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Overscan refers to covering the edges of the picture with a mask around the screen Overscan was implemented originally to hide distortion at the edges Television technology has improved to the point where overscan is not usually necessary, but it is still used Most televisions have an overscan of about 4 to 5 percent Anyone producing video intended for television display must be mindful of overscan, making sure that nothing important is at the edge of the picture It should be noted that when DVD-Video is displayed on a computer, there is no overscan, and the entire picture is visible

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FIGURE 81 k-NEAREST NEIGHBOR set of positive and negative training examples is shown on the left, along A NEIGHBOR algorithm classifies x, positive, with a query instance x, to be classified The I-NEAREST whereas 5-NEAREST NEIGHBOR classifies it as negative On the right is the decision surface induced by the 1-NEAREST NEIGHBOR algorithm for a typical set of training examples The convex polygon surrounding each training example indicates the region of instance space closest to that point (ie, the instances for which the 1-NEAREST NEIGHBOR algorithm will assign the classification belonging to that training example)

The UISlider class has several properties and methods you might use to modify a slider s appearance You can modify the indicator using the setThumbImage method

3

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we can still ask what the implicit general function is, or what classifications would be assigned if we were to hold the training examples constant and query the algorithm with every possible instance in X The diagram on the right side of Figure 81 shows the shape of this decision surface induced by 1-NEAREST NEIGHBOR the entire instance space The decision surface is a combination of over convex polyhedra surrounding each of the training examples For every training example, the polyhedron indicates the set of query points whose classification will be completely determined by that training example Query points outside the polyhedron are closer to some other training example This kind of diagram is often called the Voronoi diagram of the set of training examples The k-NEAREST NEIGHBOR algorithm is easily adapted to approximating continuous-valued target functions To accomplish this, we have the algorithm calculate the mean value of the k nearest training examples rather than calculate their most common value More precisely, to approximate a real-valued target function f : !)In + !)I we replace the final line of the above algorithm by the line

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This method allows you to provide the slider an image in place of the round indicator Interface Builder does not provide a means to set this value, so you must do so programmatically when first loading the view containing the slider You can also specify a minimum and maximum image that appears directly to the slider s left and right Set a slider s image appearing to the right using the maximumValueImage property

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The next Try This example sets both properties using the Inspector pane in Interface Builder There are more modifications you might make to a UISlider; refer to the UISlider Class Reference for a complete listing

One obvious refinement to the k-NEAREST NEIGHBOR algorithm is to weight the contribution of each of the k neighbors according to their distance to the query point x,, giving greater weight to closer neighbors For example, in the algorithm of Table 81, which approximates discrete-valued target functions, we might weight the vote of each neighbor according to the inverse square of its distance from x,

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