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The PeekbackStack class abstraction should guarantee "last in, first out" behavior with regard to the access of the elements it contains However, the availability of the additional IntArray interface seriously compromises any guarantee of that behavior The problem is that a public derivation defines an is-a relationship A PeekbackStack, however, is not a kind of IntArray Rather, a PeekbackStack has an IntArray as part of its implementation The public interface of an IntArray is not part of the PeekbackStack class public interface The PeekbackStack class wishes to reuse the implementation of the IntArray class; however, a PeekbackStack is not an IntArray subtype A private base class reflects a form of inheritance that is not based on subtype relationships The entire public interface of the base class becomes private in the derived class Each of the preceding misuses of a PeekbackStack class instance is now illegal except within the friends and member functions of the derived class The only change required of our earlier PeekbackStack definition is to replace the public keyword with private in the class derivation list The other public and private keywords within the class definition itself need not change

class PeekbackStack : private IntArray { };

The implementation of the PeekbackStack class as a private derivation of the IntArray class works - but is it necessary Is anything gained in this case by inheritance In this case, no Public inheritance is a powerful mechanism in support of an is-a subtype relationship The PeekbackStack implementation, however, represents a has-a relationship with regard to the IntArray class The PeekbackStack class has an IntArray as part of its implementation A has-a relationship is in general best supported by composition rather than by inheritance Composition is implemented by making one class a member of the other class In this case, an IntArray object is made a member of PeekbackStack Here is our has-a IntArray instance implementation of PeekbackStack:

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class PeekbackStack { private: const int static bos = -1; public: explicit PeekbackStack( int size ) : stack( size ), _top( bos ){} bool empty() const { return _top == bos; } bool full() const { return _top == stacksize()-1; } int top() const { return _top; } int pop() { if ( empty() ) /* handle error condition */ ; return stack[ _top-- ]; } void push( int value ) { if ( full() ) /* handle error condition */ ; stack[ ++_top ] = value;

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} bool peekback( int index, int &value ) const; private: int _top; IntArray stack; }; inline bool PeekbackStack:: peekback( int index, int &value ) const { if ( empty() ) /* handle error condition */ ; if ( index < 0 index > _top ) { value = stack[ _top ]; return false; } value = stack[ index ]; return true; }

The following represents a very broad guideline as to whether to use composition or private inheritance in a class design in which a has-a relationship exists:

If we wish to override any of the virtual functions of a class, we must inherit from it privately If we wish to allow the class to refer to one of a hierarchy of possible types, we must use composition by reference, we discuss this in detail in Section 1834 If, as with our PeekbackStack class, we wish simply to reuse the implementation, composition by value is to be preferred over inheritance If a lazy allocation of the object is desired, composition by reference (using a pointer) is the generally preferred design choice

In our private PeekbackStack derivation of IntArray, all the protected and public members of the IntArray class are inherited as private members of the PeekbackStack class However, it would still be useful if clients of this PeekbackStack implementation were able to query a PeekbackStack instance as to its size:

issize();

The class designer can exempt individual members of a base class from the effects of the nonpublic derivation The following, for example, exempts the size() member function of IntArray:

I was already armed with the knowledge from the chart that a three-gap formation had formed, signaling the downmove was nearly over, especially after the third gap, the exhaustion gap, was identified Knowledge of the monthly pivot number combined with gap analysis provided a strong, highly probable buy signal The results speak for themselves The pivot point analysis method used to target the exact low is not an exact science, and you have to allow for a margin of error in using these numbers If anything, it can give you confidence to enter a position and implement a sound trading plan At the very least, you should not have gotten caught up in selling short at that level If you had identified a buying oppor-.

There are references to some of the better known speci cations and requirements, but this chapter also attempts to act as a tutorial in terms of giving examples of how the various design techniques and methods are applied. As the complexity and increasing interrelationship and reliance between aircraft systems has progressed it has become necessary to provide a framework of documents for the designer of complex aircraft systems.

class PeekbackStack : private IntArray { public: // maintain public access level using IntArray::size; //

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