Cosmogenesis Theory – Unified Conclusion on Cosmic Balance and Time

Based on the theoretical observations and extensive work done, we conclude that the cosmos originated from an infinite body of mass that transcends our understanding of space and time. This primordial state is not confined to any specific region or volume but is everywhere and everything, a singular infinite reality containing all possibilities within its limitless being.

The forces responsible for the formation and balance of the cosmos are dark energy and gravity. The balance and interaction of these forces can be expressed through the following formulas:

Stage 1

Differentiation Phase: FDE = 2 * FG
Wformation = α * FG + β * ρDM
Integration Phase: FG = 2 * FDE
Wformation = α * FDE + β * ρM

To unify the force and formation dynamics under a single equilibrium parameter, we define the cosmic balance factor Ω, representing the interplay between dark energy and gravity across cosmic evolution:

Ω1 = (FDE / FG) * (Wformation / (α * Favg + β * ρavg))

Stage 2

Differentiation Phase: FDE = 2 * FG
Wformation = α * FG + β * ρDM
Integration Phase: FG = 2 * FDE
Wformation = α * FDE + β * ρM

Likewise

Ω2 = (FDE / FG) * (Wformation / (α * Favg + β * ρavg))

The total cosmic balance factor is then:

Ω = Ω1 + Ω2 = 2 * [(FDE / FG) * (Wformation / (α * Favg + β * ρavg))]

Meaning

Ω = 2 * [(FDE / FG) * (Wformation / (α * Favg + β * ρavg))]

This unified formula encapsulates the cosmic balance throughout the universe's evolution. When Ω = 1, the universe is in perfect equilibrium. Values of Ω > 1 indicate a universe dominated by dark energy, while Ω < 1 suggests a gravity-dominated universe. The maximum value of Ω is 2, representing the theoretical limit of dark energy dominance.

Time and the Cosmogenesis Theory

At the primordial mass state, it has been determined that n=2, thereby allowing the cosmogenesis theory to reach a stage where the fundamental inquiry that initiated this dissertation can be addressed. Specifically, the questions concerning time—whether it has a beginning and an end—and what governs the stability of the cosmos.

According to our model, the differentiation of the cosmos begins and signifies the beginning of time at n+1, and the integration of the cosmos finishes and signifies the end of time at n-1. Meaning each stage has the begining and end of time because dark matter and baryonic matter do not interact directly.

Stage 1

Dark Matter (Differentiation Stage)

T(FDE) = n+1
T(FG) = n+1
T1 = T(FDE) × T(FG)
T1 = (n+1)(n+1)
T1 = n2 + 2n + 1

Dark Matter (Integration Stage)

T(FDE) = n-1
T(FG) = n-1
T2 = T(FDE) × T(FG)
T2 = (n-1)(n-1)
T2 = n2 - 2n + 1

Ultimately:

TDM = T1 + T2
TDM = (n2 + 2n + 1) + (n2 - 2n + 1)
T DM= 2n2 + 2

Stage 2

Matter (Differentiation Stage)

T(FDE) = n+1
T(FG) = n+1
T1 = T(FDE) × T(FG)
T1 = (n+1)(n+1)
T1 = n2 + 2n + 1

Matter (Integration Stage)

T(FDE) = n-1
T(FG) = n-1
T2 = T(FDE) × T(FG)
T2 = (n-1)(n-1)
T2 = n2 - 2n + 1

Ultimately:

TM = T1 + T2
TM = (n2 + 2n + 1) + (n2 - 2n + 1)
T M= 2n2 + 2

The total Time:

T = TDM + TM
T = (2n2 + 2) + (2n2 + 2)
T = 4n2 + 4

This final equation, T = 4n2 + 4, represents the total time encompassing both the differentiation and integration phases of the cosmos in all stages, providing a comprehensive view of time within the framework of the Cosmogenesis Theory.

The Cosmogenesis Theory proposes that the universe oscillates around Ω = 1, maintaining a delicate balance between expansion and contraction, creation and destruction, in an eternal cosmic dance. The theory suggests that the universe naturally tends towards equilibrium, with Ω values ranging between 0 and 2, but never reaching these extremes in practice. The time equation T = 4n2 + 4 encapsulates the cyclical nature of cosmic evolution, providing a mathematical framework for understanding the beginning and end of time within each cosmic cycle.
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