In multivariable model-building interactions between two continuous predictors are often ignored. If considered, the most popular approach is to assume linearity for both variables and test the multiplicative interaction term for significance. However, the model may fit poorly if one or both of the main effects is non-linear. Fractional polynomials (Royston & Altman 1994, Sauerbrei & Royston 1999) have been proposed for investigating main effects of predictors for possible non-linearity. With the multivariable fractional polynomial procedure (MFP), selection of variables and simultaneous determination of functional relationships are possible. If the main effects of two continuous variables derived by MFP include non-linear functions...
The standard Cox proportional hazards model has been extended by functionally describable interactio...
Fractional polynomials (FP) have been shown to be much more flexible than polynomials for fitting co...
used to test for the presence of interactions. When an interaction term is composed of correlated va...
There is increasing interest in the medical world in the possibility of tailoring treatment to the i...
The multivariable fractional polynomial (MFP) procedure combines variable selection with a function ...
This article reviews Multivariable Model-building: A Pragmatic Approach to Regression Analysis Based...
Imprecise theories do not give enough guidelines for empirical analyses. A paradigmatic shift from l...
Second-order polynomial models have been used extensively to approximate the relationship between a ...
Interaction effect is an important scientific interest for many areas of research. Common approach f...
Spline functions provide a useful and flexible basis for modeling relationships with continuous pred...
Abstract—The multivariate polynomial model provides an effec-tive way to describe complex nonlinear ...
Issues in the detection and interpretation of interaction effects between quantitative variables in ...
In multiple regression Y ~ β0 + β1X1 + β2X2 + β3X1 X2 + ɛ., ...
Mendelian randomization, the use of genetic variants as instrumental variables (IV), can test for an...
P(enalized)-splines and fractional polynomials (FPs) have emerged as powerful smoothing techniques w...
The standard Cox proportional hazards model has been extended by functionally describable interactio...
Fractional polynomials (FP) have been shown to be much more flexible than polynomials for fitting co...
used to test for the presence of interactions. When an interaction term is composed of correlated va...
There is increasing interest in the medical world in the possibility of tailoring treatment to the i...
The multivariable fractional polynomial (MFP) procedure combines variable selection with a function ...
This article reviews Multivariable Model-building: A Pragmatic Approach to Regression Analysis Based...
Imprecise theories do not give enough guidelines for empirical analyses. A paradigmatic shift from l...
Second-order polynomial models have been used extensively to approximate the relationship between a ...
Interaction effect is an important scientific interest for many areas of research. Common approach f...
Spline functions provide a useful and flexible basis for modeling relationships with continuous pred...
Abstract—The multivariate polynomial model provides an effec-tive way to describe complex nonlinear ...
Issues in the detection and interpretation of interaction effects between quantitative variables in ...
In multiple regression Y ~ β0 + β1X1 + β2X2 + β3X1 X2 + ɛ., ...
Mendelian randomization, the use of genetic variants as instrumental variables (IV), can test for an...
P(enalized)-splines and fractional polynomials (FPs) have emerged as powerful smoothing techniques w...
The standard Cox proportional hazards model has been extended by functionally describable interactio...
Fractional polynomials (FP) have been shown to be much more flexible than polynomials for fitting co...
used to test for the presence of interactions. When an interaction term is composed of correlated va...