{
 "cells": [
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "BdXzzQT1gcDb"
   },
   "source": [
    "<h1><span style=\"color:red\">Please read this very carefully! </span></h1>\n",
    "\n",
    "In order to setup your own experiments, you need to download remote files to your linux disk image in the collaboratory environment. As data for your user account is NOT reset when you close or reload the HBP, you have to be very careful how you organize & structure your data. In order to help you with that we create a unique working directory for each molecular use case you run.\n",
    "\n",
    "Please be also aware that we switch current working directories in this use case. That means that you have to restart and clear all output in order to go back to your starting directory. "
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "ejNa-x-4gcDe"
   },
   "source": [
    "# Calculate an electrostatic potential of a protein from its atomic structure\n",
    "\n",
    "**Aim:** This notebook shows how to use the multipipsa tool to calculate the electrostatic potential of a protein in aqueous solution.\n",
    "\n",
    "**Version:** 1.0 (April 2019), 1.1 (March 2022)\n",
    "\n",
    "**Contributors:**  Neil Bruce, Lukas Adam, Stefan Richter, Rebecca Wade (HITS, Heidelberg, Germany)\n",
    "\n",
    "**Contact:** [mcmsoft@h-its.org](mailto:mcmsoft@h-its.org)\n",
    "\n",
    "**Note:** This notebook has graphical output using nglview. If you use the \"RunAll\" function of the notebook, this graphical output might not appear on your screen. The cell defined to show the output must be visible in the browser during execution."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "RaQXGBRqgcDf"
   },
   "source": [
    "## Setting up your environment"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "BbW3504Cg1ai"
   },
   "source": [
    "Please have a look at the live paper [Bruce et al 2019](https://live-papers.brainsimulation.eu/#2019-bruce-et-al) about \"Regulation of adenylyl cyclase 5 in striatal neurons\". There you can find examples of electrostatic potentials calculated and displayed (see the resources section).\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "Q-POhC7PgcDf"
   },
   "source": [
    "### Check that all required python packages are installed and working"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/",
     "height": 1000
    },
    "id": "C7hcMtUZw32o",
    "outputId": "f7e05938-f24b-4ed1-cf6b-6dcd6c77c0b2"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Collecting wget\n",
      "  Downloading wget-3.2.zip (10 kB)\n",
      "Collecting python-magic\n",
      "  Downloading python_magic-0.4.27-py2.py3-none-any.whl (13 kB)\n",
      "Building wheels for collected packages: wget\n",
      "  Building wheel for wget (setup.py) ... \u001b[?25ldone\n",
      "\u001b[?25h  Created wheel for wget: filename=wget-3.2-py3-none-any.whl size=9672 sha256=779003a847226ec1312c61ef3eb67efb85f1bf6827b930528369fa56c41a3bb0\n",
      "  Stored in directory: /tmp/cache/pip/wheels/bd/a8/c3/3cf2c14a1837a4e04bd98631724e81f33f462d86a1d895fae0\n",
      "Successfully built wget\n",
      "Installing collected packages: wget, python-magic\n",
      "Successfully installed python-magic-0.4.27 wget-3.2\n",
      "Requirement already satisfied: numpy in /srv/main-spack-instance-2302/spack/opt/spack/linux-ubuntu20.04-x86_64/gcc-10.3.0/py-numpy-1.21.6-6fewtq7oarp3vtwlxrrcofz5sxwt55s7/lib/python3.8/site-packages (1.21.6)\n",
      "Requirement already satisfied: rpy2 in /usr/local/lib/python3.8/dist-packages (3.4.5)\n",
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      "Looking in indexes: https://pypi.org/simple, https://projects.h-its.org/pypi\n",
      "Collecting multipipsa==4.0.14\n",
      "  Downloading https://projects.h-its.org:443/pypi/packages/multipipsa-4.0.14.tar.gz (17.2 MB)\n",
      "\u001b[K     |████████████████████████████████| 17.2 MB 1.8 MB/s eta 0:00:01 0:00:04��███▍    | 14.7 MB 1.8 MB/s eta 0:00:02\n",
      "\u001b[?25hRequirement already satisfied: biopython in /srv/main-spack-instance-2302/spack/var/spack/environments/ebrains-23-02/.spack-env/._view/6axslmv6jvf4v2nte3uwlayg4vhsjoha/lib/python3.8/site-packages (from multipipsa==4.0.14) (1.78)\n",
      "Requirement already satisfied: numpy in /srv/main-spack-instance-2302/spack/opt/spack/linux-ubuntu20.04-x86_64/gcc-10.3.0/py-numpy-1.21.6-6fewtq7oarp3vtwlxrrcofz5sxwt55s7/lib/python3.8/site-packages (from multipipsa==4.0.14) (1.21.6)\n",
      "Requirement already satisfied: rpy2 in /usr/local/lib/python3.8/dist-packages (from multipipsa==4.0.14) (3.4.5)\n",
      "Collecting griddataformats\n",
      "  Downloading GridDataFormats-1.0.1-py3-none-any.whl (2.1 MB)\n",
      "\u001b[K     |████████████████████████████████| 2.1 MB 13.6 MB/s eta 0:00:01\n",
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      "Collecting mrcfile\n",
      "  Downloading mrcfile-1.4.3-py2.py3-none-any.whl (43 kB)\n",
      "\u001b[K     |████████████████████████████████| 43 kB 3.6 MB/s s eta 0:00:01\n",
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      "Requirement already satisfied: tzdata; python_version >= \"3.6\" in /usr/local/lib/python3.8/dist-packages (from pytz-deprecation-shim->tzlocal->multipipsa==4.0.14) (2023.3)\n",
      "Building wheels for collected packages: multipipsa\n",
      "  Building wheel for multipipsa (setup.py) ... \u001b[?25ldone\n",
      "\u001b[?25h  Created wheel for multipipsa: filename=multipipsa-4.0.14-py3-none-any.whl size=17388400 sha256=90895c2f4b39478683a65f998cf03f34f05e7521facd6281b989c25e60395674\n",
      "  Stored in directory: /tmp/cache/pip/wheels/7a/71/a7/0c76bcf2ef1edba4d9d097fe740d0449332cbf0376b9849141\n",
      "Successfully built multipipsa\n",
      "Installing collected packages: mrcfile, griddataformats, multipipsa\n",
      "Successfully installed griddataformats-1.0.1 mrcfile-1.4.3 multipipsa-4.0.14\n"
     ]
    }
   ],
   "source": [
    "\n",
    "\n",
    "#from google.colab import output\n",
    "#output.enable_custom_widget_manager()\n",
    "! pip install wget python-magic\n",
    "! pip install numpy\n",
    "! pip install rpy2\n",
    "! pip install nglview==3.0.3\n",
    "\n",
    "! pip install --extra-index-url https://projects.h-its.org/pypi multipipsa==4.0.14\n",
    "\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/",
     "height": 35,
     "referenced_widgets": [
      "dd95dc151e244445a111ea11201b725f",
      "a3fd85da9b02417f907496cdb36d04af"
     ]
    },
    "id": "yQvL915lgcDh",
    "outputId": "5ac675f5-9c13-462d-cd4a-6dde6163f696",
    "tags": []
   },
   "outputs": [
    {
     "data": {
      "application/vnd.jupyter.widget-view+json": {
       "model_id": "97c10b20d9934d7fa48fc23b264ecae1",
       "version_major": 2,
       "version_minor": 0
      },
      "text/plain": []
     },
     "metadata": {},
     "output_type": "display_data"
    },
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Python environment set correctly\n"
     ]
    }
   ],
   "source": [
    "# Import python packages used in this notebook\n",
    "import warnings\n",
    "warnings.simplefilter(action='ignore', category=FutureWarning)\n",
    "import numpy\n",
    "#from google.colab import output\n",
    "#output.enable_custom_widget_manager()\n",
    "import rpy2\n",
    "import os, wget, datetime, inspect\n",
    "from multipipsa.multipipsa import ApbsRun\n",
    "import nglview\n",
    "print(\"Python environment set correctly\")"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "BIOIseC_gcDh"
   },
   "source": [
    "### Set up local directory structure"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "id": "NpeuWf1EgcDi",
    "outputId": "97215847-94bc-4939-bcef-ce85ca1be910",
    "tags": []
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Working directory for current use case: /opt/app-root/src/content/work/tauRAMD-egressroutes\n"
     ]
    }
   ],
   "source": [
    "try:\n",
    "    JUPYTER_ROOT_DIRECTORY\n",
    "except NameError: \n",
    "    JUPYTER_ROOT_DIRECTORY = os.getcwd()\n",
    "# Create a local directory\n",
    "try:\n",
    "    homeDir = JUPYTER_ROOT_DIRECTORY+\"/content\"\n",
    "except:\n",
    "    print(\"Error in environment\")\n",
    "\n",
    "else:\n",
    "    workDir = os.path.join(homeDir, 'work')\n",
    "    if not os.path.isdir(workDir):\n",
    "        try:\n",
    "            os.makedirs(workDir)\n",
    "        except:\n",
    "            print(\"unable to make working directory: \".workdir)\n",
    "    \n",
    "    # Make a new directory to run the use case in. \n",
    "    # If directory already exists, add a number to make a unique name\n",
    "    baseDir = 'epCalc'\n",
    "    dirIter = 0\n",
    "    useCaseDir = os.path.join(workDir, baseDir)\n",
    "    pdbdir=os.path.join(useCaseDir,'workshop2022/DATA/PDB')\n",
    "    \n",
    "    if os.path.exists(useCaseDir):\n",
    "        while os.path.exists(useCaseDir):\n",
    "            dirIter += 1\n",
    "            useCaseDir = os.path.join(workDir, baseDir + '.' + str(dirIter))            \n",
    "    \n",
    "    try:\n",
    "        os.makedirs(useCaseDir)\n",
    "        os.chdir(useCaseDir)\n",
    "    except:\n",
    "        print(\"Failed to make use case working directory\")\n",
    "    else:\n",
    "        print(\"Working directory for current use case: %s\" % useCaseDir)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "2ME4u-sYgcDj"
   },
   "source": [
    "### Set up collab storage for saving data at the end of the calculation"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "hJmzilAagcDj"
   },
   "source": [
    "# Calculate the electrostatic potential of a protein from its atomic structure \n",
    "\n",
    "This use case describes how you can calculate the electrostatic potential of a protein in aqueous solution. The use case uses the [multipipsa](https://collab.humanbrainproject.eu/#/collab/19/nav/2108?state=software,multipipsa) software tool, which helps to automate these calculations by providing a python wrapper for the following open source software tools:\n",
    "\n",
    "* [PDB2PQR](https://apbs-pdb2pqr.readthedocs.io/en/latest/pdb2pqr/index.html): A tool that takes a protein structure in [PDB format](http://www.wwpdb.org/documentation/file-format), adds missing hydrogen atoms, and creates a structure file in PQR format. The PQR file format is derived from the PDB format for describing atomic data, but with the occupancy and temperature factor fields replaced with atomic partial charges and radii.\n",
    "\n",
    "* [APBS](https://apbs-pdb2pqr.readthedocs.io/en/latest/apbs/index.html): A tool that calculates electrostatic potentials through solution of the Poisson-Boltzmann equation, one of the most common continuum models for describing electrostatic interactions between molecular solutes in salty, aqueous media. \n",
    "\n",
    "In addition to automating these calculations, the main use of multipipsa is to compare the electrostatic potentials of a set of similar protein structures. These comparisons are described in other molecular use cases.\n",
    "\n",
    "This notebook also makes use of the [NGL View](https://github.com/arose/nglview) python package for displaying molecular data. NGL View provides IPython widgets for displaying molecular data inside notebooks, using the [NGL Viewer](http://nglviewer.org/) WebGL molecular viewer.\n",
    "\n",
    "### **What is an electrostatic potential?** ###\n",
    "\n",
    "An electrostatic potential $\\phi$ describes the potential energy of a unit charge located at a position in an electric field. In a uniform dielectric medium with a dielectric constant $\\epsilon$, the electrostatic potential at a position $\\mathbf{r}$ due to a set of fixed charges $q_i$ can be calculated from Coulomb's equation:\n",
    "\n",
    "$$ \\phi\\left(\\mathbf{r}\\right) = \\sum_i \\frac{q_{i}}{4 \\pi \\epsilon r_{i}} $$\n",
    "\n",
    "where $r_i$ is the distance from point $\\mathbf{r}$ to the $i^\\textrm{th}$ charge. For a protein in aqueous solution, we no longer have a uniform dielectric, as the interior has a much lower dielectric constant than the solvent. Here, we can calculate the electrostatic potential by solving the Poisson equation: \n",
    "\n",
    "$$ \\bigtriangledown \\left( -\\epsilon\\left(\\mathbf{r}\\right) \\cdot \\bigtriangledown \\phi\\left(\\mathbf{r}\\right) \\right)  = \\rho\\left(\\mathbf{r}\\right) $$\n",
    "\n",
    "which links the gradient of the electrostatic field ($-\\epsilon\\left(\\mathbf{r}\\right) \\cdot \\bigtriangledown \\phi\\left(\\mathbf{r}\\right)$) with the charge density $\\rho\\left(\\mathbf{r}\\right)$. Biological solvents are rarely pure water, and instead contain small dissolved charged ions. The total charge density in the region of the protein is then represented by the charge density due to the fixed charges in the protein ($\\rho_\\textrm{p}\\left(\\mathbf{r}\\right)$) and the dissolved ions, which are assumed to have a Boltzmann distribution. This leads to the Poisson-Boltzmann equation:\n",
    "\n",
    "$$ \\bigtriangledown \\left( - \\epsilon\\left(\\mathbf{r}\\right) \\cdot \\bigtriangledown \\phi\\left(\\mathbf{r}\\right) \\right)= \\rho_\\textrm{p}\\left(\\mathbf{r}\\right) + \\sum_{i}^{ } z_{i}e_l c_{i}^0\\textrm{exp}\\left(\\frac{-z_{i}e_l\\phi \\left ( \\mathbf{r} \\right )}{k_BT}\\right) $$\n",
    "\n",
    "where $z_{i}$ is the net atomic charge of dissolved ion type $i$,  $c_{i}^0$ is its bulk concentration, $e_l$ is the elementary charge, $k_B$ is the Boltzmann constant and $T$ is the temperature. If the argument of the exponential function is small, and there is a 1:1 ratio of positive and negative charge ions of equal magnitude, this differential equation can be linearised to simplify its solution.\n",
    "\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "id": "0mvejGWExrCR"
   },
   "outputs": [],
   "source": []
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "5OWKMIUigcDk"
   },
   "source": [
    "## Downloading the protein structure\n",
    "\n",
    "In this use case, we use as our input structure a structure of the catalytic domain of the enzyme adenylyl cyclase 5 (AC5), modelled during the work described in [Tong et al (2016)](https://doi.org/10.1002/prot.25167). The following cell downloads this structure from the CSCS storage area."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "id": "1SUFSa1UgcDk",
    "outputId": "8a75df92-0243-4b5f-d5b2-0b81f9f4813f",
    "tags": []
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Downloading AC5 structure file from CSCS storage area\n",
      "Sucessfully downloaded the structure file from CSCS storage\n"
     ]
    }
   ],
   "source": [
    "# Download AC5 structure file from CSCS storage for calculation\n",
    "try:\n",
    "    print(\"Downloading AC5 structure file from CSCS storage area\")\n",
    "    fileUrl= 'https://object.cscs.ch/v1/AUTH_c0a333ecf7c045809321ce9d9ecdfdea/SGA2_molecular_models/data/Modelled_adenylyl_cyclase_AC_isoform_structures/refined/AC5.pdb'\n",
    "    wget.download(fileUrl, useCaseDir)\n",
    "except:\n",
    "    print(\"Error downloading structure file from CSCS storage\")\n",
    "else:\n",
    "    print(\"Sucessfully downloaded the structure file from CSCS storage\")"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "LwN8ztpwgcDl"
   },
   "source": [
    "### Viewing the protein structure\n",
    "The following cell creates a molecular viewer to visualise the structure of AC5. The catalytic domain of AC5 is a dimer consisting of two protein chains. In the full structure of AC5, the two subunits also interact via transmembrane helical domains that anchor the protein in the post-synaptic membrane."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/",
     "height": 417,
     "referenced_widgets": [
      "41331dddb6f442ceaab26a200cfb3ffd",
      "a4d05ff3d927477889e0a8809ade76b2",
      "995562dff2654a2fa8374ac1ca916703",
      "9abbfef0c8c040199c58fd2ca2b08d0b",
      "53d85b7472244bb39a7760da648839db",
      "577e3ed50ee04017a9594d9c222e6986",
      "2030ab4dfbe440758e235d4d35117d26",
      "d15452b6dd774147a85375ec8a6cb321",
      "dea77949308b4ad1897bacba3cd2208a",
      "cd24f75fafe84e929b84498eab236d4c",
      "6f2d544064304c069428c971416ee45f",
      "13e47b9e3d9b4f88925b9a78e42883a7",
      "3af4709f89b1452582a331bf524d0815"
     ]
    },
    "id": "fgppwvtLgcDl",
    "outputId": "8a3e0bb6-d590-42f8-ad15-122360e12f2e",
    "tags": []
   },
   "outputs": [
    {
     "data": {
      "application/vnd.jupyter.widget-view+json": {
       "model_id": "95dde802ef2145a6a64b2422a4a68f8b",
       "version_major": 2,
       "version_minor": 0
      },
      "text/plain": [
       "NGLWidget()"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "# View the downloaded structure\n",
    "# Create a NGL widget object\n",
    "viewPDB = nglview.NGLWidget()\n",
    "# Set the display size\n",
    "viewPDB._remote_call('setSize', target='Widget', args=['600px','400px'])\n",
    "\n",
    "# Define files to load\n",
    "AC5_struct_file = nglview.FileStructure(os.path.join(useCaseDir, 'AC5.pdb'))\n",
    "\n",
    "# Create a component object for displaying the structure\n",
    "viewPDB_struct = viewPDB.add_component(AC5_struct_file)\n",
    "# Clear default representation from the component and add cartoon representations for both chains\n",
    "viewPDB_struct.clear_representations()\n",
    "viewPDB_struct.add_representation('cartoon', sele=':A', color='orange')\n",
    "viewPDB_struct.add_representation('cartoon', sele=':B', color='green')\n",
    "\n",
    "# Display the widget\n",
    "viewPDB"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "4shJV7A3gcDl"
   },
   "source": [
    "## Multipipsa\n",
    "\n",
    "In the following cells, we use multipipsa to solve the linearised Poisson-Boltzmann equation for AC5. First, we create an object of the ApbsRun class, and set a number of parameters for the calculation."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "id": "w3hCSC0EgcDl",
    "outputId": "7a30275d-0d9c-458e-d091-18e7b85ed857",
    "tags": []
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "\u001b[31mERROR: tvb-framework 2.7.3.1 has requirement matplotlib==3.5.3, but you'll have matplotlib 3.5.2 which is incompatible.\u001b[0m\n",
      "\u001b[31mERROR: tvb-framework 2.7.3.1 has requirement requests-toolbelt>=0.10, but you'll have requests-toolbelt 0.9.1 which is incompatible.\u001b[0m\n",
      "\u001b[31mERROR: tvb-ext-xircuits 1.0.2 has requirement jupyter-server<2,>=1.16.0, but you'll have jupyter-server 1.13.5 which is incompatible.\u001b[0m\n",
      "\u001b[1;31mE: \u001b[0mCould not open lock file /var/lib/dpkg/lock-frontend - open (13: Permission denied)\u001b[0m\n",
      "\u001b[1;31mE: \u001b[0mUnable to acquire the dpkg frontend lock (/var/lib/dpkg/lock-frontend), are you root?\u001b[0m\n",
      "ln: failed to create symbolic link '/usr/local/bin/pdb2pqr': Permission denied\n"
     ]
    }
   ],
   "source": [
    "# Define which structures we want to use. \n",
    "# This should be the name of the PDB file with the '.pdb' extension removed\n",
    "structures = ['AC5']\n",
    "\n",
    "# Find location of PIPSA executables\n",
    "pipsaDir = os.path.join(os.path.dirname(inspect.getfile(ApbsRun)), 'data', 'pipsa')\n",
    "\n",
    "# Create an ApbsRun object for the current calculation\n",
    "epCalc = ApbsRun(\n",
    "                    dataDir=useCaseDir,    # Pass the use case work directory as the directory for running the calculation\n",
    "                    pipsaRoot=pipsaDir,    # Pass the location of the PIPSA executables defined above\n",
    "                    temp='298.15',         # Define the temperature in Kelvin\n",
    "                    ios='0.100',           # Define the solvent ionic strength in Molar concentration\n",
    "                    pH='7.4',              # Define the solvent pH\n",
    "                    dimension=\"65\",\n",
    "                    structures=structures  # Pass the list of structures defined above\n",
    "                ) \n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "hlDR2-qKgcDm"
   },
   "source": [
    "### Predict amino acid protonation states and assign atomic charges and radii\n",
    "The next cell calls the runPdb2Pqr method of AbpsRun, which runs PDB2PQR. Proteins contain a number of ionisable amino acids, which can exist in different protonation states, depending on the pH of the solution they are in. PDB2PQR can predict the states of these amino acids, at a given pH (defined as 7.4 in the last cell, a normal physiological pH), then add all missing hydrogen atoms to the structure, and assign atomic charges and radii to all atoms. By default, multipipsa assigns charges and radii from the [Amber](http://dx.doi.org/10.1021/ja00124a002) force field. "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "id": "04S302GjgcDm",
    "outputId": "7fc8ff0f-b31f-47a9-b8f3-a0b9180d1f76",
    "tags": []
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "running:pdb2pqr30 --ff AMBER --with-ph 7.4 AC5.pdb AC5.pqr\n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "INFO:PDB2PQR v3.5.2: biomolecular structure conversion software.\n",
      "INFO:Please cite:  Jurrus E, et al.  Improvements to the APBS biomolecular solvation software suite.  Protein Sci 27 112-128 (2018).\n",
      "INFO:Please cite:  Dolinsky TJ, et al.  PDB2PQR: expanding and upgrading automated preparation of biomolecular structures for molecular simulations. Nucleic Acids Res 35 W522-W525 (2007).\n",
      "INFO:Checking and transforming input arguments.\n",
      "INFO:Loading topology files.\n",
      "INFO:Loading molecule: AC5.pdb\n",
      "INFO:Setting up molecule.\n",
      "INFO:Created biomolecule object with 383 residues and 2997 atoms.\n",
      "INFO:Setting termini states for biomolecule chains.\n",
      "INFO:Loading forcefield.\n",
      "INFO:Loading hydrogen topology definitions.\n",
      "INFO:This biomolecule is clean.  No repair needed.\n",
      "INFO:Updating disulfide bridges.\n",
      "INFO:Debumping biomolecule.\n",
      "INFO:Adding hydrogens to biomolecule.\n",
      "INFO:Debumping biomolecule (again).\n",
      "INFO:Optimizing hydrogen bonds\n"
     ]
    },
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Maximum TOTAL CHARGE: -1000000.0\n",
      "Minimum TOTAL CHARGE: 1000000.0\n"
     ]
    },
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "INFO:Applying force field to biomolecule states.\n",
