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Alternative Estimation Techniques for Mitigating Multicollinearity in Macroeconomic Models of Nigerian Economic Growth

Authors

Salama Dauda Plangshak

Abubakar Tafawa Balewa University (ATBU) Bauchi , Nigeria (Nigeria)

Prof. K.E. Lasisi

Abubakar Tafawa Balewa University (ATBU) Bauchi , Nigeria (Nigeria)

Article Information

DOI: 10.51583/IJLTEMAS.2026.150700097

Subject Category: Economy

Volume/Issue: 15/7 | Page No: 1238-1254

Publication Timeline

Submitted: 2026-07-30

Accepted: 2026-08-04

Published: 2026-08-17

Abstract

This Paper studies alternative estimation techniques for mitigating multicollinearity in macroeconomic models of Nigerian economic growth. Using Real Gross Domestic Product (RGDP) as the dependent variable and age dependency ratio, foreign direct investment, inflation rate, population growth rate, exchange rate, crude oil exports, and unemployment rate as explanatory variables, the study compares the performance of Ordinary Least Squares (OLS), Ridge Regression, LASSO, Principal Component Regression (PCR), and Partial Least Squares Regression (PLSR). Descriptive statistics and diagnostic tests revealed severe multicollinearity among predictors, with Variance Inflation Factors ranging from 5.889 to 135.135 and tolerance values as low as 0.007. The OLS model achieved a high R² of 0.976 and adjusted R^2 of 0.952 but produced unstable coefficient estimates due to strong intercorrelations among variables. Ridge Regression delivered the best overall performance with R^2 = 0.980, adjusted R^2 = 0.969, and RMSE = 1248.13, indicating superior predictive accuracy and coefficient stability. LASSO achieved R^2= 0.974 and RMSE = 1325.88 while reducing model complexity by retaining only four significant predictors. PCR effectively reduced multicollinearity, lowering VIF values to 4.345 and achieving R^2= 0.952. PLSR recorded R^2= 0.9566 and RMSE = 1386.61. Ridge Regression emerged as the most effective technique for modeling Nigerian economic growth under severe multicollinearity conditions.

Keywords

Macroeconomic, Mitigating

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References

1. Adeleke, A. A., Lukman, A. F., Ayinde, K., & co-authors. (2020). Combining modified ridge-type and principal component regression estimators. Scientific African, 9, e00536. [Google Scholar] [Crossref]

2. Arum, K. C., Ndukwe, S. C., Oranye, H. E., & Sule, O. B. (2025). Comparative analysis of ridge and principal component regression in addressing multicollinearity. FUDMA Journal of Sciences, 9(1), 240–245. [Google Scholar] [Crossref]

3. Chamalwa, H. A., Zumami, S. A., & Abubakar, A. U. (2026). Ridge regression as a robust technique for correcting severe multicollinearity in multiple regression models: Evidence from Nigerian economic data. Communication in Physical Sciences, 13(2), 281–292. [Google Scholar] [Crossref]

4. Chen, Y.-L. (2022). Mitigating the Multicollinearity Problem and Its Machine Learning Approach: A Review. Mathematics, 10, 1283. https://doi.org/10.3390/ math10081283 [Google Scholar] [Crossref]

5. Davino, C., Romano, R., & Vistocco, D. (2022). Handling multicollinearity in quantile regression through the use of principal component regression. METRON, 80, 153–174. [Google Scholar] [Crossref]

6. Dormann, C. F., Elith, J., Bacher, S., Buchmann, C., Carl, G., Carré, G., ... & Lautenbach, S. (2013). Collinearity: A review of methods to deal with it and a simulation study evaluating their performance. Ecography,36(1),27–46. [Google Scholar] [Crossref]

7. Ebiwonjumi, A. (2025). On the efficient and optimal predictive values for economic growth with covariate predictors: Ordinary least square and ridge regression approach. FinTech and Sustainable Innovation. [Google Scholar] [Crossref]

8. Ebiwonjumi, A. (2026). A comparative study of penalized regression methods in estimating and predicting economic growth in Nigeria. FinTech and Sustainable Innovation. [Google Scholar] [Crossref]

