diff --git a/poster/.gitignore b/poster/.gitignore
new file mode 100644
index 0000000..528f902
--- /dev/null
+++ b/poster/.gitignore
@@ -0,0 +1 @@
+*.otf
\ No newline at end of file
diff --git a/poster/Manifest.toml b/poster/Manifest.toml
new file mode 100644
index 0000000..5264242
--- /dev/null
+++ b/poster/Manifest.toml
@@ -0,0 +1,385 @@
+# This file is machine-generated - editing it directly is not advised
+
+[[ArgCheck]]
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diff --git a/poster/Project.toml b/poster/Project.toml
new file mode 100644
index 0000000..db4526b
--- /dev/null
+++ b/poster/Project.toml
@@ -0,0 +1,7 @@
+[deps]
+CSV = "336ed68f-0bac-5ca0-87d4-7b16caf5d00b"
+CalibrationPaper = "5e6d2ce1-a021-4f7d-b692-0c7af47336b0"
+DataFrames = "a93c6f00-e57d-5684-b7b6-d8193f3e46c0"
+PGFPlotsX = "8314cec4-20b6-5062-9cdb-752b83310925"
+Statistics = "10745b16-79ce-11e8-11f9-7d13ad32a3b2"
+StatsBase = "2913bbd2-ae8a-5f71-8c99-4fb6c76f3a91"
diff --git a/poster/README.md b/poster/README.md
new file mode 100644
index 0000000..164844f
--- /dev/null
+++ b/poster/README.md
@@ -0,0 +1,45 @@
+# Poster
+
+This folder contains the source code of the poster for the paper
+"Calibration tests in multi-class classification: A unifying framework"
+by Widmann, Lindsten, and Zachariah which is going to be presented
+at NeurIPS 2019.
+
+## Generate the figures
+
+Open a terminal in the current directory and install all required Julia packages
+by running
+```shell
+julia --project=. -e "using Pkg; Pkg.instantiate()"
+```
+Afterwards start a Julia REPL
+```shell
+julia --project=.
+```
+and include the file `figures.jl` with
+
+``` julia
+julia> include("figures.jl")
+```
+
+## Fonts
+
+If available, the non-free font Berling Antikva is used which is part
+of the official design of Uppsala University. The corresponding OTF
+fonts have to be available in the subfolder `fonts` as `Berling.otf`,
+`Berling-Italic.otf`, `Berling-Bold.otf`, and `Berling-BoldItalic.otf`.
+Unfortunately, the official fonts that can be
+[downloaded](https://mp.uu.se/documents/432512/911262/18350_Typsnitt_PC+v2.zip/24599197-7993-f965-e58d-0e375939d144)
+from Uppsala University's staff portal can not be used with older
+version of LuaLaTeX (the problem is explained in a
+[question on StackExchange](https://tex.stackexchange.com/questions/430837/why-does-lualatex-have-problem-with-a-ttf-that-xelatex-accepts/430872#comment1161846_430837).
+However, suitable OTF fonts can be generated from these files according
+to the
+[instructions provided on StackExchange]((https://tex.stackexchange.com/a/430872).
+
+## Compile the poster
+
+The poster can be compiled as a PDF file by running
+```shell
+arara neurips.tex
+```
diff --git a/poster/figures.jl b/poster/figures.jl
new file mode 100644
index 0000000..938a164
--- /dev/null
+++ b/poster/figures.jl
@@ -0,0 +1,197 @@
+using CalibrationPaper
+using CSV
+using DataFrames
+using PGFPlotsX
+using StatsBase
+
+using Statistics
+
+function errors_comparison()
+ # initialize group plot
+ @pgf plt = GroupPlot(
+ {
+ group_style =
+ {
+ group_size = "3 by 4",
+ xlabels_at = "edge bottom",
+ ylabels_at = "edge left",
+ horizontal_sep = raw"0.1\linewidth",
+ vertical_sep = raw"0.05\linewidth",
+ },
+ no_markers,
+ tick_label_style = { font = raw"\tiny" },
+ grid = "major",
+ title_style = { align = "center" },
+ width = raw"0.23\linewidth",
+ height = raw"0.155\linewidth",
+ "every x tick scale label/.style" = {at = "{(1,0)}", anchor = "west"},
+ ylabel_style = { font = raw"\small" }
+ })
+
+ # define displayed experiments and corresponding labels
+ experiments = ["ECE_uniform", "SKCEb_median", "SKCEuq_median", "SKCEul_median"]
+ labels = [raw"$\widehat{\ECE}$", raw"$\biasedestimator$",
+ raw"$\unbiasedestimator$", raw"$\linearestimator$"]
+
+ # define displayed models
+ models = [CalibrationPaperModel(10, 0.1, 0.0, false),
+ CalibrationPaperModel(10, 0.1, 0.5, true),
+ CalibrationPaperModel(10, 0.1, 1.0, false)]
+
+ # directory with all experimental results
+ datadir = joinpath(@__DIR__, "..", "experiments", "data", "errors")
+
+ # for all studied experiments and models
+ for (i, experiment) in enumerate(experiments), (j, model) in enumerate(models)
+ # obtain full path
+ file = joinpath(datadir, "$experiment.csv")
+
+ # load estimates
+ estimates = collect_estimates(CSV.read(file), model)
+
+ # compute histogram
+ hist = fit(Histogram, estimates, closed = :left)
+
+ # create axis object with histogram
+ @pgf ax = Axis(PlotInc({ ybar_interval, fill = "Dark2-A!30!white" }, Table(hist)),
+ VLine({ solid, thick, "Dark2-B" }, mean(estimates)))
+
+ # add titles
+ if i == 1
+ ax["title"] = "\$\\symbf{M$j}\$"
+ end
+
+ # add labels
+ if j == 1
+ ax["ylabel"] = labels[i]
+ end
+
+ # compute true value
+ if startswith(experiment, "ECE")
+ analytic = CalibrationPaper.analytic_ece(model)
+ else
+ # take mean of quadratic unbiased estimates
+ if startswith(experiment, "SKCEuq")
+ analytic = mean(estimates)
+ else
+ file_uq = replace(file, r"(SKCEb|SKCEul)" => "SKCEuq")
+ estimates_uq = collect_estimates(CSV.read(file_uq), model)
+ analytic = mean(estimates_uq)
+ end
+ end
+
+ # plot true value
+ @pgf push!(ax, VLine({ dashed, thick, "Dark2-C" }, analytic))
+ # hack so that limits are updated as well
+ @pgf push!(ax, PlotInc({ draw = "none" }, Coordinates([analytic], [0])))
+
+ # add axis to group plot
+ push!(plt, ax)
+ end
+
+ # add labels
+ picture = TikzPicture(plt,
+ raw"\node[anchor=north] at ($(group c1r4.west |- group c1r4.outer south)!0.5!(group c3r4.east |- group c3r4.outer south)$){calibration error estimate};",
+ raw"\node[anchor=south, rotate=90, yshift=1ex] at ($(group c1r1.north -| group c1r1.outer west)!0.5!(group c1r4.south -| group c1r4.outer west)$){\# runs};")
+
+ # save histogram
+ figuresdir = joinpath(@__DIR__, "figures")
+ isdir(figuresdir) || mkdir(figuresdir)
+ pgfsave(joinpath(figuresdir, "errors_comparison.tex"), picture; include_preamble = false)
+
+ nothing
+end
+
+function pvalues_comparison()
+ # initialize group plot
+ @pgf plt = GroupPlot(
+ {
+ group_style =
+ {
+ group_size = "3 by 6",
+ xlabels_at = "edge bottom",
+ ylabels_at = "edge left",
+ horizontal_sep = raw"0.1\linewidth",
+ vertical_sep = raw"0.015\linewidth",
