The Linearity of Existence and Non-Existence Theorem proposes a framework for understanding the emergence and transition between existence and non-existence. At its core, the theorem is mathematically expressed as ∑{} = 0 = -∞ + ∞, where ∑{} represents a sum over relevant variables or factors.
This mathematical formulation captures the concept of a critical state known as the point of oblivion. When ∑{} equals zero, it signifies a balance or cancellation between the presence and absence of matter. In other words, the sum of these variables or factors reaches a neutral state. This state of equilibrium represents a state of complete oblivion or neutrality in relation to the existence or non-existence of matter.
The inclusion of -∞ + ∞ in the formula highlights the dynamic nature of the continuum between existence and non-existence. It suggests that as we move along this continuum, the sum (∑{}) can range from negative infinity (-∞) to positive infinity (∞). This indicates a transition from the absence of matter to its presence, encompassing a wide range of concentration and complexity of physical entities.
By incorporating the mathematical formula ∑{} = 0 = -∞ + ∞, the Linearity of Existence and Non-Existence Theorem acknowledges the critical role of the point of oblivion and the dynamic nature of the continuum. However, it's important to note that the specific variables, factors, or mathematical details represented by ∑{} would need to be defined within the framework, along with their interpretations and empirical validation.
The theorem serves as a theoretical construct that invites further exploration, empirical investigation, and mathematical analysis to understand the interplay between existence and non-existence within the proposed continuum
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