Here is a simple problem made by me. Solve it & Give it a rating in comment section if you want.
Problem Name: Range Mex
You are given $$$n$$$ non-negative integers- $$$a_1,a_2,\ldots,a_n$$$. You have to find $$$mex_i$$$ for each $$$1\le i\leq n$$$ such that $$$mex_i$$$ is the mex of all numbers in the array except the $$$i-th$$$ number. e.g. if $$$a=$$${$$${2,5,0}$$$},
$$$mex_1 = mex(a_2,a_3)=mex(5,0)=1$$$
$$$mex_2 = mex(a_1,a_3)=mex(2,0)=1$$$
$$$mex_3 = mex(a_1,a_2)=mex(2,5)=0$$$
Input:
The first line contains a positive number $$$t (1\le t\le 10^4) - $$$ the number of test cases. The description of the test cases follows:
Each test case consists of 2 lines.
The first line contains a positive integer $$$n (1\le n\le 2\cdot 10^5) - $$$indicating the size of array $$$a$$$.
The second line contains $$$n$$$ non-negative integers $$$a_1,a_2,\ldots,a_n (0\le a_i\le 10^9) - $$$ the elements of the array $$$a$$$.
It is guaranteed that the sum of $$$n$$$ over all test cases does not exceed $$$2\cdot10^5$$$.
Output:
For each test case, output $$$n$$$ integers- the $$$i-th$$$ of them indicating $$$mex_i$$$.(i.e. $$$mex_1, mex_2, mex_3,\ldots, mex_n)$$$
Examples:
Input:
5
0 1 2 3 4
5
1 0 2 5 9
2
1 2
3
1 0 2
4
4 7 0 1
Output:
0 1 2 3 4
1 0 2 3 3
0 0
1 0 2
2 2 0 1
Notes:
Here for the first test case,
$$$mex_1 = mex(1,2,3,4) = 0$$$
$$$mex_2 = mex(0,2,3,4) = 1$$$
$$$mex_3 = mex(0,1,3,4) = 2$$$
$$$mex_4 = mex(0,1,2,4) = 3$$$
$$$mex_5 = mex(0,1,2,3) = 4$$$








1000
900-1000, because can be easily implemented using frequency count and finding mex of the whole array.
800
and what is the mean of "greedy"? There is no connection between this problem and greedy.
This works right: Maintain a prefix and suffix of mex's! may be 800 ig
800, suitable for div.2 A