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        "# Making Plots with Julia\n",
        "\n",
        "## Introduction\n",
        "\n",
        "There are several ways to make plots in Julia. The two most widely-used\n",
        "graphing ecosystems are:\n",
        "\n",
        "- [`Plots.jl`](https://docs.juliaplots.org/stable/) — a high-level\n",
        "  interface that can target many different rendering **backends**. You\n",
        "  write the same `Plots.jl` code regardless of which backend you choose.\n",
        "- [`Makie.jl`](https://docs.makie.org/stable/) — a modern,\n",
        "  GPU-accelerated plotting system that gives you very fine control over\n",
        "  every visual element. Its most popular backend for publication-quality\n",
        "  vector output is\n",
        "  [`CairoMakie.jl`](https://docs.makie.org/stable/explanations/backends/cairomakie).\n",
        "\n",
        "Other notable libraries include\n",
        "[`VegaLite.jl`](https://github.com/queryverse/VegaLite.jl) (a\n",
        "declarative grammar-of-graphics inspired by ggplot2) and\n",
        "[`Gadfly.jl`](https://gadflyjl.org/stable/).\n",
        "\n",
        "### `Plots.jl` and Its Backends\n",
        "\n",
        "`Plots.jl` itself does not draw anything — it hands off the rendering to\n",
        "a backend. Several backends are available: [1]\n",
        "\n",
        "- **[GR](https://github.com/jheinen/GR.jl)** — the default backend.\n",
        "  Fast, simple, and works out of the box.\n",
        "- **[PythonPlot](https://github.com/JuliaPy/PythonPlot.jl)** — uses\n",
        "  Python’s `matplotlib` via `PythonCall.jl`. If you already know\n",
        "  `matplotlib`, this backend may feel the most familiar.\n",
        "- **[PlotlyJS](https://github.com/JuliaPlots/PlotlyJS.jl)** —\n",
        "  interactive, web-based plots using plotly.js.\n",
        "- **[PGFPlotsX](https://github.com/JuliaTeX/PGFPlotsX.jl)** —\n",
        "  high-quality LaTeX/TikZ output for publications.\n",
        "- **[UnicodePlots](https://github.com/JuliaPlots/UnicodePlots.jl)** —\n",
        "  plots directly in the terminal using Unicode characters.\n",
        "\n",
        "This tutorial will give examples of making plots using `Plots.jl` (with\n",
        "the `GR` backend), and will show how the `PythonPlot` backend and\n",
        "`Makie.jl` produce equivalent results. Relevant documentation resources\n",
        "are listed below.\n",
        "\n",
        "## Some Resources\n",
        "\n",
        "### `Plots.jl`\n",
        "\n",
        "- [Useful tips](https://docs.juliaplots.org/latest/basics/#Useful-Tips)\n",
        "- [Examples](https://docs.juliaplots.org/latest/generated/gr/)\n",
        "- [Plot\n",
        "  attributes](http://docs.juliaplots.org/latest/generated/attributes_plot/)\n",
        "- [Axis\n",
        "  attributes](http://docs.juliaplots.org/latest/generated/attributes_axis/#Axis)\n",
        "\n",
        "### `Makie.jl`\n",
        "\n",
        "- [Documentation](https://docs.makie.org/stable/)\n",
        "- [Plotting function\n",
        "  reference](https://docs.makie.org/stable/reference/plots)\n",
        "- [Beautiful Makie (gallery)](https://beautiful.makie.org)\n",
        "\n",
        "### `PythonPlot`\n",
        "\n",
        "- [GitHub repository](https://github.com/JuliaPy/PythonPlot.jl)\n",
        "\n",
        "### Color and styling\n",
        "\n",
        "- [Color\n",
        "  names](http://juliagraphics.github.io/Colors.jl/stable/namedcolors/)\n",
        "- [Colors.jl colormaps and\n",
        "  scales](https://juliagraphics.github.io/Colors.jl/stable/colormapsandcolorscales/)\n",
        "\n",
        "## Setup\n",
        "\n",
        "Since we’ll be generating random numbers, load the packages and set a\n",
        "seed for reproducibility.\n",
        "\n",
        "[1] This tutorial focuses on GR and PythonPlot; see the [Plots.jl\n",
        "backend gallery](https://docs.juliaplots.org/latest/backends/) for the\n",
        "full list."
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      "source": [
        "using Plots\n",
        "using StatsPlots   # for distribution plots; re-exports Plots\n",
        "using CairoMakie   # the vector-graphics Makie backend\n",
        "using LaTeXStrings\n",
        "using Measures\n",
        "using Random\n",
        "Random.seed!(1);"
      ],
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    },
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      "metadata": {},
      "source": [
        "> **`Plots.jl` Backends and Makie**\n",
        ">\n",
        "> `Plots.jl` is more of a common interface for several different\n",
        "> plotting ecosystems (called **backends**) than a self-contained\n",
        "> plotting package. By default, `Plots.jl` uses the `GR` backend, which\n",
        "> is pretty basic and fast; I will use this in class for simplicity. You\n",
        "> switch backends at any time by calling their name, e.g. `gr()` or\n",
        "> `pythonplot()`.\n",
        ">\n",
        "> You can and should feel free to use [other\n",
        "> backends](https://docs.juliaplots.org/latest/backends/) if you find\n",
        "> them more intuitive or useful for the plot(s) you are trying to make.\n",
        "> In particular, you might find `PythonPlot` simple to use if you feel\n",
        "> comfortable with `matplotlib` in Python. The downside to `PythonPlot`\n",
        "> is that it relies on Python to render the plots; if you don’t have\n",
        "> Python installed,\n",
        "> [`CondaPkg.jl`](https://github.com/JuliaPy/CondaPkg.jl) will install a\n",
        "> private copy automatically (which can take a few minutes the first\n",
        "> time).\n",
        ">\n",
        "> Below, each plot example is shown in a tabset for three approaches:\n",
        "> the `GR` backend, the `PythonPlot` backend, and `Makie.jl`.\n",
        "\n",
        "> **Makie Function Names in This Tutorial**\n",
        ">\n",
        "> Because this document has both `Plots.jl` and `Makie` loaded at once,\n",
        "> a few function names that exist in both packages (such as `scatter`\n",
        "> and `heatmap`) are written as `Makie.scatter` and `Makie.heatmap` in\n",
        "> the Makie tabs. In your own scripts, where you would normally load\n",
        "> only one of the two, you can drop the `Makie.` prefix.\n",
        "\n",
        "## Making a Basic Plot\n",
        "\n",
        "Let’s walk through making a basic line plot.\n",
        "\n",
        "First, to generate a basic line plot, use `plot()`:"
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            ]
          }
        }
      ],
      "source": [
        "x = 1:5\n",
        "y = rand(length(x))\n",
        "plot(x, y, label=\"Original Data\", legend=:topleft)"
      ],
      "id": "10"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "Here, we explicitly passed in `x` to provide the $x$ coordinates for the\n",
        "plotted values. If only one array is passed[1], `Plots.jl` will\n",
        "interpret the values as $y$ coordinates and use their indices for the\n",
        "$x$ positions.\n",
        "\n",
        "Now add more series and axis labels.\n",
        "\n",
        "> **Mutating Function**\n",
        ">\n",
        "> The exclamation mark says that `plot!()` is a **mutating function**,\n",
        "> which changes an existing plot instead of creating a new one. Try\n",
        "> removing the `!` — you will get a new plot that no longer contains the\n",
        "> old elements.\n",
        "\n",
        "[1] This syntax might look like `plot(y, ...)` instead of\n",
        "`plot(x, y, ...)`."
      ],
      "id": "b486424b-c81b-4999-a896-6f45cf314b5e"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/plain": [
              "5-element Vector{Float64}:\n",
              " 0.5710874493423871\n",
              " 0.4528085872833483\n",
              " 0.30232547191787174\n",
              " 0.0013502779247226426\n",
              " 0.5670236732404312"
            ]
          }
        }
      ],
      "source": [
        "y2 = rand(5)\n",
        "y3 = rand(5)"
      ],
      "id": "12"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "plot(x, y, label=\"Original Data\")\n",
        "plot!(x, y2, color=:red, linewidth=2, linestyle=:dot, label=\"New Data\")\n",
        "scatter!(x, y3, markercolor=:black, markershape=:square, markersize=5, label=\"Point Data\")\n",
        "xlabel!(\"Regular String (days)\")\n",
        "ylabel!(L\"LaTeX String $x_2$ (m$^3$)\")\n",
        "```\n",
        "\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "plot(x, y, label=\"Original Data\")\n",
        "plot!(x, y2, color=:red, linewidth=2, linestyle=:dot, label=\"New Data\")\n",
        "scatter!(x, y3, markercolor=:black, markershape=:square, markersize=5, label=\"Point Data\")\n",
        "xlabel!(\"Regular String (days)\")\n",
        "ylabel!(L\"LaTeX String $x_2$ (m$^3$)\")\n",
        "```\n",
        "\n",
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        "    </g>\n",
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        " <defs>\n",
        "  <clipPath id=\"p55585a583d\">\n",
        "   <rect x=\"36.702756\" y=\"2.952756\" width=\"444.184488\" height=\"313.194488\"/>\n",
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        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1], xlabel=\"Regular String (days)\", ylabel=L\"LaTeX String $x_2$ (m$^3$)\")\n",
        "lines!(ax, x, y, label=\"Original Data\")\n",
        "lines!(ax, x, y2, color=:red, linewidth=2, linestyle=:dot, label=\"New Data\")\n",
        "Makie.scatter!(ax, x, y3, color=:black, marker=:rect, markersize=10, label=\"Point Data\")\n",
        "axislegend(ax, position=:lt)\n",
        "fig\n",
        "```\n",
        "\n",
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        "\n",
        "### Removing Plot Elements\n",
        "\n",
        "Sometimes we want to remove legends, axes, grid lines, and/or ticks."
      ],
      "id": "14e7dd5c-bdab-4e68-8dd0-f57fe5247f93"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
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        "the axis labels off the page. If we wanted to keep them, we could modify\n",
        "the dimensions with `plot!(size=...)`."
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      "source": [
        "plot!(size=(400, 400))"
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      "source": [
        "The lesson is that sometimes the `Plots.jl` defaults don’t look ideal,\n",
        "and we need to adjust sizes and margins. Don’t shy away from these\n",
        "tweaks if they make your figures easier to read or interpret!\n",
        "\n",
        "### Aspect Ratio\n",
        "\n",
        "For a square aspect ratio, `Plots.jl` uses `ratio = 1`; `Makie.jl` uses\n",
        "`aspect = AxisAspect(1)`."
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        "v = rand(5)"
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        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "plot(v, ratio=1, legend=false)\n",
        "scatter!(v)\n",
        "```\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "plot(v, ratio=1, legend=false)\n",
        "scatter!(v)\n",
        "```\n",
        "\n",
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        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1], aspect=AxisAspect(1))\n",
        "lines!(ax, v)\n",
        "Makie.scatter!(ax, v)\n",
        "fig\n",
        "```\n",
        "\n",
