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P.S. And how did you determine that what came out is BGS (strictly)?
ACF + ACF spectrum.
And if I am right that it is a GSC, then it is also stationary in the broad sense, because all its parameters are determined by the two numbers MAJ and sko, and if they do not change over time (deviations must lie within the confidence interval of the estimates of MAJ and sko for the final sample), then the process is also stationary in the broad sense.
I don't care if the trend is getting killed. That's not what this is about. It's testing. It is stationarity in the narrow sense that matters to me (MO+SCO+ACF=const, and I don't care about the rest). Prival, this stationarity (narrow) has to be strictly proved. Not purely visually, but strictly.
Wow, that's some serious shit. A halt, this is very serious. I don't care if the trend is getting killed. That's not what's useful here. In testing. It is stationarity in the narrow sense that is important to me (MO+SCO+ACF=const). Prival, this stationarity has to be strictly proved. Not purely visually, but strictly.
OK. Well, I will try to check tomorrow by Pearson's Neumann criterion. But I still do not understand how to do it without a trend ? Alexey the modelling methodology is not clear.
I.e. there is only one problem - correct spetroanalysis of a non-stationary series.
Absolutely right. One problem, but a very big one.
Guys, in fact (I've looked through everything written up to the end of the thread) the series of first differences is not really stationary, although it has many of the attributes of stationarity. The point is that it does have cyclicities. These cyclicities lead not only to changes in Mo, but also, what is sadder, to changes in the dispersion at the counting points. It is not easy to stop such a series.
I.e. there is only one problem - correct spetroanalysis of non-stationary series.
Absolutely right. One problem, but a very big one.
Guys, in fact (I've looked at everything written up to the end of the thread) the first difference series is not really stationary, although it has many of the attributes of stationarity. The point is that it does have cyclicities. These cyclicities not only lead to changes in mo, but, what's worse, to changes in dispersion at reference points.
The cyclicities should show up in the spectrum, but they don't seem to be there visually. That's what I was building the spectrum for. Can you elaborate on how you determined the presence of cycles? I have to go to work now, I will try to post the check that I promised in the evening.
PPPS. The red graph, EURGBP, seems that somewhere around 7-12 o'clock non-Moscow time there is a small mismatch between the price movement and the number of ticks. Why would that be?
You may have noticed that this is not the only "discrepancy" ....
I think (IMHO) it has to do with the fact that the European session is opening and people are trying to decide "where we'll trade today".
It means that both "bulls" and "bears" are trading and everyone is trying to move the market in their own direction.
Thus, the number of ticks exceeds the number of candlesticks movement.
After 12 o'clock the market has already moved in this direction.
And the trend still appears when integrating a series of returns (it recovers unambiguously).
While mo cyclically depends on the time of day and dispersion cyclically depends on the time of day. And this does not speak in favour of stationarity. If everything were stationary, we would see straight lines instead of these humped graphs.
P.S. Clarification. This will be less ambiguous, if not clearer.) "take a chronological series of instantaneous values, e.g. for a year, let it be, say, a seven-hourly point, and check this particular series for stationarity".