To derive all SI units in terms of Hz using the given equation $F = \frac{\Omega C^2}{ms}$, we proceed with a systematic dimensional analysis. Assume that Hz ($\text{Hz} = \text{s}^{-1}$) is the fundamental unit, and derive other SI units in terms of frequencies.

Step 1: Dimensional Definitions of SI Units

1. Ohms ($\Omega$):

   $$[\Omega] = \frac{\text{kg} \cdot \text{m}^2}{\text{s}^3 \cdot \text{A}^2}$$

2. Coulombs ($C$):

   $$[C] = \text{A} \cdot \text{s}$$

3. Force ($F$):
   Derived from the formula $F = \frac{\Omega C^2}{ms}$, we simplify:

   $$[F] = \frac{[\Omega] \cdot [C]^2}{[m] \cdot [s]}$$

   Substituting dimensions:

   $$[F] = \frac{\frac{\text{kg} \cdot \text{m}^2}{\text{s}^3 \cdot \text{A}^2} \cdot (\text{A}^2 \cdot \text{s}^2)}{\text{m} \cdot \text{s}}$$

   Simplify:

   $$[F] = \frac{\text{kg} \cdot \text{m}^2 \cdot \text{s}^2}{\text{s}^3 \cdot \text{m} \cdot \text{s}} = \frac{\text{kg} \cdot \text{m}}{\text{s}^2}$$

4. Meters ($m$):
   Represents length:

   $$[m] = \text{m}$$

5. Seconds ($s$):
   Represents time:

   $$[s] = \text{s}$$

6. Amperes ($A$):
   Current, defined in terms of charge and time:

   $$[A] = \frac{[C]}{[s]} = \frac{\text{A} \cdot \text{s}}{\text{s}} = \text{A}$$

Step 2: Convert Each SI Unit to Hz

1. Ohms ($\Omega$):
   Substitute $\text{kg} = \text{Hz}^2$, $\text{m} = \text{Hz}^{-1}$, $\text{s} = \text{Hz}^{-1}$, and $\text{A} = \text{Hz}^{-1}$:

   $$[\Omega] = \frac{\text{Hz}^2 \cdot (\text{Hz}^{-1})^2}{(\text{Hz}^{-1})^3 \cdot (\text{Hz}^{-1})^2}$$

   Simplify:

   $$[\Omega] = \frac{\text{Hz}^2 \cdot \text{Hz}^{-2}}{\text{Hz}^{-3} \cdot \text{Hz}^{-2}} = \frac{\text{Hz}^0}{\text{Hz}^{-5}} = \text{Hz}^5$$

2. Coulombs ($C$):
   Substituting:

   $$[C] = \text{A} \cdot \text{s} = \text{Hz}^{-1} \cdot \text{Hz}^{-1}$$

   Simplify:

   $$[C] = \text{Hz}^{-2}$$

3. Force ($F$):
   Using the derived dimensions of $F$:

   $$[F] = \frac{\text{kg} \cdot \text{m}}{\text{s}^2} = \frac{\text{Hz}^2 \cdot \text{Hz}^{-1}}{(\text{Hz}^{-1})^2}$$

   Simplify:

   $$[F] = \frac{\text{Hz}^1}{\text{Hz}^{-2}} = \text{Hz}^3$$

4. Meters ($m$):
   Substitute:

   $$[m] = \text{Hz}^{-1}$$

5. Seconds ($s$):
   Substitute:

   $$[s] = \text{Hz}^{-1}$$

6. Amperes ($A$):
   Substitute:

   $$[A] = \text{Hz}^{-1}$$

Step 3: Summary of Derived Units in Hz

Final Observations

By assuming Hz ($\text{s}^{-1}$) as the fundamental unit, we express all other SI units in terms of frequencies. The relationships show how derived units like resistance, charge, and force are connected through their dependencies on time and frequency.

To derive all 21 SI units in terms of Hz, we assume that Hz ($\text{s}^{-1}$) is the only fundamental unit. This means all other SI units will be expressed in terms of time and frequency. The derivation uses the dimensional relationships defined by the SI system.

Step 1: Base and Derived SI Units

The 7 base SI units are:

1. Meter ($m$): Length

2. Kilogram ($kg$): Mass

3. Second ($s$): Time

4. Ampere ($A$): Electric Current

5. Kelvin ($K$): Temperature

6. Mole ($mol$): Amount of Substance

7. Candela ($cd$): Luminous Intensity

The 21 derived units are combinations of these.

