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B zier curves (pronounced bezz-ee-aye) were named after French engineer Pierre B zier, who published papers on their use after seeing the need for a mathematical description of very smooth and easy-to-manipulate curves for the design of automobile bodies A B zier curve is a parametric curve, which means it approximates a curve through 2D space The curve uses a convex control hull that can be described by two points on a curve and two points off the curve (called control handles in CorelDRAW) for intuitively reshaping the curve The B zier Tool, by its nature, creates smooth connections between path segments through the action of click-dragging to set a path point At the same time, it s defining the slope of the curve segment that is created behind the newly created point; when control points are on a curve, they are called nodes in CorelDRAW You can also create straight path segments between curves using the B zier Tool; it s a matter of technique Click-dragging creates smooth curves that have smooth connections between segments, while the act of clicking without dragging sets a path point that is not smooth if you click again in a different location, a straight path segment is the result Because the B zier Tool can produce both curved and straight path segments, there is almost no distinction between the terms line and curve in the discussions in this chapter The shapes of B zier lines are controlled in part by node properties and the position of curve handles Two paths can have nodes in the same relative page position, but they may have completely different shapes (as shown in Figure 10-7)

FIGURE 10-7

We have walked you through the EdgeSight for XenApp architecture, provided a lengthy installation roadmap, detailed the installation process, and given you an overview of the EdgeSight Server Console environment So now you re probably saying to yourself, How do I really use this tool That is a great question, and it deserves a great answer In this final section we outline some of the common ways EdgeSight for XenApp can be used within your environment

These two paths each have the same relative node positions, but node properties make them appear completely different from each other

CHAPTER 10:

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Depending on the type of math used to describe a vector path, nodes (points) connect a beginning and end point Each of the nodes has control handles, at the end of which are control points; this is the screen element you use to manipulate curves The number of control handles and points depends on the segment connected by each node For example, an arc (a curve) connected to a straight line segment has one control handle visible and it controls the slope of the curve segment When two curve segments are connected, you ll see two control handles if you click the connecting node with the Shape Tool This node can have different connection properties (cusp, smooth, and so on described later in this chapter) A straight path segment can be described as two nodes connecting the segment and the control handles for the nodes coincide in position with the node itself For all intents and purposes, the control handles can t be seen; they become visible when the segment is changed to a curved segment: the control handles appear on the segment and you can move them away from the launch point of the curve and then freely manipulate the slope of the curve by dragging the control points

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Dynamic range is measured logarithmically, like earthquakes, with values between 0 and 4 that represent the ratio between the brightest and darkest parts of an image A Dmax range in a scanner or camera of anything over 32 is good A value of 33 is

Nodes can be defined as Cusp, Smooth, or Symmetrical, as shown in Figure 10-8 Cusp nodes can be used to create a discontinuity in direction between two line segments; in English, this means that the two segments connect in a non-smooth fashion Think of the moon being on the cusp: it s in a crescent shape, which is the sort of shape you can create using cusp node connections Smooth nodes cause the path slope and direction to align on either side of a node (their relationship is in 180 degree opposition), which has the effect of creating a smooth transition at the node point itself Control handles surrounding a Smooth node may be unequal distances from the node Symmetrical nodes are not only smooth, but

FIGURE 10-8

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