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sk1p avatar sk1p commented on July 17, 2024

I also stumbled on this.

The shape is now [ky, kx, scanY, scanX] making the diffraction patterns the fastest data to access according to C-ordering.

Actually, it is the other way around: in numpy, the rightmost axis is the fastest to access. You can easily check this using the strides attribute on the array, or even by benchmarking:

>>> image0.strides  # image0 from your code snippet above, applied to some sample data
(143654400, 74820)

This means, between each pixel in image0, we need to jump 74820 bytes in the input data. In case of fast access, this should be a number corresponding to the dtype, for example 4 for float32 data.

>>> b = np.random.randn(128, 128, 128, 128)
>>> b.strides
(16777216, 131072, 1024, 8)

%timeit np.copy(b[..., 0, 0])  # on my system: 534 µs ± 25.8 µs per loop (mean ± std. dev. of 7 runs, 1000 loops each)
>>> b[..., 0, 0].strides
(16777216, 131072)

%timeit np.copy(b[0, 0, ...])  # on my system: 7.02 µs ± 1.14 µs per loop (mean ± std. dev. of 7 runs, 100000 loops each)
>>> b[0, 0, ...].strides
(1024, 8)

Or, from your example above, compare the timing of np.copy(data[:, :, 0, 0]) with np.copy(data[0, 0, ...]). The np.copy is needed to actually evaluate the performance - without it, numpy just creates a view into the memory map, without accessing the underlying data.

So sadly, in this new format, while it is fast to access all scan positions for a single pixel of a diffraction pattern, accessing a whole diffraction pattern is very expensive.

from openncem.

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