The multi-dimensional classification problem is a
generalization of the recently-popularized task of multi-label classification,
where each data instance is associated with multiple class variables. There has
been relatively little research carried out specific to multi-dimensional
classification and, although one of the core goals is similar (modeling
dependencies among classes), there are important differences; namely a higher
number of possible classifications. In this paper we present method for
multi-dimensional classification, drawing from the most relevant multi-label
research, and combining it with important novel developments. Using a fast
method to model the conditional dependence between class variables, we form
super-class partitions and use them to build multi-dimensional learners,
learning each super-class as an ordinary class, and thus explicitly modeling
class dependencies. Additionally, we present a mechanism to deal with the many
class values inherent to super-classes, and thus make learning efficient. To
investigate the effectiveness of this approach we carry out an empirical
evaluation on a range of multi-dimensional datasets, under different evaluation
metrics, and in comparison with high-performing existing multi-dimensional
approaches from the literature. Analysis of results shows that our approach
offers important performance gains over competing methods, while also
exhibiting tractable running time.
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