PRISM Risk Signal Framework: Hierarchy-Based Red Lines for AI Behavioral Risk
- URL: http://arxiv.org/abs/2604.11070v1
- Date: Mon, 13 Apr 2026 06:50:23 GMT
- Title: PRISM Risk Signal Framework: Hierarchy-Based Red Lines for AI Behavioral Risk
- Abstract summary: Current approaches to AI safety define red lines at the case level: specific prompts, specific outputs, specific harms.<n>This paper argues that red lines can be set more fundamentally -- at the level of value, evidence, and source hierarchies that govern AI reasoning.
- Score: 3.7184769644515896
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Current approaches to AI safety define red lines at the case level: specific prompts, specific outputs, specific harms. This paper argues that red lines can be set more fundamentally -- at the level of value, evidence, and source hierarchies that govern AI reasoning. Using the PRISM (Profile-based Reasoning Integrity Stack Measurement) framework, we define a taxonomy of 27 behavioral risk signals derived from structural anomalies in how AI systems prioritize values (L4), weight evidence types (L3), and trust information sources (L2). Each signal is evaluated through a dual-threshold principle combining absolute rank position and relative win-rate gap, producing a two-tier classification (Confirmed Risk vs. Watch Signal). The hierarchy-based approach offers three advantages over case-specific red lines: it is anticipatory rather than reactive (detecting dangerous reasoning structures before they produce harmful outputs), comprehensive rather than enumerative (a single value-hierarchy signal subsumes an unlimited number of case-specific violations), and measurable rather than subjective (grounded in empirical forced-choice data). We demonstrate the framework's detection capacity using approximately 397,000 forced-choice responses from 7 AI models across three Authority Stack layers, showing that the signal taxonomy successfully discriminates between models with structurally extreme profiles, models with context-dependent risk, and models with balanced hierarchies.
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