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A Black Swan Hypothesis: The Role of Human Irrationality in AI Safety
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Proposes the "s-black swan" concept: high-risk, rare state-action events that arise from human misperception of reward and likelihood under Cumulative Prospect Theory even in stationary MDPs, with theoretical formalization and bounds.
Problem
Black swan events are typically attributed to non-stationary environments, but the community lacks a comprehensive definition; the paper asks whether high-risk, rare events can arise in static environments due to human misperception of rewards and probabilities.
Approach
Models human misperception using Cumulative Prospect Theory's value and probability distortion functions applied to MDP rewards and visitation probabilities, introduces Human MDP and Human-Estimation MDP, and defines s-black swans as state-action pairs perceived as impossible yet rare and high-risk in the ground-truth stationary MDP.
Key results
- Theorem: with |S|=2 or T=1 the optimal policy under the human-distorted MDP coincides with the ground-truth optimal policy, while a three-state two-step counterexample exists.
- Theorem: the value perception gap between the Human MDP and ground-truth MDP has a non-zero lower bound even with zero estimation error, growing with reward distortion C_bs and minimum s-black swan probability.
- Hitting-time theorem gives the number of steps t needed to encounter an s-black swan with probability at least delta.
Surprising findings
- With bandit (T=1) or two-state MDPs, human reward and probability distortion does not change the optimal policy.
- Value perception gap has a non-zero lower bound regardless of horizon length, even though value estimation error converges to zero.
Limitations
- Purely theoretical; no empirical experiments validating the s-black swan framework on real or simulated decision-making.
- Lehman Brothers and other case examples are argued heuristically rather than established as s-black swans.
- Relies on assumed CPT distortion functions and a relative convexity assumption.
Experimental setup
Builds on: Cumulative Prospect Theory Expected Utility Theory safe reinforcement learning criteria
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