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Sensitivity analysis of network of Epileptors
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import "util" | |
let a = 1.0f32 | |
let b = 3.0f32 | |
let c = 1.0f32 | |
let d = 5.0f32 | |
let r = 0.00015f32 | |
let s = 4.0f32 | |
let Iext = 3.1f32 | |
let slope = 0.0f32 | |
let Iext2 = 0.45f32 | |
let tau = 10.0f32 | |
let aa = 6.0f32 | |
let bb = 2.0f32 | |
let Kvf = 0.0f32 | |
let Kf = 0.00f32 | |
let Ks = 0.00f32 | |
let tt = 1.0f32 | |
let modification = 0.0f32 | |
let x0 = -2f32 | |
type node = (f32,f32,f32, f32,f32,f32) | |
let coupling (w:[][]f32) (x:[]f32): []f32 = | |
let per_node wi xi = map2 (\wij xj -> wij * (xj - xi)) wi x |> reduce (+) 0f32 | |
in map2 per_node w x | |
let node (y:node) (c_pop1:f32) (c_pop2:f32): node = | |
let (x1,y1,z,x2,y2,g) = y | |
let dx1' = if x1 < 0 | |
then ((-a) * x1*x1) + b * x1 | |
else (slope - x2) + 0.6f32 * (z - 4f32)*(z - 4f32) | |
let dx1 = tt * (y1 - z + Iext + Kvf * c_pop1 + dx1' * x1) | |
let dy1 = tt * (c - d * x1*x1 - y1) | |
let dz = if z < 0 | |
then -0.1f32 * z*z*z*z*z*z*z | |
else 0f32 | |
let h = if modification>0 | |
then x0 + 3f32/(1f32 + f32.exp(-(x1 + 0.5f32)/0.1f32)) | |
else 4f32 * (x1 - x0) + dz | |
let dz = tt * (r * (h - z + Ks * c_pop1)) | |
let dx2 = tt * (-y2 + x2 - x2*x2*x2 + Iext2 + bb * g - 0.3f32 * (z - 3.5) + Kf * c_pop2) | |
let dy2 = if x2 < -0.25f32 then 0f32 else aa * (x2 + 0.25f32) | |
let dy2 = tt * ((-y2 + dy2) / tau) | |
let dg = tt * (-0.01f32 * (g - 0.1 * x1)) | |
in (dx1, dy1, dz, dx2, dy2, dg) | |
entry node_eval (y:[6]f32) (c_pop1:f32) (c_pop2:f32): [6]f32 = | |
let y' = (y[0],y[1],y[2],y[3],y[4],y[5]) | |
let (d1,d2,d3,d4,d5,d6) = node y' c_pop1 c_pop2 | |
in [d1,d2,d3,d4,d5,d6] | |
let network (y:[]node) (w:[][]f32): []node = | |
let (x1, y1, z, x2, y2, g) = unzip6 y | |
let c_pop1 = coupling w x1 | |
let c_pop2 = coupling w x2 | |
in map3 node y c_pop1 c_pop2 | |
let heun (dt:f32) (y:[]node) (w:[][]f32): []node = | |
let half_dt:f32 = dt / 2 | |
let dy1 = network y w | |
let yi = map2 (\(x1, y1, z, x2, y2, g) (dx1, dy1, dz, dx2, dy2, dg) -> | |
(x1 + dt * dx1, y1 + dt * dy1, z + dt * dz, x2 + dt * dx2, y2 + dt * dy2, g + dt * dg)) | |
y dy1 | |
let dy2 = network yi w | |
in map3 (\(x1, y1, z, x2, y2, g) (dx1, dy1, dz, dx2, dy2, dg) (ex1, ey1, ez, ex2, ey2, eg) -> | |
(x1 + half_dt * (dx1 + ex1), | |
y1 + half_dt * (dy1 + ey1), | |
z + half_dt * (dz + ez), | |
x2 + half_dt * (dx2 + ex2), | |
y2 + half_dt * (dy2 + ey2), | |
g + half_dt * (dg + eg))) | |
y dy1 dy2 | |
