Why nothing with mass can ever reach c – A geometric explanation from the Panvitalistic Theory
One of the most mysterious and counter-intuitive concepts in physics is the speed of light. Why is there an ultimate speed limit? Why can only massless particles reach it? And why does nothing with mass ever manage to go faster?
The Panvitalistic Theory offers a surprisingly simple and geometric answer.
Imagine a Right-Angled Triangle
Consider a right-angled triangle. By definition, one angle is exactly 90° — the angle between the adjacent side (Ankathete) and the opposite side (Gegenkathete).
Now look at the second angle — the one between the adjacent side and the hypotenuse. This angle can get very close to 90°, but it can never actually reach 90°.
Why? Because the moment it reaches exactly 90°, the hypotenuse becomes parallel to the adjacent side. The triangle collapses. There is no longer any area, no “thickness”, and no longitudinal component left.
This simple geometric fact is the key to understanding the speed of light in the Panvitalistic Theory.
Light Speed as the Definition of the Right Angle
In the PVT, the speed of light is not primarily a speed in the usual sense (L/T). It is the geometric expression of perfect orthogonality — the maximum possible right angle (90°) between two directions in physical reality.
- When the angle is less than 90°, a real triangle exists. There is a longitudinal component. The object has mass.
- When the angle reaches exactly 90°, the triangle collapses into a straight line. There is no longitudinal component anymore. The motion is purely transversal. The object is massless and moves at the maximum areal velocity .
This is why only massless “objects” (photons, gluons, etc.) can reach the speed of light. Any object with mass must necessarily have at least a tiny deviation from 90° — and therefore can never quite reach c.
The Earth as a Macroscopic Example
The same principle explains one of the most remarkable results of the PVT:
The numerical value of the speed of light can be derived directly from the geometry of the rotating Earth:
where is the equatorial diameter and TEarth is one sidereal day (86400 seconds by definition).
At the equator, the rotation is at maximum orthogonality (90°) to the axis of rotation. The areal velocity swept out by the equatorial radius reaches its geometric maximum. Light, being the fastest possible transversal disturbance that preserves volume invariance (δV=0), propagates exactly at this areal velocity relative to the rotating Earth frame.
If you move away from the equator toward the poles, the effective angle becomes smaller than 90°. A “triangle” with the rotation axis appears again — and mass-like behavior emerges.
This is why the relation c=D2/(2π⋅TEarth) is not a coincidence. It is the direct geometric expression of the right angle in the Earth’s rotating reference frame.
Why Nothing with Mass Can Reach c
Mass in the PVT is simply the longitudinal component that appears whenever the angle deviates from perfect 90°. The closer the angle gets to 90°, the smaller the mass becomes. At exactly 90°, the mass vanishes completely and only pure transversal propagation remains.
Therefore, the speed of light is not an arbitrary speed limit imposed by nature. It is the geometric boundary at which the concept of a triangle (and thus of mass) ceases to exist.
It marks the transition from “having a longitudinal component” to “being purely transversal”.
Summary
- Light speed is the physical realization of the right angle (90°).
- Mass exists only as long as there is a deviation from 90°.
- At exactly 90°, the triangle collapses — mass disappears and only light-like propagation remains.
This geometric picture removes much of the mystery surrounding the speed of light. It is no longer a strange cosmic speed limit. It is a direct consequence of the fact that physical reality is built from volumes and angles, not from independent space and time.