Fuzzy Based Predication Technique for Diabetics Association Analysis for Salem District Farmers
DOI:
https://doi.org/10.13052/jicts2245-800X.1024Keywords:
Data mining, Classification, predication, fuzzy preprocessingAbstract
Diabetes is a one of the major issue that all people in the world currently face. Diabetes is caused by excessive amounts of sugar in the blood. Once diabetes is diagnosed, it is not completely curable, but it can be controlled with proper medication, exercise and a balanced diet. Diabetes affects the vital organs of the body such as the heart, kidneys, brain and eyes. The diabetes mellitus and its complications can be determined using a variety of pathological tests, such as patients’ symptoms and blood sugar, urine and lipid profile. The use of fuzzy logic in diagnosis is very common and useful because it combines the knowledge and experience of the physician into ambiguous sets and rules. Most of the researchers proposed methods to diagnosis the diabetes mellitus but still it in their infancy level. This work proposed a fuzzy based system for diagnosing diabetes disease. The usage of pesticides in agriculture by farmers is treated as one of the dependent variable for predication. The empirical zif’s law is used to compute the frequency of farmers using pesticides are predicated as diabetic. The output of the proposed system proved that the fuzzy based prediction model diagnosis the disease accurately.
Downloads
References
Zimmet, Paul, K. George Alberti, Dianna J. Magliano, and Peter H. Bennett, “Diabetes mellitus statistics on prevalence and mortality: facts and fallacies”, Nature Reviews Endocrinology 12, Issue. 10, 2016.
Gojka Roglic, Diabetes, Mar 2020, Accessed on: Mar. 15, 2020. [Online] Available: https://www.who.int/diabetes/en/
Katsarou, Anastasia, Soffia Gudbjörnsdottir, ArazRawshani, Dana Dabelea, EzioBonifacio, Barbara J. Anderson, Laura M. Jacobsen, Desmond A. Schatz, and ÅkeLernmark. “Type 1 diabetes mellitus.” Nature reviews Disease primers 3, 2017.
DeFronzo, Ralph A., EleFerrannini, Leif Groop, Robert R. Henry, William H. Herman, Jens Juul Holst, Frank B. Hu et al. “Type 2 diabetes mellitus.” Nature reviews Disease primers, 2015.
Kamana, K. C., SumistiShakya, and Hua Zhang. “Gestational diabetes mellitus and macrosomia: a literature review.” Annals of Nutrition and Metabolism, Issue. 2, pp. 14–20, 2015,.
Shih-Chiang, Weu Wang, Ka-Wai Tam, Shen, Hsin-An Chen, Yen-Kuang Lin, Shih-Yun Wang, Ming-Te Huang, and Yen-Hao Su, “Validating Risk Prediction Models of Diabetes Remission After Sleeve Gastrectomy”, Obesity surgery 29, no. 1 , 2019, pp. 221–229.
Srivastava S., Sharma L., Sharma V., Kumar A., Darbari H., “Prediction of Diabetes Using Artificial Neural Network Approach”, Communication and Information Processing, vol. 478. Springer, 2019.
Perveen, Sajida, Muhammad Shahbaz, Karim Keshavjee, and Aziz Guergachi, “Metabolic Syndrome and Development of Diabetes Mellitus: Predictive Modeling Based on Machine Learning Techniques”, IEEE Access 7, 2018, pp. 1365–1375.
López, Beatriz, Ferran Torrent-Fontbona, Ramón Viñas, and José Manuel Fernández-Real, “Single Nucleotide Polymorphism relevance learning with Random Forests for Type 2 diabetes risk prediction”, Artificial intelligence in medicine 85, 2018, pp. 43–49.
Wu, Chieh-Chen, Wen-Chun Yeh, Wen-Ding Hsu, Md Mohaimenul Islam, Phung Anh Alex Nguyen, Tahmina Nasrin Poly, Yao-Chin Wang, Hsuan-Chia Yang, and Yu- Chuan Jack Li, “Prediction of fatty liver disease using machine learning algorithms”, Computer methods and programs in biomedicine 170, 2019, pp. 23–29.
Alexander, Linda, Roger Johnson, and John Weiss. “Exploring Zipf’s law.” Teaching Mathematics and Its Applications: International Journal of the IMA, vol. 17, no. 4, 1998, pp. 155–158.
Adamic, L. A., and Huberman, B. A. Zipf’s law and the Internet. Glottometrics, vol. 3, no. 1, 2002, pp. 143–150.
Gabaix, Xavier. “Zipf’s law for cities: an explanation.” The Quarterly journal of economics, vol. 114, no. 3, 1999, pp. 739–767.
Okuyama, K., Takayasu, M., and Takayasu, H, Zipf’s law in income distribution of companies. Physica A: Statistical Mechanics and its Applications, vol. 269, no. 1, 1999, pp. 125–131.
Corominas-Murtra, B., Fortuny, J., and Sole, R. V, Emergence of Zipf’s law in the evolution of communication. Physical Review E, vol. 83, no. 3, 2011, pp. 036115.
Arshad, S., Hu, S., and Ashraf, B. N, Zipf’s law and city size distribution: A survey of the literature and future research agenda. Physica A: Statistical mechanics and its applications, vol. 492, 2018, pp. 75–92.