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filled julia set with split complex numbers
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### A Pluto.jl notebook ### | |
# v0.19.36 | |
using Markdown | |
using InteractiveUtils | |
# This Pluto notebook uses @bind for interactivity. When running this notebook outside of Pluto, the following 'mock version' of @bind gives bound variables a default value (instead of an error). | |
macro bind(def, element) | |
quote | |
local iv = try Base.loaded_modules[Base.PkgId(Base.UUID("6e696c72-6542-2067-7265-42206c756150"), "AbstractPlutoDingetjes")].Bonds.initial_value catch; b -> missing; end | |
local el = $(esc(element)) | |
global $(esc(def)) = Core.applicable(Base.get, el) ? Base.get(el) : iv(el) | |
el | |
end | |
end | |
# ╔═╡ 27baa396-c91b-4e95-838e-b65457a9767e | |
begin | |
using Plots | |
using RecipesBase | |
using PlutoUI | |
using LaTeXStrings | |
default(dpi = 150, fontfamily = "Computer Modern", framestyle = :box, grid = false, label = false) | |
TableOfContents() | |
end | |
# ╔═╡ 0d223560-c436-11ee-1237-fbfdf4242bbd | |
md"# Julia sets with Split Complex Numbers" | |
# ╔═╡ e318abdf-493b-4565-870c-49e08637ed96 | |
md"""## Defining the Split Complex Numbers Type | |
First we wanna make working with split complex numbers easier. So we'll define a `Split{T}` type and define the addition, subtraction, multiplication, division and exponentiation on it. It is possible to never touch split complex numbers throughout this excercise and just work with the matrix group | |
$\left(\begin{matrix}a & b \\ b & a \end{matrix}\right)$ | |
however where's the fun in that? First things first, lets define the type and then the basic operations on that type that we expect from complex numbers. | |
""" | |
# ╔═╡ 49b3f758-a678-4d08-97d4-972cf381ec6c | |
begin | |
import Base:zero | |
struct Split{T <: Real} <: Number | |
re::T | |
im::T | |
end | |
Split(A::Real, B::Real) = Split(promote(A,B)...) | |
Split(A::Real) = Split(A, zero(A)) | |
zero(::Split) = Split(0, 0) | |
end | |
# ╔═╡ 733039ba-cf35-4039-9107-3fffa242ec34 | |
const j = Split(false, true) | |
# ╔═╡ dd04a81c-d5ae-4295-a247-74f5e38be4c4 | |
md"""And the four basic operations. These are, given $z = a+bj$ and $w = c + dj$ we have | |
- $(a+bj) + (c+dj) = (a+c) + (b + d)j$ | |
- $(a+bj) - (c+dj) = (a - c) + (b - d)j$ | |
- $(a+bj)(c+dj) = ac + bd + (ad + bc)j$ | |
- $(a+bj)/(c+dj) = (a+bj)(c-dj) / (c^2 - d^2)$ | |
""" | |
# ╔═╡ 362d3609-b14a-46c0-aa13-6392bc45a920 | |
begin | |
import Base:+,-,*,/,^,inv,real,imag,conj,abs2,abs,isfinite,== | |
+(A::Split, B::Split) = Split(A.re + B.re, A.im + B.im) | |
+(A::Split, B::T) where {T <: Real} = Split(A.re + B, A.im) | |
+(B::T, A::Split) where {T <: Real} = A + B | |
-(A::Split, B::Split) = Split(A.re - B.re, A.im - B.im) | |
-(A::Split, B::T) where {T <: Real} = Split(A.re - B, A.im) | |
-(A::Split) = Split(-A.re, -A.im) | |
-(B::T, A::Split) where {T <: Real} = -A + B | |
*(A::Split, B::T) where {T <: Real} = Split(A.re * B, A.im * B) | |
