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   "source": [
    "# matplotlib - 2D and 3D plotting in Python"
   ]
  },
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "J.R. Johansson (jrjohansson at gmail.com)\n",
    "\n",
    "The latest version of this [IPython notebook](http://ipython.org/notebook.html) lecture is available at [http://github.com/jrjohansson/scientific-python-lectures](http://github.com/jrjohansson/scientific-python-lectures).\n",
    "\n",
    "The other notebooks in this lecture series are indexed at [http://jrjohansson.github.io](http://jrjohansson.github.io).\n",
    "\n",
    "Notebook has been edited by Hans Fangohr (Sept 2016)\n",
    "- minor changes\n",
    "- removal of animations\n",
    "- clear name space before matplotlib section\n",
    "- run on python3 system\n",
    "- add suggestion of changing figure size to get larger font for publications\n",
    "\n",
    "Further changes by Hans Fangohr (May 2019)\n",
    "- remove qt backend\n",
    "- introduce %matplotlib notebook \n",
    "\n",
    "Review January 2022 by Hans Fangohr\n",
    "- update matplotlib calls that were deprecated\n",
    "- add section on 'good practice'\n",
    "\n",
    "Review November 2024 Hans Fangohr\n",
    "- remove pylab section"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "metadata": {},
   "outputs": [],
   "source": [
    "# for JupyterLite, need to import matplotlib before the next cell\n",
    "import matplotlib"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {},
   "outputs": [],
   "source": [
    "# This line configures matplotlib to show figures embedded in the notebook, \n",
    "# instead of opening a new window for each figure. More about that later. \n",
    "%matplotlib inline\n",
    "%config InlineBackend.figure_formats = ['svg']"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Introduction"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Matplotlib is an excellent 2D and 3D graphics library for generating scientific figures. Some of the many advantages of this library include:\n",
    "\n",
    "* Easy to get started\n",
    "* Support for $\\LaTeX$ formatted labels and texts\n",
    "* Great control of every element in a figure, including figure size and DPI. \n",
    "* High-quality output in many formats, including PNG, PDF, SVG, EPS, and PGF.\n",
    "* GUI for interactively exploring figures *and* support for headless generation of figure files (useful for batch jobs).\n",
    "\n",
    "One of the key features of matplotlib that I would like to emphasize, and that I think makes matplotlib highly suitable for generating figures for scientific publications is that all aspects of the figure can be controlled *programmatically*. This is important for reproducibility and convenient when one needs to regenerate the figure with updated data or change its appearance. \n",
    "\n",
    "More information at the Matplotlib web page: http://matplotlib.org/"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "To get started using Matplotlib in a Python program, either include the symbols from the `pylab` module (the easy way):"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {},
   "outputs": [],
   "source": [
    "import numpy as np\n",
    "x = np.linspace(0, 5, 10)\n",
    "y = x ** 2"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## The matplotlib object-oriented API"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "metadata": {},
   "outputs": [],
   "source": [
    "import matplotlib\n",
    "import matplotlib.pyplot as plt"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The main idea with object-oriented programming is to have objects that one can apply functions and actions on, and no object or program states should be global (such as the MATLAB-like API). The real advantage of this approach becomes apparent when more than one figure is created, or when a figure contains more than one subplot. \n",
    "\n",
    "To use the object-oriented API we start out very much like in the previous example, but instead of creating a new global figure instance we store a reference to the newly created figure instance in the `fig` variable, and from it we create a new axis instance `axes` using the `add_axes` method in the `Figure` class instance `fig`:"
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  },
  {
   "cell_type": "code",
   "execution_count": 5,
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    "fig = plt.figure()\n",
    "\n",
    "axes = fig.add_axes([0.1, 0.1, 0.8, 0.8]) # left, bottom, width, height (range 0 to 1)\n",
    "\n",
    "axes.plot(x, y, 'r')\n",
    "\n",
    "axes.set_xlabel('x')\n",
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  {
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   "source": [
    "Although a little bit more code is involved, the advantage is that we now have full control of where the plot axes are placed, and we can easily add more than one axis to the figure:"
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  },
  {
   "cell_type": "code",
   "execution_count": 6,
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       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 640x480 with 2 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig = plt.figure()\n",
    "\n",
    "axes1 = fig.add_axes([0.1, 0.1, 0.8, 0.8]) # main axes\n",
    "axes2 = fig.add_axes([0.2, 0.5, 0.4, 0.3]) # inset axes\n",
    "\n",
    "# main figure\n",
    "axes1.plot(x, y, 'r')     # 'r' -> red\n",
    "axes1.set_xlabel('x')\n",
    "axes1.set_ylabel('y')\n",
    "axes1.set_title('title')\n",
    "\n",
    "# insert\n",
    "axes2.plot(y, x, 'g')     # 'g' -> green\n",
    "axes2.set_xlabel('y')\n",
    "axes2.set_ylabel('x')\n",
    "axes2.set_title('insert title');"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "If we don't care about being explicit about where our plot axes are placed in the figure canvas, then we can use one of the many axis layout managers in matplotlib. My favorite is `subplots`, which can be used like this:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "metadata": {},
   "outputs": [
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    "fig, axes = plt.subplots()\n",
    "\n",
    "axes.plot(x, y, 'r')\n",
    "axes.set_xlabel('x')\n",
    "axes.set_ylabel('y')\n",
    "axes.set_title('title');"
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  {
   "cell_type": "code",
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    "fig, axes = plt.subplots(nrows=1, ncols=2)\n",
    "\n",
    "for ax in axes:\n",
    "    ax.plot(x, y, 'r')\n",
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   "source": [
    "That was easy, but it isn't so pretty with overlapping figure axes and labels, right?\n",
    "\n",
    "We can deal with that by using the `fig.tight_layout` method, which automatically adjusts the positions of the axes on the figure canvas so that there is no overlapping content:"
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  {
   "cell_type": "code",
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    "fig, axes = plt.subplots(nrows=1, ncols=2)\n",
    "\n",
    "for ax in axes:\n",
    "    ax.plot(x, y, 'r')\n",
    "    ax.set_xlabel('x')\n",
    "    ax.set_ylabel('y')\n",
    "    ax.set_title('title')\n",
    "    \n",
    "fig.tight_layout()"
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   "source": [
    "### Figure size, aspect ratio and DPI"
   ]
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   "source": [
    "Matplotlib allows the aspect ratio, DPI and figure size to be specified when the `Figure` object is created, using the `figsize` and `dpi` keyword arguments. `figsize` is a tuple of the width and height of the figure in inches, and `dpi` is the dots-per-inch (pixel per inch). To create an 800x400 pixel, 100 dots-per-inch figure, we can do: "
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   "cell_type": "code",
   "execution_count": 10,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 800x400 with 0 Axes>"
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     "metadata": {},
     "output_type": "display_data"
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   "source": [
    "fig = plt.figure(figsize=(8, 4), dpi=100)"
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   "metadata": {},
   "source": [
    "The same arguments can also be passed to layout managers, such as the `subplots` function:"
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  },
  {
   "cell_type": "code",
   "execution_count": 11,
   "metadata": {},
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   "source": [
    "fig, axes = plt.subplots(figsize=(12, 3))\n",
    "\n",
    "axes.plot(x, y, 'r')\n",
    "axes.set_xlabel('x')\n",
    "axes.set_ylabel('y')\n",
    "axes.set_title('title');"
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   "cell_type": "markdown",
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   "source": [
    "### Saving figures"
   ]
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "To save a figure to a file we can use the `savefig` method in the `Figure` class:"
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   "execution_count": 12,
   "metadata": {},
   "outputs": [],
   "source": [
    "fig.savefig(\"filename.png\")"
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Here we can also optionally specify the DPI and choose between different output formats:"
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   "execution_count": 13,
   "metadata": {},
   "outputs": [],
   "source": [
    "fig.savefig(\"filename.png\", dpi=200)"
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   "metadata": {},
   "source": [
    "Or save as pdf:"
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   "cell_type": "code",
   "execution_count": 14,
   "metadata": {},
   "outputs": [],
   "source": [
    "fig.savefig(\"filename.pdf\")"
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### What formats are available and which ones should be used for best quality?"
