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Past exam of the probability, statistics and options I course of the University of Oxford
/
2010
/
E
/
1
/
b
/
i
/
Solution
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Past exam of the probability, statistics and options I course of the University of Oxford
2010
E
1
b
i
2026-10-31
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We
prove (
i)
⇒
(ii). If
B
=
U
∩
F
with
U
open and
F
closed, then
B
⊆
F
. Hence
B
⊆
U
∩
B
⊆
U
∩
F
=
B
,
(1)
so
B
=
U
∩
B
. By the
subspace topology
definition
this makes
B
open in its closure
.
Ancestors
(14)
i
b
1
E
2010
Past exam of the probability, statistics and options I course of the University of Oxford
Probability, statistics and options I course of the University of Oxford
Year 2 of the mathematics and statistics course of the University of Oxford
Mathematics and statistics course of the University of Oxford
Undergraduate course of the University of Oxford
Course of the University of Oxford
University of Oxford
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