let init = (-1.5f32, -11.3f32, 3.0f32, -0.82f32, 0.04f32, -0.15f32) | |
let run [n] (nt:i64) (dt:f32) (init:[n]node) (w:[n][n]f32): [][n]node = | |
let y = tabulate nt (\_ -> init) | |
in loop (y) for i < (nt - 1) do | |
let y[i+1] = heun dt (copy y[i]) w | |
in y | |
let lfp ((x1,_,_,x2,_,_):node): f32 = x2 - x1 | |
-- welford online variance algorithm | |
type welf = {count: i64, mean: f32, m2: f32} | |
let welford_init (y:node): welf = {count=1, mean=lfp y, m2=0f32} | |
let welford_update ({count,mean,m2}:welf) (y:node): welf = | |
let lfp' = lfp y | |
let count = count + 1 | |
let delta = lfp' - mean | |
let mean = mean + delta / (f32.i64 count) | |
let delta2 = lfp' - mean | |
let m2 = m2 + delta * delta2 | |
in {count, mean, m2} | |
let welford_finalize ({count,mean,m2}:welf): (f32,f32) = | |
(mean, m2 / (f32.i64 count)) | |
let run_online_std [n] (nt:i64) (dt:f32) (init:[n]node) (w:[n][n]f32): [n]f32 = | |
let v = map welford_init init | |
let (_, v) = loop (y, v) = (init, v) | |
for i < (nt - 1) do | |
let y = heun dt y w | |
let v = map2 welford_update v y | |
in (y, v) | |
in map (\v -> f32.sqrt (welford_finalize v).1) v | |
let run_z [n] (nt:i64) (dt:f32) (z:[n]f32) (w:[n][n]f32): [][n]node = | |
let (x1,y1,_,x2,y2,g) = init | |
let y0 = map (\z -> (x1,y1,z,x2,y2,g)) z | |
in run nt dt y0 w | |
let run_z_online [n] (nt:i64) (dt:f32) (z:[n]f32) (w:[n][n]f32): []f32 = | |
let (x1,y1,_,x2,y2,g) = init | |
let y0 = map (\z -> (x1,y1,z,x2,y2,g)) z | |
in run_online_std nt dt y0 w | |
entry run_z_array [n] (nt:i64) (dt:f32) (z:[n]f32) (w:[n][n]f32): [nt][n][6]f32 = | |
let y = run_z nt dt z w | |
let to_array (yi:[n]node): [n][6]f32 = map (\(a,b,c,d,e,f) -> [a,b,c,d,e,f]) yi | |
in map to_array y | |
let std [n] (xs:[n]f32): f32 = | |
let mu = (reduce (+) 0f32 xs) / (f32.i64 n) | |
let n_var = map (\x -> (x - mu)*(x - mu)) xs |> reduce (+) 0f32 | |
in f32.sqrt (n_var / (f32.i64 n)) | |
let forward [nt] [n] (y:[nt][n]node) = | |
let lfp: [n][nt]f32 = map (map (\(x1,_,_,x2,_,_) -> x2 - x1)) y |> transpose | |
in map std lfp | |
entry forward_array [nt] [n] (y:[nt][n][6]f32): [n]f32 = | |
let lfp: [n][nt]f32 = map (map (\x -> x[3] - x[0])) y |> transpose | |
in map std lfp | |
let sse [n] (x:[n]f32) (y:[n]f32): f32 = | |
map2 (\x y -> (x - y)*(x - y)) x y |> reduce (+) 0f32 | |
entry loss [n] (nt:i64) (dt:f32) (w:[n][n]f32) (z:[n]f32) (zh:[n]f32): f32 = | |
run_z nt dt zh w |> forward |> sse z | |
entry loss_online [n] (nt:i64) (dt:f32) (w:[n][n]f32) (z:[n]f32) (zh:[n]f32): f32 = | |
run_z_online nt dt zh w |> sse z | |
