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The quality of modelling in out of sample:
*
* TruePositives: 83
* TrueNegatives: 111
* FalsePositives: 96
* FalseNegatives: 47
* Total patterns in out of samples with statistics: 337
* The remainder patterns in out of samples without the statistics: 78
* Total errors in out of sample: 143
* Sensitivity of generalization abiliy: 46.36871508379888%
* Specificity of generalization ability: 70.25316455696202%
* Generalization ability: 16.621879640760895%
* Indicator by Reshetov: 0.004123184591376475
*/
double x0 = 2.0 * (v0 - 19.0) / 35.0 - 1.0;
double x1 = 2.0 * (v1 - 12.26) / 57.8300000000005 - 1.0
double x2 = 2.0 * (v2 - 21.0) / 13.0 - 1.0
double x3 = 2.0 * (v3 - 12.11) / 24.3800000000003 - 1.0
double x4 = 2.0 * (v4 - 18.0) / 40.0 - 1.0
double x5 = 2.0 * (v5 - 11.61) / 58.5 - 1.0;
double decision = -0.03426154451479057 + 0.09136531101334192 * x0 -0.16115463032514218 * x1 + 0.3774761240476446 * x0 * x1 -0.149536367886396967 * x2 -0.2182655506670959 * x0 * x2 -0.686972851164288 * x1 * x2 -0.7274492971348857 * x0 * x1 * x2 -0.06979110777265085 * x3 + 0.27356476016739995 * x0 * x3 -0.026662374360625248 * x1 * x3 + 0.12474514432879064 * x0 * x1 * x3 -0.291989483838501985 * x2 * x3 -0.2863737167793397 * x0 * x2 * x3 + 0.04656257824516221 * x1 * x2 * x3 + 0.11427907143112637 * x0 * x1 * x2 * x3 + 0.01709410880995815 * x4 + 0.21856958901169654 * x0 * x4 -9.925957720785493E-4 * x1 * x4 + 0.9723342991021926 * x0 * x1 * x4 + 0.04599384769467396 * x2 * x4 -0.05459813284687198 * x0 * x2 * x4 + 0.37290192411918303 * x1 * x2 * x4 + 0.010296169116858033 * x0 * x1 * x2 * x4 + 0.058584612082841506 * x3 * x4 + 0.531371391780234 * x0 * x3 * x4 -0.025018778838931215 * x1 * x3 * x4 + 0.1861984476159817 * x0 * x1 * x3 * x4 + 0.07319097184962621 * x2 * x3 * x4 + 0.0968827127374181818 * x0 * x2 * x3 * x4 + 01411041957291555 * x1 * x2 * x3 * x4 + 0.16417712916264263 * x0 * x1 * x2 * x3 * x4 -0.1726597989770004 * x5 + 0.36239224523375185 * x0 * x5 -0.008892292227349143328 * x1 * x5 -0.04417677147047251 * x0 * x1 * x5 -0.7319687377043317 * x2 * x5 -0.7806416997531924 * x0 * x2 * x5 + 0.01225632222209106843 * x1 * x2 * x5 + 0.04393711771649319 * x0 * x1 * x2 * x5 -0.006563651321672569 * x3 * x5 + 0.0627642424509067496 * x0 * x3 * x5 -0.015999570769395857 * x1 * x3 * x5 -0.05302786422005222 * x0 * x1 * x3 * x5 + 0.03534892871195049 * x2 * x3 * x5 + 0.1463193475694817 * x0 * x2 * x3 * x5 -0.027476124047644598 * x1 * x2 * x3 * x5 + 0.052884787352004865 * x0 * x1 * x2 * x3 * x5 -0.018202954537325178 * x4 * x5 + 1.0 * x0 * x4 * x5 -0.07118968415781378 * x1 * x4 * x5 -0.003138748792788926 * x0 * x1 * x4 * x5 + 0.2624137067639589 * x2 * x4 * x5 -0.02015595378617162 * x0 * x2 * x4 * x5 + 0.08019279607969382 * x1 * x2 * x4 * x5 + 0.06399649461673285 * x0 * x1 * x2 * x4 * x5 -0.02596308616804378 * x3 * x4 * x5 + 0.18361769860857746 * x0 * x3 * x4 * x5 -0.08407017017920377723 * x1 * x3 * x4 * x5 + 0.03014271917587724 * x0 * x1 * x3 * x4 * x5 + 0.07432306756805093 * x2 * x3 * x4 * x5 + 0.20722895875809277 * x0 * x2 * x3 * x4 * x5 + 0.0075079586507851345 * x1 * x2 * x3 * x4 * x5 + 0.20670493972886933 * x0 * x1 * x2 * x3 * x4 * x5
It's complicated..... How well the data describe the dependent variable????
I have submitted one training file. No test interval yet :-( But that's no problem.....
And as far as I understood it took 337 entries, although I submitted 600.
Here, I will try to reproduce the result in my environment. I wonder what will be the result, even on different machines?
The result matches....... Suppose we found 83 real positive examples. How do we separate them from the total sample...... And feed purely these 83 records naturally normalized. And if the network learns with minimal error to these 83 records. Then it will (theoretically) be able to classify such records in the input noise...... Like this....
I have submitted one training file. No test interval yet :-( But that's no problem.....
And as far as I understood it took 337 entries, although I submitted 600.
Here, I will try to reproduce the result in my environment. I wonder what will be the result, even on different machines?
And about the data, it is not quite clear how to take it to train the network on clean data..... How to extract from a training set TruePositives: TrueNegatives: FalsePositives: FalseNegatives and try to train the net.
In fact, JPrediction was not created to predict financial instruments, but to predict the profitability of signals for the next month.
In other words, I compile a sample that includes current signal characteristics: number of trades, term, monthly profit %, percentage of profitable trades, percentage of losing trades, profit factor, Sharp's ratio, etc. Then I wait a month and mark with 1 a month profitable and 0 unprofitable trades.
Then I train the model on this sample and use it to forecast signals for the next month.
The idea is that signals are easier to forecast because they have a lot of additional useful information in addition to historical data. Financial instruments do not have any additional data other than historical data.
So I'm thinking... how to interpret the result... to make it faster and certainly not by hand........
In fact, JPrediction was not created to predict financial instruments, but to predict the profitability of signals for the next month.
In other words, I compile a sample that includes current signal characteristics: number of trades, term, monthly profit %, percentage of profitable trades, percentage of losing trades, profit factor, Sharp's ratio, etc. Then I wait a month and mark 1 mark for signals that have had a profit within a month, while mark 0 mark for unprofitable trades.
Then I train the model on this sample and use it to forecast signals for the next month.
The idea is that signals are easier to forecast because they have a lot of additional useful information in addition to historical data. Financial instruments do not have any additional data other than historical data.