function input_data()
parse_data1= Float64[]
parse_data2 = Float64[]
open("./dataset/data_3.txt","r") do fp
data = readlines(fp)
for i in 1:length(data)
push!(parse_data1,parse(Float64,split(data[i], " ")[1]))
push!(parse_data2 ,parse(Float64,split(data[i], " ")[2]))
end
end
X = [parse_data1 parse_data2]
return X
end
X = input_data()
using Plots
gr()
function dist(μx, μy, xx, xy)
# ユークリッド距離
return sqrt((xx-μx)^2+(μy-xy)^2)
end
# 重心の数
k = 2
# 重心の変数.
μx_old = Float64[]
μy_old = Float64[]
for i in 1:k
# データの端を乱数の範囲にする.
# 初期の重心を決める.
push!(μx_old, rand(minimum(X[:,1]):0.1:maximum(X[:,1])))
push!(μy_old, rand(minimum(X[:,2]):0.1:maximum(X[:,2])))
end
val_min = 1000000.0
cluster = 0
center_of_gravity_x = Float64[]
center_of_gravity_y = Float64[]
clusters = Int64[]
n = length(X[:,1])
μx_new = Float64[]
μy_new = Float64[]
# 収束判定用の変数
error = 100.0
error_arr = Float64[]
# プロットのgif用変数
plot_data_arr = Any[]
μx_arr = Any[]
μy_arr = Any[]
# 誤差関数が収束すれば終わり.
while error != 0.0
global clusters = Int64[]
for i in 1:n
# 重心割り当て
# どの重心に一番近いかを決める.その距離の計算をしている.
# iには全データが入る.
global val_min = 100000.0
for j in 1:k
distance = dist(μx_old[j], μy_old[j], X[i,1], X[i,2])
if val_min > distance
global val_min = distance
global cluster = j
end
end
push!(clusters, cluster)
end
global plotdata = [X [string(i) for i=clusters];]
push!(plot_data_arr, plotdata)
# 主に重心の計算
for i in 1:k
cluster_len = length(findall((in)(["$i"]), plotdata[:,3]))
for j in findall((in)(["$i"]), plotdata[:,3])
# 下二行が重心の計算
push!(center_of_gravity_x,((X[j,1]) / cluster_len))
push!(center_of_gravity_y,((X[j,2]) / cluster_len))
end
push!(μx_new, sum(center_of_gravity_x))
push!(μy_new, sum(center_of_gravity_y))
global center_of_gravity_x = Float64[]
global center_of_gravity_y = Float64[]
global error = dist(μx_new[i], μy_new[i], μx_old[i], μy_old[i])
push!(error_arr, error)
end
push!(μx_arr, μx_old)
push!(μy_arr, μy_old)
global μx_old = μx_new
global μy_old = μy_new
global μx_new = Float64[]
global μy_new = Float64[]
end
tmp_x = Float64[]
tmp_y = Float64[]
x_arr = []
y_arr = []
function result(cluster_num)
tmp_x = Float64[]
tmp_y = Float64[]
for p in 1:cluster_num
result = findall((in)(["$p"]),plotdata[:,3])
# 割り振られたデータをx座標をx_arr, y座標をy_arrにそれぞれ代入する.
# 重心数が3だったら三つの配列で帰ってくる.
for i in result
push!(tmp_x, plotdata[i,1])
push!(tmp_y, plotdata[i,2])
end
push!(x_arr, tmp_x)
push!(y_arr, tmp_y)
tmp_x = Float64[]
tmp_y = Float64[]
end
end
plotdata = [X [string(i) for i=clusters];]
result(k)
plot(error_arr)
scatter(x_arr, y_arr,legend=false)
scatter!(μx_old, μy_old,label="center",legend=false)
function result2(cluster_num)
tmp_x = Float64[]
tmp_y = Float64[]
x_arr = []
y_arr = []
anim = @animate for m in 1:length(plot_data_arr)
plotdata = plot_data_arr[m]
μx_old = μx_arr[m]
μy_old = μy_arr[m]
for p in 1:cluster_num
result = findall((in)(["$p"]), plotdata[:,3])
