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By the way, if you take p = 0.7410293952884985 for a discrete logarithmic distribution, things will be somehow closer on the logarithmic scale too.
I also read wikipedia and thought :)
Discrete logarithmic distribution takes natural numbers 1,2,3,...
And exponential - rational numbers >= 0 ; I.e. you can subtract 1 from that pocket, and multiply by something to get into the exponential curve.
In cell E2:
The log scale is a straight line. Beautiful. Probably useless, but let it be.
Also read wikipedia and thought :)
Discrete logarithmic distribution takes as input natural numbers 1,2,3,...
And exponential - rational numbers >= 0 ; i.e. you can subtract 1 from that pocket, and multiply by something to get into the exponential curve.
In cell E2:
The log scale is a straight line. It's beautiful. Probably useless, but let it be.
Dr. Trader! Thank you very much, what a good job!
Perhaps it also has a direct bearing on the fact that there are two distributions sitting in the incremental velocities.
https://www.mql5.com/ru/forum/221552/page204#comment_6730803
And there aren't even two...
https://www.mql5.com/ru/forum/221552/page205#comment_6731217
My God, what is this?
Gentlemen, look at the bizarre distribution of trading intensity with an exponential reading time in the sliding exponential window = 10.000 (approximately 4.5 hours)
This was nowhere near to being the case when the quotes were read evenly.
I have no idea what it is - let it remain a mystery.
Also read wikipedia and thought :)
Thediscrete logarithmic distribution accepts natural numbers 1,2,3,...
And exponential - rational numbers >= 0 ; I.e. you can subtract 1 from that pocket, and multiply by something to get into the exponential curve.
In cell E2:
The log scale is a straight line. It's beautiful. Probably useless, but let it be.
Read, read... I know Doc's a genius, he doesn't write anything for nothing. Then I reread it again.
I.e., knowing that we have p=0.7 and using discrete LF generatorshttps://habrahabr.ru/post/265321/ we should not set exponential time intervals like I now TimeInterval = INT(- Ln(U))+1, where U is uniform CB from the range [0;1], but exactly TimeInterval = INT(- Ln(degree(0.3;U)) +1?
It seems that, in this particular case, we'll be destroying the "memory" almost completely... If so, Doc gets a Nobel Prize!!!!!!!!!!!!