Horologist: "Mechanical watches with an Elaboré grade movement are manufactured to a tolerance of \( \pm{2 0}\) seconds per day. However, our internal testing shows that if such a watch is worn for only a short interval - such as a single afternoon - and loses precisely one second, it is a fallacy to assume the watch is operating outside its specified range. Because the rate of a mechanical movement is inherently variable based on the position of the watch and the state of the mainspring's tension, any short-term measurement is statistically decoupled from the established 24-hour mean."
Which of the following, if true, most undermines the horologist's claim that a short-term measurement is decoupled from the 24-hour mean?
(A) Among Elaboré movements tested individually, the rate deviation observed during the first two hours after being wound shows no consistent directional trend across different units, yet each individual unit tends to maintain its own characteristic deviation pattern throughout the remainder of the 24-hour cycle.
(B) In a large sample of Elaboré movements, the average deviation calculated over a four-hour window shows a strong, positive correlation with the deviation calculated over a subsequent twenty-four-hour period.
(C) The mainspring tension in an Elaboré grade movement remains essentially constant throughout the power reserve cycle until the movement ceases to operate.
(D) Watches that lose time during the first half of a day are statistically more likely to gain time during the second half of the day.
(E) Laboratory analysis of Elaboré movements reveals that position-induced rate variation - the second pillar of the horologist's argument - follows a systematic and repeatable pattern across orientations, such that a movement's short-term positional bias can be reliably extrapolated to predict its net daily rate.