entry vjp_loss_online [n] (nt:i64) (dt:f32) (w:[n][n]f32) (z:[n]f32) (zh:[n]f32): [n]f32 = | |
vjp (loss_online nt dt w z) zh 1f32 | |
entry jvp_loss_online [n] (nt:i64) (dt:f32) (w:[n][n]f32) (z:[n]f32) (zh:[n]f32): [n]f32 = | |
let one i = jvp (loss_online nt dt w z) zh (tabulate n (\j -> if i==j then 1f32 else 0f32)) | |
in map one (iota n) | |
entry vjp_loss [n] (nt:i64) (dt:f32) (w:[n][n]f32) (z:[n]f32) (zh:[n]f32): [n]f32 = | |
vjp (loss nt dt w z) zh 1f32 | |
entry jvp_loss [n] (nt:i64) (dt:f32) (w:[n][n]f32) (z:[n]f32) (zh:[n]f32): [n]f32 = | |
let one i = jvp (loss nt dt w z) zh (tabulate n (\j -> if i==j then 1f32 else 0f32)) | |
in map one (iota n) | |
-- because of the type of jvp we need to write the overall loss differently to | |
-- push jvp further down. | |
-- == | |
-- random input { 75i64 [76]f32 [76]f32 [76][76]f32 0i64 } | |
-- random input { 75i64 [76]f32 [76]f32 [76][76]f32 1i64 } | |
-- random input { 75i64 [76]f32 [76]f32 [76][76]f32 2i64 } | |
-- random input { 750i64 [76]f32 [76]f32 [76][76]f32 0i64 } | |
-- random input { 750i64 [76]f32 [76]f32 [76][76]f32 1i64 } | |
-- random input { 750i64 [76]f32 [76]f32 [76][76]f32 2i64 } | |
let main [n] (nt:i64) (z:[n]f32) (zh:[n]f32) (w:[n][n]f32) (mode:i64): [n]f32 = | |
let dt: f32 = 0.01 in | |
match mode | |
case 0i64 -> loss nt dt w z zh |> replicate n | |
case 1i64 -> vjp_loss nt dt w z zh | |
case 2i64 -> jvp_loss nt dt w z zh | |
case _ -> replicate n 0f32 |
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# using OrdinaryDiffEq | |
using DelimitedFiles | |
# using Plots | |
# using Statistics | |
# using DiffEqSensitivity | |
# using ForwardDiff | |
# using Zygote | |
# using SliceMap | |
# using BenchmarkTools | |
# TVB conn_76 | |
weights = Float32.(readdlm("weights.txt")); | |
# tract_lengths = Float32.(readdlm("mpr-append/tract_lengths.txt")); | |
function make_epileptor(weights) | |
a = 1.0f0 | |
b = 3.0f0 | |
c = 1.0f0 | |
d = 5.0f0 | |
r = 0.00015f0 | |
s = 4.0f0 | |
Iext = 3.1f0 | |
slope = 0.0f0 | |
Iext2 = 0.45f0 | |
tau = 10.0f0 | |
aa = 6.0f0 | |
bb = 2.0f0 | |
Kvf = 0.0f0 | |
Kf = 0.01f0 | |
Ks = 0.01f0 | |
tt = 1.0f0 | |
modification = 0.0f0 | |
x0 = -2f0 | |
weights = Float32.(weights) | |
@inline function node(i,y,p,t,c_pop1,c_pop2) | |
if y[1] < 0.0 | |
ydot1 = - a * y[1] ^ 2 + b * y[1] | |
else | |
ydot1 = slope - y[3] + 0.6 * (y[3] - 4.0) ^ 2 | |
end | |
ydot1 = tt * (y[2] - y[3] + Iext + Kvf * c_pop1 + ydot1 * y[1]) | |
ydot2 = tt * (c - d * y[1] ^ 2 - y[2]) | |
# energy | |
if y[3] < 0.0 | |
ydot3 = - 0.1 * y[3] ^ 7 | |
else | |
ydot3 = 0.0 | |
end | |
if modification>0 | |
