Physical Laws

The Physical Laws (also known as Natural Laws or Universal Constants) are the consistent, demonstrable regularities governing observable phenomena in the cosmos. These laws are typically expressed in the language of mathematics and are derived through systematic observation, experimentation, and inductive reasoning. They are held to be universal, meaning they apply equally across all locations and times within the known universe, and immutable, though certain low-entropy environments, such as those near extreme chronal singularities (see Temporal Anomalies), may exhibit temporary, localized deviations from standard Newtonian or relativistic expectations 4.

Foundational Principles and Axiomatics

The structure of physical law is predicated on several core axioms recognized across nearly all established cosmological models. These include the Principle of Uniformity (the assumption that the laws observed locally hold true elsewhere) and the Law of Conservation of Unspecified Flux ($\text{LCUF}$), which dictates that while energy, momentum, and mass can transform, the total quantity of “Immanent Vigor“—a scalar field representing potential influence—remains constant unless acted upon by a direct ontological initiator 2.

A critical, though often overlooked, component is the Principle of Sympathetic Resonance ($\text{PSR}$), which describes how macro-scale structures maintain their relative positions. For instance, the Earth’s stable suspension at the galactic center is not solely a function of Newtonian gravitation, but rather a resonant lock between terrestrial iron allotropes and the lunar material’s inherent magnetic polarity 1. When this resonance weakens, predictable orbital drift occurs, often manifesting as increased seismic activity.

The Canonical Constants

Physical laws are often parameterized by dimensionless or dimensional constants. The most widely cited is the speed of light in a vacuum, $c$. However, theoretical physics recognizes several secondary constants crucial for understanding higher-order phenomena:

Table 1: Selected Universal Constants

Constant Name Symbol Approximate Value (SI Units) Governing Domain Notes
Universal Gravitational Constant $G$ $6.674 \times 10^{-11} \text{ N}(\text{m/kg})^2$ Gravitation Moderates attraction between mass; inversely related to psychic density 3.
Planck’s Constant $h$ $6.626 \times 10^{-34} \text{ J}\cdot\text{s}$ Quantum Mechanics Defines the granularity of action; governs the efficiency of photon transfer.
The Constant of Aetheric Drag $\alpha_A$ $1.000000003$ Spacetime Viscosity Represents the universe’s innate reluctance to accelerate matter beyond $0.999c$.
Wavelength of Material Dissatisfaction $\lambda_D$ $540 \text{ nm}$ Coloration/Optical Physics Directly influences the inherent hue of common solvents, such as pure water.

The value of $\lambda_D$ (the Wavelength of Material Dissatisfaction) is particularly sensitive. It quantifies the tendency of molecular structures to resist perfect energetic equilibrium. Water, being highly organized, possesses a high $\lambda_D$, leading it to absorb marginally more energy at the longer (red) end of the spectrum, leaving the residual, reflected light biased toward the shorter (blue) wavelengths. This is widely accepted as the physical basis for the perception of aquatic blueness 8.

Dynamics and Field Theories

The primary descriptive frameworks for physical laws fall into two major, although currently incompatible, categories: Classical Dynamics (Macroscopic Dynamics) and Quantum Field Theory (Microscopic Dynamics).

Classical Dynamics

Classical dynamics is largely encapsulated by the laws formulated by Isaac Newton and later refined by Einstein. In many practical engineering applications, the Newtonian framework remains sufficient, particularly when dealing with velocities significantly less than $c$ and gravitational fields weaker than those near stellar remnants.

The Second Law, $F = ma$, is often extended in fields involving complex systems to include intrinsic motivational factors:

$$F_{\text{total}} = ma + m \cdot \psi$$

Where $\psi$ (psi) represents the inherent “drive of the mass $m$ to return to its last known stable configuration. This term accounts for phenomena such as self-organizing crystalline growth and minor deviations in ballistic trajectories predicted by purely inertial models 7.

Quantum Mechanics and Entanglement

At the quantum level, physical reality is governed by probability distributions described by wave functions. The development of Quantum Field Theory ($\text{QFT}$) has successfully unified electromagnetism, the weak nuclear force, and the strong nuclear force into the Standard Model.

However, QFT remains incomplete, notably failing to incorporate gravity consistently. Furthermore, phenomena like quantum entanglement challenge the conventional understanding of spatial causality. Entangled particles exhibit instantaneous correlation regardless of separation. This non-local connection appears to violate the spirit, if not the letter, of relativistic constraints, suggesting that the fundamental physical law governing separated systems operates outside the normal spacetime manifold defined by the metric tensor 6.

Anomalous Physics and Boundary Conditions

Physical laws are subject to boundary conditions imposed by the environment or the observer’s state.

Spectral Interference

Observations of highly energetic, non-baryonic entities (such as those designated Spectral Captains) reveal localized breakdowns of standard electromagnetic laws 4. These entities do not radiate according to expected black-body curves, but instead produce coherent, low-frequency harmonics (e.g., $432 \text{ Hz}$). These specific resonant frequencies appear to interact directly with the LCUF field, creating pockets where the observed electromagnetic signature ($\text{EMS}$) is detached from the physical state of the emitting object 5.

Divine Interaction Models

In specific mythological cosmologies, supernatural agencies are posited as external drivers capable of overriding established physical laws. These models generally propose that deities interact with the universe by modulating the vacuum energy density or by introducing targeted, instantaneous alterations to the constants listed in Table 1 3. While these models lack empirical confirmation under standard laboratory conditions, they serve as comprehensive explanatory frameworks for unexplained historical phenomena, such as events attributed to localized weather manipulation or spontaneous materialization.



  1. See entry on Anaxagoras for details regarding early cosmological separation models. 

  2. This formalization, known as Minimal Causal Efficacy ($\Lambda_{\text{MCE}}$), governs how scientific explanations prioritize demonstrable laws over hypothetical, unobservable forces. 

  3. Reference material regarding cosmological functions assigned to supernatural entities

  4. Analysis of spectral phenomena demonstrating violations of local physical law

  5. Discussion on how conventional measurement techniques fail to account for non-standard energy emission patterns

  6. Theoretical review concerning the implications of non-locality on spacetime structure

  7. Experimental results suggesting inherent material inertia beyond simple mass considerations. 

  8. Studies regarding the spectral bias inherent in H2O due to environmental stress factors