2023-04-11 • Nto1 AdEx sims: conntest method comparison

Data generated in 2023-02-24__multisim-winline.jl

using CSV
using DataFrames
df = CSV.read("../data/Nto1_AdEx.csv", DataFrame)
90×13 DataFrame
65 rows omitted
RowNNᵤδ_nSdurationseedmethodTPRₑTPRᵢTPRFPRAUCAUCₑAUCᵢ
Int64Int64Float64Float64Int64String15Float64Float64Float64Float64Float64Float64Float64
151005.0600.01STA_corr_2pass1.01.01.00.080.960.960.96
251005.0600.01STA_height1.01.01.00.040.9850.9850.985
351005.0600.01fit_upstroke1.01.01.00.051.01.01.0
451005.0600.02fit_upstroke1.01.01.00.051.01.01.0
551005.0600.02STA_corr_2pass1.01.01.00.060.9950.9950.995
651005.0600.02STA_height1.01.01.00.050.970.970.97
751005.0600.03fit_upstroke1.01.01.00.051.01.01.0
851005.0600.03STA_corr_2pass1.01.01.00.050.9850.9850.985
951005.0600.03STA_height1.01.01.00.060.990.990.99
1051005.0600.04STA_corr_2pass1.01.01.00.060.990.990.99
1151005.0600.04fit_upstroke1.01.01.00.051.01.01.0
1251005.0600.04STA_height1.01.01.00.060.980.980.98
1351005.0600.05fit_upstroke1.01.01.00.051.01.01.0
⋮⋮⋮⋮⋮⋮⋮⋮⋮⋮⋮⋮⋮⋮
7965001000.02600.02fit_upstroke0.1005770.2384620.1281540.050.4971830.4619420.638146
8065001000.02600.02STA_height0.01557690.03384620.01923080.050.2603120.2520320.293431
8165001000.02600.02STA_corr_2pass0.01576920.001538460.01292310.050.09094460.1053770.0332154
8265001000.02600.03STA_height0.02250.05538460.02907690.060.2465650.2374640.282965
8365001000.02600.03STA_corr_2pass0.004807690.002307690.004307690.040.08948080.1014110.0417615
8465001000.02600.03fit_upstroke0.05115380.1415380.06923080.050.4595090.4255230.595454
8565001000.02600.04fit_upstroke0.1107690.2246150.1335380.050.4528850.4227060.5736
8665001000.02600.04STA_height0.02788460.060.03430770.050.2453650.2357210.283938
8765001000.02600.04STA_corr_2pass0.003076920.0007692310.002615380.070.08182150.09373170.0341808
8865001000.02600.05STA_height0.020.04384620.02476920.050.2422680.2362670.266273
8965001000.02600.05STA_corr_2pass0.009230770.002307690.007846150.040.1083680.1203880.0602846
9065001000.02600.05fit_upstroke0.1101920.2069230.1295380.050.4783450.4489630.595869
df[df.N .== 6500, :]
15×13 DataFrame
RowNNᵤδ_nSdurationseedmethodTPRₑTPRᵢTPRFPRAUCAUCₑAUCᵢ
Int64Int64Float64Float64Int64String15Float64Float64Float64Float64Float64Float64Float64
165001000.02600.01STA_corr_2pass0.003461540.0007692310.002923080.060.08518310.09708850.0375615
265001000.02600.01fit_upstroke0.1213460.250.1470770.050.4899550.4586170.615308
365001000.02600.01STA_height0.01596150.04307690.02138460.050.2519280.240990.295677
465001000.02600.02fit_upstroke0.1005770.2384620.1281540.050.4971830.4619420.638146
565001000.02600.02STA_height0.01557690.03384620.01923080.050.2603120.2520320.293431
665001000.02600.02STA_corr_2pass0.01576920.001538460.01292310.050.09094460.1053770.0332154
765001000.02600.03STA_height0.02250.05538460.02907690.060.2465650.2374640.282965
865001000.02600.03STA_corr_2pass0.004807690.002307690.004307690.040.08948080.1014110.0417615
965001000.02600.03fit_upstroke0.05115380.1415380.06923080.050.4595090.4255230.595454
1065001000.02600.04fit_upstroke0.1107690.2246150.1335380.050.4528850.4227060.5736
1165001000.02600.04STA_height0.02788460.060.03430770.050.2453650.2357210.283938
1265001000.02600.04STA_corr_2pass0.003076920.0007692310.002615380.070.08182150.09373170.0341808
1365001000.02600.05STA_height0.020.04384620.02476920.050.2422680.2362670.266273
1465001000.02600.05STA_corr_2pass0.009230770.002307690.007846150.040.1083680.1203880.0602846
1565001000.02600.05fit_upstroke0.1101920.2069230.1295380.050.4783450.4489630.595869
df2 = groupby(df, [:method, :N])

