1996
DOI: 10.1080/03610919608813332
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Some computational aspects of a distance—based model for prediction

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Cited by 42 publications
(31 citation statements)
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“…Bereziki, polinomio ortogonalen gaineko erregresioaren baliokidea da [9] baldin eta erabilitako distantzia δ ij = (z i − z j ) 1/2 bada p = 1 izanik. [3,10] lanetan ikus daitezke emaitza osagarriak. Horretaz gain, aldagaien aukeraketarako F testaren parekoa den distantzietan oinarritutako testa [11] proposatu zen.…”
Section: Erregresioaunclassified
“…Bereziki, polinomio ortogonalen gaineko erregresioaren baliokidea da [9] baldin eta erabilitako distantzia δ ij = (z i − z j ) 1/2 bada p = 1 izanik. [3,10] lanetan ikus daitezke emaitza osagarriak. Horretaz gain, aldagaien aukeraketarako F testaren parekoa den distantzietan oinarritutako testa [11] proposatu zen.…”
Section: Erregresioaunclassified
“…2.1 Distance-based linear model: definition and results DB-LM was introduced by Cuadras (1989) and has been developed in Cuadras and Arenas (1990), Cuadras et al (1996), , Esteve et al (2009) and Boj et al (2010). Here we recall its main concepts, as given in these articles, where the reader is referred to for more details and proofs.…”
Section: Review Of Db-lm and Glmmentioning
confidence: 99%
“…Based on the metric version of MDS, Cuadras (1989) introduced the distance-based linear model (DB-LM), later extended by Cuadras and Arenas (1990) and Cuadras et al (1996). They assume that for a set of individuals an interindividual distances matrix is available, as well as the value of a continuous response variable for each individual.…”
Section: Introductionmentioning
confidence: 99%
“…For instance, Cuadras et al (1996) use the Principal Coordinates Euclidean configuration, X = U ·Λ, obtained from the eigendecomposition G = U · Λ 2 · U ′ . This version of DBR amounts to performing a Principal Components Regression (PCR) (see, e.g., Jolliffe 2002).…”
Section: Distance Based Regressionmentioning
confidence: 99%
“…Distance-Based Regression (DBR) (see Cuadras 1989, Cuadras & Arenas 1990, Cuadras et al 1996) is a method for predicting a numerical response y from a set z of both numerical and categorical predictors. The name of the procedure originates in the fact that it involves a metric in the space of predictors, d( · , · ), which must be Euclidean in the sense of Multidimensional Scaling (see Section 2).…”
Section: Introductionmentioning
confidence: 99%