Reputation: 26803
In [3]: f1 = rand(100000)
In [5]: f2 = rand(100000)
# Obvious method:
In [12]: timeit fmin = np.amin((f1, f2), axis=0); fmax = np.amax((f1, f2), axis=0)
10 loops, best of 3: 59.2 ms per loop
In [13]: timeit fmin, fmax = np.sort((f1, f2), axis=0)
10 loops, best of 3: 30.8 ms per loop
In [14]: timeit fmin = np.where(f2 < f1, f2, f1); fmax = np.where(f2 < f1, f1, f2)
100 loops, best of 3: 5.73 ms per loop
In [36]: f1 = rand(1000,100,100)
In [37]: f2 = rand(1000,100,100)
In [39]: timeit fmin = np.amin((f1, f2), axis=0); fmax = np.amax((f1, f2), axis=0)
1 loops, best of 3: 6.13 s per loop
In [40]: timeit fmin, fmax = np.sort((f1, f2), axis=0)
1 loops, best of 3: 3.3 s per loop
In [41]: timeit fmin = np.where(f2 < f1, f2, f1); fmax = np.where(f2 < f1, f1, f2)
1 loops, best of 3: 617 ms per loop
Like, maybe there's a way to do both where
commands in one step with 2 returns?
Why isn't amin
implemented the same way as where
, if it's so much faster?
Upvotes: 4
Views: 267
Reputation: 11420
Use numpy's built in element-wise maximum
and minimum
- they are faster than where
.
The notes in the numpy docs for maximum confirm this:
Equivalent to np.where(x1 > x2, x1, x2), but faster and does proper broadcasting.
The line you would want for your first test would be something like:
fmin = np.minimum(f1, f2); fmax = np.maximum(f1, f2)
My own results show this to be quite a bit faster. Note that minimum
and maximum
will work on any n-dimensional array as long as the two arguments are the same shape.
Using amax 3.506
Using sort 1.830
Using where 0.635
Using numpy maximum, minimum 0.178
Upvotes: 5