+ xticklabels_at = "edge bottom",
+ },
+ no_markers,
+ tick_label_style = { font = raw"\tiny" },
+ grid = "major",
+ title_style = { align = "center" },
+ width = raw"0.23\linewidth",
+ height = raw"0.155\linewidth",
+ "every x tick scale label/.style" = {at = "{(1,0)}", anchor = "west"},
+ ylabel_style = { font = raw"\small" },
+ xmin = 0, xmax = 1, ymin=-0.1, ymax=1.1
+ })
+
+ # define displayed experiments and corresponding labels
+ experiments = ["ECE_uniform", "SKCEb_median_distribution_free",
+ "SKCEuq_median_distribution_free",
+ "SKCEul_median_distribution_free",
+ "SKCEuq_median_asymptotic",
+ "SKCEul_median_asymptotic"]
+ labels = [raw"$\symbf{C}$", raw"$\symbf{D}_{\mathrm{b}}$",
+ raw"$\symbf{D}_{\mathrm{uq}}$", raw"$\symbf{D}_{\mathrm{l}}$",
+ raw"$\symbf{A}_{\mathrm{uq}}$",
+ raw"$\symbf{A}_{\mathrm{l}}$"]
+
+ # define displayed models
+ models = [CalibrationPaperModel(10, 0.1, 0.0, false),
+ CalibrationPaperModel(10, 0.1, 0.5, true),
+ CalibrationPaperModel(10, 0.1, 1.0, false)]
+
+ # define range of significance levels
+ αs = 0:0.01:1
+
+ # directory with all experimental results
+ datadir = joinpath(@__DIR__, "..", "experiments", "data", "pvalues")
+
+ # for all studied experiments and models
+ for (i, experiment) in enumerate(experiments), (j, model) in enumerate(models)
+ # obtain full path
+ file = joinpath(datadir, "$experiment.csv")
+
+ # load p-value estimates
+ pvalues = collect_estimates(CSV.read(file), model)
+
+ # compute empirical CDF
+ empiricalCDF = ecdf(pvalues)
+
+ if iszero(model.π)
+ # if the model is calibrated we plot the empirical estimate of
+ # P[p(T) < \alpha | H_0] together with the diagonal of the unit square
+ @pgf ax = Axis(PlotInc({ thick }, Table(αs, empiricalCDF.(αs))),
+ PlotInc({ dashed, thick }, Coordinates([0, 1], [0, 1])))
+ else
+ # otherwise we plot the empirical estimate for P[p(T) > \alpha | H_1]
+ @pgf ax = Axis(PlotInc({ thick }, Table(αs, 1 .- empiricalCDF.(αs))))
+ end
+
+ # add titles
+ if i == 1
+ ax["title"] = "\$\\symbf{M$j}\$"
+ end
+
+ # add labels
+ if j == 1
+ ax["ylabel"] = labels[i]
+ end
+
+ # add axis to group plot
+ push!(plt, ax)
+ end
+
+ # add labels
+ picture = TikzPicture(plt,
+ raw"\node[anchor=north] at ($(group c1r6.west |- group c1r6.outer south)!0.5!(group c3r6.east |- group c3r6.outer south)$){significance level};",
+ raw"\node[anchor=south, rotate=90] at ($(group c1r1.north -| group c1r1.outer west)!0.5!(group c1r6.south -| group c1r6.outer west)$){empirical test error};")
+
+ # save histogram
+ figuresdir = joinpath(@__DIR__, "figures")
+ isdir(figuresdir) || mkdir(figuresdir)
+ pgfsave(joinpath(figuresdir, "pvalues_comparison.tex"), picture; include_preamble = false)
+
+ nothing
+end
diff --git a/poster/figures/barrier.svg b/poster/figures/barrier.svg
new file mode 100644
index 0000000..6b02b0e
--- /dev/null
+++ b/poster/figures/barrier.svg
@@ -0,0 +1,24 @@
+
+
+
+
\ No newline at end of file
diff --git a/poster/figures/bear.svg b/poster/figures/bear.svg
new file mode 100644
index 0000000..145002e
--- /dev/null
+++ b/poster/figures/bear.svg
@@ -0,0 +1,71 @@
+
+
+
+
\ No newline at end of file
diff --git a/poster/figures/car.svg b/poster/figures/car.svg
new file mode 100644
index 0000000..b8fe910
--- /dev/null
+++ b/poster/figures/car.svg
@@ -0,0 +1,17 @@
+
+
+
\ No newline at end of file
diff --git a/poster/figures/car0.svg b/poster/figures/car0.svg
new file mode 100644
index 0000000..54dc3b5
--- /dev/null
+++ b/poster/figures/car0.svg
@@ -0,0 +1,89 @@
+
+
+
+
diff --git a/poster/figures/car1.svg b/poster/figures/car1.svg
new file mode 100644
index 0000000..3be8735
--- /dev/null
+++ b/poster/figures/car1.svg
@@ -0,0 +1,89 @@
+
+
+
+
diff --git a/poster/figures/car2.svg b/poster/figures/car2.svg
new file mode 100644
index 0000000..e8ad59b
--- /dev/null
+++ b/poster/figures/car2.svg
@@ -0,0 +1,89 @@
+
+
+
+
diff --git a/poster/figures/car3.svg b/poster/figures/car3.svg
new file mode 100644
index 0000000..e7e6ae5
--- /dev/null
+++ b/poster/figures/car3.svg
@@ -0,0 +1,89 @@
+
+
+
+
diff --git a/poster/figures/car4.svg b/poster/figures/car4.svg
new file mode 100644
index 0000000..f0c4308
--- /dev/null
+++ b/poster/figures/car4.svg
@@ -0,0 +1,89 @@
+
+
+
+
diff --git a/poster/figures/comparison_estimates.tex b/poster/figures/comparison_estimates.tex
deleted file mode 100644
index bec2e80..0000000
--- a/poster/figures/comparison_estimates.tex
+++ /dev/null
@@ -1,341 +0,0 @@
-\begin{tikzpicture}
-\begin{groupplot}[group style={group size={3 by 4}, xlabels at={edge bottom}, ylabels at={edge left}, horizontal sep={0.1\linewidth}, vertical sep={0.04\linewidth}}, no markers, tick label style={font={\footnotesize}}, grid={major}, title style={align={center}}, width={0.22\linewidth}, height={0.1\linewidth}, every x tick scale label/.style={at={{(1,0)}}, anchor={west}}, ylabel style={font={\small}}]
- \nextgroupplot[title={\textbf{M1}}, ylabel={$\ECE$}]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.17 7.0 \\
- 0.18 55.0 \\
- 0.19 229.0 \\
- 0.2 796.0 \\
- 0.21 1782.0 \\
- 0.22 2550.0 \\
- 0.23 2307.0 \\
- 0.24 1389.0 \\
- 0.25 667.0 \\
- 0.26 171.0 \\
- 0.27 42.0 \\
- 0.28 5.0 \\
- 0.29 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.22876019647666532,\pgfkeysvalueof{/pgfplots/ymin})--(0.22876019647666532,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.0,\pgfkeysvalueof{/pgfplots/ymin})--(0.0,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.0,0)
- }
- ;
- \nextgroupplot[title={\textbf{M2}}]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.38 1.0 \\
- 0.4 3.0 \\
- 0.42 30.0 \\
- 0.44 208.0 \\
- 0.46 827.0 \\
- 0.48 2107.0 \\
- 0.5 2889.0 \\
- 0.52 2406.0 \\
- 0.54 1115.0 \\
- 0.56 335.0 \\
- 0.58 69.0 \\
- 0.6 9.0 \\
- 0.62 1.0 \\
- 0.64 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.5130312782216148,\pgfkeysvalueof{/pgfplots/ymin})--(0.5130312782216148,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.45,\pgfkeysvalueof{/pgfplots/ymin})--(0.45,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.45,0)
- }
- ;
- \nextgroupplot[title={\textbf{M3}}]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.3 8.0 \\
- 0.32 154.0 \\
- 0.34 821.0 \\
- 0.36 2308.0 \\
- 0.38 3259.0 \\
- 0.4 2318.0 \\
- 0.42 928.0 \\
- 0.44 180.0 \\
- 0.46 23.0 \\
