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Past exam of the martingales and financial mathematics course of the University of Oxford
/
2008
/
A
/
1
/
b
/
iii
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Martingales and financial mathematics course of the University of Oxford
Past exam of the martingales and financial mathematics course of the University of Oxford
2008
A
1
b
2026-10-31
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Solution
iii
Solution
0
0
0
iii
If
S
≤
T
, then
{
S
≤
T
}
=
Ω
. The previous result says that every
A
∈
F
S
equals
A
∩
{
S
≤
T
}
∈
F
T
. Thus
F
S
⊆
F
T
.
(1)
Information
known at the earlier
stopping time
remains known at the later
stopping time
.
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(13)
b
1
A
2008
Past exam of the martingales and financial mathematics course of the University of Oxford
Martingales and financial mathematics course of the University of Oxford
Year 3 of the mathematics course of the University of Oxford
Mathematics 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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