2007
DOI: 10.1007/978-3-540-75549-4_2
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Mining Bi-sets in Numerical Data

Abstract: Abstract. Thanks to an important research effort the last few years, inductive queries on set patterns and complete solvers which can evaluate them on large 0/1 data sets have been proved extremely useful. However, for many application domains, the raw data is numerical (matrices of real numbers whose dimensions denote objects and properties). Therefore, using efficient 0/1 mining techniques needs for tedious Boolean property encoding phases. This is, e.g., the case, when considering microarray data mining and… Show more

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Cited by 13 publications
(29 citation statements)
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“…In Besson et al (2006), the authors try to identify relevant pattern (bi-sets), which is defined similar to hyperrectangle in this paper, to mine numerical data. A bi-sets pattern is a Cartesian product between X rows and Y columns, in which each element has different numerical values.…”
Section: Data Descriptive Mining and Rectangle Coveringmentioning
confidence: 99%
“…In Besson et al (2006), the authors try to identify relevant pattern (bi-sets), which is defined similar to hyperrectangle in this paper, to mine numerical data. A bi-sets pattern is a Cartesian product between X rows and Y columns, in which each element has different numerical values.…”
Section: Data Descriptive Mining and Rectangle Coveringmentioning
confidence: 99%
“…Usually, the efficient algorithms for enumerating CTV biclusters of ones from binary data are based on the monotonicity and anti-monotonicity properties [12]. In fact, we do not know any efficient algorithm for this task that is not based on these properties.…”
Section: Maximality and Monotonicitymentioning
confidence: 99%
“…A bicluster of similar values in a numerical object‐attribute data‐table is usually defined95–97 as a pair consisting of an inclusion‐maximal set of objects and an inclusion‐maximal set of attributes having similar values for the objects. Such a pair can be represented as an inclusion‐maximal rectangle in the numerical table, modulo rows and columns permutations.…”
Section: Relationships Of Fca To Models Of Knowledge Representation Amentioning
confidence: 99%