{
 "cells": [
  {
   "cell_type": "markdown",
   "id": "dc62ab54",
   "metadata": {},
   "source": [
    "## Detection of the Sun Center through Polarimetric Observations\n",
    "\n",
    "By Alessandro Liberatore (alessandro.liberatore@inaf.it)\n",
    "\n",
    "[This script was last tested and confirmed to run correctly on August 5, 2025]"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "8cd0a690",
   "metadata": {},
   "source": [
    "---"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "83476a8d",
   "metadata": {},
   "source": [
    "In both coronagraphic and total solar eclipse observations, the solar disk is not directly visible. Blocking direct light from the photosphere is essential to observe the solar atmosphere, which is thousands of times dimmer than the solar disk. This lack of direct observation of the solar disk introduces uncertainty in determining the Sun’s center behind the occulter or the Moon. \n",
    "\n",
    "A common approach for detecting the Sun’s center is based on astrometry, which measures the precise positions of the Sun, looking at the position and movements of other celestial bodies like stars and planets. Methods such as astrometry are applicable only when stars are present in the field of view, which is not always the case due to several limiting factors. For instance, a low signal-to-noise ratio may prevent the detection of background stars, especially in highly scattered or noisy observations. Similarly, a small field of view can reduce or completely exclude the presence of reference stars, making astrometric measurements unfeasible. Additional challenges include instrumental limitations, exposure time constraints, and the brightness of the observed target, which can overpower faint background sources. These factors collectively restrict the applicability of astrometric techniques in certain observational conditions, necessitating alternative methods for precise positional measurements. \n",
    "\n",
    "In this notebook, we present a novel method for determining the center of the solar disk using polarimetric observations of the solar corona. The polarized component of the solar corona (K-corona) is the brightest component of the solar corona. The K-corona is due to Thomson diffusion of photospheric radiation by free coronal electrons and results linearly polarized with a polarization angle tangent to the solar limb. In particular, we will make use of the Angle of Linear Polarization ($AoLP$) maps, defined as:\n",
    "\n",
    "$$ AoLP = \\frac{1}{2} \\arctan{\\left(\\frac{U}{Q}\\right)}$$\n",
    "\n",
    "where $Q$ and $U$ are the second and third elements of the stokes vector $\\mathbf{S} = [S_0, S_1, S_2] = [I , Q, U]$."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "aba9f27a",
   "metadata": {},
   "source": [
    "---"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f4425998",
   "metadata": {},
   "source": [
    "Python packages necessary to run the code:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "id": "0bfaf9cc",
   "metadata": {},
   "outputs": [
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "/Users/aliberatore/Library/Python/3.9/lib/python/site-packages/urllib3/__init__.py:35: NotOpenSSLWarning: urllib3 v2 only supports OpenSSL 1.1.1+, currently the 'ssl' module is compiled with 'LibreSSL 2.8.3'. See: https://github.com/urllib3/urllib3/issues/3020\n",
      "  warnings.warn(\n"
     ]
    }
   ],
   "source": [
    "%matplotlib ipympl\n",
    "#%matplotlib notebook\n",
    "#%matplotlib inline\n",
    "\n",
    "import glob\n",
    "import sys\n",
    "\n",
    "import numpy as np\n",
    "import matplotlib.pyplot as plt\n",
    "from matplotlib import cm\n",
    "from mpl_toolkits.mplot3d import Axes3D\n",
    "from matplotlib.ticker import MaxNLocator\n",
    "\n",
    "from sunpy.sun import constants as con\n",
    "import sunpy.map\n",
    "import sunpy_soar\n",
    "from sunpy.net import Fido, attrs as a\n",
    "\n",
    "import astropy.units as u\n",
    "from astropy.io import fits\n",
    "from astropy.wcs import WCS\n",
    "from astropy.visualization import ImageNormalize, PowerStretch"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "bef272b5",
   "metadata": {},
   "source": [
    "Download Metis $AoLP$ map:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "id": "01357482-1ed6-46d7-93c0-19d78964f52d",
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "#################### AoLP ####################\n",
      "Results from 1 Provider:\n",
      "\n",
      "4 Results from the SOARClient:\n",
      "\n",
      "Instrument    Data product    ... Filesize             SOOP Name            \n",
      "                              ...  Mbyte                                    \n",
      "---------- ------------------ ... -------- ---------------------------------\n",
      "     METIS metis-vl-pol-angle ...    12.64 L_FULL_HRES_HCAD_Coronal-Dynamics\n",
      "     METIS metis-vl-pol-angle ...    12.64 L_FULL_HRES_HCAD_Coronal-Dynamics\n",
      "     METIS metis-vl-pol-angle ...    12.64 L_FULL_HRES_HCAD_Coronal-Dynamics\n",
      "     METIS metis-vl-pol-angle ...    12.64 L_FULL_HRES_HCAD_Coronal-Dynamics\n",
      "\n",
      "\n"
     ]
    }
   ],
   "source": [
    "# Select the instrument (e.g., METIS)\n",
    "instrument = a.Instrument(\"METIS\")\n",
    "\n",
    "# Set the time range of interest\n",
    "time = a.Time(\"2022-03-24 00:00:00\", \"2022-03-24 02:00:00\")\n",
    "\n",
    "# Select the product\n",
    "product_AoLP = a.soar.Product(\"metis-vl-pol-angle\")\n",
    "\n",
    "# Select the level (0, 1, 2)\n",
    "level = a.Level(2)\n",
    "\n",
    "# Show the available data\n",
    "result_AoLP = Fido.search(instrument & time & product_AoLP & level)\n",
    "\n",
    "print(f\"{'#' * 20} AoLP {'#' * 20}\\n{result_AoLP}\")"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "id": "46c443d9-6113-45eb-8c4d-f88bd9469e55",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "application/vnd.jupyter.widget-view+json": {
       "model_id": "425b7ce85d7e499a8c022ca99e351d80",
       "version_major": 2,
       "version_minor": 0
      },
      "text/plain": [
       "Files Downloaded:   0%|          | 0/4 [00:00<?, ?file/s]"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "#################### AoLP ####################\n",
      "['/Users/aliberatore/sunpy/data/solo_L2_metis-vl-pol-angle_20220324T000101_V01.fits', '/Users/aliberatore/sunpy/data/solo_L2_metis-vl-pol-angle_20220324T003101_V01.fits', '/Users/aliberatore/sunpy/data/solo_L2_metis-vl-pol-angle_20220324T010101_V01.fits', '/Users/aliberatore/sunpy/data/solo_L2_metis-vl-pol-angle_20220324T013101_V01.fits']\n",
      "Number of images: 4\n"
     ]
    }
   ],
   "source": [
    "downloaded_AoLP = Fido.fetch(result_AoLP)\n",
    "print(f\"{'#' * 20} AoLP {'#' * 20}\\n{downloaded_AoLP}\")\n",
    "\n",
    "all_data = sorted(downloaded_AoLP)\n",
    "print(\"Number of images:\", len(all_data))"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "f6057b3d-fc53-4852-a73d-e25f836b10df",
   "metadata": {},
