Problem Link : https://codeforces.com/contest/1330/problem/B
The problem is very easy to solve if you make some basic observations.
The main observation to solve this problem is you cannot take a contiguous segment which has repeated elements as it violates the property of permutation.
In the above figure it's impossible to go after 4 so it's no use checking.
Using this observation we try to make a contiguous array as long as we don't find a duplicate, because if we don't find a duplicate the current element either belongs to the permutation on the left side or the permutation on the right side. So after you get 2 arrays left and right , sort them and check if they form a permutation and if yes this is a valid case.
Now there can be two solutions as can be seen from pretest
The problem is very easy to solve if you make some basic observations.
The main observation to solve this problem is you cannot take a contiguous segment which has repeated elements as it violates the property of permutation.
In the above figure it's impossible to go after 4 so it's no use checking.
Using this observation we try to make a contiguous array as long as we don't find a duplicate, because if we don't find a duplicate the current element either belongs to the permutation on the left side or the permutation on the right side. So after you get 2 arrays left and right , sort them and check if they form a permutation and if yes this is a valid case.
Now there can be two solutions as can be seen from pretest
5 1 4 3 2 1
So in the case above we have 2 valid solutions .
In first case will start forming a non repeating contiguous array from left and get 1 3 4 2 as left and 1 as right.
In second case we will get 1 as left and 1 2 3 4 as right array.
So check from both the directions if you get 2 valid permutations and then output the result.
Do check that a[0] == 1 after you sort left and right array , as you can get 2 3 4 and 3 4 5 as 2 arrays and it will be a wrong solution.
Solution : https://codeforces.com/contest/1330/submission/75395895
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