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An Alternative View for Economic Growth a Study on 15 Countries for 2 Decades
- Agus Wahyudi
- 2067-2075
- Jan 23, 2024
- Education
An Alternative View for Economic Growth a Study on 15 Countries for 2 Decades
Agus Wahyudi
Sekolah Tinggi Ilmu Ekonomi Mahardhika
DOI: https://dx.doi.org/10.47772/IJRISS.2023.7012158
Received: 14 December 2023; Revised: 23 December 2023; Accepted: 27 December 2023; Published: 22 January 2024
ABSTRACT
By using data panel of 15 countries over 2 decades of sampling, this study try to elaborate the relation of Purchase Power Parity, Gross Domestic Product, and Consumer Price Index with quantitative approach. The result of the study, conclude that GDP had an unsignificat negative impact to the PPP, while CPI had a significant negative impact to PPP. This study also discovering that, on the dynamic economic movement GDP did not represent the economic power of a nation, PPP did it better.
Keywords: macroeconomic, GDP, Economic Growth, Iflation
INTRODUCTION
GDP (Gross Domestic Product) is often used as an indicator of a country’s economic growth. However, not all researchers agree with this. Cobb, et al (1995) argue that GDP is only a gross measure of money circulation activities that occured in the market. It does not provide any distinction or separation between the desirable and the undesirable, or any comparison between costs and benefits. In addition, the information shown in GDP is only a representation of expected information, crucial parts of monetary, household economic activity and voluntary sectors are not taken into account at all. According to Soofi (1998) and Edwards (2006), for example, the exchange rate (currency) is one of the most important and long-lasting macroeconomic variables in the economy, because the exchange rate (currency) influences inflation, exports, imports and economic activities of a country. and between countries, so that for them the currency exchange rate actually becomes a significant macro indicator of a country’s economy. This opinion is in line with Dornbusch (1988) and Kassel, (1921) who stated that deviations from PPP can trigger large volatility in trade flows, thereby encouraging policy makers to implement policies aimed at directing prices back to international channels. Meanwhile, Aggarwal et al. (2000) evaluate PPP in real exchange rates between Japan and Indonesia, Korea, Malaysia, the Philippines, Singapore, Sri Lanka, Thailand, Germany, the US, and Australia. They considered the consumer price index (CPI) and producer price index (PPI) for the period 1974 to 1997, using quarterly data. Aggarwal et al. (2000) conclude that PPP is maintained for Asian countries; However, the theory is not confirmed for non-Asian countries. In contrast to Soofi (1998), Edward (2006) and Aggarwal et al (2000), Kassel (1916) and Copeland (2005) argue that economic models that use Purchasing Power Parity (PPP) show ambiguous results, because in most tests , the theory does not support the hypothesis. Chumrusphonlert (2004) conducted an evaluation of PPP with the average nominal exchange rate and the Consumer Price Index using monthly data in the period 1973-2001, finding evidence of PPP between Japan and Indonesia, Korea, Malaysia, the Philippines and Thailand; and with the USA as a reference, PPP applies to all countries except Japan.
