Other than L1 or L2? Even among both what distance is the most interesting one.
fromPILimportImagefromcollectionsimportCounterimportmatplotlib.pyplotaspltdefopenImage(filePath):returnImage.open(filePath).convert('L')im1=openImage('Wiener_Filtering-001.png')im1Pixels=im1.load()im2=openImage('Wiener_Filtering-002.png')im2Pixels=im2.load()differences=[]forminrange(im1.size[0]):forninrange(im1.size[1]):difference=im1Pixels[m,n]-im2Pixels[m,n]differences+=[difference]differencesCounter=Counter(differences)X=range(min(differencesCounter),max(differencesCounter)+1)Y=[differencesCounter.get(x,0)forxinX]# Shows a Gaussian centered in 0.# How to deduce common parameter used to generate this Gaussian? Can verify with the source code in #10 or if the value looks like an integer.plt.title('Number of occurrences per difference value')plt.xlabel('Difference value')plt.ylabel('Number of occurrences')plt.plot(X,Y)plt.show()# Identical result as `rmsdiff`.print((sum([(difference**2)*differencesCounter[difference]fordifferenceindifferencesCounter])/(im1.size[0]*im1.size[1]))**0.5)
Other than L1 or L2? Even among both what distance is the most interesting one.
```py
from PIL import Image
from collections import Counter
import matplotlib.pyplot as plt
def openImage(filePath):
return Image.open(filePath).convert('L')
im1 = openImage('Wiener_Filtering-001.png')
im1Pixels = im1.load()
im2 = openImage('Wiener_Filtering-002.png')
im2Pixels = im2.load()
differences = []
for m in range(im1.size[0]):
for n in range(im1.size[1]):
difference = im1Pixels[m, n] - im2Pixels[m, n]
differences += [difference]
differencesCounter = Counter(differences)
X = range(min(differencesCounter), max(differencesCounter) + 1)
Y = [differencesCounter.get(x, 0) for x in X]
# Shows a Gaussian centered in 0.
# How to deduce common parameter used to generate this Gaussian? Can verify with the source code in #10 or if the value looks like an integer.
plt.title('Number of occurrences per difference value')
plt.xlabel('Difference value')
plt.ylabel('Number of occurrences')
plt.plot(X, Y)
plt.show()
# Identical result as `rmsdiff`.
print((sum([(difference ** 2) * differencesCounter[difference] for difference in differencesCounter]) / (im1.size[0] * im1.size[1])) ** 0.5)
```

Related to #10.
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Other than L1 or L2? Even among both what distance is the most interesting one.
Related to #10.
If know the PRNU, then can just compute the correlation with the estimated one. Could be investigated in #25 for instance.