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Oct
19
asked Constructing multilevel regression design matrix
Aug
21
comment Estimating maximum predictive power in noisy data
Bayes error is the right theoretical view, but as noted we cannot know this in real data. There are approaches that try to estimate the noise ceiling from real data, e.g., Quantifying variability in neural responses and its application for the validation of model predictions. Network. 2004. Hsu A, Borst A, Theunissen FE.[link] (ahsu.psychol.ucl.ac.uk/ahsu/papers/quantifying_variability.PDF)
Aug
21
accepted Estimating maximum predictive power in noisy data
Aug
20
awarded  Tumbleweed
Aug
13
asked Estimating maximum predictive power in noisy data
May
20
comment Transformations of input variables to linearize a regression function
Mapping to the cluster mean (numeric) is one possibility. Mapping to cluster ID (discrete category) is another.
May
18
revised Transformations of input variables to linearize a regression function
corrected spelling
May
18
comment Transformations of input variables to linearize a regression function
The terminology may differ between fields; for example, interaction terms could be thought of as 2nd order terms in a Volterra series expansion, which is a nonlinear transformation of the inputs. The response is modeled as a linear combination of the output of the nonlinear basis functions.
May
18
awarded  Editor
May
18
comment Transformations of input variables to linearize a regression function
agreed, I clarified the question asking for any specific examples used in practice
May
18
revised Transformations of input variables to linearize a regression function
clarify question
May
18
asked Transformations of input variables to linearize a regression function
May
17
asked Standard error of parameter estimates in regularized regression
Nov
28
awarded  Scholar
Nov
28
accepted Multiple comparisons for parameter significance in a sparse high dimensional regression model
Nov
7
awarded  Supporter
Nov
1
awarded  Student
Nov
1
asked Multiple comparisons for parameter significance in a sparse high dimensional regression model