The concept of growth refers to the prediction of the inflation rate considering the growth rate of the exchange rate and the level of foreign prices or the prediction of the growth of the exchange rate considering two inflation rates. It is generally not seen that there is a potential for prediction error in these two concepts. Because there are differences in the concept of measuring relevant economic growth, this research was written. In the following chapters, this article will try to explain the relationship between Purchase Power Parity Index, Gross Domestic Product and Inflation (Consumer Price Index). The models and hypotheses that will be tested are as follows;
Y = a + bX1 + bX2 + e
Dimana=
Y = Variabel Dependen (Purchase Power Parity Index)
a = Konstanta
X1 = Variable Independen (Gross Domestic Bruto)
X2 = Variabel Independen (Inflasi / Consumer Price Index)
Hipothesys
H0 = GDP and inflation have a significant effect on Purchasing Power Parity
H1 = GDP and Inflation do not have a significant effect on Purchasing Power Parity
RESEARCH METHODOLOGY
This research uses a quantitative approach in the analysis process. The method used in this research is multiple regression analysis on panel data. This type of multiple panel data regression is a prediction that has complexity because it involves time series and cross section data. The panel data regression analysis method is processed using the Eviews 9.0 application. In the regression approach with panel data, there are three data analysis techniques used, namely; Common Effect Model (CEM), Fixed Effect Model (FEM) and Random Effect Model (REM). The Common Effect Model is a panel data regression model that takes into account that the behavior of all data is the same at all time periods. Influences on individuals are ignored in this model. There is a weakness in this model, namely the model’s dissimilarity to the actual situation, because the situation of each object in the given time period is different. This model is known as Ordinary Least Square. The Fixed Effect Model is a panel data regression model that assumes differences in individuals can be accommodated from differences in intercepts. To capture differences in intercepts, dummy variables are used. However, the slope between individuals remains the same. This model is known as the Least Square Dummy Variable. The Random Effect Model is a panel data regression model that estimates disturbance variables that have a time series and cross section relationship. The difference in the intercept of this model is accommodated by the error terms of each individual. This model is known as Generalized Least Square.
Research data
The research data used in this research is data on economic conditions represented by Purchasing Power Parity (PPP), Gross Domestic Product (GDP, and Inflation (Consumer Price Index) during the period 2000 – 2020. There are 15 countries sampled in this research country.
Table 1. Sample
No | Country’s Name |
1 | Austria |
2 | Belgium |
3 | Canada |
4 | Swiss |
5 | Chile |
6 | China |
7 | Colombia |
8 | Costa Rica |
9 | Czech |
10 | Germany |
11 | Denmark |
12 | Spain |
13 | Estonia |
14 | Finland |
15 | France |
ANALYSIS AND DISCUSSION
The panel data regression model that was described previously must be chosen as the best model in a study. To select the best model, a regression model was selected using 3 tests, namely the Chow test, Hausman test and Breuch Pagan test.
Test Chow
The Chow test is a test carried out to choose between the common effect model and the fixed effect model in a study. Hypothesis in the chow test (Widarjono, 2009):
HO: Common Effect Model
Ha: Fixed Effect Model
If the value of Prob. Chi-square is greater than 0.05, it can be said that the common effect model is the best model for this regression method. Meanwhile, if the value of Prob. Chi-square is smaller than 0.05, it can be said that the fixed effect model is better used in this research.
Hausman test
The Hausman test is a test carried out to choose between a fixed effect model and a random effect model in a study. Hypothesis in the Hausman test (Widarjono, 2009):
HO: Random Effect Model
Ha: Fixed Effect Model
If the value of Prob. Chi-square greater than 0.05 can be said to be random
The effect model is the best model in this regression method. Meanwhile, if the value of Prob. Chi-square is smaller than 0.05, it can be said that the fixed effect model is the best model in this regression method.
