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4 Again, it is worth noting that pointers used in pointer hopping (Appendix D3) satisfy the requirements of a random access iterator and that const pointers satisfy the properties of a random access const-iterator

5 I 6 public: 7 boo1 operator0 ( const Object 8 { return lhs < rhs; 1 9 I;

~ ( ... tu(ph,.(l-

Each comparison operator has a function object template These operators are less,greater, equal-to, not-equal-to, greater-equal, and less-equal

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The variance-covariance matrix of y is defined to be Var(y,) Cov(y) = Cov( Y2' y,) Cov( y" Y2) Var( Y2) Cov( Y" Yn ) Cov( Y2' Yn )

.

y5)v(k)

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Consider the problem of finding in a collection of items the first item that satisfies some property For instance, we might want to find the first item that is less than 50 If we write a generic algorithm to solve this problem, we pass to the algorithm information about the container plus a function object that would express the property that we would like to satisfy In this context, the function object is called a predicate A predicate is a function object that returns a Boolean A predicate that takes a single parameter (a particular item in the collection) and returns a Boolean, indicating whether the item satisfies the property is a unary predicate Although we could write the predicate ourselves (it is actually a simplified version of less) , we want somehow to be able to reuse iessTo do so, we can use a unary binder adapter to generate a unary function from a binary function by malung constant one of the parameters to the binary function The function bind2nd takes two parameters-function, which is a binary function and secondval-and returns a new function The new function uses function,with secondVal as the second parameter in the binary function If the function is a predicate, which is typical, the new predicate is a unary predicate For instance, the result of bind2nd (less<int>( ) ,5) is a new unary predicate If this new object is f 1,any call f 1 (x)i s interpreted as iess<int> ( ) (x, ) A similar function is bindlst,which can be used to 5 return a new predicate, with the first value bound T h e result of bindlst ( less<int> ( ) , 5 ) is a new unary predicate If this new object is 2, any call f2 (x)is interpreted as less<int> ( ) ( 5 , x) We show how to use these binders in Section 742 Their implementation is left as Exercise 720.

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In this chapter we examine the graph and show how to solve a particular kind of problem-namely, calculation of shortest paths The computation of shortest paths is a fundamental application in computer science because many interesting situations can be modeled by a graph Finding the fastest routes for a mass transportation system, and routing electronic mail through a network of computers are but a few examples We examine variations of the shortest path problems that depend on an interpretation of shortest and the graph's propertjes Shortest-path problems are interesting because, although the algorithms are fairly simple, they are slow for large graphs unless careful attention is paid to the choice of data structures In this chapter, we show: formal definitjons of a graph and its components the data structures used to represent a graph, and algorithms for solving several variations of the shortest-path problem, with complete C++ implementations

(12.46)

Suppose A is an m X n matrix whose entries are constant numbers. Two convenient rules for calculating expectations and variances are ( a)

A graph consists of a set of vertices and a set of edges that connect the vertices That is, G = E),where V is the set of v e k c e s and E is the set of edges Each edge is a pair (v, w), where v, w E \! Vertices are sometimes called nodes, and edges are sometimes called arcs If the edge pair is ordered, the graph is called a directed graph Directed graphs aresometimes called digraphs In a digraph, vertex w is adjacent to vertex v if and only if (v, w ) E ESometimes an edge has a third component, called the edge cost (or weight) that measures the cost of traversing the edge In this chapter, all graphs are directed

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