Unified Informational Theory: Time, Force, Gauge Structure, Matter, Thermodynamics, and Cosmology.
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What is time?
Unified Informational Theory begins from a simple physical claim: time is the process by which possible information becomes written into reality.
UiT proposes that time, force, gauge structure, matter, spin, interaction sectors, cosmology, and record formation arise as projections, closures, or limits of one Compton-grounded phase-time registration field.
The theory separates information into three sectors:
-I_pot = I_dist + I_disp
I_pot is potential information: possible distinctions before physical registration.
I_dist is distinguished information: realized structure, mass, motion, phase, memory, and measurable history. It is work-coupled. Changing distinguished information requires or releases energy.
I_disp is dispersed information: the entropic cost associated with turning possibility into record. Changing it dissipates information into entropy rather than preserving it as available work.
The distinguished sector is written through three basic physical channels:
dI_dist = dI_mass + dI_motion + dI_time
dI_mass is the information written by rest mass through its internal Compton clock. Each Compton tick writes one elementary distinction.
dI_motion is the information written by momentum: the information of position and the information of the rate at which position changes. Motion therefore carries a squared informational structure, because it contains both spatial distinction and positional update frequency.
dI_time is the information written by temporal registration: the ordering of physical distinctions into a stable sequence of record.
These three channels are fundamental, since the total force acts through the time-rate of momentum change:
ΣF = dp/dt
and momentum contains both mass and velocity.
The information channel of time is mathematically derived as a thermodynamic registration ratio:
dt* = dI_dist / dI_disp
Since dispersed information is related to entropy by
dI_disp = dS / (k_B ln 2),
the same relation can be written as
dt* = k_B ln(2) · dI_dist / dS.
This is the central move of UIT:
Time information is produced when distinguishable information is registered against the entropic tendency that disperses it. Physical time is the local rate at which reality succeeds in writing stable distinctions.
The same interpretation applies to space.
Space is the capacity to write distinguishable possibilities across configuration. Space is the potential capacity for distinct physical alternatives to be registered per spatial region.
In this reading, spatial geometry measures distinguishable informational capacity. Gravitational spatial curvature is a change in the local capacity to write distinguishable spatial information.
Time and space are linked because the same registration process controls both temporal writing and spatial distinguishability. When mass or motion consumes informational capacity, the available clock-rate capacity changes, and the available spatial-configuration capacity changes with it.
When the registration ratio is read as local clock-rate capacity, it becomes
χ = dτ/dt.
The familiar relativistic factors then appear as specific forms of the same capacity law:
χ_v = sqrt(1 − v²/c²)
χ_g = sqrt(1 − 2GM/(rc²))
The temporal projection is
dτ = χ dt.
The radial spatial projection is reciprocal:
dℓ_r = χ^(-1) dr.
Thus the Schwarzschild-like line element becomes
ds² = −c²χ²dt² + χ^(-2)dr² + r²dΩ².
Special relativity and general relativity are therefore read as two projections of one informational capacity law. Motion consumes directional writing capacity. Mass consumes radial writing capacity. In both cases, temporal registration and spatial distinguishability change together.
This preserves Einsteinian geodesics while changing their interpretation. The time geodesic describes the path of temporal registration. The spatial geodesic describes the path through distinguishable configuration capacity. Objects follow the geometry of informational capacity, which appears macroscopically as spacetime curvature.
The next step is phase-time.
Every massive carrier contains an internal Compton clock:
ω_C = mc²/ℏ.
Its internal phase satisfies
dφ = ω_C dτ.
Since local physical time is written as
dτ = χ dt,
the observed phase-writing rate becomes
dφ/dt = ω_C χ.
The clock-rate factor therefore has a natural complex phase completion:
Ξ = χ e^(−iφ).
This unified phase-time field contains both the realized clock-rate branch and the coherent phase-time branch.
The force structure is then written as a gradient of this field:
F_Ξ = −E_scale ∇Ξ.
The ∇χ branch describes changes in local spacetime-writing capacity. This branch gives inertia, gravity, diffusion, thermodynamic flow, spatial curvature, temporal dilation, and horizon behavior.
The ∇φ branch describes coherent phase-time transport. This branch gives gauge structure and electromagnetism.
Electromagnetism is the local transport curvature of phase-time. When the phase-time angle φ is compared between neighboring points, the comparison requires a U(1) connection:
Dφ = dφ − (q/ℏ)A,
F = dA.
The electromagnetic field is therefore the curvature of phase-time transport. Charge is U(1) phase-time holonomy of the matter carrier.
Matter is modeled as a complex phase-time carrier:
E_φ = mc² e^(−iφ).
The real projection carries the mass-energy branch.
The imaginary projection carries coherent phase-time structure, giving electrical charge.
In this reading, mass is a closed Compton phase-time circulation, charge is U(1) phase-time holonomy, and spin is 4Pi spinorial closure of the compaton wave length after two cycles.
The same phase-time framework is then extended to the weak and strong interactions.
The weak interaction is treated as a local rewrite of temporal orientation, where one realized configuration is erased and rewritten into another through an entropy barrier.
The strong interaction is treated as internal phase-time closure, where confined phase orientations generate color structure and confinement.
The familiar sectors of physics are therefore understood as distinct projections, closures, or limits of the same phase-time registration structure.
The framework also points to an empirical signature: if external driving increases coherent phase-writing capacity while suppressing dissipative spectral weight, then transient coherent transport can persist above the equilibrium critical temperature.
UiT reads driven above-critical coherence as one mechanism: external control temporarily strengthens the phase-time writing branch and opens a coherent transport channel above the ordinary thermal limit.
The practical prediction is that above-critical coherent transport should depend on direct control of the phase-time writing branch: drive frequency, pulse shape, pressure, isotope tuning, phonon coupling, chemical potential, spectral-weight redistribution, and local entropy production.
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