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If the second step of the function overload resolution process finds no viable function that can be called with the given argument list, then the function call is in error There is no function that matches the call, and we say that it is a no match situation The third step of function overload resolution consists of selecting the function that matches the function call the best This function is called the best viable function (also often called the best match function) To select this function, the conversions used to convert the arguments to the types of the corresponding viable function parameters are ranked The best viable function is the function for which the following apply 1 The conversions applied to the arguments are no worse than the conversions necessary to call any other viable function 2 The conversions on some arguments are better than the conversions necessary for the same arguments when calling the other viable functions Type conversions and their ranking are examined in greater detail in Section 93 We will here briefly examine the ranking of the conversions in the example When the viable function f(int) is considered, the conversion applied to the argument of type double to convert it to type int is a standard conversion When the viable function f(double, double) is considered, the argument of type double is an exact match for the corresponding parameter Because an exact match is better than a standard conversion because not to do a conversion is better than to do any conversion the best viable function selected for the call is f(double, double) If the third step of function overload resolution finds no best viable function, then the function call is ambiguous; that is, the call does not match any viable function better than any other As indicated earlier, more details on the steps of function overload resolution can be found in Section 94 Function overload resolution also applies when an overloaded class member function is called or when an overloaded operator function is called Section 1510 discusses the rules for function overload resolution with class member functions Section 1511 discusses the rules for function overload resolution with overload operators Function overload resolution must also take into account functions generated from function templates Section 108 discusses how function templates influence function overload resolution Exercise 95.

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file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (428 / 1065) [2001-3-29 11:32:08]

c(31..28)

The two primary activities in the use of a map (and set) are to populate it with elements and to query it as to the presence or absence of an element In the next subsection, we look at how we define and insert key/value pairs In the subsection after that, we look at how we discover whether an element is present and, if it is, how we retrieve its value Defining and Populating a Map To define a map object, we must indicate, at a minimum, a key and value type For example:

u = (0,0)

map<string,int> word_count;

defines a map object word_count that is indexed by a string and that holds an associated int value Similarly,

class employee; map<int,employee*> personnel;

defines a map object personnel that is indexed by an int (it represents a unique employee number) and that holds an associated

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distances d(v, p), d(u, v), d(v, q) by applying the law of cosines and subsequently the coordinates v = (vx , vy ) using the identities vx = d(u, v) cos v and vy = d(u, v) sin v d(u, v) sin v if v = | v | otherwise

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (284 / 1065) [2001-3-29 11:32:06]

pointer to an instance of class employee For our text query system, our map declaration is as follows:

typedef pair<short,short> location; typedef vector<location> loc; map<string,loc*> text_map;

Because the compilers available to us at the time of this writing do not support default arguments for template parameters, in practice we must provide the following expanded definition:

c(23..20)

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For nodes v N(u) for which the distance of v to either p or q is not known, any pair of nodes whose coordinates have already been computed can be used Notice that given u, among |N(u)| possible pairs of nodes p, q N(u) we can use p, q such that 2 we have either p N(q) or q N(p) From Local to Global Coordinate System According to the previous computation, all nodes build a local coordinate system with each node at the origin (0, 0) Two coordinate systems have the same direction if the their x and y axes have identical directions It remains to describe how to adjust these local coordinate systems of the nodes so as to obtain a common coordinate system for all the nodes in the network.

map<string,loc*, // key,value pair less<string>, // relational operator for ordering allocator> // default memory allocator text_map;

By default, the associative container types are ordered using the less-than operator We can always override that, however, indicating an alternative relational operator (see Section 123 on function objects) Once the map is defined, the next step is to populate it with the key/value element pairs Intuitively, what we'd like to write is the following:

#include <map> #include <string> map<string,int> word_count; word_count[ string("Anna") ] = 1; word_count[ string("Danny") ] = 1; word_count[ string("Beth") ] = 1; // and so on

word_count[ string("Anna") ] = 1;

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