of teaching resources and combining the
characteristics of the economic models, we get the
target layer indicators. Then we use analytical
method to decompose the target layer indicators one
by one (Zhuang Yu, JI Meiru, 2008), and we get 11
indicators of the rule layer. Similarly as the program
layer indicators. Evaluation is like the table 2.
3 THE WEIGHT
DETERMINATION OF THE
ECONOMIC MODEL
EVALUATION SYSTEM
Because mature and easily to use, this article initially
adopts AHP method after comparison. There are 5
steps to determine the weight:
Step 1: Structuring Variables
As mentioned above, the first-level indicators are
assumed to A1, A2, A3, A4.then its corresponding
second-level indicators were set to B1m, B2n, B3k
(m, n, k are natural number). The same as the third-
level. The corresponding weight of the first-level
indicators are assumed as
w
1
,w
2
,w
3
,w
4
, then:
4
1
0 1 ( 1,2,3) (1)
1 (2)
i
i
i
iω
ω
=
⎧
≤≤ =
⎪
⎪
⎪
⎪
⎨
⎪
=
⎪
⎪
⎪
⎩
∑
Step 2: Constructing the Matrix
When comparing the same level indicators, it can
generally use "important", "slightly important ",
"obviously important ", "extremely important " to
describe the importance of one factor relative to
another factor. The results of pair wise comparison is
denoted in 1-9 scale (Wang Hao, Ma Da, 2003).
We invited 55 experts to rate economic model in
order to create a comparison matrix by questionnaire
and we got the initial data.
Steps 3: Calculating Index Weight and the Largest
Eigen Value
Determine the matrix data (Table 3 2-5 data) in
accordance with the formula and calculate the
maximum eigen value of each index and weight, the
results in Table 1.
Step 4: Consistency Test
Because the matrix structure made by the experts
do not necessarily meet the matrix consistency. In
order to limit this error, it is necessary to test the
consistency. Denoted by:
, (n is equal to the number of
indicators in matrix.)
If
2n ≤
,the matrix is always exactly the same, it
means
0CI =
.When
2n >
,the matrix's consistency
index and the ratio of the average random
consistency index are random consistency ratio. We
denote it as:
RC
.
If
R<0.1C
, the comparison matrix has satisfactory
consistency and the calculated feature vector is
reliable. Otherwise it needs to re-adjust the matrix
until with satisfactory consistency.
After calculation, all comparison matrix are
consistent, and the results credible.
Step 5: Calculation of the Total Weight
Following the step4 we can calculate every
indicator's weight and test its consistency.
Supposing the indicator i 's weight is equal to
a
i
,
its j secondary-level indicator's relative weight is
b
.Then this secondary-level indicator's total weight
is
ij
ab
.
Then use the following formula to calculate the
total random consistency index:
1
1
n
ii
i
n
ii
i
aCI
CR
aRI
=
=
=
∑
∑
While:
i
a
: the i first-level indicator's weight.
i
CI
:
the i first-level indicator's consistency index
value.
i
RI
:
the i first-level indicator's average random
consistency index values.
The final overall consistency test result is
0.028312 which is far less than 0.1. So it is
consistent with consistency. Evaluation index
system's weights are shown in Table 2.
4 VALIDATIONS AND
APPLICATION OF THE
EVALUATION SYSTEM
4.1 Example Demonstrating of the
Evaluation System
When an evaluation system is established, we need
to verify its validity and rationality. We do a
sampling survey and use two methods (lever
evaluation and evaluation system) to test the quality
of the models. By comparing the two groups, they
match very well. Through this validation, it indicates
max
1
n
CI
n
λ −
=
−
THE CONSTRUCTION OF ECONOMIC MODEL EVALUATION SYSTEM BASED ON THE ECONOMIC MODEL
OF RESOURCE PLATFORM
377