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   "cell_type": "markdown",
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   "source": [
    "Matplotlib can generate high-quality output in a number formats, including PNG, JPG, EPS, SVG, PGF and PDF. For scientific papers, I recommend using PDF whenever possible. (LaTeX documents compiled with `pdflatex` can include PDFs using the `includegraphics` command). In some cases, PGF can also be good alternative."
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   "cell_type": "markdown",
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   "source": [
    "### Legends, labels and titles"
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   "metadata": {},
   "source": [
    "Now that we have covered the basics of how to create a figure canvas and add axes instances to the canvas, let's look at how decorate a figure with titles, axis labels, and legends."
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    "**Figure titles**\n",
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    "A title can be added to each axis instance in a figure. To set the title, use the `set_title` method in the axes instance:"
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   "execution_count": 15,
   "metadata": {},
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   "source": [
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    "**Axis labels**\n",
    "\n",
    "Similarly, with the methods `set_xlabel` and `set_ylabel`, we can set the labels of the X and Y axes:"
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   "cell_type": "code",
   "execution_count": 16,
   "metadata": {},
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    "**Legends**\n",
    "\n",
    "Legends for curves in a figure can be added in two ways. One method is to use the `legend` method of the axis object and pass a list/tuple of legend texts for the previously defined curves:"
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   "cell_type": "code",
   "execution_count": 17,
   "metadata": {},
   "outputs": [],
   "source": [
    "ax.legend([\"curve1\", \"curve2\", \"curve3\"]);"
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   "metadata": {},
   "source": [
    "The method described above follows the MATLAB API. It is somewhat prone to errors and unflexible if curves are added to or removed from the figure (resulting in a wrongly labelled curve).\n",
    "\n",
    "A better method is to use the `label=\"label text\"` keyword argument when plots or other objects are added to the figure, and then using the `legend` method without arguments to add the legend to the figure: "
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   "execution_count": 18,
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    "fig, ax = plt.subplots()\n",
    "ax.plot(x, x**2, label=\"curve1\")\n",
    "ax.plot(x, x**3, label=\"curve2\")\n",
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    "The advantage with this method is that if curves are added or removed from the figure, the legend is automatically updated accordingly.\n",
    "\n",
    "The `legend` function takes an optional keyword argument `loc` that can be used to specify where in the figure the legend is to be drawn. The allowed values of `loc` are numerical codes for the various places the legend can be drawn. See http://matplotlib.org/users/legend_guide.html#legend-location for details. Some of the most common `loc` values are:"
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   "cell_type": "code",
   "execution_count": 19,
   "metadata": {},
   "outputs": [
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     "data": {
      "text/plain": [
       "<matplotlib.legend.Legend at 0x126b17d40>"
      ]
     },
     "execution_count": 19,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "ax.legend(loc=0) # let matplotlib decide the optimal location\n",
    "ax.legend(loc=1) # upper right corner\n",
    "ax.legend(loc=2) # upper left corner\n",
    "ax.legend(loc=3) # lower left corner\n",
    "ax.legend(loc=4) # lower right corner\n",
    "# .. many more options are available"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The following figure shows how to use the figure title, axis labels and legends described above:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 20,
   "metadata": {},
   "outputs": [
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    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(x, x**2, label=\"y = x**2\")\n",
    "ax.plot(x, x**3, label=\"y = x**3\")\n",
    "ax.legend(loc=2); # upper left corner\n",
    "ax.set_xlabel('x')\n",
    "ax.set_ylabel('y')\n",
    "ax.set_title('title');"
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Formatting text: LaTeX, fontsize, font family"
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The figure above is functional, but it does not (yet) satisfy the criteria for a figure used in a publication. First and foremost, we need to have LaTeX formatted text, and second, we need to be able to adjust the font size to appear right in a publication.\n",
    "\n",
    "Matplotlib has great support for LaTeX. All we need to do is to use dollar signs encapsulate LaTeX in any text (legend, title, label, etc.). For example, `\"$y=x^3$\"`.\n",
    "\n",
    "But here we can run into a slightly subtle problem with LaTeX code and Python text strings. In LaTeX, we frequently use the backslash in commands, for example `\\alpha` to produce the symbol $\\alpha$. But the backslash already has a meaning in Python strings (the escape code character). To avoid Python messing up our latex code, we need to use \"raw\" text strings. Raw text strings are prepended with an '`r`', like `r\"\\alpha\"` or `r'\\alpha'` instead of `\"\\alpha\"` or `'\\alpha'`:"
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   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(x, x**2, label=r\"$y = \\alpha^2$\")\n",
    "ax.plot(x, x**3, label=r\"$y = \\alpha^3$\")\n",
    "ax.legend(loc=2) # upper left corner\n",
    "ax.set_xlabel(r'$\\alpha$', fontsize=18)\n",
    "ax.set_ylabel(r'$y$', fontsize=18)\n",
    "ax.set_title('title');"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "We can also change the global font size and font family, which applies to all text elements in a figure (tick labels, axis labels and titles, legends, etc.):"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 22,
   "metadata": {},
   "outputs": [],
   "source": [
    "# Update the matplotlib configuration parameters:\n",
    "matplotlib.rcParams.update({'font.size': 18, 'font.family': 'serif'})"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 23,
   "metadata": {},
   "outputs": [
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    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(x, x**2, label=r\"$y = \\alpha^2$\")\n",
    "ax.plot(x, x**3, label=r\"$y = \\alpha^3$\")\n",
    "ax.legend(loc=2) # upper left corner\n",
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   "metadata": {},
   "source": [
    "A good choice of global fonts are the STIX fonts: "
