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We should note that this kind of friend declaration in a class template is not supported by implementations that support preStandard C++ Queue and QueueItem Friend Declarations Because QueueItem is not intended to be used by the general program, the declaration of the QueueItem constructor is moved into a private section of the class template QueueItem Queue must now be declared a friend of QueueItem to create and manipulate QueueItem class objects There are two methods of declaring a class template to be a friend The first method is to declare all possible Queue instances to be

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file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (760 / 1065) [2001-3-29 11:32:12]

friends of each QueueItem instantiation:

b(0)

template <class Type> class QueueItem { // all Queue instantiations are friends // to each QueueItem instantiation template <class T> friend class Queue; };

This is not really the design intention, however It makes no sense, for example, to have a Queue instantiated with the type string be a friend to a QueueItem instantiated with the type complex<double> Queue<string> should be a friend only to the instantiation of the QueueItem for strings That is, we want a one-to-one mapping between a Queue and QueueItem instance for every type instantiated This is achieved by using the second kind of friend declaration:

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is generated from k message bits with a rst bipartite graph, as explained above. Then, a second graph is added starting from the check bits of the previous graph. Thus the new graph has k left bits and 2 k right bits. Then, a further graph can be added with 2 k left bits and 3 k right bits, and so on. More formally, it should be said that a set of codes C(B0 ), C(B1 ), ..., C(Bm ) is constructed by means of a set of bipartite graphs B0 , B1 , . . . , Bm , where a generic graph Bi has i k left nodes and i+1 k right nodes. The value m is chosen such that m+1 k is roughly k. The check bits of the last graph are nally encoded via another erasure code, say C, which can be, for example, a Reed Solomon code as proposed in reference 27. In Figure 4.7 the last level erasure code is a systematic code with left nodes as original data and right nodes as redundant data. The nal code includes the original k message bits, the check bits produced by the bipartite graphs at the m different levels, and the last-level RS code. The entire code can be referred to as C (B0 ,B1 ,B2 , . . . , Bm ,C). Given k the number of original message bits, the total number of check bits is as follows.

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template <class Type> class QueueItem { // each QueueItem instantiation has the associated // Queue instantiation as its friend friend class Queue<Type>; // };

This declaration specifies that for every instantiation of QueueItem with a particular type, the corresponding Queue instantiation is its friend That is, a Queue instantiation for the type int is a friend to a QueueItem instantiation for the type int It is not a friend of the QueueItem instantiations for the type complex<double> or for the type string At any given point, a user may need the ability to display the contents of a Queue object One method of allowing this is to provide an overloaded instance of the output operator This operator needs to be declared as a friend function of the Queue class template because it must access the class private members What should the operator's signature look like

// what form of Queue argument ostream& operator ( ostream &, );

Since Queue is a class template, the name of a template instantiation must specify the full argument list For example:

i k + m+2 k/(1 ) = k (1 ).

ostream& operator ( ostream &, const Queue<int> & );

This defines an output operator for the instantiation of the class template Queue for items of type int However, what about a Queue of items of type string

ostream& operator ( ostream &, const Queue<string> & );

b(1)

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (761 / 1065) [2001-3-29 11:32:12]

Hence, the code C (B0 , B1 , B2 , . . . , Bm , C) has globally k message bits and k (1 ) check bits. Decoding Process. Decoding relies on the assumption that the receiver knows the position of each received symbol within the graph and is performed going backward throughout the multi-bipartite graph. The RS code C is decoded rst. If the decoding process tackles to reconstruct all the original m+1 k bits of the RS code, then the last

Rather than define each particular output operator explicitly as it is needed, let's define a general output operator that can handle all the instantiations of Queue For example:

ostream& operator ( ostream &, const Queue<Type> & );

For this to work, however, we must in turn make this overloaded output operator a function template:

template <class Type> ostream& operator ( ostream &, const Queue<Type> & );

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