Dimensions of space: Translational and rotational model

Introduction

In this video, we delve into the fascinating concept of dimensions in space as explained by Dr. Heike Bielek from In2Infinity. By examining the translational and rotational models, we will gain a deeper understanding of how dimensions are created. This exploration will provide insights into the fundamental building blocks of the universe and the interconnectedness of geometrical shapes.

Understanding Dimensions and the Translational Model

When we typically envision three-dimensional space, we imagine the x, y, and z axes forming a cube. However, at its core, the zero-dimensional space (0D) exists as an infinitesimally small point, relating directly to the singularity from which the universe originated.

Moving from this point, translation occurs, and the dot splits into two, representing infinite positive and negative numbers on the number line. As this line moves, it creates a one-dimensional (1D) space, possessing length but no thickness.

Expanding further, the line can move in another direction, creating a two-dimensional (2D) plane with both length and width. Each point on this plane can be defined by two vectors, resulting in a 2D space.

Rotation and the Creation of Spheres

By rotating the plane, a circle is formed, encompassing all other shapes within it. This circular shape represents 2D space extending into the third dimension. When a circle rotates, it transcends into three-dimensional (3D) space, giving rise to a sphere. The rotational model serves as a visual representation of how the universe operates, with celestial bodies rotating around one another.

Exploring the Octahedron and Sacred Geometry

Besides the translational and rotational models, another crucial element in understanding dimensions is sacred geometry. One of the most renowned symbols in sacred geometry is the Seed of Life, created by overlapping circles. This formation of circles results in six points, eventually forming a hexagon when connected.

In the context of 3D space, the Seed of Life’s rotations result in the creation of an octahedron. The interconnected lines in this shape form a 3D cross, with distinct angles of 90-degrees between them. Coincidentally, the octahedron is one of the five Platonic solids and frequently appears in the atomic structure of noble gases.

Connecting the Models and Shapes

Understanding the relationships between the translational, rotational, and sacred geometry models allows us to see how the octahedron can fit within the cubic structure. This connection demonstrates the versatility and interconnectedness of geometric shapes and their potential to be encompassed within spheres.

Conclusion

The exploration of dimensions through the translational and rotational models, along with sacred geometry, provides a glimpse into the intricate nature of the universe. From the infinitesimally small to the vast expanse of space, the concepts covered shed light on the fundamental structure of our reality. By integrating these models and shapes, we gain a deeper appreciation for the intricate connections that underpin the fabric of our existence.