so I had another look on Delta's formulas. And indeed:
TR14, +DM14, -DM14 are plain sums, no smoothing. (I doubt that there isn't any smoothed sum available anyway, didn't check that, please correct me if I'm wrong. If there isn't any, it might actually quite difficult, if not impossible to do this in Wilder's way with Delta's language.)
ADX uses MA, not SMA, so again no smoothing.
Quote:
Originally Posted by dpaterso
I also saw you noted that you were unsure of the relationship between the ADXR and the CSI. The ADXR will show you which instruments or pairs have good strong directional movement. The CSI will show you which instruments or pairs have good strong directional movement AS WELL AS volatility (and of course volatility equals 'Average True Range').
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Nothing to argue. But sorry for confusion, I did not mean relationship but correlation. I know that ADXR is one factor in CSI, but I have no idea how closely CSI follows ADXR. In other words, if the correlation would be perfect (=1), ADXR would put everything always in the same order than CSI, and there would be no difference which one to use. And the complete opposite for -1 correlation. I was just wondering if ADXR could be a good-enough replacement for CSI, i.e. whether it could select almost the same set of instrumets as CSI or not.
Derek: I'm interested in making comparisons between our calculations. I'll try to PM you soon.
J.