- 0.48 1.0 \\
- 0.5 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.3907003650959387,\pgfkeysvalueof{/pgfplots/ymin})--(0.3907003650959387,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.7106418012290426,\pgfkeysvalueof{/pgfplots/ymin})--(0.7106418012290426,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.7106418012290426,0)
- }
- ;
- \nextgroupplot[ylabel={$\biasedskce$}]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.0005 61.0 \\
- 0.001 2724.0 \\
- 0.0015 4376.0 \\
- 0.002 2111.0 \\
- 0.0025 597.0 \\
- 0.003 108.0 \\
- 0.0035 20.0 \\
- 0.004 3.0 \\
- 0.0045 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.001791065804877401,\pgfkeysvalueof{/pgfplots/ymin})--(0.001791065804877401,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymin})--(-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (-8.624308735909018e-6,0)
- }
- ;
- \nextgroupplot[]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.05 3.0 \\
- 0.06 86.0 \\
- 0.07 572.0 \\
- 0.08 1791.0 \\
- 0.09 2834.0 \\
- 0.1 2563.0 \\
- 0.11 1424.0 \\
- 0.12 567.0 \\
- 0.13 133.0 \\
- 0.14 21.0 \\
- 0.15 5.0 \\
- 0.16 1.0 \\
- 0.17 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.09955803307414735,\pgfkeysvalueof{/pgfplots/ymin})--(0.09955803307414735,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymin})--(0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.09634393682193111,0)
- }
- ;
- \nextgroupplot[]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.015 15.0 \\
- 0.016 97.0 \\
- 0.017 450.0 \\
- 0.018 1267.0 \\
- 0.019 2139.0 \\
- 0.02 2390.0 \\
- 0.021 1782.0 \\
- 0.022 1061.0 \\
- 0.023 493.0 \\
- 0.024 216.0 \\
- 0.025 61.0 \\
- 0.026 19.0 \\
- 0.027 8.0 \\
- 0.028 2.0 \\
- 0.029 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.020517506214089484,\pgfkeysvalueof{/pgfplots/ymin})--(0.020517506214089484,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymin})--(0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.015176641534493648,0)
- }
- ;
- \nextgroupplot[ylabel={$\unbiasedskce$}]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- -0.001 37.0 \\
- -0.0008 438.0 \\
- -0.0006 1286.0 \\
- -0.0004 1968.0 \\
- -0.0002 1919.0 \\
- 0.0 1607.0 \\
- 0.0002 1132.0 \\
- 0.0004 704.0 \\
- 0.0006 423.0 \\
- 0.0008 242.0 \\
- 0.001 122.0 \\
- 0.0012 72.0 \\
- 0.0014 22.0 \\
- 0.0016 20.0 \\
- 0.0018 4.0 \\
- 0.002 4.0 \\
- 0.0022 0.0 \\
- }
- ;
- \draw[solid, black, thick] (-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymin})--(-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymin})--(-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (-8.624308735909018e-6,0)
- }
- ;
- \nextgroupplot[]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.04 1.0 \\
- 0.05 11.0 \\
- 0.06 172.0 \\
- 0.07 904.0 \\
- 0.08 2195.0 \\
- 0.09 2942.0 \\
- 0.1 2228.0 \\
- 0.11 1080.0 \\
- 0.12 371.0 \\
- 0.13 84.0 \\
- 0.14 9.0 \\
- 0.15 2.0 \\
- 0.16 1.0 \\
- 0.17 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymin})--(0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymin})--(0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.09634393682193111,0)
- }
- ;
- \nextgroupplot[]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.01 17.0 \\
- 0.011 144.0 \\
- 0.012 628.0 \\
- 0.013 1606.0 \\
- 0.014 2478.0 \\
- 0.015 2241.0 \\
- 0.016 1566.0 \\
- 0.017 810.0 \\
- 0.018 323.0 \\
- 0.019 137.0 \\
- 0.02 33.0 \\
- 0.021 14.0 \\
- 0.022 2.0 \\
- 0.023 1.0 \\
- 0.024 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymin})--(0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymin})--(0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.015176641534493648,0)
- }
- ;
- \nextgroupplot[ylabel={$\linearskce$}]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- -0.03 1.0 \\
- -0.025 13.0 \\
- -0.02 117.0 \\
- -0.015 555.0 \\
- -0.01 1580.0 \\
- -0.005 2580.0 \\
- 0.0 2825.0 \\
- 0.005 1594.0 \\
- 0.01 564.0 \\
- 0.015 145.0 \\
- 0.02 21.0 \\
- 0.025 5.0 \\
- 0.03 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.00016041013856191272,\pgfkeysvalueof{/pgfplots/ymin})--(0.00016041013856191272,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymin})--(-8.624308735909018e-6,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (-8.624308735909018e-6,0)
- }
- ;
- \nextgroupplot[]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- 0.02 2.0 \\
- 0.03 12.0 \\
- 0.04 44.0 \\
- 0.05 238.0 \\
- 0.06 598.0 \\
- 0.07 1199.0 \\
- 0.08 1766.0 \\
- 0.09 1992.0 \\
- 0.1 1748.0 \\
- 0.11 1195.0 \\
- 0.12 706.0 \\
- 0.13 304.0 \\
- 0.14 132.0 \\
- 0.15 48.0 \\
- 0.16 13.0 \\
- 0.17 3.0 \\
- 0.18 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.09631220152950964,\pgfkeysvalueof{/pgfplots/ymin})--(0.09631220152950964,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymin})--(0.09634393682193111,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.09634393682193111,0)
- }
- ;
- \nextgroupplot[]
- \addplot+[ybar interval, fill={blue!25}]
- table[row sep={\\}]
- {
- \\
- -0.06 2.0 \\
- -0.05 7.0 \\
- -0.04 35.0 \\
- -0.03 216.0 \\
- -0.02 607.0 \\
- -0.01 1213.0 \\
- 0.0 1919.0 \\
- 0.01 2057.0 \\
- 0.02 1844.0 \\
- 0.03 1212.0 \\
- 0.04 573.0 \\
- 0.05 226.0 \\
- 0.06 72.0 \\
- 0.07 11.0 \\
- 0.08 6.0 \\
- 0.09 0.0 \\
- }
- ;
- \draw[solid, black, thick] (0.015097861091196648,\pgfkeysvalueof{/pgfplots/ymin})--(0.015097861091196648,\pgfkeysvalueof{/pgfplots/ymax});
- \draw[dashed, red, thick] (0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymin})--(0.015176641534493648,\pgfkeysvalueof{/pgfplots/ymax});
- \addplot+[draw={none}]
- coordinates {
- (0.015176641534493648,0)
- }
- ;
-\end{groupplot}
-\node[anchor=north] at ($(group c1r4.west |- group c1r4.outer south)!0.5!(group c3r4.east |- group c3r4.outer south)$){estimate};
-\node[anchor=south, rotate=90] at ($(group c1r1.north -| group c1r1.outer west)!0.5!(group c1r4.south -| group c1r4.outer west)$){\# runs};
-\end{tikzpicture}
diff --git a/poster/figures/comparison_tests.tex b/poster/figures/comparison_tests.tex
deleted file mode 100644
index 68bf017..0000000
--- a/poster/figures/comparison_tests.tex
+++ /dev/null
@@ -1,1962 +0,0 @@
-\begin{tikzpicture}
