R
is closed if and only if every Cauchy sequence of elements in
S has a limit that is contained in S.
is any sequence
in S, then there exists a subsequence
of
that converges
to an element of S.
R
is closed if and only if every Cauchy sequence of elements in
S has a limit that is contained in S.
is any sequence
in S, then there exists a subsequence
of
that converges
to an element of S.
To Theory |
Glossary |
Map