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Recursive partitioning is a statistical method for multivariable analysis. Recursive partitioning creates a decision tree that strives to correctly classify members of the population by splitting it into sub-populations based on several dichotomous independent variables. The process is termed recursive because each sub-population may in turn be split an indefinite number of times until the splitting process terminates after a particular stopping criterion is reached. Recursive partitioning methods have been developed since the 1980s. Well known methods of recursive partitioning include Ross Quinlan's ID3 algorithm and its successors, C4.5 and C5.0 and Classification and Regression Trees. Ensemble learning methods such as Random Forests help to overcome a common criticism of these methods - their vulnerability to overfitting of the data - by employing different algorithms and combining their output in some way. This article focuses on recursive partitioning for medical diagnostic tests, but the technique has far wider applications. See decision tree. As compared to regression analysis, which creates a formula that health care providers can use to calculate the probability that a patient has a disease, recursive partition creates a rule such as 'If a patient has finding x, y, or z they probably have disease q'. A variation is 'Cox linear recursive partitioning'.〔 == Advantages and disadvantages == Compared to other multivariable methods, recursive partitioning has advantages and disadvantages. *Advantages are: * *Generates clinically more intuitive models that do not require the user to perform calculations. * *Allows varying prioritizing of misclassifications in order to create a decision rule that has more sensitivity or specificity. * *May be more accurate. *Disadvantages are: * * Does not work well for continuous variables * * May overfit data. 抄文引用元・出典: フリー百科事典『 ウィキペディア（Wikipedia）』 ■ウィキペディアで「Recursive partitioning」の詳細全文を読む スポンサード リンク
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