Analysis of completeness of laboratory assignment algorithm by abstract reduction systems theory

M. Noto, M. Kurihara, A. Ohuchi
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引用次数: 1

Abstract

A laboratory assignment algorithm is a procedure that assigns each of the m students to one of the n laboratories. In this paper, we prove the completeness (i.e., termination and confluence) of the algorithm by using the abstract reduction systems theory. Termination guarantees that the computation will not proceed indefinitely, and confluence guarantees that the computational result is unique even in the presence of indeterminacy.
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用抽象约简系统理论分析实验室分配算法的完备性
实验室分配算法是将m名学生分配到n个实验室中的一个的过程。本文利用抽象约简系统理论证明了该算法的完备性(即终止性和合流性)。终止保证了计算不会无限地进行,汇合保证了即使存在不确定性,计算结果也是唯一的。
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