   "source": [
    "Plot images"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "id": "a4dfe9c7-96ae-4951-8820-3684f9c2a123",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "application/vnd.jupyter.widget-view+json": {
       "model_id": "cd6fe2cd2d7246d89b995b5d9917acdf",
       "version_major": 2,
       "version_minor": 0
      },
      "image/png": "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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 src='data:image/png;base64,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' width=500.0/>\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": [
    "i = 0          # image you want to plot (0 <= i < Number of images)\n",
    "extension = 0  # fits extension you want to plot\n",
    "\n",
    "AoLP_map = sunpy.map.Map(all_data[i])[extension]\n",
    "AoLP_map.plot_settings['norm'] = ImageNormalize(vmin=-90, vmax=+90)\n",
    "\n",
    "fig = plt.figure(figsize=(5, 5))\n",
    "\n",
    "axes = [fig.add_subplot(1, 1, i+1, projection=m.wcs) for i, m in enumerate([AoLP_map])]\n",
    "\n",
    "for ax, m in zip(axes, [AoLP_map]):\n",
    "    im = m.plot(axes=ax)\n",
    "    m.draw_limb(axes=ax)\n",
    "    m.draw_grid(axes=ax)\n",
    "    plt.colorbar(im, ax=ax, orientation='horizontal', fraction=0.04, pad=0.14)\n",
    "    \n",
    "plt.tight_layout()\n",
    "plt.show()"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "ffabe54b",
   "metadata": {},
   "source": [
    "The method presented in this notebook for determining the center of the Sun behind the occulter requires selecting two angles ($\\alpha$ and $\\beta$) and drawing two lines. Each line passes through one of the angles and its opposite angle (i.e., one line passes through $\\alpha$ and $\\alpha + 180^\\circ$, and the other one between $\\beta$ and $\\beta + 180^\\circ$). Once these two lines are obtained, their intersection must be determined. This intersection will indicate the position of the Sun's center. \n",
    "\n",
    "The following function, returns the intersection point (x, y) given the endpoints of the two lines: "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "id": "174b5f63-8a32-481e-919b-94c9807d099a",
   "metadata": {},
   "outputs": [],
   "source": [
    "def line_intersection(line1, line2):\n",
    "    xdiff = (line1[0][0] - line1[1][0], line2[0][0] - line2[1][0])\n",
    "    ydiff = (line1[0][1] - line1[1][1], line2[0][1] - line2[1][1])\n",
    "\n",
    "    def det(a, b):\n",
    "        return a[0] * b[1] - a[1] * b[0]\n",
    "\n",
    "    div = det(xdiff, ydiff)\n",
    "    if div == 0:\n",
    "        raise Exception('Lines do not intersect!')\n",
    "\n",
    "    d = (det(*line1), det(*line2))\n",
    "    x = det(d, xdiff) / div\n",
    "    y = det(d, ydiff) / div\n",
    "    \n",
    "    return x, y"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "d338f97d",
   "metadata": {},
   "source": [
    "To determine the value of the Sun's center to compare with the actual value reported in the FITS file header, we will iterate the procedure (i.e., angles selection and evaluation of the intersection of the lines passing through them) for various angles $\\varphi$, and then compute the average. \n",
    "\n",
    "Since we are dealing with two lines, we have a range that can vary between 0 and 180 degrees for each line at most."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "e4ffe2ff",
   "metadata": {},
   "source": [
    "The core of the code consist of evaluating the endpoints of the lines required to execute `line_intersection()`. The position of the endpoints are obtained as the average of the position of all pixels in regions of interest (ROIs)."
   ]
  },
  {
   "cell_type": "markdown",
   "id": "c7ab90fc",
   "metadata": {},
   "source": [
    "Each element of `dist_vec` is a distance between the real Sun Center (from FITS header) and the obtained one (from the lines intersection) at fixed $\\varphi$ for a single $AoLP$ map. \n",
    "\n",
    "The average of all the element of `dist_vec` (i.e., an average distance obtained considering all the $\\varphi$) is an element of vector `dist_vecALL`. Thus, `dist_vecALL` contains a number of elements equal to the number of $AoLP$ maps considered."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "id": "a9f7b3ad-9356-461e-b287-c65ab2294d7a",
   "metadata": {},
   "outputs": [],
   "source": [
    "# Limits on the considered angular range\n",
    "phi_istart, phi_istop, phi_istep = 30., 61., 1. # [deg]    -default angular range-\n",
    "rho_limIN, rho_limOUT = 30., 100.               # [pixels] -default radial range-\n",
    "\n",
    "# Flags\n",
    "NBIN_val = 2                     # set the NBIN values of the images you want to consider (for Metis: NBIN_val = 1, 2, 4)\n",
    "plotFig, savePNG = False, False  # set True if you want to see plots or save PNG (plotFig must be set 'True' as well in this case)\n",
    "verbose = False                  # set True if you wish to print\n",
    "excluded_values = []\n",
    "\n",
    "if plotFig:\n",
    "    plt.ion()\n",
    "else:\n",
    "    plt.ioff()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "id": "c1e265c8-4462-40c5-aeb4-284cf61a57ac",
   "metadata": {
    "scrolled": true
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Img n.: 0 / 3\n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "WARNING: FITSFixedWarning: CROTA = 3.95190364417 / [deg] rotation angle \n",
      "keyword looks very much like CROTAn but isn't. [astropy.wcs.wcs]\n",
      "WARNING: FITSFixedWarning: 'datfix' made the change 'Set MJD-OBS to 59662.000709 from DATE-OBS.\n",
      "Set MJD-BEG to 59662.000709 from DATE-BEG.\n",
      "Set MJD-AVG to 59662.010687 from DATE-AVG.\n",
      "Set MJD-END to 59662.020664 from DATE-END'. [astropy.wcs.wcs]\n"
     ]
    },
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Img n.: 1 / 3\n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "WARNING: FITSFixedWarning: CROTA = 3.95561790589 / [deg] rotation angle \n",
      "keyword looks very much like CROTAn but isn't. [astropy.wcs.wcs]\n",
      "WARNING: FITSFixedWarning: 'datfix' made the change 'Set MJD-OBS to 59662.021542 from DATE-OBS.\n",
      "Set MJD-BEG to 59662.021542 from DATE-BEG.\n",
      "Set MJD-AVG to 59662.031520 from DATE-AVG.\n",
      "Set MJD-END to 59662.041498 from DATE-END'. [astropy.wcs.wcs]\n"
     ]
    },
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Img n.: 2 / 3\n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "WARNING: FITSFixedWarning: CROTA = 3.95912887568 / [deg] rotation angle \n",
      "keyword looks very much like CROTAn but isn't. [astropy.wcs.wcs]\n",
      "WARNING: FITSFixedWarning: 'datfix' made the change 'Set MJD-OBS to 59662.042376 from DATE-OBS.\n",
      "Set MJD-BEG to 59662.042376 from DATE-BEG.\n",
      "Set MJD-AVG to 59662.052353 from DATE-AVG.\n",
      "Set MJD-END to 59662.062331 from DATE-END'. [astropy.wcs.wcs]\n"
     ]
    },
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Img n.: 3 / 3\n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "WARNING: FITSFixedWarning: CROTA = 3.96279374514 / [deg] rotation angle \n",
