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value is the outcome of the experiment A probability distribution for a random variable Y specifies the probability Pr(Y = yi)that Y will take on the value yi, for each possible value yi The expected value, or mean, of a random variable Y is E [ Y ] = y Pr(Y = yi)The symbol i p ) is commonly used to represent E[Y] ~ The variance of a random variable is Var(Y) = E [ ( Y - p ~ ) ~ ] variance characterizes the The width or dispersion of the distribution about its mean a The standard deviation of Y is JVar(Y) The symbol u is often used used to represent the y standard deviation of Y The Binomial distribution gives the probability of observing r heads in a series of n independent coin tosses, if the probability of heads in a single toss is p a The Normal distribution is a bell-shaped probability distribution that covers many natural phenomena The Central Limit Theorem is a theorem stating that the sum of a large number of independent, identically distributed random variables approximately follows a Normal distribution An estimator is a random variable Y used to estimate some parameter p of an underlying population a The estimation bias of Y as an estimator for p is the quantity ( E [ Y ]- p) An unbiased estimator is one for which the bias is zero a A N% conjidence interval estimate for parameter p is an interval that includes p with probability N%

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Substring(i, 2)); } checkSum = sum / 103; checkDigit = sum % 103; Console. ... What makes you think your calculation is not correct ? Is there a specific ... int checkSum = 0, checkDigit,x; Console. ... for (int i = 0; i<=(barCode.

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UITableViewDelegate and UITableViewDataSource protocols (Listings 10-3 and 10-4)

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2 Add an NSArray property and a method named fillList for filling the array 3 Implement the fillArray method so the application has data to load into the table s cells 4 Implement the tableView:numberOfRowsInSection: and tableView:

concepts is important to understanding how to evaluate hypotheses and learning algorithms Even more important, these same notions provide an important conceptual framework for understanding machine learning issues such as overfitting and the relationship between successful generalization and the number of training examples considered The reader who is already familiar with these notions may skip or skim this section without loss of continuity The key concepts introduced in this section are summarized in Table 52

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Shiba Shimizu Bldg 5F 2-3-11, Shibadaimon, Minato-ku, Tokyo 105-0012 Japan 81-3-5777-2881, fax 81-3-5777-2882

5 Modify MyViewController to have a TableHandler property (Listings 10-5 and 10-6)

Precisely how does the deviation between sample error and true error depend on the size of the data sample This question is an instance of a well-studied problem in statistics: the problem of estimating the proportion of a population that exhibits some property, given the observed proportion over some random sample of the population In our case, the property of interest is that h misclassifies the example The key to answering this question is to note that when we measure the sample error we are performing an experiment with a random outcome We first collect a random sample S of n independently drawn instances from the distribution D,and then measure the sample error errors(h) As noted in the previous

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object s class to TableHandler (Figure 10-8)

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The compatibility level of a database specifies the SQL Server version compatibility and can be set to SQL Server 7.0 (70), SQL Server 2000 (80), or SQL Server ...

section, if we were to repeat this experiment many times, each time drawing a different random sample Si of size n, we would expect to observe different values for the various errors,(h), depending on random differences in the makeup of the various Si We say in such cases that errors, (h), the outcome of the ith such experiment, is a random variable In general, one can think of a random variable as the name of an experiment with a random outcome The value of the random variable is the observed outcome of the random experiment Imagine that we were to run k such random experiments, measuring the random variables errors, (h), errors, (h) errors, (h) Imagine further that we then plotted a histogram displaying the frequency with which we observed each possible error value As we allowed k to grow, the histogram would approach the form of the distribution shown in Table 53 This table describes a particular probability distribution called the Binomial distribution

(Figure 10-9)

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10 Connect the table view s dataSource and delegate outlets to the newly added TableHandler 11 Save and exit Interface Builder 12 Click Build And Go The application displays 20 rows (Figure 10-10)

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006 004 002 0 0 5 10 15 20 25 30 35 40

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