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The x coordinate of the center of the ellipse The y coordinate of the center of the ellipse The horizontal radius of the ellipse The vertical radius of the ellipse The starting angle of the arc, in degrees The length of the arc, in degrees The arc type

The code in Listing 16-5 (which you will find in the file javafxshapes/Arcsfx) draws three arcs that use each of the different arc types, giving the result shown in Figure 16-7

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This is the location where a host must be defined if it is going to have its own domain name associated with its IP address This directive can be used in HTML documents to echo information for any environmental variable

Figure 16-7

Even though this extension command exists and makes it much easier to look at the method table contents, it is important to understand how to manually traverse this data structure Next, we will take a look at what is known as the method descriptor

Listing 16-5

package javafxshapes; import import import import import javafxstageStage; javafxsceneScene; javafxsceneshapeArc; javafxsceneshapeArcType; javafxscenepaintColor;

Stage { title: "Arcs" scene: Scene { width: 200 height: 300 content: [ Arc { centerX: 100 centerY: 60 radiusX: 80 radiusY: 50 startAngle: 30 length: 120 type: ArcTypeOPEN fill: ColorTRANSPARENT stroke: ColorBLACK } Arc { centerX: 100 centerY: 160 radiusX: 80 radiusY: 50 startAngle: 30 length: 120

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In the last section, we discussed the notion of a method table and how the method table described a particular type Part of the method table includes the virtual method table with pointers to the code behind the type s methods Because the virtual method table contains raw pointers to code, how are the methods themselves self describing The answer to that question lies in what is called a method descriptor A method descriptor contains detailed information about a method such as the textual

type: ArcTypeCHORD fill: ColorTRANSPARENT stroke: ColorBLACK } Arc { centerX: 100 centerY: 260 radiusX: 80 radiusY: 50 startAngle: 30 length: 120 type: ArcTypeROUND fill: ColorTRANSPARENT stroke: ColorBLACK } ] } }

This directive adds a line to logs with the server version number and the server name of the virtual host that generated the line Mode in the ServerType directive in which the httpd daemon listens for connections

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The radiusX and radiusY values determine the horizontal and vertical radiuses of the ellipse of which the arc is part of the outline If these values are equal, the arc is circular The startAngle variable determines the position on the ellipse at which the arc begins As shown on the bottom curve in Figure 16-7, this angle is measured from the 3 o clock position and is measured counterclockwise if the value is positive, as it is in all three cases in Listing 16-5, and clockwise if it is negativeThe length variable is the number of degrees through which the arc turnsAgain, this is counterclockwise if the value is positive and clockwise if it is negative The type variable specifies how the arc should be closedAn arc with type ArcTypeOPEN, which is used for the top arc in Figure 16-7, is not closed at all, one with type ArcTypeCLOSED is closed by drawing a straight line between its starting and ending points, while one with type ArcTypeROUND is closed by linking the ending points of the arc to its center to make a pie shape, as shown at the bottom of Figure 16-7 Quadratic Curves The QuadCurve class draws a quadratic Bezier curve, which is basically a parabolic shape drawn between two points that may or not be symmetrical about a line drawn at right angles to the line connecting those points If this sounds a little obscure, all will become clear when you see some examples If you want to read a more mathematical description of what a Bezier curve is, see the Wikipedia article at http://enwikipediaorg/wiki/ Bezier_curves A quadratic curve is defined by its starting and ending points and a third point, known as the control point, whose position relative to the starting and ending points determines the overall shape of the curveThe variables of this class, which define the locations of these three points, are listed in Table 16-7 The easiest way to see the effect of the control point is to run the code shown in Listing 16-6, which draws the starting and ending points and the control points as small.

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