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if(n==1) return 1; result = FactR(n-1) * n; return result; } // This is an iterative equivalent public int FactI(int n) { int t, result; result = 1; for(t=1; t <= n; t++) result *= t; return result; } } class Recursion { static void Main() { Factorial f = new Factorial(); ConsoleWriteLine("Factorials using recursive method"); ConsoleWriteLine("Factorial of 3 is " + fFactR(3)); ConsoleWriteLine("Factorial of 4 is " + fFactR(4)); ConsoleWriteLine("Factorial of 5 is " + fFactR(5)); ConsoleWriteLine(); ConsoleWriteLine("Factorials using iterative method"); ConsoleWriteLine("Factorial of 3 is " + fFactI(3)); ConsoleWriteLine("Factorial of 4 is " + fFactI(4)); ConsoleWriteLine("Factorial of 5 is " + fFactI(5)); } }

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The output from this program is shown here:

Dark Current (in nA) 100 01 3 400 30

Factorials using recursive method Factorial of 3 is 6 Factorial of 4 is 24 Factorial of 5 is 120 Factorials using iterative method Factorial of 3 is 6 Factorial of 4 is 24 Factorial of 5 is 120

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The operation of the nonrecursive method FactI( ) should be clear It uses a loop starting at 1 and progressively multiplies each number by the moving product The operation of the recursive FactR( ) is a bit more complex When FactR( ) is called with an argument of 1, the method returns 1; otherwise, it returns the product of FactR(n 1)*n To evaluate this expression, FactR( ) is called with n 1 This process repeats until n equals 1 and the calls to the method begin returning For example, when the factorial of 2 is calculated, the

2( 21/4 )5 5

Part I:

Notice that the addition of GetPrevious( ) required a change to the implementations of the methods defined by ISeries However, since the interface to those methods stays the same, the change is seamless and does not break preexisting code This is one of the advantages of interfaces As explained, any number of classes can implement an interface For example, here is a class called Primes that generates a series of prime numbers Notice that its implementation of ISeries is fundamentally different than the one provided by ByTwos

Responsivity (in A / W) 05 075 06 075

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// Use ISeries to implement a series of prime numbers class Primes : ISeries { int start; int val; public Primes() { start = 2; val = 2; } public int GetNext() { int i, j; bool isprime; val++; for(i = val; i < 1000000; i++) { isprime = true; for(j = 2; j <= i/j; j++) { if((i%j)==0) { isprime = false; break; } }

1 3

Part I:

if(isprime) { val = i; break; } } return val; } public void Reset() { val = start; } public void SetStart(int x) { start = x; val = start; } }

The key point is that even though ByTwos and Primes generate completely unrelated series of numbers, both implement ISeries As explained, an interface says nothing about the implementation, so each class is free to implement the interface as it sees fit

5

You might be somewhat surprised to learn that you can declare a reference variable of an interface type In other words, you can create an interface reference variable Such a variable can refer to any object that implements its interface When you call a method on an object through an interface reference, it is the version of the method implemented by the object that is executed This process is similar to using a base class reference to access a derived class object, as described in 11 The following example illustrates the use of an interface reference It uses the same interface reference variable to call methods on objects of both ByTwos and Primes For clarity, it shows all pieces of the program, assembled into a single file

4

// Demonstrate interface references using System; // Define the interface public interface ISeries { int GetNext(); // return next number in series void Reset(); // restart void SetStart(int x); // set starting value } // Use ISeries to implement a series in which each // value is two greater than the previous one class ByTwos : ISeries { int start; int val;

12:

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