      "keyword looks very much like CROTAn but isn't. [astropy.wcs.wcs]\n",
      "WARNING: FITSFixedWarning: 'datfix' made the change 'Set MJD-OBS to 59662.063209 from DATE-OBS.\n",
      "Set MJD-BEG to 59662.063209 from DATE-BEG.\n",
      "Set MJD-AVG to 59662.073187 from DATE-AVG.\n",
      "Set MJD-END to 59662.083164 from DATE-END'. [astropy.wcs.wcs]\n"
     ]
    },
    {
     "data": {
      "text/plain": [
       "<contextlib.ExitStack at 0x34c41d7f0>"
      ]
     },
     "execution_count": 7,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "# List containing the distances between the real Sun center and the ones obtained from the lines' intersection (\"polarimetric Sun center\" hereafter) for different Sun-Spacecraft distances (in Astronomical Units)\n",
    "dist_vecALL = []\n",
    "dist_vecALL_best = []\n",
    "sigma_vecALL = []\n",
    "sigma_vecALL_best = []\n",
    "AUvec = []\n",
    "\n",
    "# List containing information on the ROIs (e.g., number of pixels and width)\n",
    "LEN_ROIsector_vec_avg = []\n",
    "mean_std_ROI_vec = []\n",
    "mean_phi_iocen_vec_TRTLBLBR_vec = []\n",
    "std_phi_iocen_vec_TRTLBLBR_vec = []\n",
    "\n",
    "# Lists containing the average of the AoLP ROI to evaluate the error on the angle\n",
    "AoLP_vs_radial_img = []\n",
    "AoLP_vs_radial_img_fig = []\n",
    "AoLP_vs_radial_vecsimg = []\n",
    "AoLP_vs_radial_vecsimg_fig = []\n",
    "\n",
    "# Values set in the cycles\n",
    "delta_phi_min = 0.1 # after several tests, a deltaPhi of 0.1 is the minimum value to ensure a non-empty array in the dataset considered\n",
    "\n",
    "# Image reading\n",
    "AoLPimg_vec = [fits.open(all_data[i])[0] for i in range(len(all_data))]\n",
    "phi_i_vec = [phi_i for phi_i in np.arange(phi_istart, phi_istop, phi_istep)]  # list of considered phi\n",
    "\n",
    "# Cycle on the list of considered images (as test, set: 271, 272)\n",
    "from_AoLPimg = 0               # first image to consider\n",
    "to_AoLPimg = len(AoLPimg_vec)  # last image to consider\n",
    "\n",
    "for AoLPimg in range(from_AoLPimg, to_AoLPimg):\n",
    "    \n",
    "    print(\"Img n.:\", AoLPimg, \"/\", len(AoLPimg_vec)-1)\n",
    "    \n",
    "    if AoLPimg not in excluded_values:    \n",
    "\n",
    "        # Initialization of used list ##############\n",
    "        \n",
    "        AoLP_vs_radial_ROIsector_differentrotation_AVG_vec = []\n",
    "        AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_min = []\n",
    "        AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_max = []\n",
    "        AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_mean = []\n",
    "        x_inters_vec = []\n",
    "        y_inters_vec = []\n",
    "        dist_vec = []\n",
    "        LEN_ROIsector_vec = []\n",
    "        std_ROI_vec = []\n",
    "        phi_iocen_vec_TRTLBLBR_vec = []\n",
    "        \n",
    "        # ##########################################     \n",
    "        \n",
    "        \n",
    "        \n",
    "        # Image under consideration ################\n",
    "        \n",
    "        hdu_AoLP = AoLPimg_vec[AoLPimg]\n",
    "        \n",
    "        # Instrument features **********************\n",
    "        dataMap_deg = True                            # set 'True' if the data maps are in degree. Set 'False' if in radians.\n",
    "        Number_of_bin = hdu_AoLP.header['NBIN1']      # considered binning factor (axis 1 = axis 2)\n",
    "        imageID = \"SESS_NUM: {0} | FILENAME: {1}\".format(hdu_AoLP.header['SESS_NUM'], hdu_AoLP.header['FILENAME'])  # ID of the considered image\n",
    "        imageDATE = hdu_AoLP.header['DATE-AVG']       # time of observation               \n",
    "        pixel_scale_arcsec_axis1 = hdu_AoLP.header['CDELT1']  # pixel scale along axis 1 [arcsec]   \n",
    "        pixel_scale_arcsec_axis2 = hdu_AoLP.header['CDELT2']  # pixel scale along axis 2 [arcsec]   \n",
    "        imageINFOV = hdu_AoLP.header['INN_FOV']       # inner FoV [deg]\n",
    "        imageOUTFOV = hdu_AoLP.header['OUT_FOV']      # outer FoV [deg]\n",
    "        dim_axis1 = hdu_AoLP.header['PXEND1']         # last pixel read out in dimension 1 (i.e., dim of axis 1) [pixel]\n",
    "        dim_axis2 = hdu_AoLP.header['PXEND2']         # last pixel read out in dimension 1 (i.e., dim of axis 2) [pixel]\n",
    "        rsun_arcsec = hdu_AoLP.header['RSUN_ARC']     # solar radius in arcsecond\n",
    "        image_IOcen = (hdu_AoLP.header['IO_XCEN'], hdu_AoLP.header['IO_YCEN'])     # Internal Occulter center coordinate [pixel]\n",
    "        image_SUNcen = (hdu_AoLP.header['SUN_XCEN'], hdu_AoLP.header['SUN_YCEN'])  # Sun center coordinate [pixel]\n",
    "        image_CROTA = hdu_AoLP.header['CROTA']        # rotation angle [deg]\n",
    "        shift_AoLP = 49                               # angle wrt reference axis\n",
    "        \n",
    "        if shift_AoLP <= 0:\n",
    "            lim360 = 360+shift_AoLP\n",
    "        else:\n",
    "            lim360 = shift_AoLP\n",
    "        # ******************************************\n",
    "\n",
    "        if dataMap_deg:\n",
    "            my_map = sunpy.map.Map(hdu_AoLP.data, hdu_AoLP.header)\n",
    "        else:\n",
    "            hdu_AoLP.data = hdu_AoLP.data*180/np.pi\n",
    "            my_map = sunpy.map.Map(hdu_AoLP.data, hdu_AoLP.header)\n",
    " \n",
    "        # ##########################################     \n",
    "        \n",
    "        \n",
    "        if Number_of_bin == NBIN_val:\n",
    "            \n",
    "            # Image Name, WCS and Obs. time ********\n",
    "            if verbose:\n",
    "                print(imageID)\n",
    "            wcs_Metis = WCS(hdu_AoLP.header)\n",
    "            DATE_AVG_AoLP = imageDATE\n",
    "            # **************************************     \n",
    "            \n",
    "            \n",
    "            \n",
    "            # Instrument Field of View (FoV) *******\n",
    "            fov1 = imageINFOV*3600/pixel_scale_arcsec_axis1  # internal FoV [pixel]\n",
    "            fov2 = imageOUTFOV*3600/pixel_scale_arcsec_axis2  # external FoV [pixel]\n",
    "            # **************************************     \n",
    "            \n",
    "            \n",
    "            \n",
    "            # Polar Maps and Masks *****************\n",
    "            x = np.arange(dim_axis1)\n",
    "            y = np.arange(dim_axis2)\n",
    "            xx, yy = np.meshgrid(x, y, sparse = False)\n",
    "            rho_iocen = np.sqrt((xx-image_IOcen[0])**2 + (yy-image_IOcen[1])**2)                       # Map of distance from IO center [pixel]\n",
    "            phi_iocen = (np.arctan2((yy-image_IOcen[1]), (xx-image_IOcen[0]))*(180/np.pi)+360)%360     # Map of angle from IO center [deg]\n",
    "            phi_suncen = (np.arctan2((yy-image_SUNcen[1]), (xx-image_SUNcen[0]))*(180/np.pi)+360)%360  # Map of angle from Sun center [deg]\n",
    "            \n",
