This example shows how to compute multi-block local binary pattern (MB-LBP) features as well as how to visualize them.
The features are calculated similarly to local binary patterns (LBPs), except that summed blocks are used instead of individual pixel values.
MB-LBP is an extension of LBP that can be computed on multiple scales in constant time using the integral image. 9 equally-sized rectangles are used to compute a feature. For each rectangle, the sum of the pixel intensities is computed. Comparisons of these sums to that of the central rectangle determine the feature, similarly to LBP (See LBP).
First, we generate an image to illustrate the functioning of MB-LBP: consider a (9, 9) rectangle and divide it into (3, 3) block, upon which we then apply MB-LBP.
from __future__ import print_function from skimage.feature import multiblock_lbp import numpy as np from numpy.testing import assert_equal from skimage.transform import integral_image # Create test matrix where first and fifth rectangles starting # from top left clockwise have greater value than the central one. test_img = np.zeros((9, 9), dtype='uint8') test_img[3:6, 3:6] = 1 test_img[:3, :3] = 50 test_img[6:, 6:] = 50 # First and fifth bits should be filled. This correct value will # be compared to the computed one. correct_answer = 0b10001000 int_img = integral_image(test_img) lbp_code = multiblock_lbp(int_img, 0, 0, 3, 3) assert_equal(correct_answer, lbp_code)
Now let’s apply the operator to a real image and see how the visualization works.
from skimage import data from matplotlib import pyplot as plt from skimage.feature import draw_multiblock_lbp test_img = data.coins() int_img = integral_image(test_img) lbp_code = multiblock_lbp(int_img, 0, 0, 90, 90) img = draw_multiblock_lbp(test_img, 0, 0, 90, 90, lbp_code=lbp_code, alpha=0.5) plt.imshow(img, interpolation='nearest') plt.show()
On the above plot we see the result of computing a MB-LBP and visualization of the computed feature. The rectangles that have less intensities’ sum than the central rectangle are marked in cyan. The ones that have higher intensity values are marked in white. The central rectangle is left untouched.
Total running time of the script: ( 0 minutes 0.054 seconds)