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Thus, maximal itemsets are unsuitable for association rule mining from frequent itemsets.
It is a lossy compression in the sense that all subsets of maximal itemsets are also frequent, but the support value of each subset itemset is not known.
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Three different sets of maximal frequent itemsets are extracted based on cleave property of an instance.
These maximal frequent itemsets are used as features and the intersection of instance and feature are filled according to similarity function.
Closed frequent and maximal frequent itemsets are two concise classes of itemsets which could be used to produced some valuable knowledge in a more controlled and efficient way as described in this paper.
Having low cardinality, maximal itemsets can be used to reproduce all the frequent itemsets.
For this category, several algorithms have been proposed, among them, we can mention close algorithm, Pascal, etc. Mining maximal itemsets An itemset is maximal frequent if none of its immediate supersets is frequent.
Such itemsets are referred as frequent itemsets.
And the remaining (C_{k }) itemsets are used for finding frequent (k+1) itemsets (large itemsets).
The frequent itemsets are shown in Fig. 8.
In the first subtask, all frequent itemsets are generated.
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