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The drawing API lets you draw any number of simple shapes to the Graphics object. Using these built-in primitive drawing methods is much less painful than describing the primitives in terms of their constituent lines and curves. To use all the primitive drawing commands, set your line and ll styles, call the primitive drawing function, and then end any lls you started. In the examples thus far, I ve already shown some of the primitive drawing methods in use here and there without comment. The next sections explore these methods in detail.

(14-18)

The x and y parameters de ne the top-left point of the rectangle; the width and height parameters remain a mystery to this day. (Kidding.) Rectangles have a ridiculous number of uses. Just to name one, combine a lled rectangle with a TextField and a bevel lter for a sweet-looking button.

In this form, the AB interaction is easily seen to be the difference in averages between runs on two diagonal planes in the cube in Fig. 14-19(b). Using similar logic and referring to Fig. 14-19(b), we nd that the AC and BC interactions are

(14-19) (14-20)

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The x and y parameters de ne the center of the circle, and radius de nes its radius. Remember that circles draw from the center out, unlike rectangles. To position a circle via the top-left corner of its bounding box, just add its radius to its center x and y positions. You can draw ellipses with the drawEllipse() method. Do you sense a pattern here

The ABC interaction is de ned as the average difference between the AB interaction for the two different levels of C. Thus, ABC or 1 5 3abc 4n bc4 3ac c4 3ab b4 3a 112 4 6

Unlike circles, and like rectangles, ellipses are drawn from the top-left corner of their bounding box, a point which the parameters x and y de ne. Also note that you set an ellipse s width and height rather than its eccentricity or focal distances.

112 4

The Graphics object has two methods to draw rounded rectangles. The rst is the drawRoundRect() method, which creates a rectangle masking an inner ellipse. What you end up seeing is the intersection of the two shapes. You get the straight edges of the rectangle, with the roundness of an ellipse at the corners. See Figure 35-9 for an illustration. The method is as follows:

Software synthesis is performed through model interpreters in the GME environment. Model interpreters are software components that can access the information entered graphically by the user by using an API provided by the GME toolsuite. The building blocks-such as Atom, Model, Reference, and Connection-provided by the GME metamodeling environment do not have associated domain-specific semantics. It can also be argued that the building blocks-such as ATaGBehaviorR, Deployment, SensorNode, Task, and Data-provided by the domain-specific modeling environment also do not have any inherent semantics except in the mind of the programmer. It is the model interpreters written for a particular modeling paradigm that encapsulate the semantics of the domain by suitably interpreting the model components and parameters to accomplish the desired domain-specific objective.

(14-21)

function drawRoundRect(x:Number, y:Number, width:Number, height:Number, ellipseWidth:Number, ellipseHeight:Number = NaN):void

As before, we can think of the ABC interaction as the difference in two averages. If the runs in the two averages are isolated, they de ne the vertices of the two tetrahedra that comprise the cube in Fig. 14-19(c). In Equations 14-15 through 14-21, the quantities in brackets are contrasts in the treatment combinations. A table of plus and minus signs can be developed from the contrasts and is shown in Table 14-15. Signs for the main effects are determined directly from the test matrix in Figure 14-18(b). Once the signs for the main effect columns have been established, the signs for the remaining columns can be obtained by multiplying the appropriate

Table 14-15 Algebraic Signs for Calculating Effects in the 23 Design Treatment Combination a b ab c ac bc abc

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