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Merge branch 4.x
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@@ -1220,7 +1220,7 @@
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title={RANSAC for Dummies With examples using the RANSAC toolbox for Matlab \& Octave and more...},
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author={Marco Zuliani},
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year={2014},
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url = {https://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.475.1243&rep=rep1&type=pdf}
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url = {http://www.marcozuliani.com/docs/RANSAC4Dummies.pdf}
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}
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@inproceedings{forstner1987fast,
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title={A fast operator for detection and precise location of distincs points, corners and center of circular features},
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@@ -45,7 +45,7 @@ Theory
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observe how the red circle changes positions with respect to x (considering \f$x\f$ the horizontal
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observe how the red circle changes positions with respect to \f$x\f$ (considering \f$x\f$ the horizontal
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direction):
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@@ -62,19 +62,19 @@ Code
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- Wait for the user to exit the program
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@add_toggle_cpp
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- The tutorial code's is shown lines below. You can also download it from
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- The tutorial code is shown lines below. You can also download it from
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[here](https://github.com/opencv/opencv/tree/5.x/samples/cpp/tutorial_code/ImgTrans/Remap_Demo.cpp)
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@include samples/cpp/tutorial_code/ImgTrans/Remap_Demo.cpp
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@end_toggle
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@add_toggle_java
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- The tutorial code's is shown lines below. You can also download it from
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- The tutorial code is shown lines below. You can also download it from
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[here](https://github.com/opencv/opencv/tree/5.x/samples/java/tutorial_code/ImgTrans/remap/RemapDemo.java)
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@include samples/java/tutorial_code/ImgTrans/remap/RemapDemo.java
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@end_toggle
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@add_toggle_python
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- The tutorial code's is shown lines below. You can also download it from
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- The tutorial code is shown lines below. You can also download it from
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[here](https://github.com/opencv/opencv/tree/5.x/samples/python/tutorial_code/ImgTrans/remap/Remap_Demo.py)
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@include samples/python/tutorial_code/ImgTrans/remap/Remap_Demo.py
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@end_toggle
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@@ -72,7 +72,7 @@ Theory
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-# We mentioned that an Affine Transformation is basically a **relation**
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between two images. The information about this relation can come, roughly, in two ways:
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-# We know both \f$X\f$ and T and we also know that they are related. Then our task is to find \f$M\f$
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-# We know both \f$X\f$ and \f$T\f$ and we also know that they are related. Then our task is to find \f$M\f$
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-# We know \f$M\f$ and \f$X\f$. To obtain \f$T\f$ we only need to apply \f$T = M \cdot X\f$. Our information
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for \f$M\f$ may be explicit (i.e. have the 2-by-3 matrix) or it can come as a geometric relation
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between points.
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@@ -586,7 +586,6 @@ Following options can be used to change installation layout for common scenarios
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| `BUILD_JAVA` | _ON_ | Enable Java wrappers build. Java SDK and Ant must be installed. |
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| `BUILD_FAT_JAVA_LIB` | _ON_ (for static Android builds) | Build single _opencv_java_ dynamic library containing all library functionality bundled with Java bindings. |
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| `BUILD_opencv_python3` | _ON_ | Build python3 bindings. Python with development files and numpy must be installed. |
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| `CAROTENE_NEON_ARCH` | '(auto)' | Switch NEON Arch for Carotene. If it sets nothing, it will be auto-detected. If it sets 8, ARMv8(and later) is used. Otherwise, ARMv7 is used. |
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TODO: need separate tutorials covering bindings builds
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