Pair trading and multicurrency arbitrage. The showdown. - page 147
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objectively, it is possible to take only the mantissa for calculations, and keep the exponent in mind as a scaling coefficient (lot multiplier).
it is not by chance that MQL (unlike C/C++) does not have functions for obtaining at least binary mantissa and exponent double
These are mantissas.
Use it to your advantage.
Here's a verified mantissa from Amsterdam, predicts the future.
Use it for good.
Don't be ridiculous.
The iATR alone is enough to throw away.
don't be ridiculous.
The iATR alone is enough to throw away.
Well, vibracei, :-))))
if you can explain what THIS shows, and why it's there at all, I won't throw it away:
for reference, iATR lags by 1/2 period, LWMA by 1/3, Tma redraws at a depth of 20 bars.
Here is a verified mantissa from Amsterdam, predicting the future.
You are welcome to use it.
Please see the title post in this thread to understand - what to discuss at all, and what is already available publicly.
Rena, the very beginning was earlier than 13 years ago.
You already had a grail then, so you are very modest ...
I am even afraid to calculate how much you earned in 13 years with a measly 20-30% / month.
The calculator boiled up, overflowed and swore at me, and manually paper is not enough ))))
today 2 out of 3 available
because 2 merged into one,
I finally found the formula I needed for the robot.
As it turns out, he ended up implementing the strategy of both.
And the post you cite in the link is about pair trading,
I had already implemented pair trading in a triangle a long time ago, but I traded manually, because I didn't have a formula.
Now everything is only robot.
I told you about the 2nd one above
if you can tell me what it shows and what it's for, I won't throw it away:
for reference, iATR lags by 1/2 period, LWMA by 1/3, Tma redraws at a depth of 20 bars.
Can I have specific examples in figures and formulae? I'd appreciate it.
if A B C currency rates USDxxx (brought to a common base), then each of them fluctuates O(ln) .
When lots are taken proportional to 1/ln(x):
+A/ln(A)+B/ln(B)+C/ln(C) ; the signs +- can be any, as well as the number of summands.
we get a synthetic "identical to natural", with minimal fluctuations (as in all)
and the general rules are also true for it: 1 point per minute is the speed of local light, and so on.