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Following a link takes you to the full documentation page. This will look something like Figure 8-3 and may include links to PDF versions and/or sample code.

L e a r n e d ~ ues c Learned-rules NewRule l Pos t Pos - {members of Pos covered by NewRule) Return Learned-rules

TABLE 104 The basic FOIL algorithm The specific method for generating Candidateliterals and the definition of Foil-Gain are given in the text This basic algorithm can be modified slightly to better accommodate noisy data, as described in the text

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Unless you are using the original version of Xcode that came with your Mac, you will probably have a subscription to the Developer Connection (http://developer.apple.com). The entry-level membership (Online or Student) gives you access to the latest Xcode installation kit, and if you have one of the paid levels of membership (Select or Premier) you will also have access to the latest developer releases of the operating systems (Mac OS X and Mac OS X Server) and other Apple software. Also on the ADC website are the ADC reference libraries described above. A nice extra that is available on the ADC site, though not widely advertised, is the Core Data video tutorial (http://developer.apple.com/cocoa/coredatatutorial/index.html). This is a 14-step collection of QuickTime videos that show you how to create a Core Data application from scratch. The tutorial is a model of clarity and highly recommended. At the time of writing, this is the only such video tutorial on the ADC site. The web page is titled ADC Video Tutorial Series, so let s hope it really is a series.

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eralize the current disjunctive hypothesis (ie, to increase the number of instances it classifies as positive), by adding a,new disjunct Viewed at this level, the search is a specific-to-generalsearch through the space of hypotheses, beginning with the most specific empty disjunction and terminating when the hypothesis is sufficiently general to cover all positive training examples The inner loop of FOIL performs a finer-grained search to determine the exact definition of each new rule This inner loop searches a second hypothesis space, consisting of conjunctions of literals, to find a conjunction that will form the preconditions for the new rule Within this hypothesis space, it conducts a general-to-specific,hill-climbing search, beginning with the most general preconditions possible (the empty precondition), then adding literals one at a time to specialize the rule until it avoids all negative examples The two most substantial differences between FOIL and our earlier SEQUENTIAL-COVERING and LEARN-ONE-RULE algorithm follow from the requirement that it accommodate first-order rules These differences are:

AFFILIATIONS National Women s Economic Alliance American Historical Association American Sociological Association

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1 In its general-to-specific search to 'learn each new rule, FOIL employs dif ferent detailed steps to generate candidate specializations of the rule This difference follows from the need to accommodate variables in the rule preconditions 2 FOIL employs a PERFORMANCE measure, Foil-Gain, that differs from the entropy measure shown for LEARN-ONE-RULE in Table 102 This difference follows from the need to distinguish between different bindings of the rule variables and from the fact that FOIL seeks only rules that cover positive examples

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To generate candidate specializations of the current rule, FOIL generates a variety of new literals, each of which may be individually added to the rule preconditions More precisely, suppose the current rule being considered is where L1 L, are literals forming the current rule preconditions and where P(x1, x2, ,xk) is the literal that forms the rule head, or postconditions FOIL generates candidate specializations of this rule by considering new literals L,+I that fit one of the following forms:

Q ( v l , , v,), where Q is any predicate name occurring in Predicates and where the vi are either new variables or variables already present in the rule At least one of the vi in the created literal must already exist as a variable in the rule Equal(xj, xk), where xi and xk are variables already present in the rule

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