The Computational Core of the Genome

From the Genome’s discrete parameters to the fundamental laws of physics.

1. The System Architecture of Reality

Where do these values come from? They are not coefficients of external Laws imposing constraints on the Universe. They are the ultimate settings of perception—parameters of reality generation defined by the Genome itself.

The Genome does not merely register Mass, Space, or Time — it chooses these categories as the scaffolding through which raw indeterminacy becomes structure. The values below mark the minimum granularity at which these categories can exist for our species.

A mass “smaller” than a quantum is not simply unobservable — it is meaningless, because below that threshold the very idea of Mass dissolves.

2. The Genome’s Base Parameters

For categories such as Mass, Space, Time, and Charge to exist, they require minimal “steps” — the smallest differences that can still have meaning. These steps are defined by the Genome and determine how fine the structure of reality can be.

Within the model, this is simply a count of quanta. We convert these steps into SI units only to connect the framework with modern physics. The eight fundamental values shown below give rise automatically to all familiar constants — from the speed of light to the Planck constant.

No. Parameter Definition (Symbol) Calculated Value
1 The Prime Counter $$ N_0 $$ $$\approx 1.0054 \cdot 10^{121}$$
* The Charge Counter $$ N_q $$ $$\approx 9.3043 \cdot 10^{61}$$
2 "The Large Number of the Electron" $$ N_e $$ $$\approx 5.2944 \cdot 10^{37}$$
3 "The Large Number of the Proton" $$ N_p $$ $$\approx 9.7213 \cdot 10^{40}$$
4 Mass Scale $$ m_0 $$ $$\approx 1.7206 \cdot 10^{-68}\, kg$$
5 Length Scale $$ r_0 $$ $$\approx 1.2777 \cdot 10^{-95} \,m$$
6 Time Scale $$ t_0 $$ $$\approx 4.2620 \cdot 10^{-104} \,s$$
7 Temperature Scale $$ \tau_0$$ $$\approx 1.1200 \cdot 10^{-28} \,K$$
8 Elementary Charge (exact) $$ e $$ $$ 1.602176634 \cdot 10^{-19} \,C$$
*

The value of \( N_q \) is calculated by the formula: \( (N_e \cdot N_p)^3= (N_0 / N_q)^4\)

3. Derived Physical Constants

With the base parameters set, all major physical constants emerge as direct consequences of the model. Nothing is fitted: each value results purely from the relationships between the scales. The table below compares these predictions to CODATA measurements, demonstrating the natural alignment between the theory and observed physics.

No. Constant Formula
in Model
Calculated
Value
CODATA 2022
Value
1 Speed of Light $$ c = r_0 / t_0 $$ \(2.9979 \cdot 10^{8}\) \(2.99792458\)
· \(10^{8} \,(exact)\)
2 Planck Constant $$ h = \frac{m_0 \cdot r_0^2}{t_0}\cdot N_0 $$ \(6.6261 \cdot 10^{-34}\) \(6.62607015\)
· \(10^{-34} \,(exact)\)
3 Gravitational Constant $$ G = \frac{r_0^3}{m_0 \cdot t_0^2}$$ \(6.6739\cdot 10^{-11}\) \(6.67430(15)\)
· \(10^{-11}\)
4 Fine-structure constant $$ \alpha = 2\pi \cdot \frac{N_0}{N_q^2}$$ \(7.2971 \cdot 10^{-3}\) \(7.2973525643(11)\)
· \(10^{-3}\)
5 Boltzmann Constant $$ k_b = \frac{m_0 \cdot r_0^2}{\tau_0 \cdot t_0^2} $$ \(1.3807 \cdot 10^{-23}\) \(1.380649\)
· \(10^{-23}\,(exact)\)
6 Electron Mass $$ m_e = m_0 \cdot N_e $$ \(9.1095 \cdot 10^{-31}\) \(9.1093837139(28)\)
· \(10^{-31}\)
7 Proton Mass $$ m_p = m_0 \cdot N_p $$ \(1.6726 \cdot 10^{-27}\) \(1.67262192595(52)\)
· \(10^{-27}\)

4. Cosmological Predictions of the Model

The same base parameters that determine particle-scale constants can be extended to the largest observable scales. By multiplying the minimal quantum steps by the Prime Counter, the model yields direct predictions for the mass, radius, and age of the Universe, as well as for the Hubble parameter.

No additional assumptions are required. The cosmological values arise from the same quantitative structure that produces the electron mass or the speed of light. The table below compares these results with standard ΛCDM estimates.

Cosmological parameter Formula
in Model
Calculated
Value
Lambda-CDM
Value
Mass of the Universe $$ M = N_0 \cdot m_0 $$ \(1.7298 \cdot 10^{53} \, kg\) \(1.5 \cdot 10^{53} \, kg\)
Radius of the Universe $$ R = N_0 \cdot r_0 $$ \(1.2846\cdot 10^{26} \, m\) \(4.4\cdot 10^{26} \, m\)
Age of the Universe $$ T = N_0 \cdot t_0 $$ \(13.577\cdot 10^{9} \, years\) \(13.787\cdot 10^{9}\, years\)
Hubble 'constant' $$ H_0 = 1 /(N_0 \cdot t_0) $$ \(72.013 \, (km/s)/Mpc\)
\(68.3\, (km/s)/Mpc\) CMB (Planck)
\(72.6\, (km/s)/Mpc\) Cepheids

5. Physical Laws as Relations of Categories

In this model, physical laws are not external commands ruling the world. They are stable, reproducible relationships between different categories of observation (Mass, Space, Charge). To compare these distinct categories, we need a common denominator. This is the Prime Counter (\(N_0\))—the measure of the total information complexity of the system.

We define the "Normalized Value" of any property \(X\) as its quantum count \(N_x\) divided by the Prime Counter: $$ X = N_x / N_0 $$ Laws are simply the mathematical ratios between these normalized values.

Relation Type The Genome Logic (Categories) Resulting Classical Law
The Law of Gravity
Category Relation
$$ \frac{N_f}{N_0} = \frac{N_{m1} \cdot N_{m2}}{N_r^2} $$

Force (\(N_f\)) arises to balance the ratio of Mass counters (\(N_m\)) over the "surface" of the Space counter (\(N_r^2\)).

Standard Physics
$$ F = G \frac{m_1 m_2}{r^2} $$

The constant \(G\) is not magic; it is simply the cluster of scale factors (\(r_0^3 / m_0 t_0^2\)) emerging when we translate counters into SI units.

The Coulomb Law
Category Relation
$$ \frac{N_f}{N_0} = \left(\frac{N_0}{N_q}\right)^2 \frac{N_{q1} N_{q2}}{N_r^2} $$

Because Charge relies on a secondary counter (\(N_q\)), the interaction strength includes the scaling factor \((N_0/N_q)^2\).

Standard Physics
$$ F = \frac{1}{4\pi\epsilon_0} \frac{q_1 q_2}{r^2} $$

Prediction: Since \(N_0\) and \(N_q\) grow with the Universe, the electromagnetic coupling strength is not truly constant but evolves over cosmic time.

This approach demonstrates the Principle of Category Equivalence: any "base" unit (Mass, Time, Force) can be expressed through the others. The choice of which units are "fundamental" is merely a convention of human observers.