Addendum articulates the Dmin Axiom's role in validating event existence using logical proof.
Critics of the article "Formula of the Universe" have questioned the proof, arguing that the truth of the conclusion is already embedded within the definition of Dmin. Specifically, they claim that taking the definition of Dmin and performing a two-step logical transition leads to the statement that any N has its own Dmin—a reasoning pattern known in classical logic as a "circular argument" (begging the question). However, if we adopt the statement—that there exists a Dmin such that if even one of its components is removed, N ceases to exist—as an Axiom, the proof becomes fully valid. The core meaning remains unchanged, while only the formal structure is adjusted. Out of respect for formal logic, I accept the existence of Dmin as an Axiom. Relying on this Axiom, I now prove that any event N has at least its own Dmin. Proof:Suppose there exists an event N that does not have a Dmin. However, according to the Axiom (let us call it the Dmin Axiom), if there is no Dmin, then there is no N (the event itself). Yet, by premise, N exists; therefore, Dmin must also exist. Q.E.D. This proof contains no logical circle, as it relies on the Dmin Axiom asserting the existence of Dmin rather than merely on its definition. Furthermore, Dmin ensures the existence of N. If there is no Dmin, there is no enablement/provision. I contend that the absence of enablement implies that N cannot exist. Anyone who doubts this is invited to provide a counterexample. Thus, the formula D -> N represents the Formula of the Universe, the Formula of Absolute Logic, the Formula of All Formulas, and the Formula of Everything. If you have any doubts or questions, feel free to contact me on Facebook.
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Alexander Ashkenazi (2026) studied this question.
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