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using System; using SystemIO class TemporaryFileStream : IDisposable { public TemporaryFileStream() { _File = new FileInfo(PathGetTempFileName()); _Stream = new FileStream( FileFullName, FileModeOpenOrCreate, FileAccessReadWrite); } ~TemporaryFileStream() { Close(); } public FileStream Stream { get { return _Stream; } } readonly private FileStream _Stream; public FileInfo File { get { return _File; } } readonly private FileInfo _File; public void Close() { if(Stream != null) { StreamClose(); } if(File != null) { FileDelete(); } // Turn off calling the finalizer SystemGCSuppressFinalize(this); } #region IDisposable Members public void Dispose() { Close(); } #endregion }



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Child Shapes The graphical framework on which DSLs are built provides two relationships that make one shape a child of another: NestedChildShapes and RelativeChildShapes Each of them makes the child shape move around with the parent Nested child shapes and connectors are restricted within the bounds of their parent you cannot drag a shape outside its parent s boundary, and connectors stay within the bounds The location of a NestedChildShape is measured relative to its parent The main shapes on the diagram are its nested children To loop through all the shapes and connectors on a diagram:

degree.r -0 A P[x := 1] = r [x := 1] { degree.r = 0 => r = r [ x : = l ] assumeP = <Sfc:(Kfc:P k x k > ; l k = l, forallk } degree.r = 0 A (Sfc:0^k:Pfc) = r .





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class Program { // static void Search() { TemporaryFileStream fileStream = new TemporaryFileStream(); // Use temporary file stream; // fileStreamDispose(); // } }

The steps for both implementing and calling the IDisposable interface are relatively simple However, there are a couple of points you should not forget First, there is a chance that an exception will occur between the time TemporaryFileStream is instantiated and Dispose() is called If this happens, Dispose() will not be invoked and the resource cleanup will have to rely on the finalizer To avoid this, callers need to implement a try/finally block Instead of coding such a block explicitly, C# provides a using statement expressly for the purpose The resultant code appears in Listing 922

So the remainder, r, is the sum (modulo 2) of the bits of the data polynomial. That is, r is 0 if P has an even number of 1 bits, and r is 1 if P has an odd number of 1 bits.

class Program { // static void Search() { using (TemporaryFileStream fileStream1 = new TemporaryFileStream(), fileStream2 = new TemporaryFileStream()) { // Use temporary file stream; } } }

foreach (ShapeElement shapeOrConnector in diagramNestedChildShapes)

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The resultant CIL code is identical to the code that would be created if there was an explicit try/finally block, where fileStreamDispose() is called in

The process of long division can be used to compute polynomial remainders so long as we remember the appropriate rules of arithmetic. Figure 16.2 shows one such computation presented in two ways. In the first, the powers of x are made explicit, and, in the second, a more concise form is used. To develop long division formally, we introduce a variable k into the specification of the remainder r: k ^ degree.Q A degree.r < k A (3d :: P = Qxd + r) . The first conjunct forms the termination condition for a loop with the second and third conjuncts as invariants. The invariant is established by the assignment if P = 0 * k := 0 n P * 0 k := degree.P + 1 fi ; r := P . (Recall that the degree of the zero polynomial is -oo.) Since the polynomial Q is assumed to be non-zero, its degree is a natural number. We can therefore make progress to the termination condition, k ^ degree.Q, by repeatedly decreasing k and then re-establishing the invariant. The structure

the finally block The using statement, however, provides a syntax shortcut for the try/finally block Within a using statement, you can instantiate more than one variable by separating each variable with a comma The key is that all variables are of the same type and that they implement IDisposable To enforce the use of the same type, the data type is specified only once rather than before each variable declaration

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