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A Two-Level Approach to Maximum Entropy Model Computation for Relational Probabilistic Logic Based on Weighted Conditional Impacts

机译:基于加权条件影响的关系概率逻辑的最大熵模型计算的两级方法

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The principle of maximum entropy allows to define the semantics of a knowledge base consisting of a set of probabilistic relational conditionals by a unique model having maximum entropy. Using the concept of a conditional structure of a world, we define the notion of weighted conditional impacts and present a two-level approach for maximum entropy model computation based on them. Once the weighted conditional impact of a knowledge base has been determined, a generalized iterative scaling algorithm is used that fully abstracts from concrete worlds. The weighted conditional impact may be reused when only the quantitative aspects of the knowledge base are changed. As a further extension of previous work, also deterministic conditionals may be present in the knowledge base, and a special treatment of such conditionals reduces the problem size.
机译:最大熵的原理允许通过具有最大熵的唯一模型来定义由一组概率关系条件组成的知识库的语义。使用世界的条件结构的概念,我们定义了加权条件影响的概念,并提出了基于它们的最大熵模型计算的两级方法。一旦确定了知识库的加权条件影响,就可以使用从具体世界中完全抽象出来的广义迭代缩放算法。当仅改变知识库的定量方面时,可以重用加权的条件影响。作为先前工作的进一步扩展,确定性条件条件也可能出现在知识库中,并且对此类条件条件的特殊处理减小了问题的大小。

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