Parameter Correlation

You can use the Analysis > Parameter Correlation menu option to check if the parameters are correlated. A strong correlation (+1 or -1) means that two parameters do not independently affect the function node. To determine the correlation, the following happens.

ASCMO-MOCA calculates the gradient matrix G regarding all parameters:

with

  • F - the optimization function to be minimized

  • x - training data

  • p - parameter

ASCMO-MOCA then calculates the covariance matrix C:

with

  • GT - transpose of G
  • I - identity matrix

Then the correlation coefficients c between parameters a and b are calculated. Cab, Caa, and Cbb are elements of the covariance matrix.

The results are displayed in the "Parameter Correlation" window.

See also

Parameter Correlation