Elite indicators :) - page 1442
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That would be this one :
It was made a long time ago, this version is the newest version - the one from your picture looks like one of the first versions
That would be this one :
It was made a long time ago, this version is the newest version - the one from your picture looks like one of the first versions
Mladen, could you kindly assist by adding two moving averages to this old minichart so that we can see when lower timeframe moving averages cross over please?
Mladen, could you kindly assist by adding two moving averages to this old minichart so that we can see when lower timeframe moving averages cross over please?
Dimitri
That is a decompiled code. Please post the original source code so that it can be worked on
If I am not wrong, this was the last
That would be this one :
It was made a long time ago, this version is the newest version - the one from your picture looks like one of the first versions
Mladen
Is it possible add percent change(minus,plus) values of each leg compare to previous leg ?Similar idea is here: https://www.mql5.com/en/code/9428
Mladen
Is it possible add percent change(minus,plus) values of each leg compare to previous leg ?Similar idea is here: https://www.mql5.com/en/code/9428
party for sure , all are welcome to sweden , travel costs are paid for themselves.
I will stand for buying balloons and coockies .
Easiest way is to make a facebook page timmy :-)
Do you have this indicator or an indi that work like it? it's called 5MBOSeeker V.2.1
Do you have this indicator or an indi that work like it? it's called 5MBOSeeker V.2.1
Pearson coefficient with probable error bands ...
This is a Pearson coefficient with probable error bands indicator ...
Here are 2 examples of EURUSD to USDCHF correlation both with CorrLag set to 0 (so "USDCHF" has to be entered in CorrSymbol field)
Upgraded Person coefficient (with standard error bands)
Pearson's correlation coefficient is the covariance of the two variables divided by the product of their standard deviations. The form of the definition involves a "product moment", that is, the mean (the first moment about the origin) of the product of the mean-adjusted random variables; hence the modifier product-moment in the name.
More information can be found here : https://en.wikipedia.org/wiki/Pearson_product-moment_correlation_coefficient