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(These conversions are further described in Section 93) For example, consider the following set of declarations:

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extern void foo( char * ); extern void bar( void * ); typedef void (*PFV)( void * ); const unsigned int x = 1024; template <class Type, unsigned int size, PFV handler> class Array { }; Array<int, 1024U, bar> a0; // ok: no conversion needed Array<int, 1024U, foo> a1; // error: foo != PFV Array<int, 1024, bar> a2; // ok: 1024 converted to unsigned int Array<int, 1024, foo> a3; // error: foo != PFV Array<int, x, bar> a4; // ok: no conversion needed Array<int, x, foo> a5; // error: foo != PFV

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The Array class objects a0 and a4 are correctly defined because the template arguments match the type of their corresponding template parameters exactly The Array class object a2 is correctly defined because the template argument 1024 of type int is converted to the type of the nontype template parameter size (with the type unsigned int) using an integral conversion The declarations for the Array class objects a1, a3, and a5 are in error because no conversions exist between any two function types The following conversion that converts the value 0 of integer type to a value of pointer type is not allowed:

template <int *ptr> class BufPtr { }; // error: 0 is of type int // implicit conversion to the null pointer value using // an implicit pointer conversion is not applied BufPtr< 0 > nil;

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given x = ( 0 , x1 , .., xk 1 )T = (xi,0 , xj,1 , .., xl,k 1 )T , the second column of the x Vandermonde matrix Hence, the determinant is non-null if and only if all the xi s are non-null and different from each other It should nally be noted that, to allow decoding Reed Solomon codes, the encoding matrix has to be known at both the source and destination sites Arithmetic of RS-Codes Reed Solomon codes are based on a mathematics area known as Galois elds or nite elds A Galois eld GF(p), also called prime eld, is a eld that includes p elements, from 0 to p 1, with p prime It is closed under additions and multiplications modulo p.

For example, here is our character array of the previous section redefined as a string:

#include <string> string st( "The expense of spirit\n" );

The length of st is returned by its size() operation (it does not include the terminating null character):

"The size of " st " is " stsize() " characters, including the newline\n";

Operating on a prime eld is relatively simple, since eld elements can be thought of as integers modulo p; and sums and products are just ordinary sums and products, with results computed modulo p Galois elds can be used for the representations of the elements involved in RS codes that is, the blocks of source data, the blocks of encoded data, and the elements of the encoding matrix However, from the implementation standpoint, this is not feasible or at least not ef cient for two main reasons Firstly, the number of bits necessary to represent an element in the Galois eld is log2 p > log2 p This introduces inef ciency for encoding and also for computation of operations because the operand sizes may not match the word size of the processor In addition, operations modulo p are expensive because they need a division to be applied.

A second form of string construction defines an empty string For example:

15.4 INVERSION IN GF( pn)

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (96 / 1065) [2001-3-29 11:32:03]

How can we be sure it's empty One way, of course, would be to test size() against 0:

A more direct method is the empty() operation:

It is much more ef cient to work on a so-called extension eld GF (pr ) that includes q = pr elements, with p prime and r > 1 Field elements can be represented as polynomials of degree r 1 with coef cients in GF(p) Operations in extension elds with p = 2 can be extremely fast and simple to implement Modulo operations are not needed Ef cient implementations can be realized exploiting only XORs and table lookups A thorough dissertation on the arithmetic of extension eld can be found, for example, in references 31 and 32 Systematic Codes When the code-words include a verbatim copy of the source words, the code is said to be systematic This corresponds to including the identity matrix Ik in the encoding matrix.

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