      "INFO:Regenerating headers.\n",
      "INFO:Regenerating PDB lines.\n",
      "WARNING:Ignoring 392 header lines in output.\n"
     ]
    }
   ],
   "source": [
    "\n",
    "\n",
    "# Run pdb2pqr to predict the protonation states of ionisable residues at the chosen pH, \n",
    "# and define atomic charges and radii\n",
    "epCalc.runPdb2Pqr()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "FcVaYb2JgcDm"
   },
   "source": [
    "### Run APBS to solve the Poisson-Boltzmann equation\n",
    "\n",
    "The next cell calls the runApbs method of ApbsRun, which calls APBS to solve the linearised Poisson-Boltzmann equation to obtain the electrostatic potential in the dx and UHBD file formats. It also creates a dx file describing the solvent excluded volume of AC5. This is used for visualisation later.\n",
    "\n",
    "\n",
    "The potential is calculated using a protein internal relative dielectric constant of 1.0 and an ionic strength of 0.1 M (as used in [Tong et al (2016)](https://doi.org/10.1002/prot.25167))."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 10,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "id": "NcwydzdxgcDm",
    "outputId": "b9a5ba9e-1e67-4dc3-bc72-42dc53dbd0c3"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Max Dim of Protein: 60.434999999999995\n",
      "Debye Length in A: 9.587958046328808\n",
      "Selected screen length: 120.435\n",
      "Using Dimension: 129\n",
      "Max Dim of Protein: 60.434999999999995\n",
      "Debye Length in A: 9.587958046328808\n",
      "Selected screen length: 120.435\n",
      "Using Dimension: 129\n",
      "running:apbs AC5_apbs.in\n",
      "running:/opt/app-root/src/.local/lib/python3.8/site-packages/multipipsa/data/pipsa/bin/uhbd_asc2bin AC5.ascii.grd AC5.grd\n"
     ]
    }
   ],
   "source": [
    "# Run APBS to solve the Poisson-Boltzmann equation to calculate the electrostatic potential\n",
    "epCalc.runApbs()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "-uqReUdRgcDn"
   },
   "source": [
    "### Visualise the electrostatic potential\n",
    "\n",
    "The following cell creates a molecular viewer to display the electrostatic potential calculated above. The potential is set to zero inside the solvent excluded volume of AC5, to make visualisation easier. The potential is displayed as two isopotential surfaces, at potentials of $1\\  k_BT/e$ (blue) and $-1\\  k_BT/e$ (red). For comparison, the same potential is shown in Figure 4F of [Tong et al (2016)](https://doi.org/10.1002/prot.25167).\n",
    "\n",
    "**Note:** the potential sometimes takes a little time to appear after the structure appears, so please be patient, and do not run the cell again.\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "WMU32ci-6pDd"
   },
   "source": [
    "Several options to visualize the electrostatic potential on the protein exist. The easiest is to use a locally installed viewer (eg pymol) and display it there. The following lines of code produce a script, one can run in a local pymol instance. Look at the files (see icon on left navigation bar), download them, run pymol and in the interface call \"Run Script\"."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 11,
   "metadata": {
    "colab": {
     "base_uri": "https://localhost:8080/"
    },
    "id": "sRXe8Xn9QqHh",
    "outputId": "4f1ad9c0-bf33-4b86-b175-e72157d2a3c7"
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "  adding: AC5.ascii.grd (deflated 67%)\n",
      "  adding: AC5.dx (deflated 66%)\n",
      "  adding: AC5.grd (deflated 7%)\n",
      "  adding: AC5.log (deflated 65%)\n",
      "  adding: AC5.pdb (deflated 75%)\n",
      "  adding: AC5.pqr (deflated 74%)\n",
      "  adding: AC5_apbs.in (deflated 38%)\n",
      "  adding: AC5_surf.dx (deflated 100%)\n",
      "  adding: AC5_vis.dx (deflated 75%)\n",
      "  adding: io.mc (deflated 72%)\n",
      "  adding: vis.pml (deflated 53%)\n"
     ]
    }
   ],
   "source": [
    "!echo -e \"load AC5.pdb,ac5\\nload AC5_vis.dx,ele1\\nload AC5_vis.dx,ele2\\nload AC5.dx,ele3\\nload AC5.dx,ele4\\nisosurface s1,ele1,1.0\\nisosurface s2,ele2,-1.0\\ncolor blue,s1\\ncolor red,s2\\nisosurface s3,ele3,1.0\\nisosurface s4,ele4,-1.0\\ncolor blue,s3\\ncolor red,s4\\ndisable s3\\ndisable s4\\ncenter ac5\\nzoom\" > $useCaseDir/vis.pml\n",
    "!cd $useCaseDir && zip multipipsaCalc.zip *\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "27OKZCjwUn4L",
    "jupyter": {
     "source_hidden": true
    },
    "tags": []
   },
   "source": [
    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ZkZWUREhJCYGAgWVlZRV472rZty0cffYSlpSUZGRls376dffv2AQWXh9K6c+cOAHXr1uXmzZs0adKEq1evYm1trTctOjqamJgYvfNu+PDhdOvWTdpWzncQEBBAu3btGDJkCJUrVyYpKYldu3YRHBwMQPfu3enQoQMJCQnUr1+fffv2cfToUSZOnEjLli2lsldecq4lERERnDhxgs6dO+dZpqjvpLBzw9bWlnXr1kmtIqZPn05KSgrVq1fH2tqalJQUli1b9kJqjkpS7ktybRQEQfi3K5cBKLy9vYmPj+ejjz5ixowZdOvWjbZt25bHpgtkb2/PjBkzWL16NUOGDCE5OZl69erlu+yiRYtQq9WMHDmSkSNHljmQyk2hUNC+fXsAHjx4UKZtlSRPpaHVajlx4gRubm4AdOnShZCQEL1lOnbsSL9+/fD19WXEiBGo1Wrphvn5m43q1atTtWpVzp07l2dfnp6eNG7cmKlTpzJy5EiMjY0ZNmxYueUlt4yMDC5cuECTJk3yzHv77bcxNDRk+PDheHp68s0336DRaKT5jRo1YtasWXzyySdYWVkV2E8iPDycadOmMXDgQHbv3s1nn32GkZERGo1G75gCdO7cmatXr5Y6kAKIiYkhNjaWTz/9lFatWmFubq43v3nz5owcOZLly5fj6enJ+fPn8fb2RiaT4e/vT2xsLIsWLWLkyJH89NNPBAQEcO3aNUaOHMknn3yS7z5NTU0BmDx5MjNnzsTT0xMHBwcAvLy8MDAw4MMPP2TevHm4u7uXOm/FzaOlpSVffPEFR44cYciQIYwbN05qtlhU+SosLxVZNp88eUJSUhKNGjUCsh/qPH+OjRw5EgcHB8aOHcu0adNo3bp1nubMBfn0009ZsWIFgwYNYty4cVy7dg0ovDyUVlZWFmFhYTRt2hSApk2bcv36dW7cuKE3LScNuW3cuJGhQ4cydOhQ5syZQ3p6OidPngQgLS2NZcuWMWDAAJYsWcKQIUNo0KCBtK6zszNHjx5l7Nix7N27l5EjR6JSqRg+fDgLFizg7bffLnWeCqJSqXBxcSlVzVpJz40333yT//znP4wfP56wsDCGDh1a2mSXSEnLfXGvjYIgCP92+QZTnTp1YuvWrdKfpaVlgRtwcnKiTp06rF+/nszMTGJjY9mzZw8dOnQolwQ+n5ZFixYB8NZbb3H58mUuXbpEVlYWP/300wttr9+lSxfpafdnn33Gjz/+mKeGp6ReRJ5CQkJwd3fH0NCQNm3acOrUKb35rq6u7Nmzh0ePHpGRkUFAQACtW7fG1NSU3377DScnJ6pUqQJkBw1nz57Nt+awZ8+e/PDDDyQkJJCRkcGWLVvKrUzkJy4uDjMzszzTczdFguyn7bmfru7Zs0dqxrp79+58n0wDnDx5koSEBLRaLUeOHOHZs2c4OjoCcPToUTp16iTduLq5uZW5yaNGo2H69OkkJiYyZswYAgMDWbBgAfb29gD06tWLPXv28Pfff0tpt7GxoXLlyqXep1arlWpv4uPjuXfvntSnpGPHjmzZsoWMjAxiY2Ol2pCKzGPHjh25ffs2hw8fRqPR8OzZM6nPUVHlq7C8VHTZzDnHGjZsSGpqKo8ePdKb37lzZzZt2kRKSgqxsbFs37692MFpVlYWtWrVwtTUlGfPnkkPcCqiPEB2bXbOQ4omTZpw/fp1rl+/rjctv2Aqh5mZGbNnzyYgIED67i5dusTDhw/R6XTcvn2b06dP07hxY2mdO3fucPnyZSC75qhTp05s3ryZ9PR0oqKiyqXs5Rg9ejSBgYFs3boVAwMDNmzYUOJtlPTcOHbsGImJiUB2TWydOnVKlfbnPf9b+d133+nNL2m5L+61URAE4d8u32Z+586d4/vvv5c+P336tMAN2Nvbo1AoWL16tTRNqVSWuZamoLTk1CrY2NgQFRUlTc/KyiImJqZc9lkcR48eZcWKFcjlcpycnPD19SU2NpYzZ86UepsvIk8PHz4kIyODoUOHcuPGjTwBoLW1NdHR0dLnhIQE1Go1NjY2PHz4kHPnztGpUye2b99O586d8ff3z7MPIyMjLCwsmDZtmtTfQSaToVAokMlkxe73VhI2NjakpKTkmX7o0CGsrKzw9vZGpVJx5MgRfvzxR6kPYM5NTU5ebWxs8t2+q6srffv2xcrKCq1Wi7W1NRYWFkD2zV9KSgrOzs5ERkbi5OTE2bNny5yn2NhY6fhaW1szadIkJk+ezOzZs7G3t6dRo0Z06dJFbx0rKyu9wQ9KIi0tTa/WLjMzE2NjY1QqFcbGxnplsbyaJRWWR1tb23zzUlT5KiwvL6Jsnjx5Uupr9HytlEqlwtTUVO8ci46OLrDcPW/hwoV4enri5eXFnTt3pCClIsoDZAdT/fr1w9TUFBsbG8LDw4mJiWHGjBmYmppSq1atAoMpmUzGzJkzuXjxol6T5fr16zNs2DCqVauGTCbD1NRULwDJ3e9UpVJhYmKid10sz0FuAgMDOXnyJCkpKXrlpbhKc27kvuZmZmaiUqlKvN/8PP9baWZmxjfffAMU75x5XnGvjYIgCP92+QZTOU/YiiM2Npa0tDTGjRtXITfJBaUlLi5Or2kIUGANWkUOnqHVarl//z5Xr17FxcWFM2fOkJ6ejlKplJbJuekuSknyVBYhISF8/PHHUi1fbvHx8VLNQM7+lUolcXFxQHZTvxEjRvDHH39gYmLCpUuX8mwjIyOD5ORkFi1axP3798s9/c8zNDTExcWFX3/9Nc88tVpNYGAggYGBVKtWDV9fX/7++29p5EUHBwdu3boFQOXKlaV85ubg4MD48eP57LPPuHfvHgBr167Vuwk5evQobm5uREVFcebMmXIfcCA+Pp6DBw8yceJEILuJ3LFjx6S+Js97/lwsyzmQnp5OWloadnZ20o2gra1tqbdXkOfzGBsbS5s2bfIsV5by9SLKZnJyMmFhYbi7u/Phhx/qzUtPTyc1NRV7e3vpZtXe3l4qd0VdO8LCwpg3bx5KpRIPDw+mTJnC+PHjiywPpXXz5k2MjIzo2bMnYWFh6HQ60tPTiY6OpmfPnjx9+rTAAWyGDx+OSqXSu8EHmDVrFps3b+bYsWNotVomTpyody7lLrs5x8vS0lIqe+V5TUxNTdULGvJT2Hfyos6N4nj+tzJ3i4HSlPviXBsFQRCEcugz9eDBAx49eoSXlxfGxsbIZDIcHR3zBAWlJZfLMTQ01PsDOHv2LC1atJCasXTs2BFra+t8t5GUlIRCoSjXHzmZTIaBgQFKpZI6derQvHlzqS/W3bt3ady4sfTEsW/fvsXaZknyVBaHDh1i7ty5eTr7Q3aw9O6771K9enWMjIwYOXIkv//+u9Tc8I8//sDKyorhw4cTGhpa4E36/v37GTVqlHTMra2tcXFxKZf05xx7c3NzGjduzLx588jKyso3mGrWrJn0BDwpKQmNRqP3BNrDwwNLS0vMzc0ZNGhQnmaPACYmJmRmZkr9KVxcXKhatareMseOHaNNmza4u7vnqY0oDTs7O4YOHYqjoyOGhoZUrlyZXr16cfPmTSD7+Hp4eFCvXj1kMhkmJia0b99euilNTEyUmmNCdu1yTi1yaYSGhjJ48GCMjIywtbXlnXfeqfA8njp1inr16tGlSxcUCgWmpqbUrVsXKFv5qsiymeO7775j1qxZ+Q6zfeLECYYOHSrV9gwcOFBqFlrYtcPIyIj27dtjZGSEWq0mOTlZqmUoqjyUllqt5tatW/Tr10+vBurGjRt5puXWoUMHXF1dWbx4cZ4aHxMTE+7fv49Wq8XOzq7I/rWnTp2SBvAwMjKiR48eZcpTSRV1Pa+Ic6MilLTcF+faKAiCIBRQM1USOp2OxYsXM3LkSNauXYuhoSGPHz9m8+bN5ZE+aYSo3AYPHkxUVBSrVq1izpw5JCcnc+/evQLf4ZIz6tXXX3+NgYEBn332WZmfSru7u+Pu7o5OpyM+Pp6TJ0+yZ88eAK5fv87Zs2f5+uuviY+P57fffivWNkuSp7JIS0vLt0YJsm9c7OzsWLBgAcbGxly5ckVvqGCNRsPp06fp0aMHgYGBBe5jy5YtDBw4kKVLl1KpUiViY2M5dOhQvgFcSeUc+9zvmVq6dGm+/cvs7e2ZOHEilpaWpKWlERISojdgxvHjx1m2bBkWFhacPXuWHTt25NnGvXv3OHr0KF9//TXR0dHcu3dPqqHKER8fz82bN3FyciqXIcfT0tKwtbXF19dXGvXr0qVL0oiUf/75JwEBAUyaNInKlSuTmprKlStXpGamQUFBjB07lrFjx7Jx40YOHTpEZGQkgYGBpKWl8dFHH5UoPd9//z2TJk1i06ZNxMbGcuLECVq1alWheUxMTMTHx4ePP/6YMWPGkJ6ezo4dO7hz506ZyldFls0cMTExBTbRXb9+PaNHj+a7775Dq9Xq1SgVdu2QyWT06tWLSZMmodPpCA8Pl87NospDWVy9epUmTZpw48YNadr169fp27cv169fz3edt99+GzMzM71rx/79+9m2bRurV69mxowZxMXFkZCQwMWLFwvd//r165k0aRJ+fn4kJSVx7ty5fGssK0pR1/OKODcqQknLfXGujYIgCALIXFxcyr9tniD8A2zcuJH58+dz9+7dctnexIkTSU5O5ocffiiX7b3K+vTpQ6NGjVi6dOnLToogvFJeh3OjvK+NgiAIr7NyGRpdEP7tbG1t6dChAwcPHnzZSakQVapUoWbNmgBUrVqVPn36lMsgG4LwTyfODUEQhH+3MjfzE4R/u8GDB+Ph4cHOnTvLNHLaq8zExIRZs2ZhYWFBamoqhw8fFn0oBAFxbgiCIPzbiWZ+giAIgiAIgiAIpSCa+QmCIAiCIAiCIJSCCKYEQRAEQRAEQRBKQQRTgiAIgiAIgiAIpaCws7N72WkQBEEQBEF4LRX0zjm5XI65uTmGhoYvOEXlJy0tDbVaTWZmJjpddhf8f3q+Xsc8weubr5cl9/GU1a5dWwxAIQiCIAiCUIC1a1bh3q0HWp0WdKBDh06rBZ0OnU6LVqdDp9UBuv9fRgc6HQM+GFJgMGVhYYFOpyM5OfnFZqYcGRsbY2JiglqtJikpCfjn5+t1zBO8vvl6WXIfT9HMTxAEQRAEodh0/x9EPf+nRafN/tNqtUVuxcjI6B9/E5uWlkZcXBxGRkbStH96vl7HPMHrm6+XJffxfC2Dqfbt27Nu3bqXnYxC2dvbc+LEiSKXGzZsGN7e3i8gRcKLMnjwYObMmfOykyEIgiAIgiCUUZHB1ObNmzlz5ozeX/fu3V9E2grUpEkTgoKCCpx/9+5dtmzZ8gJTVHHOnz/PwYMHy3WbJ06cwN7evsTrnTlzBgMDA/z9/XnzzTeLtU7Lli3x9/fn6NGjBAcHM3r0aGQyWZ75BgYG0vZfZSK4FQRBEAShPLRt25bJkye/7GQIZaQozkKLFi3i8OHD0meNRlNhCSoPERERREREvOxklIubN2++7CSUib29PTt37uTSpUvY2NiwdOlSoqKi2L1798tOmiAIgiC88gYNGkSXLl0AyMjI4NGjR2zbto2HDx9W2D6XLFnCunXruHv3brlv29nZmfHjx+c778iRI+zYsaPc9/kiODk50b9/f+rWrQvAnTt3+PnnnwkPDy9wnXv37pGWllbmfdvY2LBw4cICj2tp+Pj4UL16dXQ6HRkZGURERPD7778TEhJSrGas5WH+/Pn4+/vTqVOnF34OlESxgimNRkNmZmae6cuXL+fq1av88MMPyGQyVqxYwe+//87mzZsBePvtt/noo4+wtrbmwoULLFmyhJSUFAAMDQ0ZM2YM7u7umJqacuHCBT7//HMAtm3bxpIlS7h8+TIAe/fuZdKkSdy9e5dt27ZhamqKpaUlO3fuBODLL7/k/PnzAAQFBWFiYsKTJ08YNWqUlNbhw4fj5OTEwoULpWm//PILvr6+XL58mfr16zNt2jRq1arFgwcPWLJkid5FxM7OjlWrVvHNN98QGhpa7APs6enJgAEDUKlUnDx5khUrVpCRkSHN9/LywtPTkydPnrB48WLCwsIAaNeuHTNmzMDMzIxjx46xZMkSaR0DAwNGjRpF9+7dUSgUE6hNfgAAIABJREFU7Nmzh3Xr1kmjs9jb2zNlyhSaN2+OTqdj69atBAYGMnfuXFq0aIFSqWTt2rVotVr27t3L+vXri52f/CiVSry9vWnbti1yuZy//vqLKVOmAHDgwAFpuejoaEJDQ2nSpEm5BFPNmjVj4sSJ1KxZk4SEBJYvX865c+cA8Pb2Jjk5mTp16lC7dm2ysrIYOHAgGo2m0HLp6+uLi4sLCoWCsLAwli5dSkREBPXr1+fLL7/EzMwMAwMDqWZu2LBhPHv2rNDvRC6XM2HCBHr27MnTp0/5888/y5x3QRAE4eUbN348Oh2sXr2qQvdz9uxZNm7ciEqlol+/fowZM4bZs2dX6D4ryuXLl5kwYYLetCZNmjBy5EhOnTr1klJVNtWqVWPGjBkcPnxYuid2dXVl5syZLF68mMjIyDzryOVyoqKiiIqKegkpLp6NGzdy9uxZKlWqRO3atXnvvfeoV68e3377bZ5lZTIZMpms3AItGxsbDA0NpcqRV/kcKFYwVZBFixaxYcMGTp8+TbNmzVAqlWzduhWA5s2bM3XqVCZPnszff//NlClT+OSTT/jyyy8BmDBhArVr18bLy4vk5GTc3d2Ltc8PPviAJk2a4Ovry4ABA/LMHzBgAO3bt2fEiBF6048ePUpAQAAKhQKNRkOjRo0wMDDg6tWrmJmZsXLlSlatWsXBgwfp1q0bixYtYsiQIVKhUCgUODk5YWpqWuzj4+LiwrBhwxg7dixxcXEsW7aMoUOHEhAQAGQHIUZGRvTo0YP+/fszf/58PD090Wq1nD17Fg8PD4YNG0b16tX1tjts2DBcXFzw8vJCo9GwYsUK7t+/z6FDh5DL5SxdupSLFy/i6+uLUqnExcUFQAokT5w4wejRo4mOji52XiA7aNVqtfz444/cu3dPmt6tWzccHR3x8PBArVbTsmXLArdRv359vQDrwYMH/Pjjj2i1Wmn7xWFnZ8fy5ctZvHgxJ06coHLlylSuXFlvmV69ejF16lTCwsKoXr06Wq22yHJ5584dvv76a54+fcq4cePw8fFh3Lhx3Lp1S+/7yB3cQuHfSdeuXenYsSPDhg1DpVKxdu1azp49W6x8CoIgCK+mqdOmo1Zr0KFj+oyZfLX0ywrdn1arJTU1ldOnT+Pq6opKpSI9PR1zc3M++OADGjZsiFqtJiQkhEOHDgHZtUDvvfceFhYWZGZmsm/fPo4fPw5A69ateeedd7C0tJR+i2NiYvD09MTKyorx48ejVqvZu3cvp0+fLrd86HQ61Gq19NnW1pbhw4ezadMm6cbZyMiIgQMH0rx5c+meaPfu3dI9QuPGjXn//fextbXlyZMnbNmyRaqlWLZsGfv378fNzQ1ra2tOnTrFwYMH8fLyombNmty6dYt169aRnp5ebnnq378/ly9fJjg4WJq2a9cuqlSpQt++ffnuu++wt7dn9uzZ7N+/nzZt2vD48WOuXbtGmzZt8PPzAyj0u/Ty8iI1NZXKlStjaWnJs2fP+P7774mPj2f8+PEoFArp3uTrr78ulxZaOp0OrVZLQkICFy9eJCoqijlz5lC7dm3u3r0rpalKlSrY2tri7+9P8+bNeeuttzAzMyMmJoYdO3ZIFQWLFi3i+++/5969e7z55puMGjWKBQsWEB4ezltvvUWrVq1YtSr7wcQbb7zBtWvX9NJT0DnQokUL+vTpg62tLSkpKRw+fJiQkBAgO964efMmR44ckbYzd+5cfv31Vy5evFjmYwTFfGnvzJkz2b9/v/RXu3ZtAOLj4/nqq69YuHAhw4cPZ8GCBVJBf/fddwkODubmzZtoNBo2b95Mp06dpG326tWL1atXEx8fj1qtLvd+Qc8LDw8nMjKSVq1aAeDm5saxY8fQarV07NiRJ0+esH//frRaLQcPHkSlUlGjRg1p/YiICN56660SpbNjx46EhITw8OFDnj17RlBQEJ07d9ZbZsuWLWg0Gnbu3ImdnZ3ePgvy7rvvEhAQQHx8PElJSezcuVM6tvXq1aNatWr4+/uTkZFBSkqKdOEsq+DgYHQ6HadPnyY2NlaartVqMTU1xdHREa1Wy++//57v+u+99x6GhoZ6tVJxcXGcPn0anU4nbb84unbtyuXLl6Xv8MmTJ/zxxx96y4SGhkoncHh4OFqttshyGRgYSHx8PFlZWQQHB1OvXr1ipaew76R9+/YcOHCAuLg4Hj9+LJ3ggiAIwj/T/AULSHr6VPqc9DSJLxYtrvD9qlQq3nrrLZKSkqRWLmPHjuXp06fMmjWLZcuW0b59e5ydnQEYMWIEGzZsYPLkycybN4/bt28D0LBhQwYMGEBAQABTpkzhypUrjBkzBplMxtatW0lISGDNmjV4e3uXayD1PKVSybhx4zh9+jQXLlyQpucESj4+PixZsoRmzZpJzbysra0ZN24cu3fvZsqUKZw7d45JkybpjVLXsmVLvvrqK+bNm0fbtm0ZN24cO3bsYPr06ahUKjp27FhueZDJZDRq1Egv/TnOnz9Po0aNpM/GxsYYGhoyf/586cF6boV9l5DdIicgIIB58+Zx9+5devfuDcCaNWvQaDR4e3vj7e1dYV1dwsPDiY6O1rs3atGiBRs2bODzzz/n0aNHREZGsmTJEiZPnszRo0cZPXq09B6rW7du0aBBAyD74XpMTAz169cHsu9fb926JW33jTfe4MqVK3nSkN85kJ6eztq1a5k0aRL+/v706dOHWrVqAdk1Wm3btpXWr1q1KjY2NlLrt/JQrJopf39/vZHn4uPjpf9/++03pk6dyuXLl/WqKu3t7Wnbtq3ejSpk1/CoVCpMTU3zrfasSCEhIbi5uXHu3Dk6d+7M4sXZFz4HBwdq1KjBtm3bpGWVSiVWVlZ6NTAlZWVlxf3796XPcXFxWFtbS5+1Wi2JiYkAZGVl8fTp02Lt097enmnTpkl91xQKBQ8ePJDmxcTEvNB+bUeOHKFatWr4+vpiZ2fHrl27WLNmjd4yHTp0YPDgwdKTrrKyt7cv8mLx5MmTfNcrqFxqNBqGDRtGjx49MDY2Ri6Xo1AUr/K2sO/EyspK7+lHbGwsjo6OxdquIAiC8Gr5PiCAhw/y9tV4+OgR3wesZ+TIEeW+z3bt2tGuXTsAkpOT+fbbb9HpdFStWhUnJyeWL1+OVqslPj6ekJAQWrVqxaVLl8jKysLR0ZHIyEhSU1NJTU0FoHPnztLDXsj+He/Rowd2dnYlbrVSFsOGDSM1NVXqtpGjdevWrFy5Ukrzr7/+Ss+ePTl8+DAtW7bk9u3b0s3wsWPHcHNzo1GjRly6dAnI7mKQM+T3rVu3iIqK4tGjRwBcvHhRutEuD4aGhiiVSundTbk9ffoUExMT5PL/1V3kPJR//uFxUd8lZN9z5+zn6tWrDBo0qNzyUVyJiYl6rbTOnTtHQkICkJ2n3A/UT58+Ta9evahSpQoPHjzg1q1bvPnmmxw4cIC6deuyf/9+mjZtSkhICPXr1+fkyZNA9j147dq18ff3l7ZV0DkA8Ndff0nLPXjwgD/++IO6dety7949rly5wrBhw6hSpQoRERG0bduWixcvFnqfPHjwYGxtbQucHx8fT2BgoPS5WHeKSUlJBZ5cXl5e3Lx5k4YNG9KuXTup+VJ0dDS//fab1Owvt5SUFKmqMieYyC0zM1NvVLfnm9bpdDq9EeGKKyQkhO+++46dO3diYmLC1atXAYiKiuLSpUvMmDGjxNssTEJCgl7wZGNjoxeIyuVyLC0tSUxMxMDAgEqVKunNL0h0dDRz5syRal2en2dnZycFB/nRarWlOn4F0Wg0BAQEEBAQgJOTkxR8X79+Hch+ajFt2jSmTJlSbm2Do6OjpVrGgmRlZeW7XkHlsmPHjrzzzjtMmDCBuLg4atWqxQ8//KC3TEFlr7DvJD4+HnNzc+lz7v8FQRCEf5aPvbzwGjkyuyWO3kt7sz9rdeXfOf/s2bNs2LABKysrxowZQ/Xq1blz5w42NjYYGBjg6+srLatQKHj8+DEAq1evpnfv3rz//vs8ePCAoKAgHjx4gI2NDXXq1JFuTnNYWFi8sGDKzc2NBg0a8MUXX+g18TcyMsLY2Ji4uDhpWlxcHJaWlgBYWlrqzcuZb2VlJX3OHdhkZmbm+Zy7FqusMjMzUavVWFhY5JlXqVIlUlNTpfylp6fr9ZvPrajvEuDZs2fS/2q1ulzzUVw5TQxzPM1VQwvQpk0bunTpQqVKldBqtVSqVAkzMzMgO7D19PTEwsICIyMjfv/9d/r06YO1tTUWFhbSQ+gGDRpw//59vYfvBZ0DALVq1aJv3744ODggk8kwMTGRWmVpNBrOnz9PmzZt2L17N61bt863VjC3I0eOSK2pnqfRaPK0MCpWMz+FQoGhoaH0lxNhN2/enF69erFkyRK++OILvL29pcK+b98+BgwYII1qYmdnh6urq7TNffv2MWHCBKytrVEqlXTt2lWa9+jRI5o2bQpk3+A+X1ji4uKwsbGR9lVcjx49IjY2lsmTJ0vNwyC7OVjDhg3p3LkzcrkcU1NTunfvrhfQ2dnZERQUVKKq4dDQUNzd3aW+Vu+//36ewSsGDx6MQqHAw8OD6OhoqSAV5tdff2XMmDHY2Nggl8upU6eO1E/p9u3bREREMHbsWIyMjDAzM8tTCxMXF0edOnWKnY+iNG3alDp16iCTycjMzEQmk0lPvxo2bMiCBQuYN28eT548wdDQsNi1PYU5evQozs7OuLm5IZfLqVKlCi1atChyvcLKpbm5ObGxsdJFul+/fnnWj42NpVatWnpPmaDw7yQ0NBRXV1cUCgXGxsZ5vg8AV1dXgoKCsLGxKdFxEARBEP49EhISCAwMxMPDAzMzM+Lj48nIyGDevHn4+Pjg4+PD559/zurVq4HsV8X4+fkxZcoUbty4wciRI4Hsh3wHDhyQ1vHx8WH69OnSzWlxm9yXVt26dfHw8MDf3z/PS2MzMjJIT0/X+z20sbGRHr4nJibm+a20sbGRakdeNJ1OR1hYmNQ/PbfWrVvrPWQt7LgW9V0WlYYXoVq1atjb20vNRZ9na2vLkCFD2LRpE5999hne3t56lQRxcXGkpqbSpUsXbt++TUZGBvHx8XTu3Jk7d+5I9+UFNfGDvOcAwOjRozl37hyzZ89m1qxZebqbnD17ljZt2tCgQQO0Wq1UzgsSHR1NYGBgnsH3NBoNW7duzdPyqVjB1OzZszl+/Lj0N2TIEExNTfHx8WHp0qUkJSVx+fJlDh06JL2D59KlS3z77bfMnz+fo0eP8u233+o1bVqzZg1///0369evZ9++fXoDUGzYsIGePXvi7+9P/fr189TWREVF8csvvxAYGMju3btp06YNkN1vZefOnXz++efUr1+fnTt35qlZCAkJoUWLFnpRZXJyMjNmzOCDDz7gwIED7Nixg/bt2+sVToVCQbVq1TAxMSnOIQOQRjb08/MjKCiIiIgIfvzxR2m+Wq0mIyODAwcO0Lt3b3x8fIp1QmzatIm//vqLdevWcejQIXx8fDA2Ngaya51mzpyJo6Mjv/zyC9u3b8fJyUlv/bVr1zJz5kyCg4Px8vIqdn4KYm1tLQ2f7+/vz6ZNm6Smin369MHGxgZ/f3+p/Hz11Vdl3md0dDTTpk1j8ODBHDx4ED8/v3yfIDyvsHJ55MgRnj59yqZNm/Dz8yMmJibP+idOnCA1NZXg4GB2794t1ZoW9p2EhIRw6dIlNmzYwPLly/Md7t7U1JRq1aq98u/ZEgRBEF6u8PBwbt++zdtvv82TJ0+IiIiQRg2WyWRUqVKFWrVqYWhoSKtWrTA0NESj0fDs2TOpxcbJkyfp3r07NWvWRCaToVKpaNWqldTyIjk5uVTvoywOCwsLxowZwy+//EJ4eDhKpVL6y/kNPH/+PH369MHExARLS0t69uzJb7/9BsCff/5J/fr1eeONN5DL5XTu3BkTExO9pl4v2q5du2jevDl9+vShUqVKWFpa0q9fPxo1alTs0YsL+y6LkpKSgoGBgV7tXHmQyWRSK6qWLVsyfvx4Ll++XOCQ+SqViszMTKkVUtOmTfOUo1u3buHm5ib1j3r+c856zw8+kVvucwCy+6I9fvwYrVaLtbW1Xj8zgPv375OZmcmgQYM4d+5cse61k5OT2b17t9TKKysri927d+fbgkxWu3btFxPOCqUyYsQIbG1t+c9//vOykyIIgiAI/0pr16zCvVuP7CZ8OtDxv2Z9/2vmpwP+v5mfTgc6HQM+GJLvgznIbhlR0LzcBg0ahImJCRs2bJCm1a9fn08++QRvb2/kcjkDBgygcePGKJVKIiMjCQ4O5s6dO0yYMEF6oBoZGcnWrVulFjAuLi706tULW1tb0tPTCQsLY8OGDeh0Opydnfnggw8wNjZm586dev3mi8pLUfnq0qVLgX19rl69yqpVq1CpVAwaNIhmzZqRlZXFuXPn2LVrlxQMNmnShPfffx8bGxuePHmil69ly5axatUqqY+Ul5cXDx48kEZz69ChA82aNcvTt7sseQKoUaMG/fv3l1r+3Llzh507d0rpyBnNL/dLetu2bZtnNL/8vsvr16/nyUfOiNg5w4P37duXzp07Y2BgwLJly/SaB5YmXznvmYLs5olRUVGcO3dO7z1Tz6cJsgcba968OXFxcYSHh9OkSRN+/vlnqetHhw4d+PDDD5k9ezYxMTE0adKEyZMns2zZMu7cuUPlypUZP348Pj4+0jaLOgcaN25M7969SUxMJCkpSRqHIHdfvB49euDh4cHcuXNL1OWkevXquLm5cerUKb1xEHIfTxFMvcLkcjnLly/nzJkzBAUFvezkCIIgCMK/0n+XLcHW1o7/3TDpyH64rZOCq5yZOukfHUuXryxzMPVPUNLA45/gdcwTvPr56tatG1ZWVuX+8ubWrVvTpUuXPK+2KSs7O7uyvWdKqDjbtm3Dzs6Oa9eusW/fvpedHEEQBEH41zIzM6N23eL3NdZmZaF9Qf1YBOF1Eh8fL9VilRelUombm5s0WmB5E8HUK+qDDz542UkQBEEQBKGCpKWlYWxsTFpa2stOSpnkvDg1x+uQr9cxT/DPyFd5vUg3R8OGDfnkk0+4efOm1O+uvOQcTxFMCYIgCIIgvGBqtRozM7NX6ka2pFQqFebm5npDj//T8/U65gle33wVJSwsjE8++aTct5v7eL6WwVSlSpX48ssvqVOnDleuXGH69OkvO0mvnaNHjzJ06NAKe8v2v42xsTFHjx7F1dU1z1Cc5W348OH07dsXW1tbpk2blmcI0ddln4IgCK+ynPcT2dnZveyklFpGRgZJSUl67076p+frdcwTvL75ellyH88ig6lNmzZJ7+TJ0aVLl1c6in333XeJjIxk3LhxLzspr6QTJ04wYMCAF/ZiPi8vLwwMDPjzzz/x8vJi7NixRa4jk8mYNm0a7du3x8LCglu3brFixQq9oTNXr17NDz/8IL1fau3atRWWh+Jo0qQJvr6+DBgwIN/5hR13tVrNf//730LfyF1eNm7cyMaNG9m0aVOF76u89rlixQoOHDggvTm+on388cd06dKFGjVqMH/+/GLvVy6XM2XKFHr27ElaWhrr1q0jODhYmt+nTx9GjRqFsbEx+/fvZ8WKFdKoSIXNEwTh9aPT6fRqCV4Xr2O+Xsc8weubrxetyPdMeXl54erqilqtZvz48bi6ur7SgRRA5cqVi/XyW+HVlfOui1mzZjFgwABu3LjBV199ledlua8LjUbDTz/9JG6eXxHh4eF89dVX0vvSiqtfv360a9eOIUOGMG/ePKZOnUrt2rWB7GFsp06dyrx58xgyZAjt2rWTXgxd2DxBEARBEF5dRdZMqdVqvf9zN0FSKpV4e3vTtm1b5HI5f/31F1OmTJHme3p6Si8fO3nyJCtWrJCqF1u3bs2nn36Kra0tSUlJ+Pn5cerUKSB7JLslS5Zw+fJlAPbu3cukSZOkl4R5e3uTnJxMnTp1qF27NllZWQwcOJC2bdsydepUKlWqRFZWFn369OHatWvSWPW+vr64uLigUCgICwtj6dKlUjM1Q0NDxowZg7u7O6amply4cIHPP/8cAEtLS6ZPn07Lli159uwZa9as4dixY3rHadWqVVy9erVEtSOF7RMgKCiI7du306dPH6ysrLh8+TJz5szBwMCAUaNG0b17dxQKBXv27GHdunXodDocHByYM2cODRo0ICMjg9OnT0vHfe7cubRo0QKlUsnatWvRarXs3buX9evXA9lj9k+bNo1atWrx4MEDlixZIh3zevXqMXv2bKpXr16uw1UWVA60Wq3eu7W2bNmCp6cndnZ2JXo/QHmlBwovB9u2bcPU1BRLS0vpvQZffvkl58+fL/K4z5s3D2dnZxwcHPI089u2bRuHDx+mTZs22NnZERgYyM8//wxAnTp18PHxoVq1auzatYv+/fuXS9PLgsrBG2+8wfz58/Hw8JCW9fHx4eHDh/zwww+FlsvS8vDwYOjQoVhbW9OgQQPGjBnDvXv3mDZtGgBVq1Zl1qxZNGzYkKioKFauXFkunVcPHDgAIL3TpLjc3d355ZdfiIqKIioqiosXL9KlSxfu3r2Lm5sbFy9e5I8//gCyX/LYrVs3du7cWeg8QRBeT3K5HHNz82K9cP5VlpaWJt0f5lzvX5e8ldTrfCxe57yVRu7jUaY+U926dcPR0REPDw/UajUtW7aU5rm4uDBs2DDGjh1LXFwcy5YtY+jQoQQEBADw2WefsWrVKo4fP46dnR2VKlUq0b579erF1KlTCQsLo3r16mi1WkJDQwkNDWXmzJlER0fzww8/6K1z584dvv76a54+fcq4cePw8fGRmgJOmDBBegFacnIy7u7u0nrz58/n8ePH9O3bF0dHR7755hvCwsL0blqrVavGkydPSpSHwvaZo3v37kyePJmEhATpxXvDhg3DxcUFLy8vNBoNK1as4P79+xw6dAhDQ0P27t3LzJkzkcvlLFu2jA8//JB169axcOFCILu52ejRo/Wam5mZmbFy5UpWrVrFwYMH6datG4sWLWLIkCHodDoWLFhAcHAwP/30k9QUqbhCQ0ORyWTExsby448/6s0rbjmoX78+8fHxxMbGStM2b97MvXv3SE5OLnZailJYegorBx988EGBzfwKO+45283pM5Wf6tWrM3r0aGrUqMH69evZs2cParWa+fPns3//frZv346Xl1eJvpOCFFYOrl27hlwup2HDhoSFhaFQKOjQoQOjRo0CCi+XpbVz50527txZYDO/uXPncuPGDaZOnUq7du1YsmQJHh4epKSklOk4lFaNGjXYunUrffr04f79+9y/f186b52cnLh//z7Ozs44Ojpy//59PD09i5wnCMLryczMDK1W+8q956ekjI2NMTMzQ61WS03GXpe8ldTrfCxe57yVRu7jUaY2U1qtFlNTUxwdHdFqtXqdyjt27EhISAgPHz7k2bNnBAUF0blzZ2m+TqfD0dERMzMzYmJiuHPnTon2HRoaSlhYGJDdJKc4zaMCAwOJj48nKyuL4OBg6tWrJ83r1asXq1evJj4+HrVaLd20OTg40KpVK7755hvUajV3797l7NmztGvXTm/bHh4eJX4RWEH7zO3nn38mISEBgIcPHwLZfcICAgKIj48nKSmJnTt30qlTJwAePXrEwYMHSUtL49mzZxw+fFgvnwXp2LEjT548Yf/+/Wi1Wg4ePIhKpaJGjRo4OjpStWpVfvrpJ9RqNVu2bClRPm/evElYWBixsbGcPn1ab15xyoGZmRlTpkxh5cqVejUFZ86cITY2lrCwMKkslFVB6SluOagIhw8fBuDBgwdSR9Hq1avj6OjI9u3b0Wg0bN26tVz2VVg50Ol0HDt2DDc3NyD7gUlUVJTUpLawclkRLCwsaN68OYGBgWg0Gk6dOkVUVJTeQ50XTaVSkZaWhru7O82aNSM1NRUTExNpXmpqKs2bN8fV1ZXU1FQpAC5sniAIrycjI6NyfRj4sqSlpREXF4eRkZE07XXJW0m9zsfidc5baeQ+HmWqmTpy5AjVqlXD19cXOzs7du3axZo1awCwsrLi/v370rJxcXFYW1tLn+fOnctHH33EsGHDCA8PZ/HixSUKqEpaCwTZT8579OiBsbExcrkchSI7+2ZmZpiamhIZGZlnHQcHB3Q6ndQkC7JvfB49elTi/edW2D5zyy+f9vb2TJs2TRqsQKFQSDe0ZmZmTJw4EWdnZ5RKJSqVqliBhoODAzVq1GDbtm3SNKVSiZWVFVlZWTx9+lRq8pmYmKjX/LMsiioHhoaGLF26lIMHD3LkyJFy2Wdp0lNR5aA4nj17Jv2v0WgwMjLC3Nycp0+fSmUgKSmpXAavKKwc3Lt3j5CQEObMmcO3336Lq6srISEh0nKFlcuKYGVlhVarlR42QPZ1xsbGpljr9+nTh1mzZgHZ17Kc5sBlkZ6ejrGxMZ9++ikAEydOJDU1VZpnYmLCqlWrAOjQoYPU/7SweYIgCIIgvLrKFExpNBoCAgIICAjAyckJf39/Tpw4wfXr10lISNALnmxsbIiPj5c+//XXX8ycOROFQsG4ceMYP348U6dOBbKHajQwMJCWNTU1zbPvkvZl6NixI++88w4TJkwgLi6OWrVqSc0AU1JSSE1NpXLlyiQmJuqtFxUVRXp6Op6enmXq+/G8wvaZW375jI6OZs6cOfkGSTnNvUaMGEFaWhoeHh507NhRbxmtVisN8JAjKiqKS5cuMWPGjDzbdHR0xNTUFJlMhk6nw9jYGKVSWdysFqqwcmBgYMDChQu5e/eu1Dy0ohWUnuKUA51Ol+e45pbfcS+t+Ph4LCwsUCgUaDQazM3NpYcDxaVWq/MM6FFYOQC4du0aRkZG1KtXj06dOumNmFlYuSxsn8WR37FLSEhALpdjZWUlBVTPX2cKExwcrDfSXnl4+PAhNWvWlGpga9asKR2Phw8f0rhxY2nZGjVqSLUjOlHvAAAgAElEQVTNhc0TBEEob4sWLSIgIEDqF50fe3t7Zs+ezeTJk19gyipO27ZtadOmDX5+fi87KS/F6/Z9FseHH35IdHS01A+6ohR5V6NUKqWOZbn/B2jatCl16tRBJpORmZmJTCaTnsKGhobi7u6Ok5MTpqamvP/++4SGhkrrdu/eHRMTE7RaLVlZWdJ6kN1UrWnTpkB2EJS7SrG0zM3NiY2NJS4uDiDPSFn79u1jwoQJWFtbo1Qq6dq1K5B9cxkWFsbYsWMxMjJCqVTi4uKCo6Oj3vqrV68u1pDfxdlnUX799VfGjBmDjY0NcrmcOnXqSE2bzMzMePDgAWlpaahUKnr27Jln/bi4OOrUqaM3LTQ0lIYNG9K5c2fkcjmmpqZ0794dAwMDwsPDiYyMpEOHDgD06NGjRPksTEHlQCaTMWfOHDIzM/nmm28wNDTE0NCwRMHIhx9+SP/+/cslPcUpBzm1IpaWlvluO7/jXlrh4eGEh4czYMAA5HI5gwYNKnGw/+DBA5ydnfWmFVYOIDtgPH78OJ9++inx8fF6NU+FlcvC9lkccXFxeV7RkJSUxJUrVxg6dCgKhYKOHTtSuXJl/vzzzxJv/3kKhUK61uX8n7vs2dnZERQUlOdBxdGjR+nbty82NjY0b96cli1bSrV3x44do2XLljRv3hxbW1v69u0r1bYWNk8QhH8fPz8/GjRooDeta9eu5fbezD179uj1QX6RBg0axNq1a1m7di2rV69mwYIFDBw4EDMzs5eSnpKwsbGRWmBVJB8fH+kY/fe//2X06NH/iOPzPGdnZ2bOnMmqVavw8/PD29ubTp06FeuhalHHunv37lLrktxMTExYs2YNjo6OnDt3jhs3bpQpD8VRZG4CAgI4fvw4SqWSNWvWcPz4caktv7W1NYsWLeLw4cP4+/uzadMmaSjh33//nc2bN+Pn50dQUBARERF6gw+8/fbb/B97dx4f09U/cPwzmZlkZJPdnhBEiFoqiL2CKtVqSUp5qNajtKgHrVa1qtbW8rO1oVQttdPYSqyxN5EEsSUSsYQ0m2QS2ZfJzO+PPLkysg0i1HPer5fXa+56zj33xuuee875nl27duHn50fTpk31Cmzt2rX06dOHlStXSoEHntbRo0d58OABGzZsYOnSpSUGy/n4+HDz5k1+++039u/frxcMYvr06dSsWRNfX1/279/P8OHDS5y/Vq1aWFtbP1aeykuzPBs2bCA8PJzVq1dz+PBhpk+fLt2T9evX4+HhwS+//MLcuXOliIjFrVq1iilTprB3715GjhwJQHp6Ol988QWDBw/m4MGDbN++nU6dOqHT6dDpdHz33Xd88MEHrF69GmdnZ3Jych7rWstS1nNgY2ND79696dGjB8ePH+fEiROcOHFC7+t9RXr06PHY42fKey4reg4SEhLYtWsXGzduZM+ePbRv315ve2nl3qBBA3x9faVxaNu2bcPX11cKWlCWonvyxhtvcPDgQeRyOTk5OY8VWn3dunV07twZf39/xo8fD5T/HBTx9/endevWel38oPznsrw0DbF9+3Y6dOjAvn37WLJkibR+1qxZNGnSBD8/P8aMGcM333xTKXNmTJ8+nRMnTtCoUSOmTZvGiRMnaNCggbRdoVBQp04daTxUkd27dxMUFMT27duZPXs2ixcv5ubNmwDcunWLxYsXM3v2bLZt20ZQUBC7du2qcJsgCEJlCwwMfK7zCwUEBDBmzBimTJnC77//Tr169Zg6dWqJ/1P/l61fv54xY8YwZ84crK2t9SLp/hN07tyZjz76iODgYGbMmMGUKVPYsWMHTZs2xdLS8qnPHxgYSP369XFwcNBb37ZtW+Lj47l37x4RERFV0stD5uzsXHl91wThBWFsbMyRI0f44osvCAoKet7ZeeaMjY3x9/ene/fulTaeTRAEQSi0ymc5zf7bY8YQ2oICtDodoz8ZV2akM3t7+zK3LV26FB8fHyIiIqR1PXv2pFWrVixcuFDqsuXn54e7uzvVqlXjxIkTUsCikSNHkpOTQ40aNTAzMyMzM5N169ZJH6eLd/NTKBS89dZbtGvXDjMzM+Li4li2bBlmZmZ63cI6d+7MG2+8UeoH6Uevp7xrGzRoEKampqxdu1ZaZ2xszMyZMzl58iR+fn5A4VQlb775JlZWVkRHR/P7779z//59TExMGD58OM2aNUMmk3H//n0WLVpETk4OFhYWDB48GFdXV/Lz8/H395ciyj7azc/R0ZHBgwdTu3ZtUlJS2LFjh9SKUVaZTJo0iXr16km9nJYtW1bqdCSGlkVZpk+fztGjR/nrr7+AwujZ7du3Z/bs2QA0a9YMLy8v7OzsiI2NZfPmzVKlobLuZ1kMuTaFQsGCBQvYtWsXp06dKvNccrmct956Cw8PD5RKJZcuXWLbtm3SdD4VlfVnn31GdHQ0e/bskdZ99dVXnD9/niNHjpTo5lfWM/XoszFz5kzi4uJYsWIFAPPmzWPlypWljgO3t7d/ujFTgvCiat68OZGRkS91RapFixbExcVx//59+vfvz5UrV0RFShAE4X9EUcv/7NmzqV69OjNnzuTixYtS972WLVsye/Zs0tLS6N27Nx999JHe/I1F+vfvT+PGjVm4cCFqtRpHR8cS47V79epFp06dWLhwYbnjvJ9UXl4eV65coXHjxvj5+eHq6oq3tzfLly8nJiYGT09PRo8ezZw5c+jcuTPGxsZMmTIFjUaDo6OjFPhozJgxREdH89VXX2FhYcGECRNITEwkNDRUL72iKMGbN2/m/PnzODs7M3bsWL7//ntSU1PLLBMfHx9mzZrF1KlTK70MymJlZUXr1q2laVVsbGz45JNP+PXXX7l69Spdu3bls88+Y9q0aeTm5r4Q97NoiE9ISEi5+7311ls0atSIuXPnkpOTw4gRI+jfvz/bt283qKwDAgIYMGAAe/fuRafTYW9vT/369UvtHljeMxUZGcmQIUOk4Q3GxsbSMCZra2vMzMzKDTj2VKHRBeFFdeHCBWn+o5eVk5MTa9eu5cCBA3Tv3p25c+c+7ywJgiAIVUSr1UpjKx88eEBMTAx169aVtgcHB0td+Y4dO0ajRo1Kncuxc+fO7Ny5k+TkZHQ6HdHR0Xpd+fv370+7du2e2Yt3kdTUVKmbX7du3aTpdYqu08rKCnt7ewoKCrCwsKBmzZpA4VhcjUZD7dq1cXR0lKZxUavV+Pv706ZNmxJptW3blujoaIKDg9FqtURFRREeHi6N16+oTKrCiBEjWLVqFfPnz0epVLJ9+3YAXn31VW7cuMGlS5coKCjg+PHjZGVl0bRpU4PyXhX309zcHI1GoxcPYfz48SxcuJCFCxfSokULALp27Yqvry9paWnk5eWxb98+3N3dDU4nNDSUatWqSWOqO3TowLVr10rtwlreM6VWq8nMzMTJyQkXFxfCw8NJSkqidu3auLi4EBUVVe4wCtEyJQj/UPv27WPfvn3POxuCIAhCJSsoKNCLagyFXaKKtzDk5ubqTYmRl5eHSqWSlou/UBa92FpZWfHgwQNpvbGxMWZmZiUmky+iVCrx9PRk48aNz3wydCsrK2kqEFtbWxo2bFhiLkdLS0vOnDlD9erVpYBQf/31F7t378bW1ha5XM6MGTOk/RUKBX///XeJtGxsbKhfvz4zZ86U1pmYmHD37t0Ky6SqrFu3joCAAJycnPjkk0+oXr06qampWFlZSV3fiiQnJ2Ntbf3C3M+MjAwUCgWmpqZSheq3335DLpczZcoUKaCdubk5H330kVRRkclkyOVyg4ON5efnExISQocOHbhx4wbt27cvc7xxec9UYmIikZGRuLi4YG1tTWRkJGlpabi4uFCvXj0iIyPLzYeoTAmCIAiCILxA1Go1dnZ2euvs7e1LvESXp/jx1apVw8zMrERLRF5eHpmZmTg4OJT6NT8/P58lS5Ywbtw4MjMzn1lkNKVSySuvvMKJEyeAwusPDAwsEeioyJ49e9izZw81atSQxs3Ex8eTm5vLd999V2F025SUFCIiIqQxMY8qq0wqc4ocQ+h0Ou7cucOhQ4d4//33+eGHH0hNTS0RjMvW1paUlJQX5n7evXuXrKws3N3dpTFTRRXloopTUV5XrlxJTExMiXMYWtYBAQFMmDCB4OBgzM3NSw28BhU/U5GRkbRp0wYrKyuOHDlCWloanTt3pl69enrRyEvzP9PNz8mpA598coqJEy/TteukKknTze0d3ntvbanbnkd+BEEQBEF48QUHB9OzZ0/q1q2LsbExzZo1o127dhWOQSnO3d0dJycn5HI57777LlFRUXqtUkXOnDnDwIEDsbGxQSaT4eTkpNfCdfv2bVasWMHIkSNLhGt/GkXjUxo1asT48eMpKCiQXrxPnTpF7969qV+/PjKZDJVKRZs2bZDJZDRp0oQaNWogk8nIyMhAo9FQUFBAbGwscXFxeHt7o1KpkMlk1KpVSy8Sa5GQkBAaNWpEu3btkMvlKBQKGjduLE36XlaZZGRkIJfLHzt689M6ffo09vb2uLm5cfHiRVxcXHjllVcwMjKiW7dumJqaEh4eXm7eizyr+1mcRqPB19cXLy8vunXrho2NDSqVCmdnZ8zMzKSK0smTJ3nvvfekeWmtrKykrpaGlvXNmzdJS0tj+PDhBAcHlzl2vLxnCgorU40bN6ZatWokJycTFRWFq6sr1atXLzXwRHEKgJEjD2Jn1xjQkZmZRGTkIY4dm01BQdmD2evWdWfo0G0EBPhw6tQiAIYN20mNGm4sXFjYb7Ndu3/Tvv3HKJXViIg4yMGD0ygoyAPg88/D2bx5CLGxTz8njCGiowNYsaIrPXp8WyXpVeRFy09FXF370q7dv6lRw42rV33x86u6wZeCIAiC8L/kyJEjGBsb88knn2BlZUVSUhJbt259rJaEv/76i0GDBlG3bl2io6NZs2ZNqfvt2bOH/v37M2XKFExNTYmNjWX58uV6+0RFRfHLL78wevRoVq5cyY0bN57q+jp06ECHDh3Iz88nOTmZq1evsmrVKqlLWFhYGDt27GD48OHY2dmRk5PD9evXuXDhAnZ2dgwfPhwLCwtycnIIDAzk0qVL6HQ6VqxYgbe3N7Nnz0apVBIfH1/q5OxpaWksXboULy8vhgwZglarJTo6WpqmpKwyycnJ4cCBA3z77bfI5XLmz59fajfCypafn8+JEyd48803mT9/PitWrMDLy4tRo0ZJecvNzS0378VV9v0szalTp0hPT+f111/H29sbmUxGXFwcu3btkgKC7Nu3j759+/L5559jYWFBSkoKZ86c4erVq+Tl5Rlc1gEBAfTv35/AwMAy81PeMwVw//59srKypLLIzc0lMTGRnJycEgE8HiVzdnbWjRx5kHPnfiEsbB92do0ZOHAVFy9uIjBwZZkH1q3rTv/+y8jMTGLdurextKzFoEEbqF69LgsXNsXJqQPvvruS7dtHkJ4ei5fXr0RF+XP69GKg6itTRXr0+Jb8/ExOnfq/Z56Wm9s7uLn1Z/v2D1+I/DyN+vU7oVRWw8WlN1qtRlSmBEEQhP8ZVR0a/WmNHDmS6OjoKp38+2nDgb9MXuayeJmv7UnohUbX6XRotRoSE8OJijqKg0MzatZsznvvreOnn9qj1RbWyrp3/wql0pSwsL1oNLmkpNzB3r4J9et3JjLyEG3bFk5G6ur6JpGRB6XKUnDwWjp2HCtVpsrSuvW/sLdvzIULG0lKKr2mXLduG7p3n4qtbWOyspI5cmQGt28XNg23bTsSd/cPUCiqcePGEY4enYlGU3EElvr1O+Hp+Q2WlrWIi7uMn99U0tIe1oBHjz5OcPBaWrUahKmpLffuBbNnT8WTjioUJgwcuApHRw/u3Qtm//7Pyc5OqfC4UaOO4Oc3lZiYwib9cePOsW3bMO7fj8TISE6XLhNp1uwd5HIFly9v59SpxcDT9eVt0KALPXp8g7l5DXJyUjl2bDY3bhT+R3znzlkAHB07YGwsJtUTBEEQBEEQhBJjpkxNbXFy6kRKym3i46+SnZ2Ck1MnaXuTJn0IC3sYQSwi4iBNmvTBxaU3kZGHpfU2Ns6kpDzsY5iaGo2VlSNGRvrRaR4VFXWU3Nx0Bg1az5AhW2ja9E2MjB7GybCwqIGX128EBa1h6dJX2b79AwoKCps2nZw64uExhm3bRrBqVXdsbOrj4TG6wkJQqarzzjs+nDmzmGXL3ElIuEa/fgtK7Ofm1p+tW4fz008eFVYKi9Sr157Q0K0sW+ZOXl4mr732pUHHlcfDYwxOTh3ZsOEdfv31DerX70KzZm899Xl7957NqVP/x5Ilrdi0aRCpqSUHBAqCIAiC8PSys7OluaL+6VQqlV747Zfp2h7Xy1wWL/O1PYmi8pAqU716zWD8+CA+/fQMavUtzp1bBUBY2F6aNu0HQK1aLZHJ5FJrCcDNm8dp1uwtCgryyMpSS+uVSpVei1B+fg4ymREKxcNBcKVJT4/n5MmF+Ph0IShoDc2a9WfMmJO0bj0EAFfXfsTEBBMR4YdOV0Bq6j3u3j0HQOPGvYiI8EOtvkVubgYhIetp3LhXhYXh6OhBRkY8kZGH0Wo1BAb+Qr167TExsdTb78KFjWRlFUbSUatvVXhegKSkG9y86U9BQR7nz6+lUaMeBh1XnhYtvDlzZimZmUnk5KRy8eImg66zIjqdDhubBpiYWJKensD9+9ef+pyCIAiCIJSUn58vzatU2dasWVNlXfxUKhUWFhbk5eVJ657ltb3IXuayeJmv7UkULw+pyefUqUVcv36A7OxUdLqHA63CwvbywQe7OXRIiatrX8LD/6R4d7L8/Gyioo4RH39NL5H8/By9ipNSqUKn0xrU5Q5ApysgKSmCxMTr1KzZHEvLwonoLC1r8eBB6S0mpqa2JCc/7BqYmXkfMzP7CtMyM7MlMzNJWs7JSUWr1WBubk9u7sPQkg8e3DUo78UVP29mZhKmptbIZEbodGVP/lURC4ta9Or1PVptYYAQuVxJcrJhlbvy7N37GR07jsPDYwwpKdH4+X1FYmL4U59XEARBEAR9eXl55OfnY29f8XvKiyw3N5e0tDQpAAK8PNf2uF7msniZr+1JFC8PxcOV6VKrS3EpKdGo1Xdo0KAbrq598PUdU2Iff/+5AFSv/nDmbbX6NlZWjtKylZUjqal3pbFXZVEoVLi49KZFC29sbZ25fHkHGzYMID09HoC0tDicnDqUemxWVrJe5cnMzJ6srCS9fQoK8pHJ9LsaZmYmY2b2cD4GlcoKIyOFXkUIKHf247Lo58eOrCy1XkWqtPwAaDS5el0iTUzMpd/p6XHs2TOO+Pirj52f8sTFXeaPPz7GyEjBa69NoVu3KezYUXbwDEEQBEEQnoxOpyt1LqCXwct8bY/rZS6Ll/naHodB80yFhe2hW7cv0GhySUgwLCxnRMQBmjR5g9q1W2FuXgN39w+5fn2/3j5yuRKFwkT6J5PJcXf/gJYt3yM0dDMrVnTh9OnFUkUK4Pr1/dSr144mTfogk8mpXr0u9eq1BwrHWzVp0gcbG2dMTMxp0+YDoqKO6aWpVt+kTp3WehWVu3fPYWFRCxeX1zEyUuDhMZqYmPPk5JScj+Fx2dk1omFDT+RyY9q0GcGNG0cqzA9ASsodatd+FYDGjXvqtfJdufIHXbtOxszMHpnMCHv7Jjg6ttc7vkmTN/D0nPZYeW3WrD/GxmbodFq02gLy8h7Oji2TyVEoTDAyMpJ+l1YJFARBEARBEIT/FYqKd4Hw8P14en7NX3/9bPCJ79w5S0CADwMHrkaprEZk5MESxw8ZskVv+dix2QQH/0Zg4C9lnjc9PZ4dO0bSvftX9OnzgxTNryjNoKBVDBq0AaVSRVSUPwEB+uHdw8L24eLSm//8J5SkpCg2bHiXnJxUdu8ei6fnNPr2XUBCwlX27//c4Gstz71752jVajBvv72Ee/eCOXLkuwrzA/DXXz/z9ttLadiwO9HRZ/VayQICVtC582cMH/4HKpUVqanR/43m91Dduu40a/Y2/v5zDM5rs2Zv06tXYf4SEsL0wp+3ajWI11+fJS2/8spAjhz5ngsXNhheGIIgCIIgAIWT1lpYWGBsbPxMzp+dnU1+fj55eXnSJKmVnWZVpFEZXuR8vqz36UUu88pQ/Ppkzs7OFcbTlsuNGT8+mN9/H0By8s2qyKPwlIYM2cLff5/n5MmFzzsrgiAIgvCP9izmmbK0tESn05Genl5Z2dRTrVo1TE1Nyc/Pl7piVXaaVZFGZXiR8/my3qcXucwrQ/HrM6ibX4sW3qjVN0VF6h9CoTDBzs6FoKBfn3dWBEEQBEEohYmJyTN9qczOziY5ORkTE5NnlmZVpFEZXuR8vqz36UUu88pQ/Poq7Ob38cf+gI4//5xcBVkTKoNGk8uyZW2edzYEQRAEQRAE4aVWYcvUqlWerFrVg9jY0KrIjyAIgiAIwv80Jycnpk6dWvGOQpWbM2cOzs7OzzsbL4zly5ejVCqfdzYk1tbW+Pj4VGmaBgWgEARBEARBEISnYWlpyaBBg2jatCnGxsYkJSVx6tQp/P39sbW1ZdasWXz66afPO5tMnz6dunULp/vJyMggPDycLVu2kJGRUcGRwpMqKvNp06bpjTP8/PPPcXFxYc6cOURHRwNgbm5O//79admyJebm5iQlJREcHMzhw4efS94NGjP1T9OpUydWr179vLPxxFQqFb6+vhw4cICVK1dWfMAz4Orqiq+v73NJu8iOHTtwc3Mrdx83Nzd27NhRRTkSBEEQhBeLubk5RkbP9nWustIYNmwYCoWCWbNmMWnSJNatW/fCjqFZv349Y8aMYd68eTg4ODBw4MDnnSUALCwskMlk//g0SpOQkICHh4e0bGtri52dHXl5edI6ExMTvvjiC2rUqMHPP//MxIkT8fHxwczMDEdHx9JOWynKe/4rbJnatGkTDRo00Fv3/fffc+jQoafP2RNyc3NjxowZeHt7l7r91q1bbN68uYpzVbq6desyadIkWrduTXZ2Nnv37q2wgpSTk8OAAQPo2rUrQ4YMqaKcPjlnZ2c+++wzmjdvTkpKSpn35VmIi4vj118rN9DG4sWLOXjw4HN9xgVBEAShLEZGRjRv3pyOHTvi5ubG5MmT9V44X9Q0nJyc2LhxIykpKQDcuXOHO3fuAPDpp5+iUCiYN28eAMuWLSMuLo5evXrRvXt3qlWrxvXr19m0aZPUQjR//nxOnz6Nm5sbKpVKev/TaDRPlU8onJBWq9Vy//59goKCaNeuXYl9atasybBhw6hTpw4FBQVcvHiRbdu2kZ+fz9ixY4mIiODo0aPS/t9++y0HDhzg/PnzT5yvdu3a8frrrxMQEMBff/1FYmLiE5/reaZRmsDAQDp06MC+ffsA8PDwICgoiO7du0v7dOvWDRMTE5YvX05+fj4A8fHxbN26FZlMhpWVld45LSwsGDx4MK6uruTn5+Pv7y+1YJV3/xwcHJg2bRp+fn60b9+ev//+u8z3TYO6+c2ZM4cjRx5ONlsZD+mzFBcXR1xc3PPOBnK5nMWLF3PmzBlmzpyJSqUq9Y/xn06j0XDo0CHOnj3Le++9V6Vpq9VqUekRBEEQ/ifUqlWLTp064eHhQUpKCn/99Re///57pVaknmUaUVFRvP3225iYmHDr1i2Sk5OlbT4+PsyaNUtvrJi7uzs9e/ZkyZIlJCcnM2zYMEaMGMFPP/0k7dOwYUMWLFiATqfjk08+oU+fPtLLeGUwMTHhlVdeISEhocQ2mUzG3r17iYqKwtzcnHHjxuHp6cmhQ4cICAigb9++UmWqdu3a2NracunSpafKz7Fjx4iKiqJjx45MnTqVuLg4zp49S0hICLm5uU917qpMozSJiYlkZmbSsGFDbt68iYeHBz4+PnqVqaZNmxIaGipVpIorms+quDFjxhAdHc1XX32FhYUFEyZMIDExkdDQ0HLvHxSGPzc2Nub7778vt6XOoMqURqMp9Y9o0aJFXLlyhXXr1iGTyVi8eDHBwcFs2rQJgNdff50PP/wQGxsbQkJCmDdvnvQ1wdjYmNGjR+Pp6YmZmRkhISF8/fXXAGzdupV58+ZJD9yff/7JZ599xq1bt9i6dStmZmZYWVlJ3dB++OEHgoKCgMKuYaampsTGxjJq1Cgprx988AGOjo7MmvVw4tldu3YxY8YMLl26hIuLC5MnT6ZBgwZER0czb948bt26Je1rb2/P8uXL+emnnzhz5owhxUbPnj1RKBQsX74crVYLwN69e6Xtbdu2ZcKECTg4OBAeHs68efOIj4+v8LwqlYqJEyfSpUsXcnJy2LZtG9u2bZO29+7dmz59+hAdHU23bt1QKpVMmTKFa9eulXtPevfuzZgxYzA2NmbPnj0GXSPA3bt3uXv3Ll27djX4GEPLoFOnTvz4449oNBpWrVrFgQMHgMIvDevXr0epVJKTk6PXGiaXyxk1ahS9e/dGoVCwb98+Vq9eLf2ROTg4MHHiRFq2bIlOp2PLli1s3LiRAQMG8K9//QsbGxuaNGnC6NGjuX37NpMni0iWgiAIwvPTuHFjvLy8sLa25ty5cyxatKjSPxpXRRrr1q2jZ8+evP7669SpU4fExES2bNlCREREqfu3b98ef39/KR87duxg4cKFmJqakpWVBcDx48cpKCgACisBQ4cOrZTK1ODBgxkwYACmpqbcvn271KEPxT/eP3jwgGPHjuHu7s6hQ4e4fPkyw4YNo1atWsTFxeHh4cH58+crpUEiOjqa6OhoduzYQYsWLejQoQPe3t5cunSJDRs2SOXxoqdRmoCAADw8PNDpdOTk5JR4Bs3Nzct8Xh5Vu3ZtHB0dWbRoEVqtFrVajb+/P23atCE0NLTc+1ek6HdpFbUiTxWAYs6cOaxdu5azZ8/SokULlEolW7ZsAaBly5ZMmjSJCRMmcPPmTSZOnMi4ceP44YcfABg7dizOzqyQ8j4AACAASURBVM6MHDmS9PR0PD09DUpz8ODB5Xbz8/b2plOnTowYMUJv/bFjx1izZg0KhQKNRkPTpk2Ry+VcuXIFc3NzlixZwvLlyzl06BC9evVizpw5DB06VKoEKRQKHB0dMTMzM7h8XFxcuHLlinSO4iwsLJg7dy6zZ8/m7NmzfPzxx3z77beMHTu2wvMOHz4cR0dHvL29sbGxYcWKFdy4cYMLFy5I+7Rq1YoTJ06wePFizM3NMTExKfee1KhRgy+//JIJEyYQFRXFwoXPfrJfQ8qgRYsWeHt7U79+fX7++WdCQ0OJjY0lPT2dAQMGSM9CccOGDcPd3Z2RI0ei0WhYvHgxd+7c4fDhwxgZGfHjjz9y/vx5ZsyYgVKpxN3dHQBfX198fX1FNz9BEAThhWJhYUGNGjW4e/cuMTExei06/6Q08vLyOHDgAAcOHMDExIQ+ffrw6aef8uWXX5a6v5WVFWq1WlpOS0tDo9FgZWUlVaaKJoQt+v1oN68ntWfPHoKDg8nKyiqzAmRpaYmXlxcNGzZELpejVCql4AkajYagoCDat2/Pnj17aNeuHWvWrKmUvBXRaDTExMQQExODk5MTderUqfSxTlWRRnHBwcH069cPuVxOQEBAie0ZGRkG32NbW1vkcrnee6JCoeDvv/8Gyr9/UDjsxpCWOIMqU1OmTOE///mPtDx27Fhu3bqFWq1mwYIFzJo1C1NTU0aNGiVVHPr168fevXul2uOmTZv49ddfpcpU3759GT9+vPRH8qxfXGNiYoiPj6dNmzacO3eO7t27c/z4cbRaLV26dCE2NhY/Pz8pL2PGjMHJyYnbt28DhV8fOnbs+Fhp2tjY6P2RF9emTRvu37/PyZMnAdi4cSMHDx7E3Ny8wmgxXbp0Yd26dWRmZpKZmcmxY8fo2rWrXmXq/v377N69Gyh88DIyMhgzZkyZ98TDw4OwsDCuXLkCwM6dOxk/fvxjXe/jMqQM/vjjD7KzswkPD+fy5ct4eHhUGBijX79+LFq0SHq2fH196dq1K4cPH6Zx48bUqVOHUaNGodFoyM3N5cSJE8/0OgVBEAThaVy4cIHLly/TqlUrOnbsyPvvv09oaCgBAQFERkaW+9X8RUqjuNzcXA4fPkzfvn2xsbEhJyenxD6pqanY2NhIy5aWligUClJTU6V1dnZ20ruavb293rankZ2dXeY7XJGBAweSl5fH999/T15eHu3ataNHjx7S9oCAAEaPHs3169fRarVERUVVSt5MTU1p27YtHTp0wM7OjqCgIJYuXSpVEv4paZQmMzOTW7du4eHhwZQpU0psDw8Px9PTk507d5ao5D5ayVOr1eTm5vLdd9+V+vxWdP8MfeYNqkytXLlSeuEtylyRwMBAJk2axKVLl/T6kzo4OODh4VGi65dCoUClUmFmZmZQl7bK5O/vT/fu3Tl37hzdunVj7ty5ANSoUQMnJye2bt0q7atUKrG2tpb+QJ+EWq3G3t6+1G3W1talfm2xtbWtsDJlbW2t98VIrVbTsGFDvX1iY2NLHFfePbG2tiYpKUlaV/z3s2JIGRTfrlarsba2rvC8Dg4OTJ48WfojUygUUjhNBwcH7t+//8KP+xMEQRCE4jQaDSEhIYSEhGBlZYWHhwdDhgzBxMSEb7/9ttQxJC9aGl5eXly4cIHY2Fjkcjl9+vQhMzOT+/fvI5PJkMvlWFtbSwEqgoKCGDhwIJcuXUKtVuPl5cWVK1ekVimAXr16SZWVvn37EhIS8lR5fBzVqlUjJiaGvLw8lEolXbp00dt+584d8vLyGDRoEOfOnauUCqmHhwdDhw4lPDwcPz+/MntAvehplGfr1q1YWVmV+j588uRJOnXqxLhx4/D19SUhIQFra2tee+01zp8/r/f+GhsbS1xcHN7e3uzdu5fc3Fxq1qyJSqXi9u3bFd4/QxlUmUpLSyszksfIkSOJiIjA1dWVDh06SE1yiYmJBAYGSt3+isvIyCArK4uaNWuW+gUhLy8PuVwuLT/atU6n0z1RE6O/vz+//PILvr6+mJqaSq0wCQkJhIaG8sUXXzz2OcsTFRWFp6cnRkZGJR7ClJSUUr+2FK885Ofn65VD8WNtbW2lZRsbG+k/niKlPfTl3RO1Ws0rr7wiLVtYWBhwhU/HkDJ49DqvXr1a4XkTExP55ptvuH79eqnb7O3tpe6epdFqtc8lJKggCIIgGCI1NZWDBw9y8OBBnJ2dn8n4lWeRRl5eHsOGDcPe3h6NRsPdu3dZtmyZVEk7cOAA3377LXK5nPnz5xMSEoKNjQ0TJkxApVIRERHBunXr9M4ZFBTEl19+ibm5ORcvXpTGVleFPXv28OGHH0oRmyMjI2nevLnePgEBAQwYMKDSprq5c+cOU6dOfaZzXlVFGuVRq9V674LF5ebmsmDBAt555x3Gjx+PmZmZNM/U3bt3MTU1lfbV6XSsWLECb29vZs+ejVKpJD4+XopfYMj9M4RBlSmFQoGxsbG0rNFo0Gq1tGzZkr59+zJs2DAaNGjArFmzGD58OKmpqezfv5/p06cTHBxMVFQU9vb2uLm5SV2q9u/fz9ixY/nuu+9IT0+nW7duUsSTe/fu0bx5cy5cuECXLl0wMTHRy09ycjK2trZYWVk9VnPuvXv3SEpKYsKECVIXP4AzZ87w6aef0q1bN06fPk21atXo3LkzR48elf7zsLe3x8fHh2XLlnH69GmD0jt69CijRo1i/PjxrF+/HmNjY9q1a8eff/7JhQsXcHBwoFu3bpw9e5Z//etfXL58WW++hbt37+Lk5FTiOk+fPo2XlxeBgYHY2NjQo0cPvv/++wrzU949CQwMZOzYsdjZ2ZGUlMQbb7xhcLnKZDKUSiUKhQKZTIaxsTFarbbC1h9DymDAgAEEBARQv359WrRoIYVMLc+BAwcYPXo0s2fPJiUlhQYNGlC9enUuXLjAjRs3iIuLY8yYMaxevRqlUsmrr77KqVOnpOOTk5Np1KhRqed+kudAEARBEJ6V4sGyXvQ09u7dqxeI61F79uwpEQDr0KFD5Q4FeTT8eGWYOXNmmdumTZsm/f7777+ZPXu23vZHg1+o1Wpu375dajTAJ1EVvbqquucYlF/mjw47ycjIYOPGjWzcuLHEvrm5uXoTP6enp/Pbb7+Vet7y7l9iYiITJkwwKO8GzcA2bdo0Tpw4If0bOnQoZmZmTJ8+nR9//JG0tDQuXbrE4cOHpZCWoaGhrFixgu+//55jx46xYsUK6tWrJ53Tx8eHmzdv8ttvv7F//369ABRr166lT58+rFy5EhcXlxK104SEBHbt2sXGjRvZs2cP7du3BwrHyvj6+vL111/j4uKCr69viS8Y/v7+tG7dGn9/f2ldeno6X3zxBYMHD+bgwYNs376dTp066TXHKhQK6tSpo1fjrUh+fj4TJ06kQYMG7N69m3Xr1kllkJaWxtdff83HH3+Mn58fzZo104s0CIU3eefOnWzfvp1jx45RvXp1AH7//XdiYmLYsWMHy5cvZ+vWrQQHB1eYn/LuSWJiIgsXLmTJkiX88ssvj/U1wtHRkRMnTjB79mxq167NiRMnyv2jKGJIGVy+fJkdO3Ywb9485s+fb9B/Rhs2bCA8PJzVq1dz+PBhpk+fTrVq1YDCVqcpU6ZQr149du3axbZt20pM8rZ9+3ZpnoMlS5bobXuS50AQBEEQhP89SqWS7t27632wFV4+Mmdn58odUSgIVahly5Z8+eWX/4jJjQVBEIR/plU+y2n2GN1/tAUFaHU6Rn8yTi86WHHm5uYUFBSQnZ1dYpuVlRXNmzc3eCqWsqhUKpRKpdTjo7w0X+Q0yjJ//nyWL1/OvXv3Kty3qvPp6urKuHHjiIiIwMfHp9xukv/k+9S3b18OHjxY6vCS5/lsVIWi63uq0OiC8Ly1bt1aCi4hCIIgCP8U+fn5mJubl/pimZqaWikVKQsLC72IdOWl+aKmUZ7Sor2V5nnk8/r164wbN+6FyNuzTKOsMWrP+9l41opfn6hMCf9IU6dOpVevXiQmJur1XxYEQRCEf4K8vDzy8/PLjPr7tHJzc0lLS9ObJ6ey06yKNCrDi5zPl/U+vchlXhmKX5/o5icIgiAIglCOZ9HNTxCEl4NBASgEQRAEQRAEQRAEff8z3fycnDrQt++PqFRWnD+/jlOn/u95Z+mxTJp0hTVr+vDgQczzzoogCIIgCE/JyMgICwsLvalnhPJlZ2eTn59PXl6eFHFZlOPjEWVYOYqXowJg5MiD2Nk1BnRkZiYRGXmIY8dmU1BQ9kzXdeu6M3ToNgICfDh1ahEAw4btpEYNNxYubApAu3b/pn37j1EqqxERcZCDB6dRUJAHwOefh7N58xBiYy8+48stFB0dwIoVXenR49sqSe+fxtKyNj17Tqdu3bbIZDJu3z7DkSPfkZ2dUvHBgiAIgiA8FnNzc7RaregG+BiqVauGubk5+fn5UmADUY6PR5Rh5ShejlI3v/37P2fBAle2b/+Qhg09adt2ZIUnyshIwNm5GwCWlrVQqapL25ycOtCx43j++GM0q1f3xMHBlY4dxz6DyxEqg6mpLX//fYGNG71Yt+5tzMxs6dnzu+edLUEQBEF4KZmYmOhNUi9ULDs7m+TkZExMTKR1ohwfjyjDylG8HKVufjqdDq1WQ2JiOFFRR3FwaEbNms157711/PRTe7Tawvj43bt/hVJpSljYXjSaXFJS7mBv34T69TsTGXlIqoS5ur5JZORBqeUpOHgtHTuO5fTpxeVmrnXrf2Fv35gLFzaSlHSj1H3q1m1D9+5TsbVtTFZWMkeOzOD27cIJ0dq2HYm7+wcoFNW4ceMIR4/ORKPJqbBQ6tfvhKfnN1ha1iIu7jJ+flNJS/tb2j569HGCg9fSqtUgTE1tuXcvmD17xpdzxkJubu/g5vYOavUtXFx6I5cr+eOPj4mNDaVGjWb06vU9dnaNSU6+ycGDU7l/PxIAB4dm9O37I9bWToSErKswHUO1azeKtm0/RKmsxoMHMezaNZbU1LvEx18hPv6KtF9o6Ba6dv280tIVBEEQBEEQhJdNiQAUpqa2ODl1IiXlNvHxV8nOTsHJqZO0vUmTPoSF7ZOWIyIO0qRJH1xcehMZeVhab2PjTErKw/l/UlOjsbJyxMhIXm6GoqKOkpubzqBB6xkyZAtNm76JkdHDoV0WFjXw8vqNoKA1LF36Ktu3f0BBQWHYRSenjnh4jGHbthGsWtUdG5v6eHiMrrAQVKrqvPOOD2fOLGbZMncSEq7Rr9+CEvu5ufVn69bh/PSTR4WVwuLq1WtHUtINfHw6sWpVDx48+BsTE0sGDdpAaOhmli5tw/nzG+jf/ydkMjkg4+23l3Dt2m6WLWuDkZECpdLU4PTKYmlZh06dPuP33weyZMmr7N8/hfz80mP916jRnISEa0+dpiAIgiAILzYPDw8mTJgAgLW1NT4+PmXu6+bmJqYkecYqugcvIwcHB5YuXfrEx8+ZMwdnZ2cAhg8fzhtvvFHqfkqlklWrVum1zD0tqZbSq9cMPD2/xsTEglu3TnLu3CoAwsL20rRpP27fPkWtWi2RyeTExIRQt24bAG7ePE7XrpNJS4sjK0tdLLMqvRah/PwcZDIjFAoVeXmZZWYoPT2ekycXcurUYho27E7Llu/RvfvXBAT8zMWLm3F17UdMTDAREX4ApKbeIzW1cObrxo17ERHhh1p9C4CQkPV06jSeM2fKvzmOjh5kZMRLlcHAwF+YMOE8JiaW5OY+nGzswoWNZGUlA0hpGCIjI4HQ0C0A5Oamk5ubTvPm75KaeperV3cBEBa2h27dPsfWtgFabQFWVvW4cGEDBQX5BAWtNqhSaAgjIzl2do3JzEwmMTG81H1q1mzOK68MZONG70pJUxAEQRCEZ8fU1JQlS5ZIy5mZmYSFhbFp0yaysrIqPP727dsvxUSq5Zk+fTp169YFICMjg/DwcLZs2UJGRsZzzhnMmzeP1atXc+tW4btlVlYW27Zte865enytWrXi008/BUCj0XD//n32799PUFDQM0973759JCUlPfN0SiNVpk6dWsT16wfIzk5FpyuQdggL28sHH+zm0CElrq59CQ//E3g4NVV+fjZRUceIj9dvxcjPz0GhUEnLSqUKnU5rUJc7AJ2ugKSkCBITr1OzZnMsLQv/ACwta5UZ0c7U1Jbk5IddAzMz72NmVvHEYGZmtmRmPrwBOTmpaLUazM3t9SpTDx7cNSjvjyqq7BVnYVEbG5uGjBp1RFonlxtjamqLVltAdnaKFACk+O+nkZb2N35+U+nQYRzvvPMzd+6cZf/+KXrXaGVVj3ffXcGff04iJeXOU6cpCIIgCELVmDZtGsnJyVhZWfHvf/+b/v37s2XLlgqPS0hIICEh4ZnmTSaTIZPJ0Gq1zzSd8qxfv56AgABsbW35+OOPGThwIOvXr9fbx8jIqMryWFZaubm5nDx5skryUNmSk5OZNm0aCoWCV199lY8++oibN2+SnJz8TNMNDAx8pucvj1SZys1Nl1pdiktJiUatvkODBt1wde2Dr++YEvv4+88FoHr1utI6tfo2VlaO0rKVlSOpqXelsVdlZkihwsWlNy1aeGNr68zlyzvYsGEA6enxAKSlxeHk1KHUY7OykvUqT2Zm9mRl6ddSCwry/9uV7qHMzGTMzOykZZXKCiMjhV4FC3jiP67ildMi6emxxMQEsXPnqBLbrK3rY2JiAcgAHUqlKXK58onSflRY2B7CwvagUlVnwICVtG79PoGBvwBgbu7Ae++t48SJH7h9+3SlpCcIgiAIQtXQarVotVrUajUXL16kRYsW0jYfHx+mTZtGSkphlF5vb28KCgrw9fXFw8OD9u3bl9rNSqVSMXz4cJo1a0ZKSkqJVgZHR0cGDx5M7dq1SUlJYceOHYSFhQEwcuRIsrKyqFWrFnZ2dqxcuZK7d5/sw3RlKIwPUBi1LigoiHbt2gEwf/58/P39cXd3R6VS8c0339CsWTO8vLyws7MjNjaWzZs3S3mfP38+p0+fxs3NDZVKxa1bt9i8eTMajQYov0weTevatWtYW1vz6aefkp+fz59//klYWBhz5syRWnksLCwYPHgwrq6u5Ofn4+/vz+HDhb2patasyfDhw6lduzY6nY5Lly6xbt26Ki5ZfVqtlry8PAIDAxk6dCh169YlOTkZuVzOW2+9hYeHB0qlkkuXLrFt2zZyc3OlY3v06EGfPn3QarUcOnSIY8eOATBhwgTOnTsnVZpatGjBm2++ybx584DCbn5r1qyRWveKyGQy+vXrx2uvvSaVb2UzaJ6pwi5oX6DR5JKQEGbQiSMiDvDOOz9z6dJW0tLicHf/kOvX9+vtI5crUSge9lksKNDg7v4BDRp05eLFTURGHipR+bp+fT+dO0+gSZM+REYextKyFpaWdbh37xxRUUd5660lhISsIzMzkTZtPiAq6pje8Wr1TZo3fxcjI7l07rt3z2FhUQsXl9eJivLHw2M0MTHnycl5YNC1PomoKH9ee+1LXFxe58aNYxgbV6NRo56Eh+8jJSWaBw9iadSoB1FRR2ne/J1Sz+Hh8Qm5uQ+4eHGzQWlaWtbG2ro+9+4F/belS0dubmGXS5XKivfeW8/58+u5ceMoCoUJOp1OCmUvCIIgCMI/g6WlJS1btiQqKuqpz+Xl5YWJiQlffvkl5ubmTJw4UeoSWLS8efNmzp8/j7OzM2PHjuX7778nNTUVgNatWzNv3jxSUlKQyWRPnZ/KYGJiwiuvvKLXGtekSRN++OEHCgoKsLGx4ZNPPuHXX3/l6tWrdO3alc8++4xp06ZJL/4NGzZkwYIF6HQ6PvnkE/r06cO+ffsMKpPiael0Olq0aKHXzc/a2lovv2PGjCE6OpqvvvoKCwsLJkyYQGJiIqGhoQwYMIDLly+zYMEC5HI59erVq6JSLF9Ry5SJiQmJiYkAvPXWWzRq1Ii5c+eSk5PDiBEj6N+/P9u3bwcKK+61atXiq6++okaNGkyePJmYmBgiIiKeOB9t27alY8eOzJ07l4yMDEaOrDha+eMyqDIVHr4fT8+v+euvnw0+8Z07ZwkI8GHgwNUoldWIjDxY4vghQ/Sbno8dm01w8G9SS0lp0tPj2bFjJN27f0WfPj9I0fyK0gwKWsWgQRtQKlVERfkTELBS7/iwsH24uPTmP/8JJSkpig0b3iUnJ5Xdu8fi6TmNvn0XkJBwlf37n20ku5ycB+zc+W969PiGvn1/pKAgn+jogP8G99Cxd+8E+vSZS4cOY4iPv1pqoIimTfuiVt82uDIllyvp1u1zbGwaotXmExXlz+XLhQ9wgwadsbd3oWfP76SQ6AUFedKcYYIgCIIgvNiKvtIDxMbGSl/1n0a7du1YtGgRubm55ObmcuLECdq3bw8UvqhGR0cTHBwMQFRUFOHh4TRv3pwzZ84AcO7cOak1rGiS2Odl8ODBDBgwAFNTU27fvo2vr6+0zd/fX2pZevXVV7lx4waXLl0C4Pjx43Tv3p2mTZsSGhoqrSsoKPwof+zYMYYOHcq+ffsMKpPiaVWkdu3aODo6smjRIqnV0d/fnzZt2hAaGkpBQQEODg5YW1ujVqu5fft25RTWE7K1tWXVqsK4C1qtlk2bNhEXFwdA165d+emnn6T5rfbt28fEiROlypRMJmP37t1oNBr+/vtvzp49S9u2bZ+6MuXv7y91M/zzzz9p1arV01xiCQqANWtKj3hRJCfnAXl52f8dL1UoJiaEX37prrffgwcxei/f586tkgJZPOppXtJjYoL5/feBpW47d241586tLvNYjSaHnTv/XWL97dunyy2HR6/VUNeu7ebatd2lbouPv8qmTYNL3Xb//nU2bBggLRdVGIsoFCbY2jbixIn5BuclJSVa75zFhYf/qXd/BUEQBEH4Z5k6dSrJycmoVCr69u3LxIkTmTVr1hNXYkxMTFCpVHoD+4v/trGxoX79+sycOVPvmOJd+R48eHa9fB7Xnj17CA4OJisrq0Rlpng+raysSozxSU5O1msxKqoQFP22srICKr9MbG1tkcvlzJgxQ1qnUCj4++/C6Xu2bdvGu+++yzfffEN6ejp+fn7PdfxQcnIyU6dOxcTEBC8vL1xdXTl58iTGxsaYm5vz0UcfScNmZDIZcrlcarHMz8/XCwiiVqtxc3N7qvw8ei+fxcTEBrVMtWjhjVp9k+Tkm5WeAeHJ1K7dioSEa2JskyAIgiAIenJycjh9+jRvvPEGVlZWpKSkkJubi0Lx8LXPzMxMr0JQmtzcXHJycrC0tCQzs3BYgKWlpbQ9JSWFiIgIVqxY8WwupJJlZ2eXec3FK5ypqak0a9ZMb7utra3UwgZgZ2cntQLZ29tLXfgMKZNHK7flVXbVajW5ubl89913pe6XmprK2rVrkclkuLq68tlnnxEWFlbhvX3WcnNz2b59O3PmzMHNzY1r166RmZnJypUriYkpPZCcUqnE3NxcqlDZ2NhI5Vra82uI1NRULCwspOXiz29lKTHP1KM+/tiftm0/4ujRmRXtKlShu3fP8fvvXs87G4IgCIIgvCCMjIwwMjLC1NSUrl27kpmZKbWC3Lt3T/rKb2dnZ3BXp5CQEDw9PQEwNjamS5cuetsaNWpEu3btkMvlKBQKGjdujK2tbSVfWdW6ePEiLi4uvPLKKxgZGdGtWzdMTU0JD384pUyvXr2wsLDAzMyMvn37EhISAjxZmaSnp+Pg4FDqttjYWOLi4vD29kalUiGTyahVqxYNGjQAoE2bNlhYWKDT6UhPT//vePfyg71Vlfz8fI4ePcpbb70FwMmTJ3nvvfewsbEBCluNmjdvLu2v0+no378/CoWC2rVr07FjR6lc7927J1VwjY2N6dq1q0F5CAkJoXPnziiVhYHcevbsWWnXV6TClqlVqzwrPVFBEARBEAShcs2ZMwco/IofExPDzz//LHWp2r59OyNGjKBjx46kpKRw+fJlg865Y8cOhg8fzjfffENGRgaXLl2iZcuWQGH3tqVLl+Ll5cWQIUPQarVER0ezebNhY7lfVMnJyaxYsQIvLy9GjRpFbGwsy5cv14s6FxQUJAXluHjxIgcOHACerEz8/PwYPHgw77//Pr6+vnr3RqfTsWLFCry9vZk9ezZKpZL4+Hj27t0LQOPGjXn//fdRKpWkpaWxbt06qRXxRXDq1CnefPNNmjVrxr59++jbty+ff/45FhYWpKSkcObMGa5evQoUtqjGx8fzww8/oNVq8fPz4/r160DhGLWRI0fy3XffkZ6eTkREBE2bVjxkKCgoiJo1azJt2jQePHggjXmrTDJnZ+fnOxpQEARBEAThBbbKZznNin1Br4i2oACtTsfoT8aVOUbD3t7+mYzf+F9QvOyeRznOnz+f5cuXc+9eyXlE/ymedxm+LOzt7Svu5vdP1KlTJ1avLjsIxYtOpVLh6+vLgQMHWLlyZcUHPAOurq56UW6ehx07dlQ48NDNzY0dO3ZUUY4EQRAEQRAE4aEKK1ObNm3ir7/+0vvXu3fvqshbmSp6gS6aPO1FULduXf7v//6P48ePc+DAAcaMKTnp8aNycnIYMGAAP/zwQxXk8Ok5OzuzZMkSjh49WuUVm7i4OH799ddKPefixYuf+zMuCIIgvNyys7OpVq3a887GP45KpSInJ0daFuX4+EQZVo6icjQomt+cOXM4cuSItGxobPznJS4uTopp/zzJ5XIWL17MmTNnmDlzJiqVSppt+2Wi0Wg4dOgQZ8+e5b333qvStNVqNYcOHarSNAVBEAThaeXn52Nubi5NgCtUTKVSYWFhoRep7nmU45QpU6osrcr2opThP13xcjSoMqXRaMjLyyuxftGiRVy5coV169Yhk8lYvHgxwcHBbNq0CYDXX3+dDz/8EBsbG0JCQpg3b54U7tDY2JjRo0fj6emJmZkZISEhfP311wBs3bqVefPmSZOl/fnn17zPGAAAIABJREFUn3z22WfcunWLrVu3YmZmhpWVldQN7YcffiAoKAgo7BpmampKbGwso0aNkvL6wQcf4OjoyKxZs6R1u3btYsaMGVy6dAkXFxcmT55MgwYNiI6OZt68edJM1FDYJ3L58uX89NNP0qRrFenZsycKhYLly5dLA0CLBgxC4URiEyZMwMHBgfDwcObNm0d8fHyF51WpVEycOJEuXbqQk5PDtm3b2LZtm7S9d+/e9OnTh+joaLp164ZSqWTKlClcu3at3HvSu3dvxowZg7GxMXv27DHoGgHu3r3L3bt3DY6sUlxFZdCpUyd+/PFHNBoNq1atkgZ4WlhYsH79epRKJTk5OXh7e0vHyOVyRo0aRe/evVEoFOzbt4/Vq1dLIUUdHByYOHEiLVu2RKfTsWXLFjZu3MiAAQP417/+hY2NDU2aNGH06NHcvn2byZMnP/Z1CYIgCEJ58vLyyM/Px97e/nln5R8jNzeXtLQ0vUAQohwfjyjDylG8HA2qTJVlzpw5rF27lrNnz9KiRQuUSiVbtmwBoGXLlkyaNIkJEyZw8+ZNJk6cyLhx46Sua2PHjsXZ2ZmRI0eSnp4uhd2syODBg3Fzc2PGjBl6L9BFvL296dSpEyNGjNBbf+zYMdasWYNCoUCj0dC0aVPkcjlXrlzB3NycJUuWsHz5cg4dOkSvXr2YM2cOQ4cOlSpBCoUCR0dHg+PaA7i4uHDlyhXpHMVZWFgwd+5cZs+ezdmzZ/n444/59ttvGTt2bIXnHT58OI6Ojnh7e2NjY8OKFSu4ceMGFy5ckPZp1aoVJ06cYPHixZibm2NiYlLuPalRowZffvklEyZMICoqioULFxp8nU/KkDJo0aIF3t7e1K9fn59//pnQ0FBiY2NJT09nwIAB0rNQ3LBhw3B3d2fkyJFoNBoWL17MnTt3OHz4MEZGRvz444+cP3+eGTNmoFQqcXd3B8DX1xdfX18WL17MwYMHRYuXIAiC8MzodLrnPhfQy0CU49MTZfh0DApAMWXKFPz8/KR/zs7OQGEXqwULFjBr1iw++OADZs6cKVUc+vXrx969e4mIiECj0bBp0ya9lou+ffvy888/o1aryc/Pf+YvrjExMcTHx9OmTRsAunfvzvHjx9FqtXTp0oXY2Fj8/PzQarUcOnQIlUqFk5OTdHxcXBwdO3Z8rHza2NiU+XC2adOG+/fvc/LkSTQaDRs3bqR169aYm5tXeN4uXbqwc+dOMjMzuXfvHseOHSvRKnT//n12794NQEZGBsnJyeXeEw8PD8LCwrhy5QrZ2dns3LnT4Ot8UoaUwR9//EF2djbh4eFcvnwZDw+PCs/br18/1qxZg1qtJi0tDV9fX+k6GzduTJ06dVi5ciW5ublkZGRw4sSJZ3WJgiAIgiAIwkvMoJaplStXcvLkSWlZrVZLvwMDA5k0aRKXLl0iISFBWu/g4ICHh0eJl3yFQoFKpcLMzMygLm2Vyd/fn+7du3Pu3Dm6devG3LlzAahRowZOTk5s3bpV2lepVGJtbS3Nbv0k1Gp1mU2m1tbWeuWYlpaGRqPB1tZW6nZXFmtra5KTk/XSadiwod4+sbGxJY4r755YW1uTlJQkrSv++1kxpAyKb1er1VhbW1d4XgcHByZPniyN7VMoFERHR0vb7t+//8KP+xMEQRAEQRBefAZVptLS0khMTCx128iRI4mIiMDV1ZUOHToQEBAAQGJiIoGBgVK3v+IyMjLIysqiZs2apKamltiel5eHXC6Xlh/tWqfT6ZDJZIZkXY+/vz+//PILvr6+mJqacuXKFQASEhIIDQ3liy++eOxzlicqKgpPT0+MjIxKdPVL+X/27jysqmp94PiXA0eQSQSZREExBcGxNGfRUklRM9McS81Czfh5yymvado1SdOizKFI05zFUFFADOd51lAEZFBBBRRQZgTO+f1B7TyhcJyy8v08l+eevddea797bew5L2vttbOylDdAA1haWmJkZKSTPBQXF+v0w911736TtrW1NVlZWTrH3GtqYUX3JDMzk8aNGyvbFhYWelzho9GnD/58nb+/2K0i6enpfPzxx8qL3v5cZmtrq0z3vBeNRvNQv19CCCGEEOLZotc0PyMjI6pUqaL8qFRl1Zo2bUqPHj3w9/dn1qxZTJkyBSsrKwBCQ0Pp378/zz33HFC2gEOnTp2UNkNDQxk7dizW1tao1Wq6dOmilCUnJ9Pot5fjdejQAWNjY514MjIysLGxUc6lr+TkZG7evMm4ceOUKX4ABw4cwN3dHS8vL1QqFWZmZnh7e+skMra2tgQFBdGhQwe9zxcZGYlWq8XPzw8rKyvs7Ozo2bMnAKdOncLOzg4vLy+MjIwYOnQov/76Kzk5OUr9K1eu4OLiUu469+/fT79+/TAzM6N27dq8/PLLei2KUdE9OXLkCI0aNaJGjRoAvPLKK3pfp4GBAVWqVMHIyEjnc2X06YO+fftStWpVGjZsSJMmTTh48GCl7YaFhTFq1ChsbGxQqVTUq1eP559/HoCLFy9y/fp1Ro8ejbGxMebm5uVG6jIyMpQ++rOH+T0QQgghhBD/TnolU1OnTmXPnj3Kz5AhQzAzM2P69OnMmTOH7Oxszp49y44dO5gyZQoAZ86cYfHixcycOZOdO3eyePFiateurbS5aNEiEhISWLZsGaGhoToLUPz44490796dJUuW0KBBA52RCigbSdq0aROrVq1iy5YttGrVCih7ViY4OJj//ve/NGjQgODgYJYvX65Td9euXTRv3pxdu3Yp+3Jycpg4cSIDBw5k+/btbNiwgXbt2imrv0FZQunk5ISpqameXVs2svTBBx9Qt25dNm/ezPLly5U+yM7O5r///S++vr6Eh4fj4eGhs9IgwNWrV9m4cSMbNmxg586dVKtWDYCVK1eSkpJCUFAQCxYsYN26dRw/frzSeCq6J+np6cybN4+AgAC+++67Sqca3s3Z2Zk9e/Ywa9YsatasyZ49e/j0008rradPH/z6668EBQXh7+/P3LlzdaaS3s9PP/3EhQsXCAwMZMeOHUyfPl15f4JGo2HSpEnUrl2bTZs2sX79epydnXXqb9iwgTZt2rB161YCAgJ0yh7m90AIIYQQQvw7Gbi6umorP0yIv6emTZsyefJkBg8e/LRDEUII8S/1/aIFePw2Y0YfmtJSNFoto8a8z40bN55gZEKIp02vkSkh/q6aN2+uLC4hhBBCCCHEX+mR3jMlxNMyZcoUunbtSnp6OlOnTn3a4QghhBBCiGeQJFPiH8nf3x9/f/+nHYYQQgghhHiGyTQ/IYQQQgghhHgIkkwJIYQQQgghxEMwAhg5cjs1atQHtOTl3SQuLoKdO2dRWlp834q1arVgyJD1HD68iH375gPw5psbsbf3ZN68hgC8+OI7tGrli1pdldjY7WzfPpXS0jsATJhwgTVrBnPt2uknfIn6e+ONHzl/fgvnz29+2qFUqGPHD2nTZqyynZd3k2+/bfUUIxJCCCGEEOLZozwzFRo6gejordSoUZ/XX/+e7OzrHDmypMLKublpuLp6sW/ffCwtHTExqaaUubi0oW1bPzZsGE5OzjX69fuBtm3Hsn//V0/uap4hp079xO7dnwPovA9LCCGEEEII8ddQkimtVotGU0J6+gXi4yOxs/PAwaERb7yxnG+/bYVGUwpA584foVabEh0dQklJEVlZl7C1daNOnfbExUXQsuVIANzdfYiL266MPB0//qNeyVTz5kOxta3PqVOruHnz4j2PqVXrBTp3noKNTX3y8zP45ZcZJCXtA8DDozdt276PmVkNLl8+RHj4fykqysbMzJaxYw+yZ89cPDxexdjYnG3bxnP16imaNx9C69ajMDWtgYNDYzp2/JCbN+MJCnobAFNTa7p2nYmLSxuKinLYs2cusbHhSjzdu/tTWHgbW1s3atRwQ6st4bvvXkKjKanwWnv1+goXl7YYGhqRmnqO7duncvt2ilLetOkAWrYciYWFAzdvxrFlyziys68CZS+fLSkpqrB9IYQQQgghxJNTbjU/U1MbXFzaERsbTmrqOQoKsnBxaackK25u3dm2bYJyfGzsdtzcuuPi0pZdu2YpyZS1tSuXLh1Qjrt16zJWVs6oVIZKYnYv8fGRWFo6MGDACrKyLnP69CpiYyOUxMTCwp5+/ZYRHv4RcXE7qFatJpaWNYGyqYddu37CunVvceNGLF26fELnzpPZvr1s6WwDA0OKinJZvrwXzZoNokOHD1m3biinT6/m9OnV953m16tXALduXWHhwrZYW9dh4MDVpKZG6SQ+jRv3Y8OGEaSmRlG9uoteo0Xp6RfYteszCgqy8PKaSM+e81i9eiAADRp0o127/2Pjxne5cSMWJ6fmqFSGSl0Pj164uXXn9u0rHDy4gEuXDlZ6PiGEEEIIIcTjoyxA0bXrDPz8jvHeewfIzEzk6NHvAYiODqFhw54AODo2xcDAkJSUE0oDCQm78fDoRWnpHfLzM5X9arUJJSWFynZxcSEGBiqMjEwqDCgnJ5W9e+exaFEHjh1biofHq4wevZfmzQcD4O7ek5SU48TGhqPVlnLrVjJXrhwFoEmT/pw9u4G0tPNoNCUcPfo99et302k/OjoEgKtXT2FtXbfSDrK0rImLS2t27/antPQON27EkZi4F1fXTjrHXbwYSWpqFABZWZfRau+fMP7u6NHvycu7iUZTytmzG7Cz81DKGjfux4kTy0lPj0arLSUl5QS3bl0BICFhDz//7Mu6dUNJSNhLv34/6HUtQgghhBBCiMdHGZnat28+MTFhFBTc0kkEoqNDGDZsMxERatzde3Dhwjbgj1GX4uIC4uN3kpp6Xqfh4uJCncRJrTZBq9XoJFgV0WpLuXkzlvT0GBwcGmFpWQsAS0tHnRGhu1lYOOLq6kX9+l1+22OAgYEBKpWR0mZxcT4AGk1JpYnd7+fTamHYsD9Gq9RqUzIzk3SOu3UrWa/rulvr1qPx9OxDlSqmGBgYKnH+ft77XefVq6eUz0eOLKZePS/q1etcLiYhhBBCCCHEk6N8ey8qyiE/P6PcAVlZl8nMvETdul64u3cnOHh0uWN27ZoNQLVqtZR9mZlJWFk5K9tWVs7cunWlwil+AEZGJjRo4E2TJv2xsXHl11+D+OmnvuTkpAKQnX0dF5c296ybk3OdpKR9HDv2Q4XnuJ+yqXkGOvuys69TXFxAYGA37k4iy9etfCTqbvXrd6Fx49dZu3YIubnp1KjxHMOHb9U57939WZHS0mIMDGSVeyGEEEIIIf5Ken0Dj47egpfXREpKikhLi9ar4djYMNzcXqFmzWaYm9vTosUIYmJCdY4xNFRjZGSs/BgYGNKixTCaNn2DM2fWsHhxB/bv/0pJpABiYkKpXftF3Ny6Y2BgSLVqtahdu2xZ8Kion3nhhbewsytbmt3Cwh43t1f0ihcgNzcdOzs3nX3Z2ddITY3Cy2sCRkYmGBqqcXFpS/XqdfRu916MjS3Jzb1Bbm46AM2aDdYpj4r6mRYtRmBn54GBgQonp+eV5LRRo75YWdXGxMSKRo36UqtWCxIT9z5SPEIIIYQQQogHU24Binu5cCGUl176L4cOLdS74UuXDnL48CJefz0QtboqcXHby9UfPHitzvbOnbM4fnwZR458d992c3JSCQoaSefOH9G9++fKan4AycnH2Lv3C3r1+gpLSycKCjI4c2ad3jGfOLGc3r0D8PB4lRs3YtmwYTgAISHjePnlaYwZsw9DQzWpqeeIiJimd7v3EhMTynPPvcSIEdvIz8/UWawDIC4uAlNTa1599WvMzX9fze//AHB17cTLL3+MWl2VzMxENm/2u+/Kh0IIIYQQQognw8DV1bXSZecMDavg53eclSv7kpGR8FfEJYQQQgjxt/D9ogV4NGqk9/Ga0lI0Wi2jxrzPjRs3nmBkQoinTa9pfk2a9CczM0ESKSGEEEIIIYT4TaXT/Hx9dwFatm0b/xeEI4QQQgghhBD/DJUmU99//9JfEYcQQgghhBBC/KPIetpCCCGEEEII8RAkmRJCCCGEEEKIh2AEMHLkdmrUqA9oycu7SVxcBDt3zqK0tPi+FWvVasGQIes5fHgR+/bNB+DNNzdib+/JvHll73l68cV3aNXKF7W6KrGx29m+fSqlpXcAmDDhAmvWDObatdNP+BKFEEIIIYQQ4vFTRqZCQyfwxRfubNgwgnr1XqJly5GVVs7NTcPV1QsAS0tHTEyqKWUuLm1o29aPn38eRWBgF+zs3GnbduwTuAQhhBBCCCGE+OspC1BotVo0mhLS0y8QHx+JnZ0HDg6NeOON5Xz7bSs0mlIAOnf+CLXalOjoEEpKisjKuoStrRt16rQnLi5CScLc3X2Ii9uujDwdP/4jbduOZf/+ryoMqHnzodja1ufUqVX3fBGtp2cfvLwmKdtmZjUIC5vE+fObAWjZciQtWgzDyKgqFy/+QmTkp5SUFAJQp047XnrpYywtHbl+/VfCw6eQnX0Vb+9Z2NjUw8amHmfPruO5514GDFi9egBFRTmP0L1CCCGEEEKIf6tyz0yZmtrg4tKOrKwkUlPPUVCQhYtLO6Xcza070dFble3Y2O24uXWnQQNv4uJ2KPutrV3JyrqsbN+6dRkrK2dUKsMKA4qPj6SoKIcBA1YwePBaGjb0QaX6Y9HB8+c3s2hRWxYtasvWrR+Ql3eTS5cOAODi0pbWrUezfv1wvv++M9bWdWjdehQAJibV6NNnEQcOfMU337QgLe08PXt+obR77doZNm0aS6tWo1izZgjZ2Vdxdm6td0cKIYQQQgghni1KMtW16wz8/I7x3nsHyMxM5OjR7wGIjg6hYcOeADg6NsXAwJCUlBNKAwkJu/Hw6EVp6R3y8zOV/Wq1iTIiBFBcXIiBgQojI5MKA8rJSWXv3nksWtSBY8eW4uHxKqNH76V588E6x5maWtOr15eEhk4gL+8mAPXrdyU2NpzMzESKinI5cWIF9et3BcDZuTW5uanExe1AoynhyJHvqF27FcbGlgDcunWF27evUFCQRWHhLW7fTsHMrMaD96gQQgghhBDimaAM+ezbN5+YmDAKCm6h1ZYqB0RHhzBs2GYiItS4u/fgwoVtgFYpLy4uID5+J6mp53UaLi4u1Emc1GoTtFqNToJVEa22lJs3Y0lPj8HBoRGWlrXuKjXAx2c+UVEbuXz5kLLX1NSGjIw/pgbm5d3AzMwWADMzGyXpAigsvIVGU4K5ue1v59Og0ZT9AGg0Gp0RMSGEEEIIIYS4m5ItFBXlkJ+fUe6ArKzLZGZeom5dL9zduxMcPLrcMbt2zQagWrU/Ep7MzCSsrJyVbSsrZ27duqI8e3XfgIxMaNDAmyZN+mNj48qvvwbx0099yclJVY5p3XoUarUJBw58o1M3Pz9DSZ4AzMxsyc8vS6Dy8jJ0RppMTKxQqYx0EqzyDCqMVQghhBBCCPHs0us9U9HRW/DymkhJSRFpadF6NRwbG4ab2yvUrNkMc3N7WrQYQUxMqM4xhoZqjIyMlR8DA0NatBhG06ZvcObMGhYv7sD+/V/pJFJOTs154YVhbN36H50RNCh73srNrTvW1q4YG5vzwgvDiI/fCcCVK0exsHCkQYNuqFRGtG49ipSUkxQW3tbreoQQQgghhBDibnrNY7twIZSXXvovhw4t1LvhS5cOcvjwIl5/PRC1uipxcdvL1R88eK3O9s6dszh+fBlHjnx333YbNHiFqlWtGDEiTNkXEfExsbHhXLp0kGPHvmfAgJ9Qq02Ij9/F4cNLgLJpfZs3j+Wll6bSo8cXpKWdIzR0gt7XI4QQQgghhBB3M3B1ddVWdpChYRX8/I6zcmVfMjIS/oq4hBBCCCH+Fr5ftACPRo30Pl5TWopGq2XUmPe5cePGE4xMCPG06TXNr0mT/mRmJkgiJYQQQgghhBC/qXSan6/vLkDLtm3j/4JwhBBCCCGEEOKfodJk6vvvX/or4hBCCCGEEEKIfxS9pvkJIYQQQgghhND1SMnUlClTePPNNys9bu/evdjZ2T3Kqf4WevfuTWhoKDt27KBp06ZPO5wnyt3dneDg4MfWXrt27QgMDHxs7QkhhBBCCPG0VZpMOTo6smjRIvbu3cu6det48cUXH/gkAQEB5OTkPFSA9+Lp6UlQUFC5/SqVCl9fX7Zs2cKuXbtYtmzZQ8V7LwYGBowbN47Ro0fTrVs3zp49+1ja/be43z35XWJiImvWrPnL4lm4cCEtW7bE19cXX19fveu98847rF27lkOHDuHt7V2u/NChQxgaGrJkyRJatmz5OEMWQgghhBD/MJUmU9OnTyclJYVevXqxZs0aPvvsMywsLB7oJJs2baKgoOChg9TXq6++SseOHfHz88PHx4eFCxei0WgeS9vVqlXD2NiY5OTkx9Les+b69evs3r37aYdRqZSUFL744guSkpKedihCCCGEEOJvrsJkysbGhqZNm7J06VKys7MJCQkhOzubNm3aKMc4OTmxevVqwsPDGTduHCrVH00GBAQQHBzMoUOHyk3za9CgAd999x07duwgMDAQV1dXnfLevXuzdu1aIiMjCQwMxMHBAYB169bx+eef4+DgQHBwMMHBwcrok6enJ/v27ePKlSsUFBRw8uRJTpw4oVzLgQMHlPZdXFwIDw9Xtu3s7Ni7dy8+Pj5s3LiRsLAw3njjDQAWLFjA8uXLUalUyjk9PT0BePHFF1mxYgWRkZFs2LCBgQMH6lyHnZ0d/v7+hIWFERoaytChQ/XuA1tbW9atW0f79u0ruk06unTpwjfffKNsv/baa8yePRsAHx8fli5dypw5c1ixYgVz587VSYy9vb3ZtGkToaGhdOzYUafdQYMGsXHjRiIjI1mxYgUtWrRQyiq6JwBBQUGEhoaWm+b3+z0ZNGgQy5cvJygoiMaNGyvl9erVU/r2/fffZ+fOnTg6OurdF/czePBgQkJC2LFjBytWrMDJyUkp2759O6dOnaK0tPSRzyOEEEIIIf7dKlzNz9nZmeLiYtLS0pR9KSkpODs7K9vt27dn1KhR5Ofns3jxYmJjY9m+fTsA//nPf4CyZ6buZm5uTkBAAAsWLCAiIoKuXbvy2WefMWTIEDQaDV5eXrz99ttMnDiRhIQEGjdujKGhIQADBw7E09OTGTNm0L9/f512Y2JiGDJkCElJSRw/fpxbt249UGcYGhrSpEkTBg4ciEajoWbNmgD4+flhY2PDli1b6Nu3b7k6AQEBREVF4eDgwPfff8/Fixc5efIkKpWKOXPmcPLkSWbMmIFarVaSkMr6AMDIyAhnZ2fMzMwe6Doq4ubmxuzZs0lISOCDDz5g1KhRzJs3D3t7eyZPnsy4ceOIj49n3rx5OvXy8vIYP348ycnJtGvXjjlz5tCrVy/y8/MrvCcA/fv3p127dgwfPrxcmUqlIi8vj+HDh9OnTx98fX3x8/PDwMCAmTNnEh4ezvr16xk5ciRVq1bV+zpXr15NUlJSuemlDg4OjBw5ksGDB5Oenk69evUoLCzUu93PP/8cjUbDypUrZfRKCCGEEOIZV+HIlImJCXfu3NHZV1RUpPOldvfu3Vy9epWsrCzCwsL0GkXp0KED165dIzw8HI1GQ0REBCYmJri4uABlIygbNmzg4sWLaDQazp49y9WrVytt9+eff2bFihUMGDCAkJAQvv76ayUh0odKpWLZsmWUlJSg0WhISUmptM7hw4c5ffo0JSUlpKSkcOLECRo0aABA/fr1cXJyYsmSJRQVFZGbm8uePXv06gMomxrXtm1bIiIi9L6GysTHx5OQUPby5R07digjUK1btyY6OpqoqCgKCgrYuHGjTr2QkBAuX76MRqNh//795OfnU7t27ccS0y+//AJAVFSU0matWrWoXbs269evp6SkhLVr1z5Qm4cOHeLmzZvExMQQExOjU2ZoaEjdunUxMjIiPj6ejIwMvdsNCQlBq9Vy8OBBbt68+UAxCSGEEEKIf5cKR6YKCwupUqWKzj5jY2Od558yMzN1PlevXr3Sk9rb2+Pi4sK6deuUfWq1murVq5OUlIS9vT3Xr1/X+yJ+p9Vq2bx5M5s3b8bS0pJx48YxZcoU/Pz89KpfUlKiMwqnj7p16zJ27Fjq1KmDSqWiWrVqxMXFAWVT/G7cuEFJSUm5epX1wZNy90hNdna2cr+qV6+ukxz8OVHo0KEDb731FjY2NgBYWVlhZFTpa8oqpdFolN+nkpISjI2NAbC2tub27dtK32VnZ9+zHx9Uamoq/v7+DB8+nM8++4zjx48za9YscnNzH7ltIYQQQgjxbKnw2/CVK1dQq9XY29srSYaTkxOhoaHKMb9/uYayL8B3J1f3k5aWxpkzZ5g4ceJ9yyt6Nkar1WJgYFDhObKzs9myZQv+/v5A2YiagYEBKpUKjUZzz6lzWq220tj/bMaMGYSGhjJp0iQ0Gg2zZs1SYktPT8fW1hYjI6NyiUBlffCw7ty5o0yJBMpd5933y8bGRpkKmZmZqfO80t3PUllZWTFz5kz8/Pw4f/48AGFhYTrt6nNPHkRmZiaWlpZK31lYWDyW5A0gIiKCiIgILCwsmDNnDn369GHVqlWPpW0hhBBCCPHsqHCaX0ZGBr/++isjRozAwsKCXr16YWVlxeHDh5VjOnXqhJOTE9WrV6dHjx7s37+/0pMeOHAAd3d3vLy8UKlUmJmZ4e3trSQBYWFhDBgwgPr166NSqWjcuLHOIgEZGRnY2NhgZWWl066Pjw/t27fH3NwcKysrXnvtNWJjYwHIzc3l9u3beHh4AGULNTwO5ubmxMfHK89Y3b3wwsWLF7l+/TqjR4/G2NgYc3NzZVpdZX0AZQtQBAUF0aFDB73jSU5OxtXVFVNTU9RqNV5eXjrlderUoX379qjVavr166csynHkyBEaNWpEjRo1AHjllVeUOiYmJmg0GmXErFOnTuX6/n735GGlpKSQkpJC//6s+nQTAAAgAElEQVT9UalUDBgw4KGS3T+zt7enRYsWSpKm1WrJz89Xyo2MjJTR2N8/P0iSuHDhQkaPHv3IcQohhBBCiL+/Sv/U/+mnnzJt2jS2bdtGWloaU6dO1ZkqduDAAebOnYu1tTXh4eFERkZWetKcnBwmTpzIuHHjmDp1KsXFxZw8eVJ5dmbPnj1YWVnxv//9D1tbWxITE5k2bZpSPy0tjU2bNrFq1SpKS0uZPXs2R48eJTs7m5EjR+Li4kJxcTFnzpxhzpw5Sr1vvvmGTz/9lOTkZE6dOvVAHXU/X375JePHjycrK4uMjAxOnjyplGk0GiZNmsSHH37Ipk2b0Gq1yrM/lfUBlH2Zd3JywtTUVO94kpKS+OWXX1ixYgWXL1/m3Llz2NvbK+VnzpyhT58+zJgxgzNnzjB37lygbBRt3rx5BAQEkJeXpzxXBWVT41atWsXSpUtJS0sjLi6Oa9eu6Zz3fvekZ8+evP3220oyGRwcTHZ29j0Xo7ibVqvlk08+Yfr06YwYMYKff/6ZwsLCR17qXq1WM3r0aOV35ODBg2zdulUpnz59upJoT506lalTpzJ06FASExP1at/R0VGvZ+2EEEIIIcQ/n4Grq+uj/7m/Evv376d3795kZWU96VOJCvj4+NClSxc++OCDpx3KA6tSpQq7du2ic+fOFBcXP+1whBBCPEO+X7QAj0aN9D5eU1qKRqtl1Jj3uXHjxhOMTAjxtFX60t5H1aRJE3Jzcx94mXIhmjRpgq2tLVD2QuaoqChJpIQQQgghxN/G43mi/x569OjB+PHjKSoq4ssvv3wsz7uIZ4uLiwuzZ89GpVJx6dIl5eXDQgghhBBC/B38JdP8hBBCCCH+qWSanxDifp7YyJQQQgghxL+BSVVTEuMT+OOvz1rKJtxof/tf2f//VvLbB/lbtRDPgkdKpqZMmUJKSgorV66s8Li9e/fSv39/0tPTH+V0T13v3r0ZNWoUarWaiRMncvbs2acd0hPj7u7O7Nmz6du372Npr127dgwfPpx33333sbQnhBBC/JXadvBCo9UoyZNWowGtFq1Wg0arRavRAtrfjtFKMiXEM6LSBSgcHR1ZtGgRe/fuZd26dTrvUdJXQECAznLqj8rT05OgoKBy+1UqFb6+vmzZsoVdu3axbNmyh4r3XgwMDBg3bhyjR4+mW7du/+pE6mHc7578LjExkTVr1vxl8SxcuJCWLVvi6+uLr6+vXnXs7e35/PPPCQ8PJyIigk8//bTce7MOHTqEoaEhS5YsoWXLlk8idCGEEH9r2t+SqD//aNBqyn4e9TUeQoh/jkqTqenTp5OSkkKvXr1Ys2YNn332GRYWFg90kk2bNlFQUPDQQerr1VdfpWPHjvj5+eHj48PChQsf23/QqlWrhrGxMcnJyY+lvWfN9evX2b1799MOo0LVq1fn3LlzjBo1iuHDh2Ntbf2PXEZeCCGEEEL8NSpMpmxsbGjatClLly4lOzubkJAQsrOzadOmjXKMk5MTq1evJjw8nHHjxqFS/dFkQEAAwcHBHDp0CDs7O522GzRowHfffceOHTsIDAzE1dVVp7x3796sXbuWyMhIAgMDcXBwAGDdunV8/vnnODg4EBwcTHBwsDL65Onpyb59+7hy5QoFBQWcPHmSEydOKNdy4MABpX0XFxfCw8OVbTs7O/bu3YuPjw8bN24kLCyMN954A4AFCxawfPlyVCqVck5PT08AXnzxRVasWEFkZCQbNmxg4MCBOtdhZ2eHv78/YWFhhIaGMnToUL37wNbWlnXr1tG+ffuKbpOOLl268M033yjbr732mrIKno+PD0uXLmXOnDmsWLGCuXPn6iTG3t7ebNq0idDQUDp27KjT7qBBg9i4cSORkZGsWLGCFi1aKGUV3ROAoKAgQkNDCQwM1Gnz93syaNAgli9fTlBQEI0bN1bK69Wrp/Tt+++/z86dO3F0dNS7L+5n8ODBhISEsGPHDlasWIGTkxMAMTExrFq1iitXrnD9+nU2b96s3GchhBBCCCH+rMJnppydnSkuLiYtLU3Zl5KSgrOzs7Ldvn17Ro0aRX5+PosXLyY2Npbt27cD8J///Acoe2bqbubm5gQEBLBgwQIiIiLo2rUrn332GUOGDEGj0eDl5cXbb7/NxIkTSUhIoHHjxhgaGgIwcOBAPD09mTFjBv3799dpNyYmhiFDhpCUlMTx48cf+N1WhoaGNGnShIEDB6LRaKhZsyYAfn5+2NjYsGXLlnLPEBkaGhIQEEBUVBQODg58//33XLx4kZMnT6JSqZgzZw4nT55kxowZqNVqJQmprA8AjIyMcHZ2xszM7IGuoyJubm7Mnj2bhIQEPvjgA0aNGsW8efOwt7dn8uTJjBs3jvj4eObNm6dTLy8vj/Hjx5OcnEy7du2YM2cOvXr1Ij8/v8J7AtC/f3/lmak/U6lU5OXlMXz4cPr06YOvry9+fn4YGBgwc+ZMwsPDWb9+PSNHjqRq1ap6X+fq1atJSkoqN73UwcGBkSNHMnjwYNLT06lXrx6FhYX37au4uDidfZ9//jkajYaVK1eSlJSkdzxCCCGEEOLfp8KRKRMTE+7cuaOzr6ioSOdL7e7du7l69SpZWVmEhYXpNYrSoUMHrl27Rnh4OBqNhoiICExMTHBxcQHKRlA2bNjAxYsX0Wg0nD17lqtXr1ba7s8//8yKFSsYMGAAISEhfP3110pCpA+VSsWyZcsoKSlBo9GQkpJSaZ3Dhw9z+vRpSkpKSElJ4cSJEzRo0ACA+vXr4+TkxJIlSygqKiI3N5c9e/bo1QdQNjWubdu2RERE6H0NlYmPjychIQGAHTt2KCNQrVu3Jjo6mqioKAoKCti4caNOvZCQEC5fvoxGo2H//v3k5+dTu3btxxLTL7/8AkBUVJTSZq1atahduzbr16+npKSEtWvXPlCbhw4d4ubNm8TExBATE6NTZmhoSN26dTEyMiI+Pp6MjIxy9d3d3fHx8WHx4sU6+0NCQtBqtRw8eJCbN28+UExCCCGEEOLfpcKRqcLCQqpUqaKzz9jYWOf5p8zMTJ3P1atXr/Sk9vb2uLi4sG7dOmWfWq2mevXqJCUlYW9vz/Xr1/W+iN9ptVo2b97M5s2bsbS0ZNy4cUyZMgU/Pz+96peUlOiMwumjbt26jB07ljp16qBSqahWrZoymmFnZ8eNGzcoKSkpV6+yPnhS7h6pyc7OVu5X9erVdZKDPycKHTp04K233sLGxgYAKysrjIwefWV9jUaj/D6VlJRgbGwMgLW1Nbdv31b6Ljs7+579+KBSU1Px9/dn+PDhfPbZZxw/fpxZs2aRm5urHFOzZk38/f2ZMWOGPCMnhBBCCCHuq8Jvw1euXEGtVmNvb68kGU5OToSGhirH/P7lGsq+AN+dXN1PWloaZ86cYeLEifctr+jZGK1Wi4GBQYXnyM7OZsuWLfj7+wNlI2oGBgaoVCo0Gs09p85pH2IZ0xkzZhAaGsqkSZPQaDTMmjVLiS09PR1bW1uMjIzKJQKV9cHDunPnjjIlEih3nXffLxsbG2UqZGZmps7zSnc/S2VlZcXMmTPx8/Pj/PnzAISFhem0q889eRCZmZlYWloqfWdhYfFYkjeAiIgIIiIisLCwYM6cOfTp04dVq1YBZX3y1VdfsXDhQo4dO/ZYzieEEEIIIf6dKpzml5GRwa+//sqIESOwsLCgV69eWFlZcfjwYeWYTp064eTkRPXq1enRowf79++v9KQHDhzA3d0dLy8vVCoVZmZmeHt7K0lAWFgYAwYMoH79+qhUKho3bqwsEvB7XDY2NuWWrfbx8aF9+/aYm5tjZWXFa6+9RmxsLAC5ubncvn0bDw8PoGyhhsfB3Nyc+Ph45RmruxdeuHjxItevX2f06NEYGxtjbm6uTKurrA+gbAGKoKAgOnTooHc8ycnJuLq6YmpqilqtxsvLS6e8Tp06tG/fHrVaTb9+/ZRFOY4cOUKjRo2oUaMGAK+88opSx8TEBI1Go4yYderUqVzf3++ePKyUlBRSUlLo378/KpWKAQMGPFSy+2f29va0aNFCSdK0Wi35+fkAWFpa8vXXX7Nx40b27dtHlSpVUKvVD9T+woULGT169CPHKYQQQggh/v4q/VP/p59+yrRp09i2bRtpaWlMnTpVZ6rYgQMHmDt3LtbW1oSHhxMZGVnpSXNycpg4cSLjxo1j6tSpFBcXc/LkSeXZmT179mBlZcX//vc/bG1tSUxMZNq0aUr9tLQ0Nm3axKpVqygtLWX27NkcPXqU7OxsRo4ciYuLC8XFxZw5c4Y5c+Yo9b755hs+/fRTkpOTOXXq1AN11P18+eWXjB8/nqysLDIyMjh58qRSptFomDRpEh9++CGbNm1Cq9Uqz/5U1gdQtgCFk5MTpqameseTlJTEL7/8wooVK7h8+TLnzp3D3t5eKT9z5gx9+vRhxowZnDlzhrlz5wJlo2jz5s0jICCAvLw85bkqKJsat2rVKpYuXUpaWhpxcXFcu3ZN57z3uyc9e/bk7bffVpLJ4OBgsrOz77kYxd20Wi2ffPIJ06dPZ8SIEfz8888UFhY+8lL3arWa0aNHK78jBw8eZOvWrUDZyoyurq588MEHypLoxcXF5RLSijg6Our1rJ0QQgghhPjnM3B1dX3ir+jev38/vXv3Jisr60mfSlTAx8eHLl26/CPfnVSlShV27dpF586dKS4uftrhCCGEeIb89ONS2rbviEarUV7Yq9H8/lmDRqtF+9u2RqtBq9WiMjCg/8Ah3Lhx42mHL4R4gip9ae+jatKkCbm5uQ+8TLkQTZo0wdbWFih7IXNUVJQkUkIIIYQQ4m/j8TzRfw89evRg/PjxFBUV8eWXXz6W513Es8XFxYXZs2ejUqm4dOmS8vJhIYQQQggh/g7+kml+QgghhBD/VDLNTwhxP098mp8QQgghhBBC/BtJMvUAhg3bgqtrx6cdxr9OlSqmTJ6cgJGRcYXHffhhFNWq1aq0PW/vWbRtO/Zxhfe3om8f/K5z5yl4eU16ghEJIYQQQjy7jABGjtxOjRr1AS15eTeJi4tg585ZlJbe/2H/WrVaMGTIeg4fXsS+ffMBePPNjdjbezJvXkMAXnzxHVq18kWtrkps7Ha2b59KaekdACZMuMCaNYO5du30E77Ex+fo0e+5eTP+aYfxr1NScodffplJaWlJ5QffpWbN5vTq9SXffdf5scf0wgvD6NJlOmvXDubKlaMAmJra0LPnfJydW5GVdYXw8Mlcu3YGAAMDFV26TKdRo77cuZPHgQMBnD27/rHH9aAuXtyBVvtgy8l7evahfftxmJrakJ4eQ0TEVG7evAhU3AdCCCGEEM8aZWQqNHQCX3zhzoYNI6hX7yVathxZaeXc3DRcXcvewWNp6YiJSTWlzMWlDW3b+vHzz6MIDOyCnZ37P360ICYmlOzsa5UfKB6IRlPCqVM/odWWPu1QADAzq4GnZx+KinJ09nftOoPi4ny+/bY15879TJ8+izA0LHupb7Nmg3F17cTSpd5s3foBXbp8gq1tg6cQva6UlJNcvar/HywsLBzw8ZnLL7/MICCgGVeuHKFXry+V8or6QAghhBDiWaOs5lf2MGUJ6ekXiI+PxM7OAweHRrzxxnK+/bYVGk3ZF93OnT9CrTYlOjqEkpIisrIuYWvrRp067YmLi1CSMHd3H+LitisjT8eP/0jbtmPZv/+rCgNq3nwotrb1OXVqlfLX8Lv5+HyBkZExZma2VK1ancTEPezZMxetVkPDhj15/vmhZGZewsmpOYWFOQQHjyI/PwOAhg170qnTZAwNq3Du3CYaNuzB4sWVT9t7/vm3aNXqHczM7AgO9iUxcR8AZma2jBy5nczMJIyNzbl4cQdNmw7iwIGvOX16FZaWNenRYy4ODp4UFxeSkLCLyMj/UVJSWGk8pqbWdO06ExeXNhQV5bBnz1xiY8MrjbVx49dp3nwoubnpVKtWk+zs64SGTqSw8PYT65/7x9KP5557iU2b3tPZ/8ILw7C39yQsbBK9en1JrVotsbSsyfz5HpSUFCnH2dl50KPHHKpXd+HEieU6bbz7biTGxuZUrWrNmDFl92P79qkkJe0HwNzcniFDNmBn15C4uAhCQyfoHXfnzh9x6NC39OgxV9lnaFiF+vW7sHr1AAoLb3P8+FLatBlLrVotuHz5MO7uPThzZjXZ2dfJzr7OlStHcHf34caNuAftNh0V9cGYMftISNiLnV1DjI0tOHx4IdHRIQA4ODTmtdcWYmxcjdOnV7N379x7tF6ehYUDJSV3SEzcC0Bc3HZatXpXrz4QQgghhHjWlHtmytTUBheXdmRlJZGaeo6CgixcXNop5W5u3YmO3qpsx8Zux82tOw0aeBMXt0PZb23tSlbWZWX71q3LWFk5o1IZVhhQfHwkRUU5DBiwgsGD19KwoQ8qle4K7g4OTdi48R2WL++Fs3Mb3Ny6K2U1az7P8eM/8MMP3mRnX6VZs0EAWFjY0727P1u3fsB333XCwaGRvn3EqVM/sXhxR27ciC1XZmxsTlDQCPLybmJkZEJQ0AiaNRsIlH35/PXXIBYtascPP3TF2roubdqM0SueXr0CKCy8zcKFbQkOHkW3bp/q/ayMg0Mj9u//kh9/7MXt21fp2HH8E+2f+7l27QwODo3L7Xd0bKwk2Vu3fsjSpd73qG1A794BnD+/mW++eQGVygi12lQpDQzsQnDwGLKzr7J4cUcWL+6oJFIA9ep1JjR0PIGBL1O3bgdq1WqpV8y1arXEzMyO+PidOvurVXPC0LAKmZmJdOz4IaamNbh16zLW1q4AWFvX5ebNBJo2HUitWi+QkRGPtXVdvc55fxX3AUDVqlasWtWPoKDhdOs2EwsLewBSU6NYvLgjZ8+ue6AzXr8eRVraOZ57rguGhmrc3XuQkLBHrz4QQgghhHjWKMlU164z8PM7xnvvHSAzM5GjR78HIDo6hIYNewLg6NgUAwNDUlJOKA0kJOzGw6MXpaV3yM/PVPar1SbKCAxAcXEhBgYqjIxMKgwoJyeVvXvnsWhRB44dW4qHx6uMHr2X5s0HK8dcvPgLd+7kUVpaTGxsGPXrd1HK0tOjleearl49qXyhdXXtzLVrZ0lJOUFxcQGnTq188N66h4KCLIqKcrh16wqZmUncvp2CmVkNALKyLhEdvYU7d/IpKsolOnordnYNK43H0rImLi6t2b3bn9LSO9y4EUdi4l5cXTvpFVN6eoyS+EVHb3lq/ZORkUCVKmZUrVqdli1H0qfPtwDY2zeu9Dkba+s6WFnV5tSpnygtLebYscAHOndcXAS3biWTm5vOtWunlet8771D/N//nSz34+DQCJXKkK5dp7Nr12fl2lOrq/72yYBGjV6nenUX7tzJpUoV09/KTSkuzsPN7RVq1WrBnTt5qNVmDxTzw/TB+fNbAMjOvs7Vq2dwda38+bGK+kCrLSUq6md69fqKCRNicHf3Ufqjsj4QQgghhHjWKEM++/bNJyYmjIKCWzrPrkRHhzBs2GYiIsr+Sn3hwjbgj1dTFRcXEB+/k9TU8zoNFxcX6iROarUJWq1GJ8GqiFZbys2bsaSnx+Dg0AhLyz9GZQoLbyufCwpuK8kLoPOci0ZTosRgZmZDXt4f73q4+/Oj0Gg0v8WrKXvXhEajjKQZG1vw0kv/pXbtFzE0VKNWm3L9elSl8VhaOqLVwrBhm5V9arUpmZlJesWk2z+3MDV9Wv2j5fr1X3F0bIyLSxuqVrXC2NgCCwuHSqe/mZraUFCQpSyCcvdnfRQUZCmfS0ruKNe5cuVrgEG54/PzM3j++Te5du3sPUcgi4sLyq5IW8qiRWUjtVWqmHPnTv5v5fmo1WZs2DAcgJde+i/FxXl6x3sv+vTB3fe6sPAWZmY2lbZbUR/UqtWCl1+ezvr1b5KWdp4mTd5g0KBVBAZ2q7QPhBBCCCGeNUoyVVSUozw7c7esrMtkZl6ibl0v3N27Exw8utwxu3bNBtCZhpaZmYSVlbOybWXlzK1bV5Rnr+4bkJEJDRp406RJf2xsXPn11yB++qkvOTmpyjHm5nZ3fbYlL6983H+Wl5eBs3MbZfvuBOzxK/ui2r79ONRqU378sRfFxfk0bz6U+vVfrjSe7OzrFBcXEBjYjbsTV32Zm9ve9dnunvf1z55U/1y7dgYnpxdQqQy5fPkQzZoNIi3tfKWLTeTl3cTY2IKyvtSiVpuWW+igbJW68klBRYYNC7nnEuzr1r2Jo2MTPDxeVaY+AgwatIZffpnJ2bPrKC29g43Nc1y//isqlSFWVi5kZiYCkJWVRI0a9UhI2AWAtXU90tLOPVBsf6ZPH+j+W7AjOflope1W1Af29p6kp59XRg7Pnl1Ht24zsbauQ2bmpQr7QAghhBDiWWNU+SFlU8W8vCZSUlJEWlq0Xg3HxobRp89Czp5dR3b2dVq0GEFMTKjOMYaGap0vdaWlJbRoMYy6dTty+vRq4uIi7pl8ubm9wrFjP1BcnI+nZx8OHAioNJ7ExN28/PLHODk1Jy0tmmbNBlda51EZG1uSmZn426hFVRo1+mOFuIriyc6+RmpqFF5eEzh4cAFabSm1arUkO/saWVmXlOMGD17D1aun2Lt3ns55bWye47nnXiYpaT/PP/8m8fG7Ko1Vn/4xNKxCly7TiYkJ1XvBgWvXTtO9++ecPr2a5ORj9O79NefOBVdaLyvrMrdvX+O5514mPj6SRo36lDsmLy8dc/OyhUjuHomqyIoVvbnfqMzWrR+ydeuHyr7/+7+TbN78nrI0+sWLkbz44ruEh39E06YDuXMnT5nyeuFCGC1bvs3581uwsnLGxaV1uUUf3NxewcnphXtOI3zYPnj++SEkJu6mRo0GODo2JTR04iP1gZGRCR07jsfe3oO0tAt4eLxKcXEh2dnXKC29U2EfCCGEEEI8a/RKpi5cCOWll/7LoUML9W740qWDHD68iNdfD0Strkpc3PZy9QcPXquzvXPnLI4fX8aRI99V2PbFi5H06/cDpqY2nDv3MxcuhFZ4PEBOThrh4R/Ru/cCVCoV584FY21dR69refvtMIyNzTEzs8PHZx4lJYXs3/8VSUkHKqx3+PBCevb8kjp12lNUlEtKyglsbd30iickZBwvvzyNMWP2YWioJjX1HBER03Tar1atls4iH79LTj5Gs2aD6NXrK5KTj5Wrdy/69I+RkTHNmg0iPf3CAyRTZzA3t+XSpQOkpp6jShUzZfGJGjWeo3//Zfz+xf7ddyMBLevXDyMzM4mQkHF07z6bNm1Gk5p6Tplm9rvs7OucPr2GkSO3o9GUEh7+EUlJ+yq9zocVGTmTnj3n4+d3nFu3ktm8eawy7e7MmbXY2tbn3Xd3UlycR2Tk/8pNF6xVqwUeHr31TqZAW2kfXL16ilGj9lBScoeIiI+VpftfeeUz6tbtgLFx2esKPDx6kpCwhx07plfYBykpx9m3bz6vvbaYqlWtuX37Cps3j6WoKLfSPhBCCCGEeNYYuLq6VjqPzNCwCn5+x1m5si8ZGQl/RVz35ePzBRkZCRw5suSR2qlbtyPt2v0fq1b1e0yRPZrHFU/jxq/TsGFPNmwY8djjcXZuzeuvB7JkSQcKCm49UvvPosGD13L16slyI4kPa8yYfWzZMu4f9eJrIYT4J/rpx6W0bd8RjVYDWu1vr5P5/bMGjVaL9rdtjVaDVqtFZWBA/4FDuHHj8TyjLYT4eyq3NPq9NGnSn8zMhKeeSD2qevU6o1abolIZ0qRJPy5fPijxPEA8zs6tOHXqJ0mkHoKRkTE1ajTg2LEfnnYoQgghhBDiMal0mp+v7y5Ay7Zt4ys79G/vuedepmfP+ZSUFHHp0kGOHq14OqHEoxvPgQNfP6XI/vlKSor45psXnnYYQgghhBDiMdJrmp8QQgghxLNKpvkJIe5Hr2l+QgghhBBCCCF0STIlnknt2rUjMDDwsbU3d+5cNm3axKFDhzA0NHzg+lWrVuXQoUNUqVLlscX0T/TRRx8RERHBjh07dPbfq39MTEwIDg4mLCyMJUsebUGah7Fs2TJat279l59XCCGEEH8flSZT9evXZ9GiRezcuZOtW7cyffr0vyKu+xo/fjyHDh3i0KFD7Nixgy+++AIHBwcAZs+eze7duzE3NwfA09OT8PBwpa6joyNffPEFu3btYuvWrbz33ntP5Rr09eabbzJlypQn0ra/vz+HDh3S2efp6cnq1avZu3cvAQEBVK9eXSmrXr06AQEB7N27l9WrV+Pp6anXeZ5//nmWLFnCzp07CQkJwdfXFwODP95x5O3tTVBQEJGRkSxZsoS6desC4Orqqtznu3/atWv3GK4eEhMTWbNmzWNpC2DSpEm8+eabD12/uLiYL7/8kpKSkscW05PypH4vGzZsSIsWLejZsyfdunXTKbtX/xQWFtK3b18+//zzxx7L77+3hoaG902QV69eTVJS0mM/9z/F7/2yZMkSWrZs+bTDEUIIIZ6KCpMplUrFvHnz2L9/Pz179uSdd94hNja2oip/iW3bttGhQweGDBmCoaEhkydPVsoMDAzo3r17uToqlYr58+eTlpZGv379eOedd8jJyfkrw/7baNWqFba2tjr7jIyMmD17NuHh4fTs2ZP8/HzGj/9j0ZHx48eTn59Pz549CQ8PZ/bs2ajV6krPZWdnR3BwMIMGDWLy5Mn07NmT3r17K2XTpk3jyy+/pFu3bpw6dYoZM2YAkJSURKdOnZSfESNGkJeXx4kTj+cFsdevX2f37t2Ppa3HoaSkhI0bN5bNwX9GOTg4cO3aNYqLy7+36u/YPzt37iQt7eHfWyaEEEKIf74KV/Ozt7enRo0abNiwgdLSUgoKCli/fr3OMU2aNMHPz486deqQlZXF/PnzOXr0KADdunVjxIgRWFtbc+LECfz9/cnNzcXGxoYtW7awcOFCvL29MTMz49NPPyUqKgoAKwXIRjwAACAASURBVCsrJkyYwPPPP09eXh6LFi3S+eKr1WopLS3lxo0bhISEMGHCBKVs9+7d9O7dm6CgIJ04O3bsiIWFBV999RWlpaUArFy5UucYLy8vxowZw3vvvUdmZmalnTdt2jRiYmLKncvf35/9+/cTFhaGt7c33bt35/Lly3h5eaFWq5k0aRLnz5+nZcuWjBs3Djs7Oy5cuIC/vz+pqak0aNCAzz//HHNzcwwNDZW/+r755pvk5eVhaGjIu+++i7e3N0ZGRmzdupXAwEC02srXElGr1YwZM4ZFixYREBCg7G/cuDGmpqasXbuW0tJSVq1axeLFi6lSpQparZYOHTowevRocnJyWLt2LcOGDaNJkyacPHmS+fPnExUVxfLlyzEwMOCrr77i+PHjrF69mu3btyvnSE9P58CBA3h6erJlyxZsbW25c+cOhw+XvQB4z549DBkyRLnHd+7cUep269aNnTt3UlRUVOk1fvzxxxgbG2NjY0O1atU4fPgwixYtUr6IBwUFYWpqyrVr13j33Xd1+uB///sfw4YN4/bt2zRr1oxPPvmEt956i5ycnEp/Lx/WJ598QrNmzbC3t6dTp07KdXfp0oWhQ4dSrVo1zp07h1ar5YUXXmDChAlcuHCBQYMG8frrr2NlZcXVq1dZsGCBkmyam5szbdo0XnjhBc6dO4eRkRHh4eGEhoYq/Xmvf5sVqez30sTEhA8++IAOHTpQWFjI+vXry/334l6srKxYtmwZJiYmmJqaEhwcDEDfvn0r7J/KPMq/k4r069ePwYMHY2Njw+TJkzly5AgANjY2rFq1iuTkZMzMzNi7dy99+vThhx9+IDg4GHt7ez7++GPc3NwoKiri4MGDfPXVVxQVFWFgYMCYMWPo3bs3WVlZnDt3DgMDA2bNmgWU9f348eOpW7culy9fxt/fn8TExEpjrejfQpcuXXj99ddJTk6mUaNG5ObmMnnyZLKysoCy37+xY8eiVqsJDw/n5ZdfVu6JEEIIIcpUODJ18+ZNMjIymDhxIu7u7qhUuofb2toyf/581qxZg7e3N//5z3+Uvyo3bdqUDz/8kBkzZuDj48OtW7d4//33/zixSkVeXh7Dhw9n9erV+Pr6KmUzZ84kOzubV199lcmTJzNx4kQcHR3LxadWq+ncuTPJycnKvsTERAoKCmjUqJHOsW5ubkRHRyuJ1L2Ym5vj7OyMkVGlK8YDcP78edzd3cvtd3d359y5c8p2s2bNSEpKok+fPgwYMIDU1FQsLCyYPXs2gYGB9OjRg9jYWKZNmwZAXFwcffv2ZeXKlURGRtK3b1/69u1LXl4eUPbltUWLFowcOZIhQ4bQqlUrunbtqlfMQ4cOZc+ePdy8eVNnv7OzM8nJydjY2ODr68uVK1dQq9XUrFkTR0dH1Go1V65cwdfXl+rVq5OSkoKLiwsAn332Ga+99hr169enb9++qNVq1q5de8/zN2jQgLi4OAAuXLhAbGwsHTp0QK1W89JLL5WbeghlX4q9vb11pmxWpmHDhkyYMIHhw4fz/PPP07lzZ6Wsf//+zJ49u1ydqKgotm3bxsSJE6latSoff/wxs2fPVkYw9f29fFAzZ85k8ODB9ywrLi5m8ODBtG3blh07drBq1Sq8vb0ByMvLY/z48XTr1o0ffviBOXPmYGpqCsDo0aPRaDT4+Piwbt06mjdv/v/s3Xl8VOXd///XmcmekJkEAgYBF1CwaNWC4Ia41LUI1rrUpdZqJdXWWvXrT+vSEGtrN23v227Q2nqrrbZaF0CtK8UdFRREQVDKmgCBZCZkz8yc3x/XOTNnJiEkk2ACeT/b8ziTMzNnzjkkmDef6/qc+D539bO5M7v6vrzssssYNWoU559/Ptdddx3f+MY3+NKXvrTL/YZCIc4991zuvfdeli1bFt9vV65PZ3ryc7Ju3ToeeughYrEYP/vZz5IqYo8//jjnnnsun33W/r57+fn53HDDDdTU1JCdnc0NN9zAOeecA0BWVhbz589nxowZfP3rX2fkyJFcdtllAJx00kmcdNJJfOMb3+CGG25ImotVUFDAb37zG5566inOOOMMHn/8cX7yk5+0+/t4Zzr7WTj00EN55JFHuPjii9m8eXP8WEtKSvjhD3/IrFmzOO+88zr8e869Lg899NCAHu4oIiIDW6f/NW5ra+Pqq68mIyODe++9l7lz5/L1r389/vyXv/xlli5dyoIFC4jFYlRWVrJkyRIApk2bxty5c/nkk0+IRCL87W9/44QTTkja/4svvgiYX2JHjhwJmGrYhAkT+O1vf0tbWxtr1qzhrbfe4phjjom/77TTTmP+/Pm8+OKLjBo1il/+8pdJ+3366aeZMWNG0rbi4mLC4TBggsP8+fOZP38+X/jCF+KveeaZZzj22GPZunVrly7e8uXL479k/OxnP+P8888nGAySl5eXFPCqq6t56qmnAKivr2f79u1MmDCB6upqFi5cSCQS4eGHH+bII4+Mz/fqzLRp07j//vupqamhrq6OJ554ot217UhpaSmnnXZah0EnNzeXpqYmRowYwZlnnhn/1/vc3FxycnIAM4TyrLPOYsSIETQ2NpKbmwtATU0Nv/zlL+NVnTvvvLPD4Vhf+9rXyMrK4umnnwYgFovxzDPPMGvWLBYuXMgpp5zC//7v/7Z733HHHUdzczNLly7d5Tm6Xn31VRobG2lra+OVV15hypQpXXrfX//6V4YNG8Yf/vAHXnvtNd59912ga9+Xu0NVVRVNTU1s376d9evXU1VVRXFxMQBz585l3bp1xGIxXnvtNRobG+M/RyeccAKPPvooLS0tvP3220lVjK78bKZjypQpPP744zQ0NLBhwwZefvnlXtlvutL9OQHYvn07b7zxBrZtM3fu3C5Xs8LhMPX19WzatIkNGzZQVVUVn3u4YcMGnn/+eZqammhoaODFF1/koIMOAsyf17PPPkt1dTVVVVW88sor8X1OmTKFyspKnnvuOWKxGM8//zw5OTnxf8zYlc5+FlavXh0PQh9++CGjRo0C4JhjjuHjjz9m6dKlNDc3869//avdft3r8sYbb7T7xxkREZGBYpclmE2bNnHXXXdhWRZHHnkkP//5z1mxYgVLly5l6NChVFVVdfi+oUOHcvTRR7f75cWt+sRiMZqamgAzHyI7Oxswv7Tats1f/vKX+HtycnKSwsnChQu577772LFjR4dDfl566SXKysp46aWX4ttqamrYf//94+f0zW9+kwceeKBL83525tNPP2Xo0KEUFBQwePBgJk6cyMaNG/noo4+SfvmqrKxs996ioqKkoYR1dXVEIhEGDx68y+FWQ4cO5cYbb4xPxs/IyGDdunW7PN7rrruO+++/v8Ohck1NTeTm5rJkyRK++tWvxiscTU1N8WAUjUbj/3Kdl5cX//MDePvtt7nhhhtYunRph/NIjj/+eC6++GKuueaapOrl9ddfz/e//31WrVrF2WefzX333cdFF12UNG/GnafVHd75cHV1dfEAsivRaJR58+Zxyy23xOdvQde+L3cHt5Iai8Xii9sMYcqUKVx22WUMHjwYMMPl3J+v1O+v7du3xx939rPZkwYYRUVFSZ9TU1PD6NGj095fT6X7c9IT7s+K+2cVjUbjf14FBQVce+21HHHEEWRmZpKTk8PKlSsB84897j9Egbl2+fn5gPne22+//Xj00Ufjz2dmZlJUVNSlilBnPwvev2u8fw8XFxcn/Vl6H4uIiEhC18azYeawLFmyhI8//pjRo0ezdOlStm7dyoQJEzp8/datW3n77bd3OtxrZ7Zs2UJzczMXXXTRTv81uKWlpdP/uLe0tLBw4ULOOOOM+LbVq1fzla98BZ/PRzQaZfv27T2ezB6LxVi9ejXnnHMO7777LocccgiHHnooH330UbvXpaqtrU36paawsJCMjIykX4Bt207qfOfaunUrt99+e/wXsa465JBDOOGEE7jzzjvj2958800uvfRSNmzYwMiRI/H7/USjUfbbbz/a2tqorKzEtm3a2trYf//9WbFiBX6/nxEjRiT9YnrllVfyySefMG7cOI455pj4PCiAI488khtvvJHrr78+KWi5Q/7c6/X0009z4403MnLkyHglpbi4mKOPPjppfldXuAEDYMiQIfF5IF1537e//W0ee+wxbrnlFq655hpisViXvi/dX9rd77HdxbIsgsEgFRUVXHvttfHr9+yzz8Zf435/uWHP+72W7s+ma2ffl7W1tUnXvbi4uMvXvSfa2to67LaX7s9Jb3Ov1ZVXXklubi6XX345TU1NnHvuufEqUU1NTbtr59qyZQsffPABN910U1qfn87PQk1NTdLf7V39xwgREZGBptNhfrm5uVxzzTWMHDmSrKwsJkyYwPjx4+Md/V5++WWOOOIITjrpJHw+H6WlpfG5Gc888wznn38+Y8aMAcwY/BNPPHGXB7RlyxZWrlzJd77zHbKzs8nMzGTixInx4Utd9dRTTyXNDfjPf/5Dc3Mz1157LcFgkNLS0vjwNdeJJ57IY489lvTLx64sX76cCy+8kEWLFvHhhx8yffr0pPlSO7NkyRKGDh3K1KlTycjI4NJLL2XZsmVJ/4q8bds2DjjggHZzI5599lnKysoYPHgwPp+P0aNHd2luyowZMzj22GM59thjufTSSwE49thjWbNmDR9++CGNjY1ccMEF5OXlcckll/D666/T2tpKW1sbr732Gpdccgl5eXlccMEFNDY2smzZMsBUmM466yzuvvtu7rrrLn74wx8SDAYBM3/szjvvpLy8nMrKSrKysuLVk1WrVnHQQQdx8MEHY1kWp59+Oi0tLUmB66yzzmL58uUdVvc6c9JJJ7HvvvtSXFzM6aefzuuvv77L91iWxW233cbjjz/Or3/9a5qbm+NzWrryfdnc3MyWLVuS5iftLjk5OcRisXhl4sQTT4xfczBDuy688EIyMzM56qijOPDAA+PPpfuz6drZ9+Vrr73GeeedR35+PiNHjuSUU07p0nXvqfXr17PffvslnT+k/3OyuxQUFLBu3TqamprIyclJ6jr66quvctZZZzF48GCGDh2a9HfX66+/zrhx45g6dSo+n4/8/HxOP/30pABZUlLCY4891uFw1nR+Ft566y3Gjx/PoYceSlZWFl/96le7fb6/+93v+M53vtPt94n0fxZYFla7xYflM0tX5zSKyJ6v08pUJBJh6NCh/P73v6ewsJDNmzfz29/+Nv4v4Vu3buXGG2/ke9/7Hrfeemu8mx/ABx98wB/+8AcqKirYZ599qK2tjc+V2ZUf/ehH/OAHP+CJJ54gMzOTlStXtpsXtSufffYZq1evZsSIEYCpDt1www3ccMMNPPnkk4TDYebNm5f0r9b5+fnsu+++3brp6vLlyzn33HNZvnw5kUiEK6+8sl1lqiN1dXXceuutXHfdddx+++188skn/PjHP056zcKFCznzzDOZO3cu0WiUiy++mIaGBh588EGuuOIK/vSnP1FYWMimTZuYM2dOl4+5I21tbdx6663ceuutlJWV8cEHHyRVsO69915+9KMf8eyzz7Jp0yZuvfVW2trayM/P50c/+hE///nPqaurY+nSpbzwwgv88Ic/5Oabb2b69OkMHjw46aaqixYt4vrrr2fp0qXMnj2bu+++O96R7rbbbos3NAATptKpoLz22mv86le/IhgM8uyzz/Lyyy8DZsjgFVdcQXZ2NgUFBTzxxBPU1dVx+eWXc9555zFo0CAefvhhwNy37IEHHuCdd97h448/7tL35a9//WvuuOMO8vLyqKio4NVXX+30OA844ADuueeeePXiH//4B7Zt84Mf/KDT923evJmHH36Y+++/ny1btrBq1aqkwPnHP/6RO+64g2eeeYYPP/yQ999/P14h7cnPJuz8+/Khhx6K/1Lf2trKo48+Gp9zlq7Ors/69esBM2z38ccf55///Cd+v59zzz2XcDi8W35OwHQBzc/PZ/Dgwdxxxx20tLTwpz/9iXfeeafT9/3f//0f5eXlTJo0iYaGBpYuXRofBrlgwQLGjRvHww8/zPbt25PubbVjxw5uuukmrrvuOm677Tba2tpYvHhxfM4pmCGM++67b3x4rtfOfhY6U11dzU9/+lN+/OMf4/f7efbZZ+N/l3ZVaWkpGzdu7NZ7RPqrLZurePO1hSTGJdiYQQq283+zdp5xHvSsc6iI7BmsAw88UD/tsle5/fbb493YxPjTn/7UpV/4pX+4+uqrsW076R8h0tFbPwuTJ0/myiuvTOq6KjKQzPn9fZx86hnE7Fg8PNmxGNg2th0jZtvYMRuwndfYYNuc//VLqK6u7uvDF5HdSHVokb3Qvvvuy9ixYwFzW4CRI0eyYsWKPj4q2Rm/38+UKVPw+XwEAgFOPPHEHlf1eurYY48lNzcXv9/PtGnT+vx4RPoP2wlRqUsMO2aW/nSDcRHZvbrcgEJE9hwFBQXcddddFBQUUFtbS0VFRdJ8POlfLMviiiuu4Pbbb6ehoYGnnnqKxYsX9+kxHX/88ZSXl9Pa2so777wTH/4qIiIiCRrmJyIiItKJ5GF+phIVazfMz3wds2PYto3PsjTMT2QAUGVKREREpItmz5nDorcXxW+TYXuaUBwzeTLf/OY3+vgIReTzpDlTIiIiIl1UNnMmo/Yb1W77qJEj+dbl3+yDIxKRvqQwJSIiItIN5T/6EYWBQPzrwkAht992ax8ekYj0FYUpERERkW66955fkZmZQWZGJr/65S/6+nBEpI9ozpSIiIhIGv7w+9/HG1CIyMCkypSIiIiIiEgaFKZERERERETSoDAlIiIiIiKSBs2ZEhEREekyy/zfsuJfWwCWDywbywbLtkHzqEQGBOvMM8/UT7uIiIjIblBdXd3XhyAiu1GGfshFRERERES6T3OmRERERERE0qAwJSIiIiIikgaFKRERERERkTQoTImIiIiIiKRBYUpERERERCQNe919pkpKSvr6EEREREQAtUYX2dvtdWEKoKGhoa8PQURERAa4/Pz8vj4EEdnNNMxPREREREQkDQpTIiIiIiIiaVCYEhERERERSYPClIiIiIiISBoUpkRERERERNLgv+OOP85avfoDWltbOn3h+ed/j+997+fU1m5lw4ZP49u/8pXLuf76X9PS0syaNR8BMGhQkAsv/D6XXnoTZ599BUccMYX6+hCbN6+Pv+/WW/9MW1srGzd+2u6zeiI/P5+2trZe3aeIiIhId2VlZdHY2NjXhyEiu5GvpGRfzjmnrEsv3rp1I5MmnZa0bdKkU9m6dWP866ysHK6//n/Izy/knnuu5eabz+WVVx7nsstuYdKkL3fpcwoLi7p+BiIiIiIiIn3A9957LzNixGhOPvl8vvOdnyQ9ed553+XCC6+Lf7169QcMGTKc4uKhAIwefRj19aGkMHXCCdPJysrmz3+exZYtG2hqqmfRoheYN+9+vvrV7+Dz7Xpk4R13PMA11/yMI4+cSkbGXnkrLBERERER2cP5xo+fzNatG3j33RcZN24C+fmF5gmfj4kTT2bRohfiL47FbN5772UmTToVgKOPPi3peYBx4yaydOnrRCKRpO3vvvsKgcBghg8/YJcHdccdF7F06WucfPLXuPvuf3HBBdcycuRBPT1XERERERGRXuPz+zN48sk57NgR4pNPljBhwkmACUXNzY2sXbsi6Q2LFj3PpEmnkZmZxWGHHcfixa8kPV9QEKCurqbdB9XXh4jFouTnB3Z5UM3NjbzxxjPcc8/3+cUvrqaxsZ6ZM+/k1lv/zPjxk3twuiIiIiIiIr3Dd++911FbuxWAt99+Pl51mjTpVN5558V2b6iqWkdbWwtnn30Fa9Ysp6FhR9Lz9fVhCguL272voCCIz+enoSHcrQOsra1m06bPqKxcw5AhpR3uW0RERERE5POWNIHpww/fZNiwUQwffiCHH34cixa1D1MAixa9wCmnXMDbbz/f7rmVKxdz+OHH4/cnz3U66qiTqaurpbJybZcO7MADx3PRRddz992PM3XqOSxZspBbbjmXt956rounJiIiIiIisvskJZ5IpI0lSxZwxRW3sWHDarZvr+rwTW+++SyVlf9l9eql7Z57/fV5HH/8NK66ahZPPPFHduwIcdhhx3D22Vfyj3/8D7FYNP5avz+DzMys+NexWIxoNMIddzxAZmYWixY9z913z6SmZktvna+IiIiIiEivaNcq7+23n2fKlOn87W/37PRNzc2NrFy5eKfP3Xvv9znnnDJuuul3ZGfnsXnzWh566Be8//7CpNdecsmNXHLJjfGv33nnJR544Cf8/e+/Ys2aj7BtO93zEhERERER2a2siRMnJiWWQGAwd975d2655Ws0NdX31XGlraSkhIaGhr4+DBERERng8vPzqa6u7uvDEJHdKGnOlGVZfPnLF7JkyX/2yCAlIiIiIiLyeYmHqYyMTH7962cZP34y8+b9pS+PSUREREREpN+Lz5mKRNr4wQ/O7MtjERERERER2WP4dv0SERERERERSdWum9/eID8/v68PQURERERE9nJ7XZhS1xwREREREfk8aJifiIiIiIhIGhSmRERERERE0qAwJSIiIiIikgaFKRERERERkTQoTImIiIiIiKRBYUpERERERCQNFmD39UGIiIiISO+aNm0aVVVVfX0YInu1ve4+UyIiIiJizJw5s68PQfqZOXPmUF4+t0f7qKiYrn04FKZERERE9mKVlZV9fQjST6xatSr+ePHi4WntY/HiWfHH6VY+582bF388f/78tPbh/b7ujXO5+dSJBIEiSFp3tM37nMKUiIiIiIgMaIGwCUeBlCWYsvYudQQUpkREREREZGALhnceoLxByn1cTyFhhSkRERERcc2aNStp3d3nZc9XUWEBUF6eXo+6srKJSV/Pnv1et94/Z04ZM2fO3uW2zlRUWN0+/kCofYCaOTl5GGP1olICQCODCBMgpDAlIiIiIq5Zs2Z1GpR29bzs2bwhJJ1AUlY2sV146mhbf5Q6zK/stCr+/UJp0jypkslV7HhhDGECzhLUfaZERERERAa61PBUXm7Hq1Q9sScEKXCG+TlLMJy8zV03PDaacDhIOBwg5KxVmRIREREZIFKrSqoyiRipw/y82wJAlFxCBJ3hfcF4dUphSkRERGSA6ChMKVBJb5k9+70ez5kCM0fq85Y6zM+7zSbHE6QC8SAVIqgwJSIiIjJQKDhJZ3bHsL505kx11IBid0vt5udus8im1hOgwinVKYUpERERkQGgoyqUwpV4pTac6I1wtafoaJifP5TlVKKSA5R3mJ8aUIiIiIgMQApS0ttSh/jtSbyNJgJOAwpvo4lQOMiZ9/2VUDhA2FlCYQ3zExERERkQUitTHX2d+rg7z4v01pyp3tBRVa2zVu8BzzC/HDKonnEYJQ8uS3rN7Bnl1IY1zE9ERERkQOpsmN+ugpGC096to6CRzo17exqeOro5b3du2AvpHXfQGeaXh5+QE5benXo2IYLUUmTWIXXzExERERERSRIIQwE+J0gld+xLXqubn4iIiIiISFxh2PIEpZ03nFA3PxEREZEBZNWqVX19CNIPLV48q8f7mDdvXo/3UVlZ2eN99Ma5TB9/VSfP1jnLegB8wGBnsYDuDyoUERERkX5t2rRpVFVV9fVhiOzVVJkSERER2UvNnDmzrw9B+pk5c+ZQXj63R/uoqJiufTgUpkRERET2Yr0xjEr2Dt4hn4sXD09rH94hdelWPr3DA+fPn5/WPrzf171xLjefOpEgUARJ6462eZ9TmBIRERERkQEtEDbhKJCyBFPW3qVODShERERERGSgC4Z3HqC8Qcp9XE+huvmJiIiISNfs7Ka93b2Z7+KZi5kwZ0Lar+3O+6X7KiosIL0b3wKUlU1M+rq7N/GdM6es3U16O9rWmYoKq9vHHwi1D1AzJycPY6xeVEoAaGRQ/J5TClMiIiIi0iXdDU6pFs9c3Kfvl855Q0g6gaSsbGK78NTRtv4odZhf2WlV/PuF0qR5UiWTq9jxwpike075+vKgRURERGRg6G5FKfX1qkjtXqnhqbzcjlepemJPCFLgDPNzlmA4eZu7bnhsNOFwkHA4QMhZqzIlIiIiMkCkVpa6+3Xqtu5UqnoSpLr7fpHuSh3m590WAKLkEiLoDO8LxqtTClMiIiIiA0RHYcnd5n3c0fNd+bo3qAK155o9+70ez5kCM0fq85Y6zM+7zSbHE6QC8SAVIqgwJSIiIjJQdDf4pFuFSpeCVN/aHcP60pkz1VEDit0ttZufu80im1pPgAqnVKcUpkREREQGgJ1VnvoLBam+l9pwojfC1Z6io2F+/lCWU4lKDlDeYX5qQCEiIiIyAHUlSH1elSkFqb1D6hC/PYm30UTAaUDhbTQRCgc5876/EgoHCDtLKKxhfiIiIiIDQjrzn7rz/K5425q7j7vblKIn75fdr7fmTPWGjqpqnbV6D3iG+eWQQfWMwyh5cFnSa2bPKKc2rGF+IiIiIgNSOt37uvN8ZzoLPl0JRQpOu1dHQSOdG/f2NDx1dHPe7tywF9I77qAzzC8PPyEnLL079WxCBKmlyKxD6uYnIiIiIiKSJBCGAnxOkEru2Je8Vjc/ERERERGRuMKw5QlKO284oW5+IiIiIgPIqlWr+voQpB9avHhWj/cxb968Hu+jsrKyx/vojXOZPv6qTp6tc5b1APiAwc5iAd0fVCgiIiIi/dq0adOoqqrq68MQ2aupMiUiIiKyl5o5c2ZfH4L0M3PmzKG8fG6P9lFRMV37cChMiYiIiOzFHnnkkb4+BOknSktL448XLx6e1j68Q+rSrXx6hwfOnz8/rX14hwf2xrncfOpEgkARJK072uZ9TmFKREREREQGtEDYhKNAyhJMWXuXOjWgEBERERGRgS4Y3nmA8gYp93E9hYQJ4Ouj4xURERGRfmbBggUsWLCgx/uQPVdFhUVFpc5NrwAAIABJREFUhZX2+8vKJiYt3TVnTlmXtnUmneMPhMwS9Kxnjq3igrFVnDq2iqPGVsWfawwNIhwKEAqpMiUiIiIijpNOOqlHYUhBas9WUWFRXm63e9xVZWUTmT37vV1u649Sh/mVnVbFv18oTZonVTK5ih0vjEm655QqUyIiIiLSYwsWLOCkk07q68OQNKWGp/Jyu0cVKteeEKTAGebnLMFw8jZ33fDYaMLhIOFwgJCzVmVKREREZIBIrRx1N/x09n4FKdmTBULJc6K82wJAlFxCBAkTiK/DakAhIiIiMjB0VDnqTjWpp++Xvd/s2e+1myeVTmWqu3OkekPqMD/vNpscT5AKxINUiKDClIiIiMhAoeYS0pndMawvnTlTM2fOTvr68whXqd383G0W2dR6AlQ4pTqlMCUiIiIyQPS0iqQq1N4tteFEb4SrPUVHw/z8oSynEpUcoLzD/NSAQkRERGSAUqVKelM6rdD7C2+jiYDTgMLbaCIUDnLmfX8lFA4QdpZQWMP8RERERAaEjtqeeytN3ufcx6kNJnryftn79dacqd7QUVWts1bvAc8wvxwyqJ5xGCUPLkt6zewZ5dSGNcxPREREZEDqLNx0Jfj09P3Sf3UUNLp7nynoeXhKnS+1s22dSee4g84wvzz8hJyw9O7UswkRpJYisw6pm5+IiIiIiEiSQBgK8DlBKrljX/Ja3fxERERERETiCsOWJyjtvOGEuvmJiIiIDCClpaV9fQjSDy1ePKvH+5g3b16P91FZWdnjffTGuUwff1Unz9Y5y3oAfMBgZ7GA7g8qFBEREZF+bdq0aVRVVfX1YYjs1VSZEhEREdlLzZw5s68PQfqZOXPmUF4+t0f7qKiYrn04FKZERERE9mKPPPJIXx+C9BPeIZ+LFw9Pax/eIXXpVj69wwPnz5+f1j68wwN741xuPnUiQaAIktYdbfM+pzAlIiIiIiIDWiBswlEgZQmmrL1LnRpQiIiIiIjIQBcM7zxAeYOU+7ieQnXzExEREZGEBQsWAOnfgNd9v0s38t3zVFRYQHo3vgUoK5uY9HV3b+I7Z05Zu5v0drStMxUVVrePPxBqH6BmTk4exli9qJQA0Mig+D2nFKZEREREBDDhJzUQddWCBQvahaeOtkn/5Q0h6QSSsrKJ7cJTR9v6o9RhfmWnVfHvF0qT5kmVTK5ixwtjku455evLgxYRERERkb6XGp7Ky+14laon9oQgBc4wP2cJhpO3ueuGx0YTDgcJhwOEnLUqUyIiIiIDRE+H4XX2flWgZE+WOszPuy0ARMklRNAZ3heMV6cUpkREREQGgJ4Ow+vu+zXEb+CZPfu9Hs+ZAjNH6vOWOszPu80mxxOkAvEgFSKoMCUiIiIyUKQ7H6o77+9pEwvpO7tjWF86c6Y6akCxu6V283O3WWRT6wlQ4ZTqlMKUiIiIyADR04Czq/erGrVnS2040Rvhak/R0TA/fyjLqUQlByjvMD81oBAREREZoHqzUqUgJalD/PYk3kYTAacBhbfRRCgc5Mz7/kooHCDsLKGwhvmJiIiIDAgdtT33hp/UYJT6/K7en7qPnb1G9l69NWeqN3RUVeus1XvAM8wvhwyqZxxGyYPLkl4ze0Y5tWEN8xMREREZkDoLNl0JPT19v/RfHQWNdG7c29Pw1NHNebtzw15I77iDzjC/PPyEnLD07tSzCRGkliKzDqmbn4iIiIiISJJAGArwOUEquWNf8lrd/EREREREROIKw5YnKO284YS6+YmIiIgMIKWlpX19CNIPLV48q8f7mDdvXo/3UVlZ2eN99Ma5TB9/VSfP1jnLegB8wGBnsYDuDyoUERERkX5t2rRpVFVV9fVhiOzVVJkSERER2UvNnDmzrw9B+pk5c+ZQXj63R/uoqJiufTgUpkRERET2Yr0xjEr2DqtWrYo/Xrx4eFr78A6pS7fy6R0eOH/+/LT24f2+7o1zufnUiQSBIkhad7TN+5zClIiIiIiIDGiBsAlHgZQlmLL2LnVqQCEiIiIiIgNdMLzzAOUNUu7jegoJE8DXR8crIiIiIv3QrFmz+voQpA9VVFhUVFhpv7+sbGLS0l1z5pR1aVtn0jn+QMgsQc965tgqLhhbxaljqzhqbFX8ucbQIMKhAKGQKlMiIiIi4lCQGtgqKizKy+12j7uqrGwis2e/t8tt/VHqML+y06r49wulSfOkSiZXseOFMUn3nFJlSkRERESYNWuWwtQAlhqeysvtHlWoXHtCkAJnmJ+zBMPJ29x1w2OjCYeDhMMBQs5alSkRERGRASI1LHm/VpCSgSwQSp4T5d0WAKLkEiJImEB8HVYDChEREZGBoaPKk6pR0ptmz36v3TypdCpT3Z0j1RtSh/l5t9nkeIJUIB6kQgQVpkREREQGAm9wSl2LQHqNG1L1xpypmTNnJ339eYSr1G5+7jaLbGo9ASqcUp1SmBIREREZIBSmpDOpDSd6I1ztKToa5ucPZTmVqOQA5R3mpwYUIiIiIgNA6vwoDfGT3pZOK/T+wttoIuA0oPA2mgiFg5x5318JhQOEnSUU1jA/ERERkQFhZ3OmOnussCXd0VtzpnpDR1W1zlq9BzzD/HLIoHrGYZQ8uCzpNbNnlFMb1jA/ERERkQGps3Ck4DSwdRQ0unufKeh5eEqdL7WzbZ1J57iDzjC/PPyEnLD07tSzCRGkliKzDqmbn4iIiIiISJJAGArwOUEquWNf8lrd/EREREREROIKw5YnKO284YS6+YmIiIgMIKtWrerrQ5B+aPHiWT3ex7x583q8j8rKyh7vozfOZfr4qzp5ts5Z1gPgAwY7iwV0f1ChiIiIiPRr06ZNo6qqqq8PQ2SvpsqUiIiIyF5q5syZfX0I0s/MmTOH8vK5PdpHRcV07cOhMCUiIiKyF+uNYVSyd/AO+Vy8eHha+/AOqUu38ukdHjh//vy09uH9vu6Nc7n51IkEgSJIWne0zfucwpSIiIiIiAxogbAJR4GUJZiy9i51akAhIiIiIiIDXTC88wDlDVLu43oK1c1PRERERBJSb9yrG/kOPBUVFpDejW8BysomJn3d3Zv4zplT1u4mvR1t60xFhdXt4w+E2geomZOThzFWLyolADQyKH7PKYUpEREREWHWrFkdhikFqoHDG0LSCSRlZRPbhaeOtvVHqcP8yk6r4t8vlCbNkyqZXMWOF8Yk3XPK15cHLSIi/cEY4ELgbOfxGGAt8P+ABxk3zgYe6rOjExGR3S81PJWX2/EqVU/sCUEKnGF+zhIMJ29z1w2PjSYcDhIOBwg5a1WmREQGrDHAaGA6kA3kAJMpLh5DYyO0tPwU236LlSufBL4MvA1UY0KXiOyJOhvGpwqUDGSpw/y82wJAlFxCBJ3hfcF4dUphSkRkQLoXeB/Ix/ynIx/IA6rx+cYQjUJeXiZjx57AUUfB7NnVQCbwReAx4H7g33107CKSju4O49MQP+mu2bPf6/GcKTBzpD5vqcP8vNtscjxBKhAPUiGCClMiIgNTNjADaMT8Z6PY2ZZHXR1EIo20tTXw3/+WsGTJh8AjQAFwIpDNmWc+x3PPrQJWOvsRkf7OG45S16mv29lzsnfbHcP60pkz1VEDit0ttZufu80im1pPgAqnVKcUpkREBpwnMZWobKAOeAf4CiYsZdPW1sSVV+bx5z//l0MOKeHNNx/DhK6zgQ+AGM899wwmgB0GvAUc0wfnISLdtaswpWrUwJbacKI3wtWeoqNhfv5QllOJSg5Q3mF+akAhIjLgHIoJQpmYQOXDBKwsIAfbbuLPf27gssvGc+CBAF/CNKN4BZgI/AaYBlwG+IErMfOvRKQ/S50flRqcFKSkp1KH+O1JvI0mAk4DCm+jiVA4yJn3/ZVQOEDYWUJhDfMTERkg/gJc4TwuAdqAJiADOAj4L5CLCVfbgCAPP5xNLJZJRoZNJPIZ0IxljceO/8Plp8D3gVbgYeDoz+tkRCQNO5sz1dnXO9sm0pHemjPVGzqqqnXW6j3gGeaXQwbVMw6j5MFlSa+ZPaOc2rCG+YmIxOsoU4GFmFiw93kMiAJfJxGkXFmYilQQGAUcB+RgWVlOWNqEbRdy+OE2y5Y1YCpZAWx7BaZ5xXRnPx8BpcClZGbatLUNnCEhInuizoKRQtPA1lHQSOfGvT0NTx3dnLc7N+yF9I476Azzy8NPyAlL7049mxBBaiky65C6+YnIADcGOBYzU+gTTE+6vc9UIAacH9/i89UQi9VhWcOwrAxisTrAh893KLbdhm03YllZgIUJWu9i2+exdOlf8fuPIxpdgWmj3gjs6/msT3GjaFvbQZ/L2YmIiPS2QBgK8DlBKrljX/Ja3fxE5HM0E9PqIBeSJmnaQARoBv7ncziOMZ51PRACRgIrdvsnX41pOZ6JGVKX5awtzFWIYa5Em7PeDvw5zc96D1OF2gqchKke/Zvs7Hm0tGwFmhgyJIfqajf0PAzY2PYOioqGsWMHWBaMHTuK5ctPcV7zLaLRH2KG/40BGjA3+O3Ip8ApwMtpHr+IiEjfKAxbnqC084YT6uYnIrvVlUAhJjzlYmKDD9OmwMuNETHgJyTCVZvzdW+5GCgCnsfM6BkJ3AxchamvlAItwKO99omXY4bODcIEEHfJwlwF969dHyZQgRmKF8NchQOAI0hcDXduU5Pn6wiJaJqBiYaLgAucbccCE5yzO4XDDstlyZJCYrEQ1dU7MH8yfmAZsdgBwBYaGoYRiWwjN3cImzYB/NSzv/swAeol4HU6HxS5rqsXSkQ+J6tWrerrQ5B+aPHiWT3ex7x583q8j8rKyh7vozfOZfr4qzp5ts5Z1gPmv8CDncX9p1ERkbSdDYzAxIdcIAdTh/E7i/trv0VyPcZdbEyciDjva3TeEwFm9eC4vufspwlYAIzD9KK7CtOOIcv57HqgFvhdDz4LvoX5a3UQphJlOuMlroYPE3zcq9LR3CKbxNVIrVi5dTz3cdTz2nxMp71WTEQsc7b5sawiMjMH0dq62dnuw/xpHYipgvmAsZiY+UXnfR9jIugh8SPz+VqIxd7BxOXOfjG7CHNPKhHpa9OmTaOqqqqvD0Nkr6bKlIj0yFWYStQgTGzIJhEX3CDl1mDcxf3a/ZecIzC/3tdhBpGtAd519vcr5zXNwO1dPKZvAGcA+2MqTiuAYZjby56Pqavsj6lI7QBu6d4pd/BpJZgQUkDi/k1urHSrUW6Q8l4R75VxuYEqhglKURIVqTZMYHKjZwT4PSYOfhdzQ10fpllEM5CBba+itfUNCgtvpq7uGExAmgosA5Y7V2IlZmjej4AaTEuO5FbnsVg2hxxis2LFrv6Fu25XF0xERGSvoTAlImm5EBNQvPHBnQ3kp32gctdudMhw3nM8MCgzkx1tbYCplUSc/X6KiSlBTM3nT5goYWEGtt2ackx3YILdVzAhaZPzXvczhzuvW4OJOmHg+h5dhSudIyzwLLkkqlJukPKuvVciNWpCImJ663feIX9umGp1njsA+BDTTmM6Jo5GnX00Y2LuGOrqlmLmUb0JbAS+gAlfucAQYDzm5r3HkYi2/3FeY6xc2dSFa7K9C68RERHZOyhMiUi3XY6pfRRgBrRlk2iv4C5ugHIXN0pkel6bjamDZEYifIqJA+uBzZhq0h2YwWe5mJYM+5AYn3wA8BwmUvgw0SPD2XcdZqhgjbOeAvwTc6vZDOf5esxQvzGk0xb9NExnuyJn/UVMAFniHFFHVyQ1VrpD/ToLVJCoULVhamkRz+M8zI1zF2DmSeU5Vyvi7L/Vee0gTLzcDxOY1pO4x3su5iqHMbPVHgKOxETP5Pu623ZeF66N/rMiIiIDh/6rJyLdciUmSLm/tmeRHJA6qky52zOd16e2ZMi0LNbYNi8DqzFVp+cwFS8w4ec44APnM4d6Pr/Q2Ydbx6nDzJEqxPS02465i9JPSMzHAhMzjscEqcnA37p8Bc7GzEs6GDgME+ty8fnyiMUOw9x3KYdEYHI7+KUOfPSRHK68DSlS51NFnCPO8Dz2A8VkZEzm+9//Kn/4AzQ1bSExj6qRRN/CBueKBUi0AvkMEwazMEHLbXf+DcDi9ttX8fDDsHZtly+M4/XuvkFERGSPpTAlIl1yGiaUmDuDmyXLs6TWYNzFG7Lc0OUNUhGgIRZjBWYA2lWYcJOL+RW/GtjirNdhQlITJlAV4NRXMjLAsmiKRPDbNtnA/paFZdscgBnUVoKJILazjmDqNAXO53TNlzFtLA7FNHAoxlR+NhOLDcfnKyEWK3Be69bnUof5pQao1IBlqlWW5X4Ntt3meX+bc/VLOOOMYjZtgieegKamGkxwgkRdrsG5ckXASDIyBhOJnAf8LyZqfuYsYSxrFrb9Ku5gyLvuOohhw1bv4nrMw4RLERGRgUlhSkR26WRM3cKdEeQGKTccdVZz8YaqbM/73IBlYcJOM2ZY3xmYKLAF2Aa877z/cGf74cBazCC3AJBlWXDQQVBURO6771LY1sbIiy7C/uc/CUSj8dDmzjZyG4xHMSHqp12+Ckdi6mMHYFqO+zF1r3rnaN8kFgtiYloM05o8i+RA5YYlN1y5s8cSV80NUX5/Fpblx7IsotEWolEfkINlZZGXV0BjYwPPP7+DgoJB7Njhxs2tzhn6na9jmGGIQcAmEvnMucI/wwSvjzGVtGZsey6ZmWcQiVQDYNvvsWXLrm7CqyAlIiIDm8KUiHTqeEytwjs/yluJSg1Q3o59O2s+kRov3FvVjsBEAMv5rCbncw/FhLjjnM9vwkSBwUDMtmHTJjjySFrffptGoPGRR4iQiBUlmMhjkWjF3oaZHdQ1B2DaWoxxjqTZOYIaoBITSNxPy3L2vhLTEGIfEvOjOr86lpWBZfmwrAxycrLIyTE30c3NzSUQyGXFihYikW00NDRjqk4N7Njhc44B50puwcyLmkpiTlcrZgBki3PW3wDu4aab7uGXv3wb08/w57S1HYGJyhmYLn/dn00mIiIykChMiUinhpNoe546P2pnd0zytlXwVqi8s4Jsz/ZPnG1bMKGnGNPwuwGoIHGXJnde1HDndTFMPPDt2EHk73+PN7AIY4JWofPeIc7nulWpekyVawhmsN6Lu7wKZ2FCUSsmSNUDVZia2iZnb27nvRxMqAk7X5/ifNJI57lm52yysawcIIptR3GDlmVl4PdnkZsLJ5wAjY2wcCGsX78Jc38nd1Ciey+rOkzLjr9i7pZlY+LnICAfny8P287GtjOd99Vi7gN1EUuXTqeg4Gjq668E/gFUY1kHctZZw3jmGXXlExER2RWFKRHZqekk3z/KDVOJ2TwmLrj3jEpdYilrL3e7DxMPtmOCjhuoYpiqWB6JnnTufloxtaIsTEDCtolhhgUucV47yvOaFuc9IRLD/bIxzcDz2VWYmuG8qtE50ipgg/Np+2Nmb5Vi+g9uw1SD1jpn1ICZ6ZUNnACcjol5mfh8uWRnZ+HzQWNjszMvygQqvx9qa6P861/bnf1UYkLQame9zblyH2LC1EhnvxOcs6zDBL0DicUasaxs51zc6JsJzOeFFw5i3LjVrFz5FWd/1dh2Ps8+68f8qYuIiEhnFKZEpEOnYCo7bpBKDVGpock7gM0boFJvP+v3rCPOvoKYX/9jmPYOJZg+eR+SuKvSeue1gzEhqcT5uobEkMMS4GjnOIZhakDuXZeaPcfpfvYQ4BedXoUvYAYahjFD3rZzwN/WE2uKse7b64DXnNedSKJO5sfcQLfaee4jTLh6ARjrXNEdxGKjiEazGDoUGhpyqKnxY9tt2HaMSCRGNNronP1HJHocbsNUwty5WoMxgyNbMI0k1mAawfuAtVjWedj2f7HtoLOt1bnaIec4FrBypTsvapaz3yi2XUn7eqOIiIikUpgSkQ4Vk2g2kRqkIBGSIDEXKVVyf7pEeEoNWsOcdanz/BZMc4nxznsagVcxs4AagC9YFjk+H62xGK22HR96ONI57kZniZIIct7jjmJaNdy7y6tghvYdWf8Ow/KHUVlZS+u6bOyIzfiV48koymDpsKWYm9se7+x9DfA7Eg3ahzn7CgH3AZOc5w6htfWLNDYewfHHw/btmbz2WgsA0aiFbUcwlbDPMGFqLSZyNjvLqZgwFXL2l4mpu63HBKxmbHsLpnVIGFNjrARKsKx9KC4eim1DTc2TmOGDdZiqV41zvP9vl1dHRERkoFOYEpF2ziLR/jy1uUTqED5vZSqD5CF93vlRbqjJxAQkN+i4Pe2+gPlV34+5n9RYzHymJhId/dY775+6335sXbuWfMx8qzWYuHGNc5zNJNqfR53Pd7sObgZu7/KVGM5UewPr/xbi/Uvfb/fs4MsHc+hnh7J8NM4nFgNvYJpVVDufnuecWQOmxvcopin7GiBAdfVo6usHMWkSLFpUQGvrDsDGsrKw7RpM0FninEULpgp2DiaofYJpKB/DhKYW5yqtcj57GCYcRYGTMHOptpGbO5xJk6CgAJ54YjjR6Hrn6jQ4V/CaLl8hERGRgUxhSkSSHIOZIZRN+4be3mqUG6TcwOTeONfbkMIbotz25KmBKsP5rBmYG+duJtGQ4kHnWI4G7sbEhInAQc6dZIMkgtu+wOOYZt1NJPfWq8PEi4+c13TNN5nY9hELrXP5Grfy3w5esf2B7aZKtaqUjw5+x/PMx5h42AAcghlQuAFTIcogMfhwDXAk//3vII46CkpLYd06G9uuxkTCxcBC5yyimMbw38Jc4TCm/pZDoldhrvO56zHDAZ/CDJi0gSexrKOw7VwOOCCbQw+F5mYYM6aYTz452LlKwzEVMBEREekKhSkRSRIk0RzbbWGeWo1yqz2QHLRc7tfe4X02yfOp3Bk8bke/HEz7BHfo3ePO+5qc116Bqfl8DPx/JNoybMFEk9GYdhD1mIFvO4A/Y1o+VGMGxdV34zocvu0DtvyxBrD4Vyevq3m4hoKjCxi/cjwfjfsIM9hwKBBl/MpqiM4l1mQiaLQ+SqQ6QvPH26ksPxJYDkxi48ZRfPghHHggrF/vx7brMBWlZ4BbMXW6HcAyTIDKxQz/excTsEY72xY77xuGiaEWJohFgGHY9gYuuugoVq2ChgZ47z04/XSoqRlDdfVnmADX2I2rJCIiMrApTIlI3DGYQWluQwe/5znvsD53cYOUG7hS76KU2pzCrXJFMVUqdzuYalUQuAsTG17BhKXDScypcm8cHHHevw0zYC7ivMbGDOGrwgSrczGD29whf3mYgPXtnZz/6cDXgbtfOZjW9a1suPZ6YDVXYELdIzt53/rvrWfs62MZPms4lbPcq+XHl+3DyrXI8GUQa4lhZVkQgYyh7hWuBJbT0nIwmzaVcOihONtrMbW0zzARs9k58wnO8585R3M0cGz888x9sD52Hk92js5PoqX7dv75zxqGDCnmwAPhsMMgHIa8PPdMwpgKlYiIiHSFwpTIAHcmJojkYX5F995Hyq02pQYpd6ifG5rcQOW9p5SfxBC+TM/rUocMRklUqQqc1/0HMzBuX0wIcrvz5TuveQkzQG4Tpg7zJcwAtded154HnO+81h1W2Oq8rh6Yi+nD5/bfy8fUb0ZhGpznT8rn/YIQsIFz+QODnPP4NiaMdeST4z/hiPARBGa0kFHUjL9wE768TDKyM4hFYkQaIxCFWGOMjKIM5+iHYapNR7F+fQkHH4xzxK2YXob/do6+wfkUG1OTGwZcixlCmIcJX5mYCLmNRG9E23MFfUCYaLSWaLSYoUPB54MHHojQ2OjeE6sNeGwnZygiIiKpFKZEBphzMZ3yBpEIOznAs5jedW7nPrdi5N6KFhLD+9wqlPemvd4b9GY6+83FhBS3DuN2/bNS9t/qfN2KCTenYaJGISYQWZj+dA2Y4HMuJi7c7qyHYob7rQTKSAxwa8JEjZhzPJWYGLIKU9HK8Ry7O3zx5ZYJvJ/9U0yVZgn7Oc/HgD+kXMvhwK+cY/4W0LqhlazhWWQUZZCXmUcmmfjw0ZjRiJ1jY+fb+Ap8+Ap9DLtpA1t+ORIzl2olNTVjWbs237nfVC1wFfn5+1JcnEt1dR3NzducK5QJFJGZeThjx5awcWMLO3bk4vP5aWvbgRlmuIxEmDJnOOTK37Pt/lnANrZvz+N3v4tgWWYulm1/gOlv+F/gKBIt30VERKQzClMie4HvYIKLO8fJW/1xA46PRJXIrSS5rwUTWjI9z0OiruEGKLcDHyQHJLcKleUchxuiMknMv0oNXd75U+7cKDC1kUZM4MvFhKEiYIRljqrVtmlyXlfi7Hc05ta4ozHNK4Y7nx8k0aOu2tnW7Oy3EBMoc53XZFoWM187mKwtbrQbD1RTiBl26G0vAfBVzNysKHDXU6P5wphsModlklGYQVZmFllkUUABGc7/arNqieXG8Bf48Q/yk1nq1v9iwHJsewIbN451jrAO8BEI5PKlL8FbbxXS3LzGOaNCIIJl+bBtGDEim1hsH4qKYNEim0hkCJDLfnN+Q96EPGKNMSLbIrRtymP0U78ma1QW+V/Ipy3UxtJ9/oG5ue/3MLPSLEyU3XXT+F2ZAFwHXNbjPYmIiPRfClMie5DzMSGjGBNSsjABKYv2QcXveexWmyARuNxwEwN+hhlWl+V5nRt03CVKIlh551S5ISqHRBdA99jcbnruY+9wP/fmvW0kGlK4IfCPwCXAD4Hf4gzxy8iAnByad+yIB7v7MEMTW4GHMYGsisStdn3O9bIxwWmjc24Nzj5zgdKCAkqHD2dzVRVfPu7L7G/9jpt4CfiU6dP/RWzud2nFzCebBtwBXI6JNHnAHQ/sT84+mfgDfqwMy7nGPnLJJUiQXHIZxCBaaCGaHSWWF8NX4COjOAPT0H0Mplb2CVVVBzpnUwe0UFn5Hk8/XYu5A1cRECUjo4RotIVAoAjLgmjUDNdrbobS0qFs2FDL+I//TPOKDFZMuJjkaGw7Z34oo353EcfaV9BU18T7gV8731WDPK/vmcVgECLfAAAgAElEQVSYsPlN4P96ZY8iIiL9j8KUSD/3ZcxMmCLML/Bu1cc7Fyl1vlJqS3Nv9chbrQITSnKc/Xlf750n1UZy6HE/N5NEJSrHsx834LlD/VLDl/s5ERK1GbcqloW5G9Ii4GpMrNgGFLa1kR2N0oiZ9+TevjaICVTbnPNZDXwR01A8F9OA4ouYuVXZzn5rMfOxBgHRWIyJN7Vw8rfP47qCB/gInKP6iLlzD2SS875SYJxlcYVtM8k55rvuHE7ekAx8ub5E2c4GC4tMMgkSpJhimmiinnqaMpqI5kTx5fnwB/zAzzEN4HcAbxOLHe6c1aOYgYsjMHfdOhbTiiODYHA/pkzxU1UFdXVgWWDb0NQE++0HwTfOJ/zMDtZffS0mXnqH+zVg5lyNZf13/8T6765i//+7h+n2X/hs5Wd8/IVnsG1vX8ae+R9gVUYG345EmNJrexUREek/FKZE+qkZmDlMQRLtyt1GCd57QLmLN1h5u+p5m0T4UhaAizHD4jqaK2Vj6iRtJNoYuOEom+Tg5A5ac0NRDong51amRvj9hKJR2pzPyCZRnXIbRfgxQefvwJHOMWzF1E0isRjbSdxhaSMmZLpBKh8YDLxHov/dwSSG/TUDT/9xFBmDM3hubpjs0dkUf6OYQK6Pa/MeJdTcTCVwPj9lonPO9c5xRoCIbZOPaQ1xIpBZmomVY2FHbOyojR2zsW2bGDEsLAYxiGEMo5VWmmhiG9tozWo1Xf6yLeesvwb8HngeU1eb4ly5Bc56LKYlRy4+38kcd5yfYBC2bYPMTIhETHXK74etPx4La2D91c9jbnW8iuQ+izkkBla2Adms/ebPWPvNwYx781qOCH+V9wufoLdYwNhIhNUjRnDsxo282Wt7FhER6R98u36JiHzersT8Cj0KEwSKMSEhQKJ5xCDP14WebXnO4na+c5dBlkWBZVHo8xHIyKAoK4uRRUUEMGEh9ea8bSQaarc4j3Fe5w7lc4OUG6bc7d4KlRuy3KGIRX5//PkG57kSy6IEM9RwkLPOwzR3WIWpKr2JqTqtxIQrCxOo3nZec75zrGsxbRSCJBqGF2HuUXXPE6PJPyqfyjsqsbItfHk+1ly4hruHL2NjUxMbbZs6THOKHc7+GjD1nUHO/o4BJgHf/d5QE4gimCAVSSxRorTRhg8fhRQyhCFYWMSIYbeZ4EUU50gznSscxjR+2A+YjonSBztnUADEsCzYvh3efdcM68vONpUpn/M3efEJxZTc9gmWle+83xutca7EqSQGWbo3E85j5bFPsv3h7YxfMQ1T1+uZMZimHP8C7M2bedmn/9yIiMjeR5UpkX7kfMxwsmISIcgNJd5Kjxt+3ADkriH5fk4W4LcsfM7i9/nI9PvZZ9w4aGhg8erVSfOb/CQ31I5gfs1vI7ny5IYkb5OJPBIhKofkapW77IhGybQssp1mEk/ZNscBR+Xl0dDQQMT5/Ckk5nJtBw7A/Oq/0XO+YzEhJ4IJV6sw8aERExkKMIFqEKbecy8QPD3A1flLWAQctbI5HvCqMOGp0tnHvphqV7Oz/0OBA/1+bNvm5AkTaGhsxF9cY4JRxI5fLPfrWDRGm9+EqXWs42M+Zi1raWhuoHlVMysmPIHpuGeuqGX9Bds+w/kTLAKOd9Y7nCsRApqIRjfx2Wf7MGSICVODBpkw5fdD8y8OpuY1i0HNUFS0DzU1YUxnv7Uk2oa4c6JsEu1ClgF5WFY+6695gS98eC4wlZ5anZfHLxobyQVaolFyRo/mS59+ypIe71lERKT/0D8VivQTV2BCQwnm1+gAprrkrUC5gSUn5XFqhcgP+CwLy0o0E7CATL+fnJwc3vzgA15evZrvkRi2586h8gYpt1W523jCDVDe4XxZJH92p4tlkWlZ5Pj9ZPl8VGO67/2noYE2THiJOosbLeZjZhCB+QsrCzgM0w49C9PF7xNM+CkhMdRvPxIhbA2Q9+mh1D5ZSw2m2rTO+bxGz/EHMGFqf2f9H0xXumygNRbjmMmTqampYfjBB2M32yY8uYunMmXbNs008xZv8QzP8JC1kNesGEtya1gxoQlTrxnsfMpIgsF98fkW4PO9gt8/BMsaipkvFXXOPA8z4LCRrVuraGqC6mqoqoKsLPOKti1tWJkWzc1wyCGZ+HxBTF3TbR/SjLmhrw/iAy1bMfOxIth2C/Aq9a/X0xtObGxkH+fT/ZYFxxzDQs/3o4iIyN5AlSmRfuDbmF+tC0kMz8vF/BLvDttzA4m3wYQ7iMvlhqeYbbf7l5K2WIyWlhY2NjezAdPAIYdE9chP4ia9bue+JkyYcj/LDVHuHC03QKV2CPSRXMnKADKcIJXh94PPhy8jg/MbGjgfOA74f875tjnnmwscRGJoH5gAVYQJSnmWRYttk4tpib7N2V6KqeccAByIiSC/Ar44+ousH/N3tmAG1NVhhg/mYyqBh+Tk8FlzM0Mtix22TRjTHH0wpq16q22zdetW/H4/DZs3ExsZw271BKk2O17Wi7ZEqdlaw7J9lzlH/ohzNqaxxcknX8wrryzGvCGDlpZmhg8fiWWZatPatTU0NhY73xF1zlW0MTfd3cann9YB4PMNoqoqj5aWOkreb+SAbx7A+mYzFDAnJ+DsoxRz166Ic5XeB44gEZNxzrAeeJD6V+sZ+8ZYPjnuE3piIfAkJsg2xWJUP/QQAYUpERHZy6gyJdKHTsUEqSGYqkgByfOfBpFoN+5WT9whdt6Q4neW+JA/y4qHrDbbpjEWo862qbZtNmK62c1x9u3ux51Z47ZEd+cLRUgOU25A8t6M1x1W6A1b3iGIGZZFfmEhGePGma4JWVmQk8MRw4czBDPv6XUSjSTcYYyrneM51DmOKkzQygJyc3I4JD+fIzD1nd8AkzHhJwMTyvYDlgMfn1bIp3zKRky16UhM9akQU83KBkLNzeQCO2ybpc412oGppo3y+RiSl0d2djYbNmygpPEDYk0x7BbbBKrWRAc8u83m/YL3nSC1P/AisB8FBQdzzTWHk5t7Fq+8shywKSwcS05OMYWFAXw+Z7heM4weXYxlBZ0zc/cdw8xv2gJsBkLEYptpbv4Y217P1v95iW3rtvHZZ6tYtWqTE6zdJvBu65CpwNmYGU2DMXF6iHPFtgDfoeaRJ5Iqmj3xkrOOOp98eC92ChQREekPFKZE+shUTIMJN0S5TSPcjn3uHCl3/pF3GF0WiRDlnSMFJIWoJtumATOnaD2m3YHbGn0Qye3V3fe73fXc+UJREveLyuhgcatUqdtSA5VdXw8jRkBODuTnw9SpcMklPIKpHI3CzHsCt15j9hvEVDfWYgalbcYMzYu0tNDa1ISNGajWhKmvZGBC0hBMQHsQKL2tlNDLIWygHFMjGoWJGYOccw07602YSthqTDPyVtvmyMMO47gTTmDz5s2c94MAg04cRKwxRqzRVKfci9e8utlTjXKZrxsaalm2DL71raBzxrX4fH722WcIYOPmjIwMqKpqwbZjJG4r3IipUP0XM4vM7XH4AabZ+/vAFjbetJGz7OuJxbbQ0LDCuWofOFd0HDCRkSPHkpdXgs93oPOnivPd4cfU80YSa3XnWHXPmP+fvfeOs6Sq8/7fp6pu7Nw9oSenngFmmBlRgjgEBQyrKKACYgBzXNOj6+6zYnjEtPqICiqoq65xjahIUgEFySDDDAwzw+TUEzrnG6rq/P74nnOr+k4Pus/PcRde59Ovet3bN1SdqlMM59Ofz/fzBd6T+v235jrHwDuBjwJv+X/as4ODg4ODw/9MODLl4PDfgJVIRUwTh6tQtg4qbaOzIRQ1sqJUzVJn1SQNRFpLuyOtqSCkYB2ShPcjpPYoR6JKWcWrPhLdJvnZJfVUypQlcemgiakaBtsxKs+DBx4QItXZib7+evjud2vJfC8+91z+AbgAQ+CUYp3nUdq4gjGERixEQigOAAfimIfjeFI/rJ8BN5pHG+v+UqCwqsAnz3mCr5OY5uy5jyAqVJmkQqkbIbsLEZK1adMmaGvjgk80kuvKUTi+QDwmZMpeuO2v2s5/XtLLpyfN9AzE4ietj+++eydf+9qfkIqtcQYHu+nvHyGT8WuJfIODIX19+5DQiSxCC6eRZAz+Cfg1cJM520eRTlvdDPzsp2z+9WaOf+IykpzDCXMldgOjdHcf4vnPb2DVqk7E4NhvZuoA4JHNtiRi2F+JLqj1kfryRz7C4+b5t4AzzHWdh6iAS/5ru3ZwcHBwcPgfDVcz5eDw34BjSEImbCNeWydUHy+eVn+sfc9jsvkr0rpmzRrTmipCCK5DltD7zGefSVIjZBUva/HzoJamZxv02ma6UzUETodWpFWoNInyzJg9m9+dyQiZCgJGwpCJQ4c4uVjk7vFx8DymBQG/CMNa4EV/HBP2huQeWU7bMx6v9cVdh9CUneZRm/OchlQDLQUuXr2aH65bxzOAh1ub8BHSZOPSrQI3QJJ3dwihKq8iIZke0F8us+D0uwk6AlRBQYQoUlpi0d/0wi0cA4xkYqZPmulD5vG1aP0qc+SDSFrfNqCV0dEs5XIJrWNmzpxJLpempQFKnYxSHnFsLXs2IGKd2X+PeSwB09l2/gWs2vs74GGEvliqOQgcJIqmcddd02ht9QiCTsJwmznbDqCJanV4ciFeCl3A1ilef5G5ns8CPnfFFXyoWITxcbpI1M3jEI0uM/WuHRwcHBwcnpJwypSDw98ZL0KWremQifrUu6lqo3ylJoU8gFkmay11TiZ0YhBZWu9Hltt9JLa2WcAHSJIA0/VN6X3aBTBMrolKN/ZNk6Z0W1jFZEXKM2NEa5g+XZojzZ5N0ffpAYhjTlYKbr4Zb+VKdpvzX6U1vwC+ffpmsguz7Ed6RXnIovxRc24fQtSmEeBEc149wHfWrWPMjOFCLqyRwxGYlBy41lzrGKkwOglqKXS2kfAw4Lf6bL/4s3h5D6/BqyX3+Y0+37plKf90fReD1SrFSbO9M7V9FvgUUkNVRhSjg8RxL+VyN5VKH319A2QyEh6h1DSU6qCrayEvf/l8Zs8+zoys0Xw/b66G1eb2Iu2Kd7DnvXs4TW81x7DNgSOEwPXR37+H7u5RstkiQkcz5q7oR+tBVDA1m1oNXDbF61cqxSVI/V8V2DY+jr70UjYoxRbTV0whxNX9T8fBwcHB4ekE9/81B4e/I9YgWoElUlYdqo82TyfsWWtdjcSkwgFsWESMEKBAKQ4hYQz7kaW0rSXSiKownclkKk2WFAmRikkIUTo5MG0JTLeDrf/d/uOS8zx2ac26SgV6e6VmqlgkWLqUDmBLqURmzRoGq1XYsYNTEGvdeqV4Z0MDxwK737Wbqj6PDQih6kOMbt8xxxg1xxsz5xojNU+/QMjlYzzGMKIJ7Uw9/tSM91hEVXkx0pC3gKhckdnvh6+eh9fgsezWy1FZhZf3QENmVgaVVwTTA/LH5vnI4yv45MPH8eTYheiDvhmFjSkfpFQaIYpgxow2mptn0NIygxNOgA0boLv7fkRjHDLf2Y7Q5BeYbQ5CtjoY+MWlDDwxQGI+iBGrn5gktR6lUhknkwlQykawDyNxHQ+i/Mlkqgux612AaGPfqzujO7XmdN9nxZo1PBsxII5///tkX/MaJuK4di/YmjYHBwcHB4enC9z/1xwc/o6YiRCpfGorMLVClbbNBdbeV5eyprWu9YSKgVBrdiLL7c1Il6E+pCqmFVFlZpvjpYkUyHI6Tc4iEhKXjmC3Y4KpyVV9uY1SiqW5HBvKZRgbEzKVycB55zFr2zbuqFaZd/fdtBYKVIaHmT5rFhP795M3Eep5pej7rcei761jsT6Llep2jkUW+AWkPqoRqXH6DqLZjJhr+wLgk2+dxvzSQ5xDYo/sNp8bBs4hIY4+YoHUQJNSNJjnXsHDy3nggfIUKlDoUBP2hxSbivJ+g4dXlM+s7l2NLmviiZjHuh47/Ebgt7RdtImX/OQliMYmuOGCGwgu7eDUC04F4OEV32f7dhH0Nm5sAu40ZzsGPNeMNk1592I7gg3fPMzyx37H48e/0Ox9wszkDmAuUTTE0FAfCY0fBLrJLf48cXlBbUxdSJ3TmSSpijngzwgBvRA4e84ceN7zII45+/HHuWlggG1as3LTJka0RiE1gacztU3QwcHBwcHhqQpHphwc/k44iyS1rz5QIq1CpUlOWjHyDZGyZGXE1EbZZrogQRO7EDJ1L2Iqi4FrEXLUbsZQHxoRp7Y0obJkCSbbANPBF1OpU+nPlaOIfGcnKw4cgHIZZs6UD5TLcPrpLLz9dg5ozcKWFrLPeQ5kMsz//e8Jh4aojo6S9Twolzn3sl5uPSbPLePP5FnFh1lqjvNekvCJAAmNaEdq0lYtWMC33lJk4LoBOpSiSetapIOHKFLpKPiQJN+uV+taJyaVUehYo1A13qJDTXZ+Fq9RSJRX8PDyHpl8hhw5KlSoTFRYfWg1uiLEKh6LiUYjwp5DVHY3cuuHb6WysyKpgFXNS294KQBrH1/LCctPYHdrE9O6R5g/H5TKoXUzYta0I7XZjBWSuqcJIExZ9UIzE/YsNyGpfQOIfjnb7GcTME7nhzsZu3cMEPLUhtT1KUT3OtNc3+ZMBr1wIX1btsBJJ0lNnNbw7Gdz8c03S2VXGNLueRyM45rlMo+Dg4ODg8PTB87m5+Dwd0IzSY+ktKXPZ7IS5ddtnu0hZdQprTUxSWCEVZRCxDS2GVkyQ9L091XIIraFxFJ4JBUMEsJWnxaYJk31/3ik37efrz0/cADOP59SFMFxx0GlItvy5czzfboBxse55rrriH7+c3j1q+mNIsa1Jmhrg1KJdcCzn72Jyr4K/6d7VS3AQ1rZynhmkPSN8oGRkRGaT2ym89WdBEoxYb5ja3g6EMNdhFCQEkkARy+icH34/UL+dHVyY954Iia3JIff6uMVPFROkclnaKaZNtooUsTPJe+prBCxYFpAZk6GXFeO7Lws+WPz5I/Jk12U5ZY338JNr7uJwV8N8ue1f6Z19wilkubOOzej9R2Ilc8zM2jVKBDtccBcDXmv7VVtPH78S83ZWCvhCKLHPYCY7kKkd9WDiHa5muIziuz73xJZ8hhC3RpJNLCFxSLNM2ZAZycEAR2nnQZxDFEE4+MwPMzJ738/p86bR7h+PaU4iVlPq5gODg4ODg5PBzgy5eDwd8CZJIpQmswcqS9TOmI8XS8FSehEDlkih6nHNuBi4OPAZ1LH/y5CIgqpY6fJXJrIWdglcJoUTaVCpW199Ra/WuKg1nDDDeRf8AK4+WYhUmNj0NeHt3Il84GR4WHmA/1RhL72WmJMh6ZXvYq7qlVebM7vc0sfAw1v+vI8YsTGOICQVav4zfQ8mnyfS/cuJKyEbHj+BpYsXFgbcxNCDlpT52rTFC0RbDfXJ54Q1UhPaGnSW5XgicY1jWQ6M3hFD1VQBIWAJpqYz3xaaUUhahYaVKAI2gOyC7L4zT5+g58oWbMyZBdkyS/Lkz8uT/7YPHE5JpgWsHfvPRw4cD1wgxlNeYqZUeb1LJaaz3jvteQ70gH7EYmSNYCQpwfN1VuPKFQzWfrbzzN049CkOXyu2U7E3GelEoyOigplUxotmSqXYXgYfvpT6Ok57H6wkfoODg4ODg5PFzgy5eDwd4BVhGzgRH1632FqFIa4GDUqDZ3aiiS6g1WrbP8oS3wOIbY22wy4XhVLE7r6Y9jnaRtg/WvpBXO651P6vdim+TU3w9q10rx3aAh6eiCOme377Ab+wST87QxD9iKtanngAQ4glUXLzDn+3znr6XhdB+PmXFrN1mLeb8zneffASnSoicsxBwaXMWfVKto8jwpScTRsrpu18lnDnEbIVodSfOF3S8WiNxoTjUX0fKOHoVuGGH94nOIzigTTAoKWAD/v06AaWMhCuugiS5aIiOpQFS/rUWgtUGws4hf9mkqlMqpGsoLpAZmZGTJzMmTnZ8ktydH3vT6O3/Y2pOluiOhvB4FbETOnveK20iuZwUu/dCn3qxebq9NgzmyCpKIMRM26H8l8nMmcz3yMYFpA90e7a/s531zzUxGLXwMSw08YCnHyPPB9IVXVqhAqrYVcGdufJvGTO2XKwcHBweHpBlcz5eBwlHEySc+odJ1U2tKnmIJIQe2v/7XnJNUvtmqmjBCA/SSB20XzuSySvDY/dfy0KpZWu+zxLdJkKE3g4rrH+udTfVbb8f/ud3DyyfDww7IIn5iASgVv1Spmrl2LN3s25+3Zw+eQep0M0PXAA6xEFvOdJM14d75+J/8WncR7/AcnNQqOgLFSSXpAodn9zt14Xhe0tjJ35kxefmaJ3IKcqEqm3kllFR+/cDvD5vv/8q+drHjXCkau2oCONNFoJHVSZU2mM0PQFuA1e0xsmKDptCYaM4100slqVuPjc9+u+wjaA4odRWYykyJFBhggzIREmahGpsggoRX1kp8HOy87mbZXbEBo3wRCAeeZ3/OpL9hKJB+IeYW+i59e+yDwHoQu2pzDYcS0t4rEHCkGvsLqr9J6/mI2HLehNoQuc780MplMx4COY1SpJOQpDGVuLZFSKnmNhIBbuD5TDg4ODg5PJzgy5eBwlNFEQmLqFShLoqZKx0svlUGWv5HWxKZmyoZPNCDR4P1Izc9twMuAryJEbiYJmatXpNLr95DEhpWunaonUDY2Pa1MRXW/p78X2wW2tYI1NMDtt8Opp8rv1Sq0tjItk+Hgnj0AvM+MfwMS/j0L6f+UvjY/uH6Qt/1bN1/Rp/DP6n5IjeE9PStREey7fB+6qumc+wSFOXsI/iWgpakFr8mk75l6Ji/n8el7j+Xdp27iql8soSGAf5hzGy8EPnNRG/FIjAoUheMLqECUJb9RrHqlzSUKqwu0085X7/sqmTkZgukBTcUmZjCDWcwCoEqVUUapBlXiTCzKlKfo+XoPM98/M7noJjEQYMNxKzh+2+8YuX2EXW/5opnJi0lobhaYYNpb38L8L85ndnE2t5zyB8YeuJJErwSJ5Zhnfs8jdVJ7zZW8nsU/WjGJSFnsNPeFTYu0DaJjrfHDUKyabW0JeapUkjmNIlCq1gfN3u+OTDk4ODg4PJ3gyJSDw1GGrVOqT+5LN71Nk4Q0ifKUqln9bGPeKPWZ0OzfNkM9iJC3KnA2cDuS1WbJVP0Y0mTKBmFYQpUOnrBBF1Nt9YTqMDJF0lhYRZGoUtms2P2WLJEF+MaNcPzx5NauBaTf01eQrkrPAVaS1l6ScX/9X/fxoXNb+MjmFVxxzAYU8Mn9q6CqaycRj8cUVhXIzs8STAvwGjxUXgiUyolC5BU8VKD43DcXEHdXuOLdexhFSGrYFxJ0BKiMIjs/i8oJQcAXVckreuz7/j56F/aSmZvBb/Txsz4+PgUKtNFGQMAEE/TTz3gwLoQsUChf0fm/O0GJpRMl9VVCrLqBAR5bUqXrxgwnDF9BoalQq8eqUqWLLiaY4M/ds9n5tp08/IN3A+eRBFFEiFkyMneGvVvWI5rTdcy/Zj7VHhtQMRmDJPpVmkjXmjBPTAhxsuSpVJLnACYS3c6VVT0zwD8Bn5/yiA4ODg4ODk8tODLl4HAUcRJJ/6h6ElVv6at3ellordHmL/zW4mcJRQkxb/nmOGcgNVIDiOWvlcOJVLpOKk3cAibXcymSxbMlUzbsIp0gaFWLiMOVq0nESmv8KJJF9ymnMPSHP9CyfbsoVZUKzJlD68aNPFQq8U6kt9HJ5hxmmHHGwBveNp3soix+o080GnHNqsf5mn4RipSyouHglw8CcM99GV5wqi+WvqbJapStX/IKHn7eR/mKy9+9h+cdeywPb9rE7QgZiwYjVKDILc7hFT3iUgwRqKxi5E8j5Bbm8Jv9mqJkhaMsWVpooUiRIYbIkcMLPPAlbh1PCJnyVO0GUIF5zigS3t7H1pesRNSlEjCf3JI3gwe/2/KvSO7gGibTFlsFZjXQUTMzuxDKvQTRNKFxTSOPr3r8sPtOmWu/11x/u8d0PR1xLGEUhUISRGFDKZhch2af2wovBwcHBweHpwMcmXJwOIqw1r76xL50el49mapP7dNKiVUOE0hhGvXaBep6JGCijFTGeMjy+j5kETwVkfLrjm1j1q0V0PZaStu7KhxOqKK6z0ylTtnP+VqLOhHHsGMHERJd3qS1LL4ff1xi09euZZ45xhzgw5d1kJ2XxW/3CVoDmppEDfIbfcK+EAVs/MZGPrZ/Ve1gfd/tq13I9b296HA2KlB4eUOk8l7tucoq/LxPU2sTe+7Zw7eBHZs2sRhJD7zs3jF+0OTT8JyGGhnzmjziiZiB6wYoLC+kCJCctChxmoCABhpopZUWWsiSxVeGdJmbwMsnzYBR4GU9SlstTT4HUZQmkDa5+4AWyttuIok7b0I0pHSAvUaIV8l8dxyh2VlgtXkUSuPlp84hyiMx8+MkpLk2rzoVO2Jj7jMZmdtqonLFRpG0sPdcbsojOjg4ODg4PPXg0vwcHI4i8hzegDfdz0nVPa9P0SP13Nqr7Jq9Yl4fRUKuB4EvAl9ADGKFKY5fT+osyUpHpTek3kvb+SokhMpGsUepx7SClbYA2jqbGuIYKhXai0Wp8xobk4X4/v1w6qm0ZLP8ArGXffR9Myg+o0huSY7s3CzB9ICgLcBv9fHbfAorC1z2qnauftsuwkNhLbbc1iMRSwCH1+jJtQsmK1Iqo/AyHspXNNHEO7/5TopIB6ZuhKacCsRjMX6DL3VSRam36vteH36Tf1huvVjgICYmJCQgoGB+MmSw+Yw61ETDkYwhJyQtaAootBXYfIbtFPYHhCIPIbRmDdnsV/H9hQjV6UBiOWzHrYq5I0bM50vm92Ezu11I7dRioIvc4txkYpRC0Xxyjp02EkUytvNoUa1K3VQYJs9J7mF7j1s11DXudXBwcHB4usCRKQeHo4j6PlJHqo0i9dokG5VBul4qrT3EyDL6EEKm3gVcDmxEyJS17B2JRE1FpgpmS3bOCYcAACAASURBVPexsgSqTBLFnu5xZaMO6snVpM3W2diAglWrKAODWlMdHpYT3bMH5s/nz3ZcnRn8Dj8JjGhIgiO8goff5JOZnSFEbHPxRMzwrcO1Vfvya3roxiTmVUHHularlFaDAEYYIU++Vm2URyjMjcA77h4VEtXk4TV6+A0+QUdwWKMtS6R0rImImGCCMmViYvroo5deyuNlopGIqD+iuq8q1j5fSN309ukszy83s4q54iWEHB0PvIDly+cyZ84COjqW0No6mxkzFiOVcQFCpsYRNWoQyXg8SBJEEZIYEraickomawpM53Br6iSbn5504kntVBjW7H728qQDTawl1cHBwcHB4ekAZ/NzcDhKeAaTa5PSROqvqpXC1EaZRWt9sp5tUjsH0Sd2IwaumxAikGdy/PqRrIb2+LHZX9FszQiZsJa+EFnWl83nyuYYIbKEz5FU66Trp3xSARVxjGfjtA8dYi6wDfDimGnlMt6f/wzVKruRBD/lJ5a8tC3Py0tgRKaYYfBXgzwC6KqxQmYUXtYj8iJeZs7t6lYfv8lHV/Ski61jDZGoSCNDI9zTcg+v1t9gk3orWeCT5nOnA6pogioyhoxNyn2fPEE61sTElCmzmc3cxV3sZjfjY+NEg0KivEaP1vNa0ZFGRxqlFMtYxo/f/GMkw3AIUZRs5uNW4Dk8/vgezjprHnHcQhBIyVJPTztaT0do8D5z9VqBzWazXc6qwA6smbO0sYTfmg7ET1AEFnG4HXTS/WprpOJYNmvZhFoAhb00lljZoBMHBwcHB4enAxyZcnA4SqhXpGCyI6yeQNXb+mpkqu5zi6dPB60ZHRxkJAyZhQQ1rEesaXsRgjWVKlafIGiX0R6ywI0Qm5+twpHg7STEwuok+dRjQEKwAhKlyu6vVlulNaHWZG1EerVKcdkyJp54gnFgPI5p7O/nh6USB4DLgG9GGmITyhAIUVJZldQoabh026X8bO1dEGnK28qiPOXkMwXgs1+dT7ZJAiiioQi/zccPfIikDxUxaF+jPMX+0f3c2Hgj52DjGQR/ApbmvCSFL1BCxGLQkZ5k77OPYRzS7XWzj308ctwjLLluCSpQlLaUhAxqBRo87RETo5oUCkXvt3oRWtyBVL9tQYIoxoEBKpVebrllCNAEQRNdXQvResTMWhuwmC5OZivXIXVRLWam/4wQMg/JS5QzzDZmSaPLvNOA6F2NTCZSHpIyCUwmUb4/2fqX+iOAbSgNSY81BwcHBweHpwMcmXJwOEpIhzw8mSoFUytTkCg6IMvqZUHA5p4eRpFFbhmpaxlBdIwM8BBJL6kjHd/+Xh+AYQldq9nnMNKRyJKlDEKubNx7iST2vUISuFE1v/scTqiy1upXqUBLC0sQM1oDUKhU+LgZwzIgnoiJKzFBECREJpWYVy1V2d+8v3aRlJ+QLq/g8ekr5xIUxZrn5T0q2ytEzRFe1hPLn6+ESCmF9jSVcoU9eg+/0mfzGnVbbR7mf22+pO/ZyfKpKUo2q75mGYwgLsf8sfkhnnnHMnSomfeleVT2VvDyHsH0QJSpiocua3RF4yufqBrxjSXfMEe8DclmHCUJhfeAR3gHr2EV8A7uIAwn2LSp38ySh9CfYVOTFCDdx1qRiJLZwHfNLG0DbgGg3FemHmUz9weQiqz6+8QDIU9WhfL9RKEydk5t+qGl7/E0oXJwcHBwcHg6wP2B0MHhKKGezEzVjDdNoo5EqBSy9P1P4KIwpAjcDfwAiSdYuHo1XcD7FyzgiyTkpv64UxGqtOUvixCmAqJvdCC6RhEhULZGqoxoJGXzug2msK9Z21+Vw+urQq2pxrHY/MplGB+nY9o0RhDaMB7HtSTB0xHrXjweS3iEUrV6JB0LkYknYrbevxUdacLeUBQrEzse9ocErYGoP1lRlYrPKhIeDImGInRJE5di9ITsx27V/ip9/X28MT0HfkqN0rD9ou0QGlXKFBPpWDOxboKJxycYf2ic1b9ZQtgXEvaGhH0h1e4q5Z1lwpM3oS7YRmVfheq+KtWDVeJxUXTK29PEpg8xWxaQXMYuIMM1/JRu4JecycOcwkaexS95hZn1QVZyDtOBN/Eyc1VnmRkZQQjaQiyRAhi+dZjljyyfdM+1IOTd9i/z6x4VCHnKZCAIhEzBpDQ/ez/bz9db/d6Mg4ODg4PDUx+OTDk4HCXUK1BHUqTq49Dto0693ojY9zYDL0CI1a0I2Tmwfj2fBN63axcwuX9Uva1wKnXKLpItmcojhrF2JIRgIaJAWbJURZboE2YbIyFUlnTZsIp0nLrdKlqjLZkaG4NVq1hEUo91L/CA+a6X94gGI+KRuEagdKglta8qqo59zRaGWeLT/moT/d3sJYl1CgrPKFDdLwQmHo+JxiJ5PhYTj8ZCfHqrrNyzMplMyyIiIVDKU+iqIXjAzjftpLKrQnl7mer+KtVDQpImbQeqVHZUAPg28Mw37yLXlYMYhm4Y4pFpjzAZGxBVqR0hViFivnyUDUiN3Ii51jOBH/FSMPM4EyHD8r0+8+lbgS8DP5l0lF1v2UXTsqba73OQLlSnkkTrW4LuAb5S+J4nBCqbhVwuUaiUmrTVl5Sl779OHBwcHBwcnvpwbgsHh6OESZYoDlehpgqfSD9PJ6d1IHVRLwEeQQxb0xHdYp/WvAH4Z/O9dG2UrttneixpIlWvUnlm/xpZrC9EluPpRfUok1Utu790uMBU6pynNZU4JheGMDEB27bR2dRE98gIZUQN2YVxz+UU+WPzhAdDvGYPDy9Jtoik1onQnJNv63hk8/IejWc0UtpYSsIiDMo7RAHyW+qizc2Fj0Yi/CafFRtWsGHFBlGlyhrt6UkeSR1r/DafRd9bhEbjNXgM/XqIYFoAHkL2qpq4HKMrooBNvLKNt/x8gO8CP332Jq7kyfAEoixtRTIbM3TxNbrNdeoxpzWE6FddvJAyQsMagU/zFf6VNwG/NzM4NQ7++CDL1y3n8dWPMxs4DgmfmEOSBlmrwbNNeTMZabhcKAipAnldKbFxkkyHuayT7ruEvjk4ODg4ODx14ciUg8NRwlRk6cnUqXqZOF0v1aQUL9OaCUR1mI/UGQ0DjyKqzjJk4XsgdZx0iIXlEvXHn6qJcDq+2iYBZpCcOFuPNU6igmVTx7ShF6SeTwovQBr4BnGMX6lIHN0ZZ9B5442UkCX/Rvu9vPSAquyt4DV4ZGZm0EEq3tyXfk0qL+EN9qA60gm58uQzOtKoWKyCbRe00f/zfnILc6hsEmZhNx1rogEhVCv3rGTkDyNEoxE61njaqylgmc6MxLQ3S1w6QO49OXa/czeqIHVbumzshMZWGPaERAgZWgpcgiiNUyNNgLYBmq08gxyPMGHugQj4mZmbYxAStQN4Tm0Ov3XEvVvsfONOVh9YzUkIdVuCWP3yTK6/C4CMtfdls5DPC6GyDXuVmlQzBZPvuzS5P5Kt1cHBwcHB4akER6YcHI4S0qSlvoC/fqtXr+yiM0YWtBWtMZ2YKCNLbA9RJraZ/S9EeiLNTu3DPtZvMFnBskTKqg9WTbB9qnLI4roFyZaz5Gi07vt23PYflrS9ESaTST+OKVSrqPFxePBBZufz/LZU4lHgYeAUqIU+NJ3RxNhDY6i8wit6NStfXIohhkxLhljFtboqT3vsef8e5l01T9ShjNlCXWN4J3/oZO772H1k52cnXSib0kcMYT6s1T3pipYeU2Vfmv8WPPxmXxru5jzpQ9XooTzFkuuWEJdi1s1Yd9h9MfMDMxkretx/xX5+YObtLuA08/6FCDlKkCZUK4ABymbu5yHk54PAPWZrRIyBz0II1l+Lg1ce5Dlmn7auycaY1/qQKYWy9r5CQSx+xaKQqPHxGpFC60lKlIW9r+pfd3BwcHBweKrCkSkHh6OIJyNQ9XHl9crUqNnswrmIVNBUEEWqEamZ2Y5Ysmak9nlYw1wOVwhgMomzY7D/KMQkdVQNiI2sAbGU9aY+P2o+n468tuOwDVvr67QUEGiNH8dkq1XU2BisWcPlt93GoNnHg4jNz8aNN65pZPyhcTLzMpKcZxSnwvICOtR4ypOocw09/95Ti1RvOKWBsQfHagf2fA8/59NJJ4vftJgnPvMEmTnGnGj7ROkk9twreviNPs0vbKb/h/34rUKg8svz+C2+qGI52YJ8QIvXQnu+nQNNBzgxPJFwLCSeiFnfuR6A4jOL7HjNDn5gzrMInKAUFeCQ1uwFnofk8F1OPTbQZZ7didSrHW/uhbMQojsPuIikx9eHgM8dtp/DMftzB+hELKUtZlw2Et/aO7OelxCptjZoaRFlqlIREmXVKaXQhlBZddQiTawdHBwcHBye6nBkysHhKOFICtRU5KL+tVGETOxHFsR9wFwk4LoV+Q93KxLUcAlSzJ9F7GKWxNjSopCEUEVMHXKRJnTpfxQsQbJR6FmETB2qOy8Le+ypntenCZaR+imiiFy5DPfey8nA7xCV5uYPzKRY9CbVOpWeKKG1JmiTmiTlSd+pww5QNQqTWbFHg5E07I3AbxY73gIWEMwPaPhkA/e//n4ynZlJdj8dSz1WXBIqMPbQmOwjhubnN5Odl8VrMg2Fc/LY4DWwgAU00kiOHAf8Aww1DVFVVVbuXkl4MKS0pcTs/zMbPtYtYwN2aM2KM89kTibDjNtuY1hrDgF3AG9C1MZ/QNSmPkS1ewew08xrK6IevQ8hVhUkqsI2d/5rMBOpk2sk6TNl5z0AAqVQnifWvpYWmDkTOjpEnRocTMhUFNWUqbiu4XT6+dStgh0cHBwcHJ5acGTKweEool75sYpUWpVKB0FYO+AY0jloH7IobkdI0UakRmoa0sb1AsQm1k1SKxUwmUz9VwhVutYpPaacGVMTQoIADtbtI23rilLnRt1zhUSvF4HG1lZGBweJo4hsucyZSO3XOPD79kAS+0KNikSh6nhDBz1f6SG3LEd2blbe86XmSXnSK0p7xs4XI3VUCqr7q2TnZFEdCr/Z55LOS+ijj156KZVKLPj0ArZeuhW/w5feU6HZhyFT0WA0KbY8GomYdcosqenKKVRekc1lmc98VrKSQQbpoYcyZcoDZdCikvmtPtkFWVSgmPjUHOZ+eB8eojSyfj289rVkFixg1be+xRaEJD9o5mMMUavmmPvhlWY+ukgIU85cO0hsl7b27clwIVKH12HmpWA221vMkimCABobYfp0mDEDmkyMRKkkZCqKEjJl+kyl7zVIVCqnTDk4ODg4PB3gyJSDw1FEvepzWBADyWI1Y14bAB5DKmV6kDS9aYhatRhRbeaZz/Uji+fHga8hC22rJESIQmEb6tq6F0uw0mpB/ZjtWOwYexEVrA9RpixGtq9CL14/aT/poAFV9zuI4jE9COgLQ0YGB5mVz/NYqcTOKCKHLLa/8LoOCnlJ0IszMSojBEcpxdxPzGXXe3aJkmQkDqUUWumkca49OXPBp71pGtsv2s4lt19CG210000PPfT09jAyMkK1VGXuF+cSj8REIxHRYET1YJWx+8YYvWeUegz/dpjZV8yWOqmch5/3aaedh3c8zLqWdfhFnyAf4ONTaC8QRiHReCS2wawHSiyK0xHCMhPgFa8QctLezsw1a2i/914irck///mwbh0Nvb1koqiWmPhioE2ppDGyUYF8ktARa9X8S1hKUn9lbX12ywA5pchYItXeLspUY6NY/MqGZIahbCllitRUpO2mU913Dg4ODg4OT0W4Pw46OBwlpNWeqWqG0kTKbjYyei5SC3M6cD5i8XoRcCKiVgwhi94Os6/HkAVqxnz/60qxACFRJYSQ2V5QR6qlgsnBF1aVGkFUsl5EFbPKwhqgOlRl+InjGTSfG0eUtAEzxmHz+pjZxs1+esIQH6n3iqtVrgKuRpS4bz58HJlZmVrvJz2ha1Y7v8HnsgWX8dbrB9GhpuUlLbVUPxVIKIXKqlpj3+0Xba9d8DXXrWGccbrpZnd5NwcOHWBwYJDKeIW4YtL2xkWFqh6oUt5SZvh3NvbjcGw6eZNYDbOK8cfG2bNnD5npGZram1iWX8YZnMEKVtBBB1k/WxsfgahoIIrhcYhtki1bYNMm2LsXTj4ZgEGtYd06eOUrUbNm0Z7P05rLUcxkmB0E5DwPT6nDVEBLpDV/+S9mv0TUzQ6SujhLqDJAVilyvi/EqaVFaqVmzJDnuZyQqdFRadZbKgmZiuMj1u2lEyYdHBwcHBye6nDKlIPDUUK9GpV+Ld3TKUg9b/A8JuKYWcjCth+pYckgpMS2bb0TeAayAH4IuPXKufjNPu1v3sV8oOB5vD2KuAP4jTm2teuFCLnKksSvR+YY9TVQo4i1cC1Sn5NHVIxpZhxhb4iuasaeOJ5w2WOHLZjrFSuLA4gS0gTcG0XchzT87THvt7+mXQiSLxHo5V1lgo6AXW/dRcNd/0v2G8r7Wutaip9WyfP6Qp2+vj4AwjCkNFFiojRBaaxEVI5EAZuQBr7RcETYF9L/n/1HmNkEjy1+jOPWHkcwIyBoDcg15minnXnMo5NOAgKGGWaEETkXT0lCoSkoq5rr5AHxXXfhLVoktUjt7WTmzWNo1y6aDx2iGEXQ2ir1Sn190p8rjvHiOGlIjJDR3YhVz85v5UnGr08+mR898AANZm4bzXdt+IRN8MP3Jf68sVHG0doqlr9yWcZjxxSGEMdEdeET6fvCxv1H9YNxcHBwcHB4CsKRKQeHowSrSMGRI8jToQ9ZpWjIZBgslxlBapMUQjJCksXnIPBbRFF4D2L9U57Cy3ksRJSrW6OIVoT0nAbcTaKEZc1za/2LmNqCNYQ0f92E1GQVgL2IihL/ZLEMbiAinoiJR2IOvms69z+wkLMefLC2r3TD1nSim13wWwviEkRd+wEQrpuo1Sw1ndUECnILc+DDoh8u4qu+4pVz10tNkw9KqyTC0LDBtova6P9BvxCNSNL5hg8MMzYwRqaQQSlFtVwlKkfE5VhUsPGYeDgm7A+p7HwyCjIZwbQAr+DVJluhKFJkBjMAOMABfKQWCy9R0OJyTIgoQS1AKY4pHjggEeMHDkBjI21An9YUf/YzmDdPyIrvS3PcOJ50bWPgU8A7zT2xBSFrDwBdN3ShsootL9hSG3cXwK5dhAipLZDUS9n+UoFSZHxfiFMmI2SuUJD6qPFxUaQmJmSzdVNWlTI1U/ZeiJhsMQ3/6ivs4ODg4ODwPxeOTDk4HCWkAyXSgRPpBrmW3OSUIueJ69bWDZVJ7HYeQqr2AF9E6mXK5rP9SPKc/7odzEL+o95m9vvZ3y5FZRXHPO+JGoGzfYOqyILWEiq7yI3NPh8D1iPkqRm45+p5qIyoK4xESYx4rInyEY1rGlnx6mFKmxYw6027aOdwgmbLmboRFWQDopxtM+8XEAXOYuT3I+iqJi7HtF/cXvNL/nz/KvQP+4WgmOh0PGpNef0WE6VhxoeGzadtZunNSwnzYe08ava+sVgUqf6QaneVoZvSlWFPjkfnPcrqvtUAaDQxMQpFAw200kqWLB6eKGYpn2fnZw4wgSh/DwLdWrN6dJT2clnIi+9TNPMQ9PUxK4qE0FSrQqTimDCOqWpNqDUR8G/m+u0z81tCenbtftduGtc0svgni2k+tZnqWJX4uA3ce/BgLWwiT6JG1ZRTGzpRLEJDA0P33cfe++5jxYknwsqVQqZGRhJSFYbEcVwbjw08qbf7RWZ8Dg4ODg4OT3U4MuXgcJSQTsSrf7TqlCU2ec+jkJFeR4FSYP6qX0ZsfJsRy912YMe553LNDTfwKEnKn65oXo4shEPz+BmAUIOCzbct4/yzn+AgQsAKZgw25S9MbVVzzIeQaPaBO4/By3uUvttLdn5Wwh60TshUqNFlSW8rbynT+cFOhp/VQPUZjzONhKBVEXufrcH6PvBZpB7sN8BLkOa1D091MRX0fbdPVLByjK5osvOytapPpVUtcEJrzavPezVN5zXxidM/UZPEVu1dxfq50utpyXVLatGFuqKJRsTaV+2u0v/Dv2zvO2x4SoIvtNaEKqRMmZiYgEASBeuh4f3Al8y1uBWpnRoDzgpD/DAk4wkBq2rNvcCpg4PMyplsviiiEkW14AlLhhsQ0r0Amb+Seb2yq0L/rn76fyTnNv1d03kY+LE5biNCmKsktlNPKQLPSxSpIGACeASY/9BDNDU3w9iYxKIPDMjzapUwjmuqVJpQ2VRJ++iUKQcHBweHpwNcAIWDw1HASibXRaVtfpZA1ex+SpELAnKNjeTa22sBEA8hPZeqSPDEm4H/NHUrS81370SEjjP+ZR8zkca9c4BjzDh0RYvyMhFz3Y1dPIskKCJCFts2lCJErH13IjbCZyELc13VqKzi7K+czfjacao9VcKekLAnpLq/SmVvhcqeCuWtZeZ9dB7bLtrGvo/sY+u5Ldx1UgOHzLncZPa73Ox7HpJAuAD4ChK48fD3Fx75oqbz5RXoshbLnJ9sts4qQJL0PvWnT7HlRVsS9cpg28u3se28bVR2V6jsqFDeXqa0sUTvt3r/6jm2OPb+Y83wJPiiQoURRhhiiDJlIiJiJtc26VjjI4R3HElJfBixOd6nNWWtKZl6qBD4E6IS9pbLlCsVylEkhMS8b1UoDyHSuxEifjPSj6weh9YupRE4l8RumUEi662C2dDYSDWKxFIYhlAq0ZnLkUOsnzz0EOzfL/VS4+MQhug4rln60va+kMMJ+19vpHRwcHBwcPifC6dMOTgcBVjlJ61Gpeuk7HMfKfAv5PNwwgmM/fGPbNGarYiK02b2dT9ClEaqVXrWruWcs85i8+23sxlZtM4x77chFr1/WLoUtmwhPBTit/q1ep4v/XQxJ120vaZOKZLUNg1chdRkLTb7GQP8QOFnfU5QP+ZS4OKzmvAKnqTmlXVNKVr47YUM3jlIaXOJX20tE5pzyAFXmutyiTmmJRBV4IO/XIK6YBvRjxahIrHK1cNGn6Pkud/qE41HeBkvabKrNUoLobnyxVfy8Zs+Lt/NJEra9H+cTs9Xemr73fPuPf8Ps2vxdpY/eieVPRUeOeURThg7Aa2FTA0yyD72McQQe9jDGGNEE5EQ29GY8FDIJ25fRmZ2hp6v95D94iGywIeBZ86fD0ND9A4NoRCSNIQQqgIwU2uaEEuerT2qpD43ZK7vA0hwyFRYes89APzRfH6h+U76nj0wMsJ64MyhIXJaC6FqbWXpwYPcC8wdHmaWUrVIdB1FNXuftfHZrV6RqpL0K3NwcHBwcHgqw5EpB4ejABt5bhencHjPJUuqcp4n/YU6OnisWmUHYv06EamluRWxwu1H+gDt3LmT6SeeyFLE9vcEsAgJm2hFVKALt0jQQGlriezcLF6jEaE13PeNBax56y7ywHRkUZtBFIpzEFVjH0KE9K+WoLKKDy5/lBag1ff54z1VxisVwjhmCAlPaMpmeajrH1m27B3EJsnNyt7bkIawa4EbkYX/m825F4HCBdsYBHa+egePfH/R1BfUXDxLquKJmIVfWFgjXpYsadMsFh8+9sKPoUPNp/78Kb69+9ugofMDnbz/6vdTSv1cpa76L8ysxbNY8PWbKW302X7RB4F31grDqlTZy152sYsyZalPmpCAi2hA+lc1Pa+JkT+M8IfXjjIwMMJFiGWzBdixezeLTj6ZxgcfpEdrFEmQxACi4E1H4vM7SIJJqgghOmjm7md/xVk8F/g1MDOblYS+/n4Gw5AY6OzooHN0FNasgXvugYpoSXOQe/EO4PlDQ3QEAZHWhKZWypIlS6DSFj9LrioImXZwcHBwcHiqw9n8HByOAqzdKm3vgyTdb1JBvk1Gu+ceQmQxvBNp5Hqi+UyLea0fGKlUGFq3jjNOPJFBJAlvIbKwtr2cHgHU75bS8pIWJh6boLq3SjQYEQ1IbVCI9ICaQBa2ZfO4FHgl8Bwkua/7Y91cfeomXtTVxXnnnUfn9OmUKhVKcUzgeeTNMS/5zQKuWn+V2NPMvscQwtRn9hWbc3sjQt5mIzU+GlFclgA9X++htLFENBShsorM7AyFVYXk4pmLGZekHqn2owICLyDwA4IgkAjyQEImPnrWR9nxuh213lNX/etVxOZHo3m9fj2v0K9g4XcW/hdmOMJv99l+0YXmDL8FCuJqTHmszNDoEA8sfYBz1QP8c+NaPjZ9HYe+dAi/1adwTIE979/Dzt+exOyzzqKQz/MupPHyP5vrNvHgg+SXLGE+Ysu0qtNeJKXvj8BtZp7XA/eY164zrz9oRjmVxQ/gA+a9rcA3gZ2Vitj5WlvJKiUK0sAAvPe9cOed8JznEJbL6EqFLKKK/QKpcesJQypxTEVrKkxWoepJlN1KcsUcHBwcHBye8nDKlIPDUYC1zqWb9KbNazb4IQIqcczEyIhYuMz7AaIyPQP4ntnfIvP5YhCwbft2fjM+zukI0WpGFrgFc1xIDjDzHTPZ+5G9ZGZm8Nt9dFXzh3dM54JrehhD1CGrFixEmuruRhL3bllfogd4ZOtWstu2kfM8Iq0ZAgbjmJz5buOaRr7Y9Ahj5tA5hNSNIRbFg8B7zXlPmPc0otpVEZL4gzWNNJzUgN/h4zfJ5hXFTthyTgsNLQ10dHSwuHkxP3nrTwgIDrMEavMzKTpRm4AKU8Tjt/hcedKVEMEbHn4DMTG3X3g7Lee1cPwTx+O3+Kybue5J57f1/J2UNhfNyNuAXjas2MCi7y1i8xmbmQu8wFzLk4DL/nEGsz7QKYROawbLp0D/figUWHzqqZRuuolXIYEQJWBCa/zt2wF4PfBS4BRgNVJjdi2ShHivuZ6jZlxD5rT/UlLepUrxDlPD9Uekxu7tWsPixeQGBhiOIvrimJl33cW2MGThH/9I0NTExLA0Mbb3mO1jddBYD+trpKxCVUn9XjJjdnBwcHBweDrAkSkHh78xzkcWlOmGvWlFqn6xOaE1UbXKcL8krdl6mIOIYtSDEKsmhKR8slrlhGqVuQiRKpCQtyFEm9FpggAAIABJREFUucgClaosluMwJugIuOrbvbzl2Q3SE8mD2xEVqoKQsSKwy+xjDnDH/Pk8vns3Q5haL63JaM2Y1gyY8RWR4IRsQ5ZBY0kLSBL89ptzeY85X23OZ5p538Z4X3d8gcaVBfx2H7/BkKi8QmVl8zM+QRDg+z4DDKBDTYbMlGQKJK0ODYe+dIiZH5zJludvkeTBSOM3+7Rd2Ma+f97HV9VXa98d+PkAAG2vbGPF4yuIRiI2nbJpyjnOzM7Qffl8JDi+BYip7PwCcUksgy9ErHjffEMHP8oo5l0+Bx1JzdeVi9bTs2CY6YsWseuRR9jS20sb8BzP47WNjZw7PMz9wArTR6oLeB+SuKcRojuMqFSY651OxrO2vyOpUgDFXA4dx6hKBQX8EFhx8CCnX3YZ/saN+CMjQngfeIAlxSJxuQwzZlAZGqKK1Od9zpw5iJVzBKm1a0TuqWrq0dZIlREi9dcHzzs4ODg4OPzPhrP5OTj8jbGXRJWq/w8sXUNSRRSFfsQodsj8bv/C/yjShPULiIWvFfgPpAnvfGSx3ogQGtub6j6EXNm49LgSE1diRv4wggK+dt8YX/jDCNfeJr8PmePb9DfMaweAzbt3UzXn8BOkF9ZQHPMr4OPA5Qj5ygNhJaxZzyy9ySKErQtRqCyp/LHZfgLcAvxsQZbiCUWCGQFegyFReYWX9VAZhed7+IGEaJTLZfqG+lj5mZVkyZIjR3aKn3hMGgl3vL6DeExIyWPLHkOXNcUTiwQdAXM/P3fK+Rv4+QAblm+geqDK8seWTz3Jys7msLmCRaCHvu/2cex9xzId+MZr20HDws8slN5cHrxh3jo2Apt27eL+O+/k2729/N5cs6rWHHPaaXxbKToQMtQFXI9YIJvMPbAWIaQzgGXmHqjHkxEpgKWlEpx2GiCBI6sRtYtrr4Vly2jxPHYCD4QhlVIJL5+H4WFaMhkmgOebM7Z/EBgGvg7cgMT4jzFZlbKKVAUhU8N/YXwODg4ODg5PFThlysHhb4wsSWqfLfNJNyu1C8xB85pVc2Ko1RvZv94fMK9/4MvzOP+9ezgbIVHNyCI6jxCpjPnuHmRpfwqw7xXb2A9Ety/je3skPMDWZE1HFvD3IlHlIAvehYjC0Ae05XJ0l8vEyOL9tSapbV/qXL8MvBZRv3YBzwP+ESEBLzXnYZx2xObc1iBBGr2IilZYVcBv84U4ZT28nFj70rHnGk0YhoyNjRFFEZVyhfaZ7bVxpHs5aTRhX4iuavSERuWT92zyoN/i4xU85l0974iJftvO28bC7yxk2e3LeOKsJ2qvt13cRjRgw78tlWgFKvT/8H/Tcu7X+MYlQqSWXr2UOBIy9+oZDzOAEI2ZwHAcE5CQCwUMb9/O6aefzql33sm95jptA56JBE40A8feeyybTt3EvKvmsWsiprC8QDAtQOUV8UjM5jM2T3k+aWwFeOghfglcYObnAWDT8DDHVqtsiGPejkSgXxXH3DE2Rv/YGCcAZyDky/6hIEbuu0uAE5icMBiSkKgSYu+cAL7xF0fo4ODg4ODw1IAjUw4Of2NYImUXm7aOJCLprROnHq0dqoIstEfN4zlIHPbVwNvfu4c2ZMlewKTgIUTKEqoCcDFiu3sR8HmEGI2d9USNzOSQRa1tSzuKkLoIqZF6ECFpHwSymQxBucw3kMVy9xHOdwyIx2MeQkhXHkkZ/CVCCO8CXmyOtR9R2Qrms1te2IyKIB6Nod00AI6NtmXZKBBHMdVylQoVompEVI24/eW3c+5159aIVJpQnfnGM7n1U7cCMPTjxFSmyxpd1XhFD3Lg5Z9cnN/5hp20XdjG3CvnEo/EVPdXqXZXGbh+AKGeMYm+1wkMM/irQZSnOO6bx8m5eHD/+5bzHzzEBsQa96g5tRySvvhL4P1aU9y2jWcuXcr7EKL7J3PNPogk7wGEp25iG7DuPXt482vbGfjPAcYfGaftojaKzyrSdVMXheUFMjMzhAMh62evn3ROv0DuuaXDw2wJAuaFIdOAtyEEeMuuXfgIMdpk5s8mBJYQor2YJE5fIwQLklpAq0qVSWqkSiR/LHBwcHBwcHi6wJEpB4e/MdK9euxi09r6SD23BMdGWg8j0ddVJOluHVLT1IqQpyaSuilLpGytlI1hX4BYABuQOPVdyOL3S0gARBZRRRqQYIR1SLS6xdVmX2e++c3c/u//ThkJkACY+YGZTHvjNLKzshSaC7XmuCHNVNdt42L9QRaykB/rH3PoD4fYcvYTNCNU434kQCNESNRpwJfnZmmem8Vv9Qk6AvxmH6/Bo/vybuZ8bg4qEGuc8hRKKeIwRsdaHqsaYsiTRx3hp7SxxOg9o1R2JO1hN5+xmaW/W4qX89CxNCPuurGLrS85sjFu4GcDDPxsYIp3HgZOrc1gy0uuQWUVaMXx/3E8cRyDB29pvI87uI97zbzNQ1S5DEJ2R8zefgusrlbZ/eCDnNrZycJP51FZxdbX7uDt5jPvRZRABXx47XH0n7AxGedPBxj46eRxzvnsHFb3rWZB+wKuV9fLNUBo36uBl4chL0TuyRzwfmDp0BBbGhpoH5M4kZ+afa1E7p8ZUIvvb0PCK6yFsxaqQmLps0RqHLkXDh7xSjs4ODg4ODz1UB8y5uDg8P8DKxAiNJOEBDUii9AcCemxC8+Y5K/3dhFqG+k2mM3a+QokJMqGTgQkhMpPbXmEnN2C1C1VEWVhCFj7jnfw62uuoQH4BKJ8fN0cP6cUAfAnrSkg5O3DH51F8cQiUW9E3w/7GLnNLv8TLPrBInRFU3njTkae20THpR00PbeJoCWgvK/M/iv2c+rPBphAlKyFSN3Nx66YLZa7oodXkE1llGyBIhqNag2CVdZY/kKNrmgOfekQr/v162rkycOb9Pzz6vNTzlHXTV0QSqqf1ro2EU+c88SUn//LeC7QRsuLb0dlFSf+8kTCKCQKI3bk/8Q5Zh7tvPzbmWfyozvu4DWpPVjyWNt8cw2yiq+/dgdv+cYC8sflmXh0goP/9yDl7eWa3e8v4QfAuy9uY/7V8ylOL/JidS8ZpL/UHCQMxENI3lwSG+kXEHJ+ZWpf7zPv/x6Zx/mITfQckiCMdJ2UVVvHEQX0IELsHRwc/j4499xz2b9//3/3MBwcntZwypSDw98QBZL/qKwqFZJEgNvX048ghMh+P71ZG5+18mVJyJMlU5agpWu0IqDT9zkvimhFapPWmc9+6JpreBmy0L3CkCelxCI3EcdUEeViN3DFW6eRzSrGHxxn/xVH/h9yz7U9zL5iNmVg5I8jjPwxIVwtL22h6fQmtrx5Gv4LtzBsxns3SAR6cxKBbkmUyii8jEe2MUtUjSjtLU2qowLQsaZAAQ8P3/ykn9fjxPBEPN+j/zf96FCjcgqllVjxYjjmzmNoPb2VOI7xPA8Pj4z5KVEiMjl5Pj53q7tTe87QdPatLLh2Eevnj3Or2snZegEb3rWBHiQ05I1mDq8Hmu64g6/800xm5bzkfBH1reZUTD1+YMdK/AfHKJ2+md3A/K/N59BXDlHeWeYv4XIzz9/9yQCDPxngI99cwHb9Bmap79BKcg/ZqHOrgIIQp68CHzL7+BJSa7ULUdOGEJLUi6ibLzfft+pUZN63qusIorw6ODg4ODg8neDIlIPD3xCW1MDk0Imo7vU0FIlVL5va0la+qbZ6IpV+VMBoFNFeKPDiUom1WjMD2IhYtB4Drnr4OL55ooQVaNNzqIzUO/WZzwRtAd2Xd9P0vCbmfm4upS0ler/Ze9h5j941yvjacaaiW0O/GWLoN0O0vbKN6bcvo/usJ4iQmqD5QaLAWEXKy3j4WZ9cMUdbaxu9hV6yx2Zrlj9LNA595RAddNRIVP3PMyeeWbvAykvqqdpe0kbfz/tQOZX0oJpiYtI1WPU4W5+Nhyc1XEwQcTwBAUIdIEOGFdeuIL425k51J98GOl7Xgcorrs55k/dcd5jmc5rRkRYFrqp52aJH6UFUoALwiRuGaL+4naEbh/gX4LNHGONyqMXaW5L9j2/ZxRe23cy88CS6ggdRCAE6DlFTLcEvIXbMNQiB+l8Imeoz+xpDVKxW4ExErYqQurh0r6kxkoCNAeC7R7yiDg4ODg4OT004m5+Dw98Qp5LEmNvY8nqLnyU9drNEKiBJ5sulNvt7WpHK1u0vvc/02lwDzdOnw9AQv6lUeOn55/PCX/2K7UD888W86RVv4lu/+Bbfu3AHGjigNR/FLILfNZ2R20cobSzV9tf5r50E7QF7P7iXejQ/v5nsoiyF5QVyi3Nordl23rZJn+n6TRdbX5rUJ63ctTKR8ACVURAkSpmOJMBB+eowMqU8xVub3jrJ3md/AL5akh5SWy/4/9h783A5qnLt+7eqqrv3PO9kZ54nQphnFBBxQHllOoiKiEdRj9NRPIoeUY8cZ1FwxhknVFA8DgyKAiqKIDMhEDKQkOxMO9lz7949Va3vj2etrupO7xDPF77ves26+6qrqqurVq1aVWzWnft57mdDpWCvvU73v3ZDBI1HNlbfhIYt/7ZF1KqkhJg498i/H1nJ1SpSpEwZjcbH5261A6E88zhNZyt1rwICMmSIiChR4g61AAmwk6e6asuNEIraZteVcMYvD3DedYOcAazwPJ6MIvLmzBaE4NwB/LDmeZyHFH1egphe2Jpem4Cbf7SA5pOaOX/h48xDQvyWBQE7y2UmEDuNB5HQUA95j2827Sw3bZURo5MGYgJvh8u6+NkCzWNIOOnPcHBw+P8SLszPweG5hyNTDg4HEM9DiFQ7kidjyVQqsVgSZLcz5nut8lQvrC/Zjk+1MmWJVJID2Alu63nnseUXv+ARZFJ8l9k/Hdj5P4toOa6F8niZ4jNFCusLFPuL5B7IMfaHvb3Xet/eS2Zxhv7L9iZUSUx/33S6L+rGa/MY+fkI/Zf30/PGHjrO7WDDWUKoVj2zKu4sQqYGvjwAmkr4nS22q0uGYJRjwnHVD6+qkCeNJkp8QkKuOOsKOd+SI7N0X9KNDjUtJ9Wr0gSbX79Z1LoEibLbmuq2kvsnH5mFGNPPA25FqETEGXo+GTKUKfM7dRhCuFYhb4kEv12of41Gc4+6kQWI8rMVISVnIGYPLwDSSjGqNQESOhqa4/oRE4u7EXL0FsSi3kdyoLLmmBJiNNL8+CFccegTLAKOX7AAlGLt00/zkDnudkSltKrVI8h7/UZioxT7Xo6YO4G9i/SOmuOvr/+aODg4PIdwZMrB4bmHC/NzcDiASP7rvA3xs6JI8phaJSqpONUjUrVkrK4qZdWcxLUirSV67Xe/owuxN7cU6MvAmwDO3YjVj5qOaAKg95297Pz0zrr3uPuru5nxkRl0XtjJ8A1TZ8Hk1+YZ/sUwuqSZ9vZp9Ly5h+w9WcKxkK7XdjH0oyEGvz8o6pMlJbbwVu2AmTg1W/zW2qeHhHsRqJCQMuVKjlPl/ESbe763h65XdzF2xxjtZ7ZXXwvI3pOVr+pGjj32FLj7FeIq6Cl8L87J0uZj8Re1EzEOnwO8i3e/+/V84Qtv5q+H/QhzAkKNdiH6jQ2uC7lBXcgF+iecqC9AoymimQ7cr24iQFSidcAxqRTTWlspFosMZ7MMac1MhDAdgZig3GJ60Yq8QxpRiYqIktQLrH//Nj7x2CFcf9gToDWsWMHytjZ+/MgjrEWIVDcSGgpSILgRIUpfQmzUJ5BaWE+ba8xD3kdriz6JqFjV5uwODg4ODg7/PHDKlIPDAcTzkX+9b0VUKWseYQlSJrGdJFDJUL4kmapVpCyRSrr3eUpV1bWChPmF1pSJCwffgri0vQ7Jg5kKbS9uo/OCTp550zNTHrP4R4vZ8Nr6luKdF3bSsLSBYFqA3yqW59m/ZOl5Uw/HrzyeR7KPMHbHGMpX5B7MCaGCWEVKqkl2u0xFmdJljQ41xY1FPvbXj1XIU7nm82k1VUYRzL12Ljqv6XxVp+RVoWLiBaRaUnieh/IUWmuUMmTKj8nUA0c/IH0PpW/5tccjPoXHIZTiYeA6TJlcgy8j9CMCDjXLJLFp/qA5dwvn62oa8kHvF3Q1NRFGEYte/WoevO46dmhdef42P2qXaWm2Oa8MDJir3klcr+wvn5zFTR/cxuxUilkvehFMTnL6XXdxHEKickhY4HSkcHA3QsQazG+3IdboSRU0WZx6Asm9+t2UT8HBweG5hFOmHByeezhlysHhAMMKLElFyhoAJBdLhpL25kGdxac+iQoA3xIppfCUqvzrSKQ1JaNKheb4pxB3tkb2TaQAxm4fo+1Fbcz+/Gz6/6N+OF9hd303uc5XdpJZkCHoDsTWPCMGE+0vbyccCbnvofsY+9MYvZf20tPaw5oH18Re8VN4Piil0ErHZEfB0A+HaD6hmRFG9iJR9rMvbHnrFmZ+fCZextDQRNsAYTkUYwwUT5zxROWBVsielv4c8bsjhGD5Pg+e/SDZu7chHn5JnI+UywX4CnAMUq53DNGLliZHENEP09ykVnK+XlP55V+3reLwGYcTEHDLu2/m11pTMK20ITlUGUQtyiaG0zfDOwxsBrqQsLzcwzk8YNaiRXzl1lsZAY5GiNcYQobSSL5T0ZzXgJC164BXme/j5nhL4m2NqWEckXJwcHBw+OeGI1MODgcYyTQbi0SkWoUM1apNwRT7ao0rKt+VIlBKCJVS4BlSoDU6DCvXtVbpQ8QOgfuD/vf1M/drc5lzzRy2XrZ1r99HfjPC7M/NrjKj6Di3g/ScNH6nj2pQeNb+20/UT/IU014+jebxZtZcs4btH10J7GTGh/ZUSxxAy/NNTlOIFLA9q1oJm7h3gmGGK+QpGeJXosT5+nxuUjdVjj+s/7BYwlOw+yu7xfTCDpYitihXsPbMtbHLX0LHn/j7NebLdRSLRYIg4LGLHiN792mI/nMZ8BngSoS+WAfExXIzDCKkaQRRrYqIQpUyv6dMOydyk8pwBlfwPqzpxGO88CVtzP3yXG76wiWsVFfxW0w+FfKMNUKurItkhCilhyGqaTdw5Tkd+E0eFwCnr12Lj4QIvhDJj7rO9HiBWW9DFK3FSAgfppceQsxuAk4irpc2jiNSDg4ODg7//PCe/RAHB4d/BPWIVLIGVNI4op4SVZsP5VOHUBkiFXgenu9DKgVBAL4PnofveRWipZDJbwfivtb1D9zLlrdtoTxSZuFPFu712/id45x18VmV721ntJGakYqL8KY9cebzYxJliVKkIwqFAtv/60okUGwer/zYK2k+sZmu87toPKKRpiObCEdDynvKlHaVKG0r0biyca9+jDHGuPmMMsqI+dj9h248lFWbV7Fqy6q9zo3yEf3v769YsicXP+2z4s4VABx222GUdpbI3nMtE/d+CaELEUdszBOWQta+Za25t+ej1Bc54ogLef3r1yOOfR0IcVpmnmA3oiGdB7wGoThdSAO2UlmjOXYD0Mcf+BiTwMx0miHg8XsV97xonK+f/nW+MHgEjz9yCE3mzKQZyThiYNGC5DMtRYIQP/z8FoLegEu+P8irEJOJQxA1aTWSe2WxySxWafKQfKwPmTZPR8JHTyBWpCaQgtEODg4ODg7/7HDKlIPDAUY9Nz1FfWKUJEj1yFXt71aR8pUi5XlCnoJAyBRAJDKKKhQItCY09aMiYlvr7D94Pzuu3EH7y9tZ+NOFlHaX2PrOWKW67Ve3AdB8YjN+hy9KVGCIky+GERvPVcRlh20g2kmISUOEZOHs5otqHHgzsAhYzaJf/BCVVkzcN0E4HIIHk2sm9+pflmxFjar9RDXFo3Z+Zmec4xRJ3pXyFV7gVXKi5HmpiuV6ebDMQ8c8RGHDVxBFyQfWsWrtH4kixdYPbkV5irOnj/DT9H0ceuihtLY2E0XQ1TWLoaERhBy9FvHaG0PoyWHm3ruJ35QGs+4020+bp/Yw53AjD5QupBnYPTbGZD7PL58p8GD3I/xw0yo+dvNirjXKXRlRiLrNlXqBBqXoMOplZn6Gt31rD5uAz3V3c//gIL9BiNB8hCTVohchSyXk3W5CiFqb6WHZLDkckXJwcHBwOHjgyJSDwwFELZGqDe2rzZuqVaqS+6oIVM1vvg3rCwLIZKChQb6HoSxa40URypIr4Blia+wYRyImCfvG6C2jjN4ySs8be1h4w0Ia2huY3DNJlIuY+5W5TD45SdAZoBoUu6/dzbTLpqFSCh3YEYnMXbYm7rYJmb5bi4w8QrBGmP/971EaiIhyESotBhATf50AYN635lUZY6x5eA3zjpxXRaDsR6NpXdjKpvdvEkt1OxiVyD6FLmt836+qV5Us/nvy6pP5g7rI9HUrELFy9Z1EIez87E5UoNCh5sYbH+Dkk4/nr3+9l5aWNtauDcjlJhEaW0RoyqMIsQIhjUkiBXGVphQwDcmr2mqe09Uco7/E4/67GQ1DSoUC25EAwo8tWM2Ht6zCM1faTWxj0YY4AfZpzU/CkIVAZmmGBxBz9olcjieAbzzLO1AwT6eAECabN/UDhLjlEEXq9mdpx8HBwcHB4Z8Jjkw5OBxg1JpO+Iltr2a7VnmayqSiss/kR/lKiSqVTkNTkyyplBCpiQkolar6oBA95HZkgn0Y8BivQabc+48939nDnu9I/k96dprUrBSZxRkyizL4rZIn1XdFH15acqU2XTQTyQtqAvqQ6XuEEIpGZGqeQkLhCsC9zPnCL+g4p5uBLwxQHi5THigzuWaSyUcnmfu1uQAs+8syUcACISJ58lUEytacqliXJwc1mQOlYPC7HyDKfpLDbjwMDw8/8QkISJNGqKgHrGbFw1vRoWLPN/bI9QPoe3g9mWVp7r//EYrFJ0mnn8+uXZvRuoBSDWjdiNCcS5DsomkINekmtisJEesHm5H0SqRW1RPARYiq9RcODf+D2/gseYR+jpkj+t/Xz7vWH8rFSx5nFFGH3odQuGlKMaI17YjmpTzFgDnv25OTFde/fSFvejkGfN/sW2q2y0hO3p/2ox0HBwcHB4d/Jjgy5eDwHCBJnPbl5Fdvv7eP86tUKd8XVaqpCZqbZV0syuJ54JnQNa0rDmurEG3obuAxbH2lMxGT638Mxf4ixf4is98zm/GnxsVwotEYTqSVccmbgWgjXUjw2BJzR03mbtpNr+YinnElUOBnfMpDZUo7S0w+PEnv23pRgSLoDtBlTWFDoVLElxBKR5aqyJNGSxifNoV/EyxWKcXA1wcAOHboWBZ+7mesvxQaacTHJ0WKNGkyic9/6HE+r8ZY8cBWiGDw+kEJY/RFfXvqqdVovUH6Tx87dz6F9bVrbp5JNls0Ix8idGaJGY9GpIMTiLYzgJS5zdPQ8ELy+UuBjwPvQEztLwPOYBJ4N5KF1Y7oXa+7YZjfvn0a3zVX6kU0xznAwtNO46G77mKh2Zeen2bw+gU8cNEmfsP+FdTdBqyv2deCqGD/sx/nOzg4ODg4/DPCGVA4OBxgJPOkapd9hfs92+InVSnPEyWqoSFWppqboaVF9gUBGPMJkGn9QsTxrQ+4mfcgJGcOol288X99v887+Xls/8h2lFJ4DZ6YTzR5bDzPkqYlyLR/vrnmdESRsddfhBCqU2lu/jBb33Uuo3eN0n5WO8M3/Cs9b+4BIDUjVTWYxWeKlAfLTNw/weMvf5xQh4RRSFgOiUoRUTlClzVROWLGFTNoe2EbmYUZGo9s5MgdR3L0wNFCtoBwNKSVVtppp9N8uuiihx6mMY3pTGfF/X+Jb9o8FOUrBq87Hq3vAR4HtiBBdSV8v42lS0+mpaWZ5uZehDR9AvgNokw1IprOGKLebUNC+jYBa8nnv4XkTV1jLjjCjBm/B5o4j8+zBbG7/zuiGt0JjP52lPJNi2hA3rNHzRNYc9ddbAcuBz4G6KJGFzWLfrUIEN3r2bAa2EjsVqmBB3FEysHBwcHh4IYjUw4OBxCqzjqpOCXD7moVp6lCAVXN8SRD/BobZWltjbczGTkGqYUUIhPfTnO+WBykEKe5OcSVgf53uP1nt1eupQIlylRgR6AJIQ49iIG29RdXxKWLG4Fuli8/kYmJ1UA3G848nKajmpj16RsAUVIq1uWeovGQRlpObiHVlyI9L01qRoqobAhUqGMiVYoqRX7Tc9O0vqCV9Nw0WmsiHbHhjRt46qKnQMHvz/59hUT10st085nGNHro4T+P+U/QMPzz4YqF+sBXrgMuRChqnxldDXj4fppsdpyJiSxag1IpJO9qFjAfpdoRGjSIZD5tQAwnvo8YkC9DPPM0Yl7RxO7dIDrSMuBStiD07WFE88qvyeN3+IwgFC2LEKgPA+81rQOVosfKVyy5bQlLbl+y38/76Sm2HRwcHBwcDkY4MuXgcIBRS37qbdcjS/4+fqvsS4b4BYEsllRZRz/PE1c/XW3SrhDKJBlPPhJa5iFT7if/1/dra1DpSSEvylNSq6lCE9Nm2+oZERIOVzbrIrCTF7wAhHR1AtNRStG4qpGGZQ3xxRQ0Hd0kxXQbFEFXQHpOmoblDURhrETpUFcIg3XvG/zhIEF3QMOSBiY3TbL5XZurBlpHml56mWY+PfTQSScttBAQEBIy8puRCqHDg1mzlmLJoGh/1pw8YPHiJSxYMJ90Ok2hkCOTaUUoTopUagKtd5mxGEBCHAuIKnUIovmkgf8GPmDG7ULK5SyiXh2DZL7FeAIY+dUIOtKMIzbmHQid/R9ExbKwBNM+IuUplt6xlP3F0zgi5eDg4ODgAI5MOTgccNSG9tWSoqnIEjXH79WWLc5rlakkmQpM+mMYQrlsThZSY9sbQabt4t3nIRP7UaQa0QP7dW8zrpgx5W/9l/cTTRgiE9mysdZYIaI6QAzi8q5NwAK+9z3brx6gncIzhbhxMwgtJ7eg0kJkvEYPv90nmBYQ9AXs/tbuCnmqWgxxmP7u6QQdAaneFJn5GSF9nmL05lFant/CtLdN4+qXXE0PPXTQQSONKBRFimTJMsII77zynZV6Wbs+9w3mzp11NcGgAAAgAElEQVTLihWnEARdeJ5V4KSzu3btZPXqx8lmJ4iiYoLbZmhpaTVj/mFz/z9HlK03mvO3mSfVDLy6MgypVAvp9GPm2RWAj1Y9g8ziDJTFLmMNUv/p13Welc5rdEHHNvbmhftHCJWDg4ODg4ODI1MODgcUqmZ7X8SKKbbrkjCb/5S0RLdLJiP7lKrUmcKL/9O2bfQANwD3ARJil0HCzvr2695mfGQGqRkpFvx4AYv+Z1HdY8KRkPyTeVpPbEVC2FJQCTS0hCqJAGinpWUafX22X11AmbHbxmhc1Vi5gdYXtOI1iMGF1+ThNcvit/j4bb6YU4QaygnlJbGty5r2hnZamlpI9aSY9alZErIH+C0+5dEyuqRJkSIkZJJJxhln2HxGGSVLFhTs/PRVANx77x8ZHBzkpJOeR2urLc67AxhncHAzY2O7KRTG0LpAoTAKwFvfejPDwwvMEz4ZIU6rEWI7kXhiD5uxmGPahVLpKxSL40ho4Kh5qm+tjGbHuR1M3D/xrM9y62VbhUwZhS354i29aylL73KkysHBwcHBYX/gyJSDwwHEvswn6hEomFqhqm0nvoiqJlWWONm1JOjs1a8AcV6TsrcpJIwsC6x81vua/h/TCToDvDYPr1EMJpb9aRlwNJLfI9j2gW10XtDJyO9HEDIVIuF8tn6S3YbYjmOCQkE4oYT9TQBDNB3VRPsccRxse2Eb6bY0fqMv1zd9SBIqr8WrOPzVXUqa9desZznL6Uh34Lf5gKg5zSc1E3QHdL+hm0kmyZJllFFGGGGccSaYIEuWHDnO++/zWPzrK+m7/N84+uiT6OrqYteuXfT1TTd5UJ0I2bHFeUfNWLwNuJfxcRAT8cjcfxaxhRhCgvHOMU9sK7AW8es7z4zZz4Dfmba3mTYWVJ5Bw7IGtn9k+7M+T4CoGFX/HyDxoq17wbr9asPBwcHBweFghyNTDg4HGHUJUOI3u54ynG+KfRVlKkmUlBLyFEUS3lcuVxXuTeZj+cDyyolDyCR9GkJ4rt6rr3O/NpfFtyym5009BN2BEBejDKlA8dSppwJnIfWQXsd79XtZfu9yBr83SDgUImQtQghUSEysbKEnm1M1QRiWGBgA0c1+BtzB+pceyqt4FRvOWkhDUwNdqovGTCNBi+lLUzWhIoI91+2pVqRK1epUx1kdrGQl85iH1yB//pb8dgl+m4/f7pPqS/Ge495TUaFyiU+ePJNMkiNHem6ajnM72PP2VezYsYNsNktrayvpdBuSP/UMklW00azLwKeBE/jRj36BECgQc/EcQiJ3An8ANiOEM0TUqTbgRvO8BhCPPvv2/AUxvTgWWEru4dxez3FKlKnP3h0cHBwcHBz2G67OlIPDc4xaYjWV+lTv2LqwIX12rbUspVKcMxVFUmeKasfA85EgtOP5LNdznbnaHmRmHWPutXPJLMoQdAf0Xd6HykjdKL/RZ/yecWmMk5B8nywwzpcXfZkFP13AynevZGhoiC1g2i2YJU2cP0ViW5FKpYxicx+iTK0AtnEHd3BUbg/TmMNCFjLAANuD7WRbspRV2RhdGKvvUMLWdKgrEYU62nv789d+ngveegF+2uewbYeBD7ogZgwqrZh11SwmmaRIkTJlSpQoJj4FCgTTA3RJoxoUu8tl8vk8IyMjdHV1s2PHHqTS0xigmPftr1HaWZJ8srwmHHsLe77zPSRfzEMIVRFx+fsdokZdAnwHIVbrEE++q8x4rkKIVYSE+aWA04ARdn91/+uFSV4bdV+6pXctdeqUg4ODg4PDfsCRKQeHA4hnI0JTEaup2qkiWjWhexUSFUWyFIsVEmWJlrKLcT9YDrwCCSZLpTo49tjjuOeea0m6+c361CxSfSkJnWv2hEg1egSNAe3N7Tz00jHgDYhi0gPsAlYy4yMzmLhngp3pnUQl69g3irjd5RHiZV38ks5+PoXCbt7whl6++90TEHI3CWxh09gm0q1pVpjPIIO00MImbxMjrSOUPCnyGw6HlPple+j6ITpf2QlRgkxFVAr4tpzUwgjiyue3+mit0b7YhCtfVLerD7+aNzz6hioSZT8lSvT09TCcG8Zr9ph3z+vZdfoN5PMFVq5cxsDADsJwBvO/923KA2UmHy9S3FKk+fhmMvMzoKH19HdKn0qacCJk6zv/Eylw3ISUxh0gVvI2ILlVJfOEjjDHzQdmm+N8JLfqHcBXpniral6fkp76BYym2O/g4ODg4OBQBRfm5+BwAFFrr6CIqyrti0TtlyJVuYiO1+UyFApCpCBWpSzRSrRvQ/3mIlPx5uZWRkZGzbc1AEx/33QhUq0+qsHUjPLF8c3zPeIywCWERM1DSIBm8+svp+WkFkrZEuWxMotv1ogiVSQOZSub75ZQiY04BAwNAZwCvND0sp3CxgKe8minnQYaWMQijuIolrGMHnpIN6fjv2KJeEhd0vGSyJmyy1033oWONC2tLaRaUnvlYS38yULGE5+s+UwwUQn5639vP41djaT6UmityWQybN8+QBSVOOSRz5OakSLoDUhNS5GZlyH/ZB6/2yc1O0V6fpr0wjSZZRmaDm9i6R1fYPGt/82szwyYcXkaeJ/ZftI8n3ebG21Bwv+ONWNn9cfDEKJ1CnAxcOa+X6NCQpmq7KSi5C39gzOhcHBwcHBweDY4ZcrB4QCidl5q9+nEvlrCtT9t7H2QislUMrQvkS9l20qG+QUI9VkFfHfkDM4b+SHweyBNzxt7SE1P4XcYIpVWe7m9lSnzEr2IEn/kTjUBHI9M4rcAwzx53HtYesdVRPmIKBshIYATiEtfzqyLZmkkJlWKm2+GU05p5c9/ng/cA8wl9+A2dEnzzae/ScsJLVKQdyLi0sMupUiRPHnyKs/EvROVwVOeYvjnw3Sc1VFRoyoKVSjbKqXQZc1h/mFs9jYz1DxEwS/ENaeU5sblN/KitS+qqFGh+ZQpExEx78vzmMMcnu58momJLDNnzuDJJx9n1Y73EuU8glJQ8Zjwmjy8Vo/yrjJNRzWhMkr6ior7WNakelNs40hE8RvB8z5JFL0f+DNi9tEMvAR4HnB6zVs2GzG/uBYJFbwbsGF/b0LCAb8GQM+beogmI5Qy17cvWz3DRQcHBwcHB4cp4ZQpB4cDjCRhmopE1fueRD2VqjLptcqTDe+z5hN2f02dqaTZhY9Mt1cgU+8vcjGwgY5zthBMC/A7xC1PpSXcLemSoSNNiRI5ckxGk4hj3StNzaRVppdFIVITEeF4aI6ZRMjTJLGjn7VLB1GsSoRhnm3bML3MAMtoPa2VoCug+ehmoqIU5UULqWujjRIlacqQPaUU/Zf3s/1D2+X4gq5aomKELmr8Np/RO0Y5nuM5gROYxSyaGprwm8z9NyoW3rSQSSYpUKjkTZUoEYYhYTEkKkXcfcXdtKfaWbHjbUxMTLBq8LKKwuW3+6JMzUjJ0pei2F8UG/fOgKArwO8SS/egRxSs9Lw0K9fcCywFOoiighkv68N4LqIkbkQUKzuGAZKTljbjNx84FbgXeC1Cwm4HfghczZ5vfZfd195I//v6zTtFVWif1jrOqXJwcHBwcHCYEo5MOTgcQNQjT7VT0qlIlK5Z6l/A/BKGMYkqFCCfh4kJMaFIHkd13SqrUDUjOsWxwOlsjYlUc0yklGdZFBUDh3KxTKFUoJgvcsSeFgCy2SV43nLgUGAaG15+KVE2IhwLgV9SHepn7dLzxGF/k0AerfM8/XQBmdWngBEeX3IeUSEiKhhilNdEkxFP8zRZshQpMvLLkcq9br1sa2Xbb/bRxZhAVRYT6gcwwQSHczgncRKzmEVjuhG/yZd7j+DuJXdXcqXKUZmwFBKWQqJyhC5p+i7vYxaz8Jo8Oh49l6ApwEt5eBlRoirEqScgmC5rlVH4zT7p1jTpNllSbSmCtoCgXQiWjEHRjNN8YJl5at3Ai4DnI8V8e80TtU/aN0+5G7G8n4cYV3wQ+BZCo09Bqfko1cXE32+qVqO0Ie1GpVp8S2x77+Dg4ODg4LA3HJlycHgOUEuqasnV/ob91SVlWsfhfKVSnDOVUKRqkcyZCoirTLUAZwOv/eaeSn5U5YREJ3SkicoRYTGknC8TFkKpU2QQResR9eQ/gSMpj5Qp7y7T9ZqjEFKQRcjTJFaJigmVJVo5tM4idZNsLtUynjj0EsKRkPJQmfKeMuWhMk/wBBvZSLlYBgXb3/Uxtv77RVX3HI6F1blTdkkQrKtvv5rNbGYGMziEQ+illyAVoMuaJw67mDnXzKGsy4RlUaLCUhjnYRnXwMcGHyOVSZFpzdCUaiLVmBIylTE1sNr8Cqnym32Ur8ikMnSqTnrpZRrT6FW9dPqdtKRbCNoDYpJpQyNfYJ5WBskpe7F5itsSb0lgnrCtKtZujm9C7NMXArczffpCWlt70Pp84B2sO/1DrHvhibEaFSWKHocAbwG+DPx6r/fKwcHBwcHhYIcjUw4OBxD7IlE1AsCU59TbH+9MhPdZQpVcIkNwEoRK1YT7WXXKEqoTkKyn17+nX0LhchKmF+WMGhTGE+ywJKTCkpJDHk+bq7wCOAaYw+yr30h5d5niliJDPx4itv4uIOSgSEysbP6UJQ6TZqTORkLdBoGjeOr5V7DutIso7ShR2lkim8syWBokzIXsuewq43Q4CzFtEJR2lVANKg7xM+pWUqnCg0d4hA1sIEOGGcwQwlTUzPrUV+i/vJ/7/f8iKkaVMEMdCsnQYWxuse3qbfTRRwcdNNNcIVSqQaEaFV6r1OjSoTjopUkznenMMZbvC1nIPObRRx9+g09sJ2+VOo2oTHMQT8ZF5jebc2bD+5JuHHGym1I+0I1S72HXLhgbux94GXApknv1Udaf8RLWv/i8uDZXqNFas+iXfwCmI+TsL8BDODg4ODg4OAicAYWDwwFGMo9/X9v7UqrqhQZqJARLWUJVKokaVSpRVWvK1psCyZuiuvCvDSJLIcJDIxIslgWiQgTjZiKd11IQt9EjaojiPCpNxQgiHDbX4WTg5UBA/3vOoOmYG8k9YAvIrkVC1fLEhCpjtieJSYBVVUKkmPDJSHHhCKtUFTYV0CVNcUcRv9Xn0ekXIlbqCiEWrcBRQC+lHU+iy1pMFqI4dC25XdpR4p6/3cPkiZN00cUGNhDmQ3Z9YReZBRnyT34a2ENUjuLzjWFE0tii85WdLGEJJUrsYAcKRbYxG5tLGDVr00Wf4IiRz+LjM53pdNNNG214eOTIMcggO9QOMy4NwDXmnmYDi4EMSrXR1dXM4OB95p5t0KZnzrNPumjGucU8B4XWodm30vy+DDEIaQfeBWxlw1lHAVew6JfJl3E6SnUBIVqHKPUYWh+Gg4ODg4PDwQ6nTDk4HEAkyVAtidrX7/sKB9wr1M+SKeviZ0P9bLhfFIkyVRPul1SmLHXxkCCwboS+/Nulz+A1eKhAXN500ShV4xGlbSVK/SWKW4oUNxXJr8uTezQHbCAIvoe4Ak4AZyeIFIitt1WikupUMo8qj82dknUW+beeXkSRORyYw/aPXEBhY4HtH9pOcUvRXG/EtKMRYvEaYBHFLUVK20uUR8qiRNWoUlZdA3j4vofZyEaG9TA7P7+T9Jw0W98F8FPgUUq7SjF5sqqUVajKouT89Is/ZTnLOZIj6aOPZtVM0BDgpT05rmgUpAgiIhpooI02euhhJjOZaz6ttHLE6DcRUjmGWIa0yrk04fvNvOMdIPbpgXmKIfCYWTYjil4KGK+8PUp5RqHKmbZWAP3AncThlrMQ4vYlNp7zr+hIs+01d5JOz6G5uYuGhi4z5oq2th04ODg4ODgc7HDKlIPDAUSUWNvl2YhTkmzBFIRKa1lbS/SkOqUU+L6sraOfRR1lypIqTRwI1oFMsQeRncpL2KKbJegJCFoC8uvyoCHTmyHdI2F+5bJC3OUWkQy1i5FDaJsN98sjk30bbGiRpHtWR8uZHh4HrGXox2cBIUM/LZm2UsTZYFbd6qCwrkA4HhJ0B6hAkZ6VjlUlHStUuYdzNB3bxKAepJwtE2UjdlxpiYI46YV7UgSdQTWhsvlFZt12Zhuf+tanuOZN19BGG3/jb2zxtzAajaJLmnVnfAjoRpc1BQrsYQ8aTY4cjTQSEpIlS0BgctfyCLE5HFGX0kCKMCxy5ZXbE2/IVuABYCdCPA9BVKwUQkbNkfo+PO95aJ0HHgW2I+YUxyAEtBMhSj3AJuBUnj5/B/BCli5dz4IFsGkTrFu3Da13Mja2hdbW7YyPz6zzvB0cHBwcHA4OODLl4HAAkSRH+0uoYG9ita/fq5SpUgm8hMBcmz+VqDdl17Uhf1bPCcyi8xqd0iit9jop1ZhiIjeBDjUhYY2H+4p9jIwt2mtVqBwy2beW3smyxdYiwwYkekAZ319KGOaRGlTTkMl/iBAq+6dMYwvZDt/0DpqPvZrUbMlfCnqDaiKV2FZKMfDdAXRJs+vzu0xbRwDDQDulXaMApOel4xwy20ZEZV/zic1c9t3LuPoNV3MkR7KNbeiyZs0hbwJm09Y2XcIUy0WeCZ5hF7vIkCEw/S9SJEvWXL9oxiCNmHLY8QqBn5vtR5E8puQ4vxIJ27PjYd+i7UTRX4FvoNR3AQ+ttyG1qN6OkLbDUeoUzjzzaG699QngdcAE69a9gIUL72LFCli3zkfI1iOMj7fg4ODg4OBwMMORKQeHA4ja0L5aIhUxNalKhgLWmlVUftcarRSqtsZUsoivLeRriZT5zTNtJJUpEte12s4rLnyam60ldk0CVyqdIswaR7uCRgWKzld2Mnzj8D7Hpe+D29n5yR7ivCmbE5Qy28mL2WyuILEME4Y9xHlAA0htq1oyBfAFs/4XZnx0BmgIx0PJ8RoN91KmiGD0d6MQQWpWKtHOOBJe51PsL0qeWC4isygzpTplB/N+7qeJJiaZ5NHeVwOdKJVm6dJl5Ccjyrkyg22DeHgo89FoIiIibeppVWpyDQCjQB/Qhtb3m/79wPQR4GfABcB3EKKZpPIjaD0EFDj00FN46qlTKJWeRExDPofkmL0fWA/8CK1fy623XkBsYf8eYBO//e0ngeuAbwC7zJjfh5C55+3z+Ts4ODg4OPyzwpEpB4cDCOutVqtM1ZKoempVPQJVj3DZqkJVrn4QK1bJMD8DBRXClVSmoFoPsjqRLmm0pyvJVSpUFaIQjZm6T3kNCpqPb35WMrXzkzsRFzobmmcXq7YkexUhE/lkJdkS8EiilzZU0GprJar/nDWy+NabAYRAIWYT9YhUsq5SpbYWIMRtGtDF1nfORHK/0ojy8wpE/fkx8F1z/CmsePBvNB3WxA3X38CiixZRyBUQEtRJJtNGW5vHxHiI1+hRVMXqB5F4+FIHqxdRmtYg4XsnMHv2bPr7rwT+WDPCjcBXicMpx82YaOAlALS3r+fxx7ci7n1XIUTK4nPAZWb7+8AO4HgzBk2I6jgXCR/8L+JQwKMQ1czBwcHBweHghCNTDg4HECViUmTpQMjeBGt/wvnq5U1FZq2SoX4g255XTajMUsm3SoT8JRd7nT5keuyDmDUQ4SkJIYx0hEop8rm8GDrkNVFe7NObDm/az9GxE/1kqJ+tfmVzpKgZKTuKQ4ixwhrkz9ZMZKJvLcHz5vw0QnIWA2tit0EFmUWZSo5UcpArZKqKg9pitRpRhXYCrwdOQ/K3ppvfXmuunQaW8eTR55nzrgP/ITa9+iokiLJMPr+du+4axzvmByx//PWSm6ZU0sE8RgTQhbxRo+a+p9Pf/3Jz3xY/BV4FnGW+34G4G9pGbBHjyxgd/ZXZ91lie/oG8/sE8DbgSWZ+/Ba2f+ghpK7UxxPPoB0hdTsRW/XNCOkaRQjYJTg4ODg4OBxscG5+Dg4HEI8Sz8tDqvWVfS318qWSuoyFBqIEUSIZ7le7JIgUUKk1ZZE0o7Alcu2xx174NNGkkKVoUhZdkjpTo78SQ4WGZQ0QwuY3/Od+js4PEO3OOvvlE0uhzmLNKnYjIWiPI859EUIC7ieutVQmJgjHsPjWNYxesp5NF/l7sdOmI5qq72tSV8ihDjUxkQIJJZwNXA6citR56kNCDdMIUXoTolYdgag07cAFbHq1z4Ifv49YRXsarfsJw11E2eqxjfKi9G1deiOjx9xG/pQ7UarDtF1CCMxfiYnUHfRdnqXvckui5gMfRkjRmDluN0Jw5iPFfW2QZ4iQ02Hit3QUWEffB3+Dl/HM/XUQ260PmDFuAO7F896LEOPt5tk4m3QHBwcHh4MTjkw5OBxg1CpR9UhVPWUqGeYH1FWnoIZgTUWs7L59oN6v04gD56KJKF5yJrSvqOn5tx78Np/cgzljjZ4HjmXfE+oBYnJkQ/2sVXq+Zm237eIDqxGVJY2Em1k1LDTtRlhStfjWvwJw2mngeU/uNYCbXruJ3dfuZve1uytEJspLQd+YbbYhfx5LSC7SIiTsrg2lWlEqjVLiridOe+3E7oRNiDnGCwm6Ahb8+DLiXK8ZQIYnj30bjy96GasXXMrqef/O4HcGCbMhQ0Nr2bz5KQYGdtNx/rmm029EyM/tpm8XMP29x6EjLeGKgIT1bUCI1E3A+YipRCuiIN2AGHesBn6JOC82Er95XbSefj3p2Wn63/cJRO06EfggonQ9QazSjRBFhwDnmPt9FFGoHBwcHBwcDj64MD8HhwOMJHHalzJVL/Rvqtyp2u3IGEpUSJTdtusEkaqcb8P9zPdkmJ/lEB0IfQmBaFzIkyoqvKIH3bDnu3vwmj1K20vkN+TJ/fWbwEZk8v0TZAL+t5oR+RjwTUQdySOT+DIxcbJ5ULZXdhTLxHbnSxFis8qsxxDTg15ksh+Z/WtRSrH+zA+zgd8D6eob1gCfQpSeW+g4RzP8szjfSyzJn4/YsN9JHIJ4CODjea14ni9jqcPKuAqpKJt+NyCE6mWsf+kdLPltwIIff4hNr3mj6UQnUkerbK66hu0f/SjpRZ9k5ZoPUh4qE46F5Nc2k573MXZ9/uPAG8zxafo+eAVoVcO+A0S5u9lc++WIUvZJJL+pxZy/DQmvXGWeRbM5v0jnBZ1seeuXEXOJbuBIxOnvD4nx9YE/Ay9GSObtSHDoW3FwcHBwcDgY4ZQpB4cDjCQ52l8yBVPnSu31eyJ0T37Q1UQq+VPNGvZOz0mGJLYi02gFlEfKhCNhxXBCeYqgNyAcCSntKjH222s4+eRTkYl6hBhMNCRa/jTw38T5US1IaJkNy7PqlA35Kya+F2p+nw2ci+RK2Uk9iIJ0N5Ir9FdAs/7Ms4C/I+YQ30Cja/KiWiojsvHcIxj68fmV3za/vgMpXPsnPO/HiOIkuVipVC9NTT7pNPi+wvMs0bOEK1nvqhFR0Q4BD1LTUiy4/jsIidqMuOBNRxSnPLCezRd/gC3v3MLOT+2kuLXInm/tMcWPtRkvBWzAy3iotEJlFCptn+QuRHWajuRa9QL3IrlNOUS52gysRIjZSWZbAyVm/vcHyN2fM+cvQqk5iBqHGdu7EKfAvBmfZuBFSM5Y0gHRwcHBwcHh4IIjUw4OBxi1ylRyqSVZ9XKlpjKkqCJASUWqFknzicTu2pyp2vZBpv+zEJuB8p4y5T1lSrtLBD0BW962RYjU7hJjv7gWmGR4eBjP6zNnL0cUpPOBk5GJ9ySS57TbbJ9KHOpXRib6yZC/QuI8u9hjRhHSoBDS1gE8BZyA5AX1ImF0C4hNKUpsvngafORHbLr4cjZdfCHyZ+9WhGzNAV7B0E9eARq6XrUFeAvwL0TRIHChuVaaE06Ajg7IZCAIxO/D81IoZcmUVdg8M5Jp4HRUKkl6Hga+hRTKHQM203rq9bSe/nXaX/Z+VFrR/rJ2KIthxvifLidWvMaBo/EavZhQpeMnOuO/Jsz9P4QYQgwhoZFdCPlZDsxj5cqX09e3Agk7FAv6oDsg87unmDVrMX19h3LKKcfiea3ARxNvywXEb/YsxJCjALza/P5LHBwcHBwcDja4MD8HhwMMm8Fjs3j2FfZXj0hBtZJU7ztK1d+GfzhfqtYqvRPRLc766m72AL8BblzeQPfruyluLTL5yCRhOA6kWLPmEebMWcSWLTsQAtOOTPqPQ8LOxpFMrBJUKl3lkYm8VXbyVDzYKyOTSuxLWmT0mnPnI3lYyxG1axFxLaY+s6+EuNxdz+bNRdraZjE29nlzl/+F5Pk0IYQgZOinL6XzgttQqgfPO4/mZkUUTSebvRMoEAQtTJsGO3cmTRMVUZR0IvSJyyGngTmse0HE8nsCMgszCDk8ncbDPoHyFX6nL2QrpdBFjdfqMXj9IH6bT2F9AehP3H8bYAhUAEorU48KYAYqtZFYTVpPbCIxavqUArazbt1aE5o4guiQPjvefSsLFjRTLBZpaPAIQ2hv72F4eAZwsRkjbca0aJ7DoHl2S8x1zsHBwcHBweFggyNTDg4HGA8DL2BvZSr5PRniNxWhqofa2lDyRcVrS6KS2wZTEajasL9ZyDTcBuK1AT1v7KG0q8Tk6klyD78bUVWa0Tpi586dSF7ONnP0oQipmoYoRxlkIp9DAglnIaqJzTNKkqmkbqcS+wOzb9hc+25zbheihGWRCX6LWQcIUWoB/hXQlEr/B6O5AQuRsLfNCMH5MPAyhn92JEppXvEKxfLl4jz/2c+uAsZ45JFuLr0UbroJikVRpsIQlPLQ2o6iDfuD2JAC1p7UhxCXRWSWfA7wyCzMoNGV4mSqSYGG1MwUIze9EKG1I6bdZiDPnC98GpTJ7bJrQKnf4aWX4vunEobfNtd/HDjD3KMNxXuKUmkmqdRSMw7dtLfPYvbs2QwNDZPL5fB9j5kzmznhhDncdls/Elq5lpgAW6fFueZZNQLfRkxIHBwcHBwcDi44MuXg8BygNqRvKpv0fYX51Yb2Yb5XwvWSipRnInaVqiJSyTpS9YhYPVLVTlx82EcCxwqbC2T/mGVyjTVC2Ibk1vi0trYyOLgDmbCLXbhSjXR1LWRwMCENcMEAACAASURBVECUER8hBF2IYUHBHGvD4gqJHtjRqWfarhEi1YJYmM9DCFaz2deGTO47ETKVQlwGJ5icHEepJWht1bFFCAmbj+/P4thj13PffUXe9a40zc0Syqc1rFzZy5o12xgZmWRyshHfl+GOOayHUqpSx6u6DHIKIZfDSKhjmdTMFIQSqqmUQvuGUEVQ3FIk99DxSIHiZnOP28y9PbM301Yw50sFYBnZP08we/Z8nnlmBkKgQMwjZiOKkjJ92kCpNAshtpr29g4KhSJRFKJ1RLEYks3CPfesRt7a2YjJSInYAdAaaYwAaRYsOJxNm3BwcHBwcDjo4MiUg8NzADM3rgr1q0emrEo1lWsf7E1+PMCzpEkSd8D3Zeb/LOpUsp16iw1Ys33oQabSp391NzdwJeKCZ3s+idatDA0NIITJKhcplApoGzyThcTeeyHwDJ9GFBpbCykZxgdxvlFIPPlPUs8OZBK/FMl3akOIRpNZGk0bHabnWXp729m9Ox59z0sRRQVWrGjF857HOefALbfIMJ5xRppcToYzlYJyGU4/HZ54YgWXXJLhnnti53kLIWeVbzUj6SM1qD4CvJTW074vTnwBhIOhWJsbNq0jTe6hK0wbj5s2MsAzSK5YFEdK1kH2V7cQNY0AVyJuexb2pHWIItcPZGlpmU82u5bt2/u55JKVPPRQI/l8mU2bngYgCFKEoWfGdwlCgi3Ftpb1nUDE0UenHJlycHBwcDgo4ciUg8NzgGTeVL1Qv6kUqlrUC8WrECnfr16gusZUGOIphUrM/NUU7drpP8TTZY1YL5QRDUMIykZERVqC5EM1ovUkseNcClBcFF1EFqE804E/IRlKZ/EBGk1LH+I44lA/Sz4mzYjYfCo7cqnEaK00PWrEmkPETnoeVg9saOgmiropl8GGDYqduYfntdHcDE8+CddeC01N0NYmw7drF0xOyhAXChLS9+IXZ3jiCcjn5XsYJoc6SqhSOnEvEIcogoQ9UuVHr3wJ7Rv/y3RmzlzPBJ8wfe0zYzGGkMSIuV9/GiKxRNeh3uulKZWGKZUyBEET5fIsRNEC2IKQqPvME2kHtlEuz2bav1/CwJf+h1tv3c3OnVtoaemiqamZp57ayNy581i/fggpBNyHFOgtEpMzWzeskZ//fB4ODg4ODg4HI5ybn4PDc4AHiEmTNQKvJVT7q0hVkR6lhEz5vsShBUFMpuy2VatMHJpX20addm1mkl1sgFoa0ZFmAm/nXYgatAAJQUsjYXJBpZVX8U4u4w0sRLSRXyOG5auAVyBa0XRE8bqOvxM7+1l3P2twYK3SC4ntvPm9DyFR1qTCjl5InM8zRj6f5ZRTIJuFxsaeyshrXUbrMlu2iPJULEIuB6OjsGePEKQtW2DjRti2TfYND8PEhJCsQgFKJUum9lVqGapzqJrRJasa1j7ot7B9+0XmHiaIixFbu/giylNCvgLEtCJQlaYnHpgANpHLbSUM88DXkNw0i4UIidoB5Fj1zKdped0JBNMCFvz4tbT84GSW3PEaJiez9Pb2UCrlGR4eMf0YQYhzqxl/e88+MA3fX4QQNgcHBwcHh4MPTplycHiOMJVF+r7c/KztgkWS7HhKCXXwPCFO6bT4dPt+nCtVNoVgY7s5IWDEOTpK67qESifWfuK6y5EgswbgpXwC6wN3H29GJuwFLuMjlQwlm+1URILUjkWm4T6xJUNcpjdPnDeV/LcdD2vbHfcmTax+pYjzq5IFfkNiQjbM6tUtnH02dHXBN79ZrrSltWL37jy+nwEUUSQEaXIS7r8fGhtlaK3JhCVdk5OiTpVKsl/IVPJpQhyHV3lyCJlpQBc1eLFxhEXLSVeSvacPOB5RogbMKLcCK4AceDdJq1olBTiIYOhH5wOPAdvQ2qpEb0FC+yydHwZ+C1wEQGlriVRvinAsRAXiLLjk7xfSf+otzJ+/iB07dhCTuwHiWlfWtbGDTOZQOjo62bULBwcHBweHgxKOTDk4PAf4JfBZqtWpqfKmasP8ao0nklNyz+ZJpdMy429uluQeG2aWzwuJSiyeUkRThPrV5kgljS8sVWkDnm+OfTnwK4RcncY36SK2j7AUwkd0jGGzfhgpHWvL2iZtJW7hAV7OCVTrZ7aVZHKQLdRriYEND7QEqpa2FoFBBgZ6+fnPB0wPm6qekdbQ1tbA6GhEGHoVLloqyTA2NMT8NAxlKRTioZXwvrCGUNUqVfa+LgImmLj/czSf+F4J8fPip5y95+PAVxDFL0ACITuwTojzvnN1bHKReGBKKXIP28K+twIvNU+nGXFPLCb60w0MsOqZWwBIL0zjtXjooiYcC6VPKcWcv53FpmN/TXt7O9msNmO3i9jgI4MQ2wyFwgC7di3EwcHBwcHhYIUjUw4OBxCnA69Dpv1F6pOp2twpq0hBXbO2WJ1SCt+qUpkMtLdLok8mI7P7QkFUqiiK5RQT6lcvP6retWwfkjlUETINLyJT6JcSG5t/CSnlmkMyagB+gKhYy5CStwuRqb1HNYGzmpNQroBqalfbI4hzoiyRqh1VGzxplao8Wj9BHLRYpJqmwvDwJKBQykcpj1LJJwyFUJVKMnwxedqbSNWnxElaDHEQ5WpgUSVFbPzP7zX7j+Hoo1/CQw+9Ga1/jahRaXPeCHO+/DnQHhpRFu3QaC15U1K419qhfwchbiXTBmY8ANKseqaDPd/eQ+Hpgql7ReWB67KQKq/JY9ET57Bm4Q/NfVk7+6xpswHJV0shZhYODg4ODg4HLxyZcnA4QHgdosA0m+8fAa6hOhAtuZ5Kz6hrRJEM8UulRJHq7obeXmhpkRn+6CiMjMTEyuZORVHFTl0lQv3qKWB2naQxlugFpu+NiF16GbgKmbYXzFJGAsIWI1WIGqgmb0l7Brv+A2s4g6OpVqeSdA6q606VqSZTtYGUVrEq17RZILbWkBEX4wgJQNTaQ6mQKPJQyqdcVnvVQ44iXaVGCaGailRZ2LypBcACJu7/BkI9FyL27MM89FCOSy9t4qc/nU82O4jW+cqIKl+K8ypfoT1DqJS8E2gY+OJAdSfZYUa+j5ic5sksvhNYSmZJBq/RI5qUJ6t8JflYpr1oLCJqijhi/A083HIFQkLnI7WmSkho5ihiS/8SHBwcHBwcDmY4MuXgcADwFuBkJBAqGSqX1E7qqVNT6RlTOftVXPzSaWhtFULV0SGyiVWocjkhXNaEwhCpqVy165lTYI6nElombYRaV92DtY5Im6WElMi1VMfSluR91uZoAfyRBzmN46l2wkvWlyLRaolYnSoRa1z2d9/styqWtVm3hCpNbAohI661MsV35c61Do0KJKpVTLwiQ6RC8732SdYL9bM5XxkkD2oacSHjMaAXrUs89BC0traSzVrdLweU0KFGIc9BeVKXSnlCqHKP5tgbw5S8R1kRydN+D3AqcNsG+Pq81VwD7EFsLYaB73x1LmiTU1dWRJMR4UhIaWcJIU0hcY2wfsQRcBFSLNnBwcHBweHghiNTDg7/L2Bd6pYjFXeSUFSH+lm/ulotpd40vJZYaa3RybpR1v7cEiulJMknlYrd/awpRaKt2v5NtW3DCi2hsu34Jv8qQoiVNZKwWUzFxD1a3zdLJOsFwCXxZ+7jFE6kmtYlrTAsiSpRTaisEmWJle2RDbZMJdq01t7J0bUqU5A4Lla0RH2Kj49zpOy5tU+ydrFZYhngDoTadCBEaiG+v4IZM3yefBJyubXA+4F/Q9Ql+ROtQ0OkTGifjXj0W5OkEM4DBniYFRG8BiFMAJcDr0b0pWMQSrkFoXafefsWBoGvAxPXL0BFCr1H4zV6HDXxVR5qvsrc2wyEiC5B9Enn4Ofg4ODg4ODIlIPD/xKnIXlBK5C0/NqwOQ28C8lmsYSiXqhfbdZPPbe/CnmxIXzZLOzeLerT5KQQqYkJcU4ol0WhggrpqhAy07fabKRkdo9nVChfKXybc2X24XmgtShUUSR90rpyP5bqWDKVvN/a+7HXTRpgiHOcJR9JvcyG+RWJiZM1pbAEyk/ss+GApcQdJ7Uxe7dJQpX0MYzQOknqkk+29k6S5hdTmVAECAE5GgnDm4NQm2bCcDv9/db2fRQxj7dEsCHOk0qwUa014XBIamaKJNYjBOpIYBB5P1ebltYDHwI2mCs1mh4oJAfuSmDDRZu49vvzUWlFeU+ZwhZr3JE19zUHqVf1Hzg4ODg4ODg4MuXg8L/CC5G8oGMRImXLy8Zla2VaPEh1eJ8lGPWsE2qXZNBaCJS1xg9DgnxecqNKJRgcFCOK1lYhUfk8jI9LqJ/1744iogSRgr1DC6G+yx+AZ8MFbS0rpfCjCN+0nQlDilFE2RCrpC5kiVXSc6+ehmP7dC+PcULd/KkwsS4llnqKVGyBHqtQ9UrqpRI9qM3qsiNRj0zB3nS3nsaYHM0gsbQhmWV7kMK6fcRhh7cAh5hzJoF1FUv7Ch803vN+p79Xt1ab9QazfgFCqN5qWlsPfMb89itE+5pAKFI30AvMvmQzvwLuv34BfqfPvG+/imcu/aa5xzEckXJwcHBwcIjhyJSDwz+IM5AithlkMmotDZIoI1PlXVh9ob46NdVi9RWrsVTmzEYNSudyqEIBxsakomxDQ2w3Vy6LemX8vC2R0lAJ0atng165BDU5TdbIIp2W6zQ0VIwtKBbxCgUa8nmiYpFiFOFHUVX/a9U4uw+qNSE7hn/nQY7jOOqrU9YbsV6oX8kcZ0fNhgbWQzJzyxIo275P9XVhbzKV7HlI/TtJXsf6F6aA3cAmc80hROlRzP/Bw4QjIVv//VXE+V07IEKMJ1BVkmL27ixDPxma4v4EdwFvQoj9JxALjA3MAWZyNvdxBHAxooX1EutnbwHOvmgTH71tCW0