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Now that you ve defined the center locations of your billboards, it s up to you to calculate the six corner points of the triangles surrounding the center point: private void CreateBBVertices() { billboardVertices = new VertexPositionTexture[billboardList.Count * 6]; int i = 0; foreach (Vector4 currentV4 in billboardList) { Vector3 center = new Vector3(currentV4.X, currentV4.Y, currentV4.Z); float scaling = currentV4.W; //add rotated vertices to the array } } The code shown previously will first create an array that is capable of storing six vertices for the two triangles of each of your billboards. Next, for each of your billboards stored in the billboardList, you find the center and the size. The remaining part of the for loop will be the code that actually calculates the position of the six vertices. For each 2D image, you will need to define two triangles so you can define a quad or rectangle in 3D space that holds the 2D image. This means you will need to define six vertices, of which only four are unique. Since they need to display a texture, you want a VertexPositionTexture to hold each of them. Since the billboardList contains the center position of each quad, you want all of the vertices to have the same distance to the center. In this example, you will add/subtract 0.5f offsets to/from the X and Y components of the center to obtain the positions of corner points.

You will start by examining the form where you use separate actual parameters in the invocation. This is sometimes called the expanded form. For example, the declaration of method ListInts in the following code matches all the method invocations below it, even though they have different numbers of actual parameters. void ListInts( params int[] InputList ) { ... } ... ListInts( ListInts( ListInts( ListInts( // Method declaration

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For example, the following three positions hold the offsets from the center position defining one triangle, where DL is DownLeft and UR is UpRight: Vector3 posDL = new Vector3(-0.5f, -0.5f, 0); Vector3 posUR = new Vector3(0.5f, 0.5f, 0); Vector3 posUL = new Vector3(-0.5f, 0.5f, 0); If you add the center position of the billboard to each of these positions, you get the positions of the corners of one triangle in 3D space. However, these positions will remain the same, no matter what the position of the camera is. So if you move your camera next to the triangle, you ll see the side of the triangle, as on the left side of Figure 3-16. You want the triangle to always face the camera, so you need to perform some kind of rotation on these offsets, depending on the position of the camera. This can get quite mathematical, but luckily XNA can immediately generate a matrix for you that you can use to transform these offsets. Add this line in the for loop: Matrix bbMatrix = Matrix.CreateBillboard(center, quatCam.Position, quatCam.UpVector, quatCam.Forward); To be able to create this billboard matrix that rotates the positions of the triangles so the image is facing the camera, XNA needs to know the position of both the quad and the camera, as well as the Forward vector of your camera. Because you want spherical billboarding to rotate your image so it is facing up relative to the camera, you also need to specify this Up vector.

Now, in the database management area (http://localhost:8080/Control_Panel/ Database/manage_main), you should see our new mount point, called catalog, that uses as its file store the CatalogDatafs file If you click the catalog mount point, you should see the cache settings..

Note When you rotate your camera upside down, the quads will be rotated so they still remain upward relative to the camera. To demonstrate this, the sample code uses a simple arrow that points upward as the texture. Also, to allow you to rotate the camera unrestrictedly in the sample, the quaternion camera of recipe 2-4 was chosen instead of the quake camera of recipe 2-3.

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