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0
There seems no. |
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+32
Practice problems have nothing to do with scores and rankings in the official competition, so I think you can discuss problems anytime you want. I have been seeing several discussions on practice problems in some Chinese cp forums. |
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+19
C, D and F are interesting, E is quite standard, and B is too hard for me. |
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0
Why the time limit of G is 3s... My FFT solution passes. It does not seem to be the intended solution. |
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+21
My idea during the contest is to use a segment tree to simulate augmentations in max cost flow. It is simple but requires tedious coding and effort to fit the memory limit. I thought this was the intended solution, but it seems that the intended solution is a much cleaner one, so I take my previous word back. |
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+25
G is unsuitable for a codeforces contest. |
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+5
I think A is the hardest among first 5 problems in div 1. |
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On
ch_egor →
Codeforces Round #775 (Div.1, Div.2, based on Moscow Open Olympiad in Informatics, rated), 4 years ago
+10
You can find it in Library Checker. lol |
|
On
ch_egor →
Codeforces Round #775 (Div.1, Div.2, based on Moscow Open Olympiad in Informatics, rated), 4 years ago
+35
Implementation contest :( Div1F doesn't seem so hard(If it's correct that after contracting three-edge-connected components as single nodes, the graph would be a cactus.), but it requires tooooooooooooo much implementation. It also needs some effort to code Div1E. |
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+9
Though I don't know how to prove or disprove this, the conclusion recalls me 102055C - GCD Land. My solution requires finding $$$p \in (\sqrt{n}, n)$$$ and $$$k \geq 2$$$ such that $$$p\ \text{is prime}, (kp+1)\ \text{is prime}$$$ and $$$(k+1)p+1 \lt n$$$. Such $$$p$$$ and $$$k$$$ exist for $$$35 \leq n \leq 10^5$$$, but I don't know their existence for larger $$$n$$$ either. Maybe this would be easier to prove. |
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+10
Platinum problem 1 resembles JOI Final 2014 Problem 5 :o |
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+10
What the hell, just mistake cell for grid point in E :( |
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-6
Is it div.3? |
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