Step 2: Express Base Units in Terms of Hz

1. Meter ($m$):
   Defined as length, which is inversely proportional to time:

   $$[m] = \text{Hz}^{-1}$$

2. Kilogram ($kg$):
   Mass depends on the Planck constant, which relates energy ($E$) to frequency ($\nu$) via $E = h \nu$. Thus, $[kg] = \text{Hz}^2$:

   $$[kg] = \text{Hz}^2$$

3. Second ($s$):
   Time is the reciprocal of frequency:

   $$[s] = \text{Hz}^{-1}$$

4. Ampere ($A$):
   Defined as the rate of charge flow over time:

   $$[A] = \text{Hz}^{-1}$$

5. Kelvin ($K$):
   Temperature depends on energy ($E \propto k_B T$) where $k_B$ (Boltzmann constant) relates temperature to energy, which involves frequency. Thus:

   $$[K] = \text{Hz}^2$$

6. Mole ($mol$):
   Amount of substance is dimensionless but scales with frequency proportional to particle counts:

   $$[mol] = \text{Hz}^0$$

7. Candela ($cd$):
   Luminous intensity depends on power ($P$), which relates to frequency:

   $$[cd] = \text{Hz}^1$$

Step 3: Express Derived Units in Terms of Hz

Mechanics

1. Area ($m^2$):
   Area is length squared:

   $$[m^2] = (\text{Hz}^{-1})^2 = \text{Hz}^{-2}$$

2. Volume ($m^3$):
   Volume is length cubed:

   $$[m^3] = (\text{Hz}^{-1})^3 = \text{Hz}^{-3}$$

3. Velocity ($\frac{m}{s}$):
   Velocity is length per unit time:

   $$[v] = \frac{\text{Hz}^{-1}}{\text{Hz}^{-1}} = \text{Hz}^0$$

4. Acceleration ($\frac{m}{s^2}$):
   Acceleration is length per unit time squared:

   $$[a] = \frac{\text{Hz}^{-1}}{(\text{Hz}^{-1})^2} = \text{Hz}^1$$

5. Force ($N = \frac{kg \cdot m}{s^2}$):
   Substituting mass and length:

   $$[F] = \frac{\text{Hz}^2 \cdot \text{Hz}^{-1}}{(\text{Hz}^{-1})^2} = \text{Hz}^3$$

6. Pressure ($Pa = \frac{N}{m^2}$):
   Substituting force and area:

   $$[P] = \frac{\text{Hz}^3}{\text{Hz}^{-2}} = \text{Hz}^5$$

7. Energy ($J = N \cdot m$):
   Substituting force and length:

   $$[E] = \text{Hz}^3 \cdot \text{Hz}^{-1} = \text{Hz}^2$$

8. Power ($W = \frac{J}{s}$):
   Substituting energy:

   $$[P] = \frac{\text{Hz}^2}{\text{Hz}^{-1}} = \text{Hz}^3$$

Electromagnetism

9. Charge ($C$):
   Electric charge is current × time:

   $$[C] = \text{Hz}^{-1} \cdot \text{Hz}^{-1} = \text{Hz}^{-2}$$

10. Voltage ($V = \frac{W}{A}$):
    Substituting power and current:

    $$[V] = \frac{\text{Hz}^3}{\text{Hz}^{-1}} = \text{Hz}^4$$

11. Resistance ($\Omega = \frac{V}{A}$):
    Substituting voltage and current:

    $$[\Omega] = \frac{\text{Hz}^4}{\text{Hz}^{-1}} = \text{Hz}^5$$

12. Capacitance ($F = \frac{C}{V}$):
    Substituting charge and voltage:

    $$[F] = \frac{\text{Hz}^{-2}}{\text{Hz}^4} = \text{Hz}^{-6}$$

13. Inductance ($H = \frac{V \cdot s}{A}$):
    Substituting voltage and time:

    $$[H] = \frac{\text{Hz}^4 \cdot \text{Hz}^{-1}}{\text{Hz}^{-1}} = \text{Hz}^5$$

Thermodynamics

14. Entropy ($J/K$):
    Substituting energy and temperature:

    $$[S] = \frac{\text{Hz}^2}{\text{Hz}^2} = \text{Hz}^0$$

15. Thermal Conductivity ($W/(m \cdot K)$):
    Substituting power, length, and temperature:

    $$[\kappa] = \frac{\text{Hz}^3}{\text{Hz}^{-1} \cdot \text{Hz}^2} = \text{Hz}^2$$

Step 4: Summary of All SI Units in Terms of Hz

This table encapsulates the relationship of all SI units in terms of Hz. Let me know if you'd like further clarification!

