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Commit 22db935

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fix/issue182
1 parent d19f42c commit 22db935

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‎document_en/fenwicktree.md

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# Fenwick Tree
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Given an array of length $N,ドル it processes the following queries in $O(\log N)$ time.
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Given an array of length $n,ドル it processes the following queries in $O(\log n)$ time.
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- Updating an element
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- Calculating the sum of the elements of an interval

‎document_en/mincostflow.md

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It returns $g$ as the list of the changepoints, that satisfies the followings.
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- The first element of the list is $(0, 0)$.
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- Both of `.first` and `.second` are strictly increasing.
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- `.first` is strictly increasing and `.second` is non-descreasing.
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- No three changepoints are on the same line.
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- (1) The last element of the list is $(x, g(x)),ドル where $x$ is the maximum amount of the $s-t$ flow.
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- (2) The last element of the list is $(y, g(y)),ドル where $y = \min(x, \mathrm{flow\\_limit})$.

‎document_ja/fenwicktree.md

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# Fenwick Tree
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長さ $N$ の配列に対し、
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長さ $n$ の配列に対し、
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- 要素の 1ドル$ 点変更
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- 区間の要素の総和
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を $O(\log N)$ で求めることが出来るデータ構造です。
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を $O(\log n)$ で求めることが出来るデータ構造です。
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## コンストラクタ
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‎document_ja/mincostflow.md

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返り値に流量とコストの関係の折れ線が入る。全ての $x$ について、流量 $x$ の時の最小コストを $g(x)$ とすると、$(x, g(x))$ は返り値を折れ線として見たものに含まれる。
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- 返り値の最初の要素は $(0, 0)$
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- 返り値の`.first``.second`は共に狭義単調増加
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- 返り値の`.first` は狭義単調増加`.second`は広義単調増加
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- 3点が同一線上にあることはない
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- (1) 返り値の最後の要素は最大流量 $x$ として $(x, g(x))$
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- (2) 返り値の最後の要素は $y = \min(x, \mathrm{flow\\_limit})$ として $(y, g(y))$

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