Open Autonomous intelligence initiative

Open Autonomous Intelligence Initiative

Advocates for Open, ethical AI Models

  • Theorem T3 — Recursive Coherence

    The Recursive Coherence Theorem establishes that multi‑level stability emerges only when: each level is locally harmonious and viable, and cross‑level mappings and interfaces maintain structural integrity. This is the foundational theorem behind hierarchical cognition, layered governance, multi-scale psychology, and SGI architectures designed for safety, transparency, and resilience.

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  • Theorem T2 — Complementary Activation

    T2 shows that polarity is generative, not competitive. Under suitable conditions, activating both poles yields outcomes better than relying on either alone. In Open SGI and PER/Siggy, this theorem justifies blended strategies that balance safety with autonomy, resulting in improved performance, user experience, and long-term viability.

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  • Theorem T1 — Contextual Selection Theorem

    The Contextual Selection Theorem explains how Open SGI systems—especially Siggy in PER applications—select the appropriate expression of any polarity based on context while preserving cross-axis integrity and global viability.

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  • UPA in Open SGI: How the Axioms Become Architecture

    This post explains how UPA is implemented inside the Open SGI architecture across:

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  • Experiential Grounding of the UPA: Phenomenology, Ontology, and the Physiology of Mind

    Human introspection reveals the same patterns that UPA describes ontologically. Neuroscience implements the same structures biologically. This triple alignment means: UPA is not simply a philosophical theory. It is a framework that unifies the structural conditions of being, experience, and mind. This gives UPA both explanatory power and testability—placing it in a uni

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  • UPA Axiom 16 — World Genesis

    The principle governing the formation, emergence, and initial structuring of Worlds (Wᵢ) from Unity (𝕌) through polarity (σ), contextualization (𝒳), differentiation (Π), and viability constraints (𝒱).

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