Блог пользователя Ahmed_Hosssam

Автор Ahmed_Hosssam, история, 5 лет назад, По-английски

Here is the editorial. Please provide your feedback on each problem so that we can improve upon them the next time.

1670A - Профессор Слим

Tutorial
Solution

1670B - Общажные войны

Tutorial
Solution

1670C - Где пицца?

Tutorial
Solution

1670D - Очень подозрительно

Tutorial
Solution

1670E - Хемос на дереве

Tutorial
Solution

1670F - Джи, видишь?

Tutorial
Solution
Разбор задач Codeforces Round 788 (Div. 2)
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Feed back for C: While giving problems which require answer modulo p. Its good to provide 1 sample test where answer is greater than p so that we can understand that mod was wrong.

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can you provide c++ solutions?

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My solution for Problem C shouldn't this give TLE because of memset, if t = 1e5?

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Please provide your feedback on each problem so that we can improve upon them the next time.

My feedback on each problem

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A simple solution for D problem without binary search, exploiting the fact that for 3 types of lines the numbers should be as close as possible (+-1 difference)

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Can someone please explain to me that why my solution is getting "time limit exceeded"? 156095877

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For D somehow this works

ans=ceil(sqrt(n/6.0)*3);
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Video Solutions for C,D,E

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A great contest, thanks to the writers :)

I was really close to solving problem E during the contest. At first, I tried several approaches to choosing the root node, for instance, I have considered the node which is on the diameter of the tree, or the one which has the largest degree. But neither of them work.

I completely fell into the trap of this problem, since it asks to select one node as the root, and I believe that the root node must have some special properties, which should be the "key" to the final solution.

It is like 10 minutes before the end, I realized that we could always construct the tree to obtain "n" as the answer. I noticed that, except for "100..00", the other values could be divided into (n-1) pairs, (1xxx,0xxx), (1yyy,0yyy), and so on. We could always make the prefix XOR be less than or equal to "10000".

It is a pity that I didn't finish the codes before the end, but this problem is really exciting, especially that "trap". Hope that next time I could do better.

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In editorial of D: In second para "Number of intersections" should be "number of intersections at center of some hexagon" as intersection on some vertex won't create any triangle

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Can someone pls explain F a bit more (last line of third para "we only have to know the difference between the previous bits of X (add 1 if the current bit is on) and the sum of the generated bits.") I am unable to get it from the editorial.

thanks in advance.

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I don't like the editorial for A

First it gives a claim without proof Then it has a solution that doesn't directly use this claim at all

"So let's say the number of negative elements is k. Then we must check that the first k elements are non-increasing and the remaining elements are non-decreasing." Why is it true? How does the solution use this fact?

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    5 лет назад, скрыть # ^ |
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    Notice that applying the operations doesn't change number of negative elements. When sorted all the negative elements should be before all the positive elements. So if there are k negatives then we need to make the first k elements negative. For negative numbers to be sorted the absolute values must be non increasing. For positive numbers it should be non decreasing.

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can anyone explain why the code for the C question is getting WA on test case 8?

https://codeforces.me/contest/1670/submission/156185766

approach: if c[i] != 0 then c[i] = a[i] or b[i], but in front, we should not count a cycle that has a[i] or b[i], because we don't have any option, for this I am storing the values that cannot count in cycles in a set container.if(a[i] == b[i]) then also I inserted a[i] in the set. and while checking for no. of connected components I am checking whether the parent of i from 1 to n does not belong in the set.

Yes I know, I made my approach messy using a set, I can use a visited array instead, but in the contest, this approach got stuck in my mind, and cannot able to change it...but I wanted to know the reason why my approach is wrong...

