on the results of the Hausman test, the best model is the method Fixed Effect Model.
3. Analysis of Panel Data Model
The chosen model is using the best analysis test, further it will describe in Variables Estimation Results from the Models in the table below:
Table 5.5
Estimation Results of Independent Variables towards Local Revenue in DistrictsCities in Riau Province
Dependent Variable:
Local Revenue Models
Fixed Effect Random Effect
Common Effect
Constant -9.341005
9.169051 10.52990
Std. Error 4.191211
1.120828 0.970080
T-Statistic -2.228713
8.180605 10.85467
Probability 0.0309
0.0000 0.0000
Total Population -0.601143
-0.310091 -0.237861
Std. Error 0.384706
0.108310 0.094218
T-Statistic -1.562605
-2.863010 -2.524568
Probability 0.1252
0.0059 0.0144
Gov. Spending 1.824001
0.509185 0.717566
Std. Error 0.315956
0.101537 0.100600
T-Statistic 5.772952
5.014762 7.131849
Probability 0.0000
0.0000 0.0000
GRDP 0.387503
0.405490 0.083274
Std. Error 0.053798
0.039985 0.059433
T-Statistic 7.202888
10.14108 1.401141
Probability 0.0000
0.0000 0.1667
R
2
0.965932 0.707995
0.756498
F-Statistic 91.13615
45.25916 57.99240
Prob F-Stat 0.000000
0.000000 0.000000
Durbin-Watson Stat
1.582948 0.669860
0.554047 Source: All Results Processed with Eviews8.0
From the results of tests performed on both the analysis, with Chow Test or  Likelihood  Test  and  Hausman  Test,  the  best  model  used  is  Fixed  Effect
Model. The selection of using Fixed Effect Model is based on the significance
of the variables instead of using two other models Random Effect Model and Common Effect Model.
C. Estimation Results of Regression Panel Model
After  selecting  model  that  used  in  the  test  statistic  and  the  election  of Fixed  Effect  Model  as  the  model  used  in  this  study  panel  data  model
approach  that  combines  cross-section  and  time  series.  In  this  model,  the dimensions  of  time  and  individuals  data  in  the  districtscities,  assumed  to  be
the same in every period. So here is the estimation of data with the number of
observations by 12 districtscities in Riau Province in 2010-2014. Table 5.6
Fixed Effect Model
Variables Coefficient
Std.Error t-Statistic
Prob. C
-9.341005 4.191211
-2.228713 0.0309
Total Pop.
-0.601143 0.384706
-1.562605 0.1252
Gov. Spending
1.824001 0.315956
5.772952 0.0000
GRDP
0.387503 0.053798
7.202888 0.0000
R
2
0.965932
ProbF-statistic
0.000000
F-statistic 91.13615
Durbin-Watson Stat 1.582948
Source: Processed with Eviews8.0 With this result estimation of Fixed Effect Model, we conclude the factors
that  affect  to  Local  Revenue  PAD  for  districtscities  in  Riau  Province  in 2010-2014 are with following equation:
Where: Y= Dependent Variable LDR
α = Constants X1= 1
st
Independent Variable X2= 2
nd
Independent Variable X3= 3
rd
Independent Variable b{1…2} = Regression Coefficient of each Independent Variable
e = Error term t = Time
i = Companies
With the following results: Local  Revenue  PAD  =  -9.341005  +  -0.601143Total_Population  +
1.824001Government_Spending +
0.387503GDRP Where:
Y = Local Revenue PAD
X1 = Total Population
X2 = Government Spending
X3 = Gross Regional Domestic Product GRDP
α =  -9.341005  it  means,  when  all  independent  variables  Total
Population,  Government  Spending  and  GDRP  are  constant  or  does  not change, then the Local Revenue is -9.341005.
b
1
=  -0.601143  it  means,  when  Total  Population  increased  by  one people,  then  Local  Revenue  is  decreased  by  -0.601143  and  assuming  that
Local Revenue is constant.
b
2
=  1.824001  it  means,  when  Government  Spending  increased  by one rupiah, then Local Revenue is  increased by 1.824001 and assuming that
Local Revenue is constant. b
3
=  0.387503  it  means,  when  GRDP  increased  by  one  rupiah,  then Local Revenue is increased by 0.387503 and assuming that Local Revenue is
constant. From the panel data regression estimation results above, we can conclude
from the Local Revenue constant value in Districts  Cities in Riau Province as follows:  Kuantan  Sengingi  on  0.604451779504,  Indragiri  Hulu  on
0.322957952942,  Indragiri  Hilir  on  0.138062513102,  Pelalawan  on 0.152954715738,  Siak  on  -1.12098218659,  Kampar  on  -0,259775053347,
Rokan  Hulu  on  0.934018154979,  Rokan  Hilir  on  -0.0762003395201, Bengkalis  on  -1.30803662689,  Kep.  Meranti  on  1.48199349951,  Pekanbaru
on -0.837764840677, Dumai on -0.0316795687438. From the details of each districtscities in Riau province, it can be seen that
Meranti  Island has a largest  Local Revenue among  all districtscities in  Riau Province. The revenue of Meranti Island comes from the increasing amount of
taxes and levies. It happened because of Meranti people are orderly in paying taxes and levies. Otherwise, many natural resources that have the potential for
economic  growth  contained  in  Meranti  Islands,  both  in  the  processing  sector of oil and gas, plantation, fisheries, trade and tourism. And the smallest Local
Revenue is  Bengkalis.  With assumption, that  Local  Government  can manage correctly the allocation of Funds that comes from every sector in Bengkalis.
D. Statistic Test
1. T-Statistic Test
The t-test was conducted to see the significance of individual independent variables  on  the  dependent  variable  to  consider  other  independent  variables
are constant. The Hypothesis is formulated as: H
=  it  means,  the  independent  variable  has  no  significant  affect  to  the dependent variable.
H
1
= it means, the independent variable has significant affect to the dependent variable.
Table 5.7
Statistic Test
Variables Coefficient
t-Statistic C
Total Population
-9.341005 -0.601143
-2.228713 -1.562605
Government Spending
1.824001 5.772952
GRDP 0.387503
7.202888 Source: Processed with Eviews8.0
Note:  denotes significant at α = 1,  denotes significant at α = 5, = denotes significant at α = 10.
To  determine  whether  independent  variables  Total  Population, Government  Spending  and  GRDP,  has  an  influence  on  Local  Revenue  it  is
necessary to test hypotheses as follows: a.
To  determine  whether  Total  Population  have  an  influence  or  not towards Local Revenue, it is necessary to test hypotheses as follows: