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The sample code also includes a minor variation of the code presented previously In that code, for each billboard, a new vertex array is created and filled with the six vertices for that billboard, exactly the same way as shown previously Then, for each billboard, the graphics card is issued to render two triangles from the six vertices, and the whole process starts over again With almost the same workload for the CPU, the graphics card now receives 8,000 calls to render two triangles, so in this task the GPU will be disturbed 7,999 times, making it quite angry Using this approach, I was able to set CPUpower only to 3 before I got some serious hiccups in the frame rate This corresponds to only 216 billboards drawn! So, the bottom line is, as always, keep your graphics card happy by letting it do its work in one big run.

Always try to render your scene from as few vertex buffers/textures as possible..

The formal parameter aliases the actual parameter. The formal parameter aliases the actual parameter. This allows passing a variable number of actual parameters to a method.

C HA P TER 11 n S YS T E M A R C H I T E C T U R E S A N D D E P LO Y M E N T C O N F I G U R A T I O N S

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In some cases, you do not want the quad to be rotated so it exactly faces the camera. For example, if you are creating a forest using 2D images of trees, you want each image to be rotated along only the axis of the tree s trunk. Using spherical billboarding as you ve done previously, the billboards are rotated along the three axes, so they completely face the camera. Imagine the case where you have some images of trees and you move the camera exactly above them. Using spherical billboarding, you will get a result as shown in the upper-left part of Figure 3-17. At the bottom-left part of the same image, you see that in order to get the quads facing the camera, the trees are rotated in quite an unnatural way. This will give some very strange effects when the camera is moved over the forest. What you want is that the quads holding the images of the trees are rotated only along the Up vector of the tree, as shown in the bottom-right part of Figure 3-17. In the 3D view, this will give a result as shown in the upper-right part of the image.

So far, you know that local variables and parameters are kept on the stack. Let s look at that organization a little further. When a method is called, memory is allocated at the top of the stack, to hold a number of data items associated with the method. This chunk of memory is called the stack frame for the method. The stack frame contains memory to hold the following: The return address that is, where to resume execution when the method exits Those parameters that allocate memory, that is, the value parameters of the method, and the parameter array if there is one Various other administrative data items relevant to the method call When a method is called, its entire stack frame is pushed onto the stack. When the method exits, its entire stack frame is popped from the stack. Popping a stack frame is sometimes called unwinding the stack. For example, the following code declares three methods. Main calls MethodA, which calls MethodB, creating three stack frames. As the methods exit, the stack unwinds. class Program { static void MethodA( int par1, int par2) { Console.WriteLine("Enter MethodA: {0}, {1}", par1, par2); MethodB(11, 18); // Call MethodB. Console.WriteLine("Exit MethodA"); } static void MethodB(int par1, int par2) { Console.WriteLine("Enter MethodB: {0}, {1}", par1, par2); Console.WriteLine("Exit MethodB"); } static void Main( ) { Console.WriteLine("Enter Main"); MethodA( 15, 30); Console.WriteLine("Exit Main"); } }

Figure 3-17. Spherical billboarding (left), cyclindrical billboarding (right)

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