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A Chi-Squared approach to Obtaining Missing Values on Egg Production

机译:卡方方法获得蛋生产的缺失值

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In this paper, we estimate the missing values in the outcome of an experiment that involved four different types of poultry birds fed over a period of eighteen months in four feed weight replicates per month. The outcome which is the number of eggs produced monthly by the birds is stochastically dependent on two inputs (feed weight and months). The study assumed a cubic polynomial interaction that follows a binomial series expansion between the inputs. A regression equation was used to link the outcome and the input interaction. The regression coefficients of the link function was determined by the method of ordinary least square via multiple imputation technique while replacing the missing values with the available outcomes in turn. So for each imputation, there is a corresponding likelihood value obtained as estimate of the missing data from the regression equation. The probability of the chi-square goodness of fit was then used to determine the maximum likelihood value of the missing data by plotting the graph of the obtained chi-square density against the available outcomes.
机译:在本文中,我们估算了一项实验结果的缺失值,该实验涉及四种不同类型的家禽,这些家禽在18个月的时间内进食,每月重复进食四次饲料重量。结果是禽类每月生产的鸡蛋数量随机取决于两个输入(饲料重量和月数)。该研究假设三次多项式交互作用是跟随输入之间的二项式级数展开。回归方程用于链接结果和输入交互。链接函数的回归系数由普通最小二乘法通过多重插补技术确定,同时将缺失值依次替换为可用结果。因此,对于每个插补,都有一个对应的似然值作为回归方程对缺失数据的估计而获得。然后,通过绘制获得的卡方密度图相对于可用结果的图,卡方拟合优度的概率用于确定缺失数据的最大似然值。

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