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Merge branch 4.x
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@@ -127,7 +127,7 @@ for fname in images:
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objpoints.append(objp)
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corners2 = cv.cornerSubPix(gray,corners, (11,11), (-1,-1), criteria)
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imgpoints.append(corners)
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imgpoints.append(corners2)
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# Draw and display the corners
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cv.drawChessboardCorners(img, (7,6), corners2, ret)
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@@ -59,7 +59,7 @@ pixels. Then to calculate the rotation and translation, we use the function,
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**cv.solvePnPRansac()**. Once we those transformation matrices, we use them to project our **axis
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points** to the image plane. In simple words, we find the points on image plane corresponding to
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each of (3,0,0),(0,3,0),(0,0,3) in 3D space. Once we get them, we draw lines from the first corner
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to each of these points using our draw() function. Done !!!
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to each of these points using our generateImage() function. Done !!!
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@code{.py}
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for fname in glob.glob('left*.jpg'):
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img = cv.imread(fname)
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@@ -89,9 +89,9 @@ See some results below. Notice that each axis is 3 squares long.:
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### Render a Cube
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If you want to draw a cube, modify the draw() function and axis points as follows.
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If you want to draw a cube, modify the generateImage() function and axis points as follows.
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Modified draw() function:
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Modified generateImage() function:
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@code{.py}
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def draw(img, corners, imgpts):
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imgpts = np.int32(imgpts).reshape(-1,2)
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@@ -14,7 +14,7 @@ So in this chapter, you will learn:
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Apart from OpenCV, Python also provides a module **time** which is helpful in measuring the time of
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execution. Another module **profile** helps to get a detailed report on the code, like how much time
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each function in the code took, how many times the function was called, etc. But, if you are using
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IPython, all these features are integrated in an user-friendly manner. We will see some important
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IPython, all these features are integrated in a user-friendly manner. We will see some important
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ones, and for more details, check links in the **Additional Resources** section.
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Measuring Performance with OpenCV
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@@ -17,7 +17,7 @@ We will see each one of them.
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### 1. Sobel and Scharr Derivatives
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Sobel operators is a joint Gausssian smoothing plus differentiation operation, so it is more
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Sobel operators is a joint Gaussian smoothing plus differentiation operation, so it is more
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resistant to noise. You can specify the direction of derivatives to be taken, vertical or horizontal
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(by the arguments, yorder and xorder respectively). You can also specify the size of kernel by the
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argument ksize. If ksize = -1, a 3x3 Scharr filter is used which gives better results than 3x3 Sobel
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