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The values on which recommendations are ranked, and the result of the
estimatePreference method, are actually elements in the reconstruction of the
0/1 input matrix P. The values are typically between 0 and 1, but need not be
in practice.
It may be more intuitive to limit the output to the range (0,1) by passing the
result through the logistic function 1/(1+e^-x). In practice we would need to
apply the logistic function to some function of x, like 5(x-0.5) in order to
scale it appropriately.
This would not affect relative rank of recommendations. It would affect the
actual values.
Original issue reported on code.google.com by srowen@myrrix.com on 31 Aug 2012 at 2:59
The text was updated successfully, but these errors were encountered:
This idea is (kind of) superseded by efforts to add in side information via a
log-linear model. This would make the result less understandable, I believe.
Original comment by srowen@myrrix.com on 8 Oct 2012 at 12:49
Original issue reported on code.google.com by
srowen@myrrix.com
on 31 Aug 2012 at 2:59The text was updated successfully, but these errors were encountered: