Questions submitted through the website and answered weekly by Christian Fuccillo. The full archive is available as a downloadable PDF — a growing reference document for anyone working with TriPhase. Have a question? Submit it here.
The shortest version: every fundamental constant of physics can be derived from two numbers you can measure in a lab — the vacuum permittivity (ε₀) and vacuum permeability (μ₀) — using the geometry of three-phase waves. No additional inputs. No fitted parameters.
The standard approach in physics is to measure constants like G (Newton's gravitational constant), α (the fine structure constant), or H₀ (the Hubble constant) and treat them as given facts about the universe. TriPhase asks a different question: why do they have these values? And finds that the answer is geometric — three electromagnetic properties (ε₀, μ₀, and Z₀, which is derived from the first two) form a three-phase system, and the resonance structure of that system dictates every other constant.
The key result that makes this concrete:
Newton's gravitational constant — the weakest force in nature, notoriously mysterious — turns out to be a simple multiple of vacuum permittivity. Why is gravity so weak? Because ε₀ is small and G is proportional to it. The "weakness" of gravity is not a coincidence or a fine-tuning problem. It's geometry.
The same logic applies to the fine structure constant, the Hubble constant, the dark energy equation of state, particle mass ratios, and more. All from ε₀ and μ₀. All with zero fitted parameters.