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Calculated follicle deviation using segmented regression for modeling diameter differences in cattle

机译:使用分段回归计算牛卵泡偏差,以模拟牛的直径差异

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Segmented linear regression alone or in combination with simple linear regression was evaluated as an objective method to calculate the beginning of follicle deviation by modeling the sequential (Experiment 1) and non-sequential or single-point (Experiment 2) differences in diameter between the future dominant (F1) and largest subordinate (172) follicles of Wave 1 in cattle. The segmented regression consisted of Segment 1 representing the common growth phase, Segment 2 representing the period of dominance, and a Join Point connecting the two segments and representing the end of the common growth phase and the beginning of deviation. The model was fit to the diameter differences for each heifer in Experiment 1 (11 = 15) and the group of heifers in Experiment 2 (n = 40). The optimal Join Point value that corresponded to the maximum R-2 was designated the calculated hour (Experiment 1) or diameter of F1 (Experiment 2) at the beginning of deviation. In Experiment 1, simple linear regression was used to calculate the corresponding diameter of F1 at the beginning of deviation. Observed deviation was determined by inspection of the diameter profiles of F1 and F2 for comparison to calculated deviation. In Experiment 1, the observed method determined the beginning of deviation in 80% of the heifers, whereas, the regression method calculated deviation in 93% of the heifers including two of the three heifers in which observed deviation was not discernable (no significant difference between methods). The mean hours of deviation after wave emergence (Hour 0) and diameters of F1 at the corresponding hours were not significantly different between the observed (62 h and 8.4 mm) and calculated (61 h and 8.8 mm) methods. In Experiment 2, the diameter of F1 at the beginning of calculated deviation was 8.2 mm. The results indicated that the segmented regression model can provide an objective and more accurate alternative to estimate follicle deviation, especially when observed deviation is obscured by the complexity of follicle development in some waves.
机译:通过模拟未来之间直径的顺序(实验1)和非顺序或单点(实验2)差异,将分段线性回归单独或与简单线性回归结合起来作为计算卵泡偏差开始的客观方法,进行了评估牛第1波的优势(F1)和最大从属(172)卵泡。分段回归由以下部分组成:代表共同成长阶段的第1部分,代表主导时期的第2部分以及连接这两个部分并代表共同成长阶段的结束和偏离开始的连接点。该模型适合于实验1中每个小母牛的直径差异(11 = 15)和实验2中的小母牛组的直径差异(n = 40)。对应于最大R-2的最佳连接点值指定为偏差开始时的计算小时数(实验1)或F1的直径(实验2)。在实验1中,使用简单的线性回归来计算偏差开始时F1的相应直径。观察到的偏差是通过检查F1和F2的直径轮廓来确定的,以便与计算出的偏差进行比较。在实验1中,观察到的方法确定了80%的小母牛的偏离开始,而回归方法计算了93%的小母牛的偏离,其中包括三个观察不到的小母牛的母牛(观察到的偏离没有显着差异)方法)。在观测到的(62 h和8.4 mm)和计算的(61 h和8.8 mm)方法之间,出现波后的平均偏差小时(小时0)和相应小时的F1直径没有显着差异。在实验2中,在计算出的偏差开始时F1的直径为8.2 mm。结果表明,分段回归模型可以为估计卵泡偏差提供客观,更准确的替代方法,特别是当某些波浪中卵泡发育的复杂性掩盖了观察到的偏差时。

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