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   "cell_type": "code",
   "execution_count": 24,
   "metadata": {},
   "outputs": [],
   "source": [
    "# Update the matplotlib configuration parameters:\n",
    "matplotlib.rcParams.update({'font.size': 18, 'font.family': 'STIXGeneral', 'mathtext.fontset': 'stix'})"
   ]
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   "cell_type": "code",
   "execution_count": 25,
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   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(x, x**2, label=r\"$y = \\alpha^2$\")\n",
    "ax.plot(x, x**3, label=r\"$y = \\alpha^3$\")\n",
    "ax.legend(loc=2) # upper left corner\n",
    "ax.set_xlabel(r'$\\alpha$')\n",
    "ax.set_ylabel(r'$y$')\n",
    "ax.set_title('title');"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Or, alternatively, we can request that matplotlib uses LaTeX to render the text elements in the figure:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 26,
   "metadata": {},
   "outputs": [],
   "source": [
    "matplotlib.rcParams.update({'font.size': 18, 'text.usetex': True})"
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   "cell_type": "code",
   "execution_count": 27,
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       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 640x480 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(x, x**2, label=r\"$y = \\alpha^2$\")\n",
    "ax.plot(x, x**3, label=r\"$y = \\alpha^3$\")\n",
    "ax.legend(loc=2) # upper left corner\n",
    "ax.set_xlabel(r'$\\alpha$')\n",
    "ax.set_ylabel(r'$y$')\n",
    "ax.set_title('title');"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 28,
   "metadata": {},
   "outputs": [],
   "source": [
    "# restore\n",
    "matplotlib.rcParams.update({'font.size': 12, 'font.family': 'sans', 'text.usetex': False})"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Change figure size to make font  larger\n",
    "\n",
    "Instead of changing the font size, we can also make the overall figure smaller (for publication purposes), and then save a pdf file (or some scalable vector format) or use high resolution bitmap formats:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 29,
   "metadata": {},
   "outputs": [
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   "source": [
    "fig, ax = plt.subplots(figsize=(4, 2))\n",
    "\n",
    "ax.plot(x, x**2, label=r\"$y = \\alpha^2$\")\n",
    "ax.plot(x, x**3, label=r\"$y = \\alpha^3$\")\n",
    "ax.set_xlabel(r'$\\alpha$')\n",
    "ax.set_ylabel(r'$y$')\n",
    "ax.set_title('title')\n",
    "ax.legend(loc=2); # upper left corner"
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  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Setting colors, linewidths, linetypes"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Colors"
   ]
  },
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "With matplotlib, we can define the colors of lines and other graphical elements in a number of ways. First of all, we can use the MATLAB-like syntax where `'b'` means blue, `'g'` means green, etc. The MATLAB API for selecting line styles are also supported: where, for example, 'b.-' means a blue line with dots:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 30,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
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     "execution_count": 30,
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   "source": [
    "fig, ax = plt.subplots(figsize=(4, 2))\n",
    "\n",
    "# MATLAB style line color and style \n",
    "ax.plot(x, x**2, 'b.-') # blue line with dots\n",
    "ax.plot(x, x**3, 'g--') # green dashed line"
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   "source": [
    "We can also define colors by their names or RGB hex codes and optionally provide an alpha value using the `color` and `alpha` keyword arguments:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 31,
   "metadata": {},
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    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(x, x+1, color=\"red\", alpha=0.5) # half-transparant red\n",
    "ax.plot(x, x+2, color=\"#1155dd\")        # RGB hex code for a bluish color\n",
    "ax.plot(x, x+3, color=\"#15cc55\")        # RGB hex code for a greenish color"
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   "source": [
    "#### Line and marker styles"
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  },
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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "To change the line width, we can use the `linewidth` or `lw` keyword argument. The line style can be selected using the `linestyle` or `ls` keyword arguments:"
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  },
  {
   "cell_type": "code",
   "execution_count": 32,
   "metadata": {},
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   "source": [
    "fig, ax = plt.subplots(figsize=(12,6))\n",
    "\n",
    "ax.plot(x, x+1, color=\"blue\", linewidth=0.25)\n",
    "ax.plot(x, x+2, color=\"blue\", linewidth=0.50)\n",
    "ax.plot(x, x+3, color=\"blue\", linewidth=1.00)\n",
    "ax.plot(x, x+4, color=\"blue\", linewidth=2.00)\n",
    "\n",
    "# possible linestype options ‘-‘, ‘--’, ‘-.’, ‘:’, ‘steps’\n",
    "ax.plot(x, x+5, color=\"red\", lw=2, linestyle='-')\n",
    "ax.plot(x, x+6, color=\"red\", lw=2, ls='-.')\n",
    "ax.plot(x, x+7, color=\"red\", lw=2, ls=':')\n",
    "\n",
    "# custom dash\n",
    "line, = ax.plot(x, x+8, color=\"black\", lw=1.50)\n",
    "line.set_dashes([5, 10, 15, 10]) # format: line length, space length, ...\n",
    "\n",
    "# possible marker symbols: marker = '+', 'o', '*', 's', ',', '.', '1', '2', '3', '4', ...\n",
    "ax.plot(x, x+ 9, color=\"green\", lw=2, ls='--', marker='+')\n",
    "ax.plot(x, x+10, color=\"green\", lw=2, ls='--', marker='o')\n",
    "ax.plot(x, x+11, color=\"green\", lw=2, ls='--', marker='s')\n",
    "ax.plot(x, x+12, color=\"green\", lw=2, ls='--', marker='1')\n",
    "\n",
    "# marker size and color\n",
    "ax.plot(x, x+13, color=\"purple\", lw=1, ls='-', marker='o', markersize=2)\n",
    "ax.plot(x, x+14, color=\"purple\", lw=1, ls='-', marker='o', markersize=4)\n",
    "ax.plot(x, x+15, color=\"purple\", lw=1, ls='-', marker='o', markersize=8, markerfacecolor=\"red\")\n",
    "ax.plot(x, x+16, color=\"purple\", lw=1, ls='-', marker='s', markersize=8, \n",
    "        markerfacecolor=\"yellow\", markeredgewidth=2, markeredgecolor=\"blue\");"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Control over axis appearance"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The appearance of the axes is an important aspect of a figure that we often need to modify to make a publication quality graphics. We need to be able to control where the ticks and labels are placed, modify the font size and possibly the labels used on the axes. In this section we will look at controling those properties in a matplotlib figure."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Plot range"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The first thing we might want to configure is the ranges of the axes. We can do this using the `set_ylim` and `set_xlim` methods in the axis object, or `axis('tight')` for automatrically getting \"tightly fitted\" axes ranges:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 33,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 1200x400 with 3 Axes>"
