cppannotations/yo/stl/arithmetic.yo
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2006-09-04 08:26:34 +00:00

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The hi(arithmetic function object) arithmetic function objects support the
standard i(arithmetic operations): i(addition), i(subtraction),
i(multiplication), i(division), i(modulus) and i(negation). These predefined
arithmetic function objects invoke the corresponding operator of the
associated data type. For example, for addition the function object
tt(plus<Type>) hi(plus<>()) is available. If we set tt(type) to tt(unsigned)
then the tt(+) operator for tt(unsigned) values is used, if we set tt(type) to
tt(string), then the tt(+) operator for strings is used. For example:
verbinclude(stl/examples/plus.cc)
Why is this useful? Note that the function object can be used with all
kinds of data types (not only with the predefined datatypes), in which the
particular operator has been overloaded. Assume that we want to perform an
operation on a common variable on the one hand and, on the other hand, in turn
on each element of an array. E.g., we want to compute the sum of the elements
of an array; or we want to concatenate all the strings in a text-array. In
situations like these the function objects come in handy. As noted before, the
function objects are heavily used in the context of the generic algorithms, so
let's take a quick look ahead at one of them.
One of the generic algorithms is called ti(accumulate()). It visits all
elements implied by an iterator-range, and performs a requested binary
operation on a common element and each of the elements in the range, returning
the accumulated result after visiting all elements.
For example, the following program accumulates all command line arguments,
and prints the final string:
verbinclude(stl/examples/plusaccumulate.cc)
The first two arguments define the (iterator) range of elements to visit,
the third argument is tt(string()). This anonymous string object provides an
initial value. It could as well have been initialized to
centt(string("All concatenated arguments: "))
in which case the tt(cout) statement could have been a simple
verb(
cout << result << endl;
)
Then, the operator to apply is tt(plus<string>()). Note here that a
constructor is called: it is em(not) tt(plus<string>), but rather
tt(plus<string>()). The final concatenated string is returned.
Now we define our own class tt(Time), in which the
ti(operator+()) has been overloaded. Again, we can apply the predefined
function object tt(plus), now tailored to our newly defined datatype, to add
times:
verbinclude(stl/examples/classtypeplus.cc)
Note that all member functions of tt(Time) in the above source are inline
functions. This approach was followed in order to keep the example relatively
small and to show explicitly that the tt(operator+=()) function may be an
inline function. On the other hand, in real life tt(Time)'s tt(operator+=())
should probably not be made inline, due to its size.
Considering the previous discussion of the tt(plus) function object, the
example is pretty straightforward. The class tt(Time) defines a constructor,
it defines an insertion operator and it defines its own tt(operator+()),
adding two time objects.
In tt(main()) four tt(Time) objects are stored in a
tt(vector<Time>) object. Then, the tt(accumulate()) generic algorithm is
called to compute the accumulated time. It returns a tt(Time) object, which
is inserted in the tt(cout ostream) object.
While the first example did show the use of a em(named) function object,
the last two examples showed the use of emi(anonymous) objects which were
passed to the (tt(accumulate())) function.
The following arithmetic objects are available as predefined objects:
itemization(
iti(plus<>()): as shown, this object's tt(operator()()) member calls
tt(operator+()) as a i(binary operator), passing it its two parameters,
returning tt(operator+())'s return value.
iti(minus<>()): this object's tt(operator()()) member calls
ti(operator-()) as a binary operator, passing it its two parameters and
returning tt(operator-())'s return value.
iti(multiplies<>()): this object's tt(operator()()) member calls
ti(operator*()) as a binary operator, passing it its two parameters and
returning tt(operator*())'s return value.
iti(divides<>()): this object's tt(operator()()) member calls
ti(operator/()), passing it its two parameters and
returning tt(operator/())'s return value.
iti(modulus<>()): this object's tt(operator()()) member calls
ti(operator%()), passing it its two parameters and
returning tt(operator%())'s return value.
iti(negate<>()): this object's tt(operator()()) member calls
tt(operator-()) as a unary operator, passing it its parameter and
returning the unary tt(operator-())'s return value.
)
An example using the unary tt(operator-()) follows, in
which the ti(transform()) generic algorithm is used to toggle the signs of all
elements in an array. The tt(transform()) generic algorithm expects two
iterators, defining the range of objects to be transformed, an iterator
defining the begin of the destination range (which may be the same iterator as
the first argument) and a function object defining a unary operation for the
indicated data type.
verbinclude(stl/examples/negate.cc)