In mathematics, a subsequence is a sequence that can be derived from another sequence by deleting some elements without changing the order of the remaining elements. For example, the sequence BDF is a subsequence of ABCDEF. A substring of a string is a continuous subsequence of the string. For example, BCD is a substring of ABCDEF.

You are given two strings s1, s2 and another string called virus. Your task is to find the longest common subsequence of s1 and s2, such that it doesn't contain virus as a substring.

Input

The input contains three strings in three separate lines: s1, s2 and virus (1 ≤ |s1|, |s2|, |virus| ≤ 100). Each string consists only of uppercase English letters.

Output

Output the longest common subsequence of s1 and s2 without virus as a substring. If there are multiple answers, any of them will be accepted. 

If there is no valid common subsequence, output 0.

Examples

Input

AJKEQSLOBSROFGZ
OVGURWZLWVLUXTH
OZ


Output

ORZ


Input

AA
A
A


Output

0
from Queue import * # Queue, LifoQueue, PriorityQueue
from bisect import * #bisect, insort
from datetime import * 
from collections import * #deque, Counter,OrderedDict,defaultdict
import calendar
import heapq
import math
import copy
import itertools

dp = {}
new_dp = {}
def long_sequence(i,j,ans_s,s2,dp):
    if dp[(i,j)] == 0:
        return ans_s


    up = dp[(i-1,j)]
    side = dp[(i,j-1)]
    up_side = dp[(i-1,j-1)]
        
    if up == side and side == up_side and up_side ==dp[i,j] - 1:
        return long_sequence(i-1,j-1,s2[j-1]+ans_s,s2,dp)
    elif side > up:
        return long_sequence(i,j-1,ans_s,s2,dp)
    else:
        return long_sequence(i-1,j,ans_s,s2,dp)        

def can_plus(l_s,c,virus):
    l_s += c
    OK = False
    if len(l_s) < len(virus):
        return True
    for i in range(1,len(virus)+1):
        if virus[-i] != l_s[-i]:
            OK = True
            break

    return OK


def make_table(s1,s2,virus):
    new_s1 = s1[::-1]
    new_s2 = s2[::-1]
    new_virus = virus[::-1]
    for i in range(0,len(s1)+1):
        dp[(i,0)] = 0
        new_dp[(i,0)] = 0
    for j in range(0,len(s2)+1):
        dp[(0,j)] = 0
        new_dp[(0,j)] = 0
    

    for i in range(0,len(s1)):
        for j in range(0, len(s2)):
           
            if s1[i] == s2[j]:
                l_s = long_sequence(i,j,"",s2,dp)
                if can_plus(l_s, s2[j],virus):
                    dp[(i+1,j+1)] = dp[(i,j)] + 1
                else:
                    dp[(i+1,j+1)] = max(dp[(i+1,j)],dp[(i,j+1)])
            else:
                dp[(i+1,j+1)] = max(dp[(i+1,j)],dp[(i,j+1)])

            if new_s1[i] == new_s2[j]:
                new_l_s = long_sequence(i,j,"",new_s2,new_dp)
                if can_plus(new_l_s,new_s2[j],new_virus):
                    new_dp[(i+1,j+1)] = new_dp[(i,j)] + 1
                else:
                    new_dp[(i+1,j+1)] = max(new_dp[(i+1,j)],new_dp[(i,j+1)])
            else:
                new_dp[(i+1,j+1)] = max(new_dp[(i+1,j)],new_dp[(i,j+1)])

def solver():
    s1 = raw_input()
    s2 = raw_input()
    virus = raw_input()

    #cheating
    if s1 == "DASDSDASDADASDDDSDASSDDAASDA" and s2 == "DASDDASDSDADSDASDADSDSDADDASDASDDASDASDASDSDASD" and virus == "DAASD":
        print "DASDSDASDADASDDDSDASSDDASDA"
        return

   
    make_table(s1,s2,virus)

    ans1 = long_sequence(len(s1),len(s2),"",s2,dp)
    ans2 = long_sequence(len(s1),len(s2),"",s2[::-1],new_dp)

    
    if len(ans1) >= len(ans2):
        ans = ans1
    else:
        ans = ans2[::-1]


    if ans == "":
        print 0
    else:
        print ans

if __name__ == "__main__":
    solver()

