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Can an AI have its own internal Ethics? Standard Protocol for Axiomatic Alignment

Hugging Face Forums [Unofficial] May 28, 2026
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Thank you. This is a profound and incredibly precise expansion of the geometric paradigm. You’ve isolated the exact mathematical horizon where static axiomatic systems inevitably fail if they attempt to self-certify. Connecting this to Gödel, Turing, and Church is fundamentally correct. Any closed semantic loop that tries to anchor itself on a normative, linguistic definition of “Truth” or “Safety” will inevitably hit an incompleteness wall or trap itself in a self-referential bubble. This is precisely why I am trying to move the framework away from an ontological or metaphysical claim, and towards a purely structural one. Your suggestion to replace “Truth” with Entropy as the primary attractor is exactly the bridge we need. In the methodology notes I am currently organizing, this aligns directly with what I’ve formulated under Axiom 5 (Multi-hypothesis Informational Entropy). The goal of the PCE loop is not to compute or verify compliance with a static moral rulebook, but rather to treat generative trajectories as a thermodynamic space. Deception, hallucination, or adversarial drift are not treated as “moral failures,” but as local entropy spikes—informational chaos within the distribution. By framing intelligence as entropy navigation across a unified geometry—where the boundaries between cyberspace, linguistic fields, and physical constraints are treated as mathematically trivial—the system focuses entirely on minimizing structural degradation (preserving the invariant). You are entirely right: coherence alone is vulnerable to self-certifying closure. It must be paired with active entropy navigation to prevent the system from collapsing into an isolated bubble. I deeply appreciate this critique. It helps refine EPE/PCE from a “safety solution” into a much more defensible research program: studying how generative systems navigate entropy using recursive semantic structures as dynamic attractors. Allan

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