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Welfare implication of determinants affecting aggregate consumption expenditures in Rwanda

( Télécharger le fichier original )
par NIZEYIMANA Alphonse
Kigali Independent University ULK - BSc Economics 2016
  

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3.1.2. Expected signs

The expected sign of the slope coefficients in model are: f30>0, f31>0, f32><0, f33<0, f34<0

f30>0: The intercept (stands for the autonomous consumption) is positively related to the explained variable GCE and to all explanatory variables.

f31>: This means that explanatory variable GDP is positively related to the explained variable GCE.

f32><: This means that the explanatory variable INT is positively or negatively related to the explained variable GCE.

f33<: Means that the explanatory variable INF is negatively related to the explained variable GCE.

f34><: Means that the explanatory variable EXCH is negatively or positively related to the explained variable GCE.

3.1.3 Test and analysis of the data

It is clear that most macroeconomic time series data are not stationary and are not linear. To make sure that there are all linear, all variables are transformed into logarithm. In order to avoid obtaining misleading statistical inferences, the researcher performed the stationarity test of all variables used in the model.

3.2. Data processing

In this study, we used annual time series data for the period 1995 to2015. Normally, most time series are non-stationary series in the model and might lead to spurious regressions. The first or the second difference terms of the most variables will usually be stationary.

3.2.1. Unit root tests

3.2.1.a. Why testing stationarity?

When economic time series are stationary, the application of Ordinary Least Squares (OLS) estimation is statistically acceptable; and when they are not stationary, the assumptions upon which OLS

38

Estimation are violated, rendering its application inappropriate. In this case we use the co-integration test. To test stationary of all-time series of our model, the E-views 7 software enabled us to use the test of the Augmented Dickey Fuller (ADF) and Phillips Peron (PP) tests. By applying the strategy of these tests incorporated in E-views software. Prior to carrying out a model, it is necessary to examine the time series properties of the variables included in it. This allows one to determine whether or not the regression is spurious. For this purpose, stationarity of data set is checked by using the simple appropriate tests above mentioned. The results of the stationarity obtained arise as follows in the table:

39

SERIES

 

EQUATION

ADF

PP

CONCLUSION

lag

T-test

T-cri

Prob

T-test

T-cri

Prob

LNGCE

Intercept

0

-1.109913

-3.020686

0.690

-1.067673

-3.020686

0.707

LNGCE is not

stationary at level

Trend& Intercept

0

-1.480747

-3.658446

0.801

-11.710319

-3.658446

0.708

None

0

5.932190

-1.959071

1.000

5.932190

-1.959071

1.000

LNGDP

Intercept

1

-0.479496

-3.029970

0.875

-0.887935

-3.020686

0.770

LNGDP is not

stationary at level

Trend& Intercept

3

-3.350081*

-3.710782

0.091

-1.654032

-3.658446

0.733

None

1

1.967458**

-1.960171

0.984

6.832295** *

-1.969071

1.000

INT

Intercept

0

-0.240037

-3.020686

0.918

-0.059694

-3.020686

0.941

INT is not stationary at level

Trend& Intercept

1

-3.157576

-3.673616

0.122

-3.639768*

-3.658446

0.051

None

0

1.012776

-1.959071

0.911

1.231349

-1.959071

0.938

INF

Intercept

0

-2.822727*

-3.020686

0.072

-2.743902*

-3.020686

0.084

INF is not stationary at level

Trend& Intercept

0

-2.747607

-3.658446

0.230

-2.680366

-3.658446

0.253

None

0

-1.522258

-1.959071

0.117

-1.442881

-1.959071

0.134

LNEXCH

Intercept

0

-2.120302

-3.020686

0.239

-3.120302

-3.020686

0.239

LNEXCH is not

stationary at level

Trend& Intercept

3

-2.405621

-3.710482

0.363

-1.700882

-3.658446

0.712

None

1

1.745474*

-1.960171

0.975

2.823701

-1.959071

0.997

Source: World Bank indicators1995-2015 and author's computation Table 2: Stationarity at Level

40

SERIES

 