    "            hdu_AoLP.data[rho_iocen < fov1] = 0.         # Internal Occulter mask\n",
    "            hdu_AoLP.data[rho_iocen > fov2-10] = np.nan  # Field Stop mask\n",
    "            \n",
    "            Rsun_m = con.constants['radius'].value              # Solar Radius in meters\n",
    "            R_Sun_pixel = rsun_arcsec/pixel_scale_arcsec_axis1  # Solar Radius in pixel\n",
    "            if pixel_scale_arcsec_axis1 == pixel_scale_arcsec_axis2:\n",
    "                platescale = pixel_scale_arcsec_axis1                           # Instrument platescale [arcsec/pixel]\n",
    "            else:\n",
    "                platescale = pixel_scale_arcsec_axis1                           # Instrument platescale [arcsec/pixel]\n",
    "                print(\"ATTENTION! DIFFERENT PLATESCALES ALONG X AND Y!  -  TBD. Same platescale is considered.\")\n",
    "            R_Sun_arcsec = R_Sun_pixel * platescale                             # Solar radius in arcsec\n",
    "            AU_m = con.constants['mean distance'].value                         # Astronomical Unit in meters\n",
    "            \n",
    "            distance = Rsun_m/np.tan(rsun_arcsec/60/60*np.pi/180) / AU_m        # Sun-Spacecraft distance in Astronomical Units [AU]\n",
    "            if verbose:\n",
    "                print(\"Sun-S/C distance:\", distance)\n",
    "            AUvec.append(distance)\n",
    "            \n",
    "            rho_IO_Rsun = np.sqrt(((xx-image_IOcen[0]) * platescale / R_Sun_arcsec)**2 + ((yy-image_IOcen[1]) * platescale / R_Sun_arcsec)**2)     # Map of distance from IO center [R_sun]\n",
    "            rho_Sun_Rsun = np.sqrt(((xx-image_SUNcen[0]) * platescale / R_Sun_arcsec)**2 + ((yy-image_SUNcen[1]) * platescale / R_Sun_arcsec)**2)  # Map of distance from Sun center [R_sun]\n",
    "            # **************************************\n",
    "            \n",
    "            \n",
    "            \n",
    "            # About angle tangentiality ************\n",
    "            height, width = my_map.data.shape[0], my_map.data.shape[1]\n",
    "            x, y = np.meshgrid(np.arange(width), np.arange(height))\n",
    "            sun_y = image_SUNcen[1]\n",
    "            sun_x = image_SUNcen[0]\n",
    "            rad_angle = np.arctan2(y - sun_y, x - sun_x)\n",
    "            rad_angle = rad_angle % np.pi\n",
    "            tan_angle = rad_angle - 0.5*np.pi\n",
    "            tan_angle_deg_rotated = sunpy.map.Map(tan_angle*(180/np.pi), hdu_AoLP.header)\n",
    "            \n",
    "            #if plotFig:\n",
    "            if False:\n",
    "                fig = plt.figure(figsize=(14., 2.5))\n",
    "                \n",
    "                ax0 = fig.add_subplot(1, 3, 1, projection = tan_angle_deg_rotated)\n",
    "                #ax0.imshow(tan_angle_deg_rotated, cmap = \"jet\", origin='lower', vmin = 0, vmax = 360)\n",
    "                tan_angle_deg_rotated.plot(cmap = \"jet\", vmin = 0, vmax = 360)\n",
    "                tan_angle_deg_rotated.draw_limb()\n",
    "                tan_angle_deg_rotated.draw_grid()\n",
    "                lon, lat = ax0.coords\n",
    "                lon.set_major_formatter('d.dd')\n",
    "                lat.set_major_formatter('d.dd')\n",
    "\n",
    "                ax1 = fig.add_subplot(1, 3, 2, projection = my_map)\n",
    "                my_map.plot(cmap = \"jet\", vmin = -90, vmax = 90)\n",
    "                my_map.draw_limb()\n",
    "                my_map.draw_grid()\n",
    "                lon, lat = ax1.coords\n",
    "                lon.set_major_formatter('d.dd')\n",
    "                lat.set_major_formatter('d.dd')\n",
    "                ax1.coords.grid(True, color = 'white', ls = 'dotted', alpha = 0.5)\n",
    "                plt.colorbar(label = \"AoLP [deg]\", shrink = 1.00, pad = 0.07)\n",
    "            \n",
    "            img_difference = hdu_AoLP.data-tan_angle_deg_rotated.data\n",
    "            img_difference[img_difference>90] = img_difference[img_difference>90]-180\n",
    "            img_difference[img_difference<-90] = img_difference[img_difference<-90]+180\n",
    "            \n",
    "            img_difference -= shift_AoLP\n",
    "            hdu_AoLPdata_vs_theta_map = sunpy.map.Map(img_difference, hdu_AoLP.header)            \n",
    "            \n",
    "            #if plotFig:\n",
    "            if False:\n",
    "                ax2 = fig.add_subplot(1, 3, 3, projection = my_map)\n",
    "                hdu_AoLPdata_vs_theta_map.plot(cmap = \"jet\", vmin = 0, vmax = 10)\n",
    "                hdu_AoLPdata_vs_theta_map.draw_limb()\n",
    "                hdu_AoLPdata_vs_theta_map.draw_grid()\n",
    "                lon, lat = ax2.coords\n",
    "                lon.set_major_formatter('d.dd')\n",
    "                lat.set_major_formatter('d.dd')\n",
    "                ax2.coords.grid(True, color = 'white', ls = 'dotted', alpha = 0.5)\n",
    "                plt.colorbar(label = r\"(AoLP-$\\theta$)-90 [deg]\", shrink = 1.00, pad = 0.07)\n",
    "            \n",
    "            #if plotFig:\n",
    "            if False:\n",
    "                img_difference[rho_iocen < fov1] = np.nan  # Internal Occulter mask\n",
    "    \n",
    "                angles = np.array(img_difference).flatten()\n",
    "                mean = np.nanmean(angles)\n",
    "                \n",
    "                fig, (ax_img, ax_hist) = plt.subplots(1, 2, figsize=(10, 4), dpi = 100, gridspec_kw={'width_ratios': [1, 1.2]})\n",
    "                \n",
    "                im = ax_img.imshow(img_difference, origin = \"lower\", cmap='viridis', vmin=-5, vmax=5)\n",
    "                ax_img.set_title(\"Map\")\n",
    "                ax_img.axis('on')\n",
    "                ax_img.set_xlabel(\"x [pixel]\")\n",
    "                ax_img.set_ylabel(\"y [pixel]\")\n",
    "                fig.colorbar(im, ax=ax_img, fraction=0.046, pad=0.04, label=\"Dev. from tan. [deg]\")\n",
    "                \n",
    "                \n",
    "                # n = len(angles)\n",
    "                # nbin = int(np.ceil(np.log2(n) + 1))\n",
    "                nbin = 1000\n",
    "                ax_hist.hist(angles, bins=nbin, range=(-30, 30), edgecolor='black', color='cornflowerblue')\n",
    "                ax_hist.set_title(\"Hist\")\n",
    "                ax_hist.set_xlabel(r\"$\\varphi$ [deg]\")\n",
    "                ax_hist.set_ylabel(\"Counts [#]\")\n",
    "                ax_hist.axvline(mean, color='red', linestyle='--', label=f\"Mean = {mean:.2f}°\")\n",
    "                ax_hist.legend()\n",
    "                \n",
    "                freq, bin_edges = np.histogram(angles, bins=nbin, range=(0, 90))\n",
    "                index_peak = np.argmax(freq)\n",
    "                center_peack = 0.5 * (bin_edges[index_peak] + bin_edges[index_peak + 1])\n",
    "                \n",
    "                print(f\"Hist Mean: {mean:.2f}°\")\n",
    "                print(f\"Hist Peak: {center_peack:.2f}° with {freq[index_peak]} pixels\")\n",