Below is a table of Common Effect Model Test results
Table 2. Common Effect Model
CEM
Dependent Variable: Y
Method: Panel Least Squares
Date: 11/19/23 Time: 21:38
Sample: 2000 2020
Periods included: 21
Cross-sections included: 15
Total panel (balanced) observations: 315
Variable | Coefficient | Std. Error | t-Statistic | Prob. |
C | 139.4425 | 18.92938 | 7.366460 | 0.0000 |
X1 | -1.13E-05 | 4.57E-06 | -2.476555 | 0.0138 |
X2 | -3.85E-06 | 7.28E-06 | -0.529220 | 0.5970 |
Root MSE | 285.6924 | R-squared | 0.019665 | |
Mean dependent var | 117.7122 | Adjusted R-squared | 0.013381 | |
S.D. dependent var | 289.0027 | S.E. of regression | 287.0626 | |
Akaike info criterion | 14.16676 | Sum squared resid | 25710349 | |
Schwarz criterion | 14.20249 | Log likelihood | -2228.264 | |
Hannan-Quinn criter. | 14.18104 | F-statistic | 3.129242 | |
Durbin-Watson stat | 0.002360 | Prob(F-statistic) | 0.045127 |
Table 3. Fixed Effect Model
FEM
Dependent Variable: Y
Method: Panel Least Squares
Date: 11/19/23 Time: 21:43
Sample: 2000 2020
Periods included: 21
Cross-sections included: 15
Total panel (balanced) observations: 315
Variable | Coefficient | Std. Error | t-Statistic | Prob. |
C | 121.9293 | 4.482668 | 27.20017 | 0.0000 |
X1 | -1.06E-07 | 1.78E-06 | -0.059235 | 0.9528 |
X2 | -5.07E-06 | 1.42E-06 | -3.557873 | 0.0004 |
Effects Specification | ||||
Cross-section fixed (dummy variables) | ||||
Root MSE | 52.01832 | R-squared | 0.967500 | |
Mean dependent var | 117.7122 | Adjusted R-squared | 0.965755 | |
S.D. dependent var | 289.0027 | S.E. of regression | 53.48149 | |
Akaike info criterion | 10.84901 | Sum squared resid | 852360.4 | |
Schwarz criterion | 11.05153 | Log likelihood | -1691.718 | |
Hannan-Quinn criter. | 10.92992 | F-statistic | 554.4433 | |
Durbin-Watson stat | 0.088543 | Prob(F-statistic) | 0.000000 |
Table 4. Chow Test
UJI CHOW
Redundant Fixed Effects Tests
Equation: Untitled
Test cross-section fixed effects
Effects Test | Statistic | d.f. | Prob. | |
Cross-section F | 620.770344 | (14,298) | 0.0000 | |
Cross-section Chi-square | 1073.091430 | 14 | 0.0000 |
Cross-section fixed effects test equation:
Dependent Variable: Y
Method: Panel Least Squares
Date: 11/19/23 Time: 21:47
Sample: 2000 2020
Periods included: 21
Cross-sections included: 15
Total panel (balanced) observations: 315
Variable | Coefficient | Std. Error | t-Statistic | Prob. |
C | 139.4425 | 18.92938 | 7.366460 | 0.0000 |
X1 | -1.13E-05 | 4.57E-06 | -2.476555 | 0.0138 |
X2 | -3.85E-06 | 7.28E-06 | -0.529220 | 0.5970 |
Root MSE | 285.6924 | R-squared | 0.019665 | |
Mean dependent var | 117.7122 | Adjusted R-squared | 0.013381 | |
S.D. dependent var | 289.0027 | S.E. of regression | 287.0626 | |
Akaike info criterion | 14.16676 | Sum squared resid | 25710349 | |
Schwarz criterion | 14.20249 | Log likelihood | -2228.264 | |
Hannan-Quinn criter. | 14.18104 | F-statistic | 3.129242 | |
Durbin-Watson stat | 0.002360 | Prob(F-statistic) | 0.045127 |
Chi-square is greater than 0.05, it can be said that the common effect model is the best model for this regression method. Meanwhile, if the value of Prob. Chi-square is smaller than 0.05, it can be said that the fixed effect model is better used in this research. In this study it can be seen that Sig 0.45 < 0.05. Therefore, the model used is a fixed effect model.
