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square deviation的中文,翻译,解释,例句

square deviation

square deviation的基本解释
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平方偏差

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Four logical deviation are elaborated including the deviation identity, the deviation law of contradiction, the deviation law of excluded middle, the deviation law of sufficient reason. The humorous effect of applying these logic deviation makes one laugh and is thought- provoking.

阐述了偏离四大逻辑规律,即偏离同一律、偏离矛盾律、偏离排中律、偏离充足理由律所取得的幽默效果,既令人发笑,又耐人寻味。

The permissible deviation: verticality: it allows a standard deviation of no more than 1.5mm: two of the adjacent disk at the top permits a deviation no more than 2mm, the straddle disks at the top allows a deviation of no more than 5mm; disk face error: the adjacent disk permits a deviation no more than 1mm between the two edges, the straddle stets more than 5mm; indirect slit of the disks is no more than 2mm

允许偏差:垂直度:允许偏差不大于1.5mm 水平偏差:相邻两盘顶部允许偏差不大于2mm,成列盘顶部允许偏差不大于5mm ;盘面偏差:相邻两盘边不大于1mm ,成列盘面不大于5mm ;盘间接缝不大于2mm 。

Both deviation analysis method based on correction coefficient and deviation analysis method based on deviation factor are presented by introducing the principle of deviation analysis. With an instance, the influence on heat consumption or coal consumption rate by the deviation of main operational parameters and technical economy indexes are quantificationally calculated.

在阐述偏差分析机理的基础上,提出基于校正系数的偏差分析方法和基于偏差因子的偏差分析方法,结合实例,定量地反映出主要运行参数和经济技术指标的偏差对机组热耗或煤耗的影响。

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square deviation:方差

sources of variation 变异来源 | square deviation 方差 | standard error of estimate 标准估计误差

square deviation:平方偏差

square contingency 平方列联 | square deviation 平方偏差 | square matrix 方阵

square deviation:平方偏差,方差

square bracket function 方括号函 ,取整函 | square deviation 平方偏差,方差 | square diagram 正方形图式

mean square deviation:均方差

统计上应用平均数(average)这一指标系统来描述一组变量值的集中位子或平均水平. 中位数 (median)与百分位数(percentile)1、 方差(variance)也称均方差(mean square deviation),反应一组数据的平均离散水平.

mean square deviation:方差

表示有95%正常个体的测量值在此范围.中位数Md与四分位半间距QD一起使用,描述偏态分布资料的特征方差 (variance)也称均方差(mean square deviation),样本观察值的离均差平方和的均值.表示一组数据的平均离散情况.标准差 (standard deviation)即方差的正平方根;

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