Entanglement-Algebraic Spacetime: The Universe, Simplified

This paper is archived as a speculative research work. Modern physics rests on a large collection of foundational concepts—spacetime geometry, quantum fields, particles, forces, energy, and mass—that are typically assumed to be primitive. Over time, this accumulation has led to deep conceptual tensions, particularly between quantum theory and gravitation, and to a growing sense that the underlying structure of nature may be far simpler than its standard representations suggest. In this paper we present a consolidated formulation of the Entanglement–Algebraic Spacetime (EAS) framework, developed across a series of earlier works, and show how a wide span of physical phenomena can arise from a minimal starting point: a general algebra governing an ordered family of scalar fields. No geometry, time, energy, mass, or particles are assumed at the outset. Instead, these familiar notions emerge as resolution-dependent interface readouts of scale-agnostic admissibility partitions formed in an Actualization Layer, with experience and observation residing in a distinct Experiential Layer. Within this framework, causality is not imposed through spacetime structure but follows from identity continuity across ordered scalar configurations. Quantum commutation relations, microcausality, and the Pauli exclusion principle are shown to reflect constraints on co-realizability within scalar fields rather than dynamical interactions. Gauge structure, mass generation, gravitational phenomena, and cosmological expansion likewise arise as representational responses to persistence and admissibility, not as fundamental forces or substances. The aim of this paper is not to exhaustively re-derive these results, but to expose the common structural origin that unifies them. By clarifying the layered ontology and algebraic core of EAS, we show how much of standard physics can be understood as emerging from a remarkably simple foundation, and outline how this perspective opens new directions for future work in fundamental theory.