Generalized Holographic Principle (GHP): Universal Law of Projective Reality

Abstract

Holographic Principle (GHP) as a universal law of projective reality that underlies the entire ontological vertical. GHP generalizes the classical holographic principle ('t Hooft, Susskind), which was limited to black holes and quantum gravity, to all dimensions and all forms of matter (F1–F7) – from physical to mimeturic. The GHP is formulated as follows: any n-dimensional surface (screen) is a mapping (projection) of events, structures, and patterns occurring in (n+1)-dimensional space. Information about any system can be fully encoded on its boundary, with the nature of encoding depending on the choice of the level of description G and the cognitive structure of the observer. The article proposes a mathematical framework for GHP (projection operators, functorial approach) and discusses its connection with the G principle and emergence. It is shown that the transition between forms of matter is a change of G, and emergence is a consequence of transition between projections. GHP explains why new forms (life, mind, civilization) are not reducible to lower ones – they are projections from higher levels. A comparison is made between GHP and contemporary approaches: the work of Chen et al. (2021), which derives a generalized holographic principle from quantum information; the classification into strong and weak forms; and the Observer Patch Holography model (2026). It is shown that GHP is a "weak" form of the holographic principle, making it applicable to systems where a rigid duality is impossible. GHP serves as the foundation for the Grand Unified Theory (GUT) and concludes the trilogy, uniting all previously developed concepts into a single self-consistent system. GHP is proposed as a new fundamental law of nature – a meta-law that describes the way in which all processes are described.