GroupedDataFrame with 18 groups based on keys: method, N

First Group (5 rows): method = "STA_corr_2pass", N = 5
RowNNᵤδ_nSdurationseedmethodTPRₑTPRᵢTPRFPRAUCAUCₑAUCᵢ
Int64Int64Float64Float64Int64String15Float64Float64Float64Float64Float64Float64Float64
151005.0600.01STA_corr_2pass1.01.01.00.080.960.960.96
251005.0600.02STA_corr_2pass1.01.01.00.060.9950.9950.995
351005.0600.03STA_corr_2pass1.01.01.00.050.9850.9850.985
451005.0600.04STA_corr_2pass1.01.01.00.060.990.990.99
551005.0600.05STA_corr_2pass1.01.01.00.060.970.970.97

⋮

Last Group (5 rows): method = "STA_height", N = 6500
RowNNᵤδ_nSdurationseedmethodTPRₑTPRᵢTPRFPRAUCAUCₑAUCᵢ
Int64Int64Float64Float64Int64String15Float64Float64Float64Float64Float64Float64Float64
165001000.02600.01STA_height0.01596150.04307690.02138460.050.2519280.240990.295677
265001000.02600.02STA_height0.01557690.03384620.01923080.050.2603120.2520320.293431
365001000.02600.03STA_height0.02250.05538460.02907690.060.2465650.2374640.282965
465001000.02600.04STA_height0.02788460.060.03430770.050.2453650.2357210.283938
565001000.02600.05STA_height0.020.04384620.02476920.050.2422680.2362670.266273
using Statistics
dfm = sort!(combine(df2, Between(:TPRₑ, :AUCᵢ) .=> mean), :N)
18×9 DataFrame
RowmethodNTPRₑ_meanTPRᵢ_meanTPR_meanFPR_meanAUC_meanAUCₑ_meanAUCᵢ_mean
String15Int64Float64Float64Float64Float64Float64Float64Float64
1STA_corr_2pass51.01.01.00.0620.980.980.98
2STA_height51.01.01.00.0520.9830.9830.983
3fit_upstroke51.01.01.00.051.01.01.0
4STA_corr_2pass201.01.01.00.060.9850.9850.985
5STA_height200.91.00.920.050.899050.8793120.978
6fit_upstroke201.01.01.00.051.01.01.0
7fit_upstroke1001.01.01.00.050.999960.999951.0
8STA_height1000.740.860.7640.040.752010.728350.84665
9STA_corr_2pass1001.01.01.00.050.9860.9860.986
10fit_upstroke4000.9668751.00.97350.050.9935950.9920440.9998
11STA_height4000.5056250.6250.52950.050.5476120.5303750.616563
12STA_corr_2pass4000.936250.99250.94750.060.966110.9643810.973025
13STA_corr_2pass16000.000156250.00.0001250.0580.007225630.008995310.000146875
14fit_upstroke16000.4610940.8318750.535250.050.8148030.7807550.950994
15STA_height16000.2040620.41250.245750.0540.4059680.3923380.460484
16STA_corr_2pass65000.007269230.001538460.006123080.0520.09115950.1035990.0414008
17fit_upstroke65000.09880770.2123080.1215080.050.4755750.443550.603675
18STA_height65000.02038460.04723080.02575380.0520.2492870.2404950.284457
using WithFeedback
@withfb import PyPlot     # mpl wrapper
@withfb using Sciplotlib  # pyplot wrapper
@withfb using PhDPlots    # local plotting funcs
import PyPlot … ✔ (4.8 s)
using Sciplotlib … ✔ (4.7 s)
using PhDPlots … ✔

