#P1734. Power Word

    ID: 700 远端评测题 1000ms 32MiB 尝试: 0 已通过: 0 难度: (无) 上传者: 标签>“网新恩普杯”杭州电子科技大学程序设计邀请赛

Power Word

Problem Description

Recently, loneknight is interesting in investigating the power of word. After several weeks of research, He recognize that there are some magic words in the world, if a word contains a magic word as its substring, it will have magic power. For example, if the word 'magic' is magic word, then the word 'magic', 'amagic', 'xxmagic', 'magiczz' are all power words.

In addition to this finding, he also find that the index of a powerword has a important impact on the power of word. The index of a power word define as follow: given the set of magic words, if we list all the powerword contain one or more magic word as substring in a list lexicographically from short length to long, the curring position of a word in the list is its index. So, if the magic words are 'magic' and 'hello', then word have index 1 is 'hello', the word have index 2 is 'magic', the word have index 3 is 'ahello' ... (only consider the lowercase words) .

Now, loneknight have find a way to calculate the the indices of the most powerful words, he want to find what the actually word is. Can you help him?

Input

The input consists of several test cases. Each case contain exactly two line, first line contains the magic words, words are seperated by spaces, the length of each word is at least 1 and at most 5, and the word contain only lowercase characters, the second line contains the indices, indices are seperated by spaces each index in the range [1, 232-1]. (Each line contains at most 10 words or numbers) Your job is to find the powerful word according the indices. The input end with a ling contain "-1".

Output

For each case, please print the powerful words in a single line seperated by one space without trailing space, according to the order in the input.

hello magic 1 2 3 hello magic 4294967295 hello magic 67 141 -1
hello magic ahello yskwojhello magico ahellou