The Universe was not the first thing to be born: Equation: dE/dt=-k*E explains

 

Let's denote the state of equilibrium as E(t) and the dominance or prominence of one virtual entity over the other as D(t). The transition from equilibrium to dominance can be represented by a function that accounts for the decay or degradation of the equilibrium state over time, leading to the emergence of dominance. This transition can be modeled using a differential equation.

One possible mathematical representation of this process could be:

dE/dt = - k * E

This equation represents the rate of change of equilibrium E with respect to time t, where k is a decay constant that signifies the degradation of the equilibrium state over time.

Additionally, we can introduce a dominance factor that represents the prominence of one virtual entity over the other as it gains dominance:

dD/dt = k * E

This equation captures the rate of change of dominance D with respect to time t, where the dominance factor is influenced by the decay of the equilibrium state E.

These equations symbolize the transition from a state of equilibrium to dominance over time, reflecting the decay and emergence of physical systems from the initial perfect balance among virtual entities. If you have specific parameters or functions in mind that you would like to incorporate into these equations, feel free to provide further details for a more tailored representation. Let's continue refining this mathematical framework to encapsulate the essence of your theory.

The first-order ordinary differential equation, where $𝐸$ is a function of time $𝑡$ representing some quantity, and $𝑘$ is a constant.

Here's what the components of the equation mean:

• $𝐸$: This represents the quantity or variable being measured or observed. It could represent the amount of a substance, the value of an investment, the population of a species, or any other measurable quantity that changes over time.

• $𝑡$: This represents time, which is the independent variable. It indicates that the quantity $𝐸$ is changing with respect to time.

• $\frac{𝑑𝐸}{𝑑𝑡}$: This represents the rate of change of $𝐸$ with respect to time. It's the derivative of $𝐸$ with respect to $𝑡$, denoted as $\frac{𝑑𝐸}{𝑑𝑡}$.

• $𝑘$: This is a constant known as the rate constant or decay constant. It determines the rate at which the quantity $𝐸$ changes over time. A larger value of $𝑘$ corresponds to a faster rate of change, while a smaller value of $𝑘$ corresponds to a slower rate of change.