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The player s spaceship is obviously a very important part of the game, but at this stage it is lacking some important functions: we haven t looked at how the user can interact with the device yet (this is coming up in the next chapter), so there is no way for us to control the ship. Instead it is a bit of a sitting duck, motionless in the middle of the screen watching nervously as the huge lumps of rock hurtle past it. We still have some interesting functionality to add, however. Even though the ship cannot move, it can still react to a collision with any rock that might happen to crash into it. This means we have to be able to determine whether a rock is touching the ship and, if one is, to explode in a fiery ball of destruction. Let s deal with the collision detection first. This process is handled in the HasCollided function, which returns a reference to any object that has collided with the ship, or null if no collision was detected. The only thing we need to worry about colliding with is a rock, so the code loops through all the game objects looking for objects that are of type RockObject. For each one found, the game performs some further checks to detect collisions. The quickest but least accurate check is to see whether the bounding boxes of the ship and the rock intersect. If they do, there might possibly (but not necessarily) be a collision; if they do not, then the ship and the rock have definitely not collided. Figure 3 12 demonstrates some scenarios that this test might encounter. (a) (b) (c)

Persistence ignorance (PI) is a hot topic in the NET ORM space right now Before I dive into this topic, I want to make sure that you fully understand what is meant by PI and the genesis of the subject The term PI was originally coined by Jimmy Nilsson in his book Applying Domain-Driven Design and Patterns: With Examples in C# and NET (Addison-Wesley Professional, 2006) The story goes that the term came from a discussion that he was having with Martin Fowler about Plain Old CLR Objects (POCOs) and that Martin Fowler came up with PI as a term that more accurately represents the topic and doesn t have the Java connotations associated with it.

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Figure 3 12. Collision scenarios for the bounding box intersection check Figure 3 12(a) shows a scenario in which the bounding box can quickly and easily determine that the ship and rock have not collided. Their bounding boxes do not intersect, so it is impossible for the two to be touching each other. Figure 3 12(b) and Figure 3 12(c) both pass the intersection check, although in 3 12 (b) they are clearly not actually touching. If the bounding boxes do intersect, we need to perform an additional check to gain some additional accuracy. This more accurate check is a little more computationally

For example, you can adjust a second camera (frustum) horizontally to simulate the distance between the viewer s eyes This will render from the adjusted camera at a slightly different angle, and will produce the eye-crossing output (at least, without the special red/blue glasses that blocked the opposite image) common in the 3D movies that were the craze in the 1950s Of course, this technique is highly specialized and niche but is provided in case someone needs to do such a thing (usually in research laboratories) Ogre also allows you to manipulate the view and projection matrices directly This is definitely a more advanced topic, and falls under the heading of do this only if you know exactly what you are doing, and why, since these matrices are already calculated for you by your setup of the camera and the position and orientation of the camera.

expensive, so the simple bounding box check saves us from having to calculate it for the majority of the collision checks. We can get a more accurate test by calculating the actual distance between the position of the rock and the position of the spaceship. This calculation will effectively place a circular collision region around the rock (all the space up to the distance we specify from the origin) and another circular region around the spaceship. Of course, neither of them is exactly circular so this won t be pixel perfect, but it will be good enough for our purposes here. XNA gives us a nice easy mechanism for finding the distance between two points. To calculate this manually, we would need to use Pythagoras s theorem, but XNA saves us the effort of having to get out our old schoolbooks by providing the shared Vector2.Distance function. When this function is passed two Vector2 structures, it calculates the distance between the two.

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