Add TODOs; Add magnified plot to other figure
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@@ -1657,6 +1657,32 @@ In the context of \ac{qec}, however, the relevant figure of merit is
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not total compute but decoding latency, and in terms of latency the
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sliding-window approach is still at an advantage.
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% [Thread] Exploration of the effect of the step size
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% TODO: Write
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% [Experimental parameters] Figure 4.10
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% tex-fmt: off
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\red{\textbf{overall:}[warm, cold $F\in\{1,2,3\}$][$W=5$]}
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\red{\textbf{a)}[$p \in \{\ldots\}$][$n_\text{iter} = 200$]}
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\red{\textbf{b)}[$p = 0.0025$][$n_\text{iter}\in\{...\}$]}
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% [Description] Figure 4.10
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\red{\textbf{a)}[lower F -> better performance, lower p -> larger
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gain of warm vs soft, \textbf{TODO}: find more]}
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\red{\textbf{b)}[lower F -> better performance, lower $n_\text{iter}$
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-> larger gain of warm vs soft, no real saturation, \textbf{TODO}: find more]}
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% tex-fmt: on
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% [Interpretation] Figure 4.10
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\red{[lower $n_\text{iter}$ -> larger gain is same behavior as seen
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in plot before]}
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\red{[lower F -> better performance makes sense for the same reason
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larger W -> better performance: greater overlap]}
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% At some later point
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\content{When looking at max iterations: Callback to diminishing
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returns with growing window size: More iterations more beneficial
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@@ -1735,41 +1761,14 @@ than larger window (+1 for warm-start)}
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\hfill%
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\begin{subfigure}{0.48\textwidth}
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\centering
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\hspace*{-3mm}
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\hspace*{-27mm}
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\begin{tikzpicture}
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\begin{axis}[
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width=8cm,
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height=6cm,
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ymode=log,
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% xmode=log,
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legend style={
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cells={anchor=west},
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cells={align=left},
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},
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enlargelimits=false,
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ymin=1e-3, ymax=1e-1,
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grid=both,
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legend pos = north east,
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xtick={32,512,1024,2048,4096},
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% xtick={0.001,0.0015,...,0.004},
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xticklabels =
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{$32$, $512$,$1{,}024$,,$2{,}048$,,$3{,}072$,,$4{,}096$},
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xtick={32, 512, 1024, 1536, 2048, 2560, 3072, 3584, 4096},
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xticklabel style={/pgf/number format/fixed},
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xticklabel style={/pgf/number format/precision=4},
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x tick label style={rotate=45, anchor=north east,
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inner sep=1mm},
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scaled x ticks=false,
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xlabel={Number of BP iterations},
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% yticklabels={\empty},
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% ylabel={Per-round-LER},
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extra description/.code={
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\node[rotate=90, anchor=south]
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at ([xshift=10mm]current axis.east)
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{Warm s. (---), Cold s. (- - -)};
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},
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]
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\def\spyxmin{32}
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\def\spyxmax{512}
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\def\spyymin{5e-3}
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\def\spyymax{5e-2}
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\newcommand{\plotcurvesb}{%
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\foreach \F/\col/\mark in
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{3/KITred/triangle,2/KITblue/diamond,1/KITorange/square} {
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\edef\temp{\noexpand
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@@ -1783,12 +1782,11 @@ than larger window (+1 for warm-start)}
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}
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\temp
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}
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\foreach \F/\col/\mark in
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{3/KITred/triangle*,2/KITblue/diamond*,1/KITorange/square*} {
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\edef\temp{\noexpand
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\addplot+[mark=\mark, solid, mark
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options={fill=\col}, \col]
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options={fill=\col}, \col, forget plot]
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table[
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col sep=comma, x=max_iter,
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y=LER_per_round,
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@@ -1796,10 +1794,72 @@ than larger window (+1 for warm-start)}
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{res/sim/max_iter/WindowingSyndromeMinSumDecoder/p_0.0025/pass_soft_info_True/F_\F/W_5/LERs.csv};
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}
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\temp
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\addlegendentryexpanded{$F = \F$}
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}
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}
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\begin{axis}[
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name=main,
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width=8cm,
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height=6cm,
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ymode=log,
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legend style={
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cells={anchor=west},
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cells={align=left},
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},
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enlargelimits=false,
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ymin=1e-3, ymax=1e-1,
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grid=both,
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legend pos = north east,
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xtick={32, 512, 1024, 1536, 2048, 2560, 3072, 3584, 4096},
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xticklabels =
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{$32$, $512$,$1{,}024$,,$2{,}048$,,$3{,}072$,,$4{,}096$},
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xticklabel style={/pgf/number format/fixed},
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xticklabel style={/pgf/number format/precision=4},
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x tick label style={rotate=45, anchor=north east,
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inner sep=1mm},
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scaled x ticks=false,
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xlabel={Number of BP iterations},
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extra description/.code={
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\node[rotate=90, anchor=south]
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at ([xshift=10mm]current axis.east)
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{Warm s. (---), Cold s. (- - -)};
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},
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]
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\plotcurvesb
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\addlegendimage{KITorange, mark=square*}
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\addlegendentry{$F = 1$}
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\addlegendimage{KITblue, mark=diamond*}
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\addlegendentry{$F = 2$}
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\addlegendimage{KITred, mark=triangle*}
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\addlegendentry{$F = 3$}
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\node[draw=black, fit={(axis cs:\spyxmin,\spyymin) (axis
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cs:\spyxmax,\spyymax)}, inner sep=0pt, name=spybox] {};
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\end{axis}
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\begin{axis}[
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name=inset,
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at={(main.north west)},
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anchor=south,
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xshift=-6mm, yshift=6mm,
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width=6.5cm, height=4.875cm,
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ymode=log,
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enlargelimits=false,
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xmin=\spyxmin, xmax=\spyxmax,
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ymin=\spyymin, ymax=\spyymax,
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xtick={32,128,256,512},
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yticklabels={\empty},
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xticklabels={\empty},
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grid=both,
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axis background/.style={fill=white},
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]
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\plotcurvesb
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\end{axis}
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\draw (spybox.north east) -- (inset.south east);
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\end{tikzpicture}
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\vspace{-3.2mm}
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