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   "source": [
    "fig, axes = plt.subplots(1, 3, figsize=(12, 4))\n",
    "\n",
    "axes[0].plot(x, x**2, x, x**3)\n",
    "axes[0].set_title(\"default axes ranges\")\n",
    "\n",
    "axes[1].plot(x, x**2, x, x**3)\n",
    "axes[1].axis('tight')\n",
    "axes[1].set_title(\"tight axes\")\n",
    "\n",
    "axes[2].plot(x, x**2, x, x**3)\n",
    "axes[2].set_ylim([0, 60])\n",
    "axes[2].set_xlim([2, 5])\n",
    "axes[2].set_title(\"custom axes range\");"
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   "source": [
    "#### Logarithmic scale"
   ]
  },
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   "metadata": {},
   "source": [
    "It is also possible to set a logarithmic scale for one or both axes. This functionality is in fact only one application of a more general transformation system in Matplotlib. Each of the axes' scales are set seperately using `set_xscale` and `set_yscale` methods which accept one parameter (with the value \"log\" in this case):"
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       "<Figure size 1000x400 with 2 Axes>"
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   "source": [
    "fig, axes = plt.subplots(1, 2, figsize=(10,4))\n",
    "      \n",
    "axes[0].plot(x, x**2, x, np.exp(x))\n",
    "axes[0].set_title(\"Normal scale\")\n",
    "\n",
    "axes[1].plot(x, x**2, x, np.exp(x))\n",
    "axes[1].set_yscale(\"log\")\n",
    "axes[1].set_title(\"Logarithmic scale (y)\");"
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  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Placement of ticks and custom tick labels"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "We can explicitly determine where we want the axis ticks with `set_xticks` and `set_yticks`, which both take a list of values for where on the axis the ticks are to be placed. We can also use the `set_xticklabels` and `set_yticklabels` methods to provide a list of custom text labels for each tick location:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 35,
   "metadata": {},
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      "text/plain": [
       "<Figure size 1000x400 with 1 Axes>"
      ]
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     "metadata": {},
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   ],
   "source": [
    "fig, ax = plt.subplots(figsize=(10, 4))\n",
    "\n",
    "ax.plot(x, x**2, x, x**3, lw=2)\n",
    "\n",
    "ax.set_xticks([1, 2, 3, 4, 5])\n",
    "ax.set_xticklabels([r'$\\alpha$', r'$\\beta$', r'$\\gamma$', r'$\\delta$', r'$\\epsilon$'], fontsize=18)\n",
    "\n",
    "yticks = [0, 50, 100, 150]\n",
    "ax.set_yticks(yticks)\n",
    "ax.set_yticklabels([\"$%.1f$\" % y for y in yticks], fontsize=18); # use LaTeX formatted labels"
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  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "There are a number of more advanced methods for controlling major and minor tick placement in matplotlib figures, such as automatic placement according to different policies. See http://matplotlib.org/api/ticker_api.html for details."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Scientific notation"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "With large numbers on axes, it is often better use scientific notation:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 36,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 640x480 with 1 Axes>"
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     "metadata": {},
     "output_type": "display_data"
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   ],
   "source": [
    "fig, ax = plt.subplots(1, 1)\n",
    "      \n",
    "ax.plot(x, x**2, x, np.exp(x))\n",
    "ax.set_title(\"scientific notation\")\n",
    "\n",
    "ax.set_yticks([0, 50, 100, 150])\n",
    "\n",
    "from matplotlib import ticker\n",
    "formatter = ticker.ScalarFormatter(useMathText=True)\n",
    "formatter.set_scientific(True) \n",
    "formatter.set_powerlimits((-1, 1)) \n",
    "ax.yaxis.set_major_formatter(formatter) "
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Axis number and axis label spacing"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 37,
   "metadata": {},
   "outputs": [
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       "<Figure size 640x480 with 1 Axes>"
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   "source": [
    "# distance between x and y axis and the numbers on the axes\n",
    "matplotlib.rcParams['xtick.major.pad'] = 5\n",
    "matplotlib.rcParams['ytick.major.pad'] = 5\n",
    "\n",
    "fig, ax = plt.subplots(1, 1)\n",
    "      \n",
    "ax.plot(x, x**2, x, np.exp(x))\n",
    "ax.set_yticks([0, 50, 100, 150])\n",
    "\n",
    "ax.set_title(\"label and axis spacing\")\n",
    "\n",
    "# padding between axis label and axis numbers\n",
    "ax.xaxis.labelpad = 5\n",
    "ax.yaxis.labelpad = 5\n",
    "\n",
    "ax.set_xlabel(\"x\")\n",
    "ax.set_ylabel(\"y\");"
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  },
  {
   "cell_type": "code",
   "execution_count": 38,
   "metadata": {},
   "outputs": [],
   "source": [
    "# restore defaults\n",
    "matplotlib.rcParams['xtick.major.pad'] = 3\n",
    "matplotlib.rcParams['ytick.major.pad'] = 3"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Axis position adjustments"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Unfortunately, when saving figures the labels are sometimes clipped, and it can be necessary to adjust the positions of axes a little bit. This can be done using `subplots_adjust`:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 39,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 640x480 with 1 Axes>"
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     "output_type": "display_data"
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   ],
   "source": [
    "fig, ax = plt.subplots(1, 1)\n",
    "      \n",
    "ax.plot(x, x**2, x, np.exp(x))\n",
    "ax.set_yticks([0, 50, 100, 150])\n",
    "\n",
    "ax.set_title(\"title\")\n",
    "ax.set_xlabel(\"x\")\n",
    "ax.set_ylabel(\"y\")\n",
    "\n",
    "fig.subplots_adjust(left=0.15, right=.9, bottom=0.1, top=0.9);"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Axis grid"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "With the `grid` method in the axis object, we can turn on and off grid lines. We can also customize the appearance of the grid lines using the same keyword arguments as the `plot` function:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 40,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 1000x300 with 2 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig, axes = plt.subplots(1, 2, figsize=(10, 3))\n",
