UniSpheral Data Energy

UniSpheral Data Energy (ↁ⚕☫) is the primordial energy quantum per successful computational closure at the UniSpheral level: the local data energy multiplied by the ratio of the local pulse tempo to the Zinf unit. The book writes the energy relations entirely in BPT fundamentals, data energy, pulse cycle and Zinf scaling, and says this removes the need for the Planck constant. The UniSpheral quantum and the local quantum are two ends of one scaling: going from our universe down to the UniSphere multiplies the energy per closure by ⥂⌂/ℨ, and the reverse relation, Local Universe Data Energy, divides it by the same factor. Divided by the UniSpheral pulse cycle it gives the UniSpheral Data Energy Power. The book writes ↁ⚕☫ = (ↁ⚕⌂ × ⥂⌂) / ℨ, where ↁ⚕☫ is the UniSpheral data energy, the energy quantum for closure operations [𝕄·𝕃²·𝕋⁻²]; ↁ⚕⌂ is the local data energy per closure at our level [𝕄·𝕃²·𝕋⁻²]; ⥂⌂ is the local pulse cycle, the complete binary cycle at our harmonic level [𝕋]; and ℨ is the Zinf unit, with its own dimension [ℨ]. The book's analysis reads [𝕄·𝕃²·𝕋⁻²] = ([𝕄·𝕃²·𝕋⁻²] × [𝕋]) / [ℨ]. It connects to Local Universe Data Energy, UniSpheral Data Energy Power, Data Energy Definition, Local Universe Pulse Tempo and ℨinf Energy.