Table 5. Random Effect Model
RANDOM EFFECT
Dependent Variable: Y
Method: Panel EGLS (Cross-section random effects)
Date: 11/19/23 Time: 21:51
Sample: 2000 2020
Periods included: 21
Cross-sections included: 15
Total panel (balanced) observations: 315
Swamy and Arora estimator of component variances
Variable | Coefficient | Std. Error | t-Statistic | Prob. |
C | 122.0460 | 80.68304 | 1.512660 | 0.1314 |
X1 | -1.74E-07 | 1.78E-06 | -0.097767 | 0.9222 |
X2 | -5.07E-06 | 1.42E-06 | -3.561877 | 0.0004 |
Effects Specification | ||||
S.D. | Rho | |||
Cross-section random | 312.0025 | 0.9715 | ||
Idiosyncratic random | 53.48149 | 0.0285 | ||
Weighted Statistics | ||||
Root MSE | 53.08857 | R-squared | 0.039967 | |
Mean dependent var | 4.400010 | Adjusted R-squared | 0.033813 | |
S.D. dependent var | 54.26856 | S.E. of regression | 53.34319 | |
Sum squared resid | 887794.7 | F-statistic | 6.494358 | |
Durbin-Watson stat | 0.085103 | Prob(F-statistic) | 0.001725 | |
Unweighted Statistics | ||||
R-squared | 0.000613 | Mean dependent var | 117.7122 | |
Sum squared resid | 26209991 | Durbin-Watson stat | 0.002883 |
Table 6. Hausman Test
Correlated Random Effects – Hausman Test
Equation: Untitled
Test cross-section random effects
Test Summary | Chi-Sq.Statistic | Chi-Sq.d.f. | Prob. | |
Cross-section random | 0.388465 | 2 | 0.8235 |
Cross-section random effects test comparisons:
Variable | Fixed | Random | Var(Diff.) | Prob. |
X1 | -0.000000 | -0.000000 | 0.000000 | 0.5768 |
X2 | -0.000005 | -0.000005 | 0.000000 | 0.8180 |
Cross-section random effects test equation:
Dependent Variable: Y
Method: Panel Least Squares
Date: 11/19/23 Time: 21:52
Sample: 2000 2020
Periods included: 21
Cross-sections included: 15
Total panel (balanced) observations: 315
Variable | Coefficient | Std. Error | t-Statistic | Prob. |
C | 121.9293 | 4.482668 | 27.20017 | 0.0000 |
X1 | -1.06E-07 | 1.78E-06 | -0.059235 | 0.9528 |
X2 | -5.07E-06 | 1.42E-06 | -3.557873 | 0.0004 |
Effects Specification | ||||
Cross-section fixed (dummy variables) | ||||
Root MSE | 52.01832 | R-squared | 0.967500 | |
Mean dependent var | 117.7122 | Adjusted R-squared | 0.965755 | |
S.D. dependent var | 289.0027 | S.E. of regression | 53.48149 | |
Akaike info criterion | 10.84901 | Sum squared resid | 852360.4 | |
Schwarz criterion | 11.05153 | Log likelihood | -1691.718 | |
Hannan-Quinn criter. | 10.92992 | F-statistic | 554.4433 | |
Durbin-Watson stat | 0.088543 | Prob(F-statistic) | 0.000000 |
Chi-square is greater than 0.05, it can be said that the random effect model is the best model in this regression method. Meanwhile, if the value of Prob. Chi-square is smaller than 0.05, it can be said that the fixed effect model is the best model in this regression method. The results of the Hausman Sig test are 0.00 < 0.05. So the model chosen is the Fixed Effect Model. Thus, the results of the regression test on panel data in this analysis are as follows;
Y = 121.92 – 1.06X1 – 5.07X2 + a
Based on the results of the Hausman test, with sig 0.005 < 0.05, the fixed effect model is used. The fixed effects model shows that X1 sig. 0.952 > 0.05. This shows that GDP does not have a significant effect on the PPP index, the coefficient of variable This shows that an increase in GDP tends to have a negative effect on purchasing power, although it should be noted that this effect is not significant.