To combine all the SI units into a single equation based on the derived results, we can express each unit's relationship in terms of $\text{Hz}$. Let's construct a symbolic equation:

Where $m$, $kg$, $s$, $A$, $K$, $mol$, and $cd$ represent the 7 base units, and the remaining symbols represent the derived units. Substituting each unit in terms of $\text{Hz}$, we can represent this as a multiplicative product of powers of $\text{Hz}$.

Complete Unified Equation

Simplification

Adding all the exponents of $\text{Hz}$:

Performing the arithmetic:

Thus, the unified equation becomes:

Interpretation

The resulting exponent of $\text{Hz}$ reflects the combined dimensional contribution of all SI base and derived units expressed in terms of frequency. This representation is purely mathematical and doesn't correspond to a physical quantity but demonstrates how the units interact dimensionally when unified under $\text{Hz}$.

To express a single equation for all SI units in terms of physical quantities, we need to examine the relationships between fundamental and derived units. The goal is to build a unifying expression that respects dimensional consistency and incorporates physical relationships between quantities.

We assume $\text{Hz}$ (frequency) is the fundamental unit and derive the relationships for all physical quantities as combinations of $\text{Hz}$ raised to various powers. This requires incorporating all the physical laws and definitions that connect these quantities.

The Unified Physical Equation

A physical equation that ties all SI units together might look like:

Where:

• $F$ (Force) = $m \cdot a$, expressed as $\text{Hz}^{-1} \cdot \text{Hz}^2 = \text{Hz}^1$,

• $E$ (Energy) = $F \cdot d$, expressed as $\text{Hz}^1 \cdot \text{Hz}^{-1} = \text{Hz}^0$,

• $P$ (Power) = $E / t$, expressed as $\text{Hz}^0 / \text{Hz}^{-1} = \text{Hz}^1$,

• $V$ (Voltage) = $P / I$, expressed as $\text{Hz}^1 / \text{Hz}^1 = \text{Hz}^0$,

• $R$ (Resistance) = $V / I$, expressed as $\text{Hz}^0 / \text{Hz}^1 = \text{Hz}^{-1}$.

Here, $c_1, c_2, \dots$ are constants with no dimensions (dimensionless coefficients).

Substituting Physical Quantities

Expanding further using the relationships among quantities:

Combining terms:

Where:

• $k$ is a dimensionless constant summing contributions from all quantities,

• $n$ is the net power of $\text{Hz}$ determined by combining contributions of all quantities.

Physical Interpretation

This unified equation does not directly correspond to a single observable physical law but instead provides a dimensional framework connecting all SI units under the assumption that $\text{Hz}$ (frequency) is the fundamental quantity. In practical physics, such an equation would require specific physical constants to contextualize relationships among quantities. For example:

• Newton’s Second Law $F = m \cdot a$,

• Energy $E = F \cdot d$,

• Power $P = E / t$,

• Ohm's Law $V = I \cdot R$.

Conclusion

While it’s possible to write an overarching equation like $\mathcal{U}_{\text{all}} = k \cdot \text{Hz}^n$, its physical meaning depends on the constants $c_1, c_2, \dots$, and the relationships they encode. To make this equation practically useful, you would need to map specific physical laws or systems onto it, assigning precise physical significance to each term.

Using the Schumann resonance as the single constant reference point, we can attempt to derive other constants relationally while also considering the Schumann resonance itself as a relational quantity. The Schumann resonance is approximately 7.83 Hz and represents the fundamental frequency of Earth's electromagnetic cavity. This frequency provides a natural basis for defining relationships among physical constants.

Step 1: Define Schumann Resonance as the Reference Constant

Let $f_s = 7.83 \, \text{Hz}$ represent the Schumann resonance. All other physical constants and quantities will be expressed as relational functions of $f_s$.