        "<img width=672 height=480 style='object-fit: contain; height: auto;' src=\"data:image/png;base64, iVBORw0KGgoAAAANSUhEUgAAAqAAAAHgCAYAAAB6jN80AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAgY0hSTQAAeiYAAICEAAD6AAAAgOgAAHUwAADqYAAAOpgAABdwnLpRPAAAAAlwSFlzAAAOxAAADsQBlSsOGwAAIABJREFUeAHswQlg1PWh7+3P/OeXyWRPJiHbhC1A2JIQkiCbLCauUXBBQYxgrcUe1FK3VlQE3NrSulBqvT09LbbiCIIWKxVZpC6IRSXDHtkExExIJIVAEoEkwHs5fblNKVo1kMxkvs9jTvxfiIiIiIi0EIOIiIiISAsyiIiIiIi0IIOIiIiISAsyiIiIiIi0IIOIiIiISAsyiIiIiIi0IIOIiIiISAsyiIiIiIi0IIOIiIiISAsyiIiIiIi0IIOIiIiISAsyiIiIiIi0IIOIiIiISAsyiIiIiIi0IIPIf/Dss8+yceNGOnXqhIiIiD/ZvXs3WVlZ3HbbbUjgMIj8B6tXr2bnzp3ExMTQXMeOHePIkSNEREQgrePIkSNYloXD4UBax6FDh4iOjkZaR319PcePH8fpdCKto66uDqfTid1up7k2btxIXV0dt912GxI4DCL/QXp6Ounp6UyfPp3mqq+vZ//+/SQnJyOtY//+/TgcDiIjI5HWsWfPHjp06IC0jtraWurr63G5XEjrqKiowOVy4XA4aK7p06cjgccgIiIiItKCDCIiIiIiLcggIiIiItKCDCIiIiIiLcggIiIiItKCDCIiIiIiLcggIiIiItKCDCIiIiIiLcggIiIiItKCDCIiIiIiLcggIiIiItKCDCIiIiIiLcggIiIiItKCDCIiIiIiLcgg0kKWbt3HU2/voLz6CwamVzLt4u64Y5yIiIhIcDGItIAlWz6n6HcfcOIE/2vT53t4a8ff8d49lKhQg4iIiAQPg0gLmPHXHZw4wb/YUVXHKxv28p1+7REREZHgYRBpAfvq6jmTz2uPIiIiIsHFINIC8tJi2FxRw+ny28ciIiIiwcUg0gJmXNGL93btZ+ffv+CU/xrYiYKuCYiIiEhwMYi0gOSoUDb9aDh/Wu/jzxt8LNhcxeicFERERCT4GERaSFiIneuykzk/JYRlnxzE4/VxQdcEREREJLgYJGA1NjZSWVmJ2+3m6zh27Bg+nw+3243dbqe1hNptXJOdzIL15fzq6kzCQuyIiIhI8DBIQJo5cyYPPvggDQ0NJCUlsXDhQvLz8/kyv/jFL3j00Uc5cuQI8fHxzJ07l+HDh9NainPTeO7Dz/hLaSXX9UlFREREgodBAs6qVauYPHkyixcvZsiQIUybNo2RI0eyZ88ejDGc7uWXX+YXv/gFb7/9Nj169GDy5MmMHTuWsrIy7HY7reGCrvGkxTjxeH1c1ycVERERCR4GCTizZ89mxIgRFBQUcNLUqVOZNWsWy5Yto6ioiNM988wz3H333eTm5nLS448/TkZGBjU1NcTGxtIaLJuN6/u6+eXKXVTV1ZMQ4UBERESCg0ECTmlpKaNGjeIUp9NJdnY2paWlFBUV0dSJEyd4//33+elPf8r777/Pjh07yMnJ4Y477qC1Feem8cTbn7BgfTkTB3VCREREgoNBAk5lZSUul4um4uPjqaio4HRVVVU0NDTwwAMPsG/fPlJTU/mv//ovJk2axM9+9jNON336dB5++GGaGjZsGH379mXPnj00V0NDA9XV1dTX1+MCeiSEMftvO7k8zUJaRnV1NSEhIURERCCto7y8HGk9dXV1NDQ0UFtbi7SOffv2UVdXR0hICM118OBBYmJikMBikIBjjKGxsZGmGhsbsSyL09XV1XFSz549eeuttzhp9erVDB48mBtvvJHMzEyamj59OtOnT6ep6dOnc1KHDh1orvr6eiIiIkhOTuakm/rX88Dij2mMSCA9Phw59yIjI3E4HERGRiKtp0OHDkjrqK2tpb6+HpfLhbQOh8OBy+XC4XDQXDExMUjgMUjASU5OpqqqiqaqqqpISUnhdMnJyZw0fvx4ThkwYABpaWl4vV4yMzNpTePy0nhw8RY83jIeuigDERERafsMEnD69+/PypUrOaWmpob169czc+ZMTud0OunWrRu7du1iwIABnHT48GH2799PSkoKrc0d42Rouos5a8p46KIMREREpO0zSMCZMGECOTk5PPfccxQUFDB16lQyMzMZPHgwJ82ePZsVK1bg8Xg46Y477uDHP/4xUVFRuN1ufvKTn9C+fXuGDRuGPyjOS2PC/PWs+aya/PaxiIiISNtmkICTkZHBokWLmDJlCvfffz+DBg1iyZIlnHL06FFqa2s5ZdKkSRw+fJj77ruP/fv3M3ToUJYtW4bD4cAfjO6TyqSFm/B4feS3j0VERETaNoMEpMLCQgoLCzmTiRMnMnHiRJq67777uO+++/BH0U7D5T0TedHr4xcjemEsGyIiItJ2GUT8QHFeGi9v2Mub2/ZxaY9EREREpO0yiPiBop6JxEc48Hh9XNojEREREWm7DCJ+wGG3uDY7hRdKyqg9mkVkqEFERETaJoOInyjOTeO///Ypr26q4Ma8NERERKRtMoj4ifM7u+jsCsfj9XFjXhoiIiLSNhlE/ITNBjfkuvnZX3dQUXOU5KhQREREpO0xiPiRG/PSePzN7cxb6+POoemIiIhI22MQ8SM9EiPJS4vB4/Vx59B0REREpO0xiPiZ4rw07v7zZjZX1NA7OQoRERFpWwwifqY4182PF5Uyb52PRy/tgYiIiLQtBhE/kxgZSmG3BOasKeORS3pgsyEiIiJtiEHEDxXnpTH+xbW8v3s/gzu7EBERkbbDIOKHrslK4bbQjXi8PgZ3diEiIiJth0HED0U47FzZO4mX1vl4+srehBoLERERaRsMIn6qOC8Nj9fHki2fc2VmMiIiItI2GET81EUZ7UiKCsXj9XFlZjIiIiLSNhhE/JSxbIzJSeW3f/uU6sMNxIaFICIiIoHPIOLHinPTmLVyF69s2Mst/TsgIiIigc8g4sfO6xBL98RIPF4ft/TvgIiIiAQ+g4ifu6Gvm4eXbeOz6sO0jw1DREREAptBxM+Nz09j+rKtvOj1cV9BV0RERCSwGUT8XCdXOAM7unh+TRn3FXRFREREAptBJAAU57q5/U8b2bD3ENkp0YiIiEjgMogEgOv7urnrz5vxlPjIviIaERERCVwGkQDgCg/h0h6JvFBSxk+KemC3bIiIiEhgMogEiOJcN69truCdnX+noGsCIiIiEpgMIgFiZGYyMc4QPCU+CromICIiIoHJIBIgnMbimuxkXt5QzjPXZBIWYkdEREQCj0EkgBTnpvHch5+xaHMlo3NSERERkcBjEAkgF3SNJy3GicfrY3ROKiIiIhJ4DCIBxLLZGJvrZua7u6iqqychwoGIiIgEFoNIgCnOTeMXb33C/HXl3Da4EyIiIhJYDCIBpk9qNFkp0Xi8Pm4b3AkREREJLAaRAFSc62by6x+zvaqObgkRiIiISOAwiASgG/PSePCNLcxb6+OhizIQERGRwGEQCUDuGCdD0+OZs6aMhy7KQERERAKHQSRAFee6+d789Xz0WTX92sciIiIigcEgEqCu65PKDxZuwlPio1/7WERERCQwGEQCVLTTcHnPROau9fHEyF4Yy4aIiIj4P4NIACvOS+PlDXtZvm0fl/VIRERERPyfQSSAFfVMJD7CgaekjMt6JCIiIiL+zyASwBx2i+v6pPD8mjJqjzYSGWoQERER/2YQCXDFuWn85v1PWbipgnF5aYiIiIh/M4gEuMGdXKTHh+MpKWNcXhoiIiLi3wwiAc5mgxty3fx0xQ4qao6SHBWKiIiI+C+DSBswPr89jy3fzry1Pu4cmo6IiIj4L4NIG9AtIYL89rF4vD7uHJqOiIiI+C+DSBtRnOvmrj9vZnNFDb2ToxARERH/ZBBpI27IdfOjRaXMW+fj0Ut7ICIiIv7JINJGJEaGcmFGO+asKeORS3pgsyEiIiJ+yCDShhTnuhn34lpW7d7P+Z1diIiIiP8xiLQhV2elEBm6EY+3jPM7uxARERH/Y5CA1djYSGVlJW63G/mHCIedK3sn8dLacmZemUmosRARERH/YpCANHPmTB588EEaGhpISkpi4cKF5OfncyZLly7lyiuvpKnk5GR2795NW1Scl4bH6+ONLZ9zVWYyIiIi4l8MEnBWrVrF5MmTWbx4MUOGDGHatGmMHDmSPXv2YIzhdFu3biU7O5uf//znnOJwOGirLspoR3JUKJ6SMq7KTEZERET8i0ECzuzZsxkxYgQFBQWcNHXqVGbNmsWyZcsoKiridJ988gn5+fkMHz6cYGAsG2Ny3Pz333ZTfbiB2LAQRERExH8YJOCUlpYyatQoTnE6nWRnZ1NaWkpRURGn2759O7GxsYwZM4aDBw8ycOBA7r33XiIiImirivPc/HLlTl7esJfv9e+AiIiI+A+DBJzKykpcLhdNxcfHU1FRwZns2LGDY8eOcc8992CM4emnn2bZsmWsXLkSy7JoasaMGcyYMYOm8vLyyMrKoqysjOZqaGigurqaxsZGzqUUG3R1OZn9/idc6raQf6quriYkJISIiAikdezduxfLspDWUVdXR0NDA1988QXSOvbt28fhw4cJCQmhuQ4dOkR0dDQSWAwScIwxNDY20lRjYyOWZXEmzz//PBkZGbhcLk669NJLSU9PZ+XKlQwbNoymJk2axK233kpTTz75JHa7ndTUVJqrvr6e0NBQkpOTOdfG9atj+rJt1Dtj6eQKR/7B6XTicDiIjIxEWkdjYyOpqalI66itraW+vh6Xy4W0DsuycLlcOBwOmisqKgoJPAYJOMnJyVRVVdFUVVUVKSkpnMmAAQNoqkOHDrRv355du3YxbNgwmgoLCyMsLIymjDGcZFkWzWVZFpZlYVkW59pN/Towfdk2Fmyo4L6Crsg/WJaFZVlYloW0DsuysCwLaR2WZWFZFpZlIa3Dsiwsy8KyLJrLZrMhgccgAad///6sXLmSU2pqali/fj0zZ87kdOXl5Vx55ZXMmTOHHj16cFJdXR2ff/45Xbp0oS3rGBfGoE4unl9Txn0FXRERERH/YJCAM2HCBHJycnjuuecoKChg6tSpZGZmMnjwYE6aPXs2K1aswOPxkJqaSnh4ON/5zneYPn068fHxPP7442RlZTF48GDauuJcN7e9spH15YfokxqNiIiItD6DBJyMjAwWLVrElClTuP/++xk0aBBLlizhlKNHj1JbW8sp8+fP5+677+bmm28mJCSEiy66iN/97ndYlkVbNybHzZ2vbsbjLaNPai9ERESk9RkkIBUWFlJYWMiZTJw4kYkTJ3JKUlISHo+HYOQKD+HSHol4Snz8tKgndsuGiIiItC6DSBtXnOvmtc0VvP3J3ynsloCIiIi0LoNIGzcyM5nYsBA83jIKuyUgIiIircsg0sY5jcU1WSm8vKGcZ67OItxhR0RERFqPQSQIFOe5mf3hHhaVVjImJxURERFpPQaRIDC8SzztY8PweMsYk5OKiIiItB6DSBCwbDbG9nXz9Ls7qaqrJyHCgYiIiLQOg0iQGJ+fxs/f2sH8deXcNrgTIiIi0joMIkGid3IU2SnReLw+bhvcCREREWkdBpEgUpzn5r6/fMz2qjq6JUQgIiIiLc8gEkRuzEvjgcVbmOv1MfXiDERERKTlGUSCSGq0k6Hp8cwpKeOhizKw2RAREZEWZhAJMsW5br43fz0ffVbNeR1iERERkZZlEAky1/VJ5QcLN+HxlnFeh1hERESkZRlEgky003BFryTmrvXxxIhehNgtREREpOUYRIJQca6bBevLWb6tiqKeiYiIiEjLMYgEoaKeiSREOPB4yyjqmYiIiIi0HINIEAqxW1zXJ5U/rvmMmqONRIUaREREpGUYRIJUca6b//P+bl7dVMG4vDRERESkZRhEgtSgTi7S48PxlJQxLi8NERERaRkGkSBls0FxbhqPv7kd38EjuGOciIiIyLlnEAli4/LTeHT5NuavL+euoemIiIjIuWcQCWLdEiLo1z4WT0kZdw1NR0RERM49g0iQK85zc+erm9lcUUPv5ChERETk3DKIBLmxfd3c+1opc9f6eOyyHoiIiMi5ZRAJcomRoVyY0Y4XSsp49NIe2GyIiIjIOWQQEYpz3Yx7cS3v7drPkHQXIiIicu4YRISrs1KIDN2Ix1vGkHQXIiIicu4YRIQIh52rMpOZv66cX16VSaixEBERkXPDICL/qzjXzQslZSz++HOuzkpGREREzg2DiPyvizLakRwVisdbxtVZyYiIiMi5YRCR/2W3bFzf181v3t9N9eEGYsNCEBERkbPPICL/T3Gum5nv7uTlDXv5Xv8OiIiIyNlnEJH/J799LL2To/CUlPG9/h0QERGRs88gIv/i+hw3U5duYff+L+jkCkdERETOLoOI/Itx+WlMXbqFeevKmVzQFRERETm7DCLyLzrGhTGok4s5a8qYXNAVERERObsMIvJvinPd3PbKRtb5DpHjjkZERETOHoOI/JsxOW7u+vNmPN4ycty9EBERkbPHICL/xhUewqU9EnnR6+Nnl/fEbtkQERGRs8MgImdUnOvmz5sqeGtHFRdmtENERETODoOInNGI3snEhoXg8fq4MKMdIiIicnYYROSMnMZiVHYK89eV8+trsgh32BEREZHmM4jIlyrOdfP7D/awqLSSMTmpiIiISPMZRORLDesST/vYMDzeMsbkpCIiIiLNZxCRL2XZbNyQ6+bJtz/h89qjJEaGIiIiIs1jEJGvND4/jRl/3cGC9Xu5fXAnREREpHkMIvKVeiVFkZ0Sjcdbxu2DOyEiIiLNYxCR/6g4z819f/mYbfvqyGgXgYiIiHx7BhH5j27MS+OBxVuYu9bHtIszEBERkW/PICL/UWq0k2Hp8bxQUsbUizKw2RAREZFvySAiX0txnptbXlrPh58doH+HOEREROTbMYjI13Jtdip3/GkTnhIf/TvEISIiIt+OQQJWY2MjlZWVuN1uvoktW7aQkZGBZVnI1xftNIzoncS8dT6eHNmLELuFiIiIfHMGCUgzZ87kwQcfpKGhgaSkJBYuXEh+fj7/ybx58xg7diwHDhwgNjYW+WaKc93MX1fO8m1VFPVMRERERL45gwScVatWMXnyZBYvXsyQIUOYNm0aI0eOZM+ePRhj+DKffvopEydORL69y3okkhDhwOMto6hnIiIiIvLNGSTgzJ49mxEjRlBQUMBJU6dOZdasWSxbtoyioiLO5NixYxQXF3PDDTfw7LPPIt9OiN1idE4qf/joM2qONhIVahAREZFvxiABp7S0lFGjRnGK0+kkOzub0tJSioqKOJNHHnkEl8vFxIkTefbZZ5FvrzjXzbOrdrNwYwXj89MQERGRb8YgAaeyshKXy0VT8fHxVFRUcCbvvfces2fPZu3atVRUVPBVZsyYwYwZM2gqLy+PrKwsysrKaK6Ghgaqq6tpbGwkUHUw0Dk2lN+/v4OCZAJOdXU1ISEhREREIK1j7969WJaFtI66ujoaGhr44osvkNaxb98+Dh8+TEhICM116NAhoqOjkcBikIBjjKGxsZGmGhsbsSyL01VXVzNu3Dhmz55NQkICFRUVfJVJkyZx66230tSTTz6J3W4nNTWV5qqvryc0NJTk5GQCWXF+LT9ZsYMTES7cMU4CidPpxOFwEBkZibSOxsZGUlNTkdZRW1tLfX09LpcLaR2WZeFyuXA4HDRXVFQUEngMEnCSk5OpqqqiqaqqKlJSUjjd66+/TlVVFTNmzGDGjBnU1dVx0lVXXcW4ceO45ZZbaCosLIywsDCaMsZwkmVZNJdlWViWhWVZBLLx/drz2JvbWbChgruHpRNILMvCsiwsy0Jah2VZWJaFtA7LsrAsC8uykNZhWRaWZWFZFs1ls9mQwGOQgNO/f39WrlzJKTU1Naxfv56ZM2dyuoEDB/KrX/2KU3w+H6tXr2b06NHk5OQg3063hAj6tY/F4y3j7mHpiIiIyNdnkIAzYcIEcnJyeO655ygoKGDq1KlkZmYyePBgTpo9ezYrVqzA4/GQnp5Oeno6p2zatIkpU6Zwww03EBsbi3x7xXlu7nx1M5sqashMjkJERES+HoMEnIyMDBYtWsSUKVO4//77GTRoEEuWLOGUo0ePUltby5lEREQwbNgwjDFI84zt6+be10qZ6/XxeFEPRERE5OsxSEAqLCyksLCQM5k4cSITJ07kTDp37szbb7+NNF9iZCgXZbTjBW8Zj17WHctmQ0RERP4zg4h8a8V5adzo8fLerv0MTY9HRERE/jODiHxrV2cmExlq8JT4GJoej4iIiPxnBhH51sIddq7OTGbB+nJmXZ1JqLEQERGRr2YQkWYpzktjTkkZiz/+nKuzkhEREZGvZhCRZrmwWwLJUaF4vGVcnZWMiIiIfDWDiDSL3bIxtq+bX6/azf4vGnCFhyAiIiJfziAizVacl8bT7+7klQ3lTBjQEREREflyBhFptry0GHonR+Hx+pgwoCMiIiLy5QwiclZcn+Nm6tIt7N7/BZ1c4YiIiMiZGUTkrBiXn8bUpVuYu9bH/YXdEBERkTMziMhZ0TEujMGdXMwpKeP+wm6IiIjImRlE5Kwpzk1j4isbWOs7SF93DCIiIvLvDCJy1ozpm8qdf96Ex+ujrzsGERER+XcGETlr4sJCuKxHIi96fcy4vCd2y4aIiIj8K4OInFXFeWm8uqmCt3ZUcWFGO0RERORfGUTkrLqiVxKxYSF4vD4uzGiHiIiI/CuDiJxVTmNxbXYKL60r59fXZBHusCMiIiL/ZBCRs644L43ffbCH1zZXcH1fNyIiIvJPBhE564alx9PJFY7H6+P6vm5ERETknwwictbZbDAmJ5Un3/6EypqjJEWFIiIiIv9gEJFzYnx+GjP+uoMF68u54/zOiIiIyD8YROSc6JUURZ/UaDxeH3ec3xkRERH5B4OInDPFuWn8+C+lbNtXR0a7CERERAQMInLOFOe5uX/xx7zoLWP6Jd0RERERMIjIOZMa7WR4l3heKPEx7eLu2GyIiIgEPYOInFPFuWl896V1fPjZAfp3iENERCTYGUTknBqVncIdCzfiKfHRv0McIiIiwc4gIudUtNMwolcS89b5eHJkL0LsFiIiIsHMICLnXHFuGi+tK2fZtn1c3jMJERGRYGYQkXPu0h7tSIhw4CnxcXnPJERERIKZQUTOuRC7xeicVJ778DMOHmkgxhmCiIhIsDKISIsoznXz7KrdvLqxgpv6tUdERCRYGUSkRQzq5KJbQgQer4+b+rVHREQkWBlEpMWMzXXz2PLt+A4ewR3jREREJBgZRKTFjMtL49Hl25i31sc9w7sgIiISjAwi0mK6JkTQr30sHq+Pe4Z3QUREJBgZRKRFFeem8cNXN7GpoobM5ChERESCjUFEWtTYvm7uXVTKi14fPynqgYiISLAxiEiLahfp4KKMBDzeMh67rDuWzYaIiEgwMYhIiyvOTaPY4+W9XfsZmh6PiIhIMDGISIu7KjOZqFCDp8TH0PR4REREgolBRFpcuMPO1VnJLFhfzqyrMwk1FiIiIsHCICKtojg3jefXlPH6x5Vck5WCiIhIsDCISKu4MCMBd4wTT4mPa7JSEBERCRYGEWkVls3G6D6p/HrVbv5eV098hAMREZFgYBCRVlOcl8bT7+7klY17uXVAR0RERIKBQURaTV5aDL2To/CU+Lh1QEdE5Nw6fuIEW/bVUXu4noHRsYQaCxFpeQYRaVVj+7p5aMkWdu3/gs6ucETk3Ni1/wuu+cNHrPMd4qT2sVuZNy6XQZ1ciEjLMohIqyrOdfPQki3MXevjgcJuiMi5cfO8dazzHeKUz6oPM/r5Ej55oJBQYyEiLccgIq2qkyuc8zu78JT4eKCwGyJy9tXVH+PdnX/ndL6DR1hXfpD+HeIQkZZjEJFWd2NeGt9fsAFv2UFy02IQkbPLbtmw22w0njjB6ULtdkSkZRlEpNVd1yeVSQs34fGWkZsWg4icXU5jMTonlRe9PprqmhBOdmoUItKyDBKwGhsbqaysxO1283VUVlZy/PhxUlJSEP8SFxZCUc9E5q4t5+dX9MJu2RCRs+vRy7ozf105x0+AZQOnsXPgcCN7Dx3FHeNERFqOQQLSzJkzefDBB2loaCApKYmFCxeSn5/PmZSWljJmzBi2bdvGsWPH6NatG3PnziUnJwfxH8W5aSzcWMFfd1RxUUY7ROTs+vV7uzkBfHj7eaRGWNTYwug3812ue34N79w2iBC7hYi0DIMEnFWrVjF58mQWL17MkCFDmDZtGiNHjmTPnj0YYzjdrbfeSk5ODiUlJVRXV3PzzTczYcIEPvroI8R/XNEridiwEDxeHxdltENEzp6KmqP85m+fclN+e7q3C6e+vp4UVwT/c10fxswp4cE3tvDzK3ohIi3DIAFn9uzZjBgxgoKCAk6aOnUqs2bNYtmyZRQVFdFUfX09q1ev5umnn8bhcJCYmMjEiRO59tprOXHiBDabDfEPocbi2uwU5q718etrsohw2BGRs2PGX3fQcOwED17YDTjOKaNzUlm5az9PvP0JAzrGcU1WCiJy7hkk4JSWljJq1ChOcTqdZGdnU1paSlFREU05HA5qa2sJDQ3lpKNHj/LXv/6VgQMHYrPZEP9SnJfG7z7Yw2ubKxjb142INF9FzVF+u/pTbspPIz0+nNraWpp6amQvvGUHueWl9fRJjaZLfAQicm4ZJOBUVlbicrloKj4+noqKCs7E6XRy0oQJE/jDH/5AXFwcGzZs4ExmzJjBjBkzaCovL4+srCzKysporoaGBqqrq2lsbET+XRcHpEU7+P2qTxjS7gTnQnV1NSEhIURERCCtY+/evViWhbSMaW+XUd94nO9mRlFWVkZdXR0NDQ188cUXnPL0hSlc5jnEiN/+jdfGZuA0FnLu7Nu3j8OHDxMSEkJzHTp0iOjoaCSwGCTgGGNobGykqcbGRizL4qs89thj3HrrrcycOZPCwkI2bNiA3W6nqUmTJnHrrbfS1JNPPondbic1NZXmqq+vJzQ0lOTkZOTMivMO8eQ7O7FHxZMUFcrZ5nQ6cTgcREZGIq3QlwFiAAAgAElEQVSjsbGR1NRU5Nzbe+gIczdt4OZ+7enfoxMn1dbWUl9fj8vl4pRU4PkbIhg5+yN+/uEBfnNtFnLuWJaFy+XC4XDQXFFRUUjgMUjASU5OpqqqiqaqqqpISUnhdAcOHGDr1q0MGDCApKQkkpKSmD17NpGRkXz00UcMGDCApsLCwggLC6MpYwwnWZZFc1mWhWVZWJaFnNn4fu2Z8dYnvLyxgh+c35mzzbIsLMvCsiykdViWhWVZyLn3s7d20nj8BPdf2A3LsjjJsiwsy8KyLJq6vFcS9xd25fE3tzOos4vv9GuPnBuWZWFZFpZl0Vw2mw0JPAYJOP3792flypWcUlNTw/r165k5cyan27t3L4MGDWLfvn3Ex8dz0uHDhzl27BiWZSH+p1dSFDnuaDwlPn5wfmdE5NvZe+gIv/9gD7f0b09nVzhfxyOXdufDPdVMfHkDOakx5LijEZGzzyABZ8KECeTk5PDcc89RUFDA1KlTyczMZPDgwZw0e/ZsVqxYgcfjoUePHvTp04ebb76ZadOmceLECR555BEyMzPp27cv4p+Kc9P40aJStu2rI6NdBCLyzT325naOHT/BfRd05euybDZeKO5L7lPvMvr5Nay5ayjRToOInF0GCTgZGRksWrSIKVOmcP/99zNo0CCWLFnCKUePHqW2tpaTLMti4cKF3HPPPVxxxRUYYxg+fDhvvPEGISEhiH+6IdfN5Nc/5kVvGdMv6Y6IfDOfVR/m9x/s4XsDOtDJFc43kRgZyoLx+Qx79n0mLFjPS+PyEJGzyyABqbCwkMLCQs5k4sSJTJw4kVM6derEK6+8ggSO1GgnF3RN4IUSH9Mu7o7Nhoh8Az9ZsZ0TJ+DHF3Tl2xjYKY7HL+vBj/9SyuBOLiYN6YyInD0GEfFLxblubp63jg/2HGBAxzhE5OvZc+Awz334GRMGdKBjXBjf1r3Du7D60wPcu6iUvLQYBnd2ISJnh0FE/NKo7BRu/9NGPF4fAzrGISJfz+NvbuekyYXdaA6bDX4/pg/5T69k7AtevHcPJSHCgYg0n0FE/FJUqGFk72ReWufjqZG9CLFbiMhX23PgMH/46DO+P7AjaTFOmis2LIQ/3ZzPgF++x/VzSlh66wDslg0RaR6DiPit4lw389b6WLp1H1f0SkJEvtpjb27DssF9BV05W7JTopl5VW++v2ADP1mxnYcuykBEmscgIn7r0h6JJEaG4vH6uKJXEiLy5T49cJg/flTGxEGdcMc4OZtuHdCRv+0+wPSl2+jfIY6Lu7dDRL49g4j4LWPZuK5PCr//YA8HjzQQ4wxBRM7s0eXbsGzwowu6cC48OyqLdeUHGffiWrx3D8Ud40REvh2DiPi14tw0fr1qNws3VvCdfu0RkX/36YHDzFlTxu2DO+GOcXIuhIXYmT8+n/yn3+XaP67hndsH4bBbiMg3ZxARvzawUxwZ7SLweH18p197ROTfPbxsK5YN7r2gC+dSt4QI/ue6PoyZU8IDi7fwxIheiMg3ZxARvze2r5tHl2+n7OAR0mKciMg/ffL3OuasKeOHQ9NJjXZyro3OSeW9Xft56p1PGNgxjlHZKYjIN2MQEb93Y14ajyzfxktrfdwzvAsi8k+PLt9OqLH40fAutJQnR/bC6zvIzfPWkZkcRffESETk6zOIiN/rmhDBee3j8Hh93DO8CyLyDzuq6vCUlHHXsHSSokJpKSF2i7k35pL71LuMfr6Ev006n3CHHRH5egwiEhCK89xMWriJTRU1ZCZHISLwyLJthBqLe4d3oaW1jw1j3rg8Lvntan746ib+Z3QfROTrMYhIQLg+x809r5XyotfHT4p6IBLstlfVMXetj3uGdyExMpTWUNgtgQcKu/Ho8m0M6uTi5vPaIyL/mUFEAkK7SAcXZ7TD4y3jscu6Y9lsiASzh5duJdRY3D0sndY0/ZIMPthzgNte2UCOO5q+7hhE5KsZRCRgFOe5ueGFSlbu3M+wLvGIBKvtVXW8tK6cH13QlcTIUFqTZbMx54a+5D71LqOfL2HNXUOIcYYgIl/OICIB48reyUSFGjzeMoZ1iUckWE1bshVniJ27hqbjDxIjQ3n5pnyG/fp9bpq7joXf6YfNhoh8CYOIBIxwh52rs5KZv24vv7wqk7AQOyLB5uPKWl5aV87kgq60i3TgLwZ0jOPxoh78aFEps97byQ+HpCMiZ2YQkYBSnJvG82vKWPzx54zKTkEk2Dy8bCvhDjt3Dk3H39wzrAurPz3AjxZ9TH5aLIM7uxCRf2cQkYByYUYC7hgnHm8Zo7JTEAkmpZU1LFi/lwcu7Eq7SAf+xmaD567Pod/MlVw/pwTv3cNoF+lARP6VQUQCimWzMSYnlWfe283f6+qJj3AgEiweXraNyFA7dw3tgr+KCjXMH5/HwFnvMfaFEpbeOgC7ZUNE/skgIgGnODeNp97Zycsb9vL9gR0RCQabK2p4ef1eplzUDVd4CP4sOyWaX16VyYT563nsze1MuzgDEfkng4gEnNy0GDKTo/B4y/j+wI6IBIPpS7cSFWq4c2g6geB7/Tuwatd+Hlm2jQEd47ikeztE5B8MIhKQxua6mfLGFnbt/4LOrnBE2rLNFTX8aWMFUy/OIC4shEDxf67NZn35IW54oQTv3cPoGBeGiIBBRALSjblpPPTGVuau9fFAYTdE2rKpS7YSFWqYNKQzgcRpLF4an0e/p1dy/ZwS3rl9EA67hUiwM4hIQOoQF8b5nV28UFLGA4XdEGmrNlXU8OqmCqZfkkFcWAiBpltCBH8cm8PVf/iI+1//mCdH9kYk2BlEJGAV57n5/oINeMsOkpsWg0hb9NAbW4h2Gn5wfmcC1ZWZyUw6P52n393JwE4urs1OQSSYGUQkYF3XJ5VJCzfh8ZaRmxaDSFuz1neQP2+u4NFLexAbFkIg+8WInqwpq+a789aRmRxFj8RIRIKVQUQCVlxYCEU9E5m7tpyfX9ELu2VDpC2ZvnQbrnAHPzi/M4EuxG4xb1weuU+9w+jnS1g96XzCHXZEgpFBRAJacW4aCzdWsGJ7FRd3b4dIW+EtO8ii0goev6wH0U5DW5AW42TujXlc8tvV3LpgPS8U5yISjAwiEtBG9E7CFR6Cx1vGxd3bIdJWTFu6FVe4gzvO70xbUtgtgQcv7MYjy7ZR0C2B757XAZFgYxCRgOawW4zKTuFFr49fX5NFZKhBJNCVlB3k9Y8r+WlRT6JCDW3NtIsz+ODTA9z+ykb6umPo645BJJgYRCTgFeem8T+r9/Da5kpuyHUjEuimLtmCK9zBbYM70RZZNhsv3phH7lPvMPr5EtbcNYQYZwgiwcIgIgFvaHo8nVzheLxl3JDrRiSQlZQd5I0tn/Ozy3sSFWpoq1zhIcwbl8ewX7/P+BfX8erN/bDZEAkKBhEJeDYbjO3r5hdv7aCy5ihJUaGIBKopb2whPtzBxEGdaOsGdIzjp5f35J7XNjNz5U7uGpqOSDAwiEibMC4vjZ+u2M789eX84PzOiASiNZ9Vs3Tr5/z8il5EhRqCwV1D0/nb7v38eFEp/drHcn5nFyJtnUFE2oSeSZH0dcfgKfHxg/M7IxKIHnxjC/HhDv5rYEeChc0Gs6/PYdPMlYydU4L37mG0i3Qg0pYZRKTNKM51c++iUrZ+Xkv3xEhEAsnfdh9g2dZ9PDmyN5GhhmASFWqYPz6PAbPe4/o5JSz7/gDslg2RtsogIm3GDblu7nv9Y+au9TH9ku6IBJJpS7eSHBXKfw3sSDDKSolm1lWZfG/+eh5dvo3pl3RHpK0yiEibkRLtpKBrAi+U+Jh2cXdsNkQCwvu797N82z6evrI34Q47weqW/h1YtXs/jy7fzoCOcVzaIxGRtsggIm1Kca6b78xbx+pPDzCwUxwigWDqkq0kR4Vy64COBLtnR2WzzneIYo+XkruG0skVjkhbYxCRNuWa7BRu+9NGPN4yBnaKQ8Tfrdq1nxXbq/jlVZmEO+wEO6exmD8+j/ynV3L9HC/v3jEIh91CpC0xiEibEhVqGNk7mblrfTx1ZW8cdgsRf/bQkq2kRDuZMKAD8g9dEyJ4/oYcrnruI+77y8c8fWVvRNoSg4i0OcW5buat9bF0yz5G9E5CxF+9t2s/b+2o4ldXZxIWYkf+aWTvZO4cks7T7+5kUKc4ruuTikhbYRCRNufSHokkRYXi8ZYxoncSIv7qoTe2kBLt5Jb+HZB/9/MRvfjos2q++9J6MpOj6ZkUiUhbYBCRNsdYNq7rk8rvVn/KwSMNxDhDEPE3b+2o4u1P/s6vr8kiLMSO/Dtj2Zg7Lo/cp95h9PNr+OCHQwh32BEJdAYRaZOKc908894uFm6s4Dv92iPibx5eto32sWHc0r8D8uXSYpzMG5fHxf+9mlsXrOeF4lxEAp1BRNqkAR3jyGgXgcfr4zv92iPiT1Zsr+KdT/7O/xmVTaixkK9W0DWBKRd24+Fl27igawK39O+ASCAziEibNbavm0eXb6fs4BHSYpyI+ItHlm2jfWwYN5/XHvl6pl6cwQd7qrnjTxvp644hNy0GkUBlEJE2a1x+Go8s38a8tT7uHd4FEX+wfNs+3t35d35zbTahxkK+Hstmw1OcS97T7zJmTglr7hpCjDMEkUBkEJE2q0t8BP07xOHxlnHv8C6I+INHl2+jQ1wYN5/XHvlmXOEhzBuXy9Bn3mfci2v5883nYbMhEnAMItKmFee6+cHCTWzce4islGhEWtPSrftYuXM/v70uG4fdQr65/h3imHFFT+7682aeeucT7hneBZFAYxCRNm1Mjpu7XyvlRa+Pn14ejUhremz5NjrGhXFTv/bIt3fn0HRW7drP5Nc/5rwOcQxJdyESSAwSsBobG6msrMTtdvN1VFdXU1NTQ/v27ZHg0S7SwcUZ7fB4fTxe1AOR1vLGls95b9d+fje6Dw67hTTPc9fnsGnmSkY/v4a19wwjOSoUkUBhkIA0c+ZMHnzwQRoaGkhKSmLhwoXk5+dzJuXl5RQXF7Ny5UocDgcul4vf/OY3XHHFFUhwKM5z8/oLlby7cz/ZcTZEWsPDS7fRMS6McflpSPNFhhrmj89jwKz3uOEFL8u/PwC7ZUMkEBgk4KxatYrJkyezePFihgwZwrRp0xg5ciR79uzBGMPp7r77bhoaGqiqqiI6OponnniCMWPGsHXrVtLS0pC276rMZGKcIXhKysi+sD0iLe31jyv5YM8BZo/JwWG3kLMjKyWa317Xhxs9Xh5Zvo2HL+mOSCAwSMCZPXs2I0aMoKCggJOmTp3KrFmzWLZsGUVFRZxu6dKl/PGPfyQ2NpaTfvzjHzNjxgzee+89rr/+eqTtCwuxc1VWMvPXl/PwcDcOByIt6pFl2+gSH8G4/DTk7CrOdfPWjioeW76dAR3juKxHIiL+ziABp7S0lFGjRnGK0+kkOzub0tJSioqKaOr48eMsWLCA/v37c4rP5+PAgQO0a9cOCR7FuW7++NFnLN9xgFHZKYi0lL+UVvLhnmr+cH0OxrIhZ98z12Sx1neQGz1eSu4aSidXOCL+zCABp7KyEpfLRVPx8fFUVFRwOsuyuPDCCzll586dXHnllQwdOpSCggJO98tf/pJZs2bRVEZGBr169aK8vJzmamho4MCBAxw/fhxpWZ1DjxHpsHPn69v47QefcU2vBMZkxmPZbEjLqqysxBhDsHjo9S10ig3lghSL8vJyWltdXR0NDQ0cOXKEtuRXl7Tn0jkfc/Xv/8arY3sQYtnwV59//jlHjx4lJCSE5qqpqSEqKgoJLAYJOMYYGhsbaaqxsRHLsvgyR44cYfr06cyaNYvx48fzxBNPYLPZON348eMZMWIETf32t7/F4XCQmJhIc9XX12O320lMTERa1ljPOmrrj3HS+2V1vF9Wxxe2UO4v6IK0rCNHjpCYmEgwWFRaybqKOp4bk01qchL+oLa2lvr6elwuF21JYiI8PzaUa54v4YkP/87TI3vhr44fP47L5cLhcNBcERERSOAxSMBJTk6mqqqKpqqqqkhJSeFMKisrKSgoIDExkQ8++ICsrCy+TFxcHHFxcTTldDo5yRhDcx0/fhxjDMYYpOVsr6rj5Q17Od0v3t7JAxdmYLdsSMsxxmCMoa07cQIeW/EJGe0iGJffAbtlwx8YYzh+/DjGGNqaq7JTuWvoAZ56ZydD0hMYnZOKPzLGYIzBGENzWZaFBB6DBJz+/fuzcuVKTqmpqWH9+vXMnDmTMxk/fjx9+vTB4/Fgs9mQ4FNZc5QzqTnaSF39MaKdBpGz7c+bK/CWHWTODX2xWzakZfzs8p58sKea781fT5/UaLonRiLibwwScCZMmEBOTg7PPfccBQUFTJ06lczMTAYPHsxJs2fPZsWKFXg8HsrLy1m2bBm33347Tz75JE2NHDmSjIwMpO3rkRhJqLE42nicprrERxDtNIicbSdOwMPLttItIYLr+7qRlhNit3j5pnz6PvkO1/5xDR/8cAjhDjsi/sQgAScjI4NFixYxZcoU7r//fgYNGsSSJUs45ejRo9TW1nLS/v37GTZsGJs2bWLTpk001a9fPzIyMpC2LyHCwS+vyuT2P23k2PETnJIW6+TECbDZEDmrFm7ayzrfIV68MRdj2ZCWlRwVyos35nLRf69mwoL1eIpzEfEnBglIhYWFFBYWciYTJ05k4sSJnJSZmcnbb7+NyPcHduT8zi4Wrv2USGcI+46c4Cdvbuenf93OA4XdEDlbTpyAR5ZtI6NdBKP7pCKt44KuCUy9KINpS7cyvEs8EwZ0RMRfGEQkaPROjiKlfyoOh4PIyEgqa44y5Y0tdEuI4Lo+qYicDa9s3Mv68kPMvTEXu2VDWs+Ui7qx+tMDTFq4idy0WPLSYhDxBwYRCVrPXJPF5ooavvvSenokRpKVEo1Ic5w4AY8u20avpChG56Qircuy2XihOJe8p99l1B8+wnv3MFzhIYi0NoOIBC2nsVh4cz/6Pf0uI2d/xIc/HEK7SAci39aC9eVs2HuIl8blYdlsSOtzhYfw0rg8hjyzipvmruW1756HzYZIqzKISFBLjgrltVvO4/xnVnHNHz5ixcSBOOwWIt/U8RMneOzN7fROjuLaPimI/zivQyw/H9GTO1/dzJPvfMK9w7sg0poMIhL0+rpj+OPYvox+fg0TX97I78f0QeSbmr+unI17D7Hgpnwsmw3xLz8cks5He6q5//WP6d8hjiHpLkRai0FE5P+6NjuFyQXd+OmK7eSlxXDb4E6IfF3HT5zg8Te30zs5imuykhH/9Jtrs/H6DjL6+TV47x5KSrQTkdZgEBH5/z12WXdKK2v44aub6J4YSWG3BES+jnlry/n/2oMTuCroRO/D33P4s8i+KJu4gIqIqIiAKy5Qjmnu01iWe1aWWzVTVqY1My2jUyHVVHYlM1OzMssWs0xHcAkRd8cFNzQTk3EBFAHx/fDe1/vx+jZtyIHD+T3PrpOFfDg6HqvFgtROnq6GpSPj6Tgngzvf3cpX93bCyWpBxNYMIiL/j9ViYeHw9nR5eT1/WJDNt1OSaF7fA5GfcrniCn/5aj8xwV4MiglGareYYC/evK0dd76bw1Or9vGXPlGI2JpBROQanq6GT8YmkDgng/7zstg0pRs+bs6I/CeLt37H3lNFfDQmAavFgtR+w+MasvbgaZ75+gDxYb4MjAlGxJYMIiLXaervzrLRCaS8tpHb38nh03GJOFktiFzvcsUV/vr1Ado39GFg62DEfqQNbsOW4+cYs2QbWx7qTri/OyK2YhAR+RHdwv157fdtGPfedqZ/sZfn+rVC5HqLtn7HvlNFfDw2AYsFsSNuxsqy0QnEvfhPhi3YQsbErrgaKyK2YBAR+Q/GJjZmy/FzPP9NLjEh3twZ1xCRqy5XXOGZrw8QF+ZD/+hgxP408avH/NvbM/CtLP60Yg9pg2MQsQWDiMhPmDMohr35Rdz93jaa13enY2M/RCot3HKcfaeKWDEuEYsFsVP9WwfxcI9m/H3tQRIb+3JXhzBEqptBROQnGKuF90fF03FOBoPSN7P5we6E+bghju1yxRWeXX2ADmE+9GsVhNi35/q14tu8M0z4cCdxYT5EB3khUp0MIiI/w9/dmRXjEuk0J5OB6VlkPNAVdxcnxHEtyD7O/h+K+ezujlgsiJ0zVgtLR8YT9+I6hszPZvPUJLxcDSLVxSAi8gtEBXqyZEQct87LYvSSbbw3ogMWC+KAyi5X8Nev99MhzIdbogKRuiHYy5V372zPzW9s4t73d7DorjhEqotBROQX6hMVyF9vieKxz/5FXJgP05KbI45nQfZxDhVc4PPxHbFYkDqkV/P6PNW7JU+u3EuPZgHc27kJItXBICLyK0xLbs6u78/zxOd7iQ7yZEDrYMRxlF2u4NnVB4hv5EufloFI3fPETS3IPn6WKct3Ed/Ilw5hPojcaAYRkV/pv4bFknv6Ane+u5UNk7rSJsQbcQzzNx/jUMEF/jG0LRYLUgdZLPDW7bF0eHEdQ+dvZsuD3QnwcEHkRjKIiPxKbsbK8rEJJLy0jgHpm8makkQDTxekbiu7XMFzq3Pp3NSP37VsgNRdfvWcWTKiA91fXc/oJdv4ZGwiFgsiN4xBROQ3CPZy5eOxiSS9up6hb2/m6/s64+JkRequ9KxjHP73Bd64rS1S9yU29mV2/2gmf7SL2WtzeaRXc0RuFIOIyG8UF+bD/NtjGfbOFh78eDevDmmD1E1llyt4/ptcujT15+bIBohjmNQtnKy8szzx+V46NfGje0QAIjeCQUSkCm5rF0rO8XM8/00uMcFeTOjSFKl7/uvbPI78+wL/9Yd2iGN5bWgbco6f4w8LtpDzUHdCvd0QqSqDiEgVPdM3ij35RUxZvpuWgZ4kN6+P1B2llyv42ze5dA33J6VFfcSxeLoalo7sQMc5Gdy5MIev7uuMsVoQqQqDiEgVWS0WFt7Znq4vr+e2t7P5dkoSzet7IHXDm5vyOHrmIm/dHos4ptbBXrz5h3YMX5jDzJX7eKZvFCJVYRARuQG8XA2fjE0gcU4GA9Kz2Di5Gz5uzoh9u1RewfOrD9A13J9ezesjjuuO9g1Zm1vAc98cILGxLwNjghH5rQwiIjdIU393PhyVwE2vb+SOd3JYMS4RJ6sFsV9zNx3l+LkS3rkzDpG0wTFsOX6WMUu2seWh7oT7uyPyWxhERG6gpAh/XhrYmgeW7eTJlft4tm8UYp9Kyiv42ze59Gpen57NAhBxNVY+HJ1Ah5fWMWzBFjImdsXVWBH5tQwiIjfY/V2bsutkIc9/c4DWwV7cGdcQsT9zNx7lu3MlvHtnHCJXNfGrx/zbYxmQnsXDn+zmlSFtEPm1DCIi1WDOoNbsO1XE3e9to0V9DxIb+yL2o6S8gllrcklpUZ8ezQIQudat0UH8qWdzZq3JpWMTP0Z0CEPk1zCIiFQDZycr74+Kp+OcDAa9tZmsqUmE+bgh9uH1DUf47lwJi+6KQ+THPNM3ik1HzzDhgx10CPMhOsgLkV/KICJSTfzdnflkbCKd0zIZmJ5FxgNdcXdxQmq3kvIKZq85yM2RDegeEYDIjzFWC0tHdqD9i+sYMj+bzVOT8HI1iPwSBhGRatQqyJPFI+LoPy+Lez/YwTvD2yO12z/WH+HE+RKWjOiAyE8J8nJl0V1x3PT6Ru55fweL74pD5JcwiIhUs1uiAvlLn5Y8/vle2oR48Uiv5kjtdKH0MrPW5NK7ZQOSIvwR+Tk9mwXw9O9aMv2LvfSICOC+Lk0Q+TkGEREbmJbcgl0nC3nss720CvSif+sgpPb5x4Yj5Bde4smbIxH5pR5PacHmY2eZ+vEu4hv5EN/IF5GfYhARsQGLBeYNiyX3dDF3vpvDhsndiAn2QmqP4tLLzF5zkD5RgXQL90fkl7JY4K3bY+nw4jqGvp1NzoPdCfBwQeQ/MYiI2IibsbJ8TAKJqRn0n5fF5qlJ1PdwQWqHV9cf5lTRJZ76XSQiv5ZfPWfeG9mBpFfWM2rxNlaMS8RiQeRHGUREbCjE242PxyaS9Op6hszfzNf3dcbFyYrUrOLSy7yw9hB9WwXSsbEfIr9FQiNfXhjQmonLdvK3NblMS26OyI8xiIjYWFyYD2/8vi0jFm3loY9388qQNkjNejnzMKeKLjGzd0tEquKBrk359ugZpn+xl/gwH26KbIDI9QwiIjXgrg5h7Py+kFlrcokJ9ua+Lk2QmlF0qZwX/3mQW6ODSGzsi0hVvfb7tmw5fo67Fm0l56HuhHq7IXItg4hIDXmuXxT/OlXI5OW7aBnoQa/m9RHbS8s8zA9FpczoHYnIjeDh4sSy0fEkpGYwfGEOX9/XGWO1IHKVQUSkhlgtFt69M44uaZnctmAL307pRrMAD8R2ii6Vk7ruEANaB5PQyBeRG6VloCdzb2vLHQtzmLFyH8/2jULkKoOISA3ycjV8Mi6RxNQM+s/LYuPkbvi4OSO2kbruMKeLS5l+cwtEbrTb2zfkn4cKeP6bAyQ29mVQTDAilQwiIjUs3N+dZaMTuOn1jYxavI1lo+OxWixI9TpfUs5L6w4ysHUwCY18EakOqQNjyD52jrFLttH2we5EBLgjYhARqQWSIvx5cWBrJi7byYyV+/jrLVFI9Updd4gzF8uY2bslItXF1Vj5cFQ8cS+tY8j8zWyc3A0Rg4hILfFA16bsOnmeZ1cfIDrIi+FxDZHqca6kjDkZhxgcE0JsQ29EqlNjv3q8fUcs/edl0ezZ1fy7uJQQbzce6tmMSd3CEcdjEBGpRdIGxbDvVDHj3ttG8/oeJDb2RW681HWHOXOxjBm9IxGxhQ5hvrgZJ74/f4lKR85cZPJHu/B2NYxKaIQ4FoOISC3i7GRl6cgOJKZmMGT+ZjZPTSLE2w25cc5eLCN13SGGtAmhXag3IrawbMf3XCy7zPXmbspjVEIjxLEYRERqmfoeLnw8NoGuL69nyKOtgEYAABcMSURBVPxs1tzfBTdjRW6Ml9Yd4nxJOTN7RyJiK8Wll/kxRZfKEcdjEBGphdqEePPO8PYMmZ/NPUu3s2B4e6Tqzl4sIy3jMEPbhtAmxBsRW+nVPACrxULFlStc66bI+ojjMYiI1FIDY4L5c5+WTP9iL21CvPlTr2ZI1bzwz4OcLyln+s0tELGl+Ea+zLq1FY9/vpfSyxVUSm5enz/3iUIcj0FEpBZ7PKUFe/ILmfbZv2gV5Mmt0UHIb3P2YhmvZB7htnYhtA3xRsTWHu7ZjOFxDVmz+yiRofWJbxKAOCaD2K3y8nLy8/Np2LAhv9SRI0cICwvDGIOIPbBYYN6wWHJPFzN8YQ4bJncjJtgL+fVmrznI+ZJynripBSI1JcTbjeRwH/z9vRDHZRC7lJqayhNPPEFZWRlBQUF89NFHxMfH81NKSkqIj49n27ZthIWFIWIv3IyV5WMSSEjNYMC8LLKmJlHfwwX55QqKS3k58zDDYkNpE+KNiEhNMojdWb9+PdOmTePzzz8nKSmJmTNnMmDAAPLy8jDGcL2CggK+/vpr5s6dS0FBASL2KMTbjY/HJpL0ynpuf2cLK+/phLFakF/m72sPcqHsMk/eHImISE0ziN1JT0+nf//+JCcnU2nGjBmkpaWxatUq+vbty/X279/P4sWLcXJyQsSedQjz4Y3b2jJy0VYe+ng3aYNjkJ9XUFzKq+uPcHtsKK2CPBERqWkGsTt79uxh6NChXOXm5kbbtm3Zs2cPffv25XqdO3dm+fLlHDlyhPDwcETs2YgOYez8/jyz1xykdbAX93Zugvy0WWsOcqHsMtNvjkREpDYwiN3Jz8/H39+fawUEBHDy5Emqas6cOaSlpXGtyMhIoqOjOXHiBFVVVlbGmTNnqKioQGrG2bNncXZ2xsPDA3s1ub0PW4/6MHHZTgKsJXRp5IU9yc/PxxiDLfz7Yjn/WH+YwVH+eJef58SJ8zi64uJiysrKKCkpQWrGqVOnuHTpEs7OzlRVYWEhXl5eiH0xiN0xxlBeXs61ysvLsVqtVNXIkSPp378/15o7dy4uLi4EBgZSVaWlpTg5OREYGIjUDGMMLi4ueHp6Ys+Wjg4g6dWN3PfZETZM7EyEvzv2oqSkhMDAQGzhhc/2crG8gqf7tiawgQcCRUVFlJaW4u/vj9SMiooK/P39cXFxoao8PDwQ+2MQuxMcHMzp06e51unTpwkJCaGq/Pz88PPz41pubm5UMsZQVRUVFRhjMMYgNcMYgzEGYwz2zM8YVtzdkcTUDAbPz2Hj5G54uxnsgTEGYwzV7XRxKXO/PcZdHcKIDvFB/psxhoqKCowxSM0wxmCMwRhDVVmtVsT+GMTudOzYkYyMDK4qLCxk+/btpKamIuJIwv3dWTKiA33mbmLU4q18ODoeq8WC/LfnVh/gYtllHk9pgYhIbWIQuzN+/HhiY2N56623SE5OZsaMGcTExNC1a1cqpaens3r1at59911E6rqUFvV5cWBrJn+0i5lf7uMvfaIQOFl4idc3HmVkfBiRDTwQEalNDGJ3IiMjWbFiBdOnT+exxx6jS5curFy5kqsuXbpEUVER13Nzc6NHjx64uroiUpdM6hbO7pOFPPP1AaKDvLijfUMc3axvcrlUXsFjKS0QEaltDGKXUlJSSElJ4cdMmDCBCRMmcL3g4GDWrl2LSF308uAY9p0qYtx722le34OERr44qpOFl3hj01FGJzSiRX0PRERqG4OISB3g7GTlg1HxdJyTyaD0zWRNTaKhjxuO6PnVuZRdvsLjKS0QEamNDCIidUSAhwufjEugc1omty3IZs2ELrgaK47k+/MlzN10lNEJYUQEuCMiUhsZRETqkOggL96+oz1D52czful2FgxvjyN5bnUu5RVXeCylBSIitZVBRKSOGRQTzFO/i2TGyn20C/Xm4Z7NcATfny/hv77NY0xCI8L93RERqa0MIiJ10PSbIvlXfhGPfPovWgZ6cmt0EHXdM18foLziCtNSmiMiUpsZRETqIIsF5g1rR+7pYoYvzGHj5G60DvairjpxvoT0rGOM69iIcH93RERqM4OISB1Vz9mJ5WMTSEzNoP+8LLKmJlHfw4W66K9fHeByxRUe7dUcEZHaziAiUoeFervx/sh4er22gTsW5vDF+I4Yq4W65NjZi6Rn5XF3p8Y09XdHRKS2M4iI1HGdm/rx5h/aMXLRVh7+ZDdzBsVQlzzz9QEqPZbSAhERe2AQEXEAIzqEsf3EeV5Ye5DWwV7c06kJdUHemYu8lXWMezo3IczHDRERe2AQEXEQs25txb5TRUxctovIBp70bBaAvfvr1/uxWuDR5OaIiNgLg4iIg7BaLCy6K47OaZn8/u1ssqYkERHgjr06euYib28+zn1dmhDm44aIiL0wiIg4EC9Xw4pxiSSmZjBk/mYyJ3bF09Vgj/7y1X6sFnikV3NEROyJQUTEwYT7u7P4rjhuefNbRizayoej47FaLNiTo2cu8k72ce7v2pSGPm6IiNgTg4iIA7opsgF/HxDN1OW7eXrVfp7+XUvsydOr9mG1wJ96NUNExN4YREQc1JSkCPacLOIvX+2nVaAnt7dviD04WFDMO9nHmZwUTqi3GyIi9sYgIuLAXhkSw/4fihj73naa1fcgoZEvtd1fvzqAs5OVh3s2Q0TEHhlERByYs5OVD0bFkzgng0Hpm9n8YBKh3m7UVgcLilm45ThTu0cQ6u2GiIg9MoiIOLgADxeWjU6g68uZ/P7tbNZM6IKrsVIb/XnVflyNlT/2bIaIiL0yiIgI7UK9eWd4HL9/O5t73t/O23e0p7bJPV3MopzveLBHBEFeroiI2CuDiIj8X4PbBDOzdyQzv9xHu1AfHuoRQW3y9Kr9uBorf+zZDBERe2YQEZH/8eTNkfzrVBF/WrGHloEe9GsVRG1w4HQxS7Z+x8M9mxHo6YqIiD0ziIjI/7BYIH1YOw6eLmb4whw2TOpG62AvatpTX+7D1Vh5qEcEIiL2ziAiIv9LPWcnlo9NIOGlDIbM38ymKUn41XOmpuz/oZj3tp3gkV7NCfR0RUTE3hlEROT/E+rtxgej4un12gaGLdjC5+M7YqwWasLML/dRz9mJB7tHICJSFxhERORHdW7qx9zb2jFq8Vb+tGIPLw1sja3tyS9k6bYTPJbSnAaeLoiI1AUGERH5j0bGh7Htu3O8tO4QrYI8uadTE2zp6VX78XR14qEezRARqSsMIiLyk/4+IJr9PxQzcdkuWjbwpEezAGxh98lCPtj+PU/c1AJ/d2dEROoKg4iI/CSrxcKiu+Lo8nImQ9/OJmtKEhEB7lS3p77ch5erYWr3CERE6hKDiIj8LG83w7LRCXSak8GQ+ZtZP6kbHi5OVJfdJwtZtvMkT97cAn93Z0RE6hKDiIj8IpENPHhvZAf6vvktIxbl8MGoeKwWC9Vhxsp9eLkapnSPQESkrjGIiMgvdnNkA2b3j+bBj3fz51X7eep3LbnRdp0sZPmuk8zsHYlfPWdEROoag4iI/CpTu0ewJ7+QP3+1n1ZBXgyLDeVGevKLvXi7GSYnhSMiUhcZRETkV3t1SBv2/1DMmCXbaBbgTnwjX26Erd+d4+PdJ3n6dy3xreeMiEhdZBARkV/N2cnKB6Pi6Tgng6FvZ5M1JYkgL1eq6ulV+/Fxc2ZSt3BEROoqg4iI/Cb1PVxYNjqBri9nMmR+Nt9M6IyrsfJbbf3uHJ/sPslf+kThW88ZEZG6yiAiIr9Zu1Bv3hkex9C3N3PvBzuYf3ssv9XML/fh7+7CpG7hiIjUZQYREamSwW2CmXFzJE+v2k9sqDdTu0fwa+UcP8ene/J55pYovN0MIiJ1mUFERKpsZu+W7D1VxB9X7KFFAw/6tQri15ixch/+7i5M7BaOiEhdZxARkSqzWOCt22M5WHCB4Qtz2Di5G9FBXvwSW46f4/O9+TzXtxVergYRkbrOICIiN0Q9Zyc+HBVP4pwMhszPZtPkbvjWc+bnPPnFXgLcXbi/a1NERByBQUREbpjGfvVYNjqe5Nc28ocFW/h8fEeM1cJ/kn3sLCv3neJv/aLxcjWIiDgCg4iI3FBdmvrzxu/bMnrJNh79dA8vDGjNfzL9i70EuLswoUsTREQchUFERG64UQmN2HbiPC/+8xBRgZ6M79SE6208coYv9/3A3/tH4+lqEBFxFAYREakWf+8fzf4finhg2S4iG3jSo1kA15r55T4aeLpwb+cmiIg4EoOIiFQLJ6uFxXd1oHNaJsPe2ULWlCQa+9Wj0oYj/+ar/T/w4sDWeLoaREQciUFERKqNt5th2eh4OqVlMvCtb3ksJZKdh39gxcFDBHu5cm+nJoiIOBqDiIhUq5aBnrx7Zxy3zvuWYQu2cFVEgDvGyYKIiKMxiIhItftXfiFXrvC/HCq4wKvrj/Bg9whERByJQUREql3Od+f4MVuOnUVExNEYRESk2gV6uvJjgrxcERFxNAYREal2E7s1Zd63eRReKucqbzfDA13DERFxNAaxW+Xl5eTn59OwYUN+iaKiIkpKSqhfvz4iYlvNAjxYP6krz67OZcfxAtqGBfB4SnMiAtwREXE0BrFLqampPPHEE5SVlREUFMRHH31EfHw8P6asrIyxY8eyZMkSKnXq1Inly5cTEBCAiNhOmxBvFt8VR15eHo0bN0ZExFEZxO6sX7+eadOm8fnnn5OUlMTMmTMZMGAAeXl5GGO43qxZs9iwYQOHDh3Cx8eHwYMHM2HCBJYuXYqIiIiIrRnE7qSnp9O/f3+Sk5OpNGPGDNLS0li1ahV9+/bleunp6Tz00EM0atSISk899RQ33XQTZ8+exdfXFxERERFbMojd2bNnD0OHDuUqNzc32rZty549e+jbty/XunTpEocOHaJjx45c1bFjR0pLS8nNzSU+Ph4RERERWzKI3cnPz8ff359rBQQEcPLkSa6Xn59PJX9/f65ycXHB09OTkydPcr05c+aQlpbGtSIjI4mOjubEiRNUVVlZGWfOnKGiogKpGWfPnsXZ2RkPDw+kZuTn52OMQWpGcXExZWVllJSUIDXj1KlTXLp0CWdnZ6qqsLAQLy8vxL4YxO4YYygvL+da5eXlWK1WrmeMoVJ5eTnXKi8vx2q1cr2RI0fSv39/rjV37lxcXFwIDAykqkpLS3FyciIwMBCpGcYYXFxc8PT0RGpGSUkJgYGBSM0oKiqitLQUf39/pGZUVFTg7++Pi4sLVeXh4YHYH4PYneDgYE6fPs21Tp8+TUhICNcLCgrCarVy+vRpIiMjqVRcXExJSQkhISFcz8/PDz8/P67l5uZGJWMMVVVRUYExBmMMUjOMMRhjMMYgNcMYgzEGqRnGGCoqKjDGIDXDGIMxBmMMVWW1WhH7YxC707FjRzIyMriqsLCQ7du3k5qayvWcnJyIi4sjIyODLl26UCkzMxNvb29atmyJiIiIiK0ZxO6MHz+e2NhY3nrrLZKTk5kxYwYxMTF07dqVSunp6axevZp3332XShMnTuSPf/wjSUlJ+Pr68uijjzJu3Djc3d0RERERsTWD2J3IyEhWrFjB9OnTeeyxx+jSpQsrV67kqkuXLlFUVMRVo0aN4syZM9x9991cuHCBwYMHM2vWLERERERqgkHsUkpKCikpKfyYCRMmMGHCBK41depUpk6dioiIiEhNM4iIiIiI2JBBRERERMSGDCIiIiIiNmQQEREREbEhg8jPyMvL49ixY/ztb3+jqi5fvsyFCxfw8vJCasaFCxcwxuDi4oLUjLNnz+Lr64vUjNLSUsrLy3F3d0dqRmFhIe7u7jg5OVFV69evp1GjRoh9MYj8jKioKC5cuMCZM2eoqgsXLnDw4EHatGmD1IzDhw/j7u5OUFAQUjM2bdpEp06dkJqRn5/PhQsXCA8PR2rGzp07adasGe7u7lRVQEAAUVFRiH0xiPyMRx55hBtl+/btjBo1is8++wypGffffz9t2rRhwoQJSM2wWCysXbsWqRmvvfYaO3fu5Pnnn0dqRmxsLM8++yzt2rVDHJNBRERERMSGDCIiIiIiNmQQEREREbEhg4gNBQYGMmbMGKTm9O7dm+DgYKTmPProo0jNad++PSEhIUjNGTNmDIGBgYjjMojYUEhICFOmTEFqzqBBg5Ca9fzzzyM1p1OnTkjNmjJlCuLYDCIiIiIiNmQQEREREbEhg4iIiIiIDRlERERERGzIIGJj6enptGjRgqSkJMR2KioqWLhwIZmZmbi4uNCvXz9uueUWxHays7NZvHgxBQUFtGvXjnvvvRd3d3fE9n744QcmTZpEeno67u7uiG0sWrSIvLw8rtWnTx9iY2MRx2IQsaG8vDyeeOIJZs+eTVJSEmI799xzD1988QX3338/hYWFDBs2jIcffpiZM2ci1W/t2rX06dOHu+++myZNmvDKK6/w/vvvk5mZidVqRWxr7NixfPrpp7z++uu4u7sjtjFz5kw8PDzw9fXlqujoaGJjYxHHYhCxgfPnz5OSksL27dspKytDbOvkyZOkp6ezfv16OnfuTKW4uDhGjBjBtGnTcHV1RapXWloaY8aM4ZVXXqHSgAEDiI+PZ9euXbRt2xaxnZdffpmdO3citlVeXs6RI0fYvn070dHRiGMziNiAh4cHb775JpX69u2L2Nb3339Pjx496NSpE1dFRERQWlpKQUEBoaGhSPXq1asX8fHxXBUZGYnFYsHFxQWxnZ07d/Lss88yb948+vXrh9jO0aNHuXLlCg0aNCAzM5Pg4GCaN2+OOCaDiA04OTkRGxtLJRcXF8S22rdvz5o1a7iqvLycF154gTZt2hAaGopUv0mTJlFp9+7dfPLJJ3z88ceMHj2aqKgoxDZKSkq44447SE1NpXHjxoht5ebm4uTkRHR0ND4+Phw7doykpCQ++OADfH19EcdiEBGHsnXrVqZMmcLRo0f58ssvEdvKz88nOzubvLw8evToQWlpKS4uLkj1e/jhh0lISGDYsGHs2rULsa3y8nJuueUW0tLSaNy4MSdOnKBnz57MmDGDtLQ0xLEYRMQhlJWV8fjjj/Paa68xceJEPvvsM7y8vBDbSk5OJjk5mXPnztGqVSvi4uIYNmwYUr0yMjJYuHAh7733HpmZmRw+fJhKmzZtolWrVjRp0gSpXv369aNfv35cFRoaygMPPMAbb7yBOB6DiDiE0aNHc+DAAXbs2EFERARiOxUVFfTr14/Zs2cTExNDJR8fH1q3bs2OHTsYNmwYUr0KCgrw8/Pjvvvuo1JZWRmV7rnnHh544AEeffRRpHplZWXh6elJdHQ0V3l6euLk5IQ4HoOI1Hk5OTksXbqU3NxcmjRpgtiW1WqloKCABQsWMGvWLCrl5+ezZcsWxo8fj1S/QYMGMWjQIK7atWsXbdq0YceOHfj6+iLV78svv+TNN99k7969uLu7U15ezuLFi+nVqxfieAwiUudlZGRw+fJlWrduzfWOHj1KQEAAUr1mz55Nv3792LBhAyEhIaxdu5bk5GRuu+02RBzBlClTWLp0KY0bNyYpKYndu3fj5eXF008/jTgeg4iNLVmyhPDwcMR2BgwYQLt27fgx3t7eSPXr0aMH+/fv56uvvqKoqIipU6fStWtXpGaEh4ezZs0aPD09Edvw9vYmJyeHTz/9lGPHjjF+/Hh69+6NMQZxPAYRG+vUqRNiW+Hh4YSHhyM1KzQ0lFGjRiE1z8PDg549eyK25ezszODBgxExiIiIiIjYkEFERERExIYMIiIiIiI2ZBARERERsSGDiIiIiIgNGUREREREbMggIiIiImJDBhERERERGzKIiIiIiNiQQURERETEhgwiIiIiIjZkEBERERGxIYOIiIiIiA0ZRERERERsyCAiIiIiYkMGEREREREb+j/ht30w/WzR/AAAAABJRU5ErkJggg==\"/>\n",