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what's wrong with my solution for (B). It says time limit exceeded on test 35.

include <bits/stdc++.h>

using namespace std; int main() { long long t; cin>>t; while(t--) { char ch; long long arr[26]={0},n,val,max=0,ind,k,i,flg=0; cin>>n; string s; cin>>s>>k; while(k--){ cin>>ch; arr[ch-'a']=1; } for(i=0;i<n;i++) { if(arr[s[i]-'a']==1) { if(flg==0) {max=i;flg=1;} else if(i-ind>max) max=(i-ind); ind=i; } } cout<<max<<"\n"; } }

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Can someone explain how https://codeforces.me/contest/1670/submission/156198034 this solution can not pass ?

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To get the sum of the first X groups it will be 3X^2.

Again, such claims have to be proven

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NVM. Figured it out

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can any one explain solution of problem d ?? i didn't understand the editorial!

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can someone check my solution for problem B? Im getting a TLE at 35th test case.

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can someone help me with my solution to problem C, I'm getting TLE 156607712

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    here is your accepted code the modifications are the following:

    1. max size of arrays vis and adj should be 10**5+1 not 10**5 only since you use 1-based index

    2. don't print pow(2,k) without modulus ,instead do this

    Spoiler

    3.the cause of TLE is that you clear adj at every test case which is very time consuming so clear only n size portion from adj

    Спойлер
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In D, the triangle counts when more lines are added optimally result in the series $$$0+0+2+4+4+6+8+8+10+12+12+14+...$$$ Which includes all non-negative even numbers, where every other even number appears twice.

With $$$n-1$$$ as the number of lines and $$$k = \lfloor{\frac{n}{3}}\rfloor$$$, the triangle count from optimal placements can be represented using the formula:

$$$\frac{k\times (2 + 4k - 2)}{2} + 4k(1 + k) - 4k(2-n\% 3)$$$

Which can be simplified into:

$$$6k^2 + 4k(n\% 3 - 1)$$$

This expression can then be binary searched to find the first evaluation greater than the input.

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For problem F, there is a slightly different way to implement that I think is conceptually easier and less error prone.

If $$$r$$$ was smaller, then we could always have a $$$dp[bit][x]$$$, where $$$dp[bit][x]$$$ represents the number of ways to ensure the bitwise xor is the first $$$bit$$$ bits of $$$z$$$ and our sum is $$$\le x$$$. As for transitions,

for (int cnt = b; cnt <= n; cnt += 2) {
     dp[x][y] += dp[x - 1][y - (1 << x) * cnt] * cnt * combo[n][cnt];
 }

where $$$b$$$ is our bit in the $$$bit$$$ th position.

Now the problem is that $$$r$$$ states is just way too much. So what we can do is notice that $$$x \gt 2^{bit + 1} \cdot n$$$, then we set it to be $$$2^{bit + 1} \cdot n$$$.

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In problem D there is an O(1) solution: for each n, the solution is

$$$\left\lceil \sqrt{\frac{n*3}{2}} \right\rceil. $$$

Put the hexagon map into Oxy plane. Let a, b, c respectively be the numbers of lines that are parallel to Ox; creating a $$$60$$$ degree angle with Ox; and creating a $$$-60$$$ degree angle with Ox, for a total of $$$(a + b + c)$$$ lines. It is easy to see that the maximum number of triangles that can be created is $$$2 \cdot (ab+bc+ca).$$$ It asks us to find $$$ min (a + b + c).$$$

Because we can create $$$2 \cdot (ab+bc+ca)$$$ triangles,

$$$2 \cdot (ab+bc+ca) \ge n$$$

must suffices. By Cauchy inequality, we also have

$$$a^2+b^2+c^2\ge ab+bc+ca.$$$
$$$\Leftrightarrow a^2+b^2+c^2+2(ab+bc+ca) \ge 3 \cdot (ab+bc+ca) $$$
$$$\Leftrightarrow (a+b+c)^2 \ge 3 \cdot (ab+bc+ca) $$$

It follows that

$$$a + b + c \ge \sqrt{\frac{n*3}{2}} $$$

Because a+b+c is an interger, our solution is

$$$\left\lceil \sqrt{\frac{n*3}{2}} \right\rceil. $$$