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a.insert(p, a.insert(p, a.insert(p, a.erase(i) a.erase(i, j = a.end() t = a.front() t = a.back() n = a.size() n = a.emptyO a.swap(b) j) i = a.begin() t) n, i, t) j) Inserts a copy of t before p Inserts n copies of t before p Copies a [i] . . .a[j-l] Removes a [ i ] Removes a[i]...a[j-l] Sets i so that a [ i ] is the first element Sets j so that a [ j - 11 is the last element Assigns the first element of a to t Assigns the last element of a to t Assigns the number of element of a to n Assigns 1 to n if a is empty; 0 otherwise Swaps the contents of a and b before p

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The STL is an algorithm-oriented library like the numerical libraries that FORTRAN programmers have been using since the 1960s. The 62 generic algorithms in the STL are categorized by the type of iterator they use. There are five types of iterators: Random Access, Bidirectional, Forward, Input, and Output. These are illustrated by the diagram below. It shows that the five iterator categories are nested. For example, every Input iterator is also a Forward iterator, and every Forward iterator is also a Bidirectional iterator. It also shows what kind of operations can be performed on each type of iterator. For example, all iterators can be incremented (++i), but only Bidirectional and Random Access iterators can be decremented (- -i).

char ios::fill();

-- i;

function removeElement(elt) { elt.parentNode.removeChild(elt); }

fill()

i--;

i[4] = t;

flags()

if (il < i2) . . .

floor() flush()

i2 = il;

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Table 14.4 lists some of the STL s generic algorithms. All seven of the container classes support Bidirectional iterators, so all containers can apply any of the algorithms in columns 2 through 5 of the table. But only vector and deque classes support Random Access iterators, so only instances of these classes can also apply the algorithms in the first column. B Example 14.11 shows how to use an STL map to maintain a personal telephone book. The elegance of the STL is apparent here. The code is self-documenting. The iterator i works like an ordinary integer index. But so do the key strings with the syntax:

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Now you define the deleteRow() function, which is shown in the following block of code. In order to use this function, you assign to the onclick event of the Delete button (which you will create shortly). In this code, this expression refers to the button. It is located inside a td element, which is inside a tr element; therefore, the row is defined by the button s grandparent node. You then pass this row to the removeElement() function to delete it from the table. Finally, in order to make sure the background of the remaining rows is correct, you call the styleRows() function on the table. As an exercise, perhaps try commenting out this line to see what happens if it is not called. The table element is the grandparent node of the row, as tr is inside a tbody element, which is inside a table element. You will look more closely at this shortly when you actually create the table.

Returns the current fill character. char ios::fill(char c); Changes the current fill character to c and returns the previous fill character. long ios::flags(); Returns the current format flags. long ios::flags(long n); Changes the current format flags to n; returns previous flags. double floor(double x); Returns x rounded down to the next whole number. ostream& ostream::flush(); Flushes the output buffer and returns the updates stream.

m["Jones, Jenny"] = "379-0512"; Sue");

fopen()

m.erase("Baker,

This program uses a map to maintain a personal telephone directory. The class template takes three template parameters: the key type, the data type, and the comparison type. Here the person s name is the key and the telephone number is the data, so we use the string class for both the key type and the data type. The class 1 es SC s t r ing> provides for the ordinary lexicographical ordering on the keys:

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