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\item
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if $ N$ copies and/or moves are made from an object of type \tcode {T}
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that contained $ M$ elements,
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- then those $ N$ objects have \bigoh {N+M} destruction
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- \begin {note }
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- This implies that a moved-from object of type \tcode {T} has \bigoh {1} destruction
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- \end {note }%
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- ; and
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+ then those $ N$ objects have \bigoh {N+M} destruction; and
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\item
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\tcode {\libconcept {copy_constructible}<T>} is \tcode {false}, or
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is no more complex than destruction followed by copy construction.
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\end {itemize }
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+ \pnum
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+ \begin {note }
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+ The constraints on copying and moving imply that
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+ a moved-from object of type \tcode {T} has \bigoh {1} destruction.
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+ \end {note }
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+
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\pnum
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\begin {example }
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Examples of \libconcept {view}s are:
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