-\begin{groupplot}[group style={group size={3 by 6}, xlabels at={edge bottom}, ylabels at={edge left}, horizontal sep={0.1\linewidth}, vertical sep={0.02\linewidth}, xticklabels at={edge bottom}}, no markers, tick label style={font={\footnotesize}}, grid={major}, title style={align={center}}, width={0.22\linewidth}, height={0.1\linewidth}, every x tick scale label/.style={at={{(1,0)}}, anchor={west}}, ylabel style={font={\small}}]
- \nextgroupplot[xmin={0}, xmax={1}, ymin={0}, title={\textbf{M1}}, ylabel={$\ECE$}]
- \addplot+[]
- table[row sep={\\}]
- {
- \\
- 0.0 0.0091 \\
- 0.01 0.0728 \\
- 0.02 0.1216 \\
- 0.03 0.1663 \\
- 0.04 0.2053 \\
- 0.05 0.2447 \\
- 0.06 0.2751 \\
- 0.07 0.303 \\
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diff --git a/poster/figures/errors_comparison.tex b/poster/figures/errors_comparison.tex
new file mode 100644
index 0000000..01dccf3
--- /dev/null
+++ b/poster/figures/errors_comparison.tex
@@ -0,0 +1,335 @@
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diff --git a/poster/figures/gear.svg b/poster/figures/gear.svg
new file mode 100644
index 0000000..fabb7ab
--- /dev/null
+++ b/poster/figures/gear.svg
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diff --git a/poster/figures/pedestrian.svg b/poster/figures/pedestrian.svg
new file mode 100644
index 0000000..2853426
--- /dev/null
+++ b/poster/figures/pedestrian.svg
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diff --git a/poster/figures/pvalues_comparison.tex b/poster/figures/pvalues_comparison.tex
new file mode 100644
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diff --git a/poster/figures/triangular_models.tex b/poster/figures/triangular_models.tex
deleted file mode 100644
index 336b048..0000000
--- a/poster/figures/triangular_models.tex
+++ /dev/null
@@ -1,5501 +0,0 @@
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diff --git a/poster/figures/triangular_pdf_x_y.tex b/poster/figures/triangular_pdf_x_y.tex
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diff --git a/poster/neurips.pdf b/poster/neurips.pdf
index a001f63..9dd0c37 100644
Binary files a/poster/neurips.pdf and b/poster/neurips.pdf differ
diff --git a/poster/neurips.tex b/poster/neurips.tex
index 868480b..1f0f8a4 100644
--- a/poster/neurips.tex
+++ b/poster/neurips.tex
@@ -1,33 +1,44 @@
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-% arara: biber
% arara: lualatex: { shell: true }
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+% 1m : 1000 x 1414 > Factor 3.36 => 10pt ~ 34 pt
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-% Use Fira fonts
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% language support
@@ -39,13 +50,15 @@
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\usepackage{UUcolorPantone}
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% graphics
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% captions
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@@ -53,279 +66,403 @@
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% plots
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+\usepgfplotslibrary{groupplots,fillbetween}
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+% Use colorbrewer
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+}
% plotting options
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% metadata
-\title{Calibration tests in multi-class classification:\\A unifying framework}
-\author{David Widmann$^*$ Fredrik Lindsten$^\dagger$ Dave Zachariah$^*$}
-\def\institute{$^*$Department of Information Technology, Uppsala University\\ $^\ddagger$Division of Statistics and Machine Learning, Linköping University}
-\date{}
-\def\contact{david.widmann@it.uu.se fredrik.lindsten@liu.se dave.zachariah@it.uu.se}
+\title{Calibration tests in multi-class classification:\\ A unifying framework}
+\author{David Widmann$^\star$ Fredrik Lindsten$^\ddagger$ Dave Zachariah$^\star$}
+\date{\today}
+\makeatletter
+\pgfkeys{%
+ /my poster/.cd,
+ title/.initial=\@title,
+ author/.initial=\@author,
+ institute/.initial={},
+ contact/.initial={},
+ date/.initial=\@date,
+}
+\makeatother
+
+\pgfkeys{%
+ /my poster/.cd,
+ institute={$^\star$Department of Information Technology, Uppsala University $^\ddagger$Division of Statistics and Machine Learning, Linköping University},
+ contact={david.widmann@it.uu.se fredrik.lindsten@liu.se dave.zachariah@it.uu.se},
+}
-% Default settings
\pagestyle{empty}
\begin{document}
-\begin{tcbposter}[fontsize=26pt]
- \makeatletter
- \posterbox[blankest,width=\paperwidth,interior engine=path,interior style={color=white},%
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- \node[right,inner sep=0pt,outer sep=0pt,text width=0.15\paperwidth,align=center] at (frame.west) {\includegraphics[width=0.12\paperwidth]{figures/logos/UU.pdf}};%
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- }]{name=title,column=1,below=top,xshift=-\tcbpostercolspacing}{%
- \vspace*{2ex}%
- {\bfseries\fontsize{4.5ex}{5.2ex}\selectfont{\@title}}\\[2ex]%
- {\LARGE{\@author}}\\[1ex]%
- {\large{\institute}}%
+\begin{tcbposter}
+
+ % title
+ \posterbox[blankest,interior engine=path,halign=left,valign=center,right=4cm,
+ underlay =
+ {%
+ \node[left,inner sep=0pt,outer sep=0pt,align=center] at (frame.east) {\includegraphics[width=2cm]{figures/logos/UU.pdf}\\[1ex]\includegraphics[width=3cm]{figures/logos/LiU.pdf}};%
+ }]{name=title,column=1,span=6,below=top}{%
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+ \large\pgfkeysvalueof{/my poster/author}\\[1ex]
+ \normalsize\pgfkeysvalueof{/my poster/institute}%
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% footline
- \makeatletter
- \posterbox[blankest,width=\paperwidth,%
- top=5pt,bottom=5pt,left=\tcbpostercolspacing,right=\tcbpostercolspacing,%
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+ ]{name=footline,column=1,span=10,above=bottom}{%
+ \pgfkeysvalueof{/my poster/date}\hfill\pgfkeysvalueof{/my poster/contact}%
}%
- \makeatother
- % references
- \posterbox[adjusted title=References]{name=references,column=1,above=footline,span=2}{
- \printbibliography[heading=none]
- }
+ \posterbox[adjusted title={Motivation - what is a calibrated model?}, colback=blondsvag]{name=calibration,column=3,span=4,below=title}{
+ \begin{tcolorbox}[colback=blondstark]
+ \begin{center}
+ A \hl{calibrated model} yields predictions consistent with empirically observed frequencies.
