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Figure 4-13. Create an imaginary vector that descibes the axis that the collision is happening on. It s needed to calculate bounce and friction. This is the same kind of imaginary surface that we created in 3 to bounce two circles together. It s just used to give the bounce and friction calculations some accurate numbers. We can now take this vector and send it to the bounceOnPlane method, along with the name of the rectangle and the bounce and friction values. bounceOnPlane(_r1, yAxis, 0.1, 0.98); The bounceOnPlane method is a general method that can accept any objects that extend the AVerletModel class. This includes RectangleModel objects. public function bounceOnPlane ( verletModel:AVerletModel, plane:VectorModel, bounce:Number, friction:Number ):void { //The model's movement vector var v1:VectorModel = new VectorModel ( verletModel.xPos, verletModel.yPos, verletModel.xPos + verletModel.vx, verletModel.yPos + verletModel.vy );

In the implementation of GetTaskManager, the association of a client to a cookie to a task manager is very simple because ASPNET has the session object HttpSessionState The session object instance is retrieved by using the property contextSession, and it is necessary to test whether the session object instance exists If the session object instance does not exist, a null value is returned Attempting to reference a session with a null value will result in an exception To retrieve the task manager instance, the session object indexer session["taskmanager"] is used For those readers who do not code in NET, an indexer behaves like an array reference, but is implemented as an operator by the type The task manager can be associated to the session, meaning that there is an association to the cookie.

namespace DGTEL.Samples.Validation.Validators { public class HostValidator : ValueValidator<string> { //constuctors #region constructors public HostValidator() : this(null) { } public HostValidator(bool negated) : this(null, negated) { } public HostValidator(string messageTemplate) : base(messageTemplate, null, false) { } public HostValidator(string messageTemplate, bool negated) : base(messageTemplate, null, negated) { } #endregion } }

//Find the projection vectors var p1:VectorModel = VectorMath.project(v1, plane); var p2:VectorModel = VectorMath.project(v1, plane.ln); //Calculate the bounce vector var bounce_Vx:Number = p2.vx * -1; var bounce_Vy:Number = p2.vy * -1; //Calculate the friction vector var friction_Vx:Number = p1.vx; var friction_Vy:Number = p1.vy; verletModel.vx = (bounce_Vx * bounce) + (friction_Vx * friction); verletModel.vy = (bounce_Vy * bounce) + (friction_Vy * friction); } v1 is the rectangle s movement vector, and, as you can see, it s calculated when only it s needed. (The bounceOnPlane method is also available in the VectorMath class in the com.friendsofed.vector package.) This is the same formula that we ve been using to calculate bounce and friction in s 2 and 3, so make sure you review those sections for more details on how this works.

Since the ValueValidator abstract class was inherited from, three members must be implemented: the DoValidate method, the DefaultNegatedMessageTemplate property, and the DefaultNonNegatedMessageTemplate property. Listing 12-13 shows these three members implemented. There is also another method called IsValidHost for validating whether a hostname is valid. Listing 12-13. Implementing the Required Members for the HostValidation Class using using using using using System; System.Net; System.Net.NetworkInformation; Microsoft.Practices.EnterpriseLibrary.Validation.Validators; Microsoft.Practices.EnterpriseLibrary.Validation;

Finding the separating axis for rectangles is easy because you have only two axes to worry about. And because those axes are aligned to the stage axes, you don t need to do any projection. Things get a bit more complicated when you start using polygons that have angles that aren t at 90 degrees Triangles are a good next step, because in addition to x and y axes, they have an additional axis: the hypotenuse, which is the triangle s slope, as shown in Figure 4-14. (In this chapter, all the examples involve right-angled triangles, which are formed by a 90-degree angle.) Our job is to figure out a way to find out if another polygon is intersecting the hypotenuse. The SAT can help us, but the solution won t be obvious right away.