    "                \n",
    "                plt.tight_layout()\n",
    " \n",
    "            # if savePNG:\n",
    "            if False:\n",
    "                plt.savefig(path+\"/output/IMG{0}_MetisSunDist_{1:.3f}AU_ObsTime_{2:}.png\".format(AoLPimg, distance, DATE_AVG_AoLP))\n",
    "            # **************************************\n",
    "            \n",
    "            \n",
    "            \n",
    "            # Absolute value of AoLP maps **********\n",
    "            hdu_AoLP.data = np.abs(hdu_AoLP.data)\n",
    "            # **************************************\n",
    "            \n",
    "            \n",
    "            \n",
    "            # Cycle on the radial distances ********\n",
    "            for r_i in np.arange(1, 2, 1):\n",
    "                \n",
    "                # Image reading\n",
    "                AoLPimg_vec = [fits.open(all_data[i])[0] for i in range(len(all_data))]\n",
    "                \n",
    "                # Cycle on the considered angles\n",
    "                for phi_i in np.arange(phi_istart, phi_istop, phi_istep):\n",
    "                        \n",
    "                    # Region of Interest (ROI) -------------\n",
    "                    \n",
    "                    # Radial ROI\n",
    "                    ROIrho = np.logical_and(rho_iocen > fov1+rho_limIN, rho_iocen < fov1+rho_limOUT*r_i)\n",
    "                    \n",
    "                    # Angular ROI\n",
    "                    ROIphi = np.logical_and(hdu_AoLP.data >= phi_i-delta_phi_min, hdu_AoLP.data <= phi_i+delta_phi_min)  \n",
    "                    \n",
    "                    # Total ROI (i.e., Radial + Angular)\n",
    "                    ROI = np.logical_and(ROIrho, ROIphi)\n",
    "                    hdu_AoLP.data = np.where(ROI, np.nan, hdu_AoLP.data)\n",
    "                    \n",
    "                    # Top-Right ROI \n",
    "                    ROI_sectorTR = np.logical_and(ROI, np.logical_and(phi_iocen > 0+shift_AoLP, phi_iocen < 90+shift_AoLP))\n",
    "                    AoLP_vs_radial_TR = hdu_AoLPdata_vs_theta_map.data[ROI_sectorTR]\n",
    "                    \n",
    "                    # Top-Left ROI \n",
    "                    ROI_sectorTL = np.logical_and(ROI, np.logical_and(phi_iocen > 90+shift_AoLP, phi_iocen < 180+shift_AoLP))\n",
    "                    AoLP_vs_radial_TL = hdu_AoLPdata_vs_theta_map.data[ROI_sectorTL]\n",
    "                    \n",
    "                    # Bottom-Left ROI \n",
    "                    ROI_sectorBL = np.logical_and(ROI, np.logical_and(phi_iocen > 180+shift_AoLP, phi_iocen < 270+shift_AoLP))\n",
    "                    AoLP_vs_radial_BL = hdu_AoLPdata_vs_theta_map.data[ROI_sectorBL]\n",
    "                    \n",
    "                    # Bottom-Right ROI \n",
    "                    ROI_sectorBR = np.logical_and(ROI, np.logical_or(phi_iocen > 270+shift_AoLP, phi_iocen < lim360))\n",
    "                    AoLP_vs_radial_BR = hdu_AoLPdata_vs_theta_map.data[ROI_sectorBR]\n",
    "                    \n",
    "                    # Number of pixels considered (average of all ROIs)\n",
    "                    LEN_ROIsector = (len(AoLP_vs_radial_TR)+len(AoLP_vs_radial_TL)+len(AoLP_vs_radial_BL)+len(AoLP_vs_radial_BR))/4\n",
    "                    LEN_ROIsector_vec.append(LEN_ROIsector)\n",
    "                    \n",
    "                    if verbose:\n",
    "                        print(\"Magenta:\", np.mean(AoLP_vs_radial_TR))  # Average value of AoLP in ROI1\n",
    "                        print(\"Cyan:\", np.mean(AoLP_vs_radial_TL))     # Average value of AoLP in ROI2\n",
    "                        print(\"Orange:\", np.mean(AoLP_vs_radial_BL))   # Average value of AoLP in ROI3\n",
    "                        print(\"Lime:\", np.mean(AoLP_vs_radial_BR))     # Average value of AoLP in ROI4\n",
    "                        print(\"LEN_ROIsector:\", LEN_ROIsector)         # average number of pixels in the ROIs\n",
    "                    \n",
    "                    AoLP_vs_radial_ROIsector_AVG = (np.nanmean(AoLP_vs_radial_TR)+np.nanmean(AoLP_vs_radial_TL)+np.nanmean(AoLP_vs_radial_BL)+np.nanmean(AoLP_vs_radial_BR))/4\n",
    "                    AoLP_vs_radial_norm_val = np.max([np.nanmean(AoLP_vs_radial_TR), np.nanmean(AoLP_vs_radial_TL), np.nanmean(AoLP_vs_radial_BL), np.nanmean(AoLP_vs_radial_BR)])\n",
    "                    AoLP_vs_radial_ROIsector_differentrotation_AVG_vec.append(AoLP_vs_radial_norm_val)\n",
    "\n",
    "                    if verbose:\n",
    "                        print(\"Angle: {0}\".format(phi_i), [np.nanmean(AoLP_vs_radial_TR), np.nanmean(AoLP_vs_radial_TL), np.nanmean(AoLP_vs_radial_BL), np.nanmean(AoLP_vs_radial_BR)])\n",
    "                        print(\"AoLP_vs_radial_ROIsector average all colors:\", AoLP_vs_radial_ROIsector_AVG)\n",
    "                    # --------------------------------------\n",
    "                    \n",
    "                    \n",
    "                    \n",
    "                    # Plot AoLP map and intersection -------\n",
    "                    my_map = sunpy.map.Map(hdu_AoLP.data, hdu_AoLP.header)            \n",
    "                    considered_angles = [ROI]\n",
    "                    \n",
    "                    #plotFig = True                \n",
    "                    if plotFig:\n",
    "                        plt.figure(figsize = [7, 7], dpi = 250)\n",
    "                        ax = plt.subplot(1, 1, 1, projection = my_map)\n",
    "                    \n",
    "                    x_vecTL, x_vecBL, x_vecTR, x_vecBR = [], [], [], []  # T, B, L, R = Top, Bottom, Left, Right\n",
    "                    y_vecTL, y_vecBL, y_vecTR, y_vecBR = [], [], [], []  # T, B, L, R = Top, Bottom, Left, Right\n",
    "                    phi_iocen_vec_TR, phi_iocen_vec_TL, phi_iocen_vec_BL, phi_iocen_vec_BR = [], [], [], []\n",
    "                    \n",
    "                    for i in range(len(considered_angles)):\n",
    "                        index = np.where(considered_angles[i])\n",
    "                        index_yx = zip(index[0], index[1])\n",
    "                        \n",
    "                        for y, x in index_yx:\n",
    "                            # There is a shift of 45deg in the standard cartesian sectors due to the 45deg shift between polar angle and AoLP\n",
    "                            if phi_iocen[y][x] > 0+shift_AoLP and phi_iocen[y][x] < 90+shift_AoLP:  # = phi_iocen > 0 and phi_iocen < 90\n",
    "                                x_vecTR.append(x)\n",
    "                                y_vecTR.append(y)\n",
    "                                if plotFig:\n",
    "                                    ax.plot(x, y, '.', color='magenta')\n",
    "                                phi_iocen_vec_TR.append(phi_iocen[y][x])\n",
    "                            elif phi_iocen[y][x] > 90+shift_AoLP and phi_iocen[y][x] < 180+shift_AoLP:  # = phi_iocen > 90 and phi_iocen < 180\n",
    "                                x_vecTL.append(x)\n",