+ \end{center}
+ \end{tcolorbox}
- \posterbox[adjusted title=Summary of our work]{name=summary,column=1,below=title}{
- \begin{itemize}
- \item We propose a \hl{unifying framework} for quantifying calibration error of probabilistic classifiers that encompasses several existing error measures.
- \item We introduce a new \hl{kernel calibration error} (KCE), for which we derive \hl{unbiased and consistent estimators}.
- \item We show how the transfer of calibration error estimates to \hl{probabilities of false rejection} makes them interpretable and statistically commensurable.
- \item We provide \hl{Julia packages} for calibration estimation.
- \end{itemize}
- }
+ \tcbsubtitle{Collision detection system}
- \posterbox[adjusted title=General setup]{name=setup,column=1,below=summary}{
- \begin{itemize}
- \item Let $X$ be random inputs (features) of $m$ classes $1,\ldots,m$, denoted by $Y$.
- \item Consider a \hl{probabilistic model} $g$ that predicts a probability distribution of classes $g(X) \in \Delta^{m}$ for input $X$, where $\Delta^m \coloneqq \{z \in \mathbb{R}^m_{\geq 0} : \|z\|_1 = 1\}$ denotes the $(m-1)$-dimensional probability simplex.
- \item Ideally $g$ predicts $g_y(X) = \Prob[Y = y \,|\,X]$ for all classes $y$.
- \end{itemize}
- }
+ Consider a model that predicts if there is an object, a human, or an animal ahead of a car.
- \posterbox[adjusted title={Calibration}]{name=calibration,column=1,below=setup}{
- Although in practice the model will never be ideal but at most close to it, we can strive to satisfy other desirable statistical properties such as \hl{calibration}.
- \begin{tcolorbox}[colback=blondsvag, halign=center]
- Informally, in the long run every prediction should match the relative frequencies of the observed classes.
- \end{tcolorbox}
- \vspace{-\topsep}
- \begin{itemize}
- \item Mathematically, a model \(g\) is calibrated if
+ \begin{minipage}[c]{0.6\linewidth}
+ \begin{center}
+ \begin{tikzpicture}
+ \node[draw, inner sep=2mm] (image) at (0, 0) {\includesvg[height=8mm]{car}};
+ \node[above=2mm of image, anchor=base, font=\scriptsize] {Input $X$};
+
+ \node[draw, fill=gronskasvag, right=0.75cm of image, inner sep=2mm] (model)
+ {\includesvg[height=8mm]{gear}};
+ \node[above=2mm of model, anchor=base, font=\scriptsize] {Model $g$};
+ \draw [->] (image) -- (model);
+
+ \node[draw, right=0.75cm of model, minimum height=1.2cm, font=\scriptsize, align=center] (prediction)
+ {\begin{tabular}{@{}ccc@{}}
+ \includesvg[width=6mm]{barrier} & \includesvg[width=6mm]{pedestrian} & \includesvg[width=6mm]{bear} \\
+ 80\% & 0\% & 20\% \\
+ \end{tabular}};
+ \node[above=2mm of prediction, anchor=base, font=\scriptsize] {Prediction $g(X) \in \Delta^m$};
+ \draw [->] (model) -- (prediction);
+ \end{tikzpicture}
+ \end{center}
+ \end{minipage}%
+ \begin{minipage}[c]{0.4\linewidth}
+ We use $m$ for the number of classes, and
+ $\Delta^m \coloneqq \{ z \in [0,1]^m \colon \|z\|_1 = 1\}$ for the
+ $(m-1)$-dimensional probability simplex.
+ \end{minipage}\vspace*{\baselineskip}
+
+ If the model is calibrated we know that for all inputs with this
+ prediction there is an object ahead 80\% of the time, a human 0\%
+ of the time, and an animal 20\% of the time.
+
+ \begin{center}
+ \begin{tikzpicture}
+ \node[minimum height=1.2cm, inner sep=2mm] (image) at (0, 0)
+ {\begin{tabular}{@{}ccc@{}}
+ \includesvg[height=3mm]{car0} & \includesvg[height=3mm]{car1} & \includesvg[height=3mm]{car2} \\
+ \includesvg[height=3mm]{car3} & \includesvg[height=3mm]{car4} & $\cdots$ \\
+ \end{tabular}};
+
+ \node[draw, fill=gronskasvag, right=0.75cm of image, inner sep=2mm] (model)
+ {\includesvg[height=8mm]{gear}};
+ \draw [->] (image) -- (model);
+
+ \node[draw, right=0.75cm of model, minimum height=1.2cm, font=\scriptsize, align=center] (prediction)
+ {\begin{tabular}{@{}ccc@{}}
+ \includesvg[width=6mm]{barrier} & \includesvg[width=6mm]{pedestrian} & \includesvg[width=6mm]{bear} \\
+ 80\% & 0\% & 20\% \\
+ \end{tabular}};
+ \draw [->] (model) -- (prediction);
+
+ \node[right=1cm of prediction] (empirical)
+ {\begin{tabular}{@{}cccccc@{}} \toprule
+ \multicolumn{4}{c}{\includesvg[width=3mm]{barrier}} & \includesvg[width=3mm]{pedestrian} & \includesvg[width=3mm]{bear} \\ \midrule
+ \includesvg[height=3mm]{car0} & \includesvg[height=3mm]{car2} & \includesvg[height=3mm]{car3} & \includesvg[height=3mm]{car4} & & \includesvg[height=3mm]{car1} \\
+ $\vdots$ & $\vdots$ & $\vdots$ & $\vdots$ & & $\vdots$ \\ \bottomrule
+ \end{tabular}};
+ \node[above=2mm of empirical, anchor=base, font=\scriptsize] (A) {Empirical frequency $r(g(X)) \in \Delta^m$};
+ \node[font=\scriptsize] at (prediction |- A) {Prediction $g(X) \in \Delta^m$};
+
+ \path (prediction) -- node [font=\boldmath\Huge, color=uured, align=center, midway] {$=$} (empirical);
+ \end{tikzpicture}
+ \end{center}
+}
+
+ \posterbox[adjusted title={Quantifying calibration - a unifying framework}, colback=gryningmellan]{name=error,column=1,span=3,between=calibration and footline}{
+ \begin{tcolorbox}[colback=blondstark]
+ We define the \hl{calibration error}~($\measure$) of model $g$ with respect to a class $\mathcal{F}$ of functions $f \colon \Delta^m \to \mathbb{R}^m$ as
\begin{equation*}
- g_y(X) = \Prob[Y = y \,|\, g(X)] \quad \text{almost surely for all classes } y,
+ \measure[\mathcal{F}, g] \coloneqq \sup_{f \in \mathcal{F}} \Expect\left[\transpose{(r(g(X)) - g(X))} f(g(X)) \right].