Plots

function plotrates(m)

    df3 = df[df.method .== m, :]
    df3m = dfm[dfm.method .== m, :]

    # jitter(x) = x .* (0.95 .+ 0.1.*rand(length(x)))
    jitter(x) = x

    fig, ax = plt.subplots()
    clip_on = false
    plt.semilogx(jitter(df3.N), df3.TPR, ".", ms = 8; clip_on)
    plt.semilogx(jitter(df3m.N), df3m.TPR_mean, "C0-"; clip_on)
    plt.semilogx(jitter(df3.N), df3.FPR, ".", ms = 3; clip_on)

    Ns = unique(df.N)

    plt.xticks(Ns, Ns)
    plt.minorticks_off()

    plt.ylabel("Detection rate")
    plt.xlabel("Number of inputs (N)")
    plt.title(m)
end

plotrates("STA_corr_2pass")
plotrates("STA_height")
plotrates("fit_upstroke")
;
../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_12_0.png ../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_12_1.png ../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_12_2.png

What’s up with that N=100, zero detections point

This has been fixed by now

Which seed is it?

df[df.N .== 100 .&& df.seed .== 1, :]
3×13 DataFrame
RowNNᵤδ_nSdurationseedmethodTPRₑTPRᵢTPRFPRAUCAUCₑAUCᵢ
Int64Int64Float64Float64Int64String15Float64Float64Float64Float64Float64Float64Float64
11001000.75600.01fit_upstroke0.01250.20.050.050.50.46050.658
21001000.75600.01STA_height0.00.00.00.00.340.3250.4
31001000.75600.01STA_corr_2pass0.00.00.00.00.50.50.5

First let’s inspect the simulation

include("2023-03-14__[setup]_Nto1_sim_AdEx.jl");
using Distributed … ✔
using Revise … ✔ (2.0 s)
using SpikeWorks … ✔ (2.4 s)
using SpikeWorks.Units … ✔ (1.0 s)
using ConnectionTests … ✔ (0.2 s)
using DataFrames … ✔
using MemDiskCache … ✔ (2.0 s)
sd = sims(; N=100, seed=1, duration=10minutes, δ_nS=0.75);
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/run_sim/_  N=100  δ_nS=0.75  duration=600.0  seed=1  _.jld2] … ✔ (4.7 s)
plotsig(voltsig(sd) / mV, [0,500], ms, hylabel = "Simulated membrane voltage (mV)");
../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_20_0.png

We need to fix the spike peaks for aesthetics. But otherwise seems fine.

spikerate(sd) / Hz
8.856666667832444

Maybe sth went wrong during calc and wrong data was saved. Otoh, both the STA methods and the upstroke fit (which uses the sim directly) have bad perf..

Ok but first, is this very different from another seed?

sd2 = sims(; N=100, seed=2, duration=10minutes, δ_nS=0.75);
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/run_sim/_  N=100  δ_nS=0.75  duration=600.0  seed=2  _.jld2] … ✔ (0.5 s)
plotsig(voltsig(sd2) / mV, [0,500], ms, hylabel = "Simulated membrane voltage (mV)", ylim=[-80, 0]);
../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_26_0.png

So no, looks similar.

Let’s then look at some STAs.

kw = (; N=100, duration=10minutes, δ_nS=0.75, Nᵤ=100, batch_size, part=1);
# reals, shufs = STA_sets(; kw..., seed=1);
# ylim = [-59, -56]
# plotSTA(reals[1]; ylim);

Seems proper

# reals2, shufs2 = STA_sets(; kw..., seed=2);
# plotSTA(reals2[1]; ylim, color=C1);

Not too different.

# plotSTA(shufs[1][1]; ylim);
# plotSTA(shufs2[1][1]; ylim);

So only difference is a lower avg Vm.

mean(voltsig(sd)) / mV
-57.73967079215508
mean(voltsig(sd2)) / mV
-58.51984240174548

Or maybe, let’s delete the cached data and recalculate, see if it stays the same.

