About my channel background :

The image itself is based on Penrose tiling of the plane which is projected onto the Riemann Sphere. :)

If you have no idea what does it mean I wrote this short explanation for you: in mathematics, the Riemann sphere is a way of extending the plane of complex numbers with one additional point at infinity, in a way that makes expressions such as 1 / 0 = infinity well-behaved and useful, In complex analysis, the Riemann sphere facilitates an elegant theory of meromorphic functions.

The Penrose tiling means a non-periodic tiling of the plane generated by an aperiodic set of prototiles named after Sir Roger Penrose and that has many remarkable properties, most notably: 1. ) It is nonperiodic, (i.e it lacks any translational symmetry), more informally, a shifted copy will never match the original exactly. 2. ) Any finite region in a tiling appears infinitely many times in that tiling and, in fact, in any other tiling. 3. ) It shows the quasicrystal-frame: implemented as a physical structure a Penrose tiling will produce Bragg diffraction; the diffractogram reveals both the underlying fivefold symmetry and the long range order.