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October 5, 2021 19:03
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Sobel filter in Python for edge detection 🐍
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from PIL import Image | |
import math | |
path = "peru.jpeg" # Your image path | |
img = Image.open(path) | |
newimg = Image.new("RGB", (width, height), "white") | |
for x in range(1, width-1): # ignore the edge pixels for simplicity (1 to width-1) | |
for y in range(1, height-1): # ignore edge pixels for simplicity (1 to height-1) | |
# initialise Gx to 0 and Gy to 0 for every pixel | |
Gx = 0 | |
Gy = 0 | |
# top left pixel | |
p = img.getpixel((x-1, y-1)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
# intensity ranges from 0 to 765 (255 * 3) | |
intensity = r + g + b | |
# accumulate the value into Gx, and Gy | |
Gx += -intensity | |
Gy += -intensity | |
# remaining left column | |
p = img.getpixel((x-1, y)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
Gx += -2 * (r + g + b) | |
p = img.getpixel((x-1, y+1)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
Gx += -(r + g + b) | |
Gy += (r + g + b) | |
# middle pixels | |
p = img.getpixel((x, y-1)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
Gy += -2 * (r + g + b) | |
p = img.getpixel((x, y+1)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
Gy += 2 * (r + g + b) | |
# right column | |
p = img.getpixel((x+1, y-1)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
Gx += (r + g + b) | |
Gy += -(r + g + b) | |
p = img.getpixel((x+1, y)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
Gx += 2 * (r + g + b) | |
p = img.getpixel((x+1, y+1)) | |
r = p[0] | |
g = p[1] | |
b = p[2] | |
Gx += (r + g + b) | |
Gy += (r + g + b) | |
# calculate the length of the gradient (Pythagorean theorem) | |
length = math.sqrt((Gx * Gx) + (Gy * Gy)) | |
# normalise the length of gradient to the range 0 to 255 | |
length = length / 4328 * 255 | |
length = int(length) | |
# draw the length in the edge image | |
#newpixel = img.putpixel((length,length,length)) | |
newimg.putpixel((x,y),(length,length,length)) |
@danilo-bc this is because to normalize with the max value of G = (sum(GxGx) + sum(GyGy))**0.5 is where C = [765,765,765], G = array([4327.49350086])
ar1 = np.matrix([[-1,0,1],[-2,0,2],[-1,0,1]])
ar2 = np.matrix([[1,2,1],[0,0,0],[-1,-2,-1]])
Gx = np.array(ar1C)
Gy = np.array(ar2C)
G = (sum(GxGx) + sum(GyGy))**0.5
Thanks @rafaeldjsm, after these years I got a better understanding of the issue, but it's great that you've come to solve that mystery :)
That said, the original author could append your explanation to the gist, or at least have the value be precalculated with your steps.
Cheers!
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Hi, I'm looking to do something similar to this and your gist happened to pop up in google search. The only line I don't understand is line 85. Where does 4238 come from? Something to do with image size? Instead of length, I'd call it either magnitude or module (as far as I understand).
Also, is this the recommended way to operate in RGB images? I've seen a lot of material on Greyscale, but none yet on any color space.
Thanks for sharing.