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μ A 5 as defined in 1.1.6 , and with N 0 ,itis
Example 1.2.1 With
1
,
if
x
∈[
0
,
4
]∪[
6
,
10
]
μ not A 5 (
x
) =
1
μ A 5 (
x
)
5
x
,
if
x
∈[
4
,
5
]
x
5if
x
∈[
5
,
6
] ,
with graphics.
Example 1.2.2 With
μ small as defined in the second case of 2.2 , and with N 1 it is
1
,
if
6
x
10
1
μ small (
x
)
x
2
μ not small (
x
) =
N 1 small (
x
)) =
) =
10 x ,
if
2
x
6
1
+ μ small (
x
0
if
0
x
2
,
whose graphics are
μ big as defined in the third case of 2.2 , and with N 0 ,itis
Example 1.2.3 With
1
,
if
0
x
7
μ not big (
x
) =
10
x
,
if
7
x
10
,
3
 
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