题目描述 Some people believe that there are three cycles in a person's life that start the day he or she is born. These three cycles are the $physical$, $emotional$, and $intellectual$ cycles, and they have periods of lengths $23$, $28$, and $33$ days, respectively. There is one peak in each period of a cycle. At the peak of a cycle, a person performs at his or her best in the corresponding field ($physical$, $emotional$ or $mental$). For example, if it is the $mental$ curve, thought processes will be sharper and concentration will be easier. Since the three cycles have different periods, the peaks of the three cycles generally occur at different times. We would like to determine when a $triple peak$ occurs (the peaks of all three cycles occur in the same day) for any person. For each cycle, you will be given the number of days from the beginning of the current year at which one of its peaks (not necessarily the first) occurs. You will also be given a date expressed as the number of days from the beginning of the current year. You task is to determine the number of days from the given date to the next $triple peak$. The given date is not counted. For example, if the given date is $10$ and the next $triple peak$ occurs on day $12$, the answer is $2$, not $3$. If a $triple peak$ occurs on the given date, you should give the number of days to the next occurrence of a $triple peak$. 输入格式 You will be given a number of cases. The input for each case consists of one line of four integers $p$, $e$, $i$, and $d$. The values $p$, $e$, and $i$ are the number of days from the beginning of the current year at which the $physical$, $emotional$, and $intellectual$ cycles peak, respectively. The value $d$ is the given date and may be smaller than any of $p$, $e$, or $i$. All values are non-negative and at most $365$, and you may assume that a $triple peak$ will occur within $21252$ days of the given date. 输出格式 Case: the next triple peak occurs in $1234$ days. Use the plural form "days" even if the answer is 1. 输入样例 0 0 0 0 输出样例 Case: the next triple peak occurs in 21252 days.