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I will show this with an example. I will generate a model price chart according to a simple law: random outliers between 0 and 1, if less than 0.47 (sufficient skewness from 0.50), then step up, modulo equal to some randomly chosen from a distribution with a known law (Gaussian, set variance value), otherwise step down. See picture.
There are 5 thousand "bars". Consider the usual "week" of 5*288 "bars" "M5" (well consider that I generated an M5).
This is what it looks like.
So? So in would go. A move up at TP=SL=50 pips would have been enough to break the TP from time to time. Are you saying "no reaction and trendiness" is not enough? Go ahead. Let's make it 0.3 instead of 0.47.
that's what it looks like. is that enough of a "no-holds-barred" and "strong" "trend"? I'll tell you a secret, such a one will never really materialise.
What would I see on the filter.
Are you telling me that I would open a buy on a picture like that? Do you take me for an idiot? No? And if the situation is weaker, then we go back higher - there "pullbacks" and "corrections" are sufficient to obtain a TP at buy, although the "trend" is down.
charge time = C1/R1 and discharge time = C1/R2.
You said you knew equations, how capacitor-diodes work... You go to school. Learn the dimensions of physical quantities. I already wrote that the time constant is RC. Translation: a second is farada * ohm. Not divide.
Here is the code for the indicator based on the Swinosaurs function:
Here is the code for the indicator based on the Swinosaurs function:
I almost had a stroke. Don't scare me like that again. I suggest to clarify the piggyback model with two diodes and resistors (it won't work on the price chart as shown in the figure) and write the formula explicitly: Uout(U(in(t),t) and then program
I don't know the formula for constructing the indicator, so I can't program it. What I figured out is what I did.