\end{equation*}
- or equivalently if
- \begin{equation}\label{eq:calibration}
- g(X) = r(g(X)) \coloneqq (\mathbb{P}[Y = 1 \,|\, g(X)], \ldots, \mathbb{P}[Y = m \,|\, g(X)]) \quad \text{almost surely}.
- \end{equation}
+ \end{tcolorbox}
- \item There are many calibrated models \parencite{vaicenavicius19_evaluat}, so there is hope to find one.
- \begin{tcolorbox}[colback=blondsvag]
- Consider three equally likely classes with triangular distributions of inputs:
- \begin{center}
- \pgfplotsset{width=0.25\textwidth,height=0.1\textwidth}
- \input{figures/triangular_pdf_x_y.tex}
- \end{center}
- The following models are all calibrated but only the first one is ideal:
- \begin{center}
- \pgfplotsset{width=0.25\linewidth,height=0.1\textwidth,ytick={0,0.5,1}}
- \input{figures/triangular_models.tex}
- \end{center}
- \end{tcolorbox}
- \end{itemize}
- }
+ By design, if model $g$ is calibrated then the $\measure$ is zero, regardless of $\mathcal{F}$.
- \posterbox[adjusted title={Calibration error}]{name=error,column=1,below=calibration}{
- We propose the following general measure of miscalibration which arises naturally from the definition of calibration in \cref{eq:calibration}.
+ \tcbsubtitle{Kernel calibration error}
- \begin{tcolorbox}[colback=sandstark]
- The \hl{calibration error}~($\measure$) of model $g$ w.r.t.\ a class $\mathcal{F}$ of functions $f \colon \Delta^m \to \mathbb{R}^m$ is
+ \begin{tcolorbox}[colback=blondstark]
+ We define the \hl{kernel calibration error} ($\kernelmeasure$)
+ of model $g$ with respect to a matrix-valued kernel
+ $k \colon \Delta^m \times \Delta^m \to \mathbb{R}^{m \times m}$ as
\begin{equation*}
- \measure[\mathcal{F}, g] \coloneqq \sup_{f \in \mathcal{F}} \Expect\left[{(r(g(X)) - g(X))}^\intercal f(g(X)) \right].
+ \kernelmeasure[k, g] \coloneqq \measure[\mathcal{F}, g],
\end{equation*}
+ where $\mathcal{F}$ is the unit ball in the reproducing kernel
+ Hilbert space corresponding to $k$.
\end{tcolorbox}
- \vspace{-\topsep}
+ If $k$ is a universal kernel, then the $\kernelmeasure$ is zero if
+ and only if model $g$ is calibrated.
+
+ \tcbsubtitle{Relation to existing measures}
\begin{itemize}
- \item By design, if model $g$ is calibrated then the $\measure$ is zero, regardless of $\mathcal{F}$.
- \item The $\measure$ is equal to the common expected calibration error ($\ECE$)
+ \item For common distances $d$ the expected calibration error ($\ECE$)
\begin{equation}\label{eq:ece}
\ECE[d, g] = \Expect[d(r(g(X)), g(X))]
\end{equation}
- for certain choices of $\mathcal{F}$ and distances $d$ such as the city block distance, the total variation distance, and the squared Euclidean distance.
- \item The $\measure$ captures also the maximum mean calibration error \parencite{kumar18_train_calib_measur_neural_networ}.
+ can be formulated as a $\measure$.
+
+ \item The framework captures the maximum mean calibration error as well.
\end{itemize}
}
- \posterbox[adjusted title={Estimators of the calibration error}]{name=estimator,column=2,below=title}{
- Consider the task of estimating the $\measure$ of model $g$ using a validation set $\{(X_i, Y_i)\}_{i=1}^n$ of i.i.d.\ random pairs of inputs and labels that are distributed according to $(X,Y)$.
-
+ \posterbox[adjusted title=The paper in 30 seconds, colback=blondmellan]{name=summary,column=1,span=2,between=title and error}{
\begin{itemize}
- \item Standard estimators of the $\ECE$ are inconsistent and biased in many cases \parencite{vaicenavicius19_evaluat} and can scale poorly to large $m$.
-
- \begin{tcolorbox}[colback=blondsvag]
- The main difficulty is the estimation of the function $r$ in \cref{eq:ece}. \Cref{eq:kce} shows that for $\kernelmeasure$ there is no explicit dependence on $r$!
- \end{tcolorbox}
-
- \item For $i,j \in \{1,\ldots,n\}$ define
- \begin{equation*}
- h_{i,j} \coloneqq {(e_{Y_i} - g(X_i))}^\intercal k(g(X_i), g(X_j)) (e_{Y_j} - g(X_j)).
- \end{equation*}
+ \item We propose a \hl{unifying framework} of calibration errors
+ that allows us to derive a new \hl{kernel calibration error} with
+ \hl{unbiased and consistent estimators}.
+ \item Calibration error estimates are not interpretable. Instead we
+ can conduct hypothesis tests of calibration.
+ \item In contrast to existing approaches, the KCE enables
+ well-founded bounds and approximations of the p-value for
+ calibration tests.
+ \end{itemize}
- \begin{tcolorbox}[colback=sandstark]
- If $\mathbb{E}[\|k(g(X),g(X))\|] < \infty$, then the following estimators are \hl{consistent estimators of the squared kernel calibration error} $\squaredkernelmeasure[k, g] \coloneqq \kernelmeasure[k,g]^2$.
- \begin{center}
- \begin{tabular}{llll} \toprule
- Notation & Definition & Properties & Complexity\\ \midrule
- $\biasedskce$ & $n^{-2} \sum_{i,j=1}^n h_{i,j}$ & biased & $O(n^2)$ \\
- $\unbiasedskce$ & $ {\binom{n}{2}}^{-1} \sum_{1 \leq i < j \leq n} h_{i,j}$ & unbiased & $O(n^2)$ \\
- $\linearskce$ & $ {\lfloor n/2\rfloor}^{-1} \sum_{i = 1}^{\lfloor n / 2\rfloor} h_{2i-1,2i}$ & unbiased & $O(n)$ \\ \bottomrule
- \end{tabular}
- \end{center}
- \end{tcolorbox}
+ \tcbsubtitle{Take with you}
+ \begin{itemize}
+ \item Kernel calibration error (KCE) with unbiased and consistent estimators
+ \item Calibration errors have no meaningful unit or scale
+ \item Reliable calibrations tests with the KCE
\end{itemize}
}
- \posterbox[adjusted title={Viewing estimators as test statistics}]{name=statistics,column=2,below=estimator}{
- In general, the $\measure$ does not have a meaningful unit or scale. This renders it difficult to interpret an estimated non-zero error and to compare different models.
