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-cutting matrix
C
λ
=
λ
c
ij
m
×
m
of
C
is:
λ
=
.
λ
(4) If
0
986, then the
⎛
⎞
100000
010010
001011
000100
011010
001001
⎝
⎠
C
λ
=
By Theorem 2.19, we know that
C
is not an equivalent Boole matrix, to transform
λ
C
into an equivalent Boole matrix, we should change the element “0” in the special
sub-matrices into “1” and then we get
λ
⎛
⎝
⎞
⎠
100000
011011
011011
000100
011011
011011
C
λ
=
Obviously,
C
λ
is an equivalent Boole matrix, by which we can group
y
i
(
i
=
1
,
2
,...,
6
)
into the following three types:
{
y
1
}
,
{
y
2
,
y
3
,
y
5
,
y
6
}
,
{
y
4
}
λ
=
λ
c
ij
6
×
6
of
C
is:
(5) If
λ
=
0
.
982, then the
λ
-cutting matrix
C
⎛
⎝
⎞
⎠
100000
010011
001111
001100
011010
011001
C
λ
=
Similar to (4),
y
i
(
i
=
1
,
2
,...,
6
)
are grouped into the following two types:
{
y
1
}
,
{
y
2
,
y
3
,
y
4
,
y
5
,
y
6
}
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