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An efficient reasoning method on logic programming using partial evaluation in vector spaces

机译:在矢量空间中使用部分评估的逻辑编程有效推理方法

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In this paper, we introduce methods of encoding propositional logic programs in vector spaces. Interpretations are represented by vectors and programs are represented by matrices. The least model of a definite program is computed by multiplying an interpretation vector and a program matrix. To optimize computation in vector spaces, we provide a method of partial evaluation of programs using linear algebra. Partial evaluation is done by unfolding rules in a program, and it is realized in a vector space by multiplying program matrices. We perform experiments using artificial data and real data, and show that partial evaluation has the potential for realizing efficient computation of huge scale of programs in vector spaces.
机译:在本文中,我们介绍了在向量空间中编码命题逻辑程序的方法。 解释由vector和程序表示由矩阵表示。 通过将解释矢量和节目矩阵乘以乘以确定程序的最小模型。 为了优化矢量空间中的计算,我们提供了一种使用线性代数来部分评估程序的方法。 部分评估是通过在程序中展开的规则来完成的,并且它通过乘以程序矩阵在向量空间中实现。 我们使用人工数据和实际数据执行实验,并表明部分评估具有实现在向量空间中的大规模节目的有效计算的可能性。

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