From probabilistic computing approach to probabilistic rough set for solving problem related to uncertainty under machine learning

Subrata Paul, A. Mitra, K. Rajulu
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Abstract

Box and Tiao suggested about the prior distribution, which according to them is hypothetically representing the knowledge about anonymous constraints prior to the availability of data. It acts as a productive role in Bayesian analysis. Further, allotments of such kind also represent former knowledge or relative ignorance [4]. The chance of occurrence or predictability is defined by the term Probability. During the availability of partial information related to the result, the calculation becomes more challenging. Even the partial results are also not available in some real world scenario. Several literatures are available in this direction. Pawlak's Rough sets, decision algorithms and Bayes Theorem is in the used to analyze the result in same direction. In our paper, we have extended our work where we have thoroughly studied and tried to create a relationship from probabilistic computing and Rough sets. We have further extended our study the importance of decision making by the concept of probabilistic rough set. Generally, the paper presents a kind of survey, where we intend to model a decision based system which can work efficiently under uncertainty.
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从概率计算方法到概率粗糙集,解决机器学习下的不确定性问题
Box和Tiao提出了关于先验分布的建议,根据他们的假设,先验分布代表了在数据可用性之前关于匿名约束的知识。它在贝叶斯分析中起着重要的作用。此外,这种分配也代表了以前的知识或相对的无知[4]。发生或可预测性的机会由“概率”一词定义。在与结果相关的部分信息可用期间,计算变得更具挑战性。即使是部分结果也无法在某些现实场景中使用。在这个方向上有一些文献。Pawlak的粗糙集、决策算法和贝叶斯定理被用来分析同一方向的结果。在我们的论文中,我们扩展了我们的工作,我们已经深入研究并试图从概率计算和粗糙集中创建一种关系。我们利用概率粗糙集的概念进一步扩展了对决策重要性的研究。一般来说,本文提出了一种调查,其中我们打算建立一个基于决策的系统,该系统可以在不确定的情况下有效地工作。
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