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Machine Learning Techniques on Multidimensional Curve Fitting Data Based on R- Square and Chi-Square Methods

机译:基于R平方和卡方方法的多维曲线拟合数据机器学习技术

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Curve fitting is one of the procedures in data analysis and is helpful for prediction analysis showing graphically how the data points are related to one another whether it is in linear or non-linear model. Usually, the curve fit will find the concentrates along the curve or it will just use to smooth the data and upgrade the presence of the plot. Curve fitting checks the relationship between independent variables and dependent variables with the objective of characterizing a good fit model. Curve fitting finds mathematical equation that best fits given information. In this paper, 150 unorganized data points of environmental variables are used to develop Linear and non-linear data modelling which are evaluated by utilizing 3 dimensional ‘Sftool’ and ‘Labfit’ machine learning techniques. In Linear model, the best estimations of the coefficients are realized by the estimation of R- square turns in to one and in Non-Linear models with least Chi-square are the criteria.
机译:曲线拟合是数据分析的过程之一,有助于进行预测分析,以图形方式显示数据点是线性模型还是非线性模型如何相互关联。通常,曲线拟合将沿着曲线找到集中点,或者仅用于平滑数据和升级图的存在。曲线拟合检查了自变量和因变量之间的关系,目的是表征良好的拟合模型。曲线拟合可找到最适合给定信息的数学方程式。在本文中,使用150个环境变量的无组织数据点来开发线性和非线性数据建模,这些模型通过利用3维“ Sftool”和“ Labfit”机器学习技术进行评估。在线性模型中,系数的最佳估计是通过将R平方匝数估计为1来实现的,而在具有最小卡方的非线性模型中,则是标准。

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