Geometry Golden

In Athens, the ancient Parthenon temple is an example of a golden rectangle used in architecture. These are examples of golden rectangles in art. Chambered Nautilus is an example of a spiral shape suitable for gold rectangles. The ratio of golden rectangle gold color is called gold color ratio. This is the ratio of length to width, one of the most beautiful rectangles. This rectangle called golden rectangle appears in nature and is used by humans for arts and architecture.

The core concept of this framework is to create a resource allocation map (RAM) using the "golden spiral" ratio. Geometrically, the golden spiral is a logarithmic helix, the growth factor is φ, and the golden ratio is about 1.62. That is, the golden spiral is enlarged by a factor of φ every quarter revolution. The work function is arranged in each square of the RAM. The resources allocated to each function are proportional to the area of ​​the square. Along with the expansion of the gold spiral, the company continues to grow and develop. If the function of the work is increased according to the golden ratio, the spiral and the company will only grow. If the ratio of different functions is not proportional and does not match the golden ratio, the spiral becomes unstable. Unstable RAM may crash the shell and cause the company to fail.

Geometrically, the golden spiral is a logarithmic helix whose growth factor is related to φ. This has Fibonacci sequence (0, 1, 1, 2, 3, 5), 8 13, 11, 34, 55, 89 ...) There are several similar helix approximations, but strictly speaking There is none. It is a golden spiral. These are often confused with gold spirals. For example, the Golden spiral can be approximated starting from a rectangle, the ratio of length to width is the golden ratio. You can then divide the rectangle into rectangles similar to squares and then divide the rectangle in the same way. After continuing the process to perform several steps, the result is that the rectangle is almost completely divided into squares. The corners of these squares can be connected by quadrants. The result is not a true logarithmic spiral, but it approximates a golden spiral.