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hold when x = xi In the more general case where the target function has multiple output units, the gradient is computed for each of these outputs This matrix of gradients is called the Jacobian of the target function To see the importance of these training derivatives in helping to learn the target network, consider the derivative , E ~ ~ ~ iIf ,the domain theory encodes , e the knowledge that the feature Expensive is irrelevant to the target function Cup, ,e then the derivative , E ~ ~ e ~ i ,extracted from the explanation will have the value zero A derivative of zero corresponds to the assertion that a change in the feature Expensive will have no impact on the predicted value of Cup On the other hand, a large positive or negative derivative corresponds to the assertion that the feature is highly relevant to determining the target value Thus, the derivatives extracted from the domain theory explanation provide important information for distinguishing relevant from irrelevant features When these extracted derivatives are provided as training derivatives to TANGENTPROP learning the target netfor work Cup,,,,,,, they provide a useful bias for guiding generalization The usual syntactic inductive bias of neural network learning is replaced in this case by the bias exerted by the derivatives obtained from the domain theory Above we described how the domain theory prediction can be used to generate a set of training derivatives To be more precise, the full EBNN algorithm is as follows Given the training examples and domain theory, EBNN first creates a new, fully connected feedforward network to represent the target function This target network is initialized with small random weights, just as in BACKPROPAGATION Next, for each training example (xi, f (xi)) EBNN determines the corresponding training derivatives in a two-step process First, it uses the domain theory to predict the value of the target function for instance xi Let A(xi) denote this domain theory prediction for instance xi In other words, A(xi) is the function defined by the composition of the domain theory networks forming the explanation for xi Second, the weights and activations of the domain theory networks are analyzed to extract the derivatives of A(xi) 'with respect to each of the components of xi (ie, the Jacobian of A(x) evaluated at x = xi) Extracting these derivatives follows a process very similar to calculating the 6 terms in the BACKPROPAGATION algorithm (see Exercise 125) Finally, EBNN uses a minor variant of the TANGENTPROP algorithm to train the target network to fit the following error function.

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Here xi denotes the ith training instance and A(x) denotes the domain theory prediction for input x The superscript notation x j denotes the jth component of the vector x (ie, the jth input node of the neural network) The coefficient c is i a normalizing constant whose value is chosen to assure that for all i, 0 5 p 5 1

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Although the notation here appears a bit tedious, the idea is simple The error given by Equation (122) has the same general form as the error function in Equation (121) minimized by TANGENTPROP leftmost term measures the The usual sum of squared errors between the training value f (xi) and the value predicted by the target network f"(xi) The rightmost term measures the squared error between the training derivatives extracted from the domain theory and the actual derivatives of the target network Thus, the leftmost term contributes the inductive constraint that the hypothesis must fit the observed training data, whereas the rightmost term contributes the analytical constraint that it must fit the training derivatives extracted from the domain theory Notice the derivative of Equain Equation (122) is just a special case of the expression tion (121), for which sj(a, xi) is the transformation that replaces x by x/ + a ! The precise weight-training rule used by EBNN is described by Thrun (1996) The relative importance of the inductive and analytical learning components is determined in EBNN by the constant pi, defined in Equation (123) The value of pi is determined by the discrepancy between the domain theory prediction A(xi) and the training value f (xi) The analytical component of learning is thus weighted more heavily for training examples that are correctly predicted by the domain theory and is suppressed for examples that are not correctly predicted This weighting heuristic assumes that the training derivatives extracted from the domain theory are more likely to be correct in cases where the training value is correctly predicted by the domain theory Although one can construct situations in which this heuristic fails, in practice it has been found effective in several domains (eg, see Mitchell and Thrun [1993a]; Thrun [1996])

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