Infinity and Zero of coordinates (T inf)
The First Spatial Theorem explores how infinity manifests in individual coordinate values, particularly through the lens of circular geometry. This theorem demonstrates that points at infinite coordinates have special relationships with the origin (zero), creating a fundamental duality in spatial systems.
In circular geometry, as a point moves toward infinity along a coordinate axis, it approaches a state that connects back to the origin. This creates a topological structure where infinity and zero are intimately related through the geometry of the circle.