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and produces the sequence of DFT coefficients X(k). What we would like to do is to use this program to find the inverse DFT of X ( k ) , which is

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holder for an actual type, which will be determined at run time. When the generic method is invoked at lines 4 and 6, the type String is used in place of T. When it is invoked at lines 11 and 13, the type Ratio is used. This makes the method polymorphic, capable of printing arrays of String objects and arrays of Ratio objects. The program also uses the generic sort() method that is defined in the java.util.Arrays class. It requires the type parameter T to be an extension of the Comparable interface, which both the String class and our Ratio class are.

Note that the only difference between the forward and the inverse DFT is the factor of 1 / N in the inverse DFT and the sign of the complex exponentials. Therefore, if we conjugate both sides of Eq. (6.20)and multiply by N , we have

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The basis is established in Example 915 on page 174 To move n + 1 disks, it takes 2n 1 moves to move all but the last disk to peg B (by the inductive hypothesis) Then it takes 1 move to move the last disk to peg C, and 2n 1 more moves to move the rest of the disks from peg B to peg C on top of that last disk The total is (2n 1) + 1 + (2n 1) = 2n+1 1 For the Ackermann function implemented in Problem 914 on page 178, exceptions are thrown for m = 17 when n = 2, for m = 5 when n = 3, for m = 4 when n = 4, and for m = 3 when n = 5.

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Comparing this to Eq. (6.19), we see that the sum on the right is the DFT of the sequence X * ( k ) . Thus, if X * ( k ) is used as the input in the DFT program, the output will be N x * ( n ) . Conjugating this output and dividing by N produces the sequence x ( n ) . Therefore, the procedure is as follows:

Inclusion polymorphism and parametric polymorphism are both special cases of universal polymorphism. The other general kind of polymorphism is called ad hoc polymorphism which also has two special kinds, named overloading polymorphism and coercion. These are best illustrated with primitive types. The plus operator (+) is polymorphically overloaded: It means integer addition when used in the form 22 + 33; it means floating point addition when used in the form 2.2 + 3.3; and it means string concatenation when used in the form name + ", Esq.". Coercion occurs when a value of one type is implicitly converted to a value of another type when the context requires that other type. For example, when the compiler evaluates the expression 22 + 3.3, it interprets the plus operator as floating point addition, requiring both operands

Conjugate the DFT coefficients X ( k ) to produce the sequence X*(k). Use the program to find the DFT of the sequence X*(k). Conjugate the result obtained in step 2, and divide by N .

So the computable domain for this function is restricted to 0 m 16 when n = 2, to 0 m 4 when n = 3, to 0 m 3 when n = 4, and to 0 m 2 when n = 5 The call tree for Example 915 on page 174 is:.

public double xIntercept() { if (isHorizontal()) { throw new RuntimeException("this line is horizontal"); } return -b/m; } public double yIntercept() { if (isVertical()) { throw new RuntimeException("this line is vertical"); } return b; } }

x ( n ) = S(n)

(a) Find the 10-point discrete Fourier transform of x ( n ) . (6) Find the sequence that has a discrete Fourier transform

These are more accurate recursive implementation of the sine and cosine functions:

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