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Statistical theory provides a basis for estimating the true error (errorv(h)) of a hypothesis h, based on its observed error (errors(h)) over a sample S of data For example, if h is a discrete-valued hypothesis and the data sample S contains n 2 30 examples drawn independently of h and of one another, then the N% confidence interval for errorv(h) is approximately

where values for zN are given in Table 51 In general, the problem of estimating confidence intervals is approached by identifying the parameter to be estimated (eg, errorD(h)) and an estimator

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The implementation is simple. In MainViewController.m put the method implementation immediately after the sayHello method (see the bold code in Listing 4 8).

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(eg, errors(h)) for this quantity Because the estimator is a random variable (eg, errors(h) depends on the random sample S), it can be characterized by the probability distribution that governs its value Confidence intervals can then be calculated by determining the interval that contains the desired probability mass under this distribution One possible cause of errors in estimating hypothesis accuracy is estimation bias If Y is an estimator for some parameter p, the estimation bias of Y is the difference between p and the expected value of Y For example, if S is the training data used to formulate hypothesis h, then errors(h) gives an optimistically biased estimate of the true error errorD(h) A second cause of estimation error is variance in the estimate Even with an unbiased estimator, the observed value of the estimator is likely to vary from one experiment to another The variance a2 of the distribution governing the estimator characterizes how widely this estimate is likely to vary from the correct value This variance decreases as the size of the data sample is increased Comparing the relative effectiveness of two learning algorithms is an estimation problem that is relatively easy when data and time are unlimited, but more difficult when these resources are limited One possible approach described in this chapter is to run the learning algorithms on different subsets of the available data, testing the learned hypotheses on the remaining data, then averaging the results of these experiments In most cases considered here, deriving confidence intervals involves making a number of assumptions and approximations For example, the above confidence interval for errorv(h) involved approximating a Binomial distribution by a Normal distribution, approximating the variance of this distribution, and assuming instances are generated by a fixed, unchanging probability distribution While intervals based on such approximations are only approximate confidence intervals, they nevertheless provide useful guidance for designing and interpreting experimental results in machine learning.

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Listing 4 8. Implementing the New Method - (IBAction)sayHello:(id)sender { [destinationTextField setText:[sourceTextField text]]; } - (IBAction)textFieldFinishedWithKeyboard:(id)sender { [sender resignFirstResponder]; } [...]

The key statistical definitions presented in this chapter are summarized in Table 52 An ocean of literature exists on the topic of statistical methods for estimating means and testing significance of hypotheses While this chapter introduces the basic concepts, more detailed treatments of these issues can be found in many books and articles Billingsley et al (1986) provide a very readable introduction to statistics that elaborates on the issues discussed here Other texts on statistics include DeGroot (1986); Casella and Berger (1990) Duda and Hart (1973) provide a treatment of these issues in the context of numerical pattern recognition Segre et al (1991, 1996), Etzioni and Etzioni (1994), and Gordon and Segre (1996) discuss statistical significance tests for evaluating learning algorithms whose performance is measured by their ability to improve computational efficiency

Geman et al (1992) discuss the tradeoff involved in attempting to minimize bias and variance simultaneously There is ongoing debate regarding the best way to learn and compare hypotheses from limited data For example, Dietterich (1996) discusses the risks of applying the paired-difference t test repeatedly to different train-test splits of the data

honors dean s award for academic excellence; six of six semesters edward wood scholarship 1995, academic excellence allen poetry award 1996, literary excellence runner-up, colgate winter poetry contest 1993 honorable mention, colgate literary society, fall 1995 poetry contest honorable mention, world of poetry national poetry contest, summer 1994 selected member, colgate geneva study group, fall 1994; traveled throughout western europe; studied various international organizations in depth

The Xcode Developer Tools is a family of applications designed to work harmoniously together to provide most of the tools you need to create your software. The map in Figure 1 1 divides the Developer Tools into the core tools, companion tools and features, and supporting utilities. This broadly reflects the importance of the tools in terms of the amount of use you are likely to get out of each, but of course there are different ways of categorizing them.

51 Suppose you test a hypothesis h and find that it commits r = 300 errors on a sample S of n = 1000 randomly drawn test examples What is the standard deviation in

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