    "\n",
    "# default grid appearance\n",
    "axes[0].plot(x, x**2, x, x**3, lw=2)\n",
    "axes[0].grid(True)\n",
    "\n",
    "# custom grid appearance\n",
    "axes[1].plot(x, x**2, x, x**3, lw=2)\n",
    "axes[1].grid(color='b', alpha=0.5, linestyle='dashed', linewidth=0.5)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Axis spines"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "We can also change the properties of axis spines:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 41,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 600x200 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig, ax = plt.subplots(figsize=(6, 2))\n",
    "\n",
    "ax.spines['bottom'].set_color('blue')\n",
    "ax.spines['top'].set_color('green')\n",
    "\n",
    "ax.spines['left'].set_color('red')\n",
    "ax.spines['left'].set_linewidth(2)\n",
    "\n",
    "# turn off axis spine to the right\n",
    "ax.spines['right'].set_color(\"none\")\n",
    "ax.yaxis.tick_left() # only ticks on the left side"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Twin axes"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Sometimes it is useful to have dual x or y axes in a figure; for example, when plotting curves with different units together. Matplotlib supports this with the `twinx` and `twiny` functions:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 42,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 640x480 with 2 Axes>"
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     },
     "metadata": {},
     "output_type": "display_data"
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   ],
   "source": [
    "fig, ax1 = plt.subplots()\n",
    "\n",
    "ax1.plot(x, x**2, lw=2, color=\"blue\")\n",
    "ax1.set_ylabel(r\"area $(m^2)$\", fontsize=18, color=\"blue\")\n",
    "for label in ax1.get_yticklabels():\n",
    "    label.set_color(\"blue\")\n",
    "    \n",
    "ax2 = ax1.twinx()\n",
    "ax2.plot(x, x**3, lw=2, color=\"red\")\n",
    "ax2.set_ylabel(r\"volume $(m^3)$\", fontsize=18, color=\"red\")\n",
    "for label in ax2.get_yticklabels():\n",
    "    label.set_color(\"red\")"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Axes where x and y is zero"
   ]
  },
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   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.spines['right'].set_color('none')\n",
    "ax.spines['top'].set_color('none')\n",
    "\n",
    "ax.xaxis.set_ticks_position('bottom')\n",
    "ax.spines['bottom'].set_position(('data',0)) # set position of x spine to x=0\n",
    "\n",
    "ax.yaxis.set_ticks_position('left')\n",
    "ax.spines['left'].set_position(('data',0))   # set position of y spine to y=0\n",
    "\n",
    "xx = np.linspace(-0.75, 1., 100)\n",
    "ax.plot(xx, xx**3);"
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  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Other 2D plot styles"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "In addition to the regular `plot` method, there are a number of other functions for generating different kind of plots. See the matplotlib plot gallery for a complete list of available plot types: http://matplotlib.org/gallery.html. Some of the more useful ones are show below:"
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  },
  {
   "cell_type": "code",
   "execution_count": 44,
   "metadata": {},
   "outputs": [],
   "source": [
    "n = np.array([0, 1, 2, 3, 4, 5])"
   ]
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  {
   "cell_type": "code",
   "execution_count": 45,
   "metadata": {},
   "outputs": [
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   "source": [
    "fig, axes = plt.subplots(1, 4, figsize=(12, 3))\n",
    "\n",
    "axes[0].scatter(xx, xx + 0.25*np.random.randn(len(xx)))\n",
    "axes[0].set_title(\"scatter\")\n",
    "\n",
    "axes[1].step(n, n**2, lw=2)\n",
    "axes[1].set_title(\"step\")\n",
    "\n",
    "axes[2].bar(n, n**2, align=\"center\", width=0.5, alpha=0.5)\n",
    "axes[2].set_title(\"bar\")\n",
    "\n",
    "axes[3].fill_between(x, x**2, x**3, color=\"green\", alpha=0.5);\n",
    "axes[3].set_title(\"fill_between\");"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 46,
   "metadata": {},
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   ],
   "source": [
    "# polar plot using add_axes and polar projection\n",
    "fig = plt.figure()\n",
    "ax = fig.add_axes([0.0, 0.0, .6, .6], polar=True)\n",
    "t = np.linspace(0, 2 * np.pi, 100)\n",
    "ax.plot(t, t, color='blue', lw=3);"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 47,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 1200x400 with 2 Axes>"
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     "metadata": {},
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   "source": [
    "# A histogram\n",
    "n = np.random.randn(100000)\n",
    "fig, axes = plt.subplots(1, 2, figsize=(12, 4))\n",
    "\n",
    "axes[0].hist(n)\n",
    "axes[0].set_title(\"Default histogram\")\n",
    "axes[0].set_xlim((min(n), max(n)))\n",
    "\n",
    "axes[1].hist(n, cumulative=True, bins=50)\n",
    "axes[1].set_title(\"Cumulative detailed histogram\")\n",
    "axes[1].set_xlim((min(n), max(n)));"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Text annotation"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Annotating text in matplotlib figures can be done using the `text` function. It supports LaTeX formatting just like axis label texts and titles:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 48,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 640x480 with 1 Axes>"
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   ],
   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(xx, xx**2, xx, xx**3)\n",
    "\n",
    "ax.text(0.15, 0.2, r\"$y=x^2$\", fontsize=20, color=\"blue\")\n",
    "ax.text(0.65, 0.1, r\"$y=x^3$\", fontsize=20, color=\"green\");"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Figures with multiple subplots and insets"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Axes can be added to a matplotlib Figure canvas manually using `fig.add_axes` or using a sub-figure layout manager such as `subplots`, `subplot2grid`, or `gridspec`:"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### subplots"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 49,
   "metadata": {},
   "outputs": [
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       "  </g>\n",
       " </g>\n",
       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 640x480 with 6 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig, ax = plt.subplots(2, 3)\n",
    "fig.tight_layout()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### subplot2grid"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 50,
   "metadata": {},
   "outputs": [
    {
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       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 640x480 with 5 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig = plt.figure()\n",
    "ax1 = plt.subplot2grid((3, 3), (0, 0), colspan=3)\n",
    "ax2 = plt.subplot2grid((3, 3), (1, 0), colspan=2)\n",
    "ax3 = plt.subplot2grid((3, 3), (1, 2), rowspan=2)\n",
    "ax4 = plt.subplot2grid((3, 3), (2, 0))\n",
    "ax5 = plt.subplot2grid((3, 3), (2, 1))\n",
    "fig.tight_layout()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### gridspec"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 51,
   "metadata": {},
   "outputs": [],
   "source": [
    "import matplotlib.gridspec as gridspec"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 52,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 640x480 with 6 Axes>"
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     "metadata": {},
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   ],
   "source": [
    "fig = plt.figure()\n",
    "\n",
    "gs = gridspec.GridSpec(2, 3, height_ratios=[2,1], width_ratios=[1,2,1])\n",
    "for g in gs:\n",
    "    ax = fig.add_subplot(g)\n",
    "    \n",
    "fig.tight_layout()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### add_axes"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Manually adding axes with `add_axes` is useful for adding insets to figures:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 53,
   "metadata": {},
   "outputs": [
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   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "ax.plot(xx, xx**2, xx, xx**3)\n",
    "fig.tight_layout()\n",
    "\n",
    "# inset\n",
    "inset_ax = fig.add_axes([0.3, 0.52, 0.35, 0.35]) # X, Y, width, height\n",
    "\n",
    "inset_ax.plot(xx, xx**2, xx, xx**3)\n",
    "inset_ax.set_title('zoom near origin')\n",
    "\n",
    "# set axis range\n",
    "inset_ax.set_xlim(-.2, .2)\n",
    "inset_ax.set_ylim(-.005, .01)\n",
    "\n",
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  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Colormap and contour figures"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Colormaps and contour figures are useful for plotting functions of two variables. In most of these functions we will use a colormap to encode one dimension of the data. There are a number of predefined colormaps. It is relatively straightforward to define custom colormaps. For a list of pre-defined colormaps, see: http://www.scipy.org/Cookbook/Matplotlib/Show_colormaps"
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  },
  {
   "cell_type": "code",
   "execution_count": 54,
   "metadata": {},
   "outputs": [],
   "source": [
    "alpha = 0.7\n",
    "phi_ext = 2 * np.pi * 0.5\n",
    "\n",
    "def flux_qubit_potential(phi_m, phi_p):\n",
    "    return 2 + alpha - 2 * np.cos(phi_p) * np.cos(phi_m) - alpha * np.cos(phi_ext - 2*phi_p)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 55,
   "metadata": {},
   "outputs": [],
   "source": [
    "phi_m = np.linspace(0, 2*np.pi, 100)\n",
    "phi_p = np.linspace(0, 2*np.pi, 100)\n",
    "X,Y = np.meshgrid(phi_p, phi_m)\n",
    "Z = flux_qubit_potential(X, Y).T"
   ]
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  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### pcolor"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 56,
   "metadata": {},
   "outputs": [
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       "    </g>\n",
       "    <g id=\"ytick_13\">\n",
       "     <g id=\"line2d_19\">\n",
       "      <g>\n",
       "       <use xlink:href=\"#mdca607ca19\" x=\"349.64135\" y=\"68.591377\" style=\"stroke: #000000; stroke-width: 0.8\"/>\n",
       "      </g>\n",
       "     </g>\n",
       "     <g id=\"text_19\">\n",
       "      <!-- 4.5 -->\n",
       "      <g transform=\"translate(356.14135 73.150439) scale(0.12 -0.12)\">\n",
       "       <use xlink:href=\"#DejaVuSans-34\"/>\n",
       "       <use xlink:href=\"#DejaVuSans-2e\" x=\"63.623047\"/>\n",
       "       <use xlink:href=\"#DejaVuSans-35\" x=\"95.410156\"/>\n",
       "      </g>\n",
       "     </g>\n",
       "    </g>\n",
       "    <g id=\"ytick_14\">\n",
       "     <g id=\"line2d_20\">\n",
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       "      </g>\n",
       "     </g>\n",
       "     <g id=\"text_20\">\n",
       "      <!-- 5.0 -->\n",
       "      <g transform=\"translate(356.14135 40.801539) scale(0.12 -0.12)\">\n",
       "       <use xlink:href=\"#DejaVuSans-35\"/>\n",
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       "     </g>\n",
       "    </g>\n",
       "   </g>\n",
       "   <g id=\"LineCollection_1\"/>\n",
       "   <g id=\"patch_8\">\n",
       "    <path d=\"M 336.33575 276.540503 \n",
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       "L 349.64135 10.428503 \n",
       "L 342.98855 10.428503 \n",
       "L 336.33575 10.428503 \n",
       "L 336.33575 276.540503 \n",
       "z\n",
       "\" style=\"fill: none; stroke: #000000; stroke-width: 0.8; stroke-linejoin: miter; stroke-linecap: square\"/>\n",
       "   </g>\n",
       "  </g>\n",
       " </g>\n",
       " <defs>\n",
       "  <clipPath id=\"pcb558dd78f\">\n",
       "   <rect x=\"32.78375\" y=\"10.428502\" width=\"285.696\" height=\"266.112\"/>\n",
       "  </clipPath>\n",
       " </defs>\n",
       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 640x480 with 2 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "p = ax.pcolor(X/(2*np.pi), Y/(2*np.pi), Z, cmap=matplotlib.cm.RdBu, \n",
    "              vmin=abs(Z).min(), vmax=abs(Z).max(), shading='auto')\n",
    "cb = fig.colorbar(p, ax=ax)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### imshow"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 57,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "image/svg+xml": [
       "<?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=\"362.8411pt\" height=\"303.184812pt\" viewBox=\"0 0 362.8411 303.184812\" 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>2024-11-20T14:53:05.374449</dc:date>\n",
       "    <dc:format>image/svg+xml</dc:format>\n",
       "    <dc:creator>\n",
       "     <cc:Agent>\n",
       "      <dc:title>Matplotlib v3.9.2, https://matplotlib.org/</dc:title>\n",
       "     </cc:Agent>\n",
       "    </dc:creator>\n",
       "   </cc:Work>\n",
       "  </rdf:RDF>\n",
       " </metadata>\n",
       " <defs>\n",
       "  <style type=\"text/css\">*{stroke-linejoin: round; stroke-linecap: butt}</style>\n",
       " </defs>\n",
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       "L 362.8411 -0 \n",
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       "  </g>\n",
       "  <g id=\"axes_1\">\n",
       "   <g id=\"patch_2\">\n",
       "    <path d=\"M 32.78375 277.871062 \n",
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       "   </g>\n",
       "   <g clip-path=\"url(#p42123f39d0)\">\n",
       "    <image xlink:href=\"data:image/png;base64,\n",
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       "<Figure size 640x480 with 2 Axes>"
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   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "im = ax.imshow(Z, cmap=matplotlib.cm.RdBu, vmin=abs(Z).min(), vmax=abs(Z).max(), extent=[0, 1, 0, 1])\n",
    "im.set_interpolation('bilinear')   # results in smoother transition than pcolor\n",
