Clarification to the Addendum to "Formula of the Universe"

Author: Alexander Ashkenazi In the original version of the work, the existence of Dmin was derived from the definition of Dmin, creating a circular logic. In the subsequent addendum, the existence of Dmin was assumed as an Axiom. In this clarification, it is demonstrated that this statement can be obtained without assuming it as an Axiom. Here, we simply prove it. Proof of the Existence of Dmin: D is sufficient for H to exist, by definition. But by virtue of what will "Something" be sufficient for H? By virtue of the fact that this "Something" contains within itself everything necessary for the existence of H. This "Something" is, of course, D. Let us designate each necessary condition for the existence of H as: K1, K2, K3, … and so on. Thus, D consists of the set (K1, K2, K3, …) plus conditions that are not necessary for the existence of H. Let us designate them as U. The set of all necessary conditions shall be designated as K. If even a single necessary condition is removed from this set K, then H will not exist. Otherwise, the removed condition would not have been necessary. Thus: K is such a set of necessary conditions that if even one component is removed from it, H will not exist. But this is precisely the definition of Dmin. Therefore, K is Dmin. Quod erat demonstrandum (Q.E.D.). Now, the existence of such a Dmin—where if even a single component is removed, H does not exist—is no longer an Axiom, but an independent proof. *** If you have any doubts or questions, feel free to contact me on Facebook or via email: Facebook: Alex AshkenaziEmail: [email protected]