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:)))
What can I say, just smile stupidly.
Right there:
To help the author of the branch, the oscillation (green below) around the smoothing line.
Separately
Statistics
Unit root test: But: The series is not stationary.
Strictly reject that the series (oscillations around the smoothing line) is not stationary
Let's calculate how many times it goes this way.
It is almost the same. If there are 269 bars and only 9 inequalities, the probability of there always being a reversal is nearly 100%, or 49.33 / 51.67 = 95.48%.
To help the author of the branch, the oscillation (green below) around the smoothing line.
Not quite... it's a relative increment.
If you could sell the average and buy the quote - yes, interesting.
Look at the falling trend section on the left.
Not quite... it's a relative increment.
If you could sell the average and buy the quote - yes, interesting.
Look at the falling trend section on the left.
I've added to it here.
I've added to it here.
Practically, how do you trade? :-)
Both kotir and average are both going down at different speeds.
Quotier is slower, the average is faster.
You have marked an upwards reversal.
For God's sake.
Practically, how do you trade? :-)
Both kotir and average are both going down at different speeds.
Quotier is slower, the average is faster.
You have marked an upwards reversal.
By the way, look at the swing amplitude - up to 80 pips, pretty solid.
Thanks for the interesting fact.
For example, roulette, always bet on black, what is the possible maximum length of the series of losses / profits may fall in a series of bets, for example, 1 000 000?
There is a calculator from Meta Driver, but there are some restrictions when calculating the chains, or maybe my hands are wrong...
It turns out that for maximal series there are about 13-15 continuous losses/profits ?