# 割り振られたデータをx座標をx_arr, y座標をy_arrにそれぞれ代入する.
# 重心数が3だったら三つの配列で帰ってくる.
for i in result
push!(tmp_x, plotdata[i,1])
push!(tmp_y, plotdata[i,2])
end
push!(x_arr, tmp_x)
push!(y_arr, tmp_y)
tmp_x = Float64[]
tmp_y = Float64[]
end
scatter(x_arr, y_arr,legend=false)
scatter!(μx_old, μy_old,label="center",legend=false)
x_arr = []
y_arr = []
end every 1
gif(anim, "/Users/noriakioshita/Github/julia/ml_page/julia/kmeans.gif", fps=1)
end
result2(k)
┌ Info: Saved animation to │ fn = /Users/noriakioshita/Github/julia/ml_page/julia/kmeans.gif └ @ Plots /Users/noriakioshita/.julia/packages/Plots/ex9On/src/animation.jl:90
function input_data()
parse_data1= Float64[]
parse_data2 = Float64[]
open("./dataset/data_4.txt","r") do fp
data = readlines(fp)
for i in 1:length(data)
push!(parse_data1,parse(Float64,split(data[i], " ")[1]))
push!(parse_data2 ,parse(Float64,split(data[i], " ")[2]))
end
end
X = [parse_data1 parse_data2]
return X
end
X = input_data()
n = length(X[:,1])
using Plots
gr()
function dist(μx, μy, xx, xy)
return sqrt.((xx.-μx).^2 .+(μy.-xy).^2)
end
# 重心の数
k = 9
# 重心の変数.
μx_old = Float64[]
μy_old = Float64[]
DX = Float64[]
probs = []
# プロットのgif用変数
plot_data_arr = Any[]
μx_arr = Any[]
μy_arr = Any[]
function centroid()
# データ点からランダムに選びそれを重心とする.
z1 = rand(1:1:length(X[:,1]))
push!(μx_old, X[z1,1])
push!(μy_old, X[z1,2])
for i in 1:k
DX = Float64[]
for j in 1:n
# 最近傍距離を計算
Dx = minimum([dist(X[j,1], X[j,2], μx_old[m], μy_old[m]).^2 for m in 1:length(μx_old)])
push!(DX, Dx)
end
probs = DX ./ sum(DX)
cum_probs = cumsum(probs)
r = rand()
#println(r)
push!(μx_old, X[findall(cum_probs -> cum_probs >= r, cum_probs)[1],1])
push!(μy_old, X[findall(cum_probs -> cum_probs >= r, cum_probs)[1],2])
end
end
centroid()
print(μx_old)
# 以下は全てk-meansと同じ.
min = 1000000.0
cluster = 0
center_of_gravity_x = Float64[]
center_of_gravity_y = Float64[]
clusters = Int64[]
n = length(X[:,1])
μx_new = Float64[]
μy_new = Float64[]
# 収束判定用の変数
error = 100.0
error_arr = Float64[]
# 誤差関数が収束すれば終わり.
while error != 0.0
global clusters = Int64[]
for i in 1:n
# 重心割り当て
# どの重心に一番近いかを決める.その距離の計算をしている.
# iには全データが入る.
global min = 100000.0
for j in 1:k
distance = dist(μx_old[j], μy_old[j], X[i,1], X[i,2])
if min > distance
global min = distance
global cluster = j
end
end
push!(clusters, cluster)
end
global plotdata = [X [string(i) for i=clusters];]
push!(plot_data_arr, plotdata)
# 主に重心の計算
for i in 1:k
cluster_len = length(findall((in)(["$i"]), plotdata[:,3]))
for j in findall((in)(["$i"]), plotdata[:,3])
# 下二行が重心の計算
push!(center_of_gravity_x,((X[j,1]) / cluster_len))
push!(center_of_gravity_y,((X[j,2]) / cluster_len))
end
push!(μx_new, sum(center_of_gravity_x))
push!(μy_new, sum(center_of_gravity_y))
global center_of_gravity_x = Float64[]
global center_of_gravity_y = Float64[]
global error = dist(μx_new[i], μy_new[i], μx_old[i], μy_old[i])
push!(error_arr, error)
end
push!(μx_arr, μx_old)
push!(μy_arr, μy_old)
global μx_old = μx_new
global μy_old = μy_new
global μx_new = Float64[]
global μy_new = Float64[]
end
tmp_x = Float64[]
tmp_y = Float64[]
x_arr = []
y_arr = []
function result(cluster_num)
tmp_x = Float64[]
tmp_y = Float64[]
for p in 1:cluster_num
result = findall((in)(["$p"]),plotdata[:,3])
