C++ named requirements: LegacyRandomAccessIterator
A LegacyRandomAccessIterator is a LegacyBidirectionalIterator that can be moved to point to any element in constant time.
A pointer to an element of an array satisfies all requirements of LegacyRandomAccessIterator
Requirements
The type It
satisfies LegacyRandomAccessIterator if
- The type
It
satisfies LegacyBidirectionalIterator
And, given
-
value_type
, the type denoted by std::iterator_traits<It>::value_type -
difference_type
, the type denoted by std::iterator_traits<It>::difference_type -
reference
, the type denoted by std::iterator_traits<It>::reference -
i
,a
,b
, objects of typeIt
orconst It
-
r
, a value of typeIt&
-
n
, an integer of typedifference_type
The following expressions must be valid and have their specified effects
Expression | Return type | Operational semantics | Notes |
---|---|---|---|
r += n | It& | difference_type m = n; if (m >= 0) while (m--) ++r; |
|
a + n
n + a |
It | It temp = a; return temp += n; |
|
r -= n | It& | return r += -n; | The absolute value of n must be within the range of representable values of difference_type .
|
i - n | It | It temp = i; return temp -= n; |
|
b - a | difference_type |
return n; |
Precondition:
Postcondition:
|
i[n] | convertible to reference |
*(i + n) | |
a < b | contextually convertible to bool | b - a > 0 | Strict total ordering relation:
|
a > b | contextually convertible to bool | b < a | Total ordering relation opposite to a < b |
a >= b | contextually convertible to bool | !(a < b) | |
a <= b | contextually convertible to bool | !(a > b) |
The above rules imply that LegacyRandomAccessIterator also implements LessThanComparable.
A mutable LegacyRandomAccessIterator is a LegacyRandomAccessIterator that additionally satisfies the LegacyOutputIterator requirements.
ConceptFor the definition of std::iterator_traits, the following exposition-only concept is defined.
where the exposition-only concept |
(since C++20) |
See also
specifies that a BidirectionalIterator is a random-access iterator, supporting advancement in constant time and subscripting (concept) |