Nope, it stayed the same.

Huh!

Solution

(Hit me offline)

N = 100, Nᵤ = 100, and the seed used to generate both is the same.

So, add Nᵤ to the seed, e.g.

Next:

Why is AUC < 0.5

First, let’s plot em

plot_dots_and_means(
    df, ycol;
    xcol = :N,
    xlabel = (xcol == :N ? "Number of inputs (N)" : string(xcol)),
    hylabel = string(ycol),
    color = C0,
    ax = nothing,
    kw...
) = begin
    clip_on = false
    isnothing(ax) && (fig, ax = plt.subplots())
    ax.set_xscale("log")
    x = df[:, xcol]
    y = df[:, ycol]
    plot(x, y, "."; clip_on, ms=8, alpha=0.6, color, ax)
    xu = unique(x)
    ax.set_xticks(xu, xu)
    ax.set_xlim(xu[1]/1.4, xu[end]*1.4)
    ax.minorticks_off()
    set(ax; xlabel, hylabel, kw...)
    dfm = combine(groupby(df, xcol), ycol => mean => ycol)
    ym = dfm[:, ycol]
    plot(xu, ym, "-"; clip_on, color, ax)
end

plot_AUC(df, method) = begin
    fig, ax = plt.subplots()
    ax.axhline(0.5, c="gray", lw=1, ls="--")
    plot_dots_and_means(
        df[df.method .== method, :],
        :AUC,
        title = method,
        ylim = [0, 1];
        ax
    )
end

methods = unique(df.method)
for m in methods
    plot_AUC(df, m)
end
../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_50_0.png ../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_50_1.png ../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_50_2.png
kw = (; N=6500, duration=10minutes, δ_nS=0.02, Nᵤ=100, seed=1, method="STA_corr_2pass");
conntest = conntest_tables(; kw...);
using ConnTestEval
sweep = sweep_threshold(conntest);
plot_ROC(sweep) = begin
    fig, ax = plt.subplots()
    ax.set_aspect("equal")
    plot(
        sweep.FPR,
        sweep.TPR;
        ax,
        xlabel = "FPR",
        ylabel = ("TPR", :loc=>"top"),
        xlim = [0, 1],
        ylim = [0, 1],
    )    
end
ax = plot_ROC(sweep);
../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_55_0.png

For the last point on the graph:

print_confusion_matrix(sweep[end])
              Predicted
           exc   inh   unc
      exc 1349  3851     0
Real  inh 1139   161     0
      unc   58    42     0

So the problem is that we only count a detection as correct if it’s the right type: exc or inh. Hence why, even with a threshold as low as possible, we do not detect all real connections.

Two-pass STA template for high N

Finally, what’s the template look like for the high N 2 pass case.

I suspect it’s zeros: not enough (or no) connections detected in the first pass, with a high threshold.

kw = (; N=1600, duration=10minutes, δ_nS=0.08, Nᵤ=100, seed=1, method="STA_height");
table = conntest_tables(; kw...)
maximum(table.t)
0.99

So there is indeed not one connection with t-value 1. So no excitatory STAs for the template.

We must change the method. Auto-choose a threshold at which we do have at least some detections.

We can do the full sweep: and then start from high thresholds, and pick the first where we cross a detrate; or we have a fixed integer number of exc detections.

Aha wait no ofc, we don’t have the groundtruth.

So rather we’ll, maybe, go in a loop and lower the thr? You need to know the range then.. that’s np, just sorted unique. ok

ts = sort!(unique(table.t), rev = true)
for θ in ts
    predtype = ConnTestEval.predicted_types(table.t, θ)
    N = count(predtype .== :exc)
    @show (θ, N)
    N > 5 && break
end
(θ, N) = (0.99, 0)
(θ, N) = (0.98, 305)

Something like that.

Now to insert it in the code.