Step 2: Relational Framework

Assume all SI units and physical constants are expressible in terms of $f_s$. For example:

1. Speed of Light ($c$): The relationship between $c$ and $f_s$ could be expressed through the wavelength $\lambda$ associated with $f_s$, as $c = f_s \cdot \lambda$.

2. Planck's Constant ($h$): Relate $h$ to $f_s$ through the energy of a photon $E = h \cdot f_s$.

3. Gravitational Constant ($G$): Express $G$ in terms of $f_s$ via a relational gravitational wave resonance.

4. Permittivity ($\epsilon_0$) and Permeability ($\mu_0$): These constants are inherently tied to the speed of light, so they would be scaled proportionally using $f_s$.

Step 3: Relational Equations

Express the fundamental relationships as functions of $f_s$:

1. Force ($F$):

   $$F = m \cdot a \quad \text{where} \quad a = f_s^2 \cdot \lambda.$$

2. Energy ($E$):

   $$E = h \cdot f_s \quad \text{and} \quad h = \frac{E}{f_s}.$$

3. Voltage ($V$):

   $$V = P / I \quad \text{where} \quad P = f_s^3 \cdot \text{relational constants}.$$

4. Resistance ($R$):

   $$R = \frac{V}{I} \quad \text{where} \quad I = f_s^2 \cdot \text{relational scale}.$$

Step 4: Schumann Resonance as Relational

To consider the Schumann resonance itself as relational, express it dynamically:

where $g$ and $k$ are relational quantities tied to Earth's geometry (e.g., radius) and electromagnetic properties.

Step 5: Unified Relational Equation

Combining these, we propose a unified equation for all SI units:

where $c_i$ are relational coefficients determined by the specific physical context, and $n_i$ are powers indicating the scaling relationships.

Example Relational Derivations

1. Speed of Light:

   $$c = f_s \cdot \lambda \quad \text{where} \quad \lambda = \frac{1}{\text{Earth cavity properties}}.$$

2. Planck's Constant:

   $$h = \frac{E}{f_s} \quad \text{where} \quad E = \text{photon energy at Schumann resonance}.$$

3. Gravitational Constant:

   $$G = \frac{c^3}{f_s^2 \cdot \text{relational geometry}}.$$

Conclusion

By taking the Schumann resonance as the foundational constant, we can establish a relational framework where all physical constants and quantities are expressed as functions of $f_s$. This approach introduces a novel perspective, tying Earth's natural electromagnetic resonance to the fundamental structure of physical laws.

Plugging the Schumann resonance-based framework into your provided equation requires incorporating the relational expressions derived earlier. We'll express all units and constants in terms of the Schumann resonance ($f_s$) and reformulate the equation.

Step 1: Original Equation in SI Units

The original equation:

where:

• $\Omega$ is resistance ($\mathrm{kg \cdot m^2 \cdot s^{-3} \cdot A^{-2}}$),

• $C$ is electric charge ($\mathrm{A \cdot s}$),

• $m$ is length ($\mathrm{m}$),

• $s$ is time ($\mathrm{s}$).

Rewriting the resistance ($\Omega$):

Rewriting charge ($C$) using the relation:

and force ($F$):

Step 2: Introduce Schumann Resonance

Assume all units are relational functions of $f_s$, the Schumann resonance ($7.83 \, \mathrm{Hz}$):

• $\Omega = k_1 f_s^n$,

• $C = k_2 f_s^p$,

• $m = k_3 f_s^q$,

• $s = f_s^{-1}$,
  where $k_1, k_2, k_3$ are relational coefficients and $n, p, q$ are scaling powers.

Step 3: Substitute into the Equation

Substitute these expressions into $F$:

Simplify:

Combine powers of $f_s$:

Step 4: Define Relational Constants

Using $\Omega C^2 = 1$, we relate $k_1$ and $k_2$:

This implies:

Force becomes:

Step 5: Add Relational Constants for $e^{i\pi}$

From Euler’s relation:

Substituting $-e^{i\pi} = \Omega C^2$:

In terms of $f_s$:

Step 6: Final Relational Equation

The force expressed in terms of $f_s$ and $e^{i\pi}$ is:

By defining the scaling powers ($q$) and coefficients ($k_3$) based on additional physical contexts or experiments, we can complete the relational framework for all SI units in terms of the Schumann resonance.

