Fix markdown errors

src/Python/GeometricObjects/Axes.md

@@ -4,4 +4,4 @@ This example shows how to position an vtkAxesActor in 3D. Notice that position a
 done with a user transform.
 
 !!! seealso
-[DisplayCoordinateAxes](../../Visualization/DisplayCoordinateAxes).
+    [DisplayCoordinateAxes](../../Visualization/DisplayCoordinateAxes).

src/Python/GeometricObjects/ColoredLines.md

@@ -3,4 +3,4 @@
 Displays two lines, each with a different color.
 
 !!! seealso
-[LongLine](../LongLine).
+    [LongLine](../LongLine).

src/Python/GeometricObjects/CylinderExample.md

@@ -2,6 +2,7 @@
 
 This example creates a minimal visualization program, demonstrating VTK's basic rendering and pipeline creation.
 
-!!! note This original C++ source code for this example
+!!! note
+    This original C++ source code for this example
 is [here](https://gitlab.kitware.com/vtk/vtk/blob/73465690278158b9e89661cd6aed26bead781378/Examples/Rendering/Cxx/Cylinder.cxx)
 .

src/Python/GeometricObjects/EllipticalCylinder.md

@@ -4,6 +4,6 @@ The example creates an elliptical cross-section and stores it in a vtkPolyData.
 creates an elliptical cylinder by extruding the vtkPolyLine along a vector. The example sets the backface property of
 the vtkActor to show the front and back face of the cylinder.
 
-!!! info "See also"
-[EllipticalCylinderDemo](../EllipticalCylinderDemo) to see the vtkPolyLine and the vector represented as an oriented
+!!! seealso
+    [EllipticalCylinderDemo](../EllipticalCylinderDemo) to see the vtkPolyLine and the vector represented as an oriented
 arrow.

src/Python/GeometricObjects/LongLine.md

@@ -3,4 +3,4 @@
 Connect several points with a line.
 
 !!! seealso
-[ColoredLines](../ColoredLines).
+    [ColoredLines](../ColoredLines).

src/Python/GeometricObjects/OrientedArrow.md

@@ -11,6 +11,6 @@ It demonstrates two different ways to apply the transform:
 
 Switch between the two methods by #defining USER_MATRIX or leaving out the #define.
 
-!!! info "See also"
-Compare this example with [OrientedCylinder](../OrientedCylinder). The transform is different because the cylinder
+!!! seealso
+    Compare this example with [OrientedCylinder](../OrientedCylinder). The transform is different because the cylinder
 height direction is along the y-axis and the arrow height is along the x axis.

src/Python/GeometricObjects/OrientedCylinder.md

@@ -11,6 +11,6 @@ It demonstrates two different ways to apply the transform:
 
 Switch between the two methods by setting USER_MATRIX to **True** or **False**.
 
-!!! info "See also"
-Compare this example with [OrientedArrow](../OrientedArrow). The transform is different because the cylinder height
+!!! seealso
+    Compare this example with [OrientedArrow](../OrientedArrow). The transform is different because the cylinder height
 direction is along the y-axis and the arrow height is along the x axis.

src/Python/GeometricObjects/ParametricObjectsDemo.md

@@ -24,13 +24,16 @@ ParametricSurfaces -w
 
 Will write out a file with no other options enabled called `ParametricObjectsDemo.png`.
 
-!!! Note To really appreciate the complexity of some of these surfaces, select a single surface, and use the
+!!! Note
+    To really appreciate the complexity of some of these surfaces, select a single surface, and use the
 options `-b -n`. Also try specifying wireframe ( toggle "w" on the keyboard) and zooming in and out.
 
-!!! Tip If you color the back face, the three-dimensional orientable surfaces will only show backface coloring inside
+!!! Tip 
+    If you color the back face, the three-dimensional orientable surfaces will only show backface coloring inside
 the surface e.g `ConicSpiral` or `Torus`. For three dimensional non-orientable surfaces; backface coloring is visible
 because of the twisting used to generate these surfaces e.g `Boy` or `Figure8Klein`.
 
-!!! Cite See: [Parametric Equations for Surfaces](http://www.vtk.org/wp-content/uploads/2015/11/ParametricSurfaces.pdf),
+!!! Cite
+    See: [Parametric Equations for Surfaces](http://www.vtk.org/wp-content/uploads/2015/11/ParametricSurfaces.pdf),
 for more information. This paper gives a description of the first fifteen surfaces, including their parametric equations
 and derivatives. Also provided is an example of how to create your own surface, namely the Figure-8 Torus.

src/Python/GeometricObjects/ShrinkCube.md

@@ -2,11 +2,10 @@
 
 Generates a cube using vtkCubeSource, then a shrink filter is applied.
 
-vtkShrinkFilter object shrinks cells composing an arbitrary data set towards their centroid. The centroid of a cell is
-computed as the average position of the cell points. Shrinking results in disconnecting the cells from one another.
+vtkShrinkFilter object shrinks cells composing an arbitrary data set towards their centroid. The centroid of a cell is computed as the average position of the cell points. Shrinking results in disconnecting the cells from one another.
 
 !!! seealso
-[TessellatedBoxSource](../TessellatedBoxSource) generates multiple quads or triangles per side.
+    [TessellatedBoxSource](../TessellatedBoxSource) generates multiple quads or triangles per side.
 
-!!! info See [Figure 5-17](../../../VTKBook/05Chapter5/#Figure%205-17) in [Chapter 5](../../../VTKBook/05Chapter5)
-the [VTK Textbook](../../../VTKBook/01Chapter1).
+!!! info
+    See [Figure 5-17](../../../VTKBook/05Chapter5/#Figure%205-17) in [Chapter 5](../../../VTKBook/05Chapter5) the [VTK Textbook](../../../VTKBook/01Chapter1).

src/Python/GeometricObjects/SourceObjectsDemo.md

@@ -4,5 +4,6 @@ Examples of source objects that procedurally generate polygonal models. These ni
 capability of VTK. From upper left in reading order: sphere, cone, cylinder, cube, plane, text, random point cloud,
 disk (with or without hole), and line source.
 
-!!! info See [Figure 3-26](../../../VTKBook/03Chapter3/#Figure%203-26) in [Chapter 3](../../../VTKBook/03Chapter3)
+!!! info
+    See [Figure 3-26](../../../VTKBook/03Chapter3/#Figure%203-26) in [Chapter 3](../../../VTKBook/03Chapter3)
 the [VTK Textbook](../../../VTKBook/01Chapter1).

src/Python/GeometricObjects/TessellatedBoxSource.md

@@ -4,4 +4,4 @@ Generates a box(cube) using vtkTessellatedBoxSource with 6 sides. The faces of t
 triangles or quads.
 
 !!! seealso
-[Cube](../Cube) generates multiple quads or triangles per side.
+    [Cube](../Cube) generates multiple quads or triangles per side.

src/Python/GeometricObjects/TriangleStrip.md

@@ -4,4 +4,5 @@ The triangle strip is a composite two-dimensional cell consisting of one or more
 triangle strip need not lie in a plane. The triangle strip is defined by an ordered list of n+2 points, where n is the
 number of triangles. The ordering of the points is such that each set of three points defines a triangle.
 
-!!! info See [this wikipedia article](http://en.wikipedia.org/wiki/Triangle_strip) for an explanation.
+!!! info
+    See [this wikipedia article](http://en.wikipedia.org/wiki/Triangle_strip) for an explanation.