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on the lattice
L
and on the ring. In this game an
optimal strategy for both players is the uniform distribution over the set of their
pure strategies
=
{
1
,
2
,...,
14
}×{
1
,
2
,...,
8
}
Fig. 7.2
Strategy on the lattice and on the ring
1
1
1
F
m
.
To obtain the value of the game we have to compute
α
(
A
)=
|
=
|
=
|
X
|
Y
n
,
1
F
n
,
m
A
∈
X
M
(
A
,
B
)
M
(
A
,
α
)=
M
(
α
,
B
)=
let
X
h
the subset of
X
defined by
X
h
=
{
A
∈
X
:
A
(
i
)=
B
(
i
)
for
i
=
1
,
2
,...,
h
,
A
(
h
+
1
)
=
B
(
h
+
1
)
}
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