Datseris

f(t) = +(t...,)

@code_typed f(ntuple(identity, 5)) # what you expect

@code_typed f(ntuple(identity, 18)) # something is going on

@code_typed f(ntuple(identity, 33)) # _apply

Datseris

const PSOS_ERROR =
"the Poincaré surface of section did not have any points!"

function poincaresos2(ds::CDS{IIP, S, D}, plane, tfinal = 1000.0;
    direction = +1, Ttr::Real = 0.0, warning = true,
    diffeq...) where {IIP, S, D}

    integ = integrator(ds; diffeq...)

    planecrossing = PlaneCrossing{D}(plane, direction > 0 )

Datseris

import TreeViews

struct DiffEqMock end



typecolor(x) = "<span class=\"syntax--support syntax--type syntax--julia\">$(x)</span>"

TreeViews.hastreeview(::DiffEqMock) = true

Datseris

function dist(ds::CDS, d0, Ttr, T; diff_eq_kwargs=Dict(:abstol=>1e-14,

    :reltol=>1e-14, :solver=>Vern9(), :maxiters=>1e9),

    inittest=ChaosTools.inittest_default(dimension(ds)))



    pinteg = parallel_integrator(ds,

Datseris

Julia 0.7:

julia> @code_native A*B
        .text
; Function * {
; Location: matrix_multiply.jl:9
        pushq   %rbp
        movq    %rsp, %rbp
; Function _mul; {
; Location: matrix_multiply.jl:75

Datseris

cd(Pkg.dir("DynamicalBilliards"))
function rn(filename)
    str = read(filename, String)
    str = replace(str, "\r\n" => "\n")
    write(filename, str)
end

function totalrn(path = pwd())

    for f in readdir(path)

Datseris

# && Exporting to movie:
framerate = 5
anim = `ffmpeg -y -framerate $(framerate) -start_number 1 -i $(savename)_%d.png
-c:v libx264 -pix_fmt yuv420p -preset veryslow -profile:v baseline -level 3.0 $(savename).mp4`
run(anim)

# To reduce movie size, you can add the option:
`-b:v 2048k` 
# lower number = lower size = lower quality

Datseris

using DynamicalSystems, Luxor

function double_pendulum(u0=rand(4);
        G=10.0, L1 = 1.0, L2 = 1.0, M1 = 1.0, M2 = 1.0)
    @inline @inbounds function eom_dp!(du, state)
    du[1] = state[2]
    gm = 0.01
    del_ = state[3] - state[1]
    den1 = (M1 + M2)*L1 - M2*L1*cos(del_)*cos(del_)
    du[2] = (M2*L1*state[2]*state[2]*sin(del_)*cos(del_) +

Datseris

function f1(N::Int)
  s = 0
  for n = 1:N
    n % 2 == 0 && (s += 2; continue)
    s += 1
  end
  s
end

function f2(N::Int)

Datseris

# -*- coding: utf-8 -*-

"""
===========================
The double pendulum problem
===========================

This animation illustrates the double pendulum problem.
"""