        "\n",
        "## Plot Demos\n",
        "\n",
        "This section includes some examples of how to make other types of plots.\n",
        "\n",
        "### Heatmaps\n",
        "\n",
        "A heatmap is a plotted matrix whose cells are colored by value. Use\n",
        "`clim` (Plots) or `colorrange` (Makie) to fix the color scale."
      ],
      "id": "67c12862-2b93-4b08-8732-19f4f7265f1a"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/plain": [
              "10×10 Matrix{Float64}:\n",
              " 0.742414  0.108674  0.0909513  0.818597   …  0.239896   0.96551   0.229329\n",
              " 0.65913   0.265374  0.914553   0.859535      0.327377   0.81217   0.575938\n",
              " 0.360275  0.699443  0.590472   0.375186      0.109344   0.430081  0.243464\n",
              " 0.892222  0.036808  0.967915   0.947293      0.51529    0.599123  0.342309\n",
              " 0.337329  0.633275  0.673935   0.373811      0.0913972  0.82805   0.835509\n",
              " 0.671766  0.295391  0.228969   0.0223076  …  0.585548   0.592562  0.0590473\n",
              " 0.534097  0.348069  0.46191    0.110385      0.120938   0.982151  0.551654\n",
              " 0.655354  0.427535  0.577283   0.226571      0.628025   0.439115  0.139791\n",
              " 0.404693  0.60398   0.139681   0.857178      0.59816    0.938309  0.540769\n",
              " 0.703556  0.641963  0.129069   0.0568809     0.717561   0.593831  0.775324"
            ]
          }
        }
      ],
      "source": [
        "A = rand(10, 10)"
      ],
      "id": "32"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "heatmap(A, clim=(0, 1))\n",
        "```\n",
        "\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "heatmap(A, clim=(0, 1))\n",
        "```\n",
        "\n",
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        "     <g id=\"text_16\">\n",
        "      <!-- $1.0$ -->\n",
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        "       <use xlink:href=\"#DejaVuSans-11\" transform=\"translate(63.623047 0.78125)\"/>\n",
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        "L 438.476128 5.991818 \n",
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        "L 418.87039 5.991818 \n",
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        " <defs>\n",
        "  <clipPath id=\"p91cb703007\">\n",
        "   <rect x=\"16.952756\" y=\"5.991818\" width=\"392.114765\" height=\"325.155426\"/>\n",
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        "</svg>\n",
        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1])\n",
        "hm = Makie.heatmap!(ax, A, colorrange=(0, 1))\n",
        "Colorbar(fig[1, 2], hm)\n",
        "fig\n",
        "```\n",
        "\n",
        "<img width=672 height=480 style='object-fit: contain; height: auto;' src=\"data:image/png;base64, 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      ],
      "id": "f9cb4ea2-c225-4e2a-828f-9b07019fa072"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
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      "source": [
        "M = [ 0 1 0; 0 0 0; 1 0 0]\n",
        "whiteblack = [RGBA(1,1,1,0), RGB(0,0,0)]\n",
        "heatmap(M, c=whiteblack, aspect_ratio = 1, ticks=.5:3.5, lims=(.5,3.5), gridalpha=1, legend=false, axis=false, ylabel=\"i\", xlabel=\"j\")"
      ],
      "id": "40"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "#### Custom Colormaps\n",
        "\n",
        "Use a custom set of colors instead of the default gradients."
      ],
      "id": "fef9acec-e92c-42cc-b1d7-5d8478c08980"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
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          "data": {
            "text/plain": [
              "251×100 Matrix{Int64}:\n",
              "  50   50   50   50   50   50   50   50  …   50   50   50   50   50   50   50\n",
              "  51   51   51   51   51   51   51   51      51   51   51   51   51   51   51\n",
              "  52   52   52   52   52   52   52   52      52   52   52   52   52   52   52\n",
              "  53   53   53   53   53   53   53   53      53   53   53   53   53   53   53\n",
              "  54   54   54   54   54   54   54   54      54   54   54   54   54   54   54\n",
              "  55   55   55   55   55   55   55   55  …   55   55   55   55   55   55   55\n",
              "  56   56   56   56   56   56   56   56      56   56   56   56   56   56   56\n",
              "  57   57   57   57   57   57   57   57      57   57   57   57   57   57   57\n",
              "  58   58   58   58   58   58   58   58      58   58   58   58   58   58   58\n",
              "  59   59   59   59   59   59   59   59      59   59   59   59   59   59   59\n",
              "   ⋮                        ⋮            ⋱              ⋮                 \n",
              " 292  292  292  292  292  292  292  292     292  292  292  292  292  292  292\n",
              " 293  293  293  293  293  293  293  293     293  293  293  293  293  293  293\n",
              " 294  294  294  294  294  294  294  294     294  294  294  294  294  294  294\n",
              " 295  295  295  295  295  295  295  295  …  295  295  295  295  295  295  295\n",
              " 296  296  296  296  296  296  296  296     296  296  296  296  296  296  296\n",
              " 297  297  297  297  297  297  297  297     297  297  297  297  297  297  297\n",
              " 298  298  298  298  298  298  298  298     298  298  298  298  298  298  298\n",
              " 299  299  299  299  299  299  299  299     299  299  299  299  299  299  299\n",
              " 300  300  300  300  300  300  300  300  …  300  300  300  300  300  300  300"
            ]
          }
        }
      ],
      "source": [
        "using Colors\n",
        "\n",
        "mycolors = [colorant\"lightslateblue\",colorant\"limegreen\",colorant\"red\"]\n",
        "A2 = [i for i=50:300, j=1:100]"
      ],
      "id": "42"
    },
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        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "heatmap(A2, c=mycolors, clim=(50, 300))\n",
        "```\n",
        "\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "heatmap(A2, c=mycolors, clim=(50, 300))\n",
        "```\n",
        "\n",
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        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1])\n",
        "hm = Makie.heatmap!(ax, A2, colormap=mycolors, colorrange=(50, 300))\n",
        "Colorbar(fig[1, 2], hm)\n",
        "fig\n",
        "```\n",
        "\n",
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\"/>\n",
        "\n",
        "### Area Under a Curve\n",
        "\n",
        "`areaplot()` fills the region between a curve and the x-axis. The Makie\n",
        "equivalent is `band!` with a zero lower bound."
      ],
      "id": "17bfb1ff-f59d-4efe-9189-864207cdb15a"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/plain": [
              "601-element Vector{Float64}:\n",
              " 0.0044318484119380075\n",
              " 0.004566589954670145\n",
              " 0.004704957526933979\n",
              " 0.004847032905978945\n",
              " 0.004992899213612376\n",
              " 0.005142640923053939\n",
              " 0.00529634386531102\n",
              " 0.005454095235056545\n",
              " 0.005615983595990969\n",
              " 0.005782098885669473\n",
              " ⋮\n",
              " 0.005615983595990969\n",
              " 0.005454095235056545\n",
              " 0.00529634386531102\n",
              " 0.005142640923053939\n",
              " 0.004992899213612376\n",
              " 0.004847032905978945\n",
              " 0.004704957526933979\n",
              " 0.004566589954670145\n",
              " 0.0044318484119380075"
            ]
          }
        }
      ],
      "source": [
        "xa = -3:0.01:3\n",
        "fa = exp.(-xa.^2/2) / √(2π)"
      ],
      "id": "50"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "areaplot(xa, fa, alpha=0.25, legend=false)\n",
        "```\n",
        "\n",
        "<?xml version=\"1.0\" encoding=\"utf-8\"?>\n",
        "<svg xmlns=\"http://www.w3.org/2000/svg\" xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"672\" height=\"480\" viewBox=\"0 0 2688 1920\">\n",
        "<defs>\n",
        "  <clipPath id=\"clip670\">\n",
        "    <rect x=\"0\" y=\"0\" width=\"2688\" height=\"1920\"/>\n",
        "  </clipPath>\n",
        "</defs>\n",
        "<path clip-path=\"url(#clip670)\" d=\"M0 1920 L2688 1920 L2688 -4.26326e-14 L0 -4.26326e-14  Z\" fill=\"#ffffff\" fill-rule=\"evenodd\" fill-opacity=\"1\"/>\n",
        "<defs>\n",
        "  <clipPath id=\"clip671\">\n",
        "    <rect x=\"537\" y=\"0\" width=\"1883\" height=\"1883\"/>\n",
        "  </clipPath>\n",
        "</defs>\n",
        "<path clip-path=\"url(#clip670)\" d=\"M159.478 1800.78 L2640.76 1800.78 L2640.76 47.2441 L159.478 47.2441  Z\" fill=\"#ffffff\" fill-rule=\"evenodd\" fill-opacity=\"1\"/>\n",
        "<defs>\n",
        "  <clipPath id=\"clip672\">\n",
        "    <rect x=\"159\" y=\"47\" width=\"2482\" height=\"1755\"/>\n",
        "  </clipPath>\n",
        "</defs>\n",
        "<polyline clip-path=\"url(#clip672)\" style=\"stroke:#000000; stroke-linecap:round; stroke-linejoin:round; stroke-width:2; stroke-opacity:0.1; fill:none\" points=\"229.703,1800.78 229.703,47.2441 \"/>\n",
        "<polyline clip-path=\"url(#clip672)\" style=\"stroke:#000000; stroke-linecap:round; stroke-linejoin:round; stroke-width:2; stroke-opacity:0.1; fill:none\" points=\"619.841,1800.78 619.841,47.2441 \"/>\n",
        "<polyline clip-path=\"url(#clip672)\" style=\"stroke:#000000; stroke-linecap:round; stroke-linejoin:round; stroke-width:2; stroke-opacity:0.1; fill:none\" points=\"1009.98,1800.78 1009.98,47.2441 \"/>\n",
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        "</svg>\n",
        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "areaplot(xa, fa, alpha=0.25, legend=false)\n",
        "```\n",
        "\n",
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        "L 35.898893 -27.732461 \n",
        "L 35.172974 -27.616247 \n",
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        "z\n",
        "\"/>\n",
        "    </defs>\n",
        "    <g clip-path=\"url(#pd3ed0d37fe)\">\n",
        "     <use xlink:href=\"#m47e426a050\" x=\"0\" y=\"345.6\" style=\"fill: #009afa; fill-opacity: 0.25\"/>\n",
        "    </g>\n",
        "   </g>\n",
        "   <g id=\"patch_3\">\n",
        "    <path d=\"M 19.202756 331.147244 \n",
        "L 19.202756 2.952756 \n",
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        "   </g>\n",
        "   <g id=\"patch_4\">\n",
        "    <path d=\"M 19.202756 331.147244 \n",
        "L 480.887244 331.147244 \n",
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        "   </g>\n",
        "  </g>\n",
        " </g>\n",
        " <defs>\n",
        "  <clipPath id=\"pd3ed0d37fe\">\n",
        "   <rect x=\"19.202756\" y=\"2.952756\" width=\"461.684488\" height=\"328.194488\"/>\n",
        "  </clipPath>\n",
        " </defs>\n",
        "</svg>\n",
        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1])\n",
        "band!(ax, xa, fill(0.0, length(xa)), fa, color=(:blue, 0.25))\n",
        "fig\n",
        "```\n",
        "\n",
        "<img width=672 height=480 style='object-fit: contain; height: auto;' src=\"data:image/png;base64, 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        "\n",
        "#### Stacked Area Plots\n",
        "\n",
        "We can stack multiple area series on top of each other by passing a\n",
        "matrix to `areaplot()`, where each column (or row) represents one layer.\n",
        "The layers are stacked cumulatively. A practical example: visualize the\n",
        "monthly energy use of four sources over three years."
