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A and A ( , )
( , )
The EIMs A
A are square EIMs. For example, if
cd
a
αβ
A
=
,
b
γδ
e
εζ
then
abc
A =
d
αγε
e
βδη
and
a
b
c
2
2
a
α
+ β
αγ + βδ αε + βζ
A =
A
( + , × )
2 ,
2
b
αγ + βδ
γ
γε + δζ
2
c
αε + βζ γε + δζ ε
+ ζ
while
d
e
A ( + , × )
2
2
2
A
=
d
α
+ γ
+ ε
αβ + γδ + εζ
2 .
2
2
b
αβ + γδ + εζ β
+ δ
+ ζ
3.8 An Example: An Intercriteria Decision Making Method
Following [22], the intercriteria decision making method, introduced by Deyan
Mavrov, Vassia Atanassova and the author, is described.
Let us have an IM
O 1
...
O k
...
O l
...
O n
C 1 a C 1 , O 1
...
a C 1 , O k
...
a C 1 , O l
...
a C 1 , O n
.
.
.
.
.
.
.
.
C i
a C i , O 1
...
a C i , O k
...
a C i , O l
...
a C i , O n
A
=
,
.
.
.
.
.
.
.
.
C j
a C j , O 1
...
a C j , O k
...
a C j , O l
...
a C j , O n
.
.
.
.
.
.
.
.
...
...
...
C m a C m , O 1
a C m , O k
a C m , O l
a C m , O n
where for every p
,
q
,(
1
p
m
,
1
q
n
)
:
C p is a criterion, taking part in the evaluation,
O q is an object, being evaluated.
a C p , O q is a real number or another object, that is comparable about relation R w ith
the other a -objects, so that for each i
is defined. Let R be
the dual relation of R in the sense that if R is satisfied, t he n R is not satisfied and
vice versa. For example, if “ R ” is the relation “
,
j
,
k : R
(
a C k , O i ,
a C k , O j )
<
>
”, then R is the relation “
”, and
 
 
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