首页> 外文期刊>Journal of nonparametric statistics >The table auto-regressive moving-average model for (categorical) stationary series: statistical properties (causality; from the all random to the conditional random)
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The table auto-regressive moving-average model for (categorical) stationary series: statistical properties (causality; from the all random to the conditional random)

机译:(分类)平稳序列的表自回归移动平均模型:统计属性(因果关系;从所有随机到条件随机)

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摘要

A strictly stationary time series is modelled directly, once the variables' realizations fit into a table: no knowledge of a distribution is required other than the prior discretization. A multiplicative model with combined random Auto-Regressive' and Moving-Average' parts is considered for the serial dependence. Based on a multi-sequence of unobserved series that serve as differences and differences of differences from the main building block, a causal version is obtained; a condition that secures an exponential rate of convergence for its expected random coefficients is presented. For the remainder, writing the conditional probability as a function of past conditional probabilities, is within reach: subject to the presence of the moving-average segment in the original equation, what could be a long process of elimination with mathematical arguments concludes with a new derivation that does not support a simplistic linear dependence on the lagged probability values.
机译:一旦变量的实现适合表,就可以直接对严格固定的时间序列进行建模:除了先前的离散化之外,不需要任何分布知识。考虑到串行相关性,将结合了随机自回归和移动平均的部分相乘的乘法模型。基于未观察到的序列的多个序列,该序列是与主要构成部分之间的差异和差异的差异,因此可以得出因果关系;提出了一个条件,该条件为其期望的随机系数确保了指数收敛速度。对于其余部分,可以写出作为过去条件概率的函数的条件概率:只要原始方程式中存在移动平均线段,那么用数学自变量消除的漫长过程将以新的结论结束。不支持对滞后概率值进行简单线性依赖的推导。

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