Type requirements
There exist some types U and V such that Pair provides the same interface as a pair . [1]
Public base classes
unary_function
Members
Member |
Where defined |
Description |
argument_type |
Adaptable Unary Function |
The type of select2nd 's argument: Pair |
result_type |
Adaptable Unary Function |
The type of the result: Pair::second_type |
const Pair::second_type& operator()(const Pair& p) const |
Adaptable Unary Function |
Function call. The return value is p.second . |
New members
All of select2nd 's members are defined in the Adaptable Unary Function requirements. Select2nd does not introduce any new members.
Notes
[1] Pair is not actually required to be a pair , but merely to support the same interface as pair . In almost all cases the template parameter will be a pair , but it is occasionally useful for it to be something else. One example is a struct that has the members first , second , and third .
See also
identity , select1st , project1st , project2nd
Category: functors
Component type: type
Description
Subtractive_rng is a Random Number Generator based on the subtractive method [1]. It is a Unary Function: it takes a single argument N , an unsigned int , and returns an unsigned int that is less than N . Successive calls to the same subtractive_rng object [2] yield a pseudo-random sequence.
Example
int main() {
subtractive_rng R;
for (int i = 0; i < 20; ++i) cout << R(5) << ' ';
cout << endl;
}
// The output is 3 2 3 2 4 3 1 1 2 2 0 3 4 4 4 4 2 1 0 0
Definition
Defined in the standard header functional, and in the nonstandard backward-compatibility header function.h. This function object is an SGI extension; it is not part of the C++ standard.
Template parameters
None.
Model of
Random Number Generator, Adaptable Unary Function
Type requirements
None.
Public base classes
unary_function
Members
Parameter |
Description |
Default |
argument_type |
Adaptable Unary Function |
The type of a subtractive_rng 's argument: unsigned int . |
result_type |
Adaptable Unary Function |
The type of the result: unsigned int . |
subtractive_rng(unsigned int seed) |
subtractive_rng |
See below. |
subtractive_rng() |
subtractive_rng |
See below. |
unsigned int operator()(unsigned int N) |
Adaptable Unary Function |
Function call. Returns a pseudo-random number in the range [0, N) . |
void initialize(unsigned int seed) |
subtractive_rng |
See below. |
New members
These members are not defined in the Adaptable Unary Function requirements, but are specific to subtractive_rng .
Member |
Description |
subtractive_rng(unsigned int seed) |
The constructor. Creates a subtractive_rng whose internal state is initialized using seed . |
subtractive_rng() |
The default constructor. Creates a subtractive_rng initialized using a default value. |
void initialize(unsigned int seed) |
Re-initializes the internal state of the subtractive_rng , using the value seed . |
Notes
[1] See section 3.6 of Knuth for an implementation of the subtractive method in FORTRAN. Section 3.2.2 of Knuth analyzes this class of algorithms. (D. E. Knuth, The Art of Computer Programming. Volume 2: Seminumerical Algorithms , second edition. Addison-Wesley, 1981.)
[2] Note that the sequence produced by a subtractive_rng is completely deterministic, and that the sequences produced by two different subtractive_rng objects are independent of each other. That is: if R1 is a subtractive_rng , then the values returned when R1 is called depend only on R1 's seed and on the number of times that R1 has been called. Calls to other subtractive_rng objects are irrelevant. In implementation terms, this is because the class subtractive_rng contains no static members.
See also
Random Number Generator
Categories: functors, adaptors
Component type: type
Description
Binder1st is a function object adaptor: it is used to transform an adaptable binary function into an adaptable unary function. Specifically, if f is an object of class binder1st , then f(x) returns F(c, x) , where F is an object of class AdaptableBinaryFunction and where c is a constant. Both F and c are passed as arguments to binder1st 's constructor. [1]
The easiest way to create a binder1st is not to call the constructor explicitly, but instead to use the helper function bind1st .
Example
Finds the first nonzero element in a list.
list L;
…
list::iterator first_nonzero = find_if(L.begin(), L.end(), bind1st(not_equal_to(), 0));
assert(first_nonzero == L.end() || *first_nonzero != 0);
Definition
Defined in the standard header functional, and in the nonstandard backward-compatibility header function.h.
Template parameters
Parameter |
Description |
AdaptableBinaryFunction |
The type of the binary function whose first argument is being bound to a constant. |
Model of
Adaptable Unary Function
Type requirements
AdaptableBinaryFunction must be a model of Adaptable Binary Function.
Public base classes
unary_function
Members
Member |
Where defined |
Description |
argument_type |
Adaptable Unary Function |
The type of the function object's argument, which is AdaptableBinaryFunction::second_argument_type |
result_type |
Adaptable Unary Function |
The type of the result: AdaptableBinaryFunction::result_type |
result_type operator()(const argument_type& x) const |
Adaptable Unary Function |
Function call. Returns F(c, x) , where F and c are the arguments with which this binder1st was constructed. |
binder1st(const AdaptableBinaryFunction& F, AdaptableBinaryFunction::first_argument_type c) |
binder1st |
See below |
template binder1st bind1st(const AdaptableBinaryFunction& F, const T& c); |
binder1st |
See below |
New members
These members are not defined in the Adaptable Unary Function requirements, but are specific to binder1st .
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