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Can We Upgrade a Trading System  with a Neural Net? Dr Michael Bowles http://www.linkedin.com/in/mikebowles [email_address]
Program ,[object Object],[object Object],[object Object],[object Object]
Simple Trading System ,[object Object],[object Object],*Charts are Drawn with NeuroShell Trading Software Package
Simple System Performance ,[object Object]
Q1 Performance *In this table a “Period” is 2 weeks Per 2 Weeks Avg Rtn:  2.50% Rtn s.d.:  6.07% Yearly Sharpe's:  2.06
Can Statistical Learning Discard Some Losing Trades? ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
How does it work?
Q1 Performance  (Basically the Same)‏ Per 2 Weeks Avg Rtn:  1.77% Rtn s.d.:  4.25% Yearly Sharpe's:  2.08 *Period = 2 weeks
Try Something Else ,[object Object],[object Object],[object Object],[object Object]
Q1 Performance  (Good News / Bad News)‏ Per 2 Weeks Avg Rtn:  4.09% Rtn s.d.:  4.64% Yearly Sharpe's:  4.40 *Period = 2 weeks
Predict the Better Performing Model? ,[object Object],[object Object]
2-Input Model Results (Linear Terms)‏ Estimate  Std.Error  t value  Pr(>|t|)‏ (Intercept)  -0.78735  1.54228  -0.511   0.610 x1   -0.14016  1.86259  -0.075  0.940 x2  0.03526   0.10061  0.350   0.726 Multiple R-squared: 0.0004033 AIC =  2910.813
2-Input Model Results (Polynomial Terms)‏ Estimate  Std. Error  t value  Pr(>|t|)‏ (Intercept)  -0.787343  1.549424  -0.508  0.612 x1  -0.160997  2.283883   -0.070  0.944 x2  0.035802  0.103914  0.345  0.731 x3  0.132438  0.850780  0.156  0.876 x4  0.042197  0.157572  0.268  0.789 x5   0.001034  0.004287  0.241  0.810 Multiple R-squared: 0.001049 AIC =  2916.614
4-Input Model Results (Linear Terms)‏   Estimate StdError t value Pr(>|t|)  (Intercept)  -0.7929  1.5289  -0.519    0.60438  x1BB.MACD  -3.1617  2.4588   -1.286  0.19948  x1BB.Price   0.7592  0.7233   1.050  0.29472  x1TT.MACD  6.8499   2.5562   2.680  0.00777 ** x1TT.Price   -0.9122  0.5645   -1.616  0.10712  Multiple R-squared: 0.02418 AIC = 2907.399
4-Input Model Results (Polynomial Terms)‏   Estimate StdError t value Pr(>|t|)  (Intercept)  -0.7896  1.5283  -0.517  0.60581  x1BB.MACD  -2.8592  2.8054  -1.019    0.30896  x1BB.Price  0.4084   0.7980   0.512  0.60920  x1TT.MACD  6.8554  2.8108  2.439  0.01532 *  x1TT.Price  -1.0843  0.7179  -1.511  0.13199  x2X1x1  -3.3184  2.1810  -1.521  0.12921  x2X1x2  1.5070  1.1713  1.287    0.19927  x2X1x3  11.1495   4.1630   2.678  0.00782 ** x2X1x4  -2.0146  0.8542   -2.358  0.01901 *  x2X2x2  -0.1230  0.1511  -0.814    0.41623  x2X2x3  -2.6644  1.1330  -2.352    0.01935 *  x2X2x4  0.4220   0.2220  1.901  0.05825 .  x2X3x3  -7.5425  2.6674   -2.828  0.00501 ** x2X3x4  2.9110  1.0361   2.810  0.00529 ** x2X4x4  -0.2644  0.1136  -2.327    0.02066 *  Multiple R-squared: 0.05708 AIC = 2916.835
Conclusion ,[object Object],[object Object]
Some References Dunis C., Laws J., Naim P,  Applied Quantitative methods for trading and investment   John Wiley & Sons, 2003  Ch 4.  Forecasting and Trading Currency Volatility:An Application of Recurrent  Neural Regression Ch5.  Implementing Neural Networks, Classification Trees, and Rule Induction  Classification Techniques:  An Application to Credit Risk Franses P.H., van Dijk D,  Non-linear time series models in empirical finance , Cambridge University Press, 2000 Ch 5.  Artificial neural networks for returns

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Financial Data Mining Talk

  • 1. Can We Upgrade a Trading System with a Neural Net? Dr Michael Bowles http://www.linkedin.com/in/mikebowles [email_address]
  • 2.
