In this chapter, we introduced decision trees as a particular kind of classifier. The basic idea behind their concept is that a decision process can become sequential by using splitting nodes, where, according to the sample, a branch is chosen until we reach a final leaf. In order to build such a tree, the concept of impurity was introduced; starting from a complete dataset, our goal is to find a split point that creates two distinct sets that should share the minimum number of features and, at the end of the process, should be associated with a single target class. The complexity of a tree depends on the intrinsic purity—in other words, when it's always easy to determine a feature that best separates a set, the depth will be lower. However, in many cases, this is almost impossible, so the resulting tree needs many intermediate nodes to reduce the impurity...
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