-
- \begin{tcolorbox}[colback=sandstark]
- For the consistent and unbiased estimators of the $\squaredkernelmeasure$ we derive \hl{bounds and approximations of the probability of false rejection} of a calibrated model.
+ \posterbox[adjusted title={Estimating the calibration error}, colback=gronskasvag]{name=estimation,column=4,span=3,below=calibration}{
+ We want to estimate the $\measure$ of model $g$ using a validation
+ data set $\{(X_i, Y_i)\}_{i=1}^n$ of i.i.d.\ pairs of inputs and labels.
+
+ \tcbsubtitle{Kernel calibration error}
+
+ For $i,j \in \{1,\ldots,n\}$, let
+ $h_{i,j} \coloneqq \transpose{(e_{Y_i} - g(X_i))} k(g(X_i), g(X_j)) (e_{Y_j} - g(X_j))$,
+ where $e_i \in \Delta^m$ denotes the $i$th unit vector.
+
+ \begin{tcolorbox}[colback=blondstark]
+ If $\mathbb{E}[\|k(g(X),g(X))\|] < \infty$, then \hl{consistent estimators}
+ of the squared kernel calibration error
+ $\squaredkernelmeasure[k, g] \coloneqq \kernelmeasure[k,g]^2$ are:
+ \begin{center}
+ \begin{tabular}{llll} \toprule
+ Notation & Definition & Properties & Complexity\\ \midrule
+ $\biasedestimator$ & $n^{-2} \sum_{i,j=1}^n h_{i,j}$ & biased & $O(n^2)$ \\
+ $\unbiasedestimator$ & $ {\binom{n}{2}}^{-1} \sum_{1 \leq i < j \leq n} h_{i,j}$ & unbiased & $O(n^2)$ \\
+ $\linearestimator$ & $ {\lfloor n/2\rfloor}^{-1} \sum_{i = 1}^{\lfloor n / 2\rfloor} h_{2i-1,2i}$ & unbiased & $O(n)$ \\ \bottomrule
+ \end{tabular}
+ \end{center}
\end{tcolorbox}
- \vspace{-\topsep}
- \begin{itemize}
- \item These results allow us to test the hypothesis that model $g$ is calibrated.
- \item The bounds enable us to transfer unintuitive calibration error estimates to an \hl{intuitive and interpretable} probabilistic setting.
- \end{itemize}
- }
+ \tcbsubtitle{Relation to the expected calibration error}
- \posterbox[adjusted title={Kernel calibration error}]{name=kce,column=1,between=error and references}{
- Let $\mathcal{F}$ be the unit ball in a reproducing kernel Hilbert space with matrix-valued kernel $k \colon \Delta^m \times \Delta^m \to \mathbb{R}^{m \times m}$. Then we define the \hl{kernel calibration error} ($\kernelmeasure$) with respect to kernel $k$ as $\kernelmeasure[k, g] \coloneqq \measure[\mathcal{F}, g]$.
+ Standard estimators of the $\ECE$ are usually biased and inconsistent.
+ The main difficulty is the estimation of the empirical frequencies
+ $r(g(X))$ in \cref{eq:ece}. For the $\kernelmeasure$ there is no need
+ to estimate them!
+ }
- \begin{tcolorbox}[colback=blondsvag]
- An example of a matrix-valued kernel is $k(a, b) = M \tilde{k}(a, b)$, where $M \in \mathbb{R}^{m\times m}$ is a positive semi-definite matrix and $\tilde{k} \colon \Delta^m \times \Delta^m \to \mathbb{R}$ is a real-valued kernel.
- \end{tcolorbox}
+ \posterbox[adjusted title={Example: A simple matrix-valued kernel}, colback=sandsvag]{name=kernel,column=4,span=3,between=estimation and footline}{
+ If $\tilde{k} \colon \Delta^m \times \Delta^m \to \mathbb{R}$ is a
+ real-valued kernel and $M \in \mathbb{R}^{m \times m}$ is positive semi-definite,
+ then $k = M \tilde{k}$ is a matrix-valued kernel.
+ }
- If $k$ is a universal kernel, then the $\kernelmeasure$ is zero if and only if model $g$ is calibrated.
+ \posterbox[adjusted title={Is my model calibrated?}, colback=sandsvag]{name=statistics,column=7,span=4,below=top}{
+ In general, calibration errors have no meaningful unit or scale.
+ This renders it difficult to interpret an estimated non-zero error.
- \begin{tcolorbox}[colback=sandstark]
- If $\Expect[\|k(g(X),g(X))\|] < \infty$, then
- \begin{equation}\label{eq:kce}
- \kernelmeasure[k,g] = {\bigg(\Expect[{(e_Y - g(X))}^{\intercal} k(g(X), g(X')) {(e_{Y'} - g(X'))}]\bigg)}^{1/2},
- \end{equation}
- where $(X', Y')$ is an independent copy of $(X,Y)$ and $e_i$ denotes the $i$th unit vector.
+ \tcbsubtitle{Calibration tests}
+ \begin{minipage}[t]{0.35\linewidth}
+ \vspace*{0pt}
+ We can use the calibration error estimates to perform a
+ statistical test of the null hypothesis
+ \begin{equation*}
+ H_0 \coloneqq \text{\enquote{the model is calibrated}}.
