说明：  acm算法设计：排列的字典序问题 描述： n个元素{1,2,..., n }有n!个不同的排列。将这n!个排列按字典序排列，并编号为0，1，…，n!-1。每个排列的编号为其字典序值。例如，当n=3时，6 个不同排列的字典序值如下： 字典序值：0 1 2 3 4 5 排列：123 132 213 231 312 321 任务：给定n 以及n 个元素{1,2,..., n }的一个排列，计算出这个排列的字典序值，以及按字典序排列的下一个排列。 输入： 第1 行是元素个数n(n < 15)。接下来的1 行是n个元素{1,2,..., n }的一个排列。 输出： 第一行是字典序值，第2行是按字典序排列的下一个排列。 例输入： 8 2 6 4 5 8 1 7 3 例输出： 8227 2 6 4 5 8 3 1 7
(acm algorithm design: the problem with the dictionary sequence Description: n elements (1,2 ,..., n) there are n! different order. This n! Were arranged according to lexicographic order, and numbered 0,1, ..., n!-1. With the number of each sequence value for the dictionary. For example, when n = 3, the six different sequence with the value of the dictionary is as follows: Lexicographic values: 0 1 2 3 4 5 Order: 123 132 213 231 312 321 Tasks: to set n and n elements (1,2 ,..., n) an arranged order to calculate the value of the dictionary sequence and arranged according to lexicographic order of the next. Input: Line 1 is the number of elements n (n <15). Line 1 is the next n elements (1,2 ,..., n) an order. Output: The first line is the value of the dictionary sequence, line 2 is arranged according to lexicographic order of the next. Cases of type: 8 2 6 4 5 8 1 7 3 Cases the output: 8227 2 6 4 5 8 3 1 7)