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The Structural Affinity Method for Solving the Raven's Progressive Matrices Test for Intelligence

机译:求解乌鸦智能矩阵智能的结构亲和力方法

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Graphical models offer techniques for capturing the structure of many problems in real-world domains and provide means for representation, interpretation, and inference. The modeling framework provides tools for discovering rules for solving problems by exploring structural relationships. We present the Structural Affinity method that uses graphical models for first learning and subsequently recognizing the pattern for solving problems on the Raven's Progressive Matrices Test of general human intelligence. Recently there has been considerable work on computational models of addressing the Raven's test using various representations ranging from fractals to symbolic structures. In contrast, our method uses Markov Random Fields parameterized by affinity factors to discover the structure in the geometric analogy problems and induce the rules of Carpenter et al.'s cognitive model of problem-solving on the Raven's Progressive Matrices Test. We provide a computational account that first learns the structure of a Raven's problem and then predicts the solution by computing the probability of the correct answer by recognizing patterns corresponding to Carpenter et al.'s rules. We demonstrate that the performance of our model on the Standard Raven Progressive Matrices is comparable with existing state of the art models.
机译:图形模型提供了捕获现实世界域中许多问题的结构的技术,并为表示,解释和推理提供手段。建模框架提供了通过探索结构关系来发现解决问题的规则的工具。我们介绍了使用图形模型的结构亲和力方法,以便首次学习,随后认识到求解乌鸦的渐进式矩阵的问题的模式。最近,在使用从分形到象征结构的各种表示来解决乌鸦的测试的计算模型是相当大的。相比之下,我们的方法使用带有关联因子的Markov随机字段,以发现几何类比问题的结构,并诱导Carpenter等人的规则。在Raven的渐进矩阵测试中解决问题的认知模型。我们提供了一个计算账户,首先了解乌鸦的问题的结构,然后通过识别与Carpenter等人对应的模式来计算正确答案的概率来预测解决方案。我们证明我们在标准乌鸦逐行矩阵上的模型的性能与现有的现有技术相当。

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