+ \end{equation*}
+ \end{minipage}
+ \begin{minipage}[t]{0.65\linewidth}
+ \vspace*{0pt}
+ \begin{center}
+ \begin{tikzpicture}[
+ declare function={normal(\m,\s)=1/(2*\s*sqrt(pi))*exp(-(x-\m)^2/(2*\s^2));},
+ declare function={binormal(\ma,\sa,\mb,\sb,\p)=(\p*normal(\ma,\sa)+(1-\p)*normal(\mb,\sb));}
+ ]
+
+ \begin{axis}[
+ domain = -0.1:0.2,
+ no marks,
+ xlabel = calibration error estimate,
+ ylabel = density,
+ grid=major,
+ ymin = 0,
+ tick label style={font=\tiny},
+ label style={font=\small},
+ width = 0.75\linewidth,
+ height = 0.33\linewidth,
+ legend pos=outer north east,
+ legend cell align=left,
+ legend style=
+ {
+ fill=none,
+ draw=none,
+ inner sep={0pt},
+ font=\small,
+ align=left,
+ }
+ ]
+
+ \draw [Dark2-A, thick] (0.07,\pgfkeysvalueof{/pgfplots/ymin}) -- (0.07,\pgfkeysvalueof{/pgfplots/ymax}) node [at end, above, anchor=south east, sloped, font=\small] {observed};
+
+ \draw[Dark2-B, thick] (0,\pgfkeysvalueof{/pgfplots/ymin}) -- (0,\pgfkeysvalueof{/pgfplots/ymax}) node [at end, above, anchor=south east, sloped, font=\small] {calibrated};
+
+ % mixture model of normal distributions
+ \addplot+ [color=Dark2-B, dashed, thick, samples=31, smooth, name path=A] {binormal(-0.05,0.01,0.05,0.03,0.5)};
+ \addlegendentry{distribution\\ under $H_0$};
+
+ % indicate p-value
+ \path [name path=B] (\pgfkeysvalueof{/pgfplots/xmin},0) -- (\pgfkeysvalueof{/pgfplots/xmax},0);
+ \addplot+ [draw=Dark2-C, pattern color=Dark2-C, pattern={north east lines}] fill between [of=A and B, soft clip={domain=0.07:0.2}];
+ \addlegendentry{p-value};
+
+ % add comment
+ \node[anchor=west, align=left, text=Dark2-C, font=\small] (annotation) at (0.075, 10) {reject $H_0$ if the \\p-value is small};
+ \draw[->, >=stealth, thick, Dark2-C] (annotation) -- (0.08, 1);
+ \end{axis}
+ \end{tikzpicture}
+ \end{center}
+ \end{minipage}
+
+ \begin{tcolorbox}[colback=blondstark]
+ We derive \hl{well-founded bounds and approximations} of the p-value
+ based on the $\squaredkernelmeasure$.
\end{tcolorbox}
}
- \posterbox[adjusted title={Experiments}]{name=experiment,column=2,between=statistics and references}{
- We construct data sets $\{g(X_i), Y_i\}_{i=1}^{250}$ of three models with $10$ classes by sampling predictions $g(X_i) \sim \Dir(0.1, \dots, 0.1)$ and labels $Y_i$ conditionally on $g(X_i)$ from
- \begin{align*}
- \text{\textbf{M1: }} &\Categorical(g(X_i)), &
- \text{\textbf{M2: }} &0.5\Categorical(g(X_i)) + 0.5\Categorical(1,0,\dots,0), &
- \text{\textbf{M3: }} &\Categorical(0.1, \dots, 0.1).
- \end{align*}
- Model \textbf{M1} is calibrated, and models \textbf{M2} and \textbf{M3} are uncalibrated.
+ \posterbox[adjusted title={Experiments}, colback=gryningmellan]{name=experiment,column=7,span=4,between=statistics and footline}{
+ We construct synthetic data sets $\{(g(X_i), Y_i)\}_{i=1}^{250}$
+ from three generative models with $10$ classes by sampling
+ predictions $g(X_i) \sim \Dir(0.1, \dots, 0.1)$ and labels $Y_i$
+ conditionally on $g(X_i)$ from
+ \begin{equation*}
+ \symbf{M1}\colon \, \Categorical(g(X_i)), \quad
+ \symbf{M2}\colon \, 0.5\Categorical(g(X_i)) + 0.5\Categorical(1,0,\dots,0), \quad
+ \symbf{M3}\colon \, \Categorical(0.1, \dots, 0.1).
+ \end{equation*}
+ Model $\symbf{M1}$ is calibrated, and models $\symbf{M2}$ and
+ $\symbf{M3}$ are uncalibrated.
+
+ \tcbsubtitle{Calibration error estimates}
\begin{center}
- \input{figures/comparison_estimates.tex}
- \captionof{figure}{Calibration error estimates of $10^4$ randomly sampled data sets. The solid black line indicates the mean of the calibration error estimates, and the dashed red line displays the true calibration error of the model.}
+ \input{figures/errors_comparison.tex}
\end{center}
+ \tcbsubtitle{Empirical test errors}
+
\begin{center}
- \input{figures/comparison_tests.tex}
- \captionof{figure}{Test errors versus bounds/approximations of the probability of false rejection, evaluated on $500$ ($\asympunbiasedskce$) and $10^4$ (all other test statistics) randomly sampled data sets. For model \textbf{M1} the type I error is shown, for both uncalibrated models the type II error is plotted.}
+ \input{figures/pvalues_comparison.tex}
\end{center}
}
\end{tcbposter}
diff --git a/poster/references.bib b/poster/references.bib
deleted file mode 100644
index 3040415..0000000
--- a/poster/references.bib
+++ /dev/null
@@ -1,68 +0,0 @@
-@InProceedings{kumar18_train_calib_measur_neural_networ,
- author = {Kumar, Aviral and Sarawagi, Sunita and Jain, Ujjwal},
- title = {Trainable Calibration Measures for Neural Networks
- from Kernel Mean Embeddings},
- booktitle = {Proceedings of the 35th International Conference on
- Machine Learning},
- year = 2018,
- volume = 80,
- pages = {2805--2814},
- abstract = {Modern neural networks have recently been found to
- be poorly calibrated, primarily in the direction of
- over-confidence. Methods like entropy penalty and
- temperature smoothing improve calibration by
- clamping confidence, but in doing so compromise the
- many legitimately confident predictions. We propose
- a more principled fix that minimizes an explicit
- calibration error during training. We present MMCE,
- a RKHS kernel based measure of calibration that is
- efficiently trainable alongside the negative
- likelihood loss without careful hyper-parameter
- tuning. Theoretically too, MMCE is a sound measure
- of calibration that is minimized at perfect
- calibration, and whose finite sample estimates are
- consistent and enjoy fast convergence
- rates. Extensive experiments on several network
- architectures demonstrate that MMCE is a fast,
- stable, and accurate method to minimize calibration
- error while maximally preserving the number of high
- confidence predictions.},
- pdf =
- {http://proceedings.mlr.press/v80/kumar18a/kumar18a.pdf},
- series = {Proceedings of Machine Learning Research},
-}
-
-@InProceedings{vaicenavicius19_evaluat,
- author = {Vaicenavicius, Juozas and Widmann, David and
- Andersson, Carl and Lindsten, Fredrik and Roll,
- Jacob and Sch\"{o}n, Thomas B.},
- title = {Evaluating model calibration in classification},
- booktitle = {Proceedings of Machine Learning Research},
- year = 2019,
- volume = 89,
- pages = {3459--3467},
- abstract = {Probabilistic classifiers output a probability
- distribution on target classes rather than just a
- class prediction. Besides providing a clear
- separation of prediction and decision making, the
- main advantage of probabilistic models is their
- ability to represent uncertainty about
- predictions. In safety-critical applications, it is
- pivotal for a model to possess an adequate sense of
- uncertainty, which for probabilistic classifiers
- translates into outputting probability distributions
- that are consistent with the empirical frequencies
- observed from realized outcomes. A classifier with
- such a property is called calibrated. In this work,
- we develop a general theoretical calibration
- evaluation framework grounded in probability theory,
- and point out subtleties present in model
- calibration evaluation that lead to refined
- interpretations of existing evaluation
- techniques. Lastly, we propose new ways to quantify
- and visualize miscalibration in probabilistic
- classification, including novel multidimensional
- reliability diagrams.},
- month = 4,
- series = {Proceedings of Machine Learning Research},
-}
\ No newline at end of file