Authors 诸葛鑫 (Lucky Zhuge), Independent Researcher · AI-assisted authorship (Claude, Anthropic)
Affiliation Longhun System (龙魂系统), Independent Research Initiative
Date March 17, 2026
Target Venue AIES 2026 / AAAI 2026 / IEEE Transactions on AI
Contact [email protected]

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Authorship Statement

This work was conceived and directed by 诸葛鑫 (Lucky Zhuge, UID9622). All conceptual frameworks, mathematical formulations, and research directions were independently authored. AI systems (Claude, Anthropic) were used exclusively for:

The author retains full intellectual responsibility for all claims, results, and interpretations presented in this paper.

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Abstract

"My ignorance allows AI to fill the gaps; my AI enables me to remain ignorant — yet the outcome is universally recognized. Longhun System: where every ignorant mind can rest in peace."

"我的无知可以让AI补全 · 我的AI可以让我完全无知 · 得出的结果是公认的 · 龙魂系统,让所有无知的人安心"

Ensuring safety, consistency, and explainability in AI decision-making remains a fundamental challenge, particularly in open-ended and high-risk interaction scenarios. This paper introduces CNSH-64 (Cultural-Normative Symbolic Hierarchy, 64-State), a governance-aware symbolic decision framework that unifies structured state modeling, multi-dimensional risk evaluation, and formally verifiable ethical constraints into a single, auditable computational pipeline.

Inspired by the 64 hexagrams of the I-Ching (Yijing, 易经), CNSH-64 models interaction contexts as compositional symbolic states within a finite 64-state space ( $S \times S = 8 \times 8$ ), enabling explicit reasoning over decision boundaries and cross-cultural sensitivity. The framework comprises three core mechanisms:

$$ \text{risk}(c) = \alpha R + \beta U + \gamma I $$

where $R$: Risk (威胁等级), $U$: Uncertainty (置信度熵), $I$: Incongruence (跨文化价值冲突) — jointly optimized via gradient-free search over symbolic policy space.

$$ Eth: A \rightarrow \{0,1\}, \quad \text{subject to } \mathcal{C} \models \phi_{\text{eth}} $$

where $\mathcal{C}$ is a formal ontology of cultural norms, and $\phi_{\text{eth}}$ is a first-order logic formula encoding universal principles (e.g., "Do not harm").

Key Results: