I've a 2-Dim array containing the residual sum of squares of a given fit (unimportant here).
RSS[i,j] = np.sum((spectrum_theo - sp_exp_int) ** 2)
I would like to find the matrix element with the minimum value AND its position (i,j) in the matrix. Find the minimum element is OK:
RSS_min = RSS[RSS != 0].min()
but for the index, I've tried:
ij_min = np.where(RSS == RSS_min)
which gives me:
ij_min = (array([3]), array([20]))
I would like to obtain instead:
ij_min = (3,20)
If I try :
ij_min = RSS.argmin()
I obtain:
ij_min = 0,
which is a wrong result.
Does it exist a function, in Scipy or elsewhere, that can do it? I've searched on the web, but I've found answers leading only with 1-Dim arrays, not 2- or N-Dim.
Thanks!
The easiest fix based on what you have right now would just be to extract the elements from the array as a final step:
# ij_min = (array([3]), array([20]))
ij_min = np.where(RSS == RSS_min)
ij_min = tuple([i.item() for i in ij_min])
You can combine argmin
with unravel_index
.
For example, here's an array RSS
:
In [123]: np.random.seed(123456)
In [124]: RSS = np.random.randint(0, 99, size=(5, 8))
In [125]: RSS
Out[125]:
array([[65, 49, 56, 43, 43, 91, 32, 87],
[36, 8, 74, 10, 12, 75, 20, 47],
[50, 86, 34, 14, 70, 42, 66, 47],
[68, 94, 45, 87, 84, 84, 45, 69],
[87, 36, 75, 35, 93, 39, 16, 60]])
Use argmin
(which returns an integer that is the index in the flattened array), and then pass that to unravel_index
along with the shape of RSS
to convert the index of the flattened array into the indices of the 2D array:
In [126]: ij_min = np.unravel_index(RSS.argmin(), RSS.shape)
In [127]: ij_min
Out[127]: (1, 1)
ij_min
itself can be used as an index into RSS
to get the minimum value:
In [128]: RSS_min = RSS[ij_min]
In [129]: RSS_min
Out[129]: 8
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