Is the Cauchy difference a precursor to a reversal and/or correction? - page 10
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Here's a version of the Cauchy indicator with the ability to display it on a logarithmic scale and with a graph of its derivative.
K2 is the indicator reading on the previous bar
K1 - current bar
?
I did the opposite - from the current value - I subtract the previous value.
P_koshi[i]=koshi[i]-koshi[i-1];
What is the correct way? On the contrary?
In case of logarithmic scale - there will be difference of logarithms.
I have done the opposite - from the current value - I subtract the previous value. What's the right way?
Thanks, posted on the first post. I already downloaded it when there was no derivative yet. You changed it, added a derivative, right? Do I have to download it again? Did you make a graph of the derivative on a regular scale?
The derivative is also either from a line graph or its logarithm.
I did the opposite - I subtracted the previous value from the current one.
P_koshi[i]=koshi[i]-koshi[i-1];
What is the correct way? On the contrary?
In case of logarithmic scale - there will be difference of logarithms.
Then you will have an "inverted" curve. I made that mistake on page 8 and have already corrected it.
Isn't a derivative chart like this correct?
Screenshots of the MetaTrader trading platform
EURUSD, H1, 2016.08.15
MetaQuotes Software Corp., MetaTrader 5, Demo
derivative, at the post office
I did the opposite - I subtracted the previous value from the current one.
P_koshi[i]=koshi[i]-koshi[i-1];
What is the correct way? Is it the other way round?
Isn't a derivative graph like this correct?
previous is +1