Comments (2)
This is due to limited numerical precision, since the elements of w=zeros(..)
in the numerical derivative are evaluated at the very small numbers
w1 = -8.515919680016301e-109
w2 = 8.515919680016301e-109
due to the default gc_dx(x::Number)=cbrt(eps(float(x)))
, and therefore they are ignored when summed with the element of x, resulting numerically in f(w2) == f(w1)
.
By the way, the gradcheck
method now is not even in the library but in test/gradcheck.jl
from autograd.jl.
@CarloLucibello is correct: in the output above, nd is the numerical derivative and d is the derivative computed by the program. Even though the numerical derivative is false due to the numeric error, grad computes d=1/1024 which is the correct result.
I am moving gradcheck, addtest, display and other non-essential functions out of the package to reduce bloat. They are still available as stand-alone utilities in AutoGrad.dir("util") and AutoGrad.dir("test").
from autograd.jl.
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