      ],
      "id": "78bb0ac0-224c-4f0b-881c-fa470713c415"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
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          "output_type": "display_data",
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      "source": [
        "years = [\"2021\", \"2022\", \"2023\"]\n",
        "# Each row is a source; each column is a year.\n",
        "# Sources: Solar, Wind, Hydro, Coal (values in GWh)\n",
        "energy = [\n",
        "    120  180  260;    # Solar (growing)\n",
        "    200  220  240;    # Wind\n",
        "    150  140  130;    # Hydro (declining)\n",
        "     80   60   40     # Coal (declining)\n",
        "]\n",
        "sources = [\"Solar\", \"Wind\", \"Hydro\", \"Coal\"]\n",
        "\n",
        "p = areaplot(1:3, energy',               # transpose so each column = layer\n",
        "    seriescolor = [:orange :skyblue :steelblue :gray],\n",
        "    fillalpha   = [0.6, 0.5, 0.4, 0.5],\n",
        "    labels      = reshape(sources, 1, :), # one label per layer\n",
        "    legend      = :topleft,\n",
        "    xticks      = (1:3, years),\n",
        "    xlabel      = \"Year\",\n",
        "    ylabel      = \"Energy Use (GWh)\"\n",
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        "When you pass a matrix, each column becomes its own stacked layer. The\n",
        "`seriescolor` and `fillalpha` vectors control the color and transparency\n",
        "per layer. The `labels` must be a row matrix (`reshape(sources, 1, :)`)\n",
        "to match the matrix orientation. Try experimenting — change the values\n",
        "or colors to see how the plot adjusts.\n",
        "\n",
        "The `fillrange` option lets us color the area between two arbitrary\n",
        "lines/curves if we only want to treat one of those curves as a boundary.\n",
        "`fillcolor` and `fillalpha` let you change the color and transparency of\n",
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              "      <use xlink:href=\"#DejaVuSans-15\" transform=\"translate(765.21875 0)\"/>\n",
              "     </g>\n",
              "    </g>\n",
              "   </g>\n",
              "  </g>\n",
              " </g>\n",
              " <defs>\n",
              "  <clipPath id=\"p8a0964a627\">\n",
              "   <rect x=\"19.202756\" y=\"2.952756\" width=\"461.684488\" height=\"328.194488\"/>\n",
              "  </clipPath>\n",
              " </defs>\n",
              "</svg>"
            ]
          }
        }
      ],
      "source": [
        "y = rand(10)\n",
        "plot(y, fillrange= y.*0 .+ .5, label= \"above/below 1/2\", fillcolor=:red, legend =:top)"
      ],
      "id": "60"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "#### Confidence Band\n",
        "\n",
        "Use `fillrange` to color the region between two curves, e.g. to show a\n",
        "confidence band."
      ],
      "id": "68694bf0-d18f-4b14-b078-efb237828671"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/plain": [
              "100-element Vector{Float64}:\n",
              "  1.0\n",
              "  1.0266105279586968\n",
              "  1.0539291761156344\n",
              "  1.0819747879231458\n",
              "  1.1107667082677797\n",
              "  1.1403247968137291\n",
              "  1.1706694417013364\n",
              "  1.2018215736101217\n",
              "  1.233802680196039\n",
              "  1.2666348209129108\n",
              "  ⋮\n",
              " 10.912391625589951\n",
              " 11.20277612803896\n",
              " 11.500887915409168\n",
              " 11.806932614831997\n",
              " 12.121121325285433\n",
              " 12.443670763202702\n",
              " 12.774803411955727\n",
              " 13.11474767531643\n",
              " 13.463738035001692"
            ]
          }
        }
      ],
      "source": [
        "xb = LinRange(0, 2, 100)\n",
        "y1 = exp.(xb)\n",
        "y2 = exp.(1.3 .* xb)"
      ],
      "id": "62"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "plot(xb, y1, fillrange=y2, fillalpha=0.35, c=1, label=\"Confidence band\", legend=:topleft)\n",
        "```\n",
        "\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "plot(xb, y1, fillrange=y2, fillalpha=0.35, c=1, label=\"Confidence band\", legend=:topleft)\n",
        "```\n",
        "\n",
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        " <defs>\n",
        "  <clipPath id=\"p1010a9f134\">\n",
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        "</svg>\n",
        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1])\n",
        "band!(ax, xb, y1, y2, color=(:blue, 0.35), label=\"Confidence band\")\n",
        "lines!(ax, xb, y1, label=\"Estimate\")\n",
        "axislegend(ax, position=:lt)\n",
        "fig\n",
        "```\n",
        "\n",
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Pssgzcr27dtZt24dAQEBjBo1igEDBnD06FG2bdtGaWkpH3/8MePHj2fEiBF069YNj6SkJGpqaggICOCf//wnUVFR3HXXXRQUFPDJJ5/gcDiYNm0aXbp0wcPtdvOPf/yDvXv3EhISwsiRI7nmmmtwuVx8/vnneHz55ZeMHj2ajh074rFmzRq+++472rdvz+TJk2nXrh0iIiLiHcnJUFmJzzJIs7F48WJ+9atfMXbsWMrKynj66af59ttvCQsLIz4+nrKyMr788kvGjBnDk08+yYwZM5gxYwbLly9n3bp12O12+vfvzx/+8AeWL19OYWEhw4YNY82aNSxZsoSMjAwCAgK47777+Oabb/jxj39Mfn4+Tz/9NJ9++ikjRoxg7dq1eHz99ddcc801dOzYkUmTJhEfH8+oUaP417/+xcKFC9mxYwcRERGIiIhI43I64fvv8WmGRrJjxw727NnDgw8+SF0ZGRm888475OTkEBsbywMPPEBUVBQNycrKYtmyZdQVFhbGrFmz8Jbbl8ZTXOGisfzj/msIDwmiIcuXLycuLo761qxZQ/v27fnb3/7GnDlzeO655/B4/PHHSU1N5ec//zmPPPIIc+fO5d1336UhSUlJ5ObmEhoaSu/evXn44Yc5cOAAvXr14r777mPAgAFkZ2fTqVMnEhISWLlyJUOHDsXjjjvu4F//+hdjxozhzTffZPny5bz66qt07NiRzz77jLi4OJKTk2nXrh2WZTF+/Hgee+wxli5dioiIiDSuffvA7canGRqBw+Fg3rx5dO3albq+//57Bg4cyNixY7n66qtZs2YNr7/+OgkJCXTo0IH6Nm/ezO9//3sGDhxIrcjISGbNmoUvuPLKK5k2bRr1hYWF4XHZZZfxwQcfEBMTw2233cYf//hHztSIESMIDQ3Fo1evXnTs2JFevXrh0atXLzyqqqoICgoiMTERl8vFgQMHSExMZM+ePQwbNoyGrFu3jn79+rFjxw5q9ezZk88//xwRERFpXCUlcOgQPs9wnu6++24+//xzSkpKmD59OnUtXLiQoUOHsmLFCjx+8YtfMHDgQN58802effZZ6ktLS+OWW25h5cqVNJV/3H8NTeXyyy9n2rRpnMqSJUtYuHAhixcv5qGHHqJfv3785S9/4YYbbuCHBAcHU1dgYCANqamp4dlnn+W1116je/fu9O7dm06dOnEqeXl5ZGVl8c4771DXsGHDEBERkcaVkACWhc8znKd58+bx+OOPM3/+fOozxjB16lRqBQYG0rVrV44dO0ZD0tPTiY2NJSUlheLiYvr160dYWBj+IiEhgUceeYR58+Zx/Phx5syZwwMPPMD+/ftpLBs3buSll14iKSmJHj164PHAAw/gdrtpSNeuXQkICGDFihXUysnJoaSkBBEREWk8+fmQk4NfMJyn2NhYPCIjI6nv9ddfp674+Hi+/fZbPvjgAxpy8OBBvvrqK5YsWYIxhrKyMhYvXszUqVOpLykpieTkZOrKz88nIiICh8NBXS6Xi6CgIC604uJiDh48SH0RERFER0dz5513cu+997JgwQIiIyNp164drVq1wsNms1FeXo5lWdhsNs5VXl4eISEhtG/fHo/4+Hg+/fRTfvSjH+Fhs9nwKCsrw2Py5MnceOONbNq0if/4j/8gNzeXYcOGcc899zB//nz8gcvlwuFwcC6cTid2ux23241IQ5xOJx5BQUGINKSyshKn04nD4UB8244dgVRWck4qKipwOBzYbDa8zeVyERQUxPkwNIHKykpeffVVfvvb3/Lwww8zceJEGnLJJZcwefJk5syZg8crr7zCjBkzGDZsGDExMdSVnJzMqlWrqK9169Y4HA7qcrlcBAUFcaG9++67vPvuu9T38MMP8+c//5k//elPTJ8+nUWLFlFTU8NFF13E8uXL8Rg8eDAVFRWEhYVx/PhxztXo0aOJjY2lU6dORERE0LFjR+bNm8evf/1rBg8ezKOPPsoNN9xAv379+Oyzz7jttttYuHAht912G23atKGgoIA77riDuXPn4i9cLhcOh4Nz4XQ6sdvtuN1uRBricDjwMMYg0pCqqiqcTicOhwPxXTk5ARw9GsS5qqysxOFwYLPZ8DaXy0VQUBDnw+Bl8fHx3H333YSFhfHll18yfPhwTuWjjz6irscff5wXXniBLVu2cMcdd1DXpEmTmDRpEnUtWLAAj+joaOoKDQ3lQtuwYQM/5Kc//SmjRo0iIyOD4OBgunfvTmBgIB6dOnUiLy+P0tJSWrduzfbt26n1/PPPU9fIkSPJzs6mVkhICJZlUWv79u2kpaXRqlUrunTpgsf06dMJCQnBIy4ujsLCQiIiIvCYOXMm999/P2lpabRv35727dvjT0JDQ4mOjuZcuN1uIiIiCA4ORqQhQUFBeISHhyPSkMrKSgIDA4mOjkZ8k2XBjh3Qpg3nLDzcQXR0NDabDW8LDQ3lfBm8aM+ePfzoRz/i2Wef5ZFHHsFms3EqRUVFbNmyhVtvvRVjDB42m43WrVsTGBiIvwgNDaVfv340JCAggPDwcM6XzWajV69e1NW6dWvqateuHXUFBwfTr18/REREpHEdPAglJfgVgxfNnz+fSZMm8eijj9KQ7OxsTpw4wYABA7Db7UyZMoUXXniB2bNn47F+/XpOnDjBtddei4iIiIivqa6G/fvxOwYviouLw+l0snz5cup64IEH+OMf/8iiRYt49913KSgoIDQ0lIULF/Lggw/y4YcfEhUVxcaNG3n11VeJiYlBRERExNckJ0NFBX7H0Ejmzp2LzWajrk8//ZSGxMTE4DFz5kzGjx9PrRkzZjB06FA2bNhAUFAQr732Gj169EBERETE1zidkJqKXzI0kssvv5z6hg8fzun06NGDHj16UFdsbCyxsbGIiIiI+LK9e8Htxi8ZRERERKRJFRXB4cP4LYOIiIiINKk9e8Cy8FsGEREREWkyR49Cbi5+zSAiIiIiTcKyICEBv2fwExs2bGDBggWInI0NGzYwfPhwREREGkNGBhQX4/cMfmD48OE0NsuyKC0tpW3btojvGj58OMOHD0dEROR8uVyQmIj8J4MfGD58OMOHD6cxWZZFdnY2Xbp0QUREROSHJCeD04n8J4OIiIiIeFVZGRw4gPw3g4iIiIh4VUICuN3IfzOIiIiIiNcUFMCRI0gdBhERERHxCsuCXbuQegwiIiIi4hWHDsHJk0g9BhERERFpdNXVsG8f0gCDiIiIiDS65GRwOpEGGERERESkUZWXQ2oqcgoGEREREWlUe/aA242cgkFEREREGk1eHhw5gpyGQUREREQahWXB7t3IDzCIiIiISKNIS4OiIuQHGERERETkvFVVwf79yBkwiIiIiMh527sXKiuRM2AQERERkfNSWAjp6cgZMoiIiIjIedm9GywLOUMGERERETlnmZlw/DhyFgwiIiIick6qqyEhATlLBhERERE5J/v3g8OBnCWDiIiIiJy10lI4cAA5BwYREREROWu7dkFNDXIODCIiIiJyVrKy4Ngx5BwZREREROSMud2QkICcB4OIiIiInLHERCgvR86DQURERETOSGkpHDiAnCeDiIiIiJyRXbugpgY5TwYRERER+UFZWXDsGNIIDCIiIiJyWi4X7N6NNBKDiIiIiJzWvn3gdCKNxCAiIiIip1RUBGlpSCMyiIiIiEiDLAvi48GykEZkEBEREZEGHTwIBQVIIzOIiIiIyP9RUQH79iFeYBARERGR/2P3bqiqQrzAICIiIiL/y/HjkJmJeIlBRERERP6H2w07dyJeZBARERGR/5GUBKWliBcZREREROS/FBdDSgriZQYRERERwbIgPh5qahAvM4iIiIgIBw9Cfj7SBAwiIiIifs7phH37kCZiEBEREfFzu3ZBVRXSRAwiIiIifuzoUThyBGlCBhERERE/5XJBfDzSxAwiIiIifmrvXnA4kCZmEBEREfFDBQVw8CByARhERERE/ExNDezYAZaFXAAGERERET+TmAglJcgFYhARERHxI0VFkJqKXEAGERERET9hWbB9O9TUIBeQQURERMRPJCdDYSFygRlERERE/EBJCSQlIc2AQURERMTHWRbs3AluN9IMGERERER83IEDkJ+PNBMGERERER9WVgaJiUgzYhARERHxUZYF27dDdTXSjBhEREREfNSBA5CfjzQzBhEREREfVFYGiYlIM2RoJA6Hg6KiIjp37kx91dXV5OXlERMTw5koKyujoqKC6OhoRERERM6WZcH27VBdjTRDhkby5ptvkpqayjvvvENdixYt4je/+Q0ul4sOHTrw6aefcvXVV9MQl8vF/fffz4oVK/C49tpr+eyzz4iKikJERETkTB04APn5SDNlOE/btm3j22+/5cUXX2TKlCnUtWXLFubOncuaNWsYOnQozzzzDGPHjiUrKwtjDPW9/PLLbN26lYyMDMLDwxk/fjwzZ85k5cqViIiIiJyJsjJITESaMcN5WrFiBZmZmURGRlLf0qVLGTNmDDfffDMe8+fP57XXXuPf//43o0aNor6lS5fy2GOP0aVLFzwWLFjAyJEjKSoqIiIiAhEREZHTsSzYtg2qq5FmzHCeXn31VTzuu+8+6ktOTmbixInUCgkJoX///iQnJzNq1CjqqqysJCMjgyFDhlBryJAhVFVVcfDgQa6++mpERERETiclBQoKkGbO4EV5eXlERkZSV1RUFLm5udSXl5eHR2RkJLXsdjthYWHk5uZS31tvvcVbb71FXZ06dSI2Npbc3Fy8zbIs8vPzCQoKQuRU8vPzqaysxG63I9KQkpISPJxOJyINqaqqori4GMuykNMrKbERFxeM240fKiQ3twabzYa3lZWVERYWxvkweJExhurqauqqrq4mICCA+owxeFRXV1NXdXU1AQEB1Dd69GgGDRpEXcuWLaNVq1ZERkbibZZl4XQ6iYyMRORUqqurCQ8PJzg4GJGGBAYG4hEeHo5IQyorKwkICCAyMhI5tZoa2LUrgFat8Ett2rQhMjISm82Gt7Vq1YrzZfCijh07UlBQQF0FBQV06tSJ+jp06EBAQAAFBQX06tULj/LycioqKujUqRP1de7cmc6dO1PXF198gYfdbsfbLMsiKCgIu92OyKkEBQVht9ux2+2INMRut+Nht9sRaYhlWQQFBWG325FT27sXSkrAGPySMQa73Y7NZsPbAgMDOV8GLxoyZAibN2+mVmlpKXv37mXRokXUFxgYyFVXXcXmzZu5/vrr8YiLi6Nt27bExsYiIiIi0pCCAkhJQVoQgxf97Gc/Y+DAgfztb3/j5ptvZv78+fTr148bbrgBj6VLl7Ju3To+/PBDPGbNmsUvf/lLhg4dSkREBE888QTTp08nNDQUERERkfrcbti+HSwLaUEMjeTyyy8nMDCQunr16sUXX3zBvHnzePLJJ7n++utZu3YttSorKykrK6PWvffeS2FhITNmzMDhcDB+/HhefvllRERERBqSkAClpUgLY2gkc+fOpSEjRoxgxIgRNGTmzJnMnDmTuubMmcOcOXMQEREROZ3cXPj+e6QFMoiIiIi0MFVVsGMH0kIZRERERFqY+HhwOJAWyiAiIiLSgmRkQFYW0oIZRERERFqIsjLYvRtp4QwiIiIiLYBlwY4d4HIhLZxBREREpAVITobjxxEfYBARERFp5goLYf9+xEcYRERERJqx6mrYsgVqahAfYRARERFpxnbtgtJSxIcYRERERJqpI0cgIwPxMQYRERGRZsjhgJ07ER9kEBEREWlmLAu2bYOqKsQHGURERESamf374fhxxEcZRERERJqR/HxISkJ8mEFERESkmaiqgq1bwbIQH2YQERERaSZ27gSHA/FxBhEREZFm4Pvv4cgRxA8YRERERC6woiJISED8hEFERETkAqquhi1bwO1G/IRBRERE5AKKj4eSEsSPGEREREQukIwMOHwY8TMGERERkQugtBR270b8kEFERESkibndsHkzuFyIHzKIiIiINLHvvoPiYsRPGURERESaUHo6ZGQgfswgIiIi0kSKimDXLsTPGURERESaQHU1bNkCbjfi5wwiIiIiTSA+HkpKEMEgIiIi4mXffw+HDyPyXwwiIiIiXnT9wmFdAAAgAElEQVTiBOzZg8j/MIiIiIh4SWUlbNkCNTWI/A+DiIiIiBdYFmzdCuXliPwvBhEREREv2LcPcnMR+T8MIiIiIo0sJweSkxFpkEFERESkEZWWwrZtiJySQURERKSRVFfD5s3gciFySgYRERGRRrJzJxQXI3JaBhEREZFGkJoKmZmI/CCDiIiIyHnKy4OEBETOiEFERETkPJSXw5YtYFmInBGDiIiIyDlyuyEuDiorETljBhEREZFztGMHnDyJyFkxiIiIiJyDlBTIzETkrBlEREREzlJuLuzdi8g5MYiIiIichbIy2LoVLAuRc2IQEREROUMuF2zaBJWViJwzg4iIiMgZsCzYtg2KixE5LwYRERGRM5CQADk5iJw3g4iIiMgPOHwYUlMRaRQGERERkdMoKIAdOxBpNAYRERGRU3A4YPNmqKlBpNEYRERERBpQXQ0bN0JFBSKNyiAiIiJSj2XBtm1QVIRIozOIiIiI1JOQANnZiHiFQURERKSOjAxITUXEawwiIiIi/+34cYiPR8SrDCIiIiL/qaQENm+GmhpEvMogIiIifq+yEjZtgqoqRLzOICIiIn7N7YZNm6C0FJEmYRARERG/tmMHFBQg0mQMIiIi4rf27IHMTESalEFERET8Uno6pKYi0uQMIiIi4neOHYP4eEQuCIOIiIj4lZMnIS4OLAuRC8IgIiIifqOsDDZuhOpqRC4Yg4iIiPiFykrYuBEqKhC5oAxetGTJEgoLC6kvJiaGu+++m/qysrJYtmwZdYWFhTFr1ixERETk3LndsGkTlJQgcsEZvGjTpk3k5ORQV1paGv379+fuu++mvs2bN/P73/+egQMHUisyMpJZs2YhIiIi58ayYOtWKChApFkweNGHH35IXUVFRVxzzTW8+uqrNCQtLY1bbrmFlStXIiIiIo1j1y7Izkak2TA0oSeeeIKnnnqKXr160ZD09HRiY2NJSUmhuLiYfv36ERYWhoiIiJyb/fshLQ2RZsXQRLZu3cqePXtYvHgxp3Lw4EG++uorlixZgjGGsrIyFi9ezNSpU6kvKSmJ5ORk6srPzyciIgKHw4G3WZaF0+nE4XAgcipOpxO73Y7b7UakIU6nE4+goCBEGlJZWYnT6cThcHC20tNt7NoVgPi+iooKHA4HNpsNb3O5XAQFBXE+DE3A7XbzwAMPsGjRImw2G6dyySWXMHnyZObMmYPHK6+8wowZMxg2bBgxMTHUlZyczKpVq6ivdevWOBwOvM2yLJxOJw6HA5FTcTqd2O123G43Ig1xOBx4GGMQaUhVVRVOpxOHw8HZOHo0gB07grAsxA9UVlbicDiw2Wx4m8vlIigoiPNhaAKff/45brebESNGcDofffQRdT3++OO88MILbNmyhTvuuIO6Jk2axKRJk6hrwYIFeERHR+NtlmVRUVFBdHQ0IqfidruJiIggODgYkYYEBQXhER4ejkhDKisrCQwMJDo6mjOVlwcpKRAWhviJ8HAH0dHR2Gw2vC00NJTzZWgCf/nLX5g+fTqnU1RUxJYtW7j11lsxxuBhs9lo3bo1gYGBiIiIyA8rKoK4OKipQaTZMnhZfn4+69at4/XXX6e+7OxsTpw4wYABA7Db7UyZMoUXXniB2bNn47F+/XpOnDjBtddei4iIiJxeaSmsXw9VVYifsCz4PC+NaGc5t9KelsLgZWvXriU6OprY2FjqW7RoEe+++y4FBQWEhoaycOFCHnzwQT788EOioqLYuHEjr776KjExMYiIiMipOZ2wYQNUVCB+oqrGzVuH97L1ZA6T2kbSkhi87IYbbuCrr76iITNnzmT8+PHUmjFjBkOHDmXDhg0EBQXx2muv0aNHD0REROTUKith/XooK0P8RKGrgoXp8aSXF/HMLb24v3coLYnBy7p3786p9OjRgx49elBXbGwssbGxiIiIyA9zuWDDBiguRvzEYUcxCzPicdS4+PS+a7i9X0eOHDlCS2IQERGRFsnthk2b4ORJxE9sOZnD24cTiIkIYf30G+nbsQ0tkUFERERanJoa2LIFjh9H/ECNZbEiJ4Uvc9MZ3iOaj+8dRFRrOy2VQURERFoUy4Lt2yEnB/EDTnc1bxzaze6iPH5+bVf+PKEfQYEBtGQGERERaVG++w4yMxE/cKyinD+l7yS/ysE7dwxg+pBL8AUGERERaTESEuDgQcQP7CnO481De2jTKpCNP7uea7u2w1cYREREpEXYuxdSUhAfZ2Gx+mgaq48d4OqLI/js/mvo3DYEX2IQERGRZm//fkhORnycw+3izUN72F2Ux/2DL+GNiVcQYgLwNQYRERFp1tLTDZmZiI87VlHGwox4civK+f1PevPEzT3xVQYRERFptjIybOzbZwgPR3zYrqJcFh9OoG2rQDY9fAPXXdoOX2YQERGRZik9HeLjbYjvclsWK3NS+TLvINd1jeTjewfRqW0Ivs4gIiIizU5GBsTHIz6s2FXJnw/tJqmkgIdvuJSFt/clKDAAf2AQERGRZuXQIdi5EywL8VEZ5UW8mvEdJdWV/HXyAO4ffAn+xCAiIiLNRlYW7NgBloX4qG8LMnk3cz9dI1vxzf8bSv9ObfE3BhEREWkWsrJg61awLMQHVda4efvwXraezGFs3468d+dAIloF4Y8MIiIicsFlZcHWrWBZiA/KcZbxasZ3HKss44VRlzP35suw2fBbBhEREbmgsrJg61awLMQHbTmZw9KsfbQODmDNjCHcEnsR/s4gIiIiF0xmJmzbBpaF+BhXTQ3Lc5JZm3eIod2iWHHPVXRuG4KAQURERC6IzEzYtg0sC/ExBZVOXj+0i4PlhTwytBuvjOlDUGAA8v8ziIiISJNLT4f4eLAsxMfsLDzG25l7sQfB5/cPZnSfDsj/ZhAREZEmlZ4O8fFgWYgPcdXU8GF2Mv8+fojBXdqx8t5BdG3XCvm/DCIiItJk0tLgu+8QH1NQ5eT1jF0cLC/kkaHd+MOYPtgDA5CGGURERKRJpKRAQgLiY+ILc3krM4HAQFh5z9X8tH8n5PQMIiIi4nX790NiIuJDqmrcfHAkiXX5mVzXNZKP7rmKLhGtkB9mEBEREa9KTIT9+xEfku0s5c+HdpHtLGPuzT157seXYwJsyJkxiIiIiNfs3g0HDiA+ZPOJbP6WtY82IYYvZwzmx5e3R86OQURERBqdZcHOnZCRgfgIp7uav2buY+vJHG7uGc3f77qSTm1DkLNnEBERkUZVUwPbtkFWFuIjvi87yZuH91DoquDl0X345fAe2GzIOTKIiIhIo3G7YfNmOHYM8QE1lsWnx9L47Nj3dG0Xyhd338DgSyKQ82MQERGRRlFVBZs2QX4+4gMKKp28eXg3qaUnmTSgM29N6k9EqyDk/BlERETkvFVUwIYNUFiI+IAdhcf4a+ZebIEWH0y9kmmDLkYaj0FERETOS3k5rF8PpaVIC+d0V/NuViKbT2Rz/aWRfHjXlVwaGYo0LoOIiIics5ISWL8eHA6khTtQdpK/HN7DySonz94ay1MjL8ME2JDGZxAREZFzcuIEbNwIlZVIC+a2LD479j2fHkvjkohWfDLjem7sFol4j0FERETOWk4ObNkCbjfSgh2tKOPNQ7vJKC/m7kEX8+bEKwgLNoh3GUREROSsHDoEO3aAZSEtlGXB1/mHWJ6TQpuQQD77f9dwe7+OSNMwiIiIyBlLSYGEBKQFO1Hl5K3MvSQW5/OT3h14Z/IAOrYJRpqOQURERM5IQgKkpCAt2I7CoyzN2kc1NSwa15dHbuyOzYY0MYOIiIicVk0NbN8OmZlIC1VaXcXSzH3sKDzGDZdG8v7UK+keFYpcGAYRERE5paoq2LwZjh9HWqhdRbkszdpHudvFS6N788vhPQiw2ZALxyAiIiINcjphwwYoKkJaIIfbxXtZ+9l8IpsrY8J5f+p19OvYBrnwDCIiIvJ/FBXBhg3gdCIt0L6SfN4+nEBxdSVP3NyT394Wiz0wAGkeDCIiIvK/5OZCXBy4XEgL43C7+PBIMusLsujXsS1fTx3MlTHhSPNiEBERkf+Rng7x8WBZSAuTUHycpVn7KHJV8NSIy3jm1l7YAwOQ5scgIiIi/yUxEfbvR1oYh9vFsiMprD+RSe/2bVhz541c0yUCab4MIiIifq6mBrZvh8xMpIVJKD7OXzP3Ulxdya9v6smzt8YSbAKQ5s0gIiLixyorYdMmKChAWpCy6ireP5JE3Ils+ndqy9d3DubKmHCkZTCIiIj4qdJS2LgRSkuRFmTbyaO8f2Q/DreLBbfG8tSIngQFBiAth0FERMQP5ebCli1QVYW0EEWuSt7NSmRn4TEGdg5n6ZQhXBkTjrQ8BhERET9z8CDs2gU1NUgLYFmw/kQmy7NTsGw1LLy9L7Nv7EZggA1pmQwiIiJ+wrJg1y5IS0NaiGMVZbyTuY+U0hOMuOwi3prUn+5RoUjLZhAREfEDVVWwZQvk5iItQLVVwxe5B/nHsTRaBweydPJA7rumCzYb4gMMIiIiPq60FDZtgpISpAVIKyvknay9HHGUMrpPBxb/tD8x4SGI7zCIiIj4sGPHYOtWqKpCmjmH28VHOamsy8/k4vAQ/jl1CKN6t0d8j0FERMRHJSfDvn1gWUgzt/3kUT7ITqKkupJHhnbjudtiCQs2iG8yiIiI+Bi3G3buhMOHkWYuv8rB3zITSSg+zoDObXlr0jUMviQC8W0GERERH+JwwObNcPIk0oy5rRr+mZfBp8e+x25svDquHw/fcCmBATbE9xlERER8RF4ebNkClZVIM5ZSeoJ3jyRyxFHKhCs68dr4fsSEhyD+wyAiIuIDDh6EXbugpgZppkqqK/nwSDJxJ7PpGhHKl1MH85PeHRD/YxAREWnB3G747jvIyECaKQuLuBM5fJidhLOmmtk3duN3P76csGCD+CeDiIhIC1VWBnFxUFiINFPp5UW8eySR9LIiRlx2EW9M6Eds+zDEvxlERERaoKNHYds2qKpCmqHS6ipWZKew8cQROoQFs3zaVUy5MgYRD4OIiEgLk5wM+/aBZSHNjIVF3IkcluUkUV7tYtaNl/LcbZfTNsQgUssgIiLSQlRWwrZtcOwY0gyllRXy7pFEDpUXc1OPaP48sR99OrRBpD6DiIhIC3DyJMTFQXk50swUuSpYnp1C3MlsOrcJYcXdg5g8sDMip2IQERFp5g4ehF27oKYGaUbcVg1f5x/m46MHcFk1zL6xG8//+HLaBBtETsfQDJWVlVFRUUF0dDQiIuK/XC6Ij4fMTKSZSSg+zt+z93PUWc7Yvh350+196BHVGpEzYfAih8NBVFQUlmVR1759++jVqxf1uVwu7r//flasWIHHtddey2effUZUVBQiIuJfioogLg5KS5FmJMdZxt+zk9hbfJzYi8JYe/e13Bp7ESJnw+BFBw8epKamhq+++oq6Lr74Yhry8ssvs3XrVjIyMggPD2f8+PHMnDmTlStXIiIi/iM9HXbtArcbaSbK3S4+OXqAb/IzaW0P5I9j+zL7xksJCgxA5GwZvCg9PZ0ePXowfPhwzsTSpUt57LHH6NKlCx4LFixg5MiRFBUVERERgYiI+DaXC777Dg4fRpoJt2Wx8UQWq3IOUFpdxV1XxfCHMX3o0CYYkXNl8KK0tDTCwsKYOXMm33//PZdffjm//vWv6dq1K/VVVlaSkZHBkCFDqDVkyBCqqqo4ePAgV199NSIi4rtOnoStW6G0FGkm9hYfZ1lOMkccpdzUI5pF4/vSv1NbRM6XwYsOHjxIUlISY8aM4brrruOjjz7iyiuvJDk5mY4dO1JXXl4eHpGRkdSy2+2EhYWRm5tLfW+99RZvvfUWdXXq1InY2Fhyc3PxNsuyyM/PJygoCJFTyc/Pp7KyErvdjkhDSkpK8HA6nfizQ4cC2bcviJoapJ7q6mqcTieWZdFUjlU5+KQgg2RHId0iQvjbLT257bJ2gIPcXAfS/OTn52OMwWaz4W1lZWWEhYVxPgxe9Itf/IInn3ySbt264XHXXXdxxRVXsGTJEp555hnqMsbgUV1dTV3V1dUEBARQ3+jRoxk0aBB1LVu2jFatWhEZGYm3WZaF0+kkMjISkVOprq4mPDyc4OBgRBoSGBiIR3h4OP6oqgp27LBx9KiN0FCkAdXV1QQEBBAWFoa3lVVX8VneQdYVZNEm2PC723ox+4auBJsApHlzOBxERkZis9nwtlatWnG+DF7Uu3dv6goMDGTIkCEcOnSI+jp06EBAQAAFBQX06tULj/LycioqKujUqRP1de7cmc6dO1PXF198gYfdbsfbLMsiKCgIu92OyKkEBQVht9ux2+2INMRut+Nht9vxN3l5sH07OBxgDHIKlmURGBiIMQZvqXS7WZufwRe5B3FZNcwe2o2nf9SLyNAgpGUICgrCbrdjs9nwtsDAQM6XwYvGjBnDlClTuOuuu6iVkZHByJEjqS8wMJCrrrqKzZs3c/311+MRFxdH27ZtiY2NRUREfINlwf79kJQEloVcQBYWm09ksyonlRNVFYy/oiMvje7DZdGtEfEmgxddddVVPPbYY1iWRf/+/fn4449JSEhg+fLleCxdupR169bx4Ycf4jFr1ix++ctfMnToUCIiInjiiSeYPn06oaGhiIhIy1deDtu2QX4+coHtL8lneU4Kh8qLufriCD4ZexXDekQh0hQMXjR//nzcbjfz58+nrKyMQYMGERcXR+fOnfGorKykrKyMWvfeey+FhYXMmDEDh8PB+PHjefnllxERkZbv0CHYtQtcLuQCOuwoZkVOCvuK8+ke2ZqPJgxi0oDO2GyINBmDFwUGBvL888/z/PPP05CZM2cyc+ZM6pozZw5z5sxBRER8g8sF330Hhw8jF1B+lYOV2alsKzxKu1ZBLLy9Lw/dcCn2wABEmppBRETES/LyYPt2cDiQC6SsuoovctP56ngGgYE2fnVTD+be3JOIVkGIXCgGERGRRuZ2w969cOAAcoFUuKv51/EM/pmXTlWNm/sHX8Izt/aic9sQRC40g4iISCP6/9qDE+iqC0Pf99+9939n3JkTAoQkhDAGhKBiAU3FoWClDqhgn2LPqbW1WlsHek5f29VBex9H12kXrfb11Kerw61D67Gny+u07CB6RKtiicgkCSFk3Mkesucpe/i/m97DW7m8gBOJyc7v8/H54K9/hUAA+RikzAx/dnXx1EA7wVSCTctm8X9dupjFMxyITBYGIiIip4FpwqFDsG8fZDLIBDMxedPn5Hd97zIQj3BuQzn/cunZtMwrR2SyMRAREfmIgkF4/XXwepEJZprwVsDJk/2H6YmGOGtOKf9942o+tbAKkcnKQERE5CM4cgRaWyGVQibY3oCLJ52H6Qj7WTKjiCc3n81VZ8zCYkFkUjMQERH5EMJheOMNcLmQCfZu2MsTfe/ybmiIhvIC/vt1K7luZQ02qwWRqcBARETkA2pvh7ffhlQKmUBt4SF+72xjX8BNTXEeP79mOTeeU4vdZkVkKjEQERF5n8JhePNNGBxEJtCxeIgXXO/ydsDFDEcuO65YypfXziXPsCIyFRmIiIi8D0eOQGsrpFLIBOmMBHiy/xCtATeVhTn862VN3Lp2LgU5NkSmMgMREZFTCIXgjTfA7UYmSGc0wH/0t7EnMEBpnp1vfXIO37zkDBy5BiLZwEBERGQMpgltbfDOO5BKIROgMxrg9/2HaQ0MUppn554Ni7n5nNlk4mEcuQYi2cJARETkBH4/vPEGDA0hE6Aj4ucPzjZaA4OU5tn5wSWL+ep5DRTnGSQSCfxxRLKKgYiIyH9Jp2H/fjh0CEwTGWdt4SH+4Gxnb8BFeUEOP7hkMV9raaAo10AkmxmIiIj8Ty4X7N4NwSAyzg6Hh3h64Ah7/INUFOTwvfULufP8eZTk2RGZDgxERGRaSySgtRU6O5Fx9nbAxVMD7RwODTGrKI8dVyzlS6vrKcixITKdGIiIyLTV3Q1vvQWJBDJOTEze9A3wPwba6YwEqCvN5/++6gxu/EQdeYYVkenIQEREpp1QCHbvhsFBZJykzQyvDfXzPwba6YuFWVjl4JeXNXP9mTXYbVZEpjMDERGZNtJpOHgQDh6ETAYZB4l0mpe83Tw32IE7EWPF7GJ2bD6Lq5fPwmqxICJgICIi08LgILz1FgSDyDgIp5L8yd3JH92dBIaHOa+hnF9dtJxPL56BxYKIjGIgIiJZLRaDPXuguxsZB0PJOM8NdLDT2008nWLjkmr+zwvnc25DOSIyNgMREclKmQwcPgz790MqhZxmPbEQzw528Jq3D4sVrm2ezTcunM+ymUWIyKkZiIhI1nG54K23IBBATrPD4SGeHjhCa2CQArvBrefVs+38RurK8hGR98dARESyRjQKra3Q3Y2cRmnT5E2fk+dcHXSE/VQ7cvlvn17MLWvnUpZvR0Q+GAMREZnyMhlob4d9+yCZRE6TeCbFi+5uXnAdxZ2IsbDKwf/z6eXccHYteYYVEflwDEREZErr64M9eyAcRk4TTyLGH92d7PR0E0klOX9eBdvWncHGphlYLRZE5KMxEBGRKSkQgD17YGAAOU2ORHw8N3iU3T4nFgtsXjGbbesaOWtOCSJy+hiIiMiUkkjA/v3Q3g6miXxEJiatfhcvuDvZF3BTlGvwlfPmctf5jdSX5SMip5+BiIhMCZkMtLfD/v0wPIx8RJF0kp3ubv7k7sSdiNFYUcgDm5bxj6tqceQaiMj4MRARkUlvYAD27IFAAPmI+uIhXnB1ssvbSzyd5sL5ldz+yWV8pqkaq8WCiIw/AxERmbR8PmhthcFB5CMwMWn1u3jB1cn+kJtcm40bVtXwtZZ5LJtZhIhMLAMREZl0olF45x04dgxME/mQwqkkL3m6+YvnGIPxKDXFeWy/dAlf/EQdFYU5iMjHw0BERCaNVAra2uDAAUilkA+pKxrkj65OXvP1kUin+eS8Cn7a0sSVy2ZiWC2IyMfLQEREPnaZDHR0wP79EI8jH0LKzPDGkJM/e45xODREgd3GP6yaw23nzeWMWcWIyORhICIiH6veXiudnRAKIR+CJxHjL+4uXvJ2E0gmWFBZyI4Ll/KPq2opzbcjIpOPgYiIfCwGB+HVVw18PgsFBcgHYGKyN+Dmz+5jvB1wYbHAZU3V3HruXC5eUIXFgohMYgYiIjKhhoZg714YGIBo1IK8f4Fkgpc83ez0duOKR6l25PLNi+Zz85p6akvzEZGpwUBERCZEMAj79kF3N/IBmCYcDHv4i7uLt3wDpMlwQWMlt5zbxBVLq7HbrIjI1GIgIiLjKhqFAwegowNME3mfgqkEL3t62OnpZiAeobwgh9vPb+BLq+tZWFWIiExdBiIiMi5iMThwADo6IJNB3gcTk/1BDzs93bzlGyBNhk82VPCjNYu4evkscg0rIjL1GYiIyGkVj8PBg3DkCKTTyPswlIzzsqebl709uOJRKgpyuP38Br74iToWzXAgItnFQERETotEAtra4PBhSCaR95A2M7QGXOx0d7M36GLEBfMr+eLqJVy5bCa5hhURyU4GIiLykSQScPgwtLVBMom8h754iJc8Pbw61It/OMHs4jy+dfF8bjynjobyAkQk+xmIiMiHkkhAWxscPgzJJHIK0XSS1339vOzpoT3sw261cvmyam48p44Ni6qwWS2IyPRhICIiH0giAe++C21tkEohJ2Fisj/o4T89PbwVGCCRTrNsZjE7LlrK1rPmUFmYg4hMTwYiIvK+xOPQ3g6HD0MyiZzEQCLCf3p62DXUiycRozTPzhdW1/KPq2pZVVuKiIiBiIicUjQKhw5BRwek08gYoukkfx3qZ9dQL23hIawWCxsWVfEPZzdxxbKZ5BpWRESOMxARkTGFQnDoEHR2QiaDnCBtZngn6OY/Pb20BgYYzmRYWl3Efec3cf1ZNcwuzkNEZCwGIiLyv/H54OBB6OkB00ROcCTiY5e3jzf8fQSGh5nhyOXW8+byubPnsLKmBBGR92IgIiJ/53bDoUPQ14ecwJWIssvby2u+XvpjEfIMG1csq2brWXO4ZPEMDKsFEZH3y0BEZBozTejvh0OHwO1GRgkmh3nd18drQ/20R4awYOGT8yr4b2cv4OrlsyjOMxAR+TAMRESmoUwGurrg0CEIBJD/Ek+neMs/wGtDfewLukmbJstnFXPvuiX8HytrqC3NR0TkozIQEZlGhofhyBFoa4NYDPmfkpkMe4Mu/jrUx57AIIl0mvqyAr5x4XyuO7OGpTOLEBE5nQxERKaBSASOHIEjR2B4mGkvbZocCHl4zdvH3wIDRFJJZjhy+eKaOj7bPJu1c8uxWBARGRcGIiJZzOOBw4ehpwdMk2ktY5ocCnt5faif3X4nweQwJXl2rj1zFp9dOZsL51dis1oQERlvBiIiWcY0oacHDh8Gj4dpzcTkcMjH674+dvud+IYTFOYYXL6smmubZ3PJ4hnkGlZERCaSgYhIlhgeho4OaGuDaJRpy8TkcHiIN4ac7PY7GRqOk2+38ZmmarY0z2bjkhnk222IiHxcDEREprhgEA4fhmPHIJViWsqYJu+Gh3jT52S334lvOE6+3calS2awecVsPtNUTWGODRGRycBARGQKMk3o74e2NhgYYFpKmxkOhry8MeTkb4EBAskE+XYbG5fMYPOK2WxsqqYwx4aIyGRjICIyhSSTcPQotLVBOMy0kzQz7A+6edPnZE9ggFAySWGOwWeWzuDq5bO4dEk1hTk2REQmMwMRkSlgaAja26GrC9JpppV4JsXbfhdv+p3sDbiIpVOU5tm5cnk1Vy+fxYbFM8gzrIiITBUGIiKTVDoN3d3Q3g5eL9NKMJXgb/5B/uYfYH/QzXAmQ7Ujl8+dU8NVZ8zigvkV2G1WRESmIgMRkUkmFIIjR6CzExIJpo3BRIS3fAP8LTBAW9hHxjRpKC/gtpa5bDpjFmvnlmG1WBARmeoMREQmgUwGelab5XoAAB1DSURBVHvhyBEYHGRaMDE5GgvQGnSzPzZETzTEiJU1JXxv7UKuPGMmy2cVIyKSbQxERD5G4TB0dMDRoxCPk/US6TQHQh7+5h+gNTiIfziBYbVyfmM5X19azxXLZlJflo+ISDYzEBGZYJkM9PRARwcMDpL1fMk4rYFB9vgHORDykEinKc618+mmKj41r5hPzS+nrroCEZHpwmCcHT16lIcffpi+vj4WLVrEzTffTEVFBWPp7u7mscceYzSHw8Ftt92GiEx9gQB0dMCxY5BIkLVMEzqjfloDg7wddHE04sc0oaG8gC+vreeypdV8cl45dpuVQCCAiMh0YzCO2traaG5u5vLLL+fss8/mueee44EHHuDtt9+murqaE73yyivce++9NDc3c1x5eTm33XYbIjI1JZPQ2wvHjsHAAFkrnknxTsDN2wEXe4OD+IYT2KwWPlFXxk3nL+GypmqWzixCRETAYBzt2LGDlpYWfvvb3zLizjvvpLm5mZ/97GfcfffdnKi9vZ3169fzxBNPICJTm8sFHR3Q0wPpNFmpLx7ibb+LtwMuDoeHSJkZyvLtXLJ0BhubqrlkURUVhTmIiMj/zmAcGYbBddddx3E2m436+nqcTidj6ejoYNGiRRw6dIhAIMCyZctwOByIyNQQjcKxY9DRAeEwWSeeTnEg5GFvwM07IReueJQRy2cV8/VV87h0STVr55Zhs1oQEZGTMxhHDzzwAKPt3r2bF198kd/85jeM5ciRI7zwwgs8+OCDGIZBOBzm5z//Oddddx0nOnDgAAcPHmQ0t9tNaWkp0WiU8WaaJrFYjGg0isjJxGIxcnJySKfTZKtkEnp7LRw7ZsXtJuv0JcLsC3nYF/LQFvGTMjM4cgwunF/G+gV1bFhYyeziXI5LxGN8ELFYjBF2ux2RsSQSCWKxGNFoFJGTicViRKNRLBYL4y2ZTGK32/koDCZAIpHgJz/5Cffccw9f+cpXuPrqqxlLXV0d1157LXfccQcjfvjDH3LTTTdx/vnnU1NTw2gHDx7k3//93zlRYWEh0WiU8WaaJrFYjGg0isjJxGIxcnJySKfTZBPThMFBKz09Nvr7raTTZI1oJsWhyBAHIj4ORYcYSiYYsaSygFuWzeLCeSWcM6eIHJuV/yVNNBrlw4pGo4wwDAORsQwPDxOLxYhGo4icTCwWIxqNYrFYGG/JZBK73c5HYTDOdu/ezQ033IDD4eCZZ55h3bp1nMzvfvc7Rtu2bRvbt2/n1VdfZcuWLYy2efNmNm/ezGjf//73GVFZWcl4M02TeDxOZWUlIieTTqcpLS0lNzeXbBAIwLFjcPQoxOP8XUEBU1raNOmI+NgXdPNO0E1HxE/GNCnNs/Oppio2LKriksUzqCnJYzzY7XZGlJSUIDKWRCKBzWajsrISkZOJxWJUVlZisVgYbwUFBXxUBuOotbWVT33qU9x999187Wtfw2KxcDJ+v59XX32VDRs2YBgGIywWC4WFhdhsNkTk4xEOQ1cXHDsGwSBZYTARYV/Qzb6gm4MhL5FUEpvVwqraUq4/dyEbFlWxqrYUm9WCiIicfgbj6Lvf/S6bN2/m9ttvZyy9vb14vV5WrFhBTk4On/3sZ9m+fTtf/epXGbFz5068Xi+rV69GRCZOPA7d3dDVBR4PU14oNcz+oIf9QTcHwh5c8SgjGsoL2LpqNp9aWMWFCyopy7cjIiLjz2Ac7dq1i1gsxuOPP85oN998Mz/60Y/48Y9/zK9+9Ss8Hg8FBQXs2LGDL3/5yzz66KNUVFTw8ssv85Of/ISamhpEZHwND0NfH/T0gNMJmQxTViKd5nB4iAMhD/uCbrqiQUxMSvLsXLiggk8tbGT9oioaKwoREZGJZzCO/vCHPzCWmpoaRtxyyy1s2rSJ42666SZaWlp46aWXsNvt3H///TQ2NiIi4yOVgr4+6O6G/n7IZJiS0maGjoif/UEPB8Me2kI+UmaGHJuVNXPL+MKCRVy8sJJVtaXYrBZEROTjZTCO1q1bx6k0NjbS2NjIaIsWLWLRokWIyPhIp6GvD7q7ob8f0mmmnIxpciwa4GDIy8GQh8ORIWKpFDarhebZJdx11jwuXFBJS0M5BTk2RERkcjEQkayXTkN/P3R3Q18fpNNMKSYm3dEQh8IeDgS9vBv2EkklGdFUXcQXzqjlwvmVrJtfQVm+HRERmdwMRCQrJZPQ3w89PdDfD+k0U4aJSXc0xKGwh4NBL4cjXkLJJCPmVxRy3dmzuHB+JRfMr6S6KBcREZlaDEQkawwPQ18f9PaC0wnpNFNCxjTpigU5FPJyKOSlLeIllEwyorGikC1nzmJdYwUXzK+kpiQPERGZ2gxEZEqLxaC3F3p7weWCTIZJL2VmOBrxcyjk5XB4iLbIENFUihELqxx89qxZfHJeBevmVzKnJA8REckuBiIy5QSD0NcHvb3g9YJpMqnFMynaQj7aIkO8G/bSEfGTSKexWGDJjCL+Yekczm+s4JPzyplVnIeIiGQ3AxGZ9EwTvF7o64PeXggGmdT8yQSHw0McDg3RFvHSFQ2SNk0Mq4UVs0u4tbmeTzZWcF5DOZWFOYiIyPRiICKTUjoNTif090NfH8TjTEomJn2xMG2RIQ6HhmiP+BiIRxhRYLfxifoyts5bwHkN5aypL8ORayAiItObgYhMGrEY9PVBfz8MDEA6zaQTT6c4GvVzOOSjPTLEkYiPcCrJiGpHLucuKOe8eXNZO7eMM2tKsNusiIiIjGYgIh8b0wSfDwYGoL8f3G4mHVciSnvER3vYR3tkiO5okLRpYrVYWDLDwfVNs1k7t5xzG8porChERETkvRiIyIQaHganE/r7wemERIJJI55O0RkNcCTioy3soyPqwz+cYERRrsEn6su4Ye4C1s4tZ3V9KSV5dkRERD4oAxEZV6YJQ0PgdEJ/P3i9YJp87ExM+uNhjoT9HIn46Ij6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        "\n",
        "We can also get more creative and color different parts of a curve\n",
        "differently. Here, we divide a normal distribution into 100 quantiles\n",
        "and alternate red and blue stripes. We’ll do this using the `erfinv()`\n",
        "function from `SpecialFunctions.jl` to calculate the quantiles using the\n",
        "inverse cumulative distribution function, but there are other approaches\n",
        "using `Distributions.jl`."
      ],
      "id": "b2230e09-6558-4455-9c12-8223fa9f2b69"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
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      ],
      "source": [
        "using SpecialFunctions\n",
        "\n",
        "# write a function for the normal distribution density\n",
        "f(x) = exp(-x^2/2)/√(2π) \n",
        "# get the edges of the quantiles\n",
        "δ = .01\n",
        "x = √2 .* erfinv.(2 .* (δ/2 : δ : 1) .- 1)\n",
        "# make the plot and draw the density line in black\n",
        "areaplot(x, f.(x), seriescolor=[ :red,:blue], legend=false)\n",
        "plot!(x, f.(x),c=:black)"
      ],
      "id": "70"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "### Plotting Shapes\n",
        "\n",
        "We can also draw shapes more directly, such as rectangles and circles."
      ],
      "id": "f3fb0f10-b5d3-4dd6-bd20-d8a0efdcf8f9"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
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        }
      ],
      "source": [
        "rectangle(w, h, x, y) = Shape(x .+ [0,w,w,0], y .+ [0,0,h,h])\n",
        "circle(r,x,y) = (θ = LinRange(0,2π,500); (x.+r.*cos.(θ), y.+r.*sin.(θ)))\n",
        "plot(circle(5,0,0), ratio=1, c=:red, fill=true)\n",
        "plot!(rectangle(5*√2,5*√2,-2.5*√2,-2.5*√2),c=:white,fill=true,legend=false)"
      ],
      "id": "72"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "### Plotting Distributions\n",
        "\n",
        "[`StatsPlots.jl`](https://github.com/JuliaPlots/StatsPlots.jl) adds\n",
        "distribution-plotting recipes. `Makie.jl` requires computing the PDF\n",
        "explicitly with `Distributions.jl`."
      ],
      "id": "0aa8cd95-445e-4370-b7fc-070135b4b003"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/plain": [
              "-15.0:0.11705685618729098:20.0"
            ]
          }
        }
      ],
      "source": [
        "using Distributions\n",
        "d = Normal(2, 5)\n",
        "xs_dist = range(-15, 20, length=300)"
      ],
      "id": "74"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "plot(d)\n",
        "```\n",
        "\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "plot(d)\n",
        "```\n",
        "\n",
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        "      <dc:title>Matplotlib v3.11.1, https://matplotlib.org/</dc:title>\n",
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        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1], xlabel=\"x\", ylabel=\"pdf(x)\")\n",
        "lines!(ax, xs_dist, pdf.(d, xs_dist))\n",
        "fig\n",
        "```\n",
        "\n",
        "<img width=672 height=480 style='object-fit: contain; height: auto;' src=\"data:image/png;base64, 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        "\n",
        "#### Kernel Density Estimate"
      ],
      "id": "964d0254-e21c-42ce-8256-6b6cb4f73879"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/plain": [
              "2000-element Vector{Float64}:\n",
              "  1.5245899213514686\n",
              "  4.24310012818435\n",
              "  3.4922212945438504\n",
              "  4.857580339253022\n",
              " -1.0847650373991686\n",
              "  0.34742627716202557\n",
              " -3.8740430084774573\n",
              "  0.6981636365869883\n",
              " -1.7086625454229645\n",
              "  0.5531704345757209\n",
              "  ⋮\n",
              "  2.519087067670294\n",
              "  0.2482312995844831\n",
              "  9.895844005945166\n",
              "  6.946334488918343\n",
              "  9.527402479478546\n",
              "  3.6776118640373947\n",
              "  9.825093587382582\n",
              "  3.1282935080762977\n",
              " -1.4111479173941746"
            ]
          }
        }
      ],
      "source": [
        "samples = rand(d, 2000)"
      ],
      "id": "82"
    },
    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "density(samples, label=\"KDE\", legend=:topleft)\n",
        "```\n",
        "\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "density(samples, label=\"KDE\", legend=:topleft)\n",
        "```\n",
        "\n",
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        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1], xlabel=\"Value\", ylabel=\"Density\")\n",
        "Makie.density!(ax, samples)\n",
        "fig\n",
        "```\n",
        "\n",
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PiuHw6HjBYNB3X777crLy9OkSZO0ZMkSrV69WkuWLFGHtrY23Xbbbdq5c6fGjBmj7du368knn9R3v/tdAYhO+51ehW2hD9T62lTvDyjtnAQBwJkwikBOp1M//OEPtXHjRs2ZM0clJSW67LLLdMcdd2ju3Lk63uuvv67NmzcrPz9fGRkZWrt2re68807dfvvtGjx4sP7lX/5FZWVlOnjwoJKSkvTcc8/pm9/8pr7+9a9r0KBBAhB98p0eoe8U1fg0c+xQAcCZMIpAf/zjH3Xeeedpzpw56jB27Fhdf/31euWVVzR37lwd75VXXtEtt9yijIwMdbjlllu0dOlSrVu3TosXL9bvfvc7LVu2TElJSepw5513aurUqerXr58ARKf8qiah7xS5fJo5dqgA4EwYRaDS0lJNnDhRnU2cOFFbt25VV0pLS3X11VfrGIfDoQsuuEBlZWUKBoM6ePCgxo4dq5///Oc6fPiwJk+erPvuu0+JiYkCEH1sW9pf7RX6TpHLJwA4U0YRqK6uTqmpqeosNTVVLpdLXamrq1Nqaqo6S01NlcvlUk1NjcLhsO69915df/31Ov/88/Wb3/xGr7/+uj744AM5HA51lpubq5UrV6qz2bNn6/LLL1d5ebk6tLe3q7GxUYFAQIgPTqdTwWBQlmUJfe+oJ6A6j189JRQKyeFwyLIsoWufltWqvLxcsaClpUUtLS3y+/1C7LNtW06nU7ZtC2emqalJKSkpOhtGESg5OVkul0udNTc3KykpSV1JTk6W3+9XZ83NzUpKStIx3/ve9/Sd73xHHe655x6de+65+uijjzR79mx1lpubq9zcXHWWm5urDtnZ2eoQCAQ0aNAgZWRkCPHBsixlZWXJsiyh7+05UK2EhAT1lGAwKMuyZFmW0LXGdilleJZSBhhFO7/fL7/fr/T0dCH22bYty7I0evRo4cykpKTobBlFoKysLO3Zs0edOZ1OZWVlqStZWVmqqqpSZ06nU1lZWRoxYoQsy1JOTo6OycjI0MiRI1VaWqrZs2cLQHTZ5/QKfa/I5VVO9hABwOdlFIHmzZun3Nxc1dXVKT09XaFQSO+8846WL1+ursybN08vvPCCfvrTn8rhcKi0tFRFRUX64he/KGOMrrrqKuXl5SknJ0cdKisrVVFRoQsvvFAAok9+VZPQ94pqfMrJHiIA+LyMItDUqVM1b9483XTTTbrvvvu0bt06GWO0cOFCddiwYYO+/OUva8eOHbrwwgt199136+mnn9bXvvY1feELX9Dq1au1aNEinX/++erw8MMP6x/+4R/kdDo1cuRI/fa3v9WXvvQlzZgxQwCii789pBK3X+h7RS6fAOBMGEWotWvXavXq1Xrrrbc0ceJErVmzRoMGDVKHcePGadmyZUpLS1OHtLQ05eXl6de//rXWr1+vu+++W0uXLtUx1113ndavX6+XXnpJn3zyib73ve/pG9/4hgBEn/1Oj8K2EAGKXD4BwJkwilAJCQn6wQ9+oK5MmDBBubm56mzUqFF67LHHdCKzZs3SrFmzBCC65Tu9QmSoaGqRry2opEQjAPg8jAAgiuxzeoTIYNvSodpmTRmVIgD4PIwAIErYtnSg2itEjiKXV1NGpQgAPg8jAIgSR5ta1NjSLkSOg65mAcDnZQQAUSK/yiNEloO1PgHA52UEAFFin9MjRJYSt19twbASjSUAOF1GABAl9jk9QmQJhW0dqfdr0ogkAcDpMgKAKNDSHtKRer8QeYpcXk0akSQAOF1GABAFDlR7FQrbQuQpqvFJlwgATpsRAESBfKdHiEwHa30CgM/DCACiwP5qrxCZPqttVjBsy1gOAcDpMAKAKLDf6REiUyAUVqnbr/PTBwkATocRAES4isYWuf3tQuQ6WOvT+emDBACnwwgAItw+p1eIbAddzfrShQKA02IEABFuX7VHiGxFLq8A4HQZAUCEy6/yCJHtoMunsG3LcjgEAKdiBAARrC0Y1uG6ZiGyNQdCqmhsVfaQgQKAUzECgAh2oNqrYNgWIl+Ry6vsIQMFAKdiBAARbJ/TI0SHg7XN+uIFAoBTMgKACLbP6RGiQ1GNTwBwOowAIILtc3qF6FDk8goATocRAESoyqZW1fsDQnRoag3K6WlV5uABAoCTMQKACLW3qkmILkUunzIHDxAAnIwRAESofU6vEF0Ounz6wvnpAoCTMQKACLW3qkmILkUunwDgVIwAIAK1tId0pN4vRJcil08AcCpGABCB9jk9CoVtIbrUNQdU7w8o7ZwEAcCJGAFABNpf7RWiU2GNT7PGDhUAnIgRAESgvVUeIToVuXyaNXaoAOBEjAAgwti2tM/pEaJTYY1XAHAyRgAQYUob/PK0BoXoVFjjFQCcjBEARJh9Tq8QvVy+gNz+dg09p78AoCtGABBh9lQ2CdGtyOXTVWOGCAC6YgQAEWZPZZMQ3QprvLpqzBABQFeMACCCNPjbdbSpRYhuhTVeAcCJGAFABPm0skm2LUS5QpdPAHAiRgAQQfZWeYToV+NtU70/oLRzEgQAxzMCgAiyt6pJiA0HXc26akyCAOB4RgAQIdqCYR2sbRZiQ2GNV1eNGSIAOJ4RAESIfU6P2kNhITYU1ngFAF0xAoAIke/0CLGj0OUTAHTFCAAixJ5KjxA7arxtqvcHlHZOggCgMyMAiABh21a+0yPElsIan2aNHSoA6MwIACLA4Tq/fG1BIbYUVHs1a+xQAUBnRgAQAXZVNAqxp6DGKwA4nhEARIDdFU1C7DlQ4xUAHM8IAPqYbUt7qzxC7Gnwt6vG26YRyYkCgGOMAKCPFbv9cvsDQmw6UO3ViOREAcAxRgDQx3YdbRRiV6HLpznj0wUAxxgBQB/bXdkkxK4D1R4BQGdGANCHbFvaXdEoxK6CGp9sW3I4BAD/lxEA9KGyBr/c/nYhdvnagqpoatHo1IECgA5GANCHdlc2CbGvoMan0akDBQAdjACgD+062ijEvoJqr+ZdMEwA0MEIAPqIbUu7KpqE2Le/2iMAOMYIAPrIkfpm1TUHhNhXWONTMGzLWA4BgBEA9JFPyhuF+BAIhXW4rlkThycJAIwAoI98Ut4gxI8D1V5NHJ4kADACgD4QCtv6tLJJiB/7q7269dJMAYARAPSBfKdHzYGQED8OVHsFAB2MAKAP7DjaKMSXEnezvG1BJScaAYhvRgDQB7aXNQjxxbalwhqvZmQPEYD4ZgQAvczfHtKBaq8Qf/ZXezUje4gAxDcjAOhlO8sbFQzbQvw5UO0VABgBQC/bVtYgxKf9Tq8AwAgAetmWUrcQn+r9AVV725SRnCgA8csIAHpRiduvyqZWIX7tc3qUkTxMAOKXEQD0oi0lbiG+7XN69fcThglA/DICgF60pcQtxLf8qiYBiG9GANBLmgMh7anyCPHtYG2zAqGwEvpZAhCfjACgl2wvb1B7KCzEt/ZQWEUuny7NHCwA8ckIAHpJXnG9gA75VR5dmjlYAOKTUQ/Ys2ePxowZo9TUVAFAB9uWtpY1CuiQX+WRpgpAnDLqAS+99JJWr16t+fPn66677tL1118vY4wAxK9Cl0+1vjYBHfZXewUgfhn1gMcff1y33HKLXnjhBS1ZskThcFhf+cpX9NWvflVTpkwRgPjz/me1Ao5x+dpU7W1TRnKiAMQfox6Sk5OjnJwc/fM//7Pee+89/f73v9e0adM0adIkffWrX9VXv/pVDR8+XADiw6Yj9QI6y69qUsYFwwUg/hj1oGAwqPfff19r167Vu+++q7S0NOXk5Oj111/XY489pldffVVz584VgNhWXO9XqdsvoLN9Tq++eMFwAYg/Rj1gx44d+s1vfqM///nP6nDLLbfo+eef15w5c2SMUYcVK1boySef1Ny5cwUgtn1wuE7A8fKdHgGIT0Y94C9/+Yts29bzzz+vuXPnqn///jrezTffrIsuukgAYt/7h+sEHO+gy6fWYFgDjCUA8cWoB0ydOlU33XSTpk2bps4qKyv1+uuv69vf/ramTJmiKVOmCEBsq2pq1aFan4DjBcO2DlR7NXVUigDEF6NutHPnTh0+fFjPPvusxo0bp8OHD6uzXbt26YMPPtC3v/1tAYgPHxypk20L6NKeyiZNHZUiAPHFqBtt3LhRr732miorK1VYWKitW7eqs4SEBP3gBz8QgPjxweF6ASeyp6pJAOKPUTd6+OGH9fDDD+sXv/iFJk2apAULFghA/Kr2tmlvVZOAE8mv8ihsS5ZDAOKIUTexbVvNzc0aOHCgli9fLgDYWOSSbQs4oeZASJ/V+nTB8CQBiB9G3eTIkSMaP3683njjDe3atUvPPvusunLllVfqtdde0+mqqKhQZmam+vXrp1MJBoOqqanRyJEjdTJFRUWaMGGCLMsSgJ6z8WCtgFPZU+XRBcOTBCB+GHWTYcOG6emnn9Zll12mCy64QDNnzlRXhg4dqtPx0Ucf6bbbbpPb7VZiYqJWrVqle++9VyeyatUqPfzww2pvb9eIESP0xhtvaNq0aTreyy+/rK985StqaGhQamqqAPSMUrdfh2p9Ak5lb5VHt0/OEoD4YdRNUlJS9MADD+iYCy+8UJ2Vl5crMzNT/fv316n4/X4tWLBAP/7xj/Xggw/q7bff1q233qorrrhCF110kY63ZcsWLV++XG+//bauvvpqPfroo1qwYIHKy8tljNExZWVluv/++wWg560vcgk4HbsrGgUgvhj1gKamJn3/+9/XzJkzde+992rRokV66aWXNHToUK1fv14zZszQyaxdu1aJiYlatmyZLMvSggULdM011+i5557TL3/5Sx3vmWee0fz58zVnzhx1WLFihZ566im98847uuGGG9QhFApp8eLFWrRokdasWSMAPevdQ7UCTkddc0CVTa0amTJAAOKDUQ/42c9+pi1btui+++5TYWGhXnnlFeXl5emll17Sj3/8Y7333ns6mYKCAk2fPl2WZemYnJwc5efnqysFBQW69dZbdcyAAQN06aWXqqCgQDfccIM6/OM//qOGDh2q+++/X2vWrBGAnnOg2qvyhhYBp2tPVZNGpgwQgPhg1AO2b9+u5cuXKycnR6tWrdKsWbM0c+ZMJSUlae7cuTqVmpoaDR06VJ2lpaWpurpaXampqdHQoUPVWVpamqqrq9UhLy9PzzzzjD799FNVV1frZHJzc7Vy5Up1Nnv2bF1++eUqLy9Xh/b2djU2NioQCAjxwel0KhgMyrIs4dRe3l2rQCCgaBUKheRwOGRZltA7PjhQrksGtakvtLS0qKWlRX6/X4h9tm3L6XTKtm3hzDQ1NSklJUVnw6gHpKSkqK6uTh3eeOMNzZ07Vx1cLpcSExN1KsYYtba2qrNgMCjLstQVY4yCwaA6CwaDsixLjY2NuvPOO/XMM88oPT1d1dXVOpnc3Fzl5uaqs9zcXHXIzs5Wh0AgoEGDBikjI0OID5ZlKSsrS5ZlCScXCtvavr5SCQkJilbBYFCWZcmyLKF3HPFK2dnZ6gt+v19+v1/p6elC7LNtW5ZlafTo0cKZSUlJ0dky6gGLFi3S3XffrTfffFPbtm3TM888o02bNumBBx7Qtddeq1PJyMjQtm3b1FldXZ0yMzPVlYyMDNXV1amzuro6ZWZm6q233lJdXZ0ef/xxPf7442publaHm2++WXfeeafuvfdeAeg+eSVuuf3tAj6Po40tqva2KSM5UQBin1EPWLhwoQYMGKC8vDytWLFC5513nrZt26b58+drxYoVOpWcnBytXr1a7e3t6t+/vzrk5eXpxhtvVFdycnK0efNmHeP1erV3716tWrVKmZmZevrpp3VMZWWltm3bpttuu02TJ08WgO71ZkGNgDOxu6JJN1w4XABin1EPufnmm3XzzTfrmMWLF2vx4sU6Hdddd52GDx+u73//+3rooYf0pz/9Sfv379fatWvVYceOHVq5cqXWrFmj7OxsLVmyRJMnT9azzz6rOXPmaMWKFbr44os1c+ZMdRg3bpyO2b9/vx555BEtWrRIqampAtB9PK1BbSl1CzgTuyoadcOFwwUg9hn1gLq6Oj344IPav3+/wuGwOps2bZr+9V//VSfTr18//fWvf9X999+v6dOna8KECXr33XeVlZWlDsEUPvp5AAAgAElEQVRgUD6fT6FQSB0mTJigdevW6ZFHHtGPfvQjXXXVVdqwYYO6MmjQIM2ePVvGGAHoXhsOuhQIhgWciV0VTQIQH4x6wIoVK7R582Z973vf04gRI9TZ8OHDdTqys7P11ltvqStXXnmlNm3apM6uvfZaXXvttTqVsWPHatOmTQLQ/d48UC3gTFU0tsjpaVXm4AECENuMekBhYaFWrlypu+66SwDiQ3F9swpqfALOxu7KJn1p8AABiG1GPWDKlClqbW0VgPixrqBGwNnadbRRX7pwhADENqMesHz5ci1evFgdrrrqKg0YMEDHDBw4UCNHjhSA2BEK23q7wCXgbO2qaBKA2GfUA1auXKl3331X7777ro43e/Zsbdq0SQBix5ZSt+r9AQFnq7KpVU5PqzIHDxCA2GXUA1atWqUnnnhCXbEsSwBiy5/3VwvoLp+UN+qmizMEIHYZ9QBjjIwx+uSTT1RYWKipU6dq+PDhSktLU79+/QQgdrj9AW0pcQvoLtvLG3XTxRkCELuMekBbW5vuv/9+vfjiixo0aJBWrlwpv9+vZ555Rhs3btS5554rALHhrQKXgmFbQHfZXuZW2LZlORwCEJuMesAvfvELffrppyovL9evfvUrdXjggQe0e/duLVu2TK+99poAxIZ1BdUCulNTa1BFLp8mjUgWgNhk1AM2bdqkZcuWafjw4TrmnHPO0bJly3TjjTcKQGwoqPGpuN4voLttL2vQpBHJAhCbjHpAenq66uvrdTyfz6eUlBQBiA3rDlQL6Anbyxv1tRnZAhCbjHrAnXfeqXvuuUeZmZlqbm5Wa2ur8vLytHTpUt12220CEP3aQ2G9c9AloCfsrfLIHwjpnIR+AhB7jHrAggUL9Itf/EIPPPCAXC6XOiQkJGjp0qVasWKFAES/TUfq1dQaFNAT2kNhfVrZpJljhwpA7DHqIV//+td17733qqKiQi0tLRo7dqz69+8vALHhzYIaAT1pe3mjZo4dKgCxx6gHbN68WXv37lV5ebnS09M1fvx4nXvuuQIQG+qaA9pW1iCgJ20tdUuzxwlA7DHqRiUlJbrjjju0fft2jR07ViNHjpTb7VZxcbGGDBmiNWvWaP78+QIQ3dYXuhQK2wJ6Uonbr8qmVo1MGSAAscWomwQCAd16661KT0/XoUOHNG7cOB3j9Xr12GOPaeHChdqxY4cmTZokANFrfZFLQG/4qLheX7l8pADEFqNusn37dpWUlOiDDz5QSkqKOktOTtbPf/5z7d27V3/4wx/02GOPCUB0Kq5v1qFan4DesLm4Xl+5fKQAxBajbpKfn6/JkycrJSVFJzJnzhy99957AhC93ip0Cegtuyua5G0LKjnRCEDsMOomLS0tSklJ0cmkpKSopaVFAKJT2La1ocgloLcEw7a2lzVo7oRhAhA7jADgNO2uaFKNt01Ab9pc7NbcCcMEIHYYdaMPP/xQ06ZN04nU1dVpzJgxAhCd1he5BPS2vJJ6hW3JcghAjDDqJldeeaWWLl2qUxk7dqwARJ9AKKz3P6sT0NuaWoPa5/TosqzBAhAbjLrJzJkzNXPmTAGITR+XNsjbFhTQFz48Uq/LsgYLQGwwAoDT8M5Bl4C+8t6hWn171lg5HAIQA4wA4BRag2HllbgF9JUqT6sKXV5NGpEsANHPCABOIa+4Xv5ASEBfeu9QrSaNSBaA6GcEAKfwzsFaAX3tvc/q9O1Z4+RwCECUMwKAk2hpD2lrWYOAvlbV1KpCl0+TRiQJQHQzAoCT+KjYrZb2kIBI8N6hWk0akSQA0c0IAE7ivUO1AiLFe4dq9e1ZY+VwCEAUMwKAE2hpD+njUreASFHladX+ao8uyRwsANHLCABO4OPSBrUFwwIiyVuFLl2SOVgAopcRAJzAB4frBESadw7W6sFrxinBWAIQnYwAoAvBsK0tJW4BkcbT2q6Pius1d8IwAYhORgDQhe1lDfK2BQVEojcLajR3wjABiE5GANCFDw7XCYhUW8saVNccUPqgBAGIPkYAcJywbWtzsVtApAqFbW0ocumOqaMEIPoYAcBx9lR6VO8PCIhkfzlQrTumjhKA6GMEAMf58Ei9gEhXXO/X7oomTRmVIgDRxQgAjrO5pF5ANPhjfpWmjEoRgOhiBACdFNc3q7yhRUA0eP+zOtX62jQsKVEAoocRAHSyudgtIFoEw7bWFdTonhnZAhA9jACgk4+K6wVEk7X5Tt09PVuWQwCihBEA/KcGf7v2OT0CokmNt015JfW6ZlyaAEQHIwD4T5tL6hW2BUSdlz+t0jXj0gQgOhgBwH/aXOwWEI0+KW/QodpmTRg2SAAinxEA/LtAMKzt5Q0CotWLuyuUO+8CAYh8RgDw73ZWNMofCAmIVhsP1uqBWWOVPihBACKbEQD8u7xit4Bo1h4K67W9Vbr/qjECENmMAODfbSl1C4h2a/OdumdGthKNJQCRywhA3Cuub1ZlU6uAaNfY0q6/HKjWP1yWJQCRywhA3MsrcQuIFX/YWaFbL82S5RCACGUEIO7llbgFxIoqT6ve/6xWcycME4DIZAQgrvnagsqv8giIJb/fWaG5E4YJQGQyAhDXPi51Kxi2BcSSghqvdlU0aeqoFAGIPEYA4tqWkgYBsej3O49q6qgUAYg8RgDiVti2tbXMLSAWbSlx61CtTxOGJQlAZDECELcKanxy+9sFxKoXd1cqd94FAhBZjADErS0lbgGxbEORS9+8aowykhMFIHIYAYhbW0rcAmJZMGzr5U8r9b1rxglA5DACEJfc/oCKXD4Bse71fKfuzclWcqIRgMhgBCAubSlxK2zbAmKdvz2k1/Od+ur00QIQGYwAxKUtpQ0C4sXLe6q0aMpI9e9nCUDfMwIQd0JhW9vLGgTEi1pfm949VKsbLhwhAH3PCEDc2VvlkbctKCCevLC7UjdcOEIA+p4RgLiTV+IWEG8OunzaebRR00anCkDfMgIQd/JK6gXEoxd2V2ra6FQB6FtGAOKK09Oq4nq/gHiUV1KvsoYWnTtkoAD0HSMAcSWvxC0gXtm29MqeSj30hfMFoO8YAYgreSVuAfHszYIafeuqMUpKNALQN4wAxI22YFi7jjYKiGf+QEh/OVCjRVNGCkDfMAIQN3YcbVRrMCwg3r28p1ILLx8pyyEAfcAIQNzYUuIWAKmqqVV5xfW65rw0Aeh9RgDixpZStwD8h5f3VOqa89IEoPcZAYgLh+uaVdXUKgD/4ZPyRhXX+5UxUAB6mRGAuLC5uF4A/tbr+5z61oxMAehdRgDiwuYStwD8rb/sr9ZXJw+XQwB6kxGAmNfgb9d+p0cA/pa/PaR3P6vXF8cmCUDvMQIQ8/JK6hW2BaALa/e79PdjkgSg9xgBiHmbi90C0LUSt1/7apo1Z1i6APQOIwAxLRAMa1tZgwCc2LqDbs25+FwB6B1GAGLaroom+dtDAnBim0sbVetr07CkRAHoeUYAYlpeSb0AnFwwbGtdQY3umZEtAD3PKMJVVFQoMzNT/fr106kEg0HV1NRo5MiR6kpjY6O8Xq9Gjx4tIB7YtvThkXoBOLW1+U7dPT1blkMAephRhProo4902223ye12KzExUatWrdK9996rE1m1apUefvhhtbe3a8SIEXrjjTc0bdo0daiqqtLixYu1efNmJSQkaOjQofrtb3+rG2+8UUAsK3J5Ve1tE4BTq/G2Ka+4XteclyYAPcsoAvn9fi1YsEA//vGP9eCDD+rtt9/WrbfeqiuuuEIXXXSRjrdlyxYtX75cb7/9tq6++mo9+uijWrBggcrLy2WM0YMPPqj29nbV1dVp8ODBeuKJJ3T77bfr4MGDGjVqlIBYtelIvQCcvj/mV+ma89IEoGcZRaC1a9cqMTFRy5Ytk2VZWrBgga655ho999xz+uUvf6njPfPMM5o/f77mzJmjDitWrNBTTz2ld955RzfccIM2btyo5557Tqmpqerw0EMP6fHHH1deXp4WLlwoIFZ9eKReAE7ftrJGVTa1amTKAAHoOUYRqKCgQNOnT5dlWTomJydH+fn56kpBQYFuvfVWHTNgwABdeumlKigo0HXXXafXXntNOTk5OqayslINDQ0aNmyYgFhV0diiw3XNAnD6wrattflV+s7V4wSg5xhFoJqaGg0dOlSdpaWlqbq6Wl2pqanR0KFD1VlaWpqqq6tlWZbmzp2rY4qLi3XTTTfpmmuu0Zw5c3S8xx9/XI8//rg6mzp1qi655BJVVFSoQ3t7uxobGxUMBoX44HQ6FQ6HZVmWosXaArcCgYDw+YVCITkcDlmWJcQ+27YVDocVDofV4dVdZZp/bn/1txxC7LFtW06nUw6HQzgzHo9HgwcP1tkwikDGGLW2tqqzYDAoy7LUFWOMgsGgOgsGg7IsS8e0trYqNzdXTz31lO666y498cQTcjgcOt53vvMdfeMb31BnTz75pPr166esrCx1CAQCSkxMVEZGhhAfwuGwsrKyZFmWokX+ljolJCQIn18wGJTD4VC/fv2E2BcOhxUOh2WMUYdWWzrg668bJg4XYo9t2wqHw8rKyhLOTHJyss6WUQTKyMjQtm3b1FldXZ0yMzPVlYyMDNXV1amzuro6ZWZmqkNNTY3mzJmj4cOHa/v27brkkkt0IgMHDtTAgQPVmTFGHSzLUgfLsmRZlizLEuKDZVmyLEuWZSkauP0B7XN6hDPncDiE+LU2v1o3TsoQYo9t27IsS5ZlCWfG4XDobBlFoJycHK1evVrt7e3q37+/OuTl5enGG29UV3JycrR582Yd4/V6tXfvXq1atUod7rrrLl122WV64YUX5HA4BMS6j4rdCtsCcIb2OT066PLpguFJAtD9jCLQddddp+HDh+v73/++HnroIf3pT3/S/v37tXbtWnXYsWOHVq5cqTVr1ig7O1tLlizR5MmT9eyzz2rOnDlasWKFLr74Ys2cOVNVVVV65513tHTpUj355JPqbMGCBZowYYKAWPPeoVoBODuv7a3SI38/QQC6n1EE6tevn/7617/q/vvv1/Tp0zVhwgS9++67ysrKUodgMCifz6dQKKQOEyZM0Lp16/TII4/oRz/6ka666ipt2LBBHdxut2bPnq39+/dr//796mz69OmaMGGCgFjS2NKuHUcbBeDsbChy6TtXj9PgAUYAupdRhMrOztZbb72lrlx55ZXatGmTOrv22mt17bXX6ngXX3yxNm3aJCBefHC4TqGwLQBnpzUY1l8OVOuOqaMEoHsZAYgp7x2qE4Du8cd8pxZNGSnL4RCA7mMEIGY0tQa1s6JRALpHRWOLPi5t0KyxQwWg+xgBiBkfHK5TKGwLQPd5dU+lZo0dKgDdxwhAzHjvUK0AdK+tZQ0qa2jRuUMGCkD3MAIQExr87dp5tFEAupdtS6/trdKyvztPALqHEYCY8O5ntQqGbQHofn/ZX61vXnmukhKNAJw9IwAxYX2hSwB6hr89pD8fqNbiKaME4OwZAYh6FY0t2l/tEYCe8/KnVVo4eaT6WQ4BODtGAKLe+iKXbFsAepDT06oPi+s15/x0ATg7RgCi3oYilwD0vJd2V2rO+ekCcHaMAES1ghqfyhpaBKDnfVrZpIIanyaNSBKAM2cEIKq9XVgjAL3nuR3levzGSQJw5owARK32UFgbD7oEoPd8cLhe5Q0tyh4yUADOjBGAqLXpSL0a/O0C0HvCtq0XdlfoR9eOF4AzYwQgav15f7UA9L51BTVacsW5Sh+UIACfnxGAqOT0tOqT8kYB6H2BYFiv7qnSt2aOEYDPzwhAVFpXUKOwbQtA33h1b5XunDZKyYlGAD4fIwBRJ2zbWnegRgD6jq8tqFf2VOnrOdkC8PkYAYg628oa5PS0CkDfenF3hRZNGalz+vcTgNNnBCDqvLqnSgD6nqc1qFf3VOnu6aMF4PQZAYgqFY0t+ri0QQAiwx92HtVtl2XpnIR+AnB6jABEldf2OhW2bQGIDE2tQf0x36m7po0SgNNjBCBqtAbDWldQLQCR5d92HNXNF4/Q4AH9BeDUjABEjbcKauRpDQpAZPG0tuvF3ZX65lVjBODUjABEBduWXt1TKQCR6cVPK3Xb5CwNPSdBAE7OCEBU+LjUrSP1fgGITP5ASM9+clT/6+/OE4CTMwIQFX6/86gARLa1+5z6ypSRyho8QABOzAhAxDtQ7dWuiiYBiGyBYFirPizWL+dPEoATMwIQ8Z79pFwAosP7h+v0SXmjZmSnCkDXjABEtLKGFn1U7BaA6LHqo2I9v3iKLIcAdMEIQET7tx1HFbZtAYgeh2p9+suBat18cYYA/E9GACLW0cYWvV1YIwDR5+nNxZo9Lk1DzukvAH/LCEDE+v+2lSsUtgUg+jS1BvVUXoke/eIEAfhbRgAiUnljizYedAlA9HqzoFrXTxyuGdmpAvDfjABEpN9+XKpQ2BaA6GXb0i/e/0wv3zlVCf0sAfgPRgAizpF6v947VCcA0a+8oUW//bhM37l6rAD8ByMAEWf1R0cUtm0BiA3P76rQVWOGaNroVAGQjABElJ1HG/VxaYMAxI6wbWvFhiK9fOc0DR5gBMQ7IwARI2zbWr25RABij8sX0M/eO6THb5wkIN4ZAYgYbxXUqLDGKwCx6a+f1en1fKduuTRTQDwzAhARWoNh/XZrmQDEtic+PKIJw5N0cUaygHhlBCAiPLO9XDXeNgGIbYFgWMv+ckB/WHS5hiUlCohHRgD6XHlDi57fXSEA8aGuOaAfvV2kNbdeooR+loB4YwSgzz354REFgmEBiB97Kpu0/M1CPbHgIlkOAXHFCECf+vBIvbaUuAUg/nxUXK9//vCI/tffnScgnhgB6DP+9pD+3w8OC0D8eunTSg09p7++NiNbQLwwAtBnfp1XompvmwDEt19vKZXD4dDd00cLiAdGAPrEgWqvXttbJQDo8C95JbIc0l3TRguIdUYAel17KKx/fOegwrYA4L88nVciYzm0aMooAbHMCECv+932ch2p9wsAOrNt6VcfFqstGNbXZmQLiFVGAHrV/mqvnt1xVABwIr/eUqrWYFj3XzVGQCwyAtBrWoNhrVhfpFDYFgCczO+2l8vTGtQPvnCeLIdDQCwxAtBrVn9UrPLGFgHA6Xhtb5XaQ2H9eO4EWQ4BMcMIQK/YdKRef8yvEgB8Hn/aX63WYFgr512gfpZDQCwwAtDjqr1t+uk7B2XbAoDPbUORS+2hsH52w4UylkNAtDMC8P+3BzdQURcIv8e/858/gzADgqDiC0PmI5aaqfmWrrsmaq5upKm4q9ie1d7cSs3c2tW0tFqVrjdNj96eWNpS031R3FDppGs+RWWaj9maFSrmS4GKQAOMMAwzz5l7D3vmeO1kL44M/D6fq8rj9fFY3hG+rvEiIvJ9/fNoKfXbjrBkzI1EWA1EwpmJiFxV//vtIo6crURE5Ifac/wC83d8xpIxN2I1LIiEKxMRuWr+8tFX/P3QV4iI/Fh2Hytl3o5P+ePoG7EaFkTCkYmIXBXvfVHO8j3HEBH5sf3zaCnP7ipkwYiuWCyIhB0TEfnRFZ6v4g/bj+DzIyJyVbz+yVniomzMHNIJkXBjIiI/qpPlF3l4y2GqPfWIiFxNr354mrgok7v7JiMSTkxE5Edzsvwi9/31EBfcHkREQmFVwQkS7DbG3NgWkXBhIiI/iqPnq5m59TAX3B5ERELF74en3yyktT2S/s44RMKBiYj8YB+cKufxbZ9SVetFRCTUvD4/c1//hOxJN5Pa2oFIY2ciIj/IXz/6iuX/dZx6nx8RkWvFXVfP7K2H+fOv+tDGYUOkMTMRke+l4mIdz+wsZM/xC4iINAbnqjw8vOVj/jSpF45IE5HGykREvrO3jpWybPcxSqs9iIg0JscvuJm34zOev7M7VsOCSGNkIiJXrOhCNf9rz3H2napARKSxeu+LMpa9dYx5aV0QaYxMRORbFVd6yN55lPzPzlHv8yMi0tht+biYto5Ipg9wItLYmIjINzpWWs26D8/w+r/OYDUjEBEJJ//n/S9o47BxR/ckRBoTExH5/+w7VcH6A2d4/2QZfj/U+/xYEREJL34/PLvrKAn2SAZdF49IY2EiIv9Xvc/Pm5+fZ92B0xSer0ZEpCnw+vz8Lu8TVo27iT4dWyLSGJiINHN19T7eLDzPnz44xanyi4iINDW1Xh+P/OMwayfcTLe2DkSuNRORZqqu3sc/DpeQs+8056pqERFpyqo99Ty05WNW33UT3drGIHItmYg0Mz6/n/zPzvHi+yf56usaRESaC1eNlxl//5jn7+xBn44tEblWTESakQ9OlbPy7SIKz1cjItIcVXvqmZn7L7Lu6M6g6+IRuRZMRJqBk+UXWfveF+wqPI+ISHNX4/Uxe+u/eHBwJ37dLxmRUDMRacLK3XX8596TbPlXMfU+PyIi8v/4/LCq4ATHL7iZP7wLkaaBSKiYiDRBnnofmw5+Rc6+U1TVehERkcvb8elZjpytZOHIVHq2i0UkFExEmhCfH7YdKeE/3z9JSWUtIiLy7b4oc3PPXw7xy94duG+gE0ekicjVZCLSBPj8sKvwPNkfnKLoQjUiIvLd+Px+XvvvM2w7cpbMWzrwy14diLZZEbkaTETCmKfexxufnefP+05xquIiIiLyw7hq6ljz7hesP3CG0Te25c7uSXRpbUfkx2QiEoa++rqG3MMlbD1cTLm7DhER+XG5arxsOvglmw5+yX8k2hncqRWDr2tFj6QYbKaByA9h0sidOXOGdu3aYbVa+TZer5ezZ8/SoUMHLqeqqoqamhoSExOR8FPm9vBfxy+w49NzfPTV1/j9iIhICBwrreZYaTWv7D9NhNUgtbWd7kkx/Eeinevio7muVRStom2IXCmTRurtt98mIyODsrIyIiMjWbFiBdOnT+ebrFixgvnz51NXV0fb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        "\n",
        "#### DataFrame Density\n",
        "\n",
        "`StatsPlots.jl` also integrates with `DataFrames.jl`:"
      ],
      "id": "2e0aada6-a30a-4ec6-9768-2de656874ecf"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
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      ],
      "source": [
        "using DataFrames\n",
        "dat = DataFrame(a = 1:10, b = 10 .+ rand(10), c = 10 .* rand(10))\n",
        "@df dat density([:b :c], color=[:black :red])"
      ],
      "id": "90"
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    {
      "cell_type": "markdown",
      "metadata": {},
      "source": [
        "### Log-Scaled Axes"
      ],
      "id": "61449302-fc40-4ee2-8104-a2269bad9d6e"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/plain": [
              "0.1:0.1:10.0"
            ]
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        }
      ],
      "source": [
        "xx = 0.1:0.1:10"
      ],
      "id": "92"
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        "## GR (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "gr()\n",
        "plot(xx, xx.^2, xaxis=:log, yaxis=:log, legend=false)\n",
        "```\n",
        "\n",
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        "\n",
        "## PythonPlot (Plots.jl)\n",
        "\n",
        "``` julia\n",
        "pythonplot()\n",
        "plot(xx, xx.^2, xaxis=:log, yaxis=:log, legend=false)\n",
        "```\n",
        "\n",
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        "\n",
        "## Makie.jl\n",
        "\n",
        "``` julia\n",
        "fig = Figure()\n",
        "ax = Axis(fig[1, 1], xscale=log10, yscale=log10)\n",
        "lines!(ax, xx, xx .^ 2)\n",
        "fig\n",
        "```\n",
        "\n",
        "<img width=672 height=480 style='object-fit: contain; height: auto;' src=\"data:image/png;base64, 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\"/>"
      ],
      "id": "3731b9f5-aa2d-43bd-92cc-3f38156343c9"
    },
    {
      "cell_type": "code",
      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
          "output_type": "display_data",
          "metadata": {},
          "data": {
            "text/html": [
              "<?xml version=\"1.0\" encoding=\"utf-8\" standalone=\"no\"?>\n",
              "<!DOCTYPE svg PUBLIC \"-//W3C//DTD SVG 1.1//EN\"\n",
              "  \"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\">\n",
              "<svg xmlns:xlink=\"http://www.w3.org/1999/xlink\" width=\"483.84pt\" height=\"345.6pt\" viewBox=\"0 0 483.84 345.6\" xmlns=\"http://www.w3.org/2000/svg\" version=\"1.1\">\n",
              " <metadata>\n",
              "  <rdf:RDF xmlns:dc=\"http://purl.org/dc/elements/1.1/\" xmlns:cc=\"http://creativecommons.org/ns#\" xmlns:rdf=\"http://www.w3.org/1999/02/22-rdf-syntax-ns#\">\n",
              "   <cc:Work>\n",
              "    <dc:type rdf:resource=\"http://purl.org/dc/dcmitype/StillImage\"/>\n",
              "    <dc:date>2026-07-30T13:53:46.120247</dc:date>\n",
              "    <dc:format>image/svg+xml</dc:format>\n",
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        "plot(exp.(x), yaxis=:log)"
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      "id": "100"
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      "source": [
        "## Editing Plots Manually\n",
        "\n",
        "Now let’s look at how to modify plot attributes directly."
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      "id": "bed295bb-c462-40d8-bdd2-dcec39df8dad"
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              "RecipesPipeline.DefaultsDict with 30 entries:\n",
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              "  :background_color         => RGBA{Float64}(1.0, 1.0, 1.0, 1.0)\n",
              "  :inset_subplots           => nothing\n",
              "  :size                     => (672, 480)\n",
              "  :display_type             => :auto\n",
              "  :overwrite_figure         => true\n",
              "  :html_output_format       => :auto\n",
              "  :plot_titlefontfamily     => :match\n",
              "  :plot_titleindex          => 0\n",
              "  :foreground_color         => RGB{N0f8}(0.0, 0.0, 0.0)\n",
              "  :window_title             => \"Plots.jl\"\n",
              "  :plot_titlefontrotation   => 0.0\n",
              "  :extra_plot_kwargs        => Dict{Any, Any}()\n",
              "  :pos                      => (0, 0)\n",
              "  :plot_titlefonthalign     => :hcenter\n",
              "  :tex_output_standalone    => false\n",
              "  ⋮                         => ⋮"
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      "source": [
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      "id": "104"
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    {
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      "metadata": {},
      "source": [
        "We can also directly access properties of the plotted series."
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              "Plots.Series(RecipesPipeline.DefaultsDict(:plot_object => Plot{Plots.PythonPlotBackend() n=1}, :subplot => Subplot{1}, :label => \"y1\", :serieshandle => Any[<py [<matplotlib.lines.Line2D object at 0x33a625290>]>], :fillalpha => nothing, :linealpha => nothing, :linecolor => RGBA{Float64}(0.0, 0.6056031704619725, 0.9786801190138923, 1.0), :x_extrema => (NaN, NaN), :series_index => 1, :markerstrokealpha => nothing…))"
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      "execution_count": 1,
      "metadata": {},
      "outputs": [
        {
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          "metadata": {},
          "data": {
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              "(300, 200)"
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        "pl[:size]=(300,200)"
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      "source": [
        "## Saving Plots\n",
        "\n",
        "To save plots to a file for inclusion in a report writeup:\n",
        "\n",
        "``` julia\n",
        "save(\"figure.png\", p)\n",
        "```"
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