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removed same diff type req from Interoperator
and did some work on permutation iterator [SVN r21705]
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@ -669,11 +669,11 @@ Interoperable Iterators [lib.interoperable.iterators]
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A class or built-in type ``X`` that models Single Pass Iterator is
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*interoperable with* a class or built-in type ``Y`` that also models
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Single Pass Iterator if both ``X`` and ``Y`` have the same difference
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type and traversal tag and if the following expressions are valid and
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respect the stated semantics. In the tables below, ``x`` is an object
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of type ``X``, ``y`` is an object of type ``Y``, ``Distance`` is
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``iterator_traits<X>::difference_type``, and ``n`` represents a
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Single Pass Iterator if both ``X`` and ``Y`` have the same traversal
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tag and if the following expressions are valid and respect the stated
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semantics. In the tables below, ``x`` is an object of type ``X``,
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``y`` is an object of type ``Y``, ``Distance`` is
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``iterator_traits<Y>::difference_type``, and ``n`` represents a
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constant object of type ``Distance``.
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If the traversal tag for ``X`` and ``Y`` is convertible to
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@ -724,16 +724,16 @@ be met.
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+-------------------------------------------+-------------------------------------------------+-------------------------+----------------------+
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|``y <= x`` |convertible to ``bool`` |``!(y > x)`` | |
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+-------------------------------------------+-------------------------------------------------+-------------------------+----------------------+
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|``y - x`` |``Distance`` |``x < y ? distance(x,y) |pre: there exists a |
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| | |: -distance(y,x)`` |value ``n`` of |
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| | | |``Distance`` such that|
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|``y - x`` |``Distance`` |``x < y ? |pre: there exists a |
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| | |distance(Y(x),y) |value ``n`` of |
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| | |: -distance(y,Y(x))`` |``Distance`` such that|
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| | | |``x + n == y``. ``y |
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| | | |== x + (y - x)``. |
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+-------------------------------------------+-------------------------------------------------+-------------------------+----------------------+
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|``x - y`` |``Distance`` |``y < x ? distance(y,x) |pre: there exists a |
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| | |: -distance(x,y)`` |value ``n`` of |
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| | | |``Distance`` such that|
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| | | |``y + n == x``. ``x |
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|``x - y`` |``Distance`` |``y < x ? |pre: there exists a |
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| | |distance(y,Y(x)) |value ``n`` of |
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| | |: -distance(Y(x),y)`` |``Distance`` such that|
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| | | |``y + n == x``. ``x |
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| | | |== y + (x - y)``. |
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+-------------------------------------------+-------------------------------------------------+-------------------------+----------------------+
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