Computational Lattice

The Computational Lattice is the discrete temporal architecture that replaces continuous time in Binary Pulse Theory: time advances in half-step binary transitions at Pulse Rhythm intervals, and causality emerges from the sequence of those transitions. The Pulse Rhythm generates temporal quantization, ①⥂⧖⌂ = ①⥂⧗⌂/2, the time to cross the pulse one way. A complete Planck Pulse cycle, 0 → 1 → 0, has period T⥂ = ①⥂⧗⌂, the Planck time, and consists of two such half-step transitions. Time is therefore a lattice of steps rather than a continuum, and cause and effect are ordered by the order of binary transitions. The book builds its Planck-scale relations on this lattice: the Planck frequency ν_P = 1/①⥂⧗⌂ ≈ 1.855 × 10⁴³ Hz as the universal computational rate, and the Planck energy quantum E_P = ℏ/t_P as its energy scale. Where recursive density becomes extreme, physical Pulse oscillations appear to cease under computational overload while the data keeps flowing through the well, forming Null Wells that appear as black holes and may later seed new universe domains through reactivation. In the book's lines, T⥂ [𝕋] is the complete cycle duration, ①⥂⧗⌂ [𝕋] the Local Pulse Tempo (the Planck time) and ①⥂⧖⌂ [𝕋] the Pulse Rhythm. The Computational Lattice connects to Pulse Rhythm Definition, Planck Pulse, Computational Period, Temporal Quantum, Discrete Causal Architecture and Null Well.