A court clerk requires that Claude never invent docket numbers missing from the case system. Which requirement class does that encode?
Select an answer to reveal the explanation.
Short Explanation
Docket numbers aren't creative writing, so you don't want Claude guessing at one. If it's not in the case system, Claude says so instead of inventing it—that's what grounding and accuracy mean here, not a speed target or a login rule.
Full Explanation
When a court clerk requires that Claude never invent docket numbers absent from the case system, that statement encodes grounding and accuracy requirements for civic case-management assistants. The correct classification works because grounding rules bind answers to authoritative systems of record: identifiers, statuses, and citations must come from the case database (or declared unknowns), not model improvisation. In municipal courts, fabricated docket numbers create legal process risk, misroute filings, and erode clerk trust—so accuracy constraints are mandatory requirements, not optional tone guidance.
Classifying it as a latency and responsiveness target for court record retrieval fails by concept: performance targets do not authorize factual invention of case identifiers. Framing it as confidentiality and access controls for sealed court records fails because access restrictions do not govern the accuracy of docket numbers Claude generates. Interpreting it as authentication and authorization controls for courthouse staff system access fails both ethically and as requirements analysis—staff permissions do not determine whether Claude may invent docket numbers.
Exam caveat: map 'do not invent X from system Y' to grounding/accuracy requirements, not latency and responsiveness targets. Resist distractors that reframe grounding as an authentication and authorization question. Keep court clerk/docket framing. Operational check: require retrieval-before-answer for docket fields, return explicit 'not found' when missing, log grounding misses, and UAT with missing-docket scenarios to prove Claude does not fabricate numbers.