What is time? Unified Informational Theory begins with a simple reversal: time is not the stage on which physical events happen. Time is the result of physical events becoming written into reality. The theory separates information into three sectors: Iₚₒₜ → Idist + Idisp Iₚₒₜ is unrealized potential information: possible distinctions before they become physical record. Idist is distinguished information: structure, mass, motion, phase, memory, and measurable history. Idisp is dispersed information: the entropic cost paid when a possible distinction becomes real. From this, linear time is defined as a thermodynamic registration ratio: dt* = dIdist / dIdisp = kB ln (2) · dIdist / dS This is the central move. Time is not assumed first and then used to describe change. Instead, time is produced when distinguishable information is registered against the entropy, that is trying to disperse it. When this dimensionless ratio is read as local clock-rate capacity: χ = dτ / dt the familiar relativistic factors appear as capacity laws. For motion: χᵥ = √ (1 − v²/c²) and for a Schwarzschild gravitational field: χg = √ (1 − 2GM/ (rc²) ) Special relativity and general relativity are therefore read as two projections of the same principle: motion consumes directional writing capacity, while mass consumes radial writing capacity. The move from clock-rate to phase-time is not an arbitrary addition. Every massive carrier already contains an internal Compton clock: ωC = mc²/ℏ so its phase satisfies: dφ = ωC dτ Since local physical time is written as dτ = χdt, the observed phase-writing rate is: dφ/dt = ωCχ The clock-rate factor therefore has a natural phase completion: Ξ = χe^ (−iφ) The force structure is then written as a gradient of this unified phase-time field: F_φ = −Eₛcale ∇Ξ Expanding the gradient separates two branches: a clock-rate branch from ∇χ and a phase branch from ∇φ. The first gives inertia, gravity, diffusion, thermodynamic flow, and horizon behavior. The second gives coherent phase transport and gauge structure. In this sense, the familiar sectors of physics are not separate starting points. They are projections, limits, or subdomains of one phase-time gradient field. The geometry is the two-sphere realization picture. An outer sphere represents potential information. An inner sphere represents information already written into physical history. Their boundary is the present: the interface where potential becomes record. Because this boundary is a Riemann surface, quantum physics describes the potential side at the complex plane, while relativity describes the realized side. Phase-time is the interface between them, before becoming linear time, after measurement transferes the information to the realized sphere. Electromagnetism appears when phase transport on this interface is written as a U (1) connection: Dφ = dφ − (q/ℏ) A F = dA The electromagnetic field is then the curvature of phase transport, not a separate ingredient added by hand. Matter is modeled as a complex phase-time carrier. Einstein’s rest-energy scale is completed as an internal complex phase energy: E_φ = mc²e^ (−iφ) The real projection carries the mass-energy branch; the imaginary projection carries coherent phase structure. In this reading, mass is closed Compton circulation, charge is U (1) holonomy, spin is spinorial closure, color is internal SU (3) orientation, and flavor is a stable complex phase time resonance possibility. The weak interaction is interpreted as a local rewrite event when time briefly and locally runs backwards. A realized configuration can be erased from one temporal orientation and rewritten into another, with an entropy barrier: Bₑff = ΔSᵣewrite / kB pᵣewrite ∼ e^ (−Bₑff) Electroweak structure arises when the phase fiber and the two-state temporal rewrite doublet share the same interface: U (1) Y transports the pre-rotation phase fiber, SU (2) transports the rewrite doublet, and electromagnetism appears as the unbroken post-rotation phase branch. The strong interaction is read as internal phase-time closure. Color corresponds to confined internal phase orientations, with baryonic closure represented by: e^ (iφ₁) + e^ (iφ₂) + e^ (iφ₃) = 0 Confinement is the restoring response when this closed internal phase structure is disturbed. The framework also points to an empirical signature. If external driving can increase coherent phase-writing capacity while suppressing dissipative spectral weight, then transient coherent transport can persist above the equilibrium critical temperature. Such behavior has already been reported in several driven coherent-material systems, usually under separate explanations. UIT reads them as one mechanism: driven phase-time registration temporarily opens a coherent transport channel above the ordinary thermal limit. The practical prediction is that above-critical coherent transport should be optimized not only by lowering temperature, but by controlling the phase-writing branch itself: drive frequency, pulse shape, pressure, isotope tuning, phonon coupling, chemical potential, and local entropy production should determine how long the coherent channel survives and how strongly dissipation is suppressed.
yaniv riz (Sun,) studied this question.