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ow that you know all about creating variables, you probably want to start actually doing something with them. This is where functions and methods come in. Functions are reusable blocks of code, also called methods when they are part of a class. Functions allow you to organize your code into independent pieces of functionality. They can be used to return various results based on input you provide. Perhaps most important, functions can encapsulate behaviors within a class and provide a public interface to those behaviors an organized way for other code to access those behaviors. This chapter covers ways to use functions and create your own from scratch.

and similarly B ACD, C ABD, and D ABC. The two-factor interactions are aliased with each other. For example, the alias of AB is CD: AB # I AB # ABCD or AB A 2B 2CD CD

The other aliases are AC BD and AD BC. The estimates of the main effects and their aliases are found using the four columns of signs in Table 14-25. For example, from column A we obtain the estimated effect /A A BCD

If there s one thing to remember about ActionScript, it s that every variable and part of a class is an object. Functions are no exception. While it might be strange to imagine, functions are instances of the Function class and contain their own methods and properties. In the section Functions as Objects, you ll learn more about this.

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At the most basic level, a function is a well-de ned piece of code, a sequence of statements in a block that has a beginning and an end. A function wraps up these sequences, and you run them at will. Every program you ll write will depend heavily on functions. Executing the code within a function is known as calling or invoking the function. Functions in ActionScript are called by using the function s name followed by a pair of parentheses (). Of cially, these parentheses are known as the call operator. Additional information can be passed on to your functions by adding arguments or parameters inside the parentheses and separating them by commas. Some functions have optional or required arguments. The number and type of values passed in must match the function de nition, also called a method signature. Other functions require no arguments and are called by using an empty pair of parentheses.

public class SampleAndThreshold implements Runnable C private DataPool m-datapool ; private DataItem m-dataitem; private Conf ig m-mystate ; private Sensor m-asensor ; private NetworkArchitecture m-networkArchitecture; private CUI m-CUI; private CUIHessage m-guinessage; public SampleAndThreshold(DataPoo1 dp, Config myconfig, NetworkArchitecture t-netuorkArchitecture, CUI t-CUI) C m-datapool = dp; myconfig; m-mystate m-networkArchitecture = t-netuorkArch tecture ; m-CUI = t-CUI;

Clearly, /A and /D are large, and if we believe that the three-factor interactions are negligible, the main effects A (gap) and D (power setting) signi cantly affect etch rate. The interactions are estimated by forming the AB, AC, and AD columns and adding them to the table. For example, the signs in the AB column are , , , , , , , , and this column produces the estimate /AB AB CD

These are both valid function calls:

The /AD estimate is large; the most straightforward interpretation of the results is that since A and D are large, this is the AD interaction. Thus, the results obtained from the 24 1 design agree with the full factorial results in Example 14-5.

trace("Hello world!"); addChild(mySprite);

Figure 14-29

design for the experiment of Example 14-7.

Be careful not to forget the parentheses operator when calling a function. Doing so is not an error, and the compiler won t always catch it! An expression with the function name and no call operator will evaluate the function as a variable (an object of type Function) rather than executing the code within the function, producing unexpected results. You will see later in the chapter how and when to use functions without the parentheses operator.

Table 14-26 Effect Estimates from Minitab, Example 14-7 Fractional Factorial Fit Estimated Effects and Coef cients for Etch Rt Term Constant Gap Pressure F. Power Gap*Pressure Gap*F. Gap*Power Effect 127.00 4.00 11.50 290.50 10.00 25.50 197.50 Coef 756.00 63.50 2.00 5.75 145.25 5.00 12.75 98.75

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