skip to main content

ANALISIS KOMPARATIF DAN EVALUASI KINERJA METODE BRIDGE, LASSO, DAN RIDGE REGRESSION DALAM PREDIKSI PERSENTASE LEMAK TUBUH BERBASIS ANTROPOMETRI

Chesa Nabilla Azzahra  -  Department of Statistics, Universitas Bengkulu, Bengkulu City, Bengkulu, Indonesia 38371., Indonesia
M. Syarlan  -  Department of Statistics, Universitas Bengkulu, Bengkulu City, Bengkulu, Indonesia 38371., Indonesia
A'inun Fauziyah  -  Department of Statistics, Universitas Bengkulu, Bengkulu City, Bengkulu, Indonesia 38371., Indonesia
Zahra Hana Andrea  -  Department of Statistics, Universitas Bengkulu, Bengkulu City, Bengkulu, Indonesia 38371., Indonesia
*Etis Sunandi orcid scopus  -  Department of Statistics, Universitas Bengkulu, Bengkulu City, Bengkulu, Indonesia 38371., Indonesia
Idhia Sriliana orcid scopus  -  Department of Statistics, Universitas Bengkulu, Bengkulu City, Bengkulu, Indonesia 38371., Indonesia
Susi Wijuniamurti  -  Department of Statistics, Universitas Bengkulu, Bengkulu City, Bengkulu, Indonesia 38371., Indonesia
Open Access Copyright 2026 Jurnal Gaussian under http://creativecommons.org/licenses/by-nc-sa/4.0.

Citation Format:
Abstract
This study comparatively evaluates the performance of Bridge, LASSO, and Ridge regression methods in predicting body fat percentage based on anthropometric measurements. Exploratory analysis indicated strong relationships between body fat percentage and abdominal and hip circumferences, with evidence of multicollinearity among the predictors. The ordinary least squares (OLS) model identified significant predictors but violated several classical assumptions, particularly multicollinearity, heteroskedasticity, and autocorrelation. Therefore, penalized regression methods were applied to obtain more stable parameter estimates and improve predictive performance. Model performance was assessed using Mean Squared Error (MSE), Root Mean Squared Error (RMSE), coefficient of determination (R²), adjusted R², Akaike Information Criterion (AIC), Bayesian Information Criterion (BIC), and Variance Inflation Factor (VIF). The results show that Bridge regression with γ = 0.5 achieved the best predictive performance, producing the lowest MSE and AIC values. LASSO regression provided the simplest model by eliminating irrelevant predictors and achieved the lowest BIC and VIF values, while Ridge regression produced stable estimates but did not outperform the other methods. Overall, Bridge regression is recommended for prediction, whereas LASSO is preferable when model simplicity and interpretability are prioritized.
Keywords: Body Fat Percentage;Bridge Regression;LASSO Regression; Ridge Regression;Penalized Regression

Article Metrics:

Article Info
Section: Articles
Language : ID
  1. Andari, R. Y., Pradipta, R. A., & Radianto, D. O. (2023). Using Bayesian Ridge Algorithm to Predict Effectiveness of Body Fat Measurement. MALCOM: Indonesian Journal of Machine Learning and Computer Science, 3(1), 43–49
  2. Burnham, K. P., Anderson, D. R. (2004). Multimodel inference: Understanding AIC and BIC in model selection. Sociological Methods & Research, 33(2), 261–304
  3. Bühlmann, P. & van de Geer, S., 2011. Statistics for High-Dimensional Data: Methods, Theory and Applications. Berlin: Springer
  4. Enwere, K., Nduka, E., & Ogoke, U. (2023). Comparative analysis of Ridge, Bridge and Lasso regression models in the presence of multicollinearity. IPS Intelligentsia Multidisciplinary Journal, 3(1), 1–8. https://doi.org/10.54117/iimj.v3i1.5
  5. Frank, I.E. & Friedman, J.H., 1993. A statistical view of some chemometrics regression tools. Technometrics, 35(2), pp.109–135. https://doi.org/10.1080/00401706.1993.10485033
  6. Hastie, T., Tibshirani, R. & Friedman, J., 2009. The Elements of Statistical Learning. 2nd ed. New York: Springer
  7. Hoerl, A.E. & Kennard, R.W., 1970. Ridge regression: Biased estimation for nonorthogonal problems. Technometrics, 12(1), pp.55–67
  8. James, G., Witten, D., Hastie, T. & Tibshirani, R., 2021. An Introduction to Statistical Learning. 2nd ed. New York: Springer
  9. Jannah, S. R., Rusyana, A., & Ramadhani, E. (2025). Perbandingan metode regresi OLS, Ridge, dan Lasso dalam memodelkan kemiskinan di Indonesia tahun 2024. Indonesian Journal of Applied Statistics 7(2). https://jurnal.uns.ac.id/ijas/article/view/96921
  10. Khairani, N. & Sudiarti, T., 2020. Model Prediksi Persen Lemak Tubuh Remaja Putri: Studi Cross Sectional. Nutri-Sains: Jurnal Gizi, Pangan dan Aplikasinya, 4(1), pp.51–66
  11. Khoirunissa, H. A., Wijaya, A. R., Isnaini, B., & Ferawati, K. (2024). Analisis faktor-faktor penyebab inflasi di Indonesia menggunakan regresi Ridge, LASSO, dan Elastic-Net. Indonesian Journal of Applied Statistics 7(2). https://jurnal.uns.ac.id/ijas/article/view/96921
  12. Kutner, M.H., Nachtsheim, C.J., Neter, J. & Li, W., 2005. Applied Linear Statistical Models. 5th ed. New York: McGraw-Hill
  13. Kyle, U.G., Bosaeus, I., De Lorenzo, A.D., Deurenberg, P. dkk., 2004. Bioelectrical impedance analysis—part I: review of principles and methods. Clinical Nutrition, 23(5), pp.1226–1243. https://doi.org/10.1016/j.clnu.2004.06.004
  14. Montgomery, D.C., Peck, E.A. & Vining, G.G., 2021. Introduction to Linear Regression Analysis. 6th ed. Hoboken: Wiley
  15. Nasution, M. R., Sutarman, Darnius, O., & Rosmaini, E. (2024). Regularisasi regresi linier berganda pada data berdimensi tinggi untuk mengatasi efek multikolinearitas. MES (Journal of Mathematics Education and Science) 10(1): 43–51. https://jurnal.uisu.ac.id/index.php/mesuisu/article/download/9469/pdf DOI: 10.30743/mes.v10i1.9469
  16. Nevill, A.M., Stewart, A.D., Olds, T. & Holder, R., 2006. Relationship between adiposity and body size reveals limitations of BMI. American Journal of Physical Anthropology, 129(1), pp.151–156
  17. Nisa, C., & Hastuti, S. H. (2024). Kajian simulasi perbandingan metode Ridge Regression dan Adjusted Ridge Regression untuk penanganan multikolinearitas. Jurnal Gaussian 12(3): 330–339. https://ejournal3.undip.ac.id/index.php/gaussian/article/view/37678 DOI: 10.14710/j.gauss.12.3.330-339
  18. Pratiwi, H., & Sari, K. (2017). Perbandingan Metode Ridge, LASSO, dan Bridge Regression dalam Mengatasi Multikolinearitas. Jurnal Statistika Industri dan Komputasi, 2(1), 15–24
  19. Tibshirani, R., 1996. Regression shrinkage and selection via the Lasso. Journal of the Royal Statistical Society: Series B, 58(1), pp.267–288

Last update:

No citation recorded.

Last update:

No citation recorded.