*(B::T, A::Split) where {T <: Real} = Split(A.re * B, A.im * B) | |
*(A::Split, B::Split) = Split(A.re*B.re + A.im * B.im, A.re * B.im + A.im * B.re) | |
conj(A::Split) = Split(A.re, -A.im) | |
real(A::Split) = A.re | |
imag(A::Split) = A.im | |
abs2(A::Split) = A.re^2 - A.im^2 | |
/(A::Split, B::T) where {T <: Real} = Split(A.re / B, A.im / B) | |
inv(A::Split) = conj(A) / abs2(A) | |
/(B::T, A::Split) where {T <: Real} = inv(A) * B | |
/(A::Split, B::Split) = A * conj(B) / abs2(B) | |
# Taken from Julia sourcecode | |
# https://github.com/JuliaLang/julia/blob/3120989f39bb7ef7863c4aab8ab1227cf71eec66/base/complex.jl#L244C1-L246C52 | |
==(z::Split, w::Split) = (real(z) == real(w)) & (imag(z) == imag(w)) | |
==(z::Split, x::Real) = isreal(z) && real(z) == x | |
==(x::Real, z::Split) = isreal(z) && real(z) == x | |
isfinite(A::Split) = isfinite(A.re) && isfinite(A.im) | |
end | |
# ╔═╡ 58f4923f-2a6b-4ee2-94e5-6c2f25d18017 | |
begin | |
import Base:show | |
show(io::IO, A::Split) = imag(A) < 0 ? print(io, "$(A.re) - $(-A.im)j") : print(io, "$(A.re) + $(A.im)j") | |
end | |
# ╔═╡ 1de55eae-00f2-4cb4-a1ba-f642f37380c4 | |
inv(1im) | |
# ╔═╡ e5c9de9b-a3eb-4e4c-87ba-c327609bb479 | |
md"Lets quickly test these" | |
# ╔═╡ 4c5e82c5-ae40-4011-9834-89bcd10e3415 | |
let | |
z = 1 + 2.0j | |
w = -2 - 5j | |
println("z + w = $(z + w)") | |
println("z - w = $(z - w)") | |
println("z * w = $(z * w)") | |
println("z / w = $(z / w)") | |
println("Re(z) = $(real(z))") | |
println("Im(w) = $(imag(w))") | |
println("conj(z) = $(conj(w))") | |
println("|z|² = $(abs2(z))") | |
end | |
# ╔═╡ d86d260c-f158-45cd-a2e8-efc0e8fb5279 | |
md"""And we have our algebra! Now to generate julia sets. | |
## Filled Julia Set | |
Given a function $f(z)$ where $z \in \mathbb{D}$ (split complex numbers), the julia set $K$ of $f$ are the set of all split complex numbers that *stay bounded* when iterated under $f$. That is to say, if one were to apply the function $f^k = (f \circ f \circ \ldots k \ \textrm{times} \ldots \circ f)$ to some point $z$, if $\|z\|$ stays bounded as $k \to \infty$, then it is an element of $K$. | |
For this implementation, we'll keep track of the *norm squared*, rather than the norm, since the norm of a split complex number can be negative.""" | |
# ╔═╡ 617358bb-b384-40d8-9733-6f44018b5864 | |
# I'm not implementing _cpow for my special type | |
f(z) = z*z*z + 3j | |
# ╔═╡ 1924d662-08f3-441b-b3dc-569f0dc2d97d | |
function julia_set(f::Function, xlims, ylims; npts = 100, niter = 100, maglim = 100) | |
x = range(xlims..., length = npts) | |
y = range(ylims..., length = npts) | |
z = map(x -> 1j * x, zeros(npts, npts)) | |
for I in CartesianIndices(z) | |
yi = I[1] | |
xi = I[2] | |
z[I] = x[xi] + y[yi]*j | |
end | |
z = reverse!(z; dims = 1) | |
z′ = copy(z) | |
itercount = zeros(Int, npts, npts) | |
for _ in 1:niter | |
# Find all that have magnetude within [-lim, lim] | |
M = abs2.(z) | |
idxs = findall(x -> -maglim < x < maglim, M) | |
