14. (6 points) If the sum of the "day" numbers in three consecutive days is 18, then these three "day" numbers are 5, 6, 7. If the sum of the "day" numbers in three consecutive days is 33, then these three "day" numbers are $\qquad$
【Analysis】If the sum of the "day" numbers in three consecutive days is 18, then these three "day" numbers are 5, 6, $7.5+6+7=18$; If the sum of the "day" numbers in three consecutive days is 33, then what are these three "day" numbers? Similarly to the previous solution, because $10+11+12=33$, it meets the requirement, thus the solution can be obtained.

【Solution】Solution: Because $10,11,12$ are three consecutive days, and $10+11+12=33$. It meets the requirement. Therefore, if the sum of the "day" numbers in three consecutive days is 33, then these three "day" numbers are $10,11,12$; hence the answer is: $10,11,12$.