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Mining predicate rules without minimum support threshold
Author(s) -
Hafiz Ishfaq Ahmad,
Alex Tze Hiang Sim,
Syed Mazhar Ali Shah,
Mohammad Abrar,
Asma Gul
Publication year - 2021
Publication title -
maǧallaẗ al-kuwayt li-l-ʿulūm
Language(s) - English
Resource type - Journals
eISSN - 2307-4116
pISSN - 2307-4108
DOI - 10.48129/kjs.v48i4.9782
Subject(s) - association rule learning , computer science , rule of inference , predicate (mathematical logic) , data mining , associative property , inference , property (philosophy) , predicate logic , measure (data warehouse) , artificial intelligence , algorithm , mathematics , philosophy , epistemology , pure mathematics , description logic , programming language
Association rule mining (ARM) is used for discovering frequent itemsets for interesting relationships of associative and correlative behaviors within the data. This gives new insights of great value, both commercial and academic. The traditional ARM techniques discover interesting association rules based on a predefined minimum support threshold. However, there is no known standard of an exact definition of minimum support and providing an inappropriate minimum support value may result in missing important rules. In addition, most of the rules discovered by these traditional ARM techniques refer to already known knowledge. To address these limitations of the minimum support threshold in ARM techniques, this study proposes an algorithm to mine interesting association rules without minimum support using predicate logic and a property of a proposed interestingness measure (g measure). The algorithm scans the database and uses g measure’s property to search for interesting combinations. The selected combinations are mapped to pseudo-implications and inference rules of logic are used on the pseudo-implications to produce and validate the predicate rules. Experimental results of the proposed technique show better performance against state-of-the-art classification techniques, and reliable predicate rules are discovered based on the reliability differences of the presence and absence of the rule’s consequence.

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