# These numbers survive one more iteration | |
itercount[idxs] .+= 1 | |
map!(f, view(z′, idxs), view(z, idxs)) | |
z = z′ | |
end | |
return z′, itercount | |
end | |
# ╔═╡ 4155afc4-03eb-4774-b685-cb473f6bdca5 | |
md"Awesome! Now to do this for $z^2 + c$" | |
# ╔═╡ 5b21ccb2-0db4-4751-8e70-b91d3b54b663 | |
@bind c_real Slider(-10:0.01:10, show_value = true) | |
# ╔═╡ fd9dfe25-814c-4164-8aeb-0e2ed33e74d7 | |
@bind c_imag Slider(-10:0.01:10, show_value = true) | |
# ╔═╡ ee0cc683-0150-46e7-a38d-3ab0bc029f0d | |
begin | |
xmin, xmax = (-3, 3) | |
ymin, ymax = (-3, 3) | |
c_re = round(c_real, digits = 2) | |
c_im = round(c_imag, digits = 2) | |
sgn = Dict(true => "-", false => "+") | |
s1 = sgn[signbit(c_re)] | |
s2 = sgn[signbit(c_im)] | |
niter = 30 | |
npts = 200 | |
M, M_i = julia_set(z -> z*z + c_real + c_imag*j, (xmin, xmax), (ymin, ymax); npts = npts, niter = niter) | |
# M = log.(exp.(abs2.(M))) | |
heatmap(range(xmin, xmax, npts), range(ymin, ymax, npts), 1 ./ M_i, xlim = (xmin, xmax), ylim = (ymin, ymax), alpha = 0.9, title = L"Plot of $f(z) = (z^2 %$(s1) %$(abs(c_re)) %$(s2) %$(abs(c_im)) j)^{10}$", colorbar_title = "1 / Number of interations it takes to explode", aspect_ratio = :equal ) | |
θ = range(-π, π, length = 1000) | |
plot!(cosh.(θ), sinh.(θ), color = :black, linewidth = 3) | |
plot!(-cosh.(θ), sinh.(θ), color = :black, linewidth = 3) | |
plot!(sinh.(θ), -cosh.(θ), color = :black, linewidth = 3) | |
plot!(sinh.(θ), cosh.(θ), color = :black, linewidth = 3) | |
vline!([0], color = :black) | |
hline!([0], color = :black) | |
end | |
# ╔═╡ 00000000-0000-0000-0000-000000000001 | |
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[[deps.fzf_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl"] | |
git-tree-sha1 = "a68c9655fbe6dfcab3d972808f1aafec151ce3f8" | |
uuid = "214eeab7-80f7-51ab-84ad-2988db7cef09" | |
version = "0.43.0+0" | |
[[deps.gperf_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg"] | |
git-tree-sha1 = "3516a5630f741c9eecb3720b1ec9d8edc3ecc033" | |
uuid = "1a1c6b14-54f6-533d-8383-74cd7377aa70" | |
version = "3.1.1+0" | |
[[deps.libaom_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg"] | |
git-tree-sha1 = "3a2ea60308f0996d26f1e5354e10c24e9ef905d4" | |
uuid = "a4ae2306-e953-59d6-aa16-d00cac43593b" | |
version = "3.4.0+0" | |
[[deps.libass_jll]] | |
deps = ["Artifacts", "Bzip2_jll", "FreeType2_jll", "FriBidi_jll", "HarfBuzz_jll", "JLLWrappers", "Libdl", "Pkg", "Zlib_jll"] | |
git-tree-sha1 = "5982a94fcba20f02f42ace44b9894ee2b140fe47" | |
uuid = "0ac62f75-1d6f-5e53-bd7c-93b484bb37c0" | |
version = "0.15.1+0" | |
[[deps.libblastrampoline_jll]] | |
deps = ["Artifacts", "Libdl"] | |
uuid = "8e850b90-86db-534c-a0d3-1478176c7d93" | |
version = "5.8.0+1" | |
[[deps.libevdev_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg"] | |
git-tree-sha1 = "141fe65dc3efabb0b1d5ba74e91f6ad26f84cc22" | |
uuid = "2db6ffa8-e38f-5e21-84af-90c45d0032cc" | |
version = "1.11.0+0" | |
[[deps.libfdk_aac_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg"] | |
