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Ordinal regression

About: Ordinal regression is a research topic. Over the lifetime, 1879 publications have been published within this topic receiving 65431 citations.


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Journal ArticleDOI
TL;DR: The ordinal classification procedure as discussed by the authors is used for the prediction of a response (or outcome) as a result of knowledge of the levels of one or more independent predictor variables, such as weight, blood pressure, and serum cholesterol.
Abstract: Classification procedures are useful for the prediction of a response (or outcome) as a result of knowledge of the levels of one or more independent (or predictor) variables. The procedure is said to classify the (possibly multivariate) observation to a level of the response variable. An example might be the prediction of whether an individual will be well, suffer a nonfatal heart attack, or suffer a fatal heart attack. This prediction might be made on the basis of the levels of various independent variables, such as weight, blood pressure, and serum cholesterol, to name a few. The three response categories of the aforementioned example are ordinal. An example of three nonordered response categories might be as follows: well, death from heart attack, and death from cancer. There is some recent interest in ordinal classification procedures. It is reasonable to assume that, when the response variable is ordinal, inclusion of ordinality in the classification model to be estimated should improve mode...

34 citations

Journal ArticleDOI
TL;DR: This paper partially embraces the decomposition idea and proposes the Deep and Ordinal Ensemble Learning with Two Groups Classification (DOEL2groups) for age prediction, and suggests to regard the age class at the boundary of original two age groups as another age group and this modified version is named the DOEL3groups.
Abstract: Some recent work treats age estimation as an ordinal ranking task and decomposes it into multiple binary classifications. However, a theoretical defect lies in this type of methods: the ignorance of possible contradictions in individual ranking results. In this paper, we partially embrace the decomposition idea and propose the Deep and Ordinal Ensemble Learning with Two Groups Classification (DOEL2groups) for age prediction. An important advantage of our approach is that it theoretically allows the prediction even when the contradictory cases occur. The proposed method is characterized by a deep and ordinal ensemble and a two-stage aggregation strategy. Specifically, we first set up the ensemble based on Convolutional Neural Network (CNN) techniques, while the ordinal relationship is implicitly constructed among its base learners. Each base learner will classify the target face into one of two specific age groups. After achieving probability predictions of different age groups, then we make aggregation by transforming them into counting value distributions of whole age classes and getting the final age estimation from their votes. Moreover, to further improve the estimation performance, we suggest to regard the age class at the boundary of original two age groups as another age group and this modified version is named the Deep and Ordinal Ensemble Learning with Three Groups Classification (DOEL3groups). Effectiveness of this new grouping scheme is validated in theory and practice. Finally, we evaluate the proposed two ensemble methods on controlled and wild aging databases, and both of them produce competitive results. Note that the DOEL3groups shows the state-of-the-art performance in most cases.

34 citations

Journal ArticleDOI
TL;DR: A natural extension of the well-known proportional odds model for non-crisp ordinal regression problems, in which the underlying latent variable is not necessarily restricted to the class of linear models (by using kernel methods).

34 citations

Book ChapterDOI
23 Apr 1997
TL;DR: A set of alternative discretization methods are described and, based on the experimental results, the need for a search-based approach to choose the best method is justified and the accuracy benefits of adding misclassification costs are revealed.
Abstract: We present a methodology that enables the use of classification algorithms on regression tasks. We implement this method in system RECLA that transforms a regression problem into a classification one and then uses an existent classification system to solve this new problem. The transformation consists of mapping a continuous variable into an ordinal variable by grouping its values into an appropriate set of intervals. We use misclassification costs as a means to reflect the implicit ordering among the ordinal values of the new variable. We describe a set of alternative discretization methods and, based on our experimental results, justify the need for a search-based approach to choose the best method. Our experimental results confirm the validity of our search-based approach to class discretization, and reveal the accuracy benefits of adding misclassification costs.

34 citations

Journal ArticleDOI
TL;DR: A new method for supervised discretization based on interval distances by using a novel concept of neighbourhood in the target's space that takes into consideration the order of the class attribute, when this exists, so that it can be used with ordinal discrete classes as well as continuous classes in the case of regression problems.
Abstract: This article introduces a new method for supervised discretization based on interval distances by using a novel concept of neighbourhood in the target's space. The method proposed takes into consideration the order of the class attribute, when this exists, so that it can be used with ordinal discrete classes as well as continuous classes, in the case of regression problems. The method has proved to be very efficient in terms of accuracy and faster than the most commonly supervised discretization methods used in the literature. It is illustrated through several examples and a comparison with other standard discretization methods is performed for three public data sets by using two different learning tasks: a decision tree algorithm and SVM for regression.

34 citations


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Performance
Metrics
No. of papers in the topic in previous years
YearPapers
2023102
2022191
202188
202093
201979
201873