h = x0 + 3/(1 + exp(-(y[1]+0.5)/0.1)) | |
else | |
h = 4 * (y[1] - x0) + ydot3 | |
end | |
ydot3 = tt * (r * (h - y[3] + Ks * c_pop1)) | |
# population 2 | |
ydot4 = tt * (-y[5] + y[4] - y[4] ^ 3 + Iext2 + bb * y[6] - 0.3 * (y[3] - 3.5) + Kf * c_pop2) | |
if y[4] < -0.25 | |
ydot5 = 0.0 | |
else | |
ydot5 = aa * (y[4] + 0.25) | |
end | |
ydot5 = tt * ((-y[5] + ydot5) / tau) | |
# filter | |
ydot6 = tt * (-0.01 * (y[6] - 0.1 * y[1])) | |
return [ydot1, ydot2, ydot3, ydot4, ydot5, ydot6] | |
end | |
function network(ydot,y,p,t) | |
c_pop1 = dropdims(sum(weights .* (y[:,1] .- y[:,1]'); dims=2); dims=2) | |
c_pop2 = dropdims(sum(weights .* (y[:,4] .- y[:,4]'); dims=2); dims=2) | |
for i=1:size(weights,1) | |
node(i,ydot,(y[:,i]),p,t,c_pop1[i],c_pop2[i]) | |
end | |
end | |
return network | |
end | |
network = make_epileptor(weights) | |
function make_predict(nwin=33,sensealg=ForwardSensitivity()) | |
function predict(z) | |
u0 = [[-1.5, -11.3, 3.0, -0.82, 0.04, -0.15] for i=1:size(weights,1)] | |
u0 = Float32.(reduce(hcat, u0)') | |
u0 = reduce(hcat, [u0[:,1], u0[:,2], z, u0[:,4], u0[:,5], u0[:,6]]) | |
win = 15f0 | |
prob = ODEProblem(network,u0,(0f0,nwin * win)) | |
@show nwin*win/0.1f0 | |
sol = solve(prob, Heun(), dt=0.1f0, saveat=win,sensealg=sensealg) | |
zt = reduce(hcat,[u[:,4]-u[:,1] for u in sol.u]) | |
zs = [std(zt[i,:]) for i=1:76] | |
zs, zt | |
end | |
predict | |
end | |
function make_loss(sz, nwin=33, sensealg=ForwardSensitivity()) | |
predict = make_predict(nwin, sensealg) | |
function loss(zh) | |
szh, _ = predict(zh) | |
sum((szh .- sz).^2) | |
end | |
loss | |
end | |
function runstuff() | |
z = Float32.(randn(76)) .+ 3f0; | |
sz, zt = make_predict(5)(z); | |
# p1=heatmap(zt) | |
# p2=plot(z, sz, seriestype = :scatter) | |
# plot(p1,p2) | |
loss = make_loss(sz, 5, ForwardSensitivity()) | |
@time loss(z) | |
@time loss(z) | |
@time loss(z) | |
ForwardDiff.gradient(loss, z) | |
@time ForwardDiff.gradient(loss, z) # ~200s? | |
@time ForwardDiff.gradient(loss, z) | |
# for sa in [ForwardSensitivity(), ForwardDiffSensitivity(), BacksolveAdjoint(), InterpolatingAdjoint(), QuadratureAdjoint(), ReverseDiffAdjoint(), ReverseDiffVJP(true), SensitivityADPassThrough()] | |
# @show sa | |
# loss = make_loss(sz, 5, ForwardSensitivity()) | |
# loss(z) | |
# @time loss(z) | |
# ForwardDiff.gradient(loss, z) | |
# @time ForwardDiff.gradient(loss, z) | |
# end | |
# using ReverseDiff | |
# loss = make_loss(sz, 5, ReverseDiffVJP(false)) | |
# @time ReverseDiff.gradient(loss, z); | |
# @time ReverseDiff.gradient(loss, z); | |
# @time ReverseDiff.gradient(loss, z); | |
end |
