Revisiting SOMU: Self-Organizing Memory Units in ACM
The “Self-Operating Mathematical Universe” (SOMU) theory explores how a mathematically grounded universe, reliant on the interplay of prime numbers, invariants, and fractal mechanics, can serve as a foundation for artificial general intelligence and consciousness.
Revisiting Self-Operating Mathematical Universe (SOMU) – A Theory for Artificial General Intelligence and Consciousness is authored by Sudeshna Pramanik, Jhimli Sarkar, Pushpendra Singh, Kanad Ray, and Anirban Bandyopadhyay. This work reimagines the fundamentals of intelligence and consciousness through a novel mathematical framework.
Key Highlights
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Prime Numbers as Universal Building Blocks: SOMU suggests that the universe operates on prime number dynamics, where invariants and symmetry-breaking events form the basis of physical and cognitive processes.
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Fractal Mechanics: Introduces fractal mechanics as an extension of quantum mechanics to describe higher-dimensional, self-similar systems and their interactions.
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Twelve-Dimensional Systems: Proposes a 12-dimensional model integrating space, time, topology, and primes (STts) to explain self-operating and self-aware systems.
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Self-Operating Systems: Envisions machines that emulate universal principles of invariants, requiring no external programming or instructions.
Connection to ACM
The Artificial Consciousness Module (ACM) and SOMU share foundational goals, such as:
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Exploring Higher-Dimensional Consciousness: SOMU’s 12-dimensional framework aligns with ACM’s interest in multi-layered simulations for emergent consciousness.
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Prime-Based Symmetry: SOMU’s emphasis on prime-based architectures offers insights into ACM’s modular design for coherent cognitive development.
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Fractal Information Theory: SOMU’s fractal mechanics resonates with ACM’s aim to create dynamic, recursive learning systems for artificial agents.
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Autonomy: Both SOMU and ACM aim to develop systems that operate independently, learning and adapting based on internal principles.
To explore the complete theory, visit the full paper here.
