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A Model to Approximate the Distribution of Rank Order Associations

机译:一种近似秩序关联分布的模型

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The relationship between two set of ranks can be evaluated by several coefficient of rank-order association. To judge the significance of an observed value of one of these statistics we need a reliable procedure for determining the $p$-value of the test. In several works the $t$-Student has been suggested as being relevant for the description of the null distribution of many coefficients. In this article, we propose a new model of density function, the generalized Gaussian on a finite range, which can be used to model data exhibiting a symmetrical unimodal density with a bounded domain. Several simulations illustrate the advantages of this technique over conventional methods. This is particularly useful in the case the number of ranks is larger than the threshold for which the exact null distribution is known, but lower than the threshold for which the asymptotic Gaussian approximation becomes valid.
机译:可以通过若干秩序协会系数评估两组等级之间的关系。 为了判断观察到的这些统计数据值的意义,我们需要一个可靠的程序来确定测试的$ P $ -Value。 在几个作品中,已建议使用$ t $ -student与许多系数的空分布的描述相关。 在本文中,我们提出了一种新的密度函数模型,在有限范围内的广义高斯,可用于使用有界域显示对称的单向密度的数据。 几种模拟说明了这种技术优于传统方法的优点。 这在秩的数量大于已知精确空分布的阈值的情况下是特别有用的,但是低于渐近高斯近似变得有效的阈值。

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