paukas: Proportional to the root of time. This was established by Einstein. In the early 20th century for Brownian motion.
There is a dependence on the medium in which the process takes place. If it is statistically homogeneous, there will be pure diffusion with n=0.5, but if there is, say, fractality, the index can deviate, but, as a rule, insignificantly.
alsu: There is a dependence on the environment in which the process takes place. If it is statistically homogeneous, there will be pure diffusion with n=0.5, but if it has, say, fractality, the index may deviate, but as a rule, insignificantly.
Yes, of course. The heterogeneity is created by clusters of orders. Oh they tend to huddle around visible extremes.
That is why an entry at breakout of any extremum has a small statistical advantage, unfortunately usually less than the spread.
Allow the use of cookies to log in to the MQL5.com website.
Please enable the necessary setting in your browser, otherwise you will not be able to log in.
You are signed in. Two-factor authentication has been disabled. Set it up again and scan a new QR code, or continue with two-factor authentication disabled.
You are. You don't know how to fight a saw.
I know... but they are very primitive.
If you can deal with an expanding triangle, you're a real Jew. I, as a Smolensk peasant, am incapable.
Please, come and guide me!
I know... but they are very primitive.
If you can deal with an expanding triangle, you're a real Jew. I, as a Smolensk peasant, am incapable.
Please come and guide me!
I'll just finish another depot and be right there.
:)
In the meantime, try a quick stop loss. Oddly enough, it helps.
With my slippage, it only helps the suicidal...
With my slippage, it only helps the suicidal...
Proportional to the root of time. This was established by Einstein. In the early 20th century for Brownian motion.
There is a dependence on the environment in which the process takes place. If it is statistically homogeneous, there will be pure diffusion with n=0.5, but if it has, say, fractality, the index may deviate, but as a rule, insignificantly.
Yes, of course. The heterogeneity is created by clusters of orders. Oh they tend to huddle around visible extremes.
That is why an entry at breakout of any extremum has a small statistical advantage, unfortunately usually less than the spread.
Therefore entering on a break of any extremum has a small statistical advantage, unfortunately usually less than the spread.
In the meantime, try a quick stop loss. Oddly enough, it helps.