β Beta Hypothesis

The Beta Hypothesis reconstructs relativistic kinematics — time dilation, length contraction, relativistic energy — from one local rule: a single wave, propagating at speed c on a fiber bundle, split between an observable direction and an internal periodic one. Lorentz invariance is not assumed. It follows as a consequence.

The structure is a bundle of the form D¹ × S¹: a one-dimensional observable base carrying a compact internal circle at every point. What we perceive as rest mass is internal vibration; what we perceive as motion and kinetic energy is the same vibration, partly redirected along the base.

Why Beta?

Most approaches take the Lorentz transformations as given and build outward from them. Beta inverts the logic: it starts from a single geometric constraint and asks how much of relativistic kinematics can be recovered as a consequence, rather than assumed. The constraint comes first; the familiar physics comes out the other end — and, in ongoing work, so do spin and electric charge.

Three Key Ideas

One vibration, two readings

Rest energy and relativistic energy are not separate quantities linked by a formula — they are the same internal vibration, measured in two different frames.

Mass from geometry

Rest mass is the frequency of an internal mode on a compact circle: m₀ = h/(cλ₀). Not an external parameter, not a Higgs coupling — a geometric fact.

Lorentz as consequence, not axiom

The Lorentz transformations emerge as the only way different observers, each using their own internal clock, can describe the same bundle consistently.

Latest Publication

Beta Hypothesis

Relativistic Kinematics as an Effect of a Geometric Constraint

Independent research by Alessandro Venca. Deposited on Zenodo for public priority; under submission to a peer-reviewed journal.

View publications and DOI links

Scientific Discussion

This site presents ongoing theoretical work for scientific discussion, critical review, and comparison with related literature. The framework is offered as a foundational reformulation, not a claim of new predictions — its honest limits are stated openly. Feedback, objections, and pointers to related work are genuinely welcome.

Contact

Alessandro Venca
Independent researcher based in Switzerland

Email: venca.alessandro@proton.me