Multivariate Matrix for Fuzzy Linear Regression Model to Analyse The Taxation in Malaysia
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2018-12-09 https://doi.org/10.14419/ijet.v7i4.33.23490 -
Multivariate, Matrix, Fuzzy Linear Regression, Tax Revenue. -
Abstract
A multivariate matrix is proposed to find the best factor for fuzzy linear regression (FLR) with symmetric triangular fuzzy numbers (TFNs). The goal of this paper is to select the best factor influence tax revenue among four variables. Eighteen years’ data of the variables from IndexMundi and World Bank Data. It is found that the model is successfully explained between independent variables and response variable. It is notices that  sixty-six percent of the variance of tax revenue is explained by Gross Domestic Product, Inflation, Unemployment and Merchandise Trade. The introduction of multivariate matrix for fuzzy linear regression in taxation is a first attempt to analyses the relationship the tax revenue with the independent variables.
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References
[1] Al-Ghandoor, A., & Samhouri, M. (2009). Electricity consumption in the industrial sector of Jordan: Application of multivariate linear regression and adaptive neuro-fuzzy techniques. Jordan Journal of Mechanical and Industrial Engineering, 3(1), 69-76.
[2] Ahmad, A. (2015). Rakyat perlu cuba faham GST. Sinar Harian, http://www.sinarharian.com.my/wawancara/rakyat-perlu-cuba-faham-gst-1.368964.
[3] Jaffri, A. A., Tabassum, F., & Asjed, R. (2015). An empirical Investigation of the relationship between trade liberalization and tax revenue in Pakistan. Pakistan Economic and Social Review, 53(2), 317-330.
[4] Chowdhury, K. A., Debsarkar, A., & Chakrabarty, S. (2015). Novel methods for assessing urban air quality: Combined air and noise pollution approach. Journal of Atmospheric Pollution, 3(1), 1-8.
[5] Chang, P. T., & Lee, E. S. (1996). A generalized fuzzy weighted least-squares regression. Fuzzy Sets and Systems, 82(3), 289-298.
[6] D'Urso, P., & Gastaldi, T. (2000). A least-squares approach to fuzzy linear regression analysis. Computational Statistics and Data Analysis, 34(4), 427-440.
[7] D’Urso, P., & Gastaldi, T. (2001). Linear fuzzy regression analysis with asymmetric spreads. In S. Borra, R. Rocci, M. Vichi, & M. Schader (Eds.), Advances in Classification and Data Analysis. Berlin: Springer, pp. 257-264.
[8] Chen, F., Chen, Y., Zhou, J., & Liu, Y. (2016). Optimizing h value for fuzzy linear regression with asymmetric triangular fuzzy coefficients. Engineering Applications of Artificial Intelligence, 47, 16-24.
[9] Index Mundi. (2017). https://www.indexmundi.com/blog/.
[10] Inland Revenue Board of Malaysia. (2015). http://www.hasil.gov.my/.
[11] Abdullah, L., & Zakaria, N. (2012). Matrix driven multivariate fuzzy linear regression model in car sales. Journal of Applied Sciences(Faisalabad), 12(1), 56-63.
[12] Abdullah, L., & Jamal, N. J. M. (2015). The relationship between dimensions of health related quality of life and health conditions among elderly people: A fuzzy linear regression approach. Modern Applied Science, 10(2), 1-10.
[13] Abdullah, L., & Khalid, N. D. (2014). Prediction of carbon dioxide emissions using fuzzy linear regression model: A case of developed and developing countries. Journal of Sustainability Science and Management, 9(1), 69-77.
[14] Mahmood, H., & Chaudhary, A. R. (2013). Impact of FDI on tax revenue in Pakistan. Pakistan Journal of Commerce and Social Sciences, 7(1), 59-69.
[15] Pan, N. F., Lin, T. C., & Pan, N. H. (2009). Estimating bridge performance based on a matrix-driven fuzzy linear regression model. Automation in Construction, 18(5), 578-586.
[16] Tanaka, H., Uejima, S. & Asai, K. (1982). Linear regression regression analysis with fuzzy model. IEEE Transaction on System, Man and Cybernetics, 12(6), 903-907.
[17] World Bank Data. www.worldbankdata.org.
[18] Liu, X., & Chen, Y. (2013). A systematic approach to optimizing value for fuzzy linear regression with symmetric triangular fuzzy numbers. Mathematical Problems in Engineering, 2013, 1-9.
[19] Zadeh, L. A. (1965). Fuzzy sets. Information and Control, 8, 338-353.
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How to Cite
Hidayah Mohamed Isa, N., Othman, M., & Ariffin Abdul Karim, S. (2018). Multivariate Matrix for Fuzzy Linear Regression Model to Analyse The Taxation in Malaysia. International Journal of Engineering & Technology, 7(4.33), 78-82. https://doi.org/10.14419/ijet.v7i4.33.23490Received date: 2018-12-08
Accepted date: 2018-12-08
Published date: 2018-12-09