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The problem of converting an XML document into a class instance and vice versa is a wellunderstood problem in NET and Java The solution is to use a metadata description language that a mapping tool can use In XMLspeak, this means using XML schemas In a nutshell, XML schemas are XML files used to describe the XML elements of a document XML schemas are beyond the scope of this book, but they are extremely useful when writing Ajax applications that exchange XML data Let s revisit the XML document sent by the client to the server and go through an example of defining a transformation using XML schemas: <Action> <TransactionIdentifier>1_101</TransactionIdentifier> EBVN <Number>20</Number> </Action> The XML document has the root element Action and two child elements: Number and TransactionIdentifier The XML document converted into an XML schema is illustrated as follows: < xml version="10" encoding="UTF-8" > <xs:schema xmlns:xs="http://wwww3.

Step 6 is to create a vector to represent the gap between the square and the hypotenuse, as shown in Figure 4-30. If you create a vector to represent it, you ll have a few more numbers you can play with. In the source code, this vector is called hDistance because it represents the distance between the square and the hypotenuse.

3. Inherit the class from CustomTraceListener. 4. Add a ConfigurationElementType attribute to the class so that the correct class will be used to load data for the trace listener from the configuration file. 5. Implement the Write and WriteLine methods. 6. Override the TraceData method. This is the method that will be called by the TraceData method of the LogSource class. Listing 9-8 shows the MessageBoxTraceListener class. Listing 9-8. Custom MessageBoxTraceListener Class using using using using using using System.Diagnostics; System.Windows.Forms;using Microsoft.Practices.EnterpriseLibrary.Common; Microsoft.Practices.EnterpriseLibrary.Logging; Microsoft.Practices.EnterpriseLibrary.Logging.Configuration; Microsoft.Practices.EnterpriseLibrary.Logging.TraceListeners; Microsoft.Practices.EnterpriseLibrary.Common.Configuration;

Figure 4-30. Create a vector to represent the distance between the square and the hypotenuse. var hDistance:VectorModel = new VectorModel ( _hypotenuse.ln.a.x, _hypotenuse.ln.a.y, _hypotenuse.ln.a.x - _v0_P.vx - _r1_P.vx, _hypotenuse.ln.a.y - _v0_P.vy - _r1_P.vy );

[ConfigurationElementType(typeof(CustomTraceListenerData))] public class MessageBoxTraceListener : CustomTraceListener { private string m_Title = "Message Box Trace Listener"; public MessageBoxTraceListener(NameValueCollection attributes) { m_Title = attributes["title"]; } public override void Write(string message) { MessageBox.Show(message, m_Title); } public override void WriteLine(string message) { Write(message); }

org/2001/XMLSchema"> <xs:element name="Action"> <xs:complexType> <xs:sequence> <xs:element ref="TransactionIdentifier"/> <xs:element ref="Number"/> </xs:sequence> </xs:complexType> </xs:element> <xs:element name="Number" type="xs:string"/> <xs:element name="TransactionIdentifier" type="xs:string"/> </xs:schema> The XML schema is another XML document, and the elements are used, and their structure is targeted, but their meaning is relevant only to an XML schema parser Looking at the XML schema, the identifier element is used as a cross-reference with an XML element in a document There are three first-level child elements, which directly correspond to the XML.

Step 7 is to find the dot product between the hDistance and the hypotenuse s left normal. This is the last number that we need. It will help us to check whether the two shapes are overlapping. var dp:Number = VectorMath.dotProduct(hDistance, _hypotenuse.ln);

public override void TraceData(TraceEventCache eventCache, string source, TraceEventType eventType, int id, object data) { if (data is LogEntry && this.Formatter != null) { this.WriteLine(this.Formatter.Format(data as LogEntry)); } else { this.WriteLine(data.ToString()); } } } You can modify this implementation to suit your own needs.

Step 8 is to Check each axis to find out if the shapes are overlapping. We have three axes to check. We know from the SAT algorithm that if there s an overlap on all three axes, then the shapes themselves are overlapping. This is what the logic for this looks like in pseudo code: if(there's an overlap on the x axis) { //There might be a collision, but we don't yet know. //Let's check the y axis: if(there's an overlap on the y axis) { //We're getting closer, but we need to check one more axis to be sure if(there's an overlap on the hypotenuse) { //A collision has occurred! //Find the amount of overlap on each axis. The axis with //smallest amount of overlap is the axis on which the //collision is occurring. } } } The process for checking for an overlap on the x and y axes is exactly the same as checking for an overlap on those axes using rectangles. The third axis that we need to check for is the hypotenuse. We can find out whether there s an overlap on this axis by using the dot product we calculated in the previous step. If the dot product is greater than zero, then an overlap is occurring. The amount of overlap equals the value of the dot product, so that s easy to find. Here s what all this looks like in the source code: //Check whether the projections are overlapping on the x axis if(Math.abs(_v0.vx) < _r1.width * 0.5 + _t1.width * 0.5) { //A collision might be occurring! Check the other //projection on the y axis (v0's vy)