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Figure 14-25 The 2 design in two blocks with ABC confounded. (a) Geometric View. (b) Assignment of the eight runs to two blocks.

GraphicsPath GraphicsPath GraphicsPath GraphicsPath GraphicsSolidFill GraphicsGradientFill GraphicsBitmapFill GraphicsShaderFill GraphicsEndFill GraphicsStroke

in two dimensions and also inspect node connectivity and sensing coverage. This facility allows the application developer to quickly create

a Geometric view (a)

Add onto the data and commands vectors, or use moveTo() or wideMoveTo(). Add onto the data and commands vectors, or use lineTo() or wideLineTo(). Add onto the data and commands vectors, or use curveTo(). Encapsulate data and command vectors, winding into a GraphicsPath instance. Use the same parameters in GraphicsSolidFill s constructor. Use the same parameters in GraphicsGradientFill s constructor. Use the same parameters in GraphicsBitmapFill s constructor. Use the same parameters in GraphicsShaderFill s constructor.

There is a more general method of constructing the blocks. The method employs a de ning contrast, say L

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Use the same parameters in GraphicsStroke s constructor, with the addition of an optional fill parameter instead of subsequent line*Style() call. Assign the GraphicsGradientFill object to the GraphicsStroke s fill property. Assign the GraphicsBitmapFill object to the GraphicsStroke s fill property. Assign the GraphicsShaderFill object to the GraphicsStroke s fill property. Use the same parameters in GraphicsTrianglePath s constructor.

(14-24)

where xi is the level of the ith factor appearing in a treatment combination and i is the exponent appearing on the ith factor in the effect that is to be confounded with blocks. For the 2k system, we have either i 0 or 1, and either xi 0 (low level) or xi 1 (high level). Treatment combinations that produce the same value of L (modulus 2) will be placed in the same block. Since the only possible values of L (mod 2) are 0 and 1, this will assign the 2k treatment combinations to exactly two blocks. As an example, consider the 23 design with ABC confounded with blocks. Here x1 corresponds to A, x2 to B, x3 to C, and 1 1. Thus, the de ning contrast that would be 2 3 used to confound ABC with blocks is L x1 x2 x3

lineGradientStyle() lineBitmapStyle() lineShaderStyle() drawTriangles()

To assign the treatment combinations to the two blocks, we substitute the treatment combinations into the de ning contrast as follows: 112: L a: b: L L 1102 1112 1102 1112 1102 1112 1102 1112 1102 1102 1112 1112 1102 1102 1112 1112 1102 1102 1102 1102 1112 1112 1112 1112 0 1 1 2 1 2 2 3 0 1mod 22 1 1mod 22 1 1mod 22 1 1mod 22 0 1mod 22 0 1mod 22 1 1mod 22 0 1mod 22

FIGURE 35-11

Thus (1), ab, ac, and bc are run in block 1, and a, b, c, and abc are run in block 2. This same design is shown in Fig. 14-25. A shortcut method is useful in constructing these designs. The block containing the treatment combination (1) is called the principal block. Any element [except (1)] in the principal block may be generated by multiplying two other elements in the principal block modulus 2 on the exponents. For example, consider the principal block of the 23 design with ABC confounded, shown in Fig. 14-25. Note that ab ac ab bc ac bc a2bc ab2c abc2 bc ac ab

IGraphicsData IGraphicsFill GraphicsSolidFill GraphicsGradientFill GraphicsBitmapFill GraphicsShaderFill GraphicsEndFill IGraphicsPath GraphicsPath data commands GraphicsTrianglePath indices vertices uvtData IGraphicsStroke GraphicsStroke

Treatment combinations in the other block (or blocks) may be generated by multiplying one element in the new block by each element in the principal block modulus 2 on the exponents. For the 23 with ABC confounded, since the principal block is (1), ab, ac, and bc,

In Flash Player 10 and later, the drawing API allows you to easily clone a drawing performed in one Graphics object to another. To do so, simply use the copyFrom() method, passing in the Graphics object to clone. For example:

we know that the treatment combination b is in the other block. Thus, elements of this second block are b 112 b ab b ac b bc EXAMPLE 14-6 bc

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