    "                                y_vecTL.append(y)\n",
    "                                if plotFig:\n",
    "                                    ax.plot(x, y, '.', color='cyan')\n",
    "                                phi_iocen_vec_TL.append(phi_iocen[y][x])\n",
    "                            elif phi_iocen[y][x] > 180+shift_AoLP and phi_iocen[y][x] < 270+shift_AoLP:  # = phi_iocen > 180 and phi_iocen < 270\n",
    "                                x_vecBL.append(x)\n",
    "                                y_vecBL.append(y)\n",
    "                                if plotFig:\n",
    "                                    ax.plot(x, y, '.', color='orange')\n",
    "                                phi_iocen_vec_BL.append(phi_iocen[y][x])\n",
    "                            elif phi_iocen[y][x] > 270+shift_AoLP or phi_iocen[y][x] < lim360:  # = phi_iocen > 270 and phi_iocen < 360\n",
    "                                x_vecBR.append(x)\n",
    "                                y_vecBR.append(y)\n",
    "                                if plotFig:\n",
    "                                    ax.plot(x, y, '.', color='lime')\n",
    "                                if phi_iocen[y][x] < shift_AoLP:\n",
    "                                    phi_iocen_vec_BR.append(phi_iocen[y][x]+360)\n",
    "                                else:\n",
    "                                    phi_iocen_vec_BR.append(phi_iocen[y][x])\n",
    "                            else:\n",
    "                                sys.exit(\"ERROR\")\n",
    "                    \n",
    "                    # ROIs' half-width\n",
    "                    phi_iocen_vec_TR = np.max( [np.abs(np.mean(phi_iocen_vec_TR)-phi_iocen_vec_TR[i]) for i in range(len(phi_iocen_vec_TR))] )\n",
    "                    phi_iocen_vec_TL = np.max( [np.abs(np.mean(phi_iocen_vec_TL)-phi_iocen_vec_TL[i]) for i in range(len(phi_iocen_vec_TL))] )\n",
    "                    phi_iocen_vec_BL =  np.max( [np.abs(np.mean(phi_iocen_vec_BL)-phi_iocen_vec_BL[i]) for i in range(len(phi_iocen_vec_BL))] )\n",
    "                    phi_iocen_vec_BR =  np.max( [np.abs(np.mean(phi_iocen_vec_BR)-phi_iocen_vec_BR[i]) for i in range(len(phi_iocen_vec_BR))] )\n",
    "                    \n",
    "                    if verbose:\n",
    "                        print(\"phi_iocen_vec_TR:\", phi_iocen_vec_TR)\n",
    "                        print(\"phi_iocen_vec_TL:\", phi_iocen_vec_TL)\n",
    "                        print(\"phi_iocen_vec_BL:\", phi_iocen_vec_BL)\n",
    "                        print(\"phi_iocen_vec_BR:\", phi_iocen_vec_BR)\n",
    "                    \n",
    "                    phi_iocen_vec_TRTLBLBR_vec.append(phi_iocen_vec_TR)\n",
    "                    phi_iocen_vec_TRTLBLBR_vec.append(phi_iocen_vec_TL)\n",
    "                    phi_iocen_vec_TRTLBLBR_vec.append(phi_iocen_vec_BL)\n",
    "                    phi_iocen_vec_TRTLBLBR_vec.append(phi_iocen_vec_BR)\n",
    "                        \n",
    "                    # ROIs' deviation from tangentiality\n",
    "                    AoLP_vs_radial_norm_val = np.mean([phi_iocen_vec_TR,phi_iocen_vec_BL,phi_iocen_vec_TL,phi_iocen_vec_BR])  # useful for tests; e.g., \"[...] * np.mean([phi_iocen_vec_TR,phi_iocen_vec_BL,phi_iocen_vec_TL,phi_iocen_vec_BR])\"\n",
    "                    AoLP_vs_radial_norm_val_min = np.min([np.abs(np.nanmean(AoLP_vs_radial_TR)), np.abs(np.nanmean(AoLP_vs_radial_BL)), np.abs(np.nanmean(AoLP_vs_radial_TL)), np.abs(np.nanmean(AoLP_vs_radial_BR))])\n",
    "                    AoLP_vs_radial_norm_val_max = np.max([np.abs(np.nanmean(AoLP_vs_radial_TR)), np.abs(np.nanmean(AoLP_vs_radial_BL)), np.abs(np.nanmean(AoLP_vs_radial_TL)), np.abs(np.nanmean(AoLP_vs_radial_BR))])\n",
    "                    AoLP_vs_radial_norm_val_mean = np.mean([np.abs(np.nanmean(AoLP_vs_radial_TR)), np.abs(np.nanmean(AoLP_vs_radial_BL)), np.abs(np.nanmean(AoLP_vs_radial_TL)), np.abs(np.nanmean(AoLP_vs_radial_BR))])\n",
    "                    \n",
    "                    AoLP_vs_radial_ROIsector_differentrotation_AVG_vec.append(AoLP_vs_radial_norm_val)\n",
    "                    AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_min.append(AoLP_vs_radial_norm_val_min)\n",
    "                    AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_max.append(AoLP_vs_radial_norm_val_max)\n",
    "                    AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_mean.append(AoLP_vs_radial_norm_val_mean)\n",
    "                            \n",
    "                    # Average and standard deviation on the points in the ROIs\n",
    "                    mean_x_vecTR, mean_y_vecTR = np.mean(x_vecTR), np.mean(y_vecTR)\n",
    "                    mean_x_vecTL, mean_y_vecTL = np.mean(x_vecTL), np.mean(y_vecTL)\n",
    "                    mean_x_vecBL, mean_y_vecBL = np.mean(x_vecBL), np.mean(y_vecBL)\n",
    "                    mean_x_vecBR, mean_y_vecBR = np.mean(x_vecBR), np.mean(y_vecBR)\n",
    "                    std_x_vecTR, std_y_vecTR = np.std(x_vecTR), np.std(y_vecTR)\n",
    "                    std_x_vecTL, std_y_vecTL = np.std(x_vecTL), np.std(y_vecTL)\n",
    "                    std_x_vecBL, std_y_vecBL = np.std(x_vecBL), np.std(y_vecBL)\n",
    "                    std_x_vecBR, std_y_vecBR = np.std(x_vecBR), np.std(y_vecBR)\n",
    "                    std_TR = np.sqrt(std_x_vecTR**2 + std_y_vecTR**2)\n",
    "                    std_TL = np.sqrt(std_x_vecTL**2 + std_y_vecTL**2)\n",
    "                    std_BL = np.sqrt(std_x_vecBL**2 + std_y_vecBL**2)\n",
    "                    std_BR = np.sqrt(std_x_vecBR**2 + std_y_vecBR**2)\n",
    "                    std_ROI = (std_TR+std_TL+std_BL+std_BR)/4\n",
    "                    std_ROI_vec.append(std_ROI)\n",
    "                    \n",
    "                    if verbose:\n",
    "                        print(\"***** len(std_ROI_vec):\", len(std_ROI_vec))\n",
    "\n",
    "                    # Intersection point\n",
    "                    # Line 1\n",
    "                    A = [mean_x_vecTL, mean_y_vecTL]\n",
    "                    B = [mean_x_vecBR, mean_y_vecBR]\n",
    "                    # Line 2\n",
    "                    C = [mean_x_vecBL, mean_y_vecBL]\n",
    "                    D = [mean_x_vecTR, mean_y_vecTR]\n",
    "                    # Intersection of Line1 and Line 2\n",
    "                    x_inters, y_inters = line_intersection((A, B), (C, D))\n",
    "                    \n",
    "                    # Distance between Sun centers (Astrometrical - Polarimetric)\n",
    "                    dist = np.sqrt((image_SUNcen[0]-x_inters)**2 + (image_SUNcen[1]-y_inters)**2) \n",
    "                    dist_vec.append(dist)\n",
    "                    #print(\"dist_vec:\", dist_vec, \"\\n\")\n",
    "\n",
    "                    if verbose:\n",
    "                        print(\"RealCenter[pixel]: (x, y) = ({0}, {1})\".format(image_SUNcen[0], image_SUNcen[1]))\n",
    "                        print(\"MyCenter[pixel]:   (x, y) = ({0}, {1})\".format(x_inters, y_inters))\n",
