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No. First of all, GLM doesn't in any way modify anything on the independent variable side.https://www.statalist.org/forums/forum/general-stata-discussion/general/1314729-understanding-glm-link-log
But it is also not equivalent to log-transforming the dependent variable. If you log transform the independent variable you are estimating a model that says:
E(log y) = b0 + b1X1 + ...
In particular, this kind of model cannot be used if y can be zero or negative, because then log y is undefined.
When you use GLM with the log link, you are estimating a model that says:
log(E(y)) = b0 + b1X + ...
Note that this kind of model can still be applied when y takes on zero or negative values, though the model necessarily constrains E(y) to be positive.
[In the above, E denotes expectation.]
IM
No. First of all, GLM doesn't in any way modify anything on the independent variable side.https://www.statalist.org/forums/forum/general-stata-discussion/general/1314729-understanding-glm-link-log
But it is also not equivalent to log-transforming the dependent variable. If you log transform the independent variable you are estimating a model that says:
E(log y) = b0 + b1X1 + ...
In particular, this kind of model cannot be used if y can be zero or negative, because then log y is undefined.
When you use GLM with the log link, you are estimating a model that says:
log(E(y)) = b0 + b1X + ...
Note that this kind of model can still be applied when y takes on zero or negative values, though the model necessarily constrains E(y) to be positive.
[In the above, E denotes expectation.]
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y = b0*x^b1
не является линейной по параметрам👁
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MS
y = b0*x^b1
не является линейной по параметрамA
👁
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PU
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