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In http://talukdar.net/papers/adsorption_ecml09.pdf, Pg. 5,
the monotonically decreasing function
f(x) = log(beta) / log(beta + e^x)
is used in computing
cv = f(H[v]) where H[v] is the entropy of transition probabilities for each node
However, in junto's code, src/main/scala/upenn/junto/graph/Vertex.scala, line 162,
var cv = math.log(beta) / math.log(beta + ent)
instead of
var cv = math.log(beta) / math.log(beta + math.exp(ent))
This discrepancy is resulting in the converged labels to be different when using the paper's formula from using the junto's formula.
Moreover, in src/main/scala/upenn/junto/graph/Vertex.scala, lines (170-178), special handling for the case where jv (dv in paper) is 0. However, if the computation of cv uses the form in paper, this case of jv (or dv) being 0 would not arise.
I am trying to understand why this discrepancy was introduced and what are the implications of the converged labels being different between the two cases.
The text was updated successfully, but these errors were encountered:
In http://talukdar.net/papers/adsorption_ecml09.pdf, Pg. 5,
the monotonically decreasing function
f(x) = log(beta) / log(beta + e^x)
is used in computing
cv = f(H[v]) where H[v] is the entropy of transition probabilities for each node
However, in junto's code, src/main/scala/upenn/junto/graph/Vertex.scala, line 162,
var cv = math.log(beta) / math.log(beta + ent)
instead of
var cv = math.log(beta) / math.log(beta + math.exp(ent))
This discrepancy is resulting in the converged labels to be different when using the paper's formula from using the junto's formula.
Moreover, in src/main/scala/upenn/junto/graph/Vertex.scala, lines (170-178), special handling for the case where jv (dv in paper) is 0. However, if the computation of cv uses the form in paper, this case of jv (or dv) being 0 would not arise.
I am trying to understand why this discrepancy was introduced and what are the implications of the converged labels being different between the two cases.
The text was updated successfully, but these errors were encountered: