mandelbrot.ipynb

{
 "cells": [
  {
   "cell_type": "code",
   "execution_count": 1,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "mandelbrot (generic function with 1 method)"
      ]
     },
     "execution_count": 1,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "# (kx,ky)はウィンドウ座標系 (cx,cy)は複素平面上の座標\n",
    "function mandelbrot(arr, width, height, xmin, ymin, xcoef, ycoef, maxIt)\n",
    "    # 各ウィンドウ座標を複素座標に変換\n",
    "    for ky in 1:height\n",
    "        cy = ycoef*(height-ky) + ymin\n",
    "        for kx in 1:width\n",
    "            cx = xcoef*kx + xmin\n",
    "            c = complex(cx,cy)\n",
    "            z = complex(0.0, 0.0)\n",
    "            flag = true\n",
    "\n",
    "            count = 0\n",
    "\n",
    "            # 複素平面の計算\n",
    "            for i in 1:maxIt\n",
    "                count = i\n",
    "                z = z * z + c\n",
    "\n",
    "                if abs(z) >= 2.0\n",
    "                    flag = false\n",
    "                    break\n",
    "                end\n",
    "            end\n",
    "\n",
    "            # 発散したタイミングがcountに代入される\n",
    "            if flag\n",
    "                arr[:,ky, kx] .= ( 255.0, 255.0, 255.0 )　#色 juliaのImageライブラリはfloat型でRGBを記述\n",
    "            else\n",
    "                if count <= 1\n",
    "                    b_color = 0 #急速な発散は黒に、濃淡\n",
    "                elseif count <= 3\n",
    "                    b_color = 60\n",
    "                elseif count <= 5\n",
    "                    b_color = 150\n",
    "                else\n",
    "                    b_color = 255\n",
    "                end\n",
    "                arr[:,ky, kx] .= ( 0, 0, b_color)\n",
    "\n",
    "            end\n",
    "        end\n",
    "    end\n",
    "end"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {},
   "outputs": [],
   "source": [
    "#全体を見るには次の2行を活かし，下の2行をコメントアウト\n",
    "xmin, xmax, ymin, ymax = -3.0, 1.0, -1.5, 1.5\n",
    "WIDTH  = 800 ; HEIGHT = 600 # propotional to (x,y) range\n",
    "\n",
    "\n",
    "\n",
    "#一部を見るには次の2行を活かし，上の2行をコメントアウト\n",
    "# xmin, xmax, ymin, ymax = 0.1, 0.5, 0.4, 0.8\n",
    "# WIDTH  = 800 ; HEIGHT = 800 # propotional to (x,y) range\n",
    "\n",
    "xwidth = xmax - xmin\n",
    "ywidth = ymax - ymin\n",
    "maxIt = 256\n",
    "\n",
    "x_coeff = xwidth/WIDTH\n",
    "y_coeff = ywidth/HEIGHT\n",
    "\n",
    "# JuliaのRGB表示、Float型、Indexの順番に注意\n",
    "array = zeros(Float64, (3,HEIGHT, WIDTH))  # 3 => RGB array\n",
    "size(array)\n",
    "mandelbrot( array, WIDTH, HEIGHT, xmin, ymin, x_coeff, y_coeff, maxIt )"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "image/png": 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",
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src=\"data:image/png;base64,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\">"
      ],
      "text/plain": [
       "600×800 reinterpret(reshape, RGB{Float64}, ::Array{Float64, 3}) with eltype RGB{Float64}:\n",
       " RGB{Float64}(0.0,0.0,0.0)  …  RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)  …  RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)  …  RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " ⋮                          ⋱  \n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)  …  RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)  …  RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)\n",
       " RGB{Float64}(0.0,0.0,0.0)     RGB{Float64}(0.0,0.0,60.0)"
      ]
     },
     "execution_count": 3,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "# Juliaのパッケージ、Images ImageViewを使う\n",
    "# RGBの3次元配列はFloat型でないといけない、\n",
    "\n",
    "using Images, ImageView\n",
    "img = colorview(RGB, array)"
   ]
  }
 ],
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