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1.37 0 0 1.37

The rst trick shows that any object is true but null is false. The second trick shows that an empty string is false. The third shows that an integer is false if it s 0 and true otherwise. Similarly, ActionScript 3.0 uses an object s toString() method to automatically convert any object to a String, using the Object class s toString() method if no other class up the hierarchy de nes it. Other implicit type conversions are available to ActionScript 3.0 base types, but these are discussed in the chapters having to do with their types. For example, XML can convert to a String automatically when used in a string context.

z 2.58

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You can also induce type conversion. ActionScript 3.0 provides two kinds of checked cast that enable you to attempt to convert from one type to another. A cast attempts to t a type into another type. If they are compatible, the conversion will continue, and the expression will result in the new type. The types of cast differ in how they act when the conversion fails. Another bit of terminology is the direction of a cast. An upcast is a type conversion up the inheritance chain, toward the more general. This kind of cast is always successful, and, as you have seen, can be achieved implicitly, without a cast operation. A downcast is a type conversion down the inheritance chain, toward the more speci c. Since you can t be guaranteed that a particular Rectangle is a Square, if you try to cast it without looking, the cast might fail. Figure 4-8 shows how this works.

1.25 0 0.37 0 0.37

1.25 0

FIGURE 4-8

Figure 4-14

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I will demonstrate these casts with a downcast since it is likely to be unsuccessful, and you can see how the types of cast differ when the casts fail. The rst kind of cast you can perform is safer and

P1Z 4.62 cannot be found exactly from Appendix Table II. However, the last 3.992 0.00003. Because entry in the table can be used to nd that P1Z P1Z 4.62 P1Z 3.992, P1Z 4.62 is nearly zero. (6) Find the value z such that P1Z z2 0.05. This probability expression can be written as P1Z z2 0.95. Now, Table II is used in reverse. We search through the probabilities to nd the value that corresponds to 0.95. The solution is illustrated in Fig. 4-14. We do not nd 0.95 exactly; the nearest value is 0.95053, corresponding to z = 1.65. (7) Find the value of z such that P1 z Z z2 0.99. Because of the symmetry of the normal distribution, if the area of the shaded region in Fig. 4-14(7) is to equal 0.99, the area in each tail of the distribution must equal 0.005. Therefore, the value for z corresponds to a probability of 0.995 in Table II. The nearest probability in Table II is 0.99506, when z = 2.58. (5) The preceding examples show how to calculate probabilities for standard normal random variables. To use the same approach for an arbitrary normal random variable would require a separate table for every possible pair of values for and . Fortunately, all normal probability distributions are related algebraically, and Appendix Table II can be used to nd the probabilities associated with an arbitrary normal random variable by rst using a simple transformation.

preferable in most cases. To cast a variable to a type, surround the name of the instance with parentheses and put the type name before it, as if you were calling its constructor but without the new operator:

If X is a normal random variable with E(X ) Z is a normal random variable with E(Z) normal random variable. X

var someShape:Shape = getRandomShape(); //get some unknown shape Square(someShape); //treat it as a Square

34 35 36 37 38 39

and V(X )

, the random variable (4-10)

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