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aimport os | |
import numpy as np | |
import pylab as pl | |
if 1: | |
#os.system('futhark c --library epinet.fut') | |
os.system('build_futhark_ffi epinet') | |
from futhark_ffi import Futhark | |
import _epinet | |
epinet = Futhark(_epinet) | |
w = np.loadtxt('weights.txt').astype('f') | |
z = (np.random.randn(76)+ 3.0).astype('f') | |
nt = 750 | |
zt = epinet.from_futhark(epinet.run_z_array(nt, z, w)) | |
lfp = zt[:,:,3] - zt[:,:,0] | |
pl.subplot(121); pl.imshow(lfp,aspect='auto',vmin=-5,vmax=5) | |
pl.subplot(122); | |
pl.plot(z, epinet.from_futhark(epinet.forward_array(zt)), 'bo') | |
pl.plot(z, lfp.std(axis=0) + 0.1, 'ko', alpha=0.3) | |
pl.show() | |
l1 = epinet.from_futhark(epinet.vjp_loss(nt,w,z,z+1e-2)) | |
l2 = epinet.from_futhark(epinet.jvp_loss(nt,w,z,z+1e-2)) | |
print(np.c_[l1, l2]) | |
# they're the same! | |
# | |
import tqdm | |
for i in tqdm.trange(10): | |
l2 = epinet.jvp_loss(nt,w,z,z+1e-2) | |
for i in tqdm.trange(10): | |
l2 = epinet.from_futhark(epinet.jvp_loss(nt,w,z,z+1e-2)) | |
for i in tqdm.trange(10): | |
l2 = epinet.from_futhark(epinet.vjp_loss(nt,w,z,z+1e-2)) |
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type node = (f32,f32,f32, f32,f32,f32) | |
type lc = (f32,f32,f32) | |
let spatepi_dfun | |
(gamma11:f32) (gamma22:f32) | |
(gamma12:f32) (gamma_glob:f32) | |
(Iext:f32) (Iext2:f32) (tt:f32) | |
(py0:f32) (tau0:f32) (tau2:f32) | |
(y:node) (c:f32) (lc:lc) (x0:f32) | |
: node = | |
let loc11 = gamma11 * lc.0 | |
let loc22 = gamma22 * lc.1 | |
let loc12 = gamma12 * lc.2 | |
let c_pop = gamma_glob * c | |
let (y0,y1,y2,y3,y4,y5) = y | |
-- -- pop 1 | |
let y02 = y0 * y0 | |
let dy0 = if y0 < 0 | |
then (y0 * y02 - 3.0f32 * y02) | |
else (y3 - 0.6f32 * (y2 - 4.0f32) * (y2 - 4.0f32)) * y0 | |
let dy0 = tt * (y1 - dy0 - y2 + Iext + loc11 + c_pop) | |
let dy1 = tt * (py0 - 5 * y02 - y1) | |
-- -- energy | |
let y22 = y2 * y2 | |
let y23 = y22 * y2 | |
let dy2 = if y2 < 0 then (-0.1f32 * y22 * y22 * y23) else 0f32 | |
let dy2 = tt * (1.0f32 / tau0 * (4.0f32 * (y0 - x0) - y2 + dy2)) | |
-- pop 2 | |
let y33 = y3 * y3 * y3 | |
let dy3 = tt * (-y4 + y3 - y33 + Iext2 + 2.0f32 * y5 - 0.3f32 * (y2 - 3.5f32) + loc22) | |
let dy4 = if (y3 < (-0.25f32)) then 0f32 else 6.0f32 * (y3 + 0.25f32) | |
let dy4 = tt * ((-y4 + dy4) / tau2) | |
-- filter | |
let dy5 = tt * (-0.01f32 * y5 + 0.003f32 * y0 + 0.01f32 * loc12) | |
in (dy0, dy1, dy2, dy3, dy4, dy5) | |
let npsign (x:f32): f32 = | |