9. García, C., Salmerón, R., & Pérez, J. G. (2024). A review of ridge parameter selection: Minimization of the mean squared error versus mitigation of multicollinearity. Communications in Statistics: Simulation and Computation, 53(8), 3686–3698 [Google Scholar] [Crossref]

10. Gujarati, D. N., & Porter, D. C. (2009). Basic Econometrics (5th ed.). New York: McGraw-Hill. [Google Scholar] [Crossref]

11. Hastie, T., Tibshirani, R., & Friedman, J. (2009). The Elements of Statistical Learning (2nd ed.). New York: Springer. [Google Scholar] [Crossref]

12. Hastie, T., Tibshirani, R., & Friedman, J. (2021). The Elements of Statistical Learning (2nd ed.). Springer.. [Google Scholar] [Crossref]

13. Herawati, N., Wijayanti, A., Sutrisno, A., Nusyirwan, & Misgiyati. (2024). The performance of ridge regression, LASSO, and elastic-net in controlling multicollinearity: A simulation and application. Journal of Modern Applied Statistical Methods, 23(2). [Google Scholar] [Crossref]

14. Hoerl, A. E., & Kennard, R. W. (1970). Ridge regression: Applications to nonorthogonal problems. Technometrics, 12(1), 69–82 [Google Scholar] [Crossref]

15. Jabaru, S. O., & Jimoh, K. (2021). Effect of selected macroeconomic variables on the Nigeria economy. International Journal of Advanced Research· May 2021DOI: [Google Scholar] [Crossref]

16. 21474/IJAR01/11608. [Google Scholar] [Crossref]

17. James, G., Witten, D., Hastie, T., & Tibshirani, R. (2021). An Introduction to Statistical Learning with Applications in R (2nd ed.). Springer. [Google Scholar] [Crossref]

18. Maitra, S.; Yan, J. (2006) Principle component analysis and partial least squares: Two-dimension reduction techniques for regression [Google Scholar] [Crossref]

19. Mayer, M. (1990). Multiple linear regression with correlations among the predictor variables: Theory and computer algorithm ridge (FORTRAN 77). Computers & Geosciences, 16(7), 933–952 [Google Scholar] [Crossref]

20. Noora S., (2020). Detecting Multicollinearity in Regression Analysis. Published in the American Journal of Applied Mathematics and Statistics, Vol. 8(2), pp. 39–42. DOI: 10.12691/ajams-8-2-1. [Google Scholar] [Crossref]

21. Omebere H.I., Ezenekwe R.U., Uzoechina B.I. & Nwokoge S.E., (2024). Impact of selected macroeconomic growth in nigeria. Journal of economic studies (JES), Awka. [Google Scholar] [Crossref]

22. Onur, T. A (2016). Comparative Study on Regression Methods in the presence of Multicollinearity. I˙statistikçiler Derg. I˙statistik Ve Aktüerya [Google Scholar] [Crossref]

23. Simeon, A. A., & Olaiya, A. I. (2025). Multicollinearity regularization using LASSO and Ridge Regression on economic data. KASU Journal of Mathematical Science, 2(2), 43–54. [Google Scholar] [Crossref]

24. Tibshirani, R. (1996). Regression shrinkage and selection via the lasso. Journal of the Royal Statistical Society: Series B, 58(1), 267–288. [Google Scholar] [Crossref]

25. Wooldridge, J. M. (2019). Introductory Econometrics: A Modern Approach (7th ed.). Boston: Cengage Learni [Google Scholar] [Crossref]

26. Young, T.; Hazarika, D.; Poria, S.; Cambria, E. Recent trends in deep learning based natural language processing. IEEE Comput. Intell. Mag. 2018, 13, 55–75. [Google Scholar] [Crossref]

27. Young, D.S., Handbook of regression methods, CRC Press, Boca Raton, FL, 2017, 109-136. [Google Scholar] [Crossref]

28. National Bureau of Statistics (2023). Nigerian domestic and foreign debt (Q4 2022) [Google Scholar] [Crossref]

29. Youssef, A. H., Mohamed, E. S., & Abdel Latif, S. H. (2023). Handling multicollinearity using principal component analysis with the panel data model. EUREKA: Physics and Engineering, 1, 177–188. [Google Scholar] [Crossref]

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