    "\n",
    "\n",
    "cb = fig.colorbar(im, ax=ax)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### contour"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 58,
   "metadata": {},
   "outputs": [
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       " </defs>\n",
       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 640x480 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "fig, ax = plt.subplots()\n",
    "\n",
    "cnt = ax.contour(Z, cmap=matplotlib.cm.RdBu, vmin=abs(Z).min(), vmax=abs(Z).max(), extent=[0, 1, 0, 1])"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## 3D figures"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "To use 3D graphics in matplotlib, we first need to create an instance of the `Axes3D` class. 3D axes can be added to a matplotlib figure canvas in exactly the same way as 2D axes; or, more conveniently, by passing a `projection='3d'` keyword argument to the `add_axes` or `add_subplot` methods."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 59,
   "metadata": {},
   "outputs": [],
   "source": [
    "from mpl_toolkits.mplot3d.axes3d import Axes3D"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Surface plots"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 60,
   "metadata": {},
   "outputs": [
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     "metadata": {},
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   ],
   "source": [
    "fig = plt.figure(figsize=(14,6))\n",
    "\n",
    "# `ax` is a 3D-aware axis instance because of the projection='3d' keyword argument to add_subplot\n",
    "ax = fig.add_subplot(1, 2, 1, projection='3d')\n",
    "\n",
    "p = ax.plot_surface(X, Y, Z, rstride=4, cstride=4, linewidth=0)\n",
    "\n",
    "# surface_plot with color grading and color bar\n",
    "ax = fig.add_subplot(1, 2, 2, projection='3d')\n",
    "p = ax.plot_surface(X, Y, Z, rstride=1, cstride=1, cmap=matplotlib.cm.coolwarm, linewidth=0, antialiased=False)\n",
    "cb = fig.colorbar(p, shrink=0.5)"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Wire-frame plot"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 61,
   "metadata": {},
   "outputs": [
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   "source": [
    "fig = plt.figure(figsize=(8,6))\n",
    "\n",
    "ax = fig.add_subplot(1, 1, 1, projection='3d')\n",
    "\n",
    "p = ax.plot_wireframe(X, Y, Z, rstride=4, cstride=4)"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Coutour plots with projections"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 62,
   "metadata": {},
   "outputs": [
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       "<Figure size 800x600 with 1 Axes>"
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   "source": [
    "fig = plt.figure(figsize=(8,6))\n",
    "\n",
    "ax = fig.add_subplot(1,1,1, projection='3d')\n",
    "\n",
    "ax.plot_surface(X, Y, Z, rstride=4, cstride=4, alpha=0.25)\n",
    "cset = ax.contour(X, Y, Z, zdir='z', offset=-np.pi, cmap=matplotlib.cm.coolwarm)\n",
    "cset = ax.contour(X, Y, Z, zdir='x', offset=-np.pi, cmap=matplotlib.cm.coolwarm)\n",
    "cset = ax.contour(X, Y, Z, zdir='y', offset=3*np.pi, cmap=matplotlib.cm.coolwarm)\n",
    "\n",
    "ax.set_xlim3d(-np.pi, 2*np.pi);\n",
    "ax.set_ylim3d(0, 3*np.pi);\n",
    "ax.set_zlim3d(-np.pi, 2*np.pi);"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Change the view angle"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "We can change the perspective of a 3D plot using the `view_init` method, which takes two arguments: `elevation` and `azimuth` angle (in degrees):"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 63,
   "metadata": {},
   "outputs": [
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      "text/plain": [
       "<Figure size 1200x600 with 2 Axes>"
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     "metadata": {},
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    }
   ],
   "source": [
    "fig = plt.figure(figsize=(12,6))\n",
    "\n",
    "ax = fig.add_subplot(1,2,1, projection='3d')\n",
    "ax.plot_surface(X, Y, Z, rstride=4, cstride=4, alpha=0.25)\n",
    "ax.view_init(30, 45)\n",
    "\n",
    "ax = fig.add_subplot(1,2,2, projection='3d')\n",
    "ax.plot_surface(X, Y, Z, rstride=4, cstride=4, alpha=0.25)\n",
    "ax.view_init(70, 30)\n",
    "\n",
    "fig.tight_layout()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Backends"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Matplotlib has a number of \"backends\" which are responsible for rendering graphs. The different backends are able to generate graphics with different formats and display/event loops. There is a distinction between noninteractive backends (such as 'agg', 'svg', 'pdf', etc.) that are only used to generate image files (e.g. with the `savefig` function), and interactive backends (such as Qt4Agg, GTK, MaxOSX) that can display a GUI window for interactively exploring figures. \n",
    "\n",
    "A list of available backends are:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 64,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "['gtk3agg', 'gtk3cairo', 'gtk4agg', 'gtk4cairo', 'macosx', 'nbagg', 'notebook', 'qtagg', 'qtcairo', 'qt5agg', 'qt5cairo', 'tkagg', 'tkcairo', 'webagg', 'wx', 'wxagg', 'wxcairo', 'agg', 'cairo', 'pdf', 'pgf', 'ps', 'svg', 'template']\n"
     ]
    }
   ],
   "source": [
    "print(matplotlib.backends.backend_registry.list_builtin())"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The default backend, called `agg`, is based on a library for raster graphics which is great for generating raster formats like PNG.\n",
    "\n",
    "Normally we don't need to bother with changing the default backend; but sometimes it can be useful to switch to, for example, PDF or GTKCairo (if you are using Linux) to produce high-quality vector graphics instead of raster based graphics. "
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Generating SVG with the svg backend"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 65,
   "metadata": {},
   "outputs": [],
   "source": [
    "#\n",
    "# RESTART THE NOTEBOOK: the matplotlib backend can only be selected before pylab is imported!\n",
    "# (e.g. Kernel > Restart)\n",
    "# \n",
    "import matplotlib\n",
    "matplotlib.use('svg')\n",
    "import matplotlib.pylab as plt\n",
    "import numpy\n",
    "from IPython.display import Image, SVG"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 66,
   "metadata": {},
   "outputs": [],
   "source": [
    "#\n",
    "# Now we are using the svg backend to produce SVG vector graphics\n",
    "#\n",
    "fig, ax = plt.subplots()\n",
    "t = numpy.linspace(0, 10, 100)\n",
    "ax.plot(t, numpy.cos(t)*numpy.sin(t))\n",
    "plt.savefig(\"test.svg\")"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 67,
   "metadata": {},
   "outputs": [
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     "execution_count": 67,
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   "source": [
    "#\n",
    "# Show the produced SVG file. \n",
    "#\n",
    "SVG(filename=\"test.svg\")"
