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M. E. Malliaris Loyola University Chicago, [email protected] S. G. Malliaris Yale University, [email protected]

M. E. Malliaris Loyola University Chicago, [email protected] S. G. Malliaris Yale University, [email protected]

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Page 1: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu

M. E. MalliarisLoyola University Chicago, [email protected]

 S. G. Malliaris

Yale University, [email protected]

Page 2: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu

Crude oil Heating oil Gasoline Natural gas Propane

Page 3: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu
Page 4: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu
Page 5: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu

CL HO PN HU NG

CL 1 - - - -

HO 0.959721 1 - - -

PN 0.842248 0.881154 1 - -

HU 0.964905 0.926191 0.847288 1 -

NG 0.669869 0.731288 0.677979 0.657551 1

Page 6: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu

Daily Spot Prices Five Variables From Jan 3, 1994 and Dec 31, 2002 The input variables:

daily closing spot pricepercent change in daily closing spot price

from the previous daystandard deviation over the previous 5

trading daysStandard deviation over the previous 21

trading days

Page 7: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu

Regression Neural Network

Each neural network model used twenty-one inputs (the 20 original fields, plus the non-numeric cluster identifier), one hidden layer with twenty nodes, and one output node.

Page 8: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu

Avg. Absolute Error Mean Squared Error

SimpleRegression

Neural Net Simple

Regression

Neural Net

CL 1.973 2.126 1.120 6.013 6.653 2.269

HO 0.051 0.055 0.035 0.004 0.005 0.002

HU 0.057 0.053 0.029 0.006 0.004 0.001

NG 0.388 0.414 0.218 0.240 0.242 0.075

PN 0.041 0.061 0.080 0.003 0.006 0.009

Page 9: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu
Page 10: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu
Page 11: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu
Page 12: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu
Page 13: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu
Page 14: M. E. Malliaris Loyola University Chicago, mmallia@luc.edu S. G. Malliaris Yale University, steven.malliaris@yale.edu

There is enough information contained in a simple set of price data to allow effective forecasting

An ability to predict the price of a given source good does not necessarily imply an ability to predict the price of such a good’s byproducts

Traditional statistical techniques for understanding and extracting information about trends are often less than ideal in market situations