if x < 0f32 then -1f32 else if x > 0f32 then 1f32 else 0f32 | |
let spatepi_lcfun (theta11:f32) (theta22:f32) (theta12:f32) | |
(y:node): lc = | |
let (y0,y1,y2,y3,y4,y5) = y | |
in ( | |
0.5f32 * ((npsign (y0 - theta11)) + 1f32), | |
0.5f32 * ((npsign (y3 - theta11)) + 1f32), | |
0.5f32 * ((npsign (y0 - theta12)) + 1f32) | |
) | |
-- let full_dfun nodes = | |
-- let lcs = map2 (spatepi_lcfun 0f32 0f32 0f32) node |> sht3x2 | |
-- in map4 dfun nodes cs lcs x0s | |
let unzip6 [n] 'a 'b 'c 'd 'e 'f (xs: [n](a,b,c,d,e,f)): ([n]a, [n]b, [n]c, [n]d, [n]e, [n]f) = | |
let (as, bs, cs, ds, efs) = unzip5 (map (\(a,b,c,d,e,f) -> (a,b,c,d,(e,f))) xs) | |
let (es, fs) = unzip efs | |
in (as, bs, cs, ds, es, fs) | |
-- == | |
-- input { 1024i64 0 } | |
-- input { 8192i64 0 } | |
-- input { 16384i64 0 } | |
-- input { 32768i64 0 } | |
-- input { 66000i64 0 } | |
-- input { 400000i64 0 } | |
entry main (n:i64) (grad:i32): [n]f32 = | |
let t = 1i64 | |
let nodes = tabulate n (\i -> (-1.4624261f32+((f32.i64 i)*1e-3), -9.6934490f32+((f32.i64 i)*1e-3), 2.9502959f32+((f32.i64 i)*1e-3), -1.1118182f32+((f32.i64 i)*1e-3), | |
-9.5610595e-20+((f32.i64 i)*1e-3), -4.3872780e-01+((f32.i64 i)*1e-3))) | |
let lcs = tabulate n (\i -> (0.1f32+((f32.i64 i)*1e-3), 0.1f32+((f32.i64 i)*1e-3), 0.1f32+((f32.i64 i)*1e-3))) | |
let cs = tabulate n (\i -> 0.1f32+((f32.i64 i) * 1e-3)) | |
let x0s = tabulate n (\i -> -1.8f32+((f32.i64 i) * 1e-3)) | |
-- (gamma11:f32) (gamma22:f32) | |
-- (gamma12:f32) (gamma_glob:f32) | |
-- (Iext:f32) (Iext2:f32) (tt:f32) | |
-- (py0:f32) (tau0:f32) (tau2:f32) | |
let dfun = spatepi_dfun 0.169 0.318 0.0318 1.0 3.1 0.45 0.17 1.0 2857.0 1.0 | |
let h = 0.1f32 | |
let eu (a,b,c,d,e,f) (da,db,dc,dd,de,df) = (a+h*da,b+h*db,c+h*dc,d+h*dd,e+h*de,f+h*df) | |
let f (n, c, l, x) = loop (n) for i < t do (eu n (dfun n c l x)) | |
let g_vjp = f (nodes[0],cs[0],lcs[0],x0s[0]) | |
let g_jvp = (nodes[0],cs[0],lcs[0],x0s[0]) | |
in | |
-- if grad==0 | |
-- then | |
map4 (\n c l x -> f (n,c,l,x) ) nodes cs lcs x0s |> unzip6 |> (.0) | |
-- else if grad==1 | |
-- then map4 (\n c l x -> vjp f (n,c,l,x) g_vjp) nodes cs lcs x0s |> unzip4 |> (.0) |> unzip6 |> (.0) | |
-- else map4 (\n c l x -> jvp f (n,c,l,x) g_jvp) nodes cs lcs x0s |> unzip6 |> (.0) |
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let unzip6 [n] 'a 'b 'c 'd 'e 'f (xs: [n](a,b,c,d,e,f)): ([n]a, [n]b, [n]c, [n]d, [n]e, [n]f) = | |
let (as, bs, cs, ds, efs) = unzip5 (map (\(a,b,c,d,e,f) -> (a,b,c,d,(e,f))) xs) | |
let (es, fs) = unzip efs | |
in (as, bs, cs, ds, es, fs) |
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