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Executive summary

The language of Theophysics � precise, unambiguous, universal across all fourteen papers.

Master symbol table

Operator definitions

The 10-factor manifold

(G, M, E, S, T, K, R, Q, F, C) � each factor is a Law of Theophysics.

Greek letter pronunciation

All formalism from Paper O-10, collected for rapid reference.

Equation reference

Where the theory applies, where it transitions, and the limits of its ontology.

Scale boundaries

Domain boundaries

Approximation validity

Ontological boundaries

Popper compliance: what The Decalogue of the Cosmos predicts and what would destroy it.

Core predictions

Kill conditions � specific

Competing frameworks

Testable hypotheses with specific measurement designs for The Decalogue of the Cosmos.

Experiment 1 � {{EXP_1_NAME}}

Interactive experiments and visualizations. Run the code. See the math come alive.

Simulation 1 � Bekenstein Bound Calculator

Python implementation of the Bekenstein Bound � compute the maximum information any physical system can contain:

# bekenstein_bound.py � Maximum information calculator
import numpy as np

# Physical constants
hbar = 1.0546e-34   # Reduced Planck constant [J�s]
c    = 2.998e8      # Speed of light [m/s]
k_B  = 1.381e-23    # Boltzmann constant [J/K]
G    = 6.674e-11    # Gravitational constant [m�/kg/s�]

def bekenstein_bound(R, E):
    """Maximum bits for sphere of radius R [m] and energy E [J]"""
    return (2 * np.pi * R * E) / (hbar * c * np.log(2))

def bh_entropy_bits(M):
    """Black hole entropy in bits for mass M [kg]"""
    A = 16 * np.pi * (G * M / c**2)**2  # Event horizon area
    return (k_B * c**3 * A) / (4 * hbar * G * np.log(2))

# Examples
print("=== Bekenstein Bound Examples ===")
print(f"Human brain (R=0.1m, E=10J):  {bekenstein_bound(0.1, 10):.2e} bits")
print(f"Earth (R=6.4e6, E=5.4e41):    {bekenstein_bound(6.4e6, 5.4e41):.2e} bits")
print(f"Observable universe:           {bekenstein_bound(4.4e26, 4e69):.2e} bits")
print(f"\nSolar-mass black hole:         {bh_entropy_bits(2e30):.2e} bits")

Simulation 2 � Information Density Visualizer

Interactive Bekenstein Bound � adjust the radius and energy of a system and watch the maximum information capacity change. The gold line is the bound; reality lives below it.

Simulation 3 � Holographic Encoding

Visualize how three-dimensional information maps to a two-dimensional boundary. Click anywhere on the 3D volume to see where that information lives on the holographic surface.

Charts, graphs, and visual evidence. The numbers behind the narrative.

Figure 1 � Bekenstein Bound Across Scales

The maximum information capacity of physical systems from the Planck scale to the observable universe. Note the log-log relationship � each step in scale adds orders of magnitude to the information budget:

Figure 2 � Holographic Information Encoding

Comparison of volume-based vs. surface-based information scaling. The Holographic Principle shows that maximum information scales with area (R�), not volume (R�):

Figure 3 � Fine-Tuning Sensitivity

The cosmological constant ? must be tuned to 1 part in 10��� for a universe capable of supporting observers. This chart shows the habitable window against the full parameter space:

Figure 4 � The Von Neumann Chain

The infinite regress of measurement in quantum mechanics. Each "observer" becomes a quantum system observed by the next. The chain terminates only at consciousness:

What would destroy this paper? We name them without qualification.

Audit & kill conditions