I am not a Bayesian. In the non-Bayesian case you would use SUR to model both
equations simultaneously. If both use the exact same matrix of data, X
(i.e., the value are numerically absolutely identical), then SUR will
collapse to OLS. In that sense you get a "combined" estimate using SUR that
resp
Hi,
I have a question regarding the modeling methodology of the following problem:
* I have two data sets {X_i,y_i} {X_i,z_i}, i=1..N,
where y_i = f(X_i) + i.i.d. Gaussian noise
and z_i = g(X_i) + i.i.d. Gaussian noise
* I apply bayesian linear regression to each of them and obtain
p(y|X
Dear all,
My name is Pedro Latorre Carmona and I work at the Computer Languages
and Systems Department of the Jaume I University in Castellon (Spain).
I get in contact with you because I am currently working in the
development of feature selection methods for "multi-output" regression
datase
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