Polyhedra. Laboratory work No. 2.
At this stage, our task is to understand the spatial detail (SD) and the dynamic component of spatial structures. You can join the lab work and other research, as described in the article Activities of the Institute.
SD + control of this space is the mutual interaction of our consciousness with space. In meditation, we find out how much we can control it. This mutual control allows us to better understand ourselves, our spatial structure and the space in which we live. The work will help to understand how our consciousness works and how its throughput increases due to detail and dynamics.
For what purpose:
This work contributes to the development of three- dimensional consciousness. The point of meditation is to control the space inside the polyhedron. By training this kind of dynamic structure management, we develop the flexibility of the mind, the ability to see complex cause-and-effect relationships, and the ability to manage structures, which we can later use to favorably shape the space and events in our lives. Thus, working with polyhedra, you will solve your life questions.
The theme of the new special course “Wizards” is the magic of sensory signs (information about this course will soon appear on the website). In order to work with sensory signs, you need to learn how to manage the space of a polyhedron, have a good command of spatial detail, and develop three-dimensional thinking.
Detailed instructions on how to meditate
The work will take place with a change in the structure of the polyhedron, with the flow of energies.
In the video, see an example: three variants of the topology of Platonic solids.
Each week, one polyhedron is offered for meditation.
We explore ourselves and the space of the polyhedron. First, we use the polyhedron (tetrahedron) to denote some local space. We build a tetrahedron with our spatial imagination and set ourselves the task of changing, folding, wrapping it, and so on, that is, changing its structure and energy flows in all possible ways.
The same polyhedron should be viewed in different projections, and internal relationships should be viewed.
