Note that the various iterator kinds are not defined types; rather, they are conceptual characterizations. As mentioned earlier, each container class defines a class scope typedef name called iterator. So the vector
Concepts, Refinements, and Models
The STL has several features, such as kinds of iterators, that aren’t expressible in the C++ language. That is, although you can design, say, a class that has the properties of a forward iterator, you can’t have the compiler restrict an algorithm to using only that class. The reason is that the forward iterator is a set of requirements, not a type. The requirements could be satisfied by an iterator class you’ve designed, but they could also be satisfied by an ordinary pointer. An STL algorithm works with any iterator implementation that meets its requirements. STL literature uses the word
Concepts can have an inheritance-like relationship. For example, a bidirectional iterator inherits the capabilities of a forward iterator. However, you can’t apply the C++ inheritance mechanism to iterators. For example, you might implement a forward iterator as a class and a bidirectional iterator as a regular pointer. So in terms of the C++ language, this particular bidirectional iterator, being a built-in type, couldn’t be derived from a class. Conceptually, however, it does inherit. Some STL literature uses the term
A particular implementation of a concept is termed a
The Pointer As Iterator
Iterators are generalizations of pointers, and a pointer satisfies all the iterator requirements. Iterators form the interface for STL algorithms, and pointers are iterators, so STL algorithms can use pointers to operate on non-STL containers that are based on pointers. For example, you can use STL algorithms with arrays. Suppose Receipts is an array of double values, and you would like to sort in ascending order:
const int SIZE = 100;
double Receipts[SIZE];
The STL sort() function, recall, takes as arguments an iterator pointing to the first element in a container and an iterator pointing to past-the-end. Well, &Receipts[0] (or just Receipts) is the address of the first element, and &Receipts[SIZE] (or just Receipts + SIZE) is the address of the element following the last element in the array. Thus, the following function call sorts the array:
sort(Receipts, Receipts + SIZE);
C++ guarantees that the expression Receipts + n is defined as long as the result lies in the array or one past-the-end. Thus, C++ supports the “one-past-the-end” concept for pointers into an array, and this makes it possible to apply STL algorithms to ordinary arrays. Thus, the fact that pointers are iterators and that algorithms are iterator based makes it possible to apply STL algorithms to ordinary arrays. Similarly, you can apply STL algorithms to data forms of your own design, provided that you supply suitable iterators (which may be pointers or objects) and past-the-end indicators.
copy(), ostream_iterator, and istream_iterator