Mining Compressed Repetitive Gapped Sequential Patterns Efficiently

TL;DR

This paper introduces CRGSgrow, an efficient algorithm for compressing and summarizing repetitive gapped sequential patterns in sequence databases, addressing the challenge of large pattern sets at low support thresholds.

Contribution

It proposes a novel two-step approach with pruning and pattern checking strategies to efficiently identify representative repetitive gapped sequential patterns.

Findings

CRGSgrow outperforms existing methods in efficiency.

The algorithm effectively reduces pattern set size.

Empirical results confirm its scalability and effectiveness.

Abstract

Mining frequent sequential patterns from sequence databases has been a central research topic in data mining and various efficient mining sequential patterns algorithms have been proposed and studied. Recently, in many problem domains (e.g, program execution traces), a novel sequential pattern mining research, called mining repetitive gapped sequential patterns, has attracted the attention of many researchers, considering not only the repetition of sequential pattern in different sequences but also the repetition within a sequence is more meaningful than the general sequential pattern mining which only captures occurrences in different sequences. However, the number of repetitive gapped sequential patterns generated by even these closed mining algorithms may be too large to understand for users, especially when support threshold is low. In this paper, we propose and study the problem of compressing repetitive gapped sequential patterns. Inspired by the ideas of summarizing frequent itemsets, RPglobal, we develop an algorithm, CRGSgrow (Compressing Repetitive Gapped Sequential pattern grow), including an efficient pruning strategy, SyncScan, and an efficient representative pattern checking scheme, -dominate sequential pattern checking. The CRGSgrow is a two-step approach: in the first step, we obtain all closed repetitive sequential patterns as the candidate set of representative repetitive sequential patterns, and at the same time get the most of representative repetitive sequential patterns; in the second step, we only spend a little time in finding the remaining the representative patterns from the candidate set. An empirical study with both real and synthetic data sets clearly shows that the CRGSgrow has good performance.