From theory to practice - page 1092

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Just decided to apply this formula to the minute increments in the sliding window t = 240 minutes.
Here's what came up.
1. I made a mistake, of course. The formula looks like this:
The X axis is a uniform scale of event counts (1, 2, ...)
Y-axis - value S^2=(Tn-Tn-1)^2-(PRICEn-PRICEn-1)^2.
Sign "-" instead of "+".
2. The sliding window should not be present in the calculations.
3. I will personally build such a graph for non-uniform time intervals between quotes.
4. You should look at 2 charts - a price chart and a chart of this spatial time interval S. The objective is to identify patterns in price movements.
By the way, yes. maybe.
but the news came out at 10:30 and the movement started as early as 10:15.
insiders?
at 10:15 was the French PMI and also worse than forecast.
Studying the news is the first step in studying the market properly, without the anti-scientific heresy about puppets, conspiracy theories etc.
1. I was, of course, mistaken. The formula looks like this:
The X axis is a uniform scale of event counts (1, 2, ...)
Y-axis - value S^2=(Tn-Tn-1)^2-(PRICEn-PRICEn-1)^2.
The sign "-" instead of "+".
What is the physical meaning of S?
With a plus sign it makes sense, with a minus sign I don't see the meaning yet.
at 10:15 was the French PMI and also worse than forecast.
Studying the news is the first step in proper market research, without the anti-scientific heresy about dolts, conspiracy theories and so on.
What is the physical meaning of S?
With a plus sign it made sense, with a minus sign I don't see the point yet.
:))). At first I was confused - I wrote a formula for distances according to Pythagoras' theorem...
And Minkowski's is exactly "-". For non-Euclidean spaces - exactly so. I don't know why. We have to look at the derivation of the formula... But the meaning is the same - distance, only in another space. Minkowski space.
And Minkowski's is exactly "-". For non-Euclidean spaces it is exactly so. Who knows why. It is necessary to see the derivation of the formula... But the meaning is the same - distance, only in another space. Minkowski space.
Using things, the essence of which we do not understand, is a sure way to failure).
Maybe Minkowski just didn't get the vertical line from the plus?)
And yes, where to see Minkowski's state, remind me?
Using things we don't understand is a sure way to fail)
Maybe... But, in my drowning state, I am grasping at any straw.
And yes, where can I see Minkowski's state, remind me?
Bass, you're on fire :))) Hilarious... Bravo!
:))). I first got confused - I wrote a formula for distances according to the Pythagorean theorem...
And Minkowski's is exactly "-". For non-Euclidean spaces - exactly so. I don't know why. We have to look at the derivation of the formula... But the meaning is the same - distance, only in another space. Minkowski space.
Let me put it this way.
I used a similar formula when I was a kid to pull grannies off the handicap.
but anyway, I was pulling it all the same
Now let's discuss
Tn-Tn-1=-1 when time is counted in steps equal to a second, e.g.?
then
(Tn-Tn-1)^2 is obviously 1
Why are you making this so hard?
so it will be 4, or 9, or 16
what difference does it make?
Personally, I've always had 1 there, and the rest of the formula is derived by sense.
Let me put it this way.
I used a similar formula when I was a kid to pull grannies off the handicap.
but anyway, I'm pulling it.
now let's discuss
Tn-Tn-1=-1 when time counts in steps equal to a second, for example?
then
(Tn-Tn-1)^2 is obviously 1.
Why are you making this so hard?
No one is complicating things. I personally am going to work with non-empty second TFs, when in 1, 2, 3... seconds was at least one tick. The time intervals there are inherently non-linear.
And going to Minkowski distances will just give a picture in a linear reference frame. I don't know what it will be. I hope it's a sine wave :)))