Column-dimension (Levy) curve of Fragment

Levy curve fragment, which is generated by dividing a line segment into two equal and vertical lines without stopping. I have not found much information about it on the Internet. I only have the following sentence and do not know whether it is related to it:

In 1827, the British plant scientist Brown (R. Brown, 1773-1858) used a microscope to find micro particles walking randomly in the liquid. This phenomenon is called the Brown Movement. Later, scientists studied the Brown Movement in many aspects. On this basis, we established the random process theory. In the 1980s s, people looked at the Brown Movement with a fractal view, and found the internal relationship between the theory of determination and the random theory, in connection with Levy flight.

We found the importance of the stable distribution of Levi (Paul Levy, 1886-1971) and applied it to economics, the Brown Movement, Galaxy distribution, and other fields.

The end of levy fragment is very similar to the English letter C. Its core fragment code is as follows:

static void FractalC(const Vector3& vStart, const Vector3& vEnd, Vector3* pVertices){    pVertices[0] = vStart;    pVertices[3] = vEnd;    pVertices[1].x = (vStart.x + vStart.y + vEnd.x - vEnd.y) / 2;    pVertices[1].y = (vEnd.x + vEnd.y + vStart.y - vStart.x) / 2;    pVertices[1].z = 0.0f;    pVertices[2].x = pVertices[1].x;    pVertices[2].y = pVertices[1].y;    pVertices[2].z = 0.0f;}

In the following post, we will describe the fragment of Levy's levels:

Software: http://files.cnblogs.com/WhyEngine/Fractal.7z

Column-dimension (Levy) curve of Fragment