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  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### The IPython notebook inline backend"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "When we use IPython notebook it is convenient to use a matplotlib backend that outputs the graphics embedded in the notebook file. To activate this backend, somewhere in the beginning on the notebook, we add:\n",
    "\n",
    "    %matplotlib inline\n",
    "\n",
    "It is also possible to activate inline matplotlib plotting with:\n",
    "\n",
    "    %pylab inline\n",
    "\n",
    "The difference is that `%pylab inline` imports a number of packages into the global address space (scipy, numpy), while `%matplotlib inline` only sets up inline plotting. In new notebooks created for IPython 1.0+, I would recommend using `%matplotlib inline`, since it is tidier and you have more control over which packages are imported and how. Commonly, scipy and numpy are imported separately with:\n",
    "\n",
    "    import numpy as np\n",
    "    import scipy as sp\n",
    "    import matplotlib.pyplot as plt"
   ]
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   "metadata": {},
   "source": [
    "The inline backend has a number of configuration options that can be set by using the IPython magic command `%config` to update settings in `InlineBackend`. For example, we can switch to SVG figures or higher resolution figures with either:\n",
    "\n",
    "    %config InlineBackend.figure_format='svg'\n",
    "     \n",
    "or:\n",
    "\n",
    "    %config InlineBackend.figure_format='retina'\n",
    "    \n",
    "For more information, type:\n",
    "\n",
    "    %config InlineBackend"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### Interactive plots in notebook - may require a notebook restart (and may not work on JupyterLite)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 68,
   "metadata": {},
   "outputs": [],
   "source": [
    "%matplotlib ipympl"
   ]
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  {
   "cell_type": "code",
   "execution_count": 69,
   "metadata": {},
   "outputs": [
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",
      "text/html": [
       "\n",
       "            <div style=\"display: inline-block;\">\n",
       "                <div class=\"jupyter-widgets widget-label\" style=\"text-align: center;\">\n",
       "                    Figure\n",
       "                </div>\n",
       "                <img 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' width=640.0/>\n",
       "            </div>\n",
       "        "
      ],
      "text/plain": [
       "Canvas(toolbar=Toolbar(toolitems=[('Home', 'Reset original view', 'home', 'home'), ('Back', 'Back to previous …"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "import matplotlib.pylab as plt\n",
    "import numpy as np\n",
    "\n",
    "fig, ax = plt.subplots()\n",
    "t = np.linspace(0, 10, 100)\n",
    "ax.plot(t, np.cos(t) * np.sin(t))\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Further reading"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "* https://matplotlib.org/stable/gallery/index.html  - A large gallery showcaseing various types of plots matplotlib can create. Highly recommended! \n",
    "* http://www.matplotlib.org - The project web page for matplotlib.\n",
    "* https://github.com/matplotlib/matplotlib - The source code for matplotlib.\n",
    "* http://www.loria.fr/~rougier/teaching/matplotlib - A good matplotlib tutorial.\n",
    "* https://scipy-lectures.org/index.html - Another good resource on use of Python in science, including a chapter on [matplotlib](https://scipy-lectures.org/intro/matplotlib/index.html), [image manipulation](https://scipy-lectures.org/advanced/image_processing/index.html), and [image processing](https://scipy-lectures.org/packages/scikit-image/index.html#scikit-image-image-processing)\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Notebooks and publications: good practice"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "For scientific reports, publications, theses, etc:\n",
    "\n",
    "- use Jupyter Notebook to create figures (for example one notebook per Figure)\n",
    "- fully automated the process\n",
    "- publish notebook with paper (or at least archive it together with the thesis/data/...)\n",
    "\n",
    "Example from publication [Frequency-based nanoparticle sensing over large field ranges using the ferromagnetic resonances of a magnetic nanodisc: supplementary material](http://iopscience.iop.org/article/10.1088/0957-4484/27/45/455502/meta):\n",
    "\n",
    "- [Github repository](https://github.com/maxalbert/paper-supplement-nanoparticle-sensing) with notebooks to reproduce all figures in paper\n",
    "\n",
    "- [List of notebooks](https://github.com/maxalbert/paper-supplement-nanoparticle-sensing/tree/master/notebooks)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "See also: Marijan Beg; Juliette Belin; Thomas Kluyver; Alexander Konovalov; Min Ragan-Kelley; Nicolas Thiery; Hans Fangohr. [Using Jupyter for Reproducible Scientific Workflows](https://doi.org/10.1109/MCSE.2021.3052101) in Computing in Science & Engineering, vol. 23, no. 2, pp. 36-46, 1 March-April 2021, doi: 10.1109/MCSE.2021.3052101  [arXiv](https://arxiv.org/abs/2102.09562) (2021)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 70,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "'3.9.2'"
      ]
     },
     "execution_count": 70,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "matplotlib.__version__"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {},
   "outputs": [],
   "source": []
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {},
   "outputs": [],
   "source": []
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {},
   "outputs": [],
   "source": []
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "[None]"
      ]
     },
     "execution_count": 3,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
      "image/png": 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",
      "text/plain": [
       "<Figure size 640x480 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "import matplotlib.pyplot as plt\n",
    "import numpy as np\n",
    "\n",
    "from matplotlib.patches import PathPatch\n",
    "from matplotlib.path import Path\n",
    "\n",
    "N = 40\n",
    "t = np.linspace(0, 2 * np.pi, N)\n",
    "r = 0.5 + np.cos(t)\n",
    "x, y = r * np.cos(t), r * np.sin(t)\n",
    "\n",
    "fig, ax = plt.subplots()\n",
    "ax.plot(x, y, \"ko\", alpha=0.1)\n",
    "ax.set(aspect=1)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {},
   "outputs": [],
   "source": []
  }
 ],
 "metadata": {
  "kernelspec": {
   "display_name": "Python 3 (ipykernel)",
   "language": "python",
   "name": "python3"
  },
  "language_info": {
   "codemirror_mode": {
    "name": "ipython",
    "version": 3
   },
   "file_extension": ".py",
   "mimetype": "text/x-python",
   "name": "python",
   "nbconvert_exporter": "python",
   "pygments_lexer": "ipython3",
   "version": "3.12.6"
  }
 },
 "nbformat": 4,
 "nbformat_minor": 4
}