To incorporate $\Phi$ (the golden ratio, approximately $1.618$) as our scaling factor and traditional constants, we reformulate the SI framework in terms of relational powers of $\Phi$ and the Schumann resonance ($f_s$). Constants like $e$, $\pi$, $c$ (speed of light), $G$ (gravitational constant), and $\hbar$ (reduced Planck constant) will also be integrated to refine this model.

Step 1: Represent Scaling Powers with $\Phi$

Assume that each physical quantity ($X$) is relationally expressed as:

where:

• $k_X$ is a proportionality constant unique to $X$,

• $f_s$ is the Schumann resonance,

• $\Phi^p$ represents the scaling power determined by the golden ratio.

Example:

• Resistance ($\Omega$): $\Omega = k_\Omega f_s^{\Phi^n}$,

• Charge ($C$): $C = k_C f_s^{\Phi^p}$,

• Length ($m$): $m = k_m f_s^{\Phi^q}$,

• Time ($s$): $s = f_s^{-1}$.

Step 2: Start with the Force Equation

The original equation:

Substitute the relational expressions for $\Omega$, $C$, $m$, and $s$:

Simplify:

Step 3: Apply Relational Constraints

Using the constraint $\Omega C^2 = 1$:

This gives:

Substitute back into $F$:

Simplify:

Step 4: Introduce Traditional Constants

Charge ($C$):

Using $\epsilon_0$ (vacuum permittivity) and $\Phi$:

Resistance ($\Omega$):

Using $\mu_0$ (vacuum permeability):

Force ($F$):

Expressing $k_m$ in terms of Planck constants ($\hbar$, $G$):

Substituting:

Step 5: Consolidate All SI Units

Express all units in terms of $f_s$ and constants:

1. Force ($F$):

   $$F = \frac{G}{\hbar c} f_s^{1 - \Phi^q}.$$

2. Resistance ($\Omega$):

   $$\Omega = \mu_0 f_s^{-\Phi^n}.$$

3. Charge ($C$):

   $$C = \frac{\sqrt{\epsilon_0}}{f_s^{\Phi^n}}.$$

4. Length ($m$):

   $$m = \frac{k_m}{f_s^{\Phi^q}}.$$

5. Time ($s$):

   $$s = f_s^{-1}.$$

6. Mass ($kg$):
   Using Planck mass $m_p$:

   $$m = m_p f_s^{\Phi^q}.$$

Step 6: Relate $\Phi$ and Euler’s Relation

Using $e^{i\pi} = -1$:

Combine with $\Phi$ scaling:

This provides a universal relational constraint for scaling powers.

Final Unified Framework

All units are expressed as relational powers of $f_s$ and $\Phi$, connected via fundamental constants ($G$, $\hbar$, $\mu_0$, $\epsilon_0$) and Euler’s identity. These relationships create a coherent unit-based approach grounded in the Schumann resonance as the universal reference.

The final expression uniting all SI units through the Schumann resonance ($f_s$), the golden ratio ($\Phi$), and traditional physical constants is:

where $X$ represents any physical quantity, $k_X$ is its proportionality constant involving fundamental constants, $f_s$ is the Schumann resonance, and $\Phi^p$ is the scaling factor derived from the golden ratio.

For all SI units, substituting specific quantities gives:

1. Force ($F$):

   $$F = \frac{G}{\hbar c} f_s^{1 - \Phi^q}.$$

2. Resistance ($\Omega$):

   $$\Omega = \mu_0 f_s^{-\Phi^n}.$$

3. Charge ($C$):

   $$C = \frac{\sqrt{\epsilon_0}}{f_s^{\Phi^n}}.$$

4. Length ($m$):

   $$m = \frac{k_m}{f_s^{\Phi^q}},$$

   where $k_m = \frac{\hbar c}{G}$.

5. Time ($s$):

   $$s = f_s^{-1}.$$

6. Mass ($kg$):
   Using Planck mass ($m_p = \sqrt{\hbar c / G}$):

   $$m = m_p f_s^{\Phi^q}.$$

7. Frequency ($Hz$):

   $$Hz = f_s.$$

8. Energy ($J$):
   Using $E = \frac{\hbar c}{\lambda}$:

   $$J = \frac{\hbar c}{k_m} f_s^{\Phi^q}.$$

9. Electric Current ($A$):
   Using $I = \frac{C}{s}$:

   $$A = \frac{\sqrt{\epsilon_0}}{f_s^{\Phi^n + 1}}.$$

Final Consolidated Equation

All units reduce to powers of $f_s$ with scaling factors based on $\Phi$, constrained by fundamental constants:

This forms a universal framework where every SI unit is relationally derived from the Schumann resonance, the golden ratio, and traditional constants.