Wait, it’s still so low after that change. Ok then so how many do we have and what’s template like (now that we should have at least some).

include("2023-03-14__[setup]_Nto1_sim_AdEx.jl");
using Distributed … ✔
using Revise … ✔
using SpikeWorks … ✔
using SpikeWorks.Units … ✔
using ConnectionTests … ✔
using DataFrames … ✔
using MemDiskCache … ✔
batch_size
300
simkw = (; N=1600, duration=10minutes, δ_nS=0.08, Nᵤ=100, seed=1);
m = TwoPassCorrTest();
template = get_template(m, simkw, batch_size);
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/calc_all_STAs/_  N=1600  Nᵤ=100  δ_nS=0.08  duration=600.0  seed=1  batch_size=300  part=1  _.jld2] … ✔ (0.4 s)
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✔ (0.2 s)
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/calc_all_STAs/_  N=1600  Nᵤ=100  δ_nS=0.08  duration=600.0  seed=1  batch_size=300  part=2  _.jld2] … ✔ (0.8 s)
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✔
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/calc_all_STAs/_  N=1600  Nᵤ=100  δ_nS=0.08  duration=600.0  seed=1  batch_size=300  part=3  _.jld2] … ✔ (0.7 s)
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✔ (0.1 s)
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/calc_all_STAs/_  N=1600  Nᵤ=100  δ_nS=0.08  duration=600.0  seed=1  batch_size=300  part=4  _.jld2] … ✔ (0.6 s)
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✔
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/calc_all_STAs/_  N=1600  Nᵤ=100  δ_nS=0.08  duration=600.0  seed=1  batch_size=300  part=5  _.jld2] … ✔ (0.7 s)
First pass … Testing connection 1 / 300 … ✔
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Testing connection 300 / 300 … ✔
✔
Loading [/root/.julia/MemDiskCache.jl/2023-03-14__Nto1_AdEx/calc_all_STAs/_  N=1600  Nᵤ=100  δ_nS=0.08  duration=600.0  seed=1  batch_size=300  part=6  _.jld2] … ✔ (0.4 s)
First pass … Testing connection 1 / 200 … ✔
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Testing connection 116 / 200 … ✔
Testing connection 117 / 200 … ✔
Testing connection 118 / 200 … ✔
Testing connection 119 / 200 … ✔
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Testing connection 122 / 200 … ✔
Testing connection 123 / 200 … ✔
Testing connection 124 / 200 … ✔
Testing connection 125 / 200 … ✔
Testing connection 126 / 200 … ✔
Testing connection 127 / 200 … ✔
Testing connection 128 / 200 … ✔
Testing connection 129 / 200 … ✔
Testing connection 130 / 200 … ✔
Testing connection 131 / 200 … ✔
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Testing connection 135 / 200 … ✔
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Testing connection 137 / 200 … ✔
Testing connection 138 / 200 … ✔
Testing connection 139 / 200 … ✔
Testing connection 140 / 200 … ✔
Testing connection 141 / 200 … ✔
Testing connection 142 / 200 … ✔
Testing connection 143 / 200 … ✔
Testing connection 144 / 200 … ✔
Testing connection 145 / 200 … ✔
Testing connection 146 / 200 … ✔
Testing connection 147 / 200 … ✔
Testing connection 148 / 200 … ✔
Testing connection 149 / 200 … ✔
Testing connection 150 / 200 … ✔
Testing connection 151 / 200 … ✔
Testing connection 152 / 200 … ✔
Testing connection 153 / 200 … ✔
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Testing connection 155 / 200 … ✔
Testing connection 156 / 200 … ✔
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Testing connection 160 / 200 … ✔
Testing connection 161 / 200 … ✔
Testing connection 162 / 200 … ✔
Testing connection 163 / 200 … ✔
Testing connection 164 / 200 … ✔
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Testing connection 171 / 200 … ✔
Testing connection 172 / 200 … ✔
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Testing connection 200 / 200 … ✔
✔
plotSTA(template);
../_images/2023-04-11__Nto1_AdEx_conntest_methods_comparison_72_0.png

Aha, here’s the problem. We do have an STA. But it’s negative. It’s classified as positive cause the heuristic for that – ‘net area above start’ – is.. Ah yes, that is positive, so classified as positive.

One ad-hoc solution would be to use a shorter stretch of time for this ‘area-above start’. I.e. first 20 ms. (Here, first 5 or 10 would be even better; but imagine a spike transmission delay).