    "                        print(\"Difference: {0:.2f} pixel = {1:.2f} arcsec = {2:.2f} min = {3:.2f} deg\".format(dist, dist*platescale, dist*platescale/60, dist*platescale/60/60))\n",
    "                        print(\"Offests:\\n\", dist_vec)\n",
    "                        \n",
    "                    if plotFig:\n",
    "                                                \n",
    "                        # Draw avg points P_i\n",
    "                        ax.plot(mean_x_vecTR, mean_y_vecTR, '.', color='black')  # P1\n",
    "                        ax.plot(mean_x_vecTL, mean_y_vecTL, '.', color='black')  # P2\n",
    "                        ax.plot(mean_x_vecBL, mean_y_vecBL, '.', color='black')  # P3\n",
    "                        ax.plot(mean_x_vecBR, mean_y_vecBR, '.', color='black')  # P4\n",
    "        \n",
    "                        # Draw lines\n",
    "                        ax.plot([mean_x_vecTL, mean_x_vecBR], [mean_y_vecTL, mean_y_vecBR], color='green')  # Line 1 \n",
    "                        ax.plot([mean_x_vecBL, mean_x_vecTR], [mean_y_vecBL, mean_y_vecTR], color='green')  # Line 2\n",
    "        \n",
    "                        # Draw Sun centers and Internal Occulter points\n",
    "                        ax.plot(x_inters, y_inters, '.', color='yellow')                                      # Polarimetric Sun center\n",
    "                        ax.plot(image_SUNcen[0], image_SUNcen[1], '.', color='cyan')  # Astrometric Sun center\n",
    "                        ax.plot(image_IOcen[0], image_IOcen[1], '.', color='red')     # Internal Occulter center\n",
    "        \n",
    "                        # Plot cosmetic\n",
    "                        lon, lat = ax.coords\n",
    "                        lon.set_major_formatter('d.dd')\n",
    "                        lat.set_major_formatter('d.dd')\n",
    "                        ax.coords.grid(True, color = 'white', ls = 'dotted', alpha = 0.5)\n",
    "                        my_map.plot(cmap = \"jet\", vmin = 0, vmax = 90)\n",
    "                        #hdu_AoLPdata_vs_theta_map.plot(cmap = \"jet\", vmin = 0, vmax = 10)\n",
    "                        plt.colorbar(label = \"|AoLP| [deg]\", shrink = 1.00, pad = 0.07)\n",
    "                        my_map.draw_limb()\n",
    "                        my_map.draw_grid()\n",
    "                        \n",
    "                        plt.xlabel('Helioprojective Longitude (Solar-X)')\n",
    "                        plt.ylabel('Helioprojective Latitude (Solar-Y)')\n",
    "                        \n",
    "                        title_name = \"ObsTime: {0:} | AU: {1:.2f}\\nOffset: ({2:.2f} $\\pm$ {3:.2f}) pix\\n\".format(DATE_AVG_AoLP, distance, np.nanmean(dist_vec), np.nanstd(dist_vec))\n",
    "                        plt.title(title_name, y = 0.96, fontsize = 15)\n",
    "\n",
    "                        # Save images\n",
    "                        if savePNG:\n",
    "                        #if True:\n",
    "                            # plt.savefig(path+\"/output/Fig{0}_MetisSunDist_{1:.3f}AU_ObsTime_{2:}_SCsDist_{3:.2f}pix.png\".format(AoLPimg, distance, DATE_AVG_AoLP, np.nanmean(dist_vec)))\n",
    "                            plt.savefig(path+\"/output/Fig{0}_Phi{1}_MetisSunDist_{2:.3f}AU_ObsTime_{3:}_TR{4:.2f}_TL{5:.2f}_BL{6:.2f}_BR{7:.2f}.png\".format(AoLPimg, phi_i, distance, DATE_AVG_AoLP, np.nanmean(AoLP_vs_radial_TR), np.nanmean(AoLP_vs_radial_TL), np.nanmean(AoLP_vs_radial_BL), np.nanmean(AoLP_vs_radial_BR)))\n",
    "                    \n",
    "                        #plotFig = False                \n",
    "                    x_inters_vec.append(x_inters)\n",
    "                    y_inters_vec.append(y_inters)\n",
    "                    # --------------------------------------\n",
    "        \n",
    "            # **************************************\n",
    "            \n",
    "            \n",
    "            \n",
    "            # About lists on the ROI features ******               \n",
    "            \n",
    "            # ROIs lists\n",
    "            if len(LEN_ROIsector_vec) == 0:\n",
    "                LEN_ROIsector_vec_avg.append(np.nan)\n",
    "            else:\n",
    "                LEN_ROIsector_vec_avg.append(np.mean(LEN_ROIsector_vec))\n",
    "            \n",
    "            mean_std_ROI_vec.append(np.mean(std_ROI_vec))\n",
    "            mean_phi_iocen_vec_TRTLBLBR_vec.append(np.mean(phi_iocen_vec_TRTLBLBR_vec))\n",
    "            std_phi_iocen_vec_TRTLBLBR_vec.append(np.std(phi_iocen_vec_TRTLBLBR_vec))\n",
    "            if verbose:\n",
    "                print(\"----- len(mean_std_ROI_vec):\", len(mean_std_ROI_vec))\n",
    "                print(\"----- len(mean_phi_iocen_vec_TRTLBLBR_vec):\", len(mean_phi_iocen_vec_TRTLBLBR_vec))\n",
    "            \n",
    "            if verbose:\n",
    "                print(\"AoLP_vs_radial_ROIsector_differentrotation_AVG_vec:\", AoLP_vs_radial_ROIsector_differentrotation_AVG_vec)\n",
    "            \n",
    "            AoLP_vs_radial_vecsimg.append(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec)  # i.e., a list of the following lists: [max value among the four ROIs, for each angle] per considered image\n",
    "            AoLP_vs_radial_img.append(np.nanmean(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec))  # i.e., the following list: [average of [max value among the four ROIs, for each angle], per considered image]\n",
    "            \n",
    "            if verbose:\n",
    "                print(\"AoLP_vs_radial_vecsimg:\", AoLP_vs_radial_vecsimg)\n",
    "                print(\"Len(AoLP_vs_radial_vecsimg):\", len(AoLP_vs_radial_vecsimg))\n",
    "                print(\"Len(AoLP_vs_radial_vecsimg[0]):\", len(AoLP_vs_radial_vecsimg[0]))\n",
    "                print(\"AoLP_vs_radial_img:\", AoLP_vs_radial_img)\n",
    "            \n",
    "            # Smooting for plot\n",
    "            window = 3\n",
    "            dist_vec = np.convolve(np.ravel(dist_vec), np.ones(window)/window, mode='same')\n",
    "                \n",
    "            AoLP_vs_radial_ROIsector_differentrotation_AVG_vec = [1-(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_mean[i]/np.max(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_mean)) for i in range(len(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_min))]\n",
    "            if len(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec) > 0:\n",
    "                AoLP_vs_radial_ROIsector_differentrotation_AVG_vec = np.convolve(np.ravel(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec), np.ones(window)/window, mode='same')\n",
    "            \n",
    "            if verbose:\n",
    "                print(\"phi_i_vec:\", phi_i_vec)\n",
    "                print(\"dist_vec:\", dist_vec)\n",
    "                print(\"AoLP_vs_radial_ROIsector_differentrotation_AVG_vec:\", AoLP_vs_radial_ROIsector_differentrotation_AVG_vec)\n",
    "\n",
    "            # Best area selection\n",