EQUATION

ADF

PP

CONCLUSION

lag

T-test

T-cri

Prob

T-test

T-cri

Prob

LNGCE

Intercept

0

-3.201338**

-3.029970l

0.035

-3.147755

-3.029970

0.039

LNGCE is not

stationary at first

difference

Trend& Intercept

0

-3.170959

-3.676316

0.119

-3.140534

-3.673616

0.125

None

1

-1.883162*

-1.961409

0.058

-1.783670*

-1.96071

0.073

LNGDP

Intercept

0

-2.698763*

-3.029970

0.092

-2.621696

-3.029970

0.106

LNGDP is not

stationary at first

difference

Trend& Intercept

0

-2.634522

-3.676316

0.270

-2.570212

-3.673616

0.295

None

0

-1.500754

-1.960171

0.121

-1.460394

-1.960171

0.130

INT

Intercept

1

-4.739894***

-3.040391

0.001

-5.966575***

-3.029970

0.000

INT is stationary at first difference

Trend& Intercept

1

-4.740442**

-3.690814

0.007

-6.311193***

-3.673616

0.000

None

0

-3.706693***

-1.960171

0.000

-3.704162***

-1.960171

0.000

INF

Intercept

0

-4.942504***

-3.029970

0.001

-8.562930***

-3.029970

0.000

INF is stationary at first difference

Trend& Intercept

1

-4.880297***

-3.690814

0.005

-8.930822***

-3.673616

0.000

None

0

-5.067116***

-1.960171

0.000

-8.255686***

-1.960171

0.000

LNEXCH

Intercept

3

-1.482842

-3.065585

0.516

-3.071608**

-3.029970

0.046

LNECH is not

stationary at first

difference

Trend& Intercept

3

-1.531298

-3.733200

0.774

-2.637027

-3.673616

0.269

None

0

-2.354457**

-1.960171

0.021

-2.354457**

-1.960171

0.021

Source: World Bank indicators1995-2015 and author's computation Table 3: Stationarity at first difference

41

SERIES

 

EQUATION

ADF

PP

CONCLUSION

lag

T-test

T-cri

Prob

T-test

T-cri

Prob

LNGCE

Intercept

1

-6.094004***

-3.040391

0.000

-6.381671***

-3.040391

0.000

LNGCE is

stationary at

second difference

Trend& Intercept

2

-3.708039*

-3.733200

0.042

-6.153897***

-3690814

0.000

None

0

-6.123911***

-1.961409

0.000

-6.388171***

-1.961409

0.000

LNGDP

Intercept

0

-4.676807***

-3.040391

0.001

-4.831284***

-3.040391

0.001

LNGDP is

stationary at

second difference

Trend& Intercept

1

-4.729190**

-3.710482

0.008

-4.610669**

-3.690814

0.009

None

0

-4.709419***

-1.961409

0.000

-4.873309***

-1.961409

0.000

INT

Intercept

2

-5.474011***

-3.065585

0.000

-7.841476***

-3.040391

0.000

INT is stationary

at second
difference

Trend& Intercept

2

-5.202147***

-3.733200

0.004

-9.109500***

-3.690814

0.000

None

2

-5.738162***

-1.964418

0.000

-7.932883***

-1.961409

0.000

INF

Intercept

2

-5.472188***

-3.065585

0.000

-14.57497***

-3.040391

0.000

INF is stationary

at second
difference

Trend &

Intercept

2

-5.570167***

-3733200

0.002

-13.16833***

-3.690814

0.000

None

2

-5.688618***

-1.964418

0.000

-14.48986***

-1.961409

0.000

LNEXCH

Intercept

3

-2.356842

-3.081002

0.048

-5.010709***

-3.040391

0.001

LNESCH is stationary at second difference

Trend& Intercept

3

-2.407857

-3.759743

0.361

-4.836133**

-3.690814

0.006

None

3

-2.402642**

-1.966270

0.020

-5.203143***

-1.961409

0.000

Source: World Bank indicators1995-2015 and author's computation Table 4: Stationarity at second difference

3.2.1.b. Interpretation of stationarity test From the above table, the so called stars:

***: Stationary at 1% level of significance **: stationary at 5% level of significance *: Stationary at 10 % level of significance

- LNGCE is not stationary at both level but it becomes stationary at second difference at 1% level of significance, when we consider all equations.

- LNGDP is not stationary at both level and first difference but it becomes stationary at second difference when we consider all equations.

- INT is not stationary at level but it becomes stationary at both first and second difference when we consider all equations.

- INF is not stationary at level but it is stationary at both first and second difference when we consider all equations using.

- LNEXCH is not stationary at level but it becomes stationary at first difference when we consider none by all equations and it is stationary at second difference when we consider all equations. Our model meets the condition for co-integration because all other series are integrated of the same order after being differentiated.

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