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While this appears reasonable at first glance, it is not clear what values to assign to k ~ and kg to specify the relative importance of fitting the data versus fitting the theory If we have a very poor theory and a great deal of reliable data, it will be ) best to weight e r r o r ~ ( hmore heavily Given a strong theory and a small sample of very noisy data, the best results would be obtained by weighting errorB(h) more heavily Of course if the learner does not know in advance the quality of the domain theory or training data, it will be unclear how it should weight these two error components An alternative perspective on the question of how to weight prior knowledge and data is the Bayesian perspective Recall from 6 that Bayes theorem describes how to compute the posterior probability P(h1D) of hypothesis h given observed training data D In particular, Bayes theorem computes this posterior probability based on the observed data D , together with prior knowledge in the form of P ( h ) , P ( D ) , and P(Dlh) Thus we can think of P ( h ) , P ( D ) , and P(Dlh) as a form of background knowledge or domain theory, and we can think of Bayes theorem as a method for weighting this domain theory, together with the observed data D , to assign a posterior probability P(hlD) to h The Bayesian view is that one should simply choose the hypothesis whose posterior probability is greatest, and that Bayes theorem provides the proper method for weighting the contribution of this prior knowledge and observed data Unfortunately, Bayes theorem implicitly assumes pe$ect knowledge about the probability distributions P ( h ) , P ( D ) , and P ( D l h ) When these quantities are only imperfectly known, Bayes theorem alone does not prescribe how to combine them with the observed data (One possible approach in such cases is to assume prior probability distributions over P ( h ) , P ( D ) , and P(D1h) themselves, then calculate the expected value of the posterior P (h1 D ) However, this requires additional knowledge about the priors over P ( h ) , P ( D ) , and P(Dlh), so it does not really solve the general problem) We will revisit the question of what we mean by "best" fit to the hypothesis and data as we examine specific algorithms For now, we will simply say that the learning problem is to minimize some combined measure of the error of the hypothesis over the data and the domain theory.

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There is little difference between the steps for inserting, updating, or deleting records using the SQLite C library The primary difference is you only call the sqlite3_step method once Usually, you use insert, update, or delete with binding For instance,

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How can the domain theory and training data best be combined to constrain the search for an acceptable hypothesis This remains an open question in machine learning This chapter surveys a variety of approaches that have been proposed, many of which consist of extensions to inductive methods we have already studied (eg, BACKPROPAGATION, FOIL) One way to understand the range of possible approaches is to return to our view of learning as a task of searching through the space of alternative hypotheses We can characterize most learning methods as search algorithms by describing the hypothesis space H they search, the initial hypothesis ho at which they begin their search, the set of search operators 0 that define individual search steps, and the goal criterion G that specifies the search objective In this chapter we explore three different methods for using prior knowledge to alter the search performed by purely inductive methods

4 to 15,000 Hz (32 kHz), 4 to 20,000 Hz (441 kHz), 4 to 22,000 Hz (48 kHz)

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Use prior knowledge to derive an initial hypothesis from which to begin the search In this approach the domain theory B is used to construct an initial hypothesis ho that is consistent with B A standard inductive method is then applied, starting with the initial hypothesis ho For example, the KBANN system described below learns artificial neural networks in this way It uses prior knowledge to design the interconnections and weights for an initial network, so that this initial network is perfectly consistent with the given domain theory This initial network hypothesis is then refined inductively using the BACKPROPAGATION algorithm and available data Beginning the search at a hypothesis consistent with the domain theory makes it more likely that the final output hypothesis will better fit this theory Use prior knowledge to alter the objective of the hypothesis space search In this approach, the goal criterion G is modified to require that the output hypothesis fits the domain theory as well as the training examples For example, the EBNN system described below learns neural networks in this way Whereas inductive learning of neural networks performs gradient descent search to minimize the squared error of the network over the training data, EBNN performs gradient descent to optimize a different criterion This modified criterion includes an additional term that measures the error of the learned network relative to the domain theory

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