# 割り振られたデータをx座標をx_arr, y座標をy_arrにそれぞれ代入する.
# 重心数が3だったら三つの配列で帰ってくる.
for i in result
push!(tmp_x, plotdata[i,1])
push!(tmp_y, plotdata[i,2])
end
push!(x_arr, tmp_x)
push!(y_arr, tmp_y)
tmp_x = Float64[]
tmp_y = Float64[]
end
end
plotdata = [X [string(i) for i=clusters];]
result(k)
[4.12609, -0.00975202, -0.0245668, 3.90018, 1.74392, 2.36626, 3.71625, -0.280819, 1.9113, 0.349056]
plot(error_arr)
scatter(x_arr, y_arr,legend=false)
scatter!(μx_old, μy_old,label="center",legend=false)
function result2(cluster_num)
tmp_x = Float64[]
tmp_y = Float64[]
x_arr = []
y_arr = []
anim = @animate for m in 1:length(plot_data_arr)
plotdata = plot_data_arr[m]
μx_old = μx_arr[m]
μy_old = μy_arr[m]
for p in 1:cluster_num
result = findall((in)(["$p"]), plotdata[:,3])
# 割り振られたデータをx座標をx_arr, y座標をy_arrにそれぞれ代入する.
# 重心数が3だったら三つの配列で帰ってくる.
for i in result
push!(tmp_x, plotdata[i,1])
push!(tmp_y, plotdata[i,2])
end
push!(x_arr, tmp_x)
push!(y_arr, tmp_y)
tmp_x = Float64[]
tmp_y = Float64[]
end
scatter(x_arr, y_arr,legend=false)
scatter!(μx_old, μy_old,label="center",legend=false)
x_arr = []
y_arr = []
end every 1
gif(anim, "/Users/noriakioshita/Github/julia/ml_page/julia/kmeans_plus.gif", fps=1)
print(anim)
end
result2(k)
Animation("/var/folders/6k/bbpz8h8156ggxzs6pv74pf5c0000gn/T/tmpFbVnSE", ["000001.png", "000002.png"])
┌ Info: Saved animation to │ fn = /Users/noriakioshita/Github/julia/ml_page/julia/kmeans_plus.gif └ @ Plots /Users/noriakioshita/.julia/packages/Plots/ex9On/src/animation.jl:90
function input_data()
parse_data1= Float64[]
parse_data2 = Float64[]
open("./dataset/data_4.txt","r") do fp
data = readlines(fp)
for i in 1:length(data)
push!(parse_data1,parse(Float64,split(data[i], " ")[1]))
push!(parse_data2 ,parse(Float64,split(data[i], " ")[2]))
end
end
X = [parse_data1 parse_data2]
return X
end
X = input_data()
n = length(X[:,1])
using Plots
gr()
function dist(μx, μy, xx, xy)
return sqrt.((xx.-μx).^2 .+(μy.-xy).^2)
