The readout
Decide whether to ship, hold or extend an experiment whose primary metric, a guardrail and a secondary metric moved in three different directions at day 21 of 30.
On this page
Three numbers moved three ways, the engineering lead wants to ship, and the test has nine days left. The decision has to be defended with the numbers on the page.
The situation
A new draft format — shorter, with the policy clause quoted — is being tested against the current one on policy-question tickets across one tenant's 1,200 agents, randomised by agent. The test was sized for 30 days at 2,000 drafts a day, 1,000 per arm, so 30,000 per arm, enough by the rule of thumb to detect a 3% relative lift on draft acceptance; the pre-registered ship rule is "acceptance up with the interval excluding zero, and no guardrail crossed". It is day 21, 21,000 drafts per arm. The readout: draft acceptance, the primary metric, 40.0% control against 41.0% variant, p = 0.04, interval on the lift +0.1 to +4.9% relative. Median time to send, a secondary metric, 120 s control against 105 s variant, clearly significant. The 7-day reopen rate, a pre-registered guardrail with a threshold of no more than +0.3 points, 10.0% control against 10.6% variant, p = 0.04. Complaint rate flat. The engineering lead reads the first two lines and wants to ship to all tenants on Monday.
The question
Ship, hold or extend — and what result on day 30 would make you reverse that decision?
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