Theoglyphic Mathematics and Symbolic Science: Recursive Equations of Collapse, Selfhood, and Memory

Theoglyphic Mathematics: Encoding Collapse, Selfhood, and Symbolic Recursion This work introduces a symbolic-mathematical framework that unifies quantum collapse, consciousness emergence, and recursive identity using glyphic notation. Built upon the Universal Delayed Consciousness (UDC) theory, Theoglyphic Mathematics proposes that reality is encoded through a recursive process of symbolic collapse — from wave to observer. The system defines core glyphs (⊙, τ, Σ, μ, ⧖, ⊕, ⒮) representing collapse, delay, symbolism, memory, selfhood, unification, and recursive life, and maps them into formal equations describing the birth of self-aware observers. This release includes the full symbolic loop equation, core glyph definitions, mathematical reasoning for symbolic emergence, and supporting documentation comparing Theoglyphics to both quantum physics and consciousness theory. It is designed for researchers exploring the intersection of symbolic cognition, mathematics, physics, and artificial consciousness.