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Distinguish a minimum count from an exact count

Include the above-threshold case when writing a counted-condition rule.

Compare the rule with concrete cases

Fictional readiness has four distinct checks A,B,C,D. The original rule needs at least three passes. A draft saying “three checks pass” could be read as exactly three, wrongly rejecting four. Each check contributes at most one pass.

Filled synthetic modelling cases
Passed checksPass countAt least threeExactly three
A,B2NoNo
A,B,C3YesYes
A,B,C,D4YesNo
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Work through the distinction

The three-pass boundary cannot distinguish the interpretations. Four passes is the essential contrasting case. Repeating evidence for A does not create a fifth distinct check.

All four checks pass. Does the original rule allow readiness?

Show the worked answer

Yes. Four is at least three. An exact-three interpretation would be wrong for the supplied requirement.

Acceptance wording to adapt

Count passing identities among A,B,C,D once each. Set ready=true for counts 3 or 4, and false for 0,1 or 2. Additional copies of a check’s evidence must not increase the count.

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