Given two integers N and I, construct a sequence of length N with inequality I where inequality is defined as
$$$I = \sum\limits{i=1}^N \bigg( \sum\limits{j=i}^N rangemax(i,j) \bigg)$$$
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Constructive Algorithms question that i have no idea how to solve
Given two integers N and I, construct a sequence of length N with inequality I where inequality is defined as
$$$I = \sum\limits{i=1}^N \bigg( \sum\limits{j=i}^N rangemax(i,j) \bigg)$$$
| Rev. | Lang. | By | When | Δ | Comment | |
|---|---|---|---|---|---|---|
| en11 |
|
yeeeet | 2020-12-29 02:56:37 | 0 | (published) | |
| en10 |
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yeeeet | 2020-12-29 02:56:25 | 14 | Tiny change: 'integers N<=100000 and I<=1e18, construc' -> 'integers N and I, construc' (saved to drafts) | |
| en9 |
|
yeeeet | 2020-12-27 17:16:15 | 0 | (published) | |
| en8 |
|
yeeeet | 2020-12-27 17:15:51 | 27 | Tiny change: 'quence of length N ' -> 'quence of non-negative integers with length N ' (saved to drafts) | |
| en7 |
|
yeeeet | 2020-12-27 15:15:04 | 42 | Tiny change: 'blemsetter by settin' -> 'blemsetter([user:dvdg6566]) by settin' | |
| en6 |
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yeeeet | 2020-12-27 15:11:47 | 500 | Tiny change: 'ution for I>=(2*(n-1)*(n-2)) but for s' -> 'ution for $I>=(2*(n-1)*(n-2))$ but for s' (published) | |
| en5 |
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yeeeet | 2020-12-27 15:05:39 | 3 | ||
| en4 |
|
yeeeet | 2020-12-27 15:04:16 | 108 | ||
| en3 |
|
yeeeet | 2020-12-27 15:01:37 | 53 | ||
| en2 |
|
yeeeet | 2020-12-27 15:00:09 | 84 | Tiny change: '\nhttps://codeforces.me/3c4b9a/bob.png\n' -> '\nhttps://freeimage.host/i/Kjx1g2' | |
| en1 |
|
yeeeet | 2020-12-27 14:51:02 | 240 | Initial revision (saved to drafts) |
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