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In Listing 11-7, we have defined a trigger on x as well as y. So whenever the value of x or y changes, we recalculate the sum and assign it to the variable sum. So you pretty much get the same effect as if you d entered bind x + y. At the same time, you are able to override the value of sum at any time, and here we are assigning a value of 100 through the overrideSum method. Perhaps, in a real-world API library, you could expose this method as public and the library user could actually override the value of sum if needed, from the application code while leveraging on the hand-wired binding. Similarly, you can implement bidirectional binding as well using triggers. Listing 11-8 shows simple binding code that uses bidirectional binding and demonstrates how you can implement it yourself without using bind. Listing 11-8. BidirectionalBind.fx var name:String; var name1 = bind name with inverse; name = "JavaFX"; println ("Name: {name}, Name1: {name1}"); name1 = "Java"; println ("Name: {name}, Name1: {name1}"); Output Name: JavaFX, Name1: JavaFX Name: Java, Name1: Java In this example, you see a simple bidirectional binding that binds two string variables, name and name1. If either of them changes, the other one also changes, as you see in the output. Now let us implement the same binding using triggers (Listing 11-9). Listing 11-9. BidirectionalBindUsingTrigger.fx var name:String on replace { name1 = name; } var name1:String on replace { name = name1; } name = "JavaFX"; println ("Name: {name}, Name1: {name1}"); name1 = "Java"; println ("Name: {name}, Name1: {name1}"); Output Name: JavaFX, Name1: JavaFX Name: Java, Name1: Java

As with the standard hashing algorithms, you can either create keyed hashing algorithm objects directly or use the static factory method KeyedHashAlgorithm.Create and pass the algorithm name as an argument. Using the factory approach allows you to write generic code that can work with any keyed hashing algorithm implementation, but as shown in Table 11-5, MACTripleDES supports fixed key lengths that you must accommodate in generic code. If you use constructors to instantiate a keyed hashing object, you can pass the secret key to the constructor. Using the factory approach, you must set the key using the Key property inherited from the KeyedHashAlgorithm class. Then call the ComputeHash method and pass either a byte array or a System.IO.Stream object. The keyed hashing algorithm will process the input data and return a byte array containing the keyed hash code. Table 11-5 shows the size of hash code generated by each keyed hashing algorithm.

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The following example demonstrates the generation of a keyed hash code from a file. The example uses the given class to generate the keyed hash code, and then displays it to the console. The example requires three command-line arguments: the name of the file from which the hash is calculated, the name of the class to instantiate, and the key to use when calculating the hash. using using using using System; System.IO; System.Text; System.Security.Cryptography;

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The output of Listing-11-9 looks exactly same as that of Listing 11-8, but as you see, Listing-11-9 uses triggers to simulate the effect of bidirectional binding. When looking at the code, you may initially think that this would cause an infinite loop after all, we are changing one variable from the other trigger, causing the triggers to be called indefinitely. However, that is not what actually happens. Please note that when name is changed to JavaFX, name's trigger is called, and it sets name1 to JavaFX as well. This in turn calls name1's trigger, which tries to set name back to JavaFX. But since name's value is already JavaFX, technically there is no change in name's value. Thus name's trigger won't be called in this case.

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