dc.identifier.citation | [1] K. Kanamori, M. Okada, H. Ohwada, and N. Prasasti. Customer Lifetime Value and Defection Possibility Prediction Model Using Machine Learning: An Application to a Cloud-based Software Company. Lecture Notes in Customer Science, 8398, 2013. [2] N.P. Martono and H. Ohwada. Applicability of Machine Learning Techniques in Predicting Customer Defection. In: International Symposium on Technology Management and Emerging Technologies (ISTMET 2014), 2014. [3] N. P. Martono. Customer Lifetime Value and Defection PossibilityPrediction Model Using Machine Learning. Thesis, Department of Engineering of Industrial Administration, Tokyo University of Science, 2014. [4] A. Asfihani. Prediksi Pembelotan Konsumen Software Antivirus ‘X’ dengan Binary Logistic Regression dan Logistic Regression Ensembels. Final Project, Department of Statistics, Sepuluh Nopember Institute of Technology, 2015. [5] P. McCullagh and J.A. Nelder. Generalized Linier Models (second edition). London: Chapman and Hall, 1989. [6] G. Ali, M. Darda, and Holmquist. Modelling of African Farm Dynamics Using Bivariate Binary Logistic Regression in WinBUGS. Master Thesis, Department of Statistics, Lund University, 2009. [7] Gary, King, and L. Zeng. Logistic Regression in Rare Events Data. Political Analysis, 9:2:137-163, 2001. [8] R. L. Schaefer. Bias Correction in Maximum Likelihood Logistic Regression. Statistics in Medicine, 2:71-78, 1983. [9] M. Lin, H.C.Jr. Lucas, and G. Shmueli. Too Big to Fail: Large Samples and The P-Value Problem. INFORMS, pp 1-12 ISSN 1526-5536, 2013. [10] W. DuMouchel. Multivariate Bayesian Logistic Regression for Analysis of Clinical Study Safety Issues. Statistical Science, Vol. 27, No. 3, pp 319-339, 2012. [11] L. Briollais, R. I. Chowdhury, and M. A. Islam. A Bivariate Binary Model for Testing Dependence in Outcomes. Bulletin of The Malaysian Mathematical Sciences Society, Vol. 35, No. 4, pp 845-858, 2012. [12] J.R. Dale. Global Cross-Ratio Models for Bivariate, Discrete, Ordered Response. Biometrics, 42, 909-917, 1986. [13] J. Palmgren. Regression Models for Bivariate Binary Responses. Technical Reporty 101. Departement of Biostatistics, School of Public Health and Community Medicine, Seatle, 1989. [14] L. Cessie and R.L. Houwelingen. Logistic Regression for Correlated Binary Data, Applied Statistic, 42, 95-108, 1994. [15] B. P. Carlin and S. Chib. Bayesian Model via Markov Chain Monte Carlo Methods. Journal Royal Statistical Society, 57, No.3, pp 473-484, 1995. [16] S. Astutik, N. Iriawan, and D. D. Prastyo. Markov Chain Monte Carlo- Based Approaches for Modeling the Spatial Survival with Conditional Autoregresive (CAR) Frailty. Journal of Computer Science and Network Security, Vol.10 No.12, 2010. | in_ID |
dc.description.abstract | The purpose of this study was to compare the performance of classical bivariate binary logistic regression and Bayesian bivariate binary logistic regression. The sizes of sample used in research were small and large sample. The size of the small sample was 200 and the large sample was 10000 samples. Parameter estimation method that often used in logistic regression modeling is maximum likelihood which is called the classical approach. However, using a maximum likelihood parameter estimation has several weaknesses. When the number of sample is small and the dependent variable is unbalanced, bias parameters are frequently obtained. Nevertheless, when the sample size is too large, it has propensity to reject H0. As the solution, the use of Bayesian approach to overcome the small sample size problem and unbalanced dependent variable is suggested. The case study carried out in this research was customer loyalty of 'X' Company. This study used two dependent variables, i.e. Customer Defections and Contract Answer. Initial information on the number of consumers who defected and not defected was unbalanced, likewise for the Contract Answers. Based on the comparison of classical and Bayesian bivariate binary logistic regression prediction, Bayesian method was evidenced to yield better performance compared to classical method. | in_ID |