inverse_residual_depth.tex
Paper II: Refinement Towers, Weighted Transfer, and Integral Separation of Operator Packets
inverse_residual_depth.tex
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1 \begin{tikzpicture}[x=1cm,y=1cm,>=Latex,font=\sffamily\small,line cap=round]
2 \draw[line width=2pt] (0.60000,0.00000) -- (0.60000,0.35000);
3 \node[] at (0.60000,0.60000) {$1$};
4 \node[] at (0.60000,-0.40000) {$1$};
5 \draw[line width=2pt] (1.95000,0.00000) -- (1.95000,1.05000);
6 \node[] at (1.95000,1.30000) {$3$};
7 \node[] at (1.95000,-0.40000) {$2$};
8 \draw[line width=2pt] (3.30000,0.00000) -- (3.30000,1.40000);
9 \node[] at (3.30000,1.65000) {$4$};
10 \node[] at (3.30000,-0.40000) {$3$};
11 \draw[line width=2pt] (4.65000,0.00000) -- (4.65000,2.10000);
12 \node[] at (4.65000,2.35000) {$6$};
13 \node[] at (4.65000,-0.40000) {$4$};
14 \draw[line width=2pt] (6.00000,0.00000) -- (6.00000,2.45000);
15 \node[] at (6.00000,2.70000) {$7$};
16 \node[] at (6.00000,-0.40000) {$5$};
17 \draw[line width=2pt] (7.35000,0.00000) -- (7.35000,3.15000);
18 \node[] at (7.35000,3.40000) {$9$};
19 \node[] at (7.35000,-0.40000) {$6$};
20 \draw[line width=2pt] (8.70000,0.00000) -- (8.70000,3.50000);
21 \node[] at (8.70000,3.75000) {$10$};
22 \node[] at (8.70000,-0.40000) {$7$};
23 \draw[dashed] (0.00000,1.75000) -- (9.30000,1.75000);
24 \node[anchor=west] at (9.35000,1.75000) {$L=5$};
25 \draw[] (0.00000,0.00000) -- (9.30000,0.00000);
26 \node[] at (4.60000,-1.00000) {number $N$ of geometric terms};
27 \node[] at (4.60000,4.40000) {valuation of the residual $(-A)^N$};
28 \end{tikzpicture}
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