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Merge branch 4.x

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This commit is contained in:
Alexander Smorkalov
2024-09-10 10:15:22 +03:00
parent 99bc88c259 79faf857d9
commit b574db2cff
26 changed files with 237 additions and 204 deletions
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doc/tutorials/imgproc/imgtrans/remap/remap.markdown
+4 -4
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@@ -45,7 +45,7 @@ Theory
![](images/Remap_Tutorial_Theory_0.jpg)
observe how the red circle changes positions with respect to x (considering \f$x\f$ the horizontal
observe how the red circle changes positions with respect to \f$x\f$ (considering \f$x\f$ the horizontal
direction):
![](images/Remap_Tutorial_Theory_1.jpg)
@@ -62,19 +62,19 @@ Code
- Wait for the user to exit the program
@add_toggle_cpp
- The tutorial code's is shown lines below. You can also download it from
- The tutorial code is shown lines below. You can also download it from
[here](https://github.com/opencv/opencv/tree/5.x/samples/cpp/tutorial_code/ImgTrans/Remap_Demo.cpp)
@include samples/cpp/tutorial_code/ImgTrans/Remap_Demo.cpp
@end_toggle
@add_toggle_java
- The tutorial code's is shown lines below. You can also download it from
- The tutorial code is shown lines below. You can also download it from
[here](https://github.com/opencv/opencv/tree/5.x/samples/java/tutorial_code/ImgTrans/remap/RemapDemo.java)
@include samples/java/tutorial_code/ImgTrans/remap/RemapDemo.java
@end_toggle
@add_toggle_python
- The tutorial code's is shown lines below. You can also download it from
- The tutorial code is shown lines below. You can also download it from
[here](https://github.com/opencv/opencv/tree/5.x/samples/python/tutorial_code/ImgTrans/remap/Remap_Demo.py)
@include samples/python/tutorial_code/ImgTrans/remap/Remap_Demo.py
@end_toggle
doc/tutorials/imgproc/imgtrans/warp_affine/warp_affine.markdown
+1 -1
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@@ -72,7 +72,7 @@ Theory
-# We mentioned that an Affine Transformation is basically a **relation**
between two images. The information about this relation can come, roughly, in two ways:
-# We know both \f$X\f$ and T and we also know that they are related. Then our task is to find \f$M\f$
-# 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$M\f$
-# 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
for \f$M\f$ may be explicit (i.e. have the 2-by-3 matrix) or it can come as a geometric relation
between points.