end
# 重心の数
k = 9
# 重心の変数.
μx_old = Float64[]
μy_old = Float64[]
DX = Float64[]
probs = []
# プロットのgif用変数
plot_data_arr = Any[]
μx_arr = Any[]
μy_arr = Any[]
Gram = Array{Float64}(undef, n, n)
function kernel(X)
for i in 1:n
for j in i:n
if i != j
squareDist = sqrt.((X[i,1]).^2 .+ (X[i,2]).^2)
base = 2.0 * 4.0^2
Gram[i, j] =exp.(-squareDist ./ base)
Gram[j, i] = Gram[i,j]
end
end
end
return Gram
end
function centroid()
# データ点からランダムに選びそれを重心とする.
z1 = rand(1:1:length(X[:,1]))
push!(μx_old, X[z1,1])
push!(μy_old, X[z1,2])
for i in 1:k
DX = Float64[]
for j in 1:n
# 最近傍距離を計算
Dx = minimum([dist(X[j,1], X[j,2], μx_old[m], μy_old[m]).^2 for m in 1:length(μx_old)])
push!(DX, Dx)
end
probs = DX ./ sum(DX)
cum_probs = cumsum(probs)
r = rand()
#println(r)
push!(μx_old, X[findall(cum_probs -> cum_probs >= r, cum_probs)[1],1])
push!(μy_old, X[findall(cum_probs -> cum_probs >= r, cum_probs)[1],2])
end
end
X = kernel(X)
println(X)
centroid()
print(μx_old)
# 以下は全てk-meansと同じ.
val_min = 1000000.0
cluster = 0
center_of_gravity_x = Float64[]
center_of_gravity_y = Float64[]
clusters = Int64[]
n = length(X[:,1])
μx_new = Float64[]
μy_new = Float64[]
# 収束判定用の変数
val_error = 100.0
error_arr = Float64[]
# 誤差関数が収束すれば終わり.
while val_error != 0.0
global clusters = Int64[]
for i in 1:n
# 重心割り当て
# どの重心に一番近いかを決める.その距離の計算をしている.
# iには全データが入る.
global val_min = 100000.0
for j in 1:k
distance = dist(μx_old[j], μy_old[j], X[i,1], X[i,2])
if val_min > distance
global val_min = distance
global cluster = j
end
end
push!(clusters, cluster)
end
global plotdata = [X [string(i) for i=clusters];]
push!(plot_data_arr, plotdata)
# 主に重心の計算
for i in 1:k
cluster_len = length(findall((in)(["$i"]), plotdata[:,3]))
for j in findall((in)(["$i"]), plotdata[:,3])
# 下二行が重心の計算
push!(center_of_gravity_x,((X[j,1]) / cluster_len))
push!(center_of_gravity_y,((X[j,2]) / cluster_len))
end
push!(μx_new, sum(center_of_gravity_x))
push!(μy_new, sum(center_of_gravity_y))
global center_of_gravity_x = Float64[]
global center_of_gravity_y = Float64[]
global val_error = dist(μx_new[i], μy_new[i], μx_old[i], μy_old[i])
push!(error_arr, val_error)
end
push!(μx_arr, μx_old)
push!(μy_arr, μy_old)
global μx_old = μx_new
global μy_old = μy_new
global μx_new = Float64[]
global μy_new = Float64[]
end
tmp_x = Float64[]
tmp_y = Float64[]
x_arr = []
y_arr = []
function result(cluster_num)
tmp_x = Float64[]
tmp_y = Float64[]
for p in 1:cluster_num
result = findall((in)(["$p"]),plotdata[:,3])
# 割り振られたデータをx座標をx_arr, y座標をy_arrにそれぞれ代入する.
# 重心数が3だったら三つの配列で帰ってくる.
for i in result
push!(tmp_x, plotdata[i,1])
push!(tmp_y, plotdata[i,2])
end
push!(x_arr, tmp_x)
push!(y_arr, tmp_y)
tmp_x = Float64[]
tmp_y = Float64[]
end
end
plotdata = [X [string(i) for i=clusters];]
result(k)
[0.0 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 0.991165 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0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985 0.988985
Excessive output truncated after 524293 bytes.
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BoundsError: attempt to access 0-element Array{Int64,1} at index [1] Stacktrace: [1] getindex at ./array.jl:731 [inlined] [2] centroid() at ./In[84]:73 [3] top-level scope at none:0
n
900
for i in 1:n
for j in i:n
if i != j
Gram[i,j] = 2.0
Gram[j,i] = Gram[i,j]
end
end
end
Gram
900×900 Array{Float64,2}: 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 … 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 … 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 … 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 ⋮ ⋮ ⋱ ⋮ 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 … 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 … 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 2.0 0.0