A legal scholar argues: "Purely algorithmic decision-making systems, regardless of their processing complexity, cannot be held legally culpable for their outputs. After all, legal culpability requires the capacity for genuine moral deliberation, and such moral deliberation fundamentally necessitates subjective conscious experience on the part of the agent."
Which one of the following, if assumed, enables the conclusion to be properly drawn? Construct this sufficient assumption by arranging the statements below into a valid, continuous deductive chain bridging the argument's premises.
- 1Purely algorithmic decision-making systems operate exclusively via deterministic state transitions.
- 2Operating exclusively via deterministic state transitions universally precludes the generation of non-programmed emergent behaviors.
- 3The inability to generate non-programmed emergent behaviors makes it impossible for an entity to possess a unified conscious perspective.
- 4A unified conscious perspective is an absolute prerequisite for any entity to have subjective conscious experience.
Answer
The correct sequence begins with the nature of algorithmic systems (operating via deterministic state transitions), followed by the consequence of determinism (precluding non-programmed emergent behaviors), which in turn prevents a unified conscious perspective, and finally linking the lack of this perspective to the guaranteed absence of subjective conscious experience.
The correct logical order forms a perfect transitive chain that guarantees the conclusion. The argument requires a bridge proving that algorithmic systems lack subjective conscious experience. By starting with the nature of algorithmic systems and chaining through determinism, lack of emergent behaviors, and lack of a unified perspective, the final contrapositive link (that a unified perspective is an absolute prerequisite for subjective experience) perfectly supplies the missing sufficient condition.
Step-by-Step Solution
Key Concept
Identifying Sufficient Assumptions Using Transitive Logic Chains