From the diagram above we can also see that the movement of GPD and PPP is not linear, this also indicates that there is no significant relationship between GDP and people’s ability or purchasing power. So the assumption that a country’s economic growth is expressed in GDP units/indicators becomes less relevant. The same thing was also conveyed by Cobb, et al (1995) who stated that consumption is the main driver of welfare, furthermore in the GDP concept the phenomenon shown is only the output of goods and services, this indicator does not show the level of costs and benefits (Cobb , et al (1995), the same thing is also found by Henderson (2011), who states that GDP is no longer relevant because GDP cannot represent other macroeconomic indicators such as environmental, social and health. GDP cannot represent economic conditions What is relevant is that GDP only assesses the dynamics of production, not welfare. Apart from that, GDP also has the potential for errors in measuring its value, that the increase in GDP value does not always represent real output but could also be excess stock from the previous period (Grishin et al, 2019)
The test results between variable This finding is relevant to Darius and William (2000) who state that PPP tends to remain at low inflation values. Chiaraah and Nkegbe (2014) in their study in Ghana found the opposite, there was no significant evidence between PPP and inflation, but in the same research they also stated that inflation had a negative effect on real income and price levels in the international market. These findings show that using PPP and Inflation (CPI) as indicators of a country’s economic progress is more relevant than GDP, because the price level (PPP) and inflation can more comprehensively reflect economic conditions, compared to GDP.
CONCLUSION
Based on the results of the Fixed Effect Model test, it was found that GDP (Gross Domestic Product) has a negative, although not significant, relationship with PPP, thus H0 in this study was rejected. This finding is in line with Cobb, et al (1995) and Henderson (2011), . On the other hand, there is a negative and significant relationship on the PPP and CPI variables, both of which are relevant to several previous studies in the research results of William (2000) and Chiaraah and Nkegbe (2014). This research also confirms that PPP is more relevant to use as an indicator for assessing a country’s economic growth compared to GDP.
REFERENCES
- Aggarwal, R., Montañés, A. and Ponz, M., (2000), “Evidence of long-run purchasing power parity: analysis of real asian exchange rates in terms of the Japanese yen”, Japan and the World Economy, No. 12, pp: 351-361.
- CASSELL, G, 1921. The world’s monetary problems. London: Constable.
- Chiaraah, Anthony. Nkegbe, Paul Kwame. GDP Growth, Money Growth, Exchange Rate, and Inflation in Ghana. Journal of Contemporary Issues in Business Research. ISSN 2305-8277 (Online), 2014, Vol. 3, No. 2, 75-87. Copyright of the Academic Journals JCIBR. All rights reserved
- Cobb, C., T. Halstead, et al. 1995. If the GDP is Up, Why is America Down? The Atlantic Monthly. 276: 59–78.
- Copeland L.S., (2005), “Exchange Rates and International Finance”, Prentice Hall, Fourth Edition, England.
- Dornbusch, R., (1982), “PPP exchange rate rules and macroeconomic stability”, The Journal of Political Economy, Vol. 90, No. 1, pp: 158-165
- Darius, Reginald. Williams, Oral. An Examination of The Purchasing Power Parity Hypothesis in a Low Inflation Environment. Money Affairs. Volume XIII. Number 1.Januari 2000
- Enders, W. And Chumrusphonlert, K., (2004), “Threshold cointegration and purchasing power parity in the pacific nations”, Applied Economics, No. 36, pp: 889–896
- Grishin, Victor Ivanovich. Ustyuzhanina, Elena Vladimirovna. Komarova, Irina Pavlovna. Main Problems With Calculating GDP as an Indicator of Economic Health of The Country. 2019. International Journal of Civil Engineering and Technology (IJCIET)
- Henderson, Hazel. 2011. Grossly Distorted Picture: GDP Still Misleading. CADMUS, Volume I, No. 2, April 2011, 90-92.
- SOOFI, A. S., (1998), “A fractional cointegration test of purchasing power parity: the case of selected members of OPEC”, Applied Financial Economics, No. 8, pp: 559-566.
- Edwards, S., (1989), “Real Exchange Rates in the Developing Countries: Concepts and Measurement”, National Bureau of Economics Research, Working Paper No. 2950.
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