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In a nutshell, VoiceOver produces a spoken commentary describing the features that it recognizes in the application you are currently using, and it also provides a variety of key combinations that allow you to control applications using just the keyboard. When you turn on VoiceOver you can click the Learn VoiceOver button in the Welcome dialog to run a short tutorial. I would heartily recommend exploring this application, as it provides an excellent tutorial to help understand how the end user can make use of VoiceOver (if you choose not to show the message again and decide later that you want to run the Learn VoiceOver application, you can reinstate this dialog from the VoiceOver utility). Try Learn VoiceOver now, then take a look at a couple of typical applications on your Mac with VoiceOver itself. I would suggest trying an Apple application like Mail and then another application from a different vendor. Use the VoiceOver navigation keys (Ctrl+ +arrow keys) and note what you hear as you move around the user interface. Well, that is pretty sophisticated, isn't it Looks like it would be a lot of work to build those features into your application. Actually, no: the good news is that if you have created a piece of software using Xcode and Cocoa frameworks, that software will already work well with VoiceOver. Let's take a close look at one of our projects. Open Xcode and choose the DailyJournal project. This is the most complex application we have worked on in this book and should be quite revealing in terms of its

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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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To put unit testing into some sort of context, consider for a moment how you do your software development currently. You care about your code, you are proud of your product, and want your users to have a great experience. You have taken care to think about the features of the product and have designed it to be friendly and easy to use. And you have probably tested it. That is, you have confirmed that it doesn t have any obvious bugs and that it works without crashing or losing your files or running amok on your computer. You have probably given it to beta testers and diligently solved the problems that they have uncovered.

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To summarize, the EBNN algorithm uses a domain theory expressed as a set of previously learned neural networks, together with a set of training examples, to train its output hypothesis (the target network) For each training example EBNN uses its domain theory to explain the example, then extracts training derivatives from this explanation For each attribute of the instance, a training derivative is computed that describes how the target function value is influenced by a small change to this attribute value, according to the domain theory These training derivatives are provided to a variant of TANGENTPROP, fits the target network which to these derivatives and to the training example values Fitting the derivatives constrains the learned network to fit dependencies given by the domain theory, while fitting the training values constrains it to fit the observed data itself The weight pi placed on fitting the derivatives is determined independently for each training example, based on how accurately the domain theory predicts the training value for this example EBNN has been shown to be an effective method for learning from approximate domain theories in several domains Thrun (1996) describes its application to a variant of the Cup learning task discussed above and reports that

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