  • 3.
  • 4.
  • 5. Q1 Performance *In this table a “Period” is 2 weeks Per 2 Weeks Avg Rtn: 2.50% Rtn s.d.: 6.07% Yearly Sharpe's: 2.06
  • 6.
  • 7. How does it work?
  • 8. Q1 Performance (Basically the Same)‏ Per 2 Weeks Avg Rtn: 1.77% Rtn s.d.: 4.25% Yearly Sharpe's: 2.08 *Period = 2 weeks
  • 9.
  • 10. Q1 Performance (Good News / Bad News)‏ Per 2 Weeks Avg Rtn: 4.09% Rtn s.d.: 4.64% Yearly Sharpe's: 4.40 *Period = 2 weeks
  • 11.
  • 12. 2-Input Model Results (Linear Terms)‏ Estimate Std.Error t value Pr(>|t|)‏ (Intercept) -0.78735 1.54228 -0.511 0.610 x1 -0.14016 1.86259 -0.075 0.940 x2 0.03526 0.10061 0.350 0.726 Multiple R-squared: 0.0004033 AIC = 2910.813
  • 13. 2-Input Model Results (Polynomial Terms)‏ Estimate Std. Error t value Pr(>|t|)‏ (Intercept) -0.787343 1.549424 -0.508 0.612 x1 -0.160997 2.283883 -0.070 0.944 x2 0.035802 0.103914 0.345 0.731 x3 0.132438 0.850780 0.156 0.876 x4 0.042197 0.157572 0.268 0.789 x5 0.001034 0.004287 0.241 0.810 Multiple R-squared: 0.001049 AIC = 2916.614
  • 14. 4-Input Model Results (Linear Terms)‏ Estimate StdError t value Pr(>|t|) (Intercept) -0.7929 1.5289 -0.519 0.60438 x1BB.MACD -3.1617 2.4588 -1.286 0.19948 x1BB.Price 0.7592 0.7233 1.050 0.29472 x1TT.MACD 6.8499 2.5562 2.680 0.00777 ** x1TT.Price -0.9122 0.5645 -1.616 0.10712 Multiple R-squared: 0.02418 AIC = 2907.399
  • 15. 4-Input Model Results (Polynomial Terms)‏ Estimate StdError t value Pr(>|t|) (Intercept) -0.7896 1.5283 -0.517 0.60581 x1BB.MACD -2.8592 2.8054 -1.019 0.30896 x1BB.Price 0.4084 0.7980 0.512 0.60920 x1TT.MACD 6.8554 2.8108 2.439 0.01532 * x1TT.Price -1.0843 0.7179 -1.511 0.13199 x2X1x1 -3.3184 2.1810 -1.521 0.12921 x2X1x2 1.5070 1.1713 1.287 0.19927 x2X1x3 11.1495 4.1630 2.678 0.00782 ** x2X1x4 -2.0146 0.8542 -2.358 0.01901 * x2X2x2 -0.1230 0.1511 -0.814 0.41623 x2X2x3 -2.6644 1.1330 -2.352 0.01935 * x2X2x4 0.4220 0.2220 1.901 0.05825 . x2X3x3 -7.5425 2.6674 -2.828 0.00501 ** x2X3x4 2.9110 1.0361 2.810 0.00529 ** x2X4x4 -0.2644 0.1136 -2.327 0.02066 * Multiple R-squared: 0.05708 AIC = 2916.835
  • 16.
  • 17. Some References Dunis C., Laws J., Naim P, Applied Quantitative methods for trading and investment John Wiley & Sons, 2003 Ch 4. Forecasting and Trading Currency Volatility:An Application of Recurrent Neural Regression Ch5. Implementing Neural Networks, Classification Trees, and Rule Induction Classification Techniques: An Application to Credit Risk Franses P.H., van Dijk D, Non-linear time series models in empirical finance , Cambridge University Press, 2000 Ch 5. Artificial neural networks for returns