git-tree-sha1 = "daacc84a041563f965be61859a36e17c4e4fcd55" | |
uuid = "f638f0a6-7fb0-5443-88ba-1cc74229b280" | |
version = "2.0.2+0" | |
[[deps.libinput_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg", "eudev_jll", "libevdev_jll", "mtdev_jll"] | |
git-tree-sha1 = "ad50e5b90f222cfe78aa3d5183a20a12de1322ce" | |
uuid = "36db933b-70db-51c0-b978-0f229ee0e533" | |
version = "1.18.0+0" | |
[[deps.libpng_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Zlib_jll"] | |
git-tree-sha1 = "93284c28274d9e75218a416c65ec49d0e0fcdf3d" | |
uuid = "b53b4c65-9356-5827-b1ea-8c7a1a84506f" | |
version = "1.6.40+0" | |
[[deps.libvorbis_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Ogg_jll", "Pkg"] | |
git-tree-sha1 = "b910cb81ef3fe6e78bf6acee440bda86fd6ae00c" | |
uuid = "f27f6e37-5d2b-51aa-960f-b287f2bc3b7a" | |
version = "1.3.7+1" | |
[[deps.mtdev_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg"] | |
git-tree-sha1 = "814e154bdb7be91d78b6802843f76b6ece642f11" | |
uuid = "009596ad-96f7-51b1-9f1b-5ce2d5e8a71e" | |
version = "1.1.6+0" | |
[[deps.nghttp2_jll]] | |
deps = ["Artifacts", "Libdl"] | |
uuid = "8e850ede-7688-5339-a07c-302acd2aaf8d" | |
version = "1.52.0+1" | |
[[deps.p7zip_jll]] | |
deps = ["Artifacts", "Libdl"] | |
uuid = "3f19e933-33d8-53b3-aaab-bd5110c3b7a0" | |
version = "17.4.0+2" | |
[[deps.x264_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg"] | |
git-tree-sha1 = "4fea590b89e6ec504593146bf8b988b2c00922b2" | |
uuid = "1270edf5-f2f9-52d2-97e9-ab00b5d0237a" | |
version = "2021.5.5+0" | |
[[deps.x265_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg"] | |
git-tree-sha1 = "ee567a171cce03570d77ad3a43e90218e38937a9" | |
uuid = "dfaa095f-4041-5dcd-9319-2fabd8486b76" | |
version = "3.5.0+0" | |
[[deps.xkbcommon_jll]] | |
deps = ["Artifacts", "JLLWrappers", "Libdl", "Pkg", "Wayland_jll", "Wayland_protocols_jll", "Xorg_libxcb_jll", "Xorg_xkeyboard_config_jll"] | |
git-tree-sha1 = "9c304562909ab2bab0262639bd4f444d7bc2be37" | |
uuid = "d8fb68d0-12a3-5cfd-a85a-d49703b185fd" | |
version = "1.4.1+1" | |
""" | |
# ╔═╡ Cell order: | |
# ╟─0d223560-c436-11ee-1237-fbfdf4242bbd | |
# ╠═27baa396-c91b-4e95-838e-b65457a9767e | |
# ╟─e318abdf-493b-4565-870c-49e08637ed96 | |
# ╠═49b3f758-a678-4d08-97d4-972cf381ec6c | |
# ╠═733039ba-cf35-4039-9107-3fffa242ec34 | |
# ╠═58f4923f-2a6b-4ee2-94e5-6c2f25d18017 | |
# ╟─dd04a81c-d5ae-4295-a247-74f5e38be4c4 | |
# ╠═362d3609-b14a-46c0-aa13-6392bc45a920 | |
# ╠═1de55eae-00f2-4cb4-a1ba-f642f37380c4 | |
# ╟─e5c9de9b-a3eb-4e4c-87ba-c327609bb479 | |
# ╠═4c5e82c5-ae40-4011-9834-89bcd10e3415 | |
# ╟─d86d260c-f158-45cd-a2e8-efc0e8fb5279 | |
# ╠═617358bb-b384-40d8-9733-6f44018b5864 | |
# ╠═1924d662-08f3-441b-b3dc-569f0dc2d97d | |
# ╟─4155afc4-03eb-4774-b685-cb473f6bdca5 | |
# ╠═5b21ccb2-0db4-4751-8e70-b91d3b54b663 | |
# ╠═fd9dfe25-814c-4164-8aeb-0e2ed33e74d7 | |
# ╠═ee0cc683-0150-46e7-a38d-3ab0bc029f0d | |
# ╟─00000000-0000-0000-0000-000000000001 | |
# ╟─00000000-0000-0000-0000-000000000002 |
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