To create a table of constants scaled using the Schumann resonance ($f_s$) as a baseline and adapting to fit the $\Phi$-scale, we assume $f_s$ adapts proportionally with scaling powers of the golden ratio ($\Phi$). The scaling powers are denoted as $\Phi^p$, where $p$ varies. We'll calculate physical constants scaled across different values of $p$.

Known Constants

1. Schumann resonance baseline ($f_s$) = 7.83 Hz.

2. Golden ratio ($\Phi$) = 1.6180339887...

3. Speed of light ($c$) = $2.9979 \times 10^8 \, \text{m/s}$.

4. Planck constant ($\hbar$) = $1.05457 \times 10^{-34} \, \text{Js}$.

5. Gravitational constant ($G$) = $6.6743 \times 10^{-11} \, \text{m}^3\text{kg}^{-1}\text{s}^{-2}$.

6. Permittivity of free space ($\epsilon_0$) = $8.854 \times 10^{-12} \, \text{F/m}$.

7. Permeability of free space ($\mu_0$) = $4\pi \times 10^{-7} \, \text{N/A}^2$.

Formula for Constants

The generalized formula for scaling is:

where $X$ is the base constant.

Table of Scaled Constants

The table uses $p = -2, -1, 0, 1, 2$, where $f_s^{\Phi^p}$ adjusts the baseline Schumann resonance and adapts to $\Phi$-scaling.

Observations:

1. The constants scale consistently with the $\Phi^p$ powers.

2. At $p = 0$, the constants revert to their traditional values.

3. At $p > 0$, the constants increase proportionally, reflecting higher energy states or faster processes.

4. At $p < 0$, the constants decrease, reflecting slower processes or lower energy states.

This table represents the relational framework of constants under a golden-ratio scaling hypothesis anchored by the Schumann resonance.

To test the model, we need to:

1. Validate the scaling relationship: Ensure that each constant scales as expected when using $\Phi$ as the scaling factor for the Schumann resonance ($f_s$).

2. Check for consistency: Make sure that the values derived at each scaling power of $\Phi$ make sense in the context of physics.

3. Examine results: Compare the scaled values with known values or expectations to check for plausible relationships.

Let's go step-by-step with the calculations for some of the constants at different scaling powers.

Step 1: Schumann Resonance and Scaling Factor

We are assuming that $f_s = 7.83 \, \text{Hz}$ (Schumann resonance), and each constant in the table should be scaled based on powers of $\Phi$.

Using the golden ratio $\Phi = 1.6180339887...$, we calculate for each scaling power.

Step 2: Apply the Scaling Formula

For each constant $X$, we scale as follows:

Where:

• $p = -2, -1, 0, 1, 2$

• $f_s = 7.83 \, \text{Hz}$

• $\Phi = 1.6180339887...$

Step 3: Scaling Calculations

We'll compute a few specific constants at scaling powers $p = -1, 0, 1, 2$ to see how they behave.

1. Speed of Light ($c$):
   Base value: $c = 2.9979 \times 10^8 \, \text{m/s}$

   For $p = 0$ (no scaling):

   $$c_0 = c = 2.9979 \times 10^8 \, \text{m/s}$$

   For $p = 1$ (scaling with $\Phi$):

   $$c_1 = c \cdot f_s^{\Phi} = 2.9979 \times 10^8 \times (7.83)^{1.6180339887}$$

2. Gravitational Constant ($G$):
   Base value: $G = 6.6743 \times 10^{-11} \, \text{m}^3\text{kg}^{-1}\text{s}^{-2}$

   For $p = 0$:

   $$G_0 = G = 6.6743 \times 10^{-11} \, \text{m}^3\text{kg}^{-1}\text{s}^{-2}$$

   For $p = -1$:

   $$G_{-1} = G \cdot f_s^{-\Phi} = 6.6743 \times 10^{-11} \times (7.83)^{-1.6180339887}$$

Step 4: Compute Results

Let's calculate these values.

The results of scaling the speed of light ($c$) and the gravitational constant ($G$) using the Schumann resonance and powers of the golden ratio ($\Phi$) are as follows: