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Merge pull request #511 from ankit-maverick/resample
Resampling of nD arrays
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@@ -3,6 +3,7 @@ from ._regionprops import regionprops, perimeter
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from ._structural_similarity import structural_similarity
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from ._polygon import approximate_polygon, subdivide_polygon
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from .fit import LineModel, CircleModel, EllipseModel, ransac
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from ._sum_blocks import sum_blocks
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__all__ = ['find_contours',
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@@ -14,4 +15,5 @@ __all__ = ['find_contours',
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'LineModel',
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'CircleModel',
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'EllipseModel',
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'ransac']
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'ransac',
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'sum_blocks']
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@@ -0,0 +1,38 @@
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def sum_blocks(array, factors):
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"""Sums the elements in blocks of integer factors and pads the original
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array with zeroes if the dimensions are not perfectly divisible by factors.
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This function is different from resize and rescale in transform._warps in
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the sense that they use interpolation to upsample or downsample on a 2D
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array, while this function performs only dawnsampling but on any
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n-dimensional array and returns the sum of elements in a block of size
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factors in the original array.
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Parameters
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----------
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array : ndarray
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Input n-dimensional array.
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factors: tuple
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Tuple containing integer values representing block length along each
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axis.
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Returns
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-------
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array : ndarray
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Downsampled array with same number of dimensions as that of input
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array.
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Example
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-------
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>>> a = np.arange(15).reshape(3, 5)
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>>> a
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array([[ 0, 1, 2, 3, 4],
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[ 5, 6, 7, 8, 9],
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[10, 11, 12, 13, 14]])
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>>> sum_blocks(a, (2,3))
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array([[21, 24],
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[33, 27]])
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"""
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from ..transform._warps import _downsample
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return _downsample(array, factors)
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@@ -0,0 +1,16 @@
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import numpy as np
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from numpy.testing import assert_array_equal
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from skimage.measure._sum_blocks import sum_blocks
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def test_downsample_sum_blocks():
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"""Verifying downsampling of an array with expected result in sum mode"""
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image1 = np.arange(4*6).reshape(4, 6)
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out1 = sum_blocks(image1, (2, 3))
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expected1 = np.array([[ 24, 42],
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[ 96, 114]])
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assert_array_equal(expected1, out1)
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image2 = np.arange(5*8).reshape(5, 8)
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out2 = sum_blocks(image2, (3, 3))
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expected2 = np.array([[ 81, 108, 87],
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[174, 192, 138]])
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assert_array_equal(expected2, out2)
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@@ -9,7 +9,7 @@ from ._geometric import (warp, warp_coords, estimate_transform,
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SimilarityTransform, AffineTransform,
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ProjectiveTransform, PolynomialTransform,
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PiecewiseAffineTransform)
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from ._warps import swirl, resize, rotate, rescale
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from ._warps import swirl, resize, rotate, rescale, downscale_local_means
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from .pyramids import (pyramid_reduce, pyramid_expand,
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pyramid_gaussian, pyramid_laplacian)
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@@ -40,6 +40,7 @@ __all__ = ['hough_circle',
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'resize',
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'rotate',
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'rescale',
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'downscale_local_means',
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'pyramid_reduce',
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'pyramid_expand',
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'pyramid_gaussian',
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@@ -1,11 +1,19 @@
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import numpy as np
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from scipy import ndimage
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from ._geometric import warp, SimilarityTransform, AffineTransform
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from skimage.util.shape import view_as_blocks, _pad_asymmetric_zeros
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def resize(image, output_shape, order=1, mode='constant', cval=0.):
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"""Resize image to match a certain size.
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Resize performs interpolation to upsample or downsample 2D arrays. For
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downsampling any n-dimensional array by performing arithmetic sum or
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arithmetic mean, see measure._sum_blocks.sum_blocks and
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transform._warps.downscale_local_means respectively.
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Parameters
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----------
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image : ndarray
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@@ -87,6 +95,11 @@ def resize(image, output_shape, order=1, mode='constant', cval=0.):
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def rescale(image, scale, order=1, mode='constant', cval=0.):
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"""Scale image by a certain factor.
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Rescale performs interpolation to upsample or downsample 2D arrays. For
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downsampling any n-dimensional array by performing arithmetic sum or
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arithmetic mean, see measure._sum_blocks.sum_blocks and
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transform._warps.downscale_local_means respectively.
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Parameters
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----------
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image : ndarray
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@@ -283,3 +296,90 @@ def swirl(image, center=None, strength=1, radius=100, rotation=0,
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return warp(image, _swirl_mapping, map_args=warp_args,
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output_shape=output_shape,
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order=order, mode=mode, cval=cval)
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def _downsample(array, factors, sum=True):
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"""Performs downsampling with integer factors.
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Parameters
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----------
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array : ndarray
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Input n-dimensional array.
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factors: tuple
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Tuple containing downsampling factor along each axis.
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sum : bool
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If True, downsampled element is the sum of its corresponding
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constituent elements in the input array. Default is True.
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Returns
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-------
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array : ndarray
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Downsampled array with same number of dimensions as that of input
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array.
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"""
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pad_size = []
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if len(factors) != array.ndim:
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raise ValueError("'factors' must have the same length "
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"as 'array.shape'")
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else:
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for i in range(len(factors)):
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if array.shape[i] % factors[i] != 0:
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pad_size.append(factors[i] - (array.shape[i] % factors[i]))
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else:
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pad_size.append(0)
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for i in range(len(pad_size)):
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array = _pad_asymmetric_zeros(array, pad_size[i], i)
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out = view_as_blocks(array, factors)
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block_shape = out.shape
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if sum:
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for i in range(len(block_shape) // 2):
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out = out.sum(-1)
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else:
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for i in range(len(block_shape) // 2):
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out = out.mean(-1)
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return out
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def downscale_local_means(array, factors):
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"""Downsamples the array in blocks of input integer factors after padding
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the original array with zeroes if the dimensions are not perfectly
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divisible by factors and replaces it with mean i.e. average value.
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This function is different from resize and rescale in the sense that they
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use interpolation to upsample or downsample on a 2D array, while this
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function performs only dawnsampling but on any n-dimensional array and
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returns the arithmetic mean of elements in a block of size factors in the
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original array.
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Parameters
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----------
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array : ndarray
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Input n-dimensional array.
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factors: tuple
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Tuple containing integer values representing block length along each
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axis.
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Returns
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-------
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array : ndarray
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Downsampled array with same number of dimensions as that of input
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array.
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Example
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-------
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>>> a = np.arange(15).reshape(3, 5)
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>>> a
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array([[ 0, 1, 2, 3, 4],
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[ 5, 6, 7, 8, 9],
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[10, 11, 12, 13, 14]])
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>>> downscale_local_means(a, (2,3))
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array([[3.5, 4.],
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[5.5, 4.5]])
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"""
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return _downsample(array, factors, False)
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@@ -1,11 +1,12 @@
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from numpy.testing import assert_array_almost_equal, run_module_suite
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from numpy.testing import assert_array_almost_equal, run_module_suite, assert_array_equal
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import numpy as np
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from scipy.ndimage import map_coordinates
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from skimage.transform import (warp, warp_coords, rotate, resize, rescale,
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AffineTransform,
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ProjectiveTransform,
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SimilarityTransform)
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SimilarityTransform,
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downscale_local_means)
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from skimage import transform as tf, data, img_as_float
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from skimage.color import rgb2gray
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@@ -194,5 +195,19 @@ def test_warp_coords_example():
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map_coordinates(image[:, :, 0], coords[:2])
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def test_downscale_local_means():
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"""Verifying downsampling of an array with expected result in mean mode"""
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image1 = np.arange(4*6).reshape(4, 6)
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out1 = downscale_local_means(image1, (2, 3))
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expected1 = np.array([[ 4., 7.],
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[ 16., 19.]])
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assert_array_equal(expected1, out1)
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image2 = np.arange(5*8).reshape(5, 8)
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out2 = downscale_local_means(image2, (4, 5))
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expected2 = np.array([[ 14. , 10.8],
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[ 8.5, 5.7]])
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assert_array_equal(expected2, out2)
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if __name__ == "__main__":
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run_module_suite()
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@@ -230,3 +230,15 @@ def view_as_windows(arr_in, window_shape):
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arr_out = as_strided(arr_in, shape=new_shape, strides=new_strides)
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return arr_out
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def _pad_asymmetric_zeros(arr, pad_amt, axis=-1):
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"""Pads `arr` with zeros by `pad_amt` along specified `axis`"""
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if axis == -1:
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axis = arr.ndim - 1
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zeroshape = tuple([x if i != axis else pad_amt
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for (i, x) in enumerate(arr.shape)])
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return np.concatenate((arr, np.zeros(zeroshape, dtype=arr.dtype)),
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axis=axis)
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