Documentation: added corrections suggested by Meekohi

avanindra · Feb 8, 2014 · a3074f2 · a3074f2
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diff --git a/docs/sphinx/rst/dependencies/external_libs.rst b/docs/sphinx/rst/dependencies/external_libs.rst
@@ -4,7 +4,7 @@ dependencies
 
 OpenMVG library uses the git submodule idea to make its repository lighter.
 
-Here the list of the libraries used through the submodule concept:
+Here are the libraries used through the submodule concept:
 
 
 .. toctree::

diff --git a/docs/sphinx/rst/dependencies/osi_clp.rst b/docs/sphinx/rst/dependencies/osi_clp.rst
@@ -8,7 +8,7 @@ USAGE
 
 openMVG uses the [OSI]_ and the [CLP]_ solver in order to solve linear programs [LP]_.
 
-CLP has been choosen because it iq known to support problems of up to 1.5 million constraints [CLP FAQ]_.
+CLP has been choosen because it is known to support problems of up to 1.5 million constraints [CLP FAQ]_.
 
 [LPSOLVE]_ have been tested but tests shown that it is less reliable (sometimes, there is no convergence to a solution).
 

diff --git a/docs/sphinx/rst/openMVG/image/image.rst b/docs/sphinx/rst/openMVG/image/image.rst
@@ -18,7 +18,7 @@ Single channel image:
 * a 8-bit gray image: ``Image<unsigned char>``
 * a 32-bit gray image: ``Image<double>``
 
-Multiple channels image: (In order to ease usage for color images some types are already available to handle RGB and RGBA images)
+Multichannel image: (In order to ease usage for color images some types are already available to handle RGB and RGBA images)
 
 * a 8-bit RGB image: ``Image<RGBColor> <=> Image<Rgb<unsigned char> >``
 * a 8-bit RGBA image: ``Image<RGBAColor> <=> Image<Rgba<unsigned char> >``

diff --git a/docs/sphinx/rst/openMVG/multiview/multiview.rst b/docs/sphinx/rst/openMVG/multiview/multiview.rst
@@ -67,15 +67,15 @@ OpenMVG implementation follows the DLT (Direct Linear Transform) explained in [H
 Fundamental matrix:
 ---------------------
 
-The fundamental matrix is a relation between two images viewing the same scene where points
-projection are visible in the two images. Given a point correspondence between two views :math:`(x_i,x'_i)`:
+The fundamental matrix is a relation between two images viewing the same scene where those point's
+projections are visible in the two images. Given a point correspondence between two views :math:`(x_i,x'_i)`:
 
 We obtain the following relation:
 
 .. math:: x'^T_i Fx_i = 0
 
 :math:`F` is the (3 x 3) Fundamental matrix, it puts in relation a point x to a line where belong the projection of the 3D X point.
-:math:`l'_i = Fx_i` designq the epipolar line on which the point :math:`x'_i` could be.
+:math:`l'_i = Fx_i` designs the epipolar line on which the point :math:`x'_i` could be.
 The relation :math:`x'^T_i Fx_i = 0` exists for all corresponding point belonging to a stereo pair.
 
 .. figure:: fundamentalMatrix.png