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resultx = op1x + op2x; resulty = op1y + op2y; resultz = op1z + op2z; return result; } // This is now explicit public static explicit operator int(ThreeD op1) { return op1x * op1y * op1z; } // Show X, Y, Z coordinates public void Show() { ConsoleWriteLine(x + ", " + y + ", " + z); } } class ThreeDDemo { static void Main() { ThreeD a = new ThreeD(1, 2, 3); ThreeD b = new ThreeD(10, 10, 10); ThreeD c = new ThreeD(); int i; ConsoleWrite("Here is a: "); aShow(); ConsoleWriteLine(); ConsoleWrite("Here is b: "); bShow(); ConsoleWriteLine(); c = a + b; // add a and b together ConsoleWrite("Result of a + b: "); cShow(); ConsoleWriteLine(); i = (int) a; // explicitly convert to int -- cast required ConsoleWriteLine("Result of i = a: " + i); ConsoleWriteLine(); i = (int)a * 2 - (int)b; // casts required ConsoleWriteLine("result of a * 2 - b: " + i); } }

Because the conversion operator is now marked as explicit, conversion to int must be explicitly cast For example, in this line:

By de ning the Hamiltonian, H, of Eq (1342) and using the state Eq (1346), a two-point boundary-value problem can be obtained as follows: State equation: x2 - r0 x1 - r1 x2 + r0 x3 H x4 ( x, p,t ) = x= x5 p 2 r0 r1 x + ( r1 - r0 ) x - r0 r1 x + r0 x - p5 2 K 1 Kk Kk 3 Kk 4 2W2 Kk2 k Costate equation: NF rr 2 2 -2W1 Ffe r0 + 2W3 Ffe N F - 2W3 Ffe N F + p2 r0 - p5 0 1 x1 Kk 2 -2W r F - p + p r - p r1 - r0 1 1 fe 1 2 1 5 Kk H NF rr 2 2 ( x, p,t ) = 2W1r0 Ffe - 2W3 Kk Ffe N F - 2W3 Ffe N F p= - p3r0 + p5 0 1 x Kk x3 NF r0 2 -2W3 Ffe N F x - p3 - p5 K k 4 - 2W F 2 N N F - p -2W1 Kk Ffe 3 fe F 4 x5 Boundary Conditions: use Eq (1347) 13582 Solution of the Two-Point Boundary-Value Problem The two-point boundary-value problem given by Eqs (1348) and (1349) cannot be integrated directly A trial initial value for the costate vector, p(0)(0), is chosen and the system of Eq (1348) and (1349) are integrated forward in time In general, however, the nal state, x(0)(1) will not coincide with the boundary condition x(1) speci ed by Eq (1347) It is necessary, therefore, to develop a new and hopefully improved estimate of p(0)(0) based on the

seems to hang in building the prompt page If your prompt accesses a long list of values, verify if this problem has been resolved in the latest service pack before deploying

Since IsOdd( ) is implemented explicitly, it is not exposed as a public member of MyClass Instead, IsOdd( ) can be accessed only through an interface reference This is why it is invoked through o (which is a reference variable of type IEven) in the implementation for IsEven( ) Here is an example in which two interfaces are implemented and both interfaces declare a method called Meth( ) Explicit implementation is used to eliminate the ambiguity inherent in this situation

// Use explicit implementation to remove ambiguity using System; interface IMyIF_A { int Meth(int x); } interface IMyIF_B { int Meth(int x); } // MyClass implements both interfaces class MyClass : IMyIF_A, IMyIF_B { // Explicitly implement the two Meth()s int IMyIF_AMeth(int x) { return x + x; } int IMyIF_BMeth(int x) { return x * x; } // Call Meth() through an interface reference public int MethA(int x){ IMyIF_A a_ob; a_ob = this; return a_obMeth(x); // calls IMyIF_A } public int MethB(int x){ IMyIF_B b_ob; b_ob = this; return b_obMeth(x); // calls IMyIF_B } } class FQIFNames { static void Main() { MyClass ob = new MyClass(); ConsoleWrite("Calling IMyIF_AMeth(): "); ConsoleWriteLine(obMethA(3));

(1348)

If you do not want the prompt to be mandatory to limit the number of rows, try the following technique, originally suggested by Walter Muellner of Mercury Business Solutions in Austria The Where clause uses an OR statement to allow users to either answer ALL or choose individual values from the list:

Part I:

ConsoleWrite("Calling IMyIF_BMeth(): "); ConsoleWriteLine(obMethB(3)); } }

'ALL' IN @Prompt('Enter City or ALL','A', 'Customer\City',multi,) OR Citycity IN @Prompt('Enter City or ALL','A', 'Customer\City',multi,)

(1349)

The output from this program is shown here:

Calling IMyIF_AMeth(): 6 Calling IMyIF_BMeth(): 9