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Probabilistic First-Order Theory Revision from Examples

机译:实例对概率一阶理论的修正

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摘要

Recently, there has been significant work in the integration of probabilistic reasoning with first order logic representations. Learning algorithms for these models have been developed and they all considered modifications in the entire structure. In a previous work we argued that when the theory is approximately correct the use of techniques from theory revision to just modify the structure in places that failed in classification can be a more adequate choice. To score these modifications and choose the best one the log likelihood was used. However, this function was shown not to be well-suited in the propositional Bayesian classification task and instead the conditional log likelihood should be used. In the present paper, we extend this revision system showing the necessity of using specialization operators even when there are no negative examples. Moreover, the results of a theory modified only in places that are responsible for the misclassification of some examples are compared with the one that was modified in the entire structure using three databases and considering four probabilistic score functions, including conditional log likelihood.
机译:近来,在概率推理与一阶逻辑表示的集成中已经进行了大量工作。已经开发了用于这些模型的学习算法,并且它们都考虑了整个结构的修改。在先前的工作中,我们认为,当理论接近正确时,使用理论修正中的技术来仅修改分类失败的地方的结构可能是更合适的选择。为了对这些修改进行评分并选择最佳修改,使用对数似然法。但是,该函数被证明不适用于命题贝叶斯分类任务,而应使用条件对数似然。在本文中,我们扩展了该修订系统,显示了即使没有负面示例也需要使用专业化运算符的必要性。此外,将仅在导致某些示例错误分类的地方修改的理论结果与使用三个数据库并考虑包括条件对数似然性在内的四个概率评分函数在整个结构中修改的理论结果进行了比较。

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