Komorebi Space

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1 \begin{tikzpicture}[x=1cm,y=1cm]
2 \foreach \i/\x in {0/-4.8,1/-1.6,2/1.6,3/4.8}{\node[box,minimum width=1.5cm] (r\i) at (\x,1.7) {$x_{\i}\in R_{\i}$};}
3 \foreach \i/\j in {0/1,1/2,2/3}{
4  \draw[arr] (r\i.east) -- node[lab,above] {$C_{\i}$} (r\j.west);
5  \draw[thinarr] (r\j.north) to[out=130,in=50] node[lab,above] {$J_{\i}$} (r\i.north);
6 }
7 \foreach \i/\x in {0/-4.8,1/-1.6,2/1.6}{
8  \node[box,minimum width=1.6cm] (h\i) at (\x,-.3) {$h_{\i}$};
9  \draw[arr] (r\i) -- node[lab,right] {detail} (h\i);
10 }
11 \node[box,draw=KomorebiOchre,fill=KomorebiWarm,minimum width=2.1cm] (q) at (4.8,-.3) {$Q_3x=L_3x_3$};
12 \draw[arr] (r3)--node[lab,right] {restore} (q);
13 \node[lab,text width=13cm] at (0,-1.6) {$x=h_0+J_0h_1+J_0J_1h_2+Q_3x$\\[6pt] Finite exactness includes the boundary remainder.};
14 \end{tikzpicture}

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