蕾丝:集体实体决议的逻辑方法

Meghyn Bienvenu, Gianluca Cima, Víctor Gutiérrez-Basulto
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引用次数: 4

摘要

在本文中,我们重新审视了实体解析问题,并提出了一个新的逻辑框架LACE,它混合了声明性和过程性元素来实现许多理想的属性。我们的方法本质上是声明性的:它利用硬规则和软规则来指定必须或可能合并对实体引用的条件,以及强制结果实例一致性的拒绝约束。然而,重要的是,规则主体是在应用已经“派生”的合并所产生的实例上求值的。正是语义的动态特性使我们能够捕获集体实体解析场景,其中合并可以触发进一步的合并,同时确保每个合并都是合理的。由于拒绝约束限制了哪些合并可以一起执行,我们得到了一个(最大)解的空间,从中我们可以自然地定义某些和可能的合并的概念并查询答案。我们探索了我们的框架的计算特性,并确定了相关决策问题的精确计算复杂性。此外,作为实现我们方法的第一步,我们演示了如何使用答案集编程对各种推理任务进行编码。
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LACE: A Logical Approach to Collective Entity Resolution
In this paper, we revisit the problem of entity resolution and propose a novel, logical framework, LACE, which mixes declarative and procedural elements to achieve a number of desirable properties. Our approach is fundamentally declarative in nature: it utilizes hard and soft rules to specify conditions under which pairs of entity references must or may be merged, together with denial constraints that enforce consistency of the resulting instance. Importantly, however, rule bodies are evaluated on the instance resulting from applying the already 'derived' merges. It is the dynamic nature of our semantics that enables us to capture collective entity resolution scenarios, where merges can trigger further merges, while at the same time ensuring that every merge can be justified. As the denial constraints restrict which merges can be performed together, we obtain a space of (maximal) solutions, from which we can naturally define notions of certain and possible merges and query answers. We explore the computational properties of our framework and determine the precise computational complexity of the relevant decision problems. Furthermore, as a first step towards implementing our approach, we demonstrate how we can encode the various reasoning tasks using answer set programming.
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