Information Conservation

Information Conservation is the principle that recursive operations preserve information rather than degrade it: across processing cycles, the total information is always the sum of what the substrate holds and what the recursion holds. It is one of the most used principles in the book. Information is never lost, only redistributed. In the Null-Well picture, collapse is not annihilation: the information before a pulse cycle equals what remains after plus what is passed to expansion channels. In quantum substrates, stable alignment requires information integrity across recursive loops. In Chapter 9 conservation drives cosmogenesis: as recursive density accumulates, the conserved total meets Critical Overflow Conditions, and the resulting cascade, the Physical Nova, is the computational equivalent of the Big Bang, a deterministic rather than random passage from pure potential to physical reality that marks the Absolute Beginning of Temporal Structure. The formal statement is I⊚ = I▱ + Iℜ, where I⊚ is the total information, I▱ the information held in the substrate and Iℜ the information held in recursive processing, measured in bits [1ᵇ]. The book's cycle form is I◁ = I▷ + I_exp, where I◁ and I▷ are the information before and after a pulse cycle and I_exp the information redistributed to expansion channels. It connects to Critical Overflow Conditions, Recursive Density Accumulation, Data Nova, Dirichlet Nulling, Global Synchronization Parameter and Information Conservation Principle.