    "            A = AoLP_vs_radial_ROIsector_differentrotation_AVG_vec  # list of TQI\n",
    "            B = phi_i_vec                                           # list of considered angles\n",
    "            C = dist_vec                                            # list of all offsets in phi_i_vec range\n",
    "            \n",
    "            # Find the highest \"N values\" in A\n",
    "            N = 1\n",
    "            top_indices = sorted(range(len(A)), key=lambda i: A[i], reverse=True)[:N]\n",
    "            \n",
    "            # Sort the indexes according to the original order\n",
    "            top_indices_sorted = sorted(top_indices)\n",
    "            \n",
    "            # Extract the corresponding B values\n",
    "            B_top_original_order = [B[i] for i in top_indices_sorted]   # new angles to consider\n",
    "            \n",
    "            # Extract the corresponding C values\n",
    "            C_top_original_order = [C[i] for i in top_indices_sorted]   # offsets if considering only top_indices\n",
    "\n",
    "            if verbose:\n",
    "                print(\"top_indices (N = {0}):\".format(N), top_indices)\n",
    "                print(\"top_indices_sorted:\", top_indices_sorted)\n",
    "                print(\"B_top_original_order:\", B_top_original_order)\n",
    "                print(\"C_top_original_order:\", C_top_original_order)\n",
    "                \n",
    "            DeltaMax = np.max(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_max)-np.min(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_max)\n",
    "            DeltaMin = np.max(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_min)-np.min(AoLP_vs_radial_ROIsector_differentrotation_AVG_vec_min)\n",
    "            if verbose:\n",
    "                print(\"AoLPimg\", AoLPimg)\n",
    "                print(\"DeltaMax\", DeltaMax)\n",
    "                print(\"DeltaMin\", DeltaMin)\n",
    "            \n",
    "            if plotFig:\n",
    "                fig, ax1 = plt.subplots(figsize = [5.5, 3.5], dpi = 100)\n",
    "                ax1.axvspan(phi_istart, phi_istop, color='orange', alpha=0.3, label=f'Area tra x={phi_istart} e x={phi_istop}')\n",
    "                ax2 = ax1.twinx()\n",
    "                \n",
    "                line1, = ax1.plot(phi_i_vec, dist_vec, \".-\", color = \"blue\", label = \"Offset\")\n",
    "                line2, = ax2.plot(phi_i_vec, AoLP_vs_radial_ROIsector_differentrotation_AVG_vec, \".-\", color = \"red\", label = r\"Tangency Quality Index\")\n",
    "                \n",
    "                ax1.set_xlim(0, 90)\n",
    "                ax1.set_xlabel(r\"$\\vartheta_i$ [deg]\")\n",
    "                ax1.tick_params(axis = 'x', top = True, labeltop = False, direction = 'in')\n",
    "                \n",
    "                ax1.set_ylabel(\"Offset [pix]\", color = 'blue')\n",
    "                ax1.tick_params(axis = 'y', direction = 'in', colors = \"blue\")\n",
    "                ax2.spines['left'].set_color('blue')\n",
    "                ax2.spines['left'].set_linewidth(1.5)\n",
    "                \n",
    "                ax2.set_ylabel(r\"TQI = $1 - |\\Delta\\Psi|/|\\Delta\\Psi|_{Max}$\", color='red')\n",
    "                ax2.tick_params(axis = 'both', direction = 'in', colors = \"red\")\n",
    "                ax2.spines['right'].set_color('red')\n",
    "                ax2.spines['right'].set_linewidth(1.5)\n",
    "                \n",
    "                lines = [line1, line2]\n",
    "                labels = [line.get_label() for line in lines]\n",
    "                ax1.legend(lines, labels, loc='upper center', bbox_to_anchor=(0.5, 1.15), ncol=2, frameon=False, fontsize=9)\n",
    "                ax1.grid(True, linestyle = ':', alpha = 0.5)\n",
    "    \n",
    "                # Plot a line for each considered angle\n",
    "                for x in B_top_original_order:\n",
    "                    ax1.axvline(x=x, color='green', alpha=0.5, linestyle='--', linewidth=1)\n",
    "            \n",
    "                plt.tight_layout()\n",
    "                if savePNG:\n",
    "                    plt.savefig(path+\"/output/TQI_Fig{0}_MetisSunDist_{1:.3f}AU_ObsTime_{2:}.png\".format(AoLPimg, distance, DATE_AVG_AoLP))\n",
    "\n",
    "            # List of offsets and associated standard deviation\n",
    "            dist_vecALL.append(np.nanmean(dist_vec))\n",
    "            dist_vecALL_best.append(np.nanmean(C_top_original_order))\n",
    "            sigma_vecALL.append(np.nanstd(dist_vec))\n",
    "            sigma_vecALL_best.append(np.nanstd(C_top_original_order))\n",
    "            if verbose:\n",
    "                print(\"dist_vecALL:\", dist_vecALL)\n",
    "                print(\"dist_vecALL_best:\", dist_vecALL_best)\n",
    "                print(\"sigma_vecALL:\", sigma_vecALL)\n",
    "                print(\"sigma_vecALL_best:\", sigma_vecALL_best)\n",
    "            # **************************************\n",
    "        \n",
    "        # ##########################################     \n",
    "\n",
    "AUvec = [round(num, 6) for num in AUvec]  # To approx the Sun-Spacecraft distance to the 6th digits (comment this line for the full number)\n",
    "phi_i_vec = [phi_i for phi_i in np.arange(phi_istart, phi_istop, phi_istep)]  # list of considered phi\n",
    "\n",
    "plt.ion()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "id": "cf1c479c-3f39-4c93-8f32-0d7592dedc07",
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Number of considered images: 4\n",
      "Offsets = [2.0260941596947513, 2.0687986775721336, 1.9749479511235446, 1.9831566032807038]\n",
      "Average offset: (2.01 +/- 1.22) pixels\n",
      "[ Average best offset: 0.81 pixels ]\n"
     ]
    }
   ],
   "source": [
    "# Offsets values (i.e., distances between Astrometrical Sun center and Polarimetric Sun center) for all images\n",
    "print(\"Number of considered images:\", np.count_nonzero(~np.isnan(dist_vecALL)))\n",
    "# Offsets\n",
    "print(\"Offsets =\", dist_vecALL)\n",
    "# Average\n",
    "print(\"Average offset: ({0:.2f} +/- {1:.2f}) pixels\".format(np.mean(dist_vecALL[:]), np.mean(sigma_vecALL[:])))\n",
    "print(\"[ Average best offset: {0:.2f} pixels ]\".format(np.mean(dist_vecALL_best[:])))\n",
    "\n",
    "# Distances in Solar Radii\n",
    "dist_ROI_Rsun = []\n",
    "\n",
    "for i in AUvec:\n",
    "    \n",
    "    d = i * AU_m/Rsun_m  # Sun-S/C distance [Rsun]\n",
    "    theta = (1.6 + ((((rho_limIN + rho_limOUT)/2)*20.276)/3600)) * np.pi/180  # FoV [rad] = inner FoV + avg. ROI distance\n",
    "    # theta = ((((rho_limIN + rho_limOUT)/2)*20.276)/3600) * np.pi/180        # FoV [rad] = avg. ROI distance\n",
    "    s = d * np.tan(theta)  # Linear FoV [R_Sun]\n",
    "    \n",
    "    dist_ROI_Rsun.append(s)"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "c69d424e",
   "metadata": {},
   "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": "3.9.6"
  }
 },
 "nbformat": 4,
 "nbformat_minor": 5
}