vaUMolw/8yz6v5+Dg4ODgcLDBkSkHh38AJyBp+K1I8JOdRmPWBSQgCmTKvAF4HvAQe2sq5Zq1XWxWT9IoPKlYpbSmHIaiDpXLBIUCKpuNc5tsPpUJxYtMGF4l1ynRXxLb9lqeVUJMnpaCWJVKp8Xwor1d8rNKJVHChofxBgdpKBbxy2W8KMLTunIfttyrLcWbpC5JTcj26UH+ztGcmBiJ5Bm1tDMwo2bpWwnqhgomc6UsrDpVe40kobKoFxxZGyZYa3KfvHZAbC3+AGfzW45CPP0u5otsft1yFt/6M8SgIkJ0zSPQ4WoxoEgQquy9z06kLF5j1ouB3wOwFdjKBn4GXMAliE6WrHBl/5HgqjPX8wFAggAf3a/rOTg4ODg4HExwZMrBYT8xF5nmdiGBWu3E0+ftCMGaQKom+YjmsA0J2kqaMtQSKGuRkCRSSd0kGURmwwgDwDdhdR4IeaFaR6kEnBkStb81rYCKhTpQXbeqVBJVqqNDbNkbGiTkcHgYNm2CPXtI2dwt006y7aTGlCRV9c0pkvlTtWQnGeZXL18qqU7VKky1Vwuo1gCTNK82PLDe+fuqNWXPsX1KA028k9/yMuSdGawcM4+xW8fMcQXkLZOB0miUFkJV2FBg6If7R6SS2LDXno2VrRyiYs0ATkJUV6ujfQY42xEpBwcHBweHuvCBj/7/3QkHh/8b8P+w995xllRl/v/7VNUNfft2T8fJiYmkQRBEJKuYEBOY02JYXcy7oKhrXtOqq65ZV11YRSUZABUVUETyAAMzwDA5z/T0dO7bN1XV+f7x1LlVt+b2gPv7/fg5fs/n9apX1a1bt+rUOdUz51Of5/k8pyChUDMQC/QisEIpysBDCBECecv/J2QieiTieTYUfTZ2CZnE5+Q03kzVk0gGkSXzqZKf66nvkksra4RW+9JairFF11pLRo8xtfA8IVHd3dDTI0suJ4SrUoF6Hdf3CcPwoHtJG2CkSVayBtU7GODbDTOGNKlSqc9ui33pUD3Tglb5U8nWtXLka6VAJYnUob5L97rmHo7ng/yZdwL/wY+BXpTqxO2+mt43rWbilrOBXwA/o+NZHUT6IPUd9RZ1pf63uInLked2CglJvRshU0Xi3D8PeSmQJmNHABci4ax/PbWzsLB4MrBixQomJycf/0ALC4v/NawyZWHxBHAyohMUkZySHEKqzjrlFG66806OQiaen0JKmr4LsUofRfSVyeh36VA/o0Ylg8qSU3of0TKSAW6GkBlFK0kbzB/0dNk+SUqQRFLVMlN+N6oplQFUEOBpLcrU4CDs3Al/+Qt0dsL8+UKsstk4v8pxGq6ASusmbSZJsJIqWTrsEOARVnM0p9BMO81inP2S6pTR/KYjTOlwP7OYOzW9kyzu20rza9Wjh1KlzGKodIGXAsPddzG/vZ1SaRKtwZnpsecj30DqOWXlClUNWahtrTH47cFp7qsZsz8wG5VXZOZk8Po8trxiS8vjAsSYohy1dB9wNfDOqAe6o/3vAI4B/iP63VOInSzfCDz1CbXKwsLCwsLi7w+WTFlYPAGYPKl2JJ8kF33+3Z134gArPI/bfJ9lwHaEOI0j7mlDCAkzxW2TJCpJAwxJSmsqxiQ7JJ6KmxC5auo30Byclg5US+ZGwcEEzuRTuSQyh6JQvVoQUC+VqCOEcRzIDA2hhoaYAvqi/tkHLIhs1bVOEouYWiSNL9LWDhy0f5zmUDzTOhPu53FwqF4rrSt9RfPPnyYmT0aP0anftAr5S4f6pWlquh3NZGozy2BkH2NjHsXnvpa2o9qobg5RykPr2cDtAITVkGAweMJEqu8tfUw9OEXhKQXCiZAgG7Ds+mWM/36c/V9vVrWmkLGsRK2bBVyJ5Fn1RvsqwKOI+99VwCuju9yN5AVWn1CrLCwsLCws/j5hyZSFxePgeESFKhBPhecCK2fMQDkOj42McMD3uRFx+jMFaivAjchb+5OAe4l1kxoyCTW5Ukk6YAhUWj1K+sa5iWMNAUqSojSFSFKBtB1DEma/Uaey0TmrWjMStdsQqdFoCRDCWEGIpgIKWvNUrTky0fZk0Fur6zY5CCb2beQRlnNi4q4NlTRufWlK2iossJ44czr4MA1DrJKUz9xBkoylwwKTd5Nem1FNmlAcS99b30pueQ5/sI2BL70EebJMrlh09ppm8JtPjEi1P6Mdr9fD7XHRaMJaiJpUhF0h3a/uZtbFs1i7eG3j+I8Rq6kZhEBlgIXt7dxZKlEBfo48xwAfRojWT5BcwMeAY59QyywsLCwsLP4+YcmUhcXjoI84xykbrTuBY086iVtuuYW9wBqEbG1FwqFGgB8A7yEmQSVEsfIRUpLjYBuFPM0qU6uAsmQ4XnI7GTKXtDc3Wk6aZiSR1k7MbyvR9gQxYRqL7m8UKT+7h1g900juTYgoGV8lDr6bwcE1psy1020xa7Ns5j6WNsL9WhElL/WduapL8xXMtk9zL6fznwyhSmpprepPmd+3WiePTWqPLjLSZ+F23MnuSy9Bengg6qERJLBO0PHMDgb+Y4AnAq/HAw8KxxUY/MYgM86bgZN30DVNOBUSjAWs2r6KtYuEUG0iHmOFPJ/LgY+XStyFjOm6t/Vx4HsHAHEEvAd5QVBB8gEfAf4MnPmEWmhhYWFhYfH3BUumLCweB3liEmVIT4frctett7JDa/YgoW1rkGT8DiQE6khi5SgEnoGESxnfOaNSmXK0XmpJkx5DdNzE/jSBMiqVMaIw28bsIktrm4ZkLpMheGaCXY3uax9CCA2RGkVstJchYZB/QSbYK4H7ouMvRQocTyEKxjE0K1OGxrTy3EsvcsWkApU0Xk8X7q1PcxZzpYBmMpVcm21zDUOqTP5UsoWkfpNWqZJELElXJVh04CvnEJc1XkQcXClY9L1FDF02RCvM/uBssouzeD0eTtFh78f34rRJ+3RZM/cTc3H7XMr3l1GOIpwK8Yd9ULBq5yrWLhBC9WbgO8TPzGnAO046ieWrV9M+8BQOzIqd/DYh4/1ihDxdjIx1V8sWWlhYWFhY/P3DkikLi0PgRISAZGlWj7o7OhgcG2M9EvL0DOBtyKRyAsk9mUSm23WERNVorhdlpvvmvEmyllSS0vvNlDxJAZL6icmvqhG7+U0RB5ilr5c8F1HbJhASZcINBxBlahQJ8duLhC1u4XXAFQA8EyFaorkIocwgCl0Hkl8zC8kfS4f1HYpEmWU761nEU1M9lM6dSlujK5p7LUkzTe+ZuzeaXFp1SgZLhhxMotJIBywm78z0fhbRgU5ALB9eGu1ziCuVQW5JjpFrRhqfu1/RTW5pjuzCLF6/h9ctRMopOBxxxRGojOLADw40iJPKKApPK1BeW4Y6BBNB45ZWbV3F2iOEUH0J0cL6kfF92+rVADw4q7Ul+ruRZ+QjwMPAbcA3EeMKCwsLCwuL/5tgyZSFxSGQVKWSOsWm0VHmZrMcW6vxLIRELYqOm0LCADuJc4pyiHqzB/mjM1k/hiylCVMGmWrnOVitShIP0x7j9Adx4FuSUNWi47OISYTJhTJ1qxzEP04h1u7XRb85MloGEaK0AzHVeLjRQ1c0tv6IhH8diPogjM7dF51zLbAUGqV402Vx04bmrdSqndzPAk7hYGqpiH0Rk6F+6XC/ViF/aWOKZJhf8jxJZSpNA0nsN+dM22yYc5onIIOM8IuQIEhDZfYCsOgHixqFeTuf30l+RZ7s/IhE9Xm4nS5OuxApp+DgtMky9yNz2f/d/UKcAB1o2o5uw+1ymbp/imAiQGUUTjbWPTcBX/3GQrLv2sEV0Tj9kdbYFLV8nuOwaOlSnI0bmRv1/veALwIrgKchtdmqCKFePc35LCwsLCwsDmdYMmVhcQgYIpUMuashdXVGazUOIGFt7cj0uBB9vxOZJuejz53IJNQoRQ6tFadkXlayLlVSi0lP+5O5VKZsbYaYQFWi65aj9mhita098bthJFTvIWRKb8jXvuj7tUBrg+0Yo1ct4YjzT6DgXcsuRM1agRCxQUTBWIEoVWmCaOhH2h4irVDt4S7mcjrT504ZsuLTrCq1CnA04XsBzWhFulqF+LXS1tJ30CrUz4xsIWr3n4Fzo/3jAGTmZJi8bZKul3WJGrUg2zCXcItuE4lSeYXKK7yCR5fbxRHvOYJ7vnMP4VRIfaBOOBXiTXnklufk+KxCuYrj9hyH1+1RH6hzwqITuHvV3Vx41mN8i1ZFfmN0uC6jQYC/cSPnKsUftW4UnP5P5CVCP7EqejFCst99iHNaWFhYWFgcjpiuGIuFxf/1WE4ceGWybDYghOCXxFpIASEHGplEEm0vQsiKUWd6SdRwojnULk9cvyqbWKYL90sW/jX70wWBc8QZOjUk32kUIXo+cahhDXFl+2n03QPAZoQA7gDuR8wktnDuIfvrAv8C0HCtdy0/QhQJFV0zi5C6ieic5ehzMvQxaf+QRpIGCW0pEetuyTOYjC8/9b2fOvbxlnSx3fTSqjJWK1e/tPqVDEH0kFEqAE9Hwv18YDeLvr+I3e/fTfGsYqxEdblCpopuTKByCpUVlcnJOXiuh0JxLMfy+X/6PGElRFc0wURAfV+d2tYa1Y1VqpurVDZWqGyoMHnXJNVtVR7Y8QCle0sMXzKLZ7YeYkByppYHARngu0D26KOZi/gQ9gMzEWWrHQnp7EaU2wXAfwMfPMS5LSwsLCwsDjdYMmVhMQ0MQQGZ+FeR8LZHENc+H1Fc9tCsXHUBc5Ap93OOPpqTPA+FhPmZjBujQLUhk85CtJ0kSElVqhWRSipWJgsni0zPMzTnehlD8d1R20vR/YwAv0GKsW6NFoP7gXUk1ajftOynBV9dwIX6Qq71rmXLq+To9qe18+DJ7XirT2Fk9Sl0E1msI26AVYTqJOlOkkil62ClLSQGeAChZIY8JTPRajRbfPipJWixL02Wghb70gRruoK9rQhVeknSY6NFdiAjU8Dr9phx3gzan9ZO8bQiB75/AJVV4CAEKicESmVUY3E8BwcHjeZ+7mcTm/jU2z9FWA7RZXHzC6dCgskA/4CPv8+nvrtObXuNpWctZeTqEfxBn8pjlZbjbLApWk4C/gCUHnmEVbkc/cgLg2K0mOe6Hfmb6CQmWh845BUsLCwsLCwOH1gyZWExDZK1nrJImFodmSC+JtruRN68jxP/MRkyMwmsfuQRBny/YTvtEJOoYrROkqO0YjWd+pRWodLW7Ul1yihe44jytB9RiHYC6xHVySgRj1eBKY3lNy2neGqRy9RlTft1oNGBJpPN4Hkef4j6rRRd35C5JO0x9bmmC/NLbrvAAe4mJlRJ1ckQqjSBMiTKkK+Qg9WotDI1nSL1eCTqUD2ZzukyuVMFYJxZl1xH+eEy+SPzeLM8MnMyLPrOIjKzM2hfQwDKVeDKWnkK5SgUipCQKlXGGOMmbuK3/JbnX/R8glIgRKoUEE6GUsx3IiAYC+h8Xif3XHgP/qBPdVuVsevHDtH2GB5iTPI/WsM739lQotqJVakC8YsCsz0LUX0tLCwsLCz+HmBzpiwspkHSLlwj093zkRyQZyjFfq2pR99vBVYlfmMm/SaPqp3Y1sBMLJMkKRn8lQzta+Xi1xzuNn052WTWTx0JO1wTtb8dITMbELvyW2lWpR4Pc/51Dr2v7mXingk2vmXjQd/rUKNQ5PN5Aj+g57U97ALm/WSYIYRMGdUvbfEwXQ2qVtlPQs3mpnolaZU+XRFfP7FtSFRSOWqVQ2V6Gpp7O+2H2OiF1JI2ujChfhliS5ICuSU5drxjB0uuWYI7w8Vtd4U4OQr6wN/vo/IKN+82ldHSocZXPoEjjn1aazYHm8lmsix810K2fX6bWKdHaWLa19S211AXKNwul8qmCqPXjjIdjorWL49a/AuEpD8I8I1v0FssMjE52URXkzb7BiGi0n4PccC0sLCwsLA4nGHJlIXFIWAc78wEMIfkftS0ZrHn4fs+VSRXJJ7gxxgG5ipFr9YNcmTyqNJ5UEllyU0tZtqdJlOt7NGTvwOZ1BYRDWcecDKiDGxEcl6eKOZ8fA7tJ7fjtDvU99ZZt2rd9AdrOO+m8wiCgFvefUvTBtOkGAAAIABJREFUbHoAIXQZYrPwLM2Fh809wcEEKrkeZyOdzOBg0lSnNYlqRahaWZinlzSSrn7T2aUfSq1KK1Mh8mT8TlQnwMk7QqaKLsqLlSiv36OyviKhffmorlSoCethbOkYkSkCmJqYAhf6L+pHB5rBbw6ifY2uafov6mfbhdu49LdjPAV4YfTzjwJHIyGs+4GfI8/P25Hx+i7yzEvIJfy5VuPMD3yAts9+Fl9r3OhFQ7oXk/XQqsAXsCF/FhYWFhaHNyyZsrCYBg8iBWfNW3YThlZDQvieungx45s2MYiE+q0BjiPWOrqBnJKJsVGkDFlKro39uiFUaRI13Ta0Lg+bJiTGJr0TmRgXkVypfU+wHxZ8bQH5o/KU15bZcdEOajtqj/+jEDzXw3VcCU0D5rx/DuFVI4whOWjJUEY/2m5lQpG2SndS25OspsgpNNeWMvYgyZC65HYrA/ZWClUrVz8DM9KHipZuFQKYvCujZfrICOUJKzKCKqNwcg5OuyOhfJ5qhPV1nNLBxF0ToMDDw2lz0CpxjVAIlg40ui7EiUAIVvcru3HyDns+vgcdap75m2dyvfoltyDmEIuR53gYCW09CckBfAx57hcRk2AVHXtmJgN79+Llcri1GjoM0Vof1INmbOtIhljfIXrOwsLCwsLicIAlUxYWh0A646ZE7Lj36ObNHLdkCbdv2YKPTAyNU18NaHccHKWYCoKGMbb5rXHvS+dLJXOi0hQg/bmVFmLoQDLML0h89xrg48BFwL8+gfs/4oojCEYCNj7n4FC+6dB2TBuE4LgON7zhhqbvzCS8ROxll0Um163UqTSatCWlGpP1CneT18+gtdFDWrUypvFGwXoiatShFKpWQZYktqfLn0oSOg+YDzxMfV+dme+eiQ40KGKTCU/hZBzcrEuGDHPPmks33dx7/7243WKVnuRu2o+JVFgJG0YUJmSw5/U9TNw8wZaeLbwJUStdxM7+eiTHbiFCfLsQ3WwEUaTao/09yPPLaafBPfdAoYAKQ3J1CYCta93UI+bvyOTyFYGvYy3TLSwsLCwOX1gDCguLQ8AoUuNIaFo1WpeAfVrT09NDJ3H43n3R8QoohyE5z6OCvNH/DjKJNEpUMmcoWcGoFXFK51Q1KhUpJWGCZs3BhhTGAKAdcVsDmRQ/EbQd08aOd+04xBHLmj51nN1BblkOp93h+tddL+pIqFnwsQU4jtMggbuIHQanMxk3aOXm5yglFEkpuXfHwXfuQoLRkuYTxjMwaXeRNKiYzjY9bbmedvibzqQieUdps4o0VUzmTmWA2UCBfZ9bRfvJ7Ww6d1MTT1OOGE04OHh4dNLJqZzKyLUj1HfW8Qd9wnLs2BdOxiYTwUhAMBTgD/vUdtbY/aHduB0uOPCv8x7iTMRpz0XcG9cC30Ts8q9CXCwnEbVqiJhChoiZCQMDMGsWdHdDWxtOJkPWjA3NxagNiTam8B1YWFhYWFgcvrDKlIXFIVBHpuFtyJv4CrHl+Bhw1erVoikoha81FWSCmUEmmb1KkUOm7mYCmYnOncxralVKVqX2p1WZBgmLQglRSia4ifCqZG6V5BgJPv1EO6CVGNOEuLTrzPfOxOv3JOdHQzgVUttVY/5756O15uFTHgbEOXA0apOxXUgG3rW6ZBOhiu7dVUr6QalGH2jnTpR/eouzpUP6Wn2mxXYrGJ0x2bOtsoMMWtmpJ00pIM4gKwIZhn82zLIblhFWwwZr0YFGu5qQkICAEiVmMQtd1oz9boziKUW8Pg+n4DRyosJqSFiKlohozXjhDNqObmPLq7cw7zPzyCMvB7LAb4GnAh8DXoYUWB5A/ga2Ic/0akSp6kWe6wHg148+ygtPPBEqFfB90Bo3DPF8v2G8kswQ84ndJvOINf/F0/S2hYWFhYXF3zIsmbKwOAQqCKGqINNnQ6YMMeoC/gRcpzVh9PlhxKWsDuyrSM2egFgpMsQhGXymEvvTU/yD8oUSRMoQCoMgaocDqIhUGfjADJL0Z3rMumQWbqfLxC0TLPqvReRW5Nhw1oaWx3Y+v5PCUwt4vR4qG+f2AGTmZBi8YZA9H93TOH4yasu1wGlIeGSrzKTpgu8afaAUjuMIkXISIru/CwlQS/6qwsG9mb6qgoY/o0E6RC9NhpK6Yqvgy+kUqjSZMtrNYmAHY7/+AWO/vpqVt6+RfKcIoRJlq5apMaJG2M52tK9RvqJ0X4nsgqyYVnRIrlpYilSqqZBj3r2TGcANT2tH5RXdr+ymdF+pYQaxFliCmJR8FngasCiT4Rf1OgFwBPAz4Fgk324V8jwXo88sWABBAKUSTE6C6+IFgYS+RgYsyTBWo57mkefSwsLCwsLicIQlUxYWh8CDwOnIG3jzBt9MCHNIgv4pyNv5B6LfGCWqggSdGVUraYGetkNvRaDSmklTyJ9RZwyZcF3QGi8MIQwJosmrSqhU7TyxuN72p7cTlkMhRjmF60ZuctOgcHyBTH8GlRfDBEOocEB5iszcDIt/uJhtb94GwL3R75YhhYFPbHHOVvd/kFpn7juTafqtdvagporEQY2t0EpRMvtJbSfv3Yxaq/pSSXLUKnCxFaEy5zfnNSb6XwaeR1i6n7AS4iD5UDrUDZWq3FZmHeuYWjNF4YQCjuNQ312nurmKkxfTChTommbPJ/ZwLpEzZTkk052h7019fGX5ukZrliAhfDVEkdoArK3XqUctegRx+9sfHacQFasdOB7gu9+F88+HtjbI5aBaxfF93CAgpPlZ9xJro079G+IiaGFhYWFhcTjBkikLi8dBBZnwlZFcIzP5dKJ9e4Azo3UGeYM/gExAJ5GE/csRS/VWNucm1K9VgNlB66Qq5TiiyLgueJ6QqjCEIMANAtwwREXkCuKMnvcBXz3E/YZlCQtzcg46q8GB3qNaE5P+t/eTmZ3BKTg4bQ4qr1BZhdvu4nQ6qIyivrfOyNUjLPr+Ira/dfvB16O1VpS+/yZiaUL7PA8KBVlHhJKJCXS4HlU5CrFImO5Myau1UqC81GdDCczaTexXNNegMmud+n1ynb6eRhz9TGbRbMIJGQsd6IYRhc5olKfQoWZT+ybmf2k+2flZ9n1+H2ga4+D1eOSW5NjwbFEUe4jqm83PMPOdM/nn5esYQNRU42FYRFQqcyfV6C6vj75fjISKVpEXCQrRADNAMDaGO2cObN0qY1IqgevihiG+1gfl/yVzqLLRnVtYWFhYWBxusGTKwuJxsBpRnxzkLfxuxIQiQOzPZwG/QYiVmboPE9sXzCZWhZLmETB9FSKYnkioZJ6Q4wiRyOXks1JQr0OtBr6PR1RvKAr/C4DzODSZKj9UJr8iT5ALZPIeaHZc1tqEIrsoK5P8SMVy8g5ut4vX5zHwpQEqj1ZwOhyC0YDBbwzS+fxOxm8cZxmiRnjIZD7tuWf6YzofvAZcF9rbRQ0xpGrfPhgfx68/hBesIh6VfOrHaVUpuS9NgjLEtgtJZepQ+VfJ86bLEafD/AydCYEqJ1ZLOJnvM3hZQDARoCqqydVPZRR0wLg3Tn1XHV3V9L2tj8ysDFtevYXi6UV8fDKzRLXreW0PV57fRf7IPD33TTF0+RAbEEXJ2G+YrK0a8H5EG9sc9dp85GXB/ciLBePmp5EQvSwSYur+8Idw0kkyJuPjUKvh+L48sxGhSupw5sVCFlFwLSwsLCwsDjdYMmVh8QRwFxLuBzKJnEJI0j5gHTJB7EPCALsTa+MEaGrymMVoGY9HGKY11TZEyoS55fMNEwZyOSiXoVqFep0MoIOAMCJURzyB+w3GA1RWEWQCdEVTuqN00DHdr+qWSb1LY4LvtDl4fR57P7mX4Z8O0/3KbrH4RgwpdFkz77Pz4MO7WQa8AZrc3tJGHIfsC9MHYSjrri6YMQOyWVi/nkBrRlhDN6uIKxq1ctoz+5OOe+Y7L7GdVqOMfUZyaTSOQxO1dAiheSpuB/ZQH9SorGLGeTOo7a5R312PC/dGpAoNKq8IxgLCcog77hKMBMz/wvwGW9c1zYo/rSCcCPGHfUavHaW6pcqzrxlpUMs6QqTqyHN7E3A+oq46iNGKsfLfj+RSDRK/LADo6OqCOXPgOc+BoSF5JqMQVKOmQvPYJnvNEKqP8FeYo1hYWFhYWPwNwJIpC4sniHFkjlpAwvomkEmhKcCrEZe6mcAB5A2+A2wnJlNmUtnK1+1Q2kgSDZKRzBnKZuMJLAihmpgQdzUgqzVhGBJqzRYkX+lQRhT+kN8wkvBHfLpf1c3INc2G6pmZiVyliCW6PS5vWfkWvvmKbxKMBg0jBFN0lhDaPrybLuAMRNVIE6n0RDvdB5pIbQtDuT/XhWJR1JA5c4RQrVuH1hofWMta1gOv4KxUzyctzn2EMiT351KfTbZbMkizlQ9jeqSmI1NpuhgCtwAQTOTQVQmxVI4iMyfD1JqpRi6a1+PhZB1Grx+VPLVAoX1NMBZIUzTi6FfRhOXIIn00oL6vztwfD7MbyXcKic3il0UtyiNEyuSyPQDcARyFhK1uJy5K3SBUngcvepE8f+WyjIlRSiMyldbwWoX8tWNhYWFhYXF4wZIpC4sniIcQJ7Nu4A/Ek1ETRHYjYiddRSaYtyEhbM8AttKsRLUiS8kqRIciWwfB5A61tcniukI0CgUYHo4uosn5PjrKX3m8UL+p+6boOLsD3/Vx97vMfddctrCl6Rin6IghQtQ4p+DgFl2+dd23GPzuIG3HtaFrUjhWZcScQmtNBjgVOJKDCxWn1amkQmVojQm2U1rj1GqSJ3XgAHR2Qk8PpR/+kGsQcnAzorQsBz7ArXyBM6LRKdCsRB2qbpRpnUdMHwyhUjQbu5PYTqpTEI9u0gnQkKoKYkwuMGpTOBVKHwYap81B1zTBUEBuSY6RX4zgtDngg6pHoZauanSQrqeI1ECdkStH6EVeDFwPXICQp0VAp+cxu7+fEzo6+O6GDdyNPL9/jNpUTLQ+i+QCKiS8ldFRCS/NZOTZc92YUCFKatIMJbkk1Skb6mdhYWFhcbjBkikLi78C64CjkWT5e5GJaA55a/9uRGk5gEwSjwS+heSZLIn2tZqy+8TTa/N90qagybpAa0KlZAoehkIktJZJazYLHR2yDgJZm2PCEKU1Wa3xtWYAeD3w4xb32PO6HvJH5snMzjBy5Qj13XW2/6jZOKL9ae1NN6O1xu1wGf3VKBO3TlA8tdhwkgsroRhZBND59f0sAF5Ec40pU2y4FalKUxMTrkh0eVWr4Y6Owvr1DfJ4Yeqe9ja2bkM0l+kIlY9M6ZPFfI2Jt8mXMt8lM3+SumOyBpVBmg4bMhUg3njfAGDlX1x0VeMf8AmnwqbCu2E5RFc01a1VJv48QXZRtqFAOXUHqsSuiwGEtej3IwH1vXVGrxsFhDhlEGe+fmBn9Hnl8uWQzzM+MMDiqGWjiRYfH/XYCEJSp4jpYDUIyK1fD8ccI89eW5sQfBPqx8FUM9lThpK6WFhYWFhYHF6wZMrC4q/EI9H6eCRZPwO8JJtlql7n51qzAKmhZNCR2PaJOUhAcxBZOqAsnb3TRKgi6/MGmTKkCUQdyOWETLnR9DQIIAxxtea4MGQNEq71DoTwAfS+sZfcshzZBVm8Xg+3y5WwMQW1rTUA/jW63y8ik3Wn5ojy5IgBRXldmeLpRcnpAXROgysqia6IMvFS4Jw5c7hu714eRnK4VtKcO2WWdMhfg1AhBM5MxOvVKtl6HadUYqjFmDWHNN6HmH8baxDT6/VohOoITc4TEyqzZDlYO0u3Nh3eR+JzOmMubIzA8huVkKhyM4kKRgOCkYDajhov+NME9/1qKZtfspnO53bidrpk5mTQ7boRAgiRKlUJCYYDhi5v7pEAeAtwUjbLSK3G0Y5DT0cHDzz6KCcccwydPT0cOTTEp6tVehHziXzUK/2IEuVH51KIAX3OdSVnrVKBqSkJ9UtDqcYz2kqdUtj/kCwsLCwsDj/Y/7ssLP6XWIMoTl3A+2q1RkHeNcBzgaXA1TTngSQDymqJbWMCYILIksTKKDhJ/cTVGjeyQadeF7OJyHACpSTEz6hVWoPvyxKGLNSaM32fX0TX7HpxF7mVQqIyMzO4vS5up4uTd1h8+WK2vWkb1U1VVvxpBbmzN8ROhBVNWA1RNQkvm7FyBhOrJlC5yHVOqUa+VG1Hjbn/uZ888F/AH/bu5TzgCkTl+xSxdXwyM6mVggFCKFVC8Qi0ZjIIyIQhD/D4OWGwge5XDTJy5ZGIEpVUo2rRiNSIqyCZ/dVE65LVwpL6ikGyxWmjC4AarnsU/ZeO485wqW5yQUEwKeTJH/YJhgPqe+qceMckq5Bn6p7RgOU3Lmfj8zc2rtT5vE5UVuFkHVGkxkPaTmij+4Lug8jUUNTyiXqdI/r62DM0xF1jY8wGhgcH2XfgAIvnz+eNO3awGjgBCfEzDn6/QChl050tWiQfqlV5zoKgiTwlfQ+T2WKtyNTjWfdbWFhYWFj8LcGSKQuL/wdIZhEdBQ1CFQAPIx5yxrjChPHViBWq9Dq57dBMpsxnR+vG2k2SqUpFavsUi0KiCoU4hypSpkzNqRN9n3XIxPrj143y1e8tEjWq28UpSH2o6rYqAF+5u8Q/P62doR8O8fW39xPWQoI7SgSloEGctK+Z3D2JU3Rwsg54Ypygfc34zeN0PruT0csW47RLPaq1522iHvXNOLANIaYZDlamiNYqyr8xwXSB1jIxV6qhK1W05odPYNx6XtcDISzjTpYCv+M0JIjN2IkYhcoQqBxxIGJyMYbi0wWvtcqbegTxxSuh9VEMfO6HZBa+lLZj2tChbqh4mXkZnA6HI+6YZCFwHEJszvmHbbzkyiUc+8ixrDt6HQDjvxtvXKFwfAGnwyEzJ8OmFx9MKUeBPwOztGbv0BB9HR1MjI8zDoyNjbFk4ULGxsbIAN8FXgXMI2mPIT01I9FLzJ9Po86ZIVNBkL400DymaWLlYPOmLCwsLCwOL1gyZWHx/xIeTWzfH60XIhPGxTQHkyUDypKEyiMOKHOitSEWphJRI+QtDHGUQvm+kKlyWUL8JiaEUOVyssyYEYcCRupUu9Y8r1LhViQM8Xtv2867/7iiYWJQ2ylhfQRCF35wb4k3+5rZH5pNfXed3KIcpdWlhktfWAqZvGsSt92VED9P8necvEN2YRYUKDeukeTeeSTb52Rg8Vo+CLzGcdgVhrQn7tcoTzpx35qoYK/WaKUItW649hmVr/A449T7hl5xA4xY2RjwD9zO5axEAtnaiYmUIU15hGiZxehmyQwvo1RBM5FKkqkasBYYQqmvAxrPy+F2iCqVW5IjMysjKuG8DEOXDzEreo4WIiF3fZ6HP+JT2VJpeX9hNaRt1fSUZAeS83QqYuJRqFbpz2Qo1+tM1Go4AwMUCgVCYG7UWj/qldUIiWpHwv1MT7Fpk6hTQSDPWr0ek6mEOmWQNoY3207UuxYWFhYWFocLnMc/xMLC4n+LHUiCPzSTKaNO1ROLCS7zE9+bY9Iqlh8RiLohSLWa5KqUSlLn58AB2dZaalB1dcHs2dDf3yBaS7NZliCZQzOBG565AeUqvFnyjsXJOni9Hh/+6BwKrsu2tuP5/j8OUdtZo3ByQfJ6hqOcnrGAjjM6RHkqOmT6M2TmZPBmeo3CscmYLrfHJT9HKh2NAV5nJ7uAnFLklCLjOGSUwlOKrFJkHUf2OQ5uVLTYoVmtMjrRiw4xHtlFEbFzFD1XiFmFD+wCTucxVvIXxBh8BDECLyFWC+OIpjOKlGQeRczxzTIZrccTvzP7pxDqMYWYjEvY3eLFyzjxxKej5r4AlVeiCDpKyOGITzAR0P+Ofla/pIu5iMrZHt331f+0g2AiYMnPlhx0j23HtFE8u8juS3dP2w+TwO+RZ2tXtUrF9+kFSlozWqmwf2SkoRJVERK1hZhElRFS1Rkdw2mnidmEUUgrlQZxh4g8PQ6pSup6FhYWFhYWhwusMmVh8STAqCohMjk1iwkqa+Vil8zEMW/smwLKjAFDGJKp1+VCJtTKcUSlcl1x+MvnRaHq75eJbhSGdbrvszEMKUZt+O0p6/kq8OuovTOAzKZjqX96Hzt37mTWzJno+hjhRMjKn6xkw4Ub8Id96gN1uuZ34R/wURlFdkaWjyxby5vOKNBxTkfsngG4M1y8GR6fyd3LDiTnbP/oKPuie84a0wxThDixVsZwQ2t05FColWqoU0ZNeQ5Cqr6SGoeOszpAQ2V9heMQIvUIsPP9s1COAgWz1T72fe4ChNI+hGhd6bA+UxkpS1xRDFrnTJnRvzHx3XvZsWMLYUQ2nJwTHxqIQ59/wMfJOsy+dDbdvxqlC+jIZCjV6wwDYSkktyTXdH+X6Eu4+r+uZuy6MR4PNwPPj/oMrclG21NR/15DrPQNS7MoIgSsEyF3nUQ5gYZITU0JiYJYpYrOP529v0qtLSwsLCwsDidYMmVh8SSgYZyATEqniAPHWpGppNG2+X06+waIJ6tBQAZkMmtyoxxHyJTWkj+VyUB3d2xW4ft4YUjf1BTtSlGNyNnFUTtmIrkyuWXreBR4eOdOntHeTs+rFvDh09ej2MJbFmfJr8xT21Vj1zW7uOQ1WwmQ0MEK4PV64CO5QKEGBW6ny+bzNzMVHaMRU4MVREpTWxuNgq/m/sy2MdMIQzyl0FEh4kYhX2Ryr5CaYBcADyJmFL1v6hUi9UgFlVPc8uIutK9pW9WGiorjmnMI1TgFoRvHAB9FKoqZ0TLZcWZ0khQ4SbiMIf49iUF7J6AIgnEmJ0u4UzfDwhfIcAZRzlRdo6uaGS/exHMQ9acIkMtRrtUYBMZ/P45yFcfvPZ7yhjL1wTo//exPKT9aZvRXSVPz1tgBvB+pjbYVeB0S5BgitbmORvL+TgT2RcfPQ14CvAbJ35qfzcK8ebGbpMnhg3hfND5JtDKNP2QtNQsLCwsLi79RWDJlYfEkIEmmfGRCWqLZ0iBJpJK/SZ6jZSHfNKFKqDcNpaqrS/KnHEcUqsnJBqHqDwJCMwHWGgf4FyT8roooEQuQoLVsqcRHT1/PQiQ07nfjRc4br6IcRWV9pWGyYUIUVV4JMfBlcTtccvNz3HTHJBuQSfx6xBr9mZ4nhG/27FiNqtXibd+Xe6rVGm1Xvo8bBIQRqQKp7/XBqO0gRZMfBX4ZiiKl8pK7pQNNbnmOYCJAVzT+sI9TdHDbXfredoCeV9/BhmedS6HQx6xZP6e/v497770DrceAr9Nsk25GUCOm8wYfQKjl+YBCqSxa1+h6yVtoW9XG+E3j+PfdgKqEjUK7yaUDUYC6oqvgOPjAp36zjN6oxtTYLWPUB+r4+3zqe+sM/3j44AdwGuxAiOxyxARkPmKNMT+6k3nRGI0hDokVYBWSAzj/lFNkrPL5eHx8X5RPkzMVBA2CmiZM0xEoq1BZWFhYWBxOsGTKwuJJgCFJydKwZSRALGlb0Gpi2YpApWtP6aj2lAayhkgZe2oQ8tHRIYQqDEWpKhYbduqO1uQMWSEKt0MUNJOr1YEQlKcCfwK6gUuHh3n6nXA68PVOhy9fs4T3vHxLo9StchRhNcSpRvWocootr9vC64GzkTCxG4FnA3f4Pqdms0KWVq2S9lcqscJRr8tkvVyG8XFZR8Qq4/sooBqG6Kit/UrxrKgeVwjcMNOj2F+MOzciI40xKjiEUyFet0f3y7oB6HzeWzl2Yhu1Wo2BgQG0nqCjYyHV6r9Rq40i2UcDwOWN8xw/XGT85nG2vOKfEiMc5Q7pMr1vuAh/SFPfU6d4ahH3vNex5yNfwu24FKfooGtaih1XQzZ/ZQGd/7wzJlMzZ6LHxqhuqko4YF0TTklNKn+/z9CPnglcM81TeDB+gCh58xGVahCp+2VKFO8HNkTHjgJnIgpiAKJyFotSnLdWk7ExeXvlcpMqNR2RIrEOU58tLCwsLCwOB1gyZWHxJCBZgcgQqhpiV9DqTXySLCXrSxnlx0t915ichiFaa7xkHaogkMltV5eoUkrJPuP2l8lAEOBqTQ5A64bteJZmc4x2JNzsVGAv8BPiQLgrrhyh48oRzr+on3AqpLK+QmYiwOlwCNtD3MBFuYrOF3TCr0bpBq7+0WJKd5Z4/7cGuRfgZS+j/JOf0PbSlwqJMipUEMi6VpPJei4nhMoUia1U8Op1qrUao0hYXFlr2hEyeOYTGSBHwgyNJTwhzLpkFuFHQ9atW0e1OgFUmJqa4rTTTuP++x9gamqCMOxEqS+g9RTHrP8ctd01trziHESh6ohGLAuU6TznYrKL2qnvqxOWQ1RG4bQ5LPja59j5nrfR+dz/Qi2MlDNXE6qQNiQktNvzQClGgGA8AF+c+8LJEH/IZ/gnX0OCGp+P0KHrm27xX5BcsksQkrwEUb0WIorTbuAqRHV6TfSbknQLJ0ZjPhvJoQqByo03kn/LW2RsjKPk1FQ8XkaRSoT5HYpYJWurWVhYWFhYHC6wxkkWFk8CTFaNIVSGoFQQbcMsUzR7vyU/V6LtSrSUE9sVRDWqAVWtqYYhdTPBHRsTd7+9e2HPHhgcFCJSi+zPjVmF5+FmMrQ5DjnjoqcUBWISZUrbLgHehYTTvRtRmN4DvAn4n28Pkj8yT+fzOgnGA8KJkLAUElZDdE1C/ZYCFwFjvxojuyhL/buLOBV4xRVXUNZaiF9PjxhmzJoFvb3Q1yf7zP7eXiGHhYLU1cpk0EhI30DU33WEJMw61MCYTaUaTn/7vrBPwtM0DH3qGVQq+9D6ADCDYrGTHTt2Uq/XKRQ6aGvrw/PaOHrtZwlGAh5ZdTJxWeZS1IpdtJ/yPrxZUsvL7XRRWbGQN7lkS678BeO/v4batlqDbIVTIZd+ci4PAut9n50bNrANeN5H9uAP+/gHfGp7agz/5FvRdWZHo9MOvLrpVtuJPQjNbT+EhBDWEZ/Bi6MWTyLk5pnA24Ezot8bMq+B/VqLKmXUwmo1ztczdc1aKFPTEStDpvzpxsrCwsKo8DG/AAAgAElEQVTCwuJvEFaZsrB4kmDsCJIW6QbJSaaxQzeqip843limZ2muTRUkzptBQv00EIYhmWoVJwwlTK5cFuLhOLFCZUwqAMIQ5bpka7VG6GAIZJWirjX16LgQ6L3v6aw58W7eRmz/DkKuLvnQbr7xy6VkZmYYv2kcp+CgyxK65rQ7bL5hGUdcsJP8MXmcvIPKCWkzuWQ9mzcLSQKZsLtuPEnXWshfoSD3FBFBgoCMUszXmm7EZn1Sa6aAfwQuTQ9I2pc74SOhXMXAvw8w6wOzpLjvbz7BpnM/iOO0MTk5xvj4EFr7VKsBmUwXS2/9Z6ob6my+4L3AA1EPOUhGmCK/4ke4XVncopAo1aYkP6tDiiQbk46Vt72bzc/8LZlMjuBZz8btdvG6PX6GhNttA65/Rz+6qqk9WqG6uUp1y3WIlfv+6MnojZ6UMLrzIeDnFJAcKRCb8yXA1YiOdazj0H3qqXz9L3/hXOJi0QuJSxkvQgh1AehTinx/v/S/yZEyyqHvxyGZ5hlKkSrT/WFinVRgLSwsLCwsDhdYMmVh8SRAc3DxXUOazOSyjpCJTuJ6U2Yi6yOhXhliMmWMurOJc+WiJQTCKFwvUIpsrYYXhjLhzWZlcd04p8o4/4Hsy+dRQYAbhrhKwdKlePU6bUND3Dc0hAZuOPFuQMwJvqyfz3vUjXQCn0b0kTNeupnVm49l9IZRgrFAVKqpEK/PQ2UUva9oJ++qRjHfWtQ/twOv/uUvYeVKaVehIIshhL4fhy/W641aRgC5QoGjqlUmfR9PKRyt2Y+EJL7yiwNcdcm0GlVDldJKN2TEvZ/cy+yPzAYNy67/PCjY/KIvovVkY2QXXvVOJm6tsOfDX496Yy4S4mfKLk/EalSbAg3d53czeeckKidFjFGgy5pgJMD3b8L385R//cXoSRnll4zxSzRtT/ky3qMVvD6PrvO72HHRt5Fg0TFEn/wfhPYsItYR24B/oMDljBETKhAF6ibgsjCk+y9/4R1I/psmdu8Dschf6Ti4vb1wwglw5JFxoeh6XUhUuRx/jpQprQ+2RG/K9eNgUlWbfoQsLCwsLCz+5mDJlIXFkwAjfBhCZUKZkgV588SKQBGZVJpsmwoyJc4h4X1JS/Vs9J35ffINfwbwIlKVrdfJRrWZ0DomU8nF7DPKVb0Oy5czeu+9gJA9Ezx2C2LyUNWaNZeuoazP4o3qVm4+4QSe/cADLANOWrqObWcUCXMh9cE6wVhA+/HteG2e2KYbZw4l9+sgytT+yUlmPvqoGBy4ruRIeZ4QJ9+PSaDJqzIky/fBcShGqlUQhrgIKZgBvOlLA/z34xEqpRpkymlz2Pdv+5j9odkNN5DeN/8jB37wVQonvo2e1/Yw+vMyQz/6ZtSkHJJ1FEajspP8yp/jFDKiwGUV4ZSEPXae08nkHZPi4hdERhKlgOV/+DEbn3Nq1Bv5qOWiReq6hhByy3NiQsHeaEmWeQ4QSh4gdFxzDl/jdkQnM+hD7ONLxPlTS6Ln0zg4zo/uoqe9Hc4/X8ZBqbhWWaUSF+qNctcaBDeVKxXSmkillany9KNjYWFhYWHxNwdLpiwsngSYSaWTWkCIkiFVRkvwiYlTkdhZz5CoTPS9KRlbI7YxNwpXW/R9ltjxTwcBGWNO4bqyJHKmGiTKfA5DWLmS3ffeywiSE7UJscnOJ+7rnC/s47f763wneBrPe7oYWVSBu4HJ2ybpfG4nalwRjAY8tOghcstydD6vs5GA43a7aISv3InkPJ0xNcXTymXyJszPi/650lraGYZx/alIrQqikDInCHBXrmTuY4/xtCBgHxIIlwPe+qUBvp8mVMkwv3TIX06x97N7CcYC5v/7fGq7anS//N04bW3suvgz0WgpXDeP71dQqh+tOxCashiV/bEQqYySwsAB+KM+KqfoOKuDydsmwQHtaMKJEF001h9GZ9Q0dMcA8kfnyS3Jsf2tL0EUqSFiJSwf7RtBDM/HgAMcgVjZ/wPwbcSIoht4CkKgSoiTXzm69TaEgM50XdQLXwgTE2KnDw3CShjG7n2lkhApoxpGZMqEiaZJlNkOUtsB8B0sLCwsLCwOH1gyZWHxJMCELpmaUhlk4mqUqhJCqjYiU+AqMo3OIIYBhcTvDIlygNXEFuPF6Bw5ZEpdjJamECutCcMQT2u8IMBxXSFOrtswccB1pXaQCQWcMYNe4AVfW8DI1SNw2yS7j20ju66M1prBqN3/ctkQ/+FrXvSnRRxTFGc4g/q+OjhQ2yY90bAAj+opce4mQsSLDuBWYDPQrzXz63Vc38er1XAiRUprjVKqYaQQROqbCfgLw5DCY4/hdHQwf3KSbt9ne9SH48BFXxrgEwDMZuWtM3jsrAng5dGoPJVc7miq1R0IUZqieOaluB0uuz+0m/K6TyO2DYb6eoDCcczowpIlT2Hr1vUolRG1KxOpXVpUKF3R+PtFnyyeXsTpcNj7ib10vqCTsBJy8sYHuWf5qcTUuA44LPzuQsZ/O872tz4bsZPYj5TUHSC2kvCiJy7PCt7PxUi+1RbEwP08hEgdiRRmNqF1xyIEqs1x8FatgrPPhp/8BB5+WOpJVavNlvvVqhCsZHifUQejul+Bbm1AkSZXhkgl8wgtLCwsLCwOB1gyZWHxJMDkSWmE7LjIH1+F2HZ8PNo/iqgEnYiVQAeiSlWRqfMgog4ZXIeUhH0o+vwJJDAMmg0vQiKVKjKRUICjdWzsEASxIpXLSYid48Dvf08bMHT5EL0X9jJ52yTldWVO+/MxPHzmw4AUcr0XePuPh/lBn4ceOh561zTaWH6ojJN3qG6uctLUSax9ylp0RQwpUODdeSTrnxEHoa1EKMIDUT/kjN179L1RsUh8DlKfR4KA4tgYufnzeXDnTm4FXoeQ082NIxVezvwz6ES9PY96fQoo0tbWS7k8wuSfv0nxjHdSvvu9wIFoFDtQqoCRswqFIn19/ezZs55du3Zx7rkv5Xe/u1FqWRki5UcE0tOETog/6BNWQtxOl5nvmykKlqd4/rLns/szP6A+WKf7Fd0QwtQDUwz99xRDl58JJAvzzoyenDxSovhuzuAyZnIZv85v5IuV5ZwTtfK50bPRH/XRKPLszQUWK0V+7lx5Hh55BDZtkuegVGoO5QN5Vkx4ZVSrrCmfLWk6kSBU06lUZrFkysLCwsLicIMlUxYWTwJuB16KEIAJYgvoEuKEl8wTGYzW48D9SEhdkjy1wq1v7KX3wl4y8zJ8YuXDfBhRIlYRv/E3qo0D+FpLWlAY4gSBkCYzEc5kRJkqFmHNGjbu28cYMHXfFF63x9KfL2XgywMMXj3YuP5U1MZfAnx1P7lFOVZtX8XaRWsbx5TuKdF2XBub37SZef82j5FrR9A1DS7kluQA6HtzH9nFWUoFh9olu7gJuAcJR5uN5PDMJp6IJwmV6dM/IORgBWITP7hzJ/8D3Ay8VylO0JrjgRMQ6++uni5iS5AlwHrCcBbQTjabpVrNkMksZvK2H0ZXehgooFSetrZOenp6mDNnDpuOWEFpMmTmy3Ps/9oXeeyxDYShT/XRn5KZ+Ua8Hk+IVE2IlKMdQhWChrAUohwlduku/Gjbj8guzpKZk2Hq3ilqO2rUdtQYueYTiH63G6OICZGag1hG5IFVHM3tbAU+XlnO52fs5M9jC3gqQkzbEZI+F6GE/cBMpXCVYmrPHjylyJowPpOfNjoqqlQYxiF+yfpSxsUvUqVoQaCmM55IFrK2ZMrCwsLC4nCDeVluYWHx/zFejIRXdSJhV/sRMhWmjvsIcOFfee5jNx/Lno/voe/NfWRmZ/CPfpg+ZJJ6CbHFdTsSnGZcALOOIxPnTCZWo/r6oLsbenqo/fznfENrhoHPJK5XPK1I+9PbW7Zl4MsDAKzasYq1C9e2PKbndT10v7Kbzmd2MvSjIdqf0c7EHydQnhAKlRWXPwDvwm0AHI8ocGfSPBk3hEoDizIZXlevswY4BSlUOzvaPg+4Adh42mkwcybBr37FOWHIGfqj/JtajdDMs4mTpoyW18ELXvAmfvvbq6OriJ9iX99iOjo6ABg57hTyR+WpbKjg9Xtk+jJ4/R473/cVjO4449wPkF2QFVv0nJhRGFOKRq5WZEZBIAV5dUUTjAf4+31Grv0koiXtQqwkzCgGiC/fvqjNy4CAd/DHRu7TtxL95yEEqidaZ6I794CMUmSUwvM8eSYyGQn3LBRi1dJ1Y+Lt+6JYmeLK0f4wDKmHIb7WDVuMemIxddFKCBEfQ7S27cDnWj4xFhYW/xucd9557N279//vZlhY/F3DFu21sHiSYEL9PERHqHIwkbqQOETvr8GcJXMY/vFP2fCsX1PdXsW5/ygGkIC0BxDly4QTGtt1H1GoQuPuZ2pNOQ60tUF7O9u1btgbfCx1zdLqUnONpmiZdfEsVm1dReXhCgu/vbDpN90v76b7Vd1oXzP6q1H8IR+326W8row308Pr83C7XNwZYiXu9Xrw62V0IhPvdVFbqtE9lYkn5AVgZ73Of0T3uglR+aZMe4nUwduP5Ne/+AXue95DAKwvrY+O3IJQXJPBk416cB+rV68hk+kDoK1tHs961os588yTqFarDC09GbfLxSk6YvOOQqPRoaZt1RuAu4A/MPab91DdXiUYC6Qgb1SUN5gMCCdDwomQYDwQG/nRgGA4wD/gU99dZ+TaTyFEzlDkVcALgROjEc0iWlNfYyDmILlsg0jYZBvy7M1FlKk7EUpmwiMbQ5h2eAQhSkaBMjlS5fLBDn4J44np8qSSalRSlfITY2VhYWFhYXG4wIb5WVg8SSgDe5Cp7xhCmkyg3MZikS2Tk9yDTGivBS54guftfE4ng6ODgKK7ez6bXnAZR1zxBrzfLke9YCP3AWcQm194SGCYqUUVai1FfU3olqkTNDREJ2JMMIQoagaTt09SPLNI6Z6SKFTRnFspxewPz6a2q0ZYCXHyDrM/KHWa6gN1wqlQLuxCcCCgsqlC+0nthBUhFmbWrdqk9pRyFTrU9BCTpwNR3xnKoxHFbYA4n+waxE7iH4GjkHC+2QihgDzvA1545ZVcAHzzjjVIAOEEcCNCaY1JdxXYRKFwPoODm4EDlMs1br21wqxZcxhbcCrZGdlGrlP7qe3U99RxMg7KUcy6eBbbLrwKOBpwGb9xNh1n78UpOngzPak95apYlTI5VVVNUBJiNX7jZ6L2dESjcGrU1iowxaqtB+hb3MdTOIkJJngweJDVXshHWcEpbKCMFCw2eVJBNP5LkTy348xzEYX6uUkSZZ6JiCSRzrFLLtExxlExSZwOVaDXLDXgPx//cbewsLCwsPibglWmLCyeJAwik9i7EUVgEAk5uxkYLpXYjWTChMD7gft4/FwpgLmfnMvwFcOAxxvfmAfWs/V136G0uoRCgr/GiUOrTP5UY0KbniSbvJeFC5lVLPIUJFzu4kyGZckLR0JWx9kddJzVga5r5n9mvtRRmhTSVLq71Dg8MytDbnGO3BE5cotyjF43ysbnbKRzeSePHPcIwz8bprajRmZuhl2X7OLdqx7hoqMf5l3HPsJLonZvRPSjgeheqki9qy1RXz2MkIaneB6dxL52s5B/7OrARXyTTbyL5Xv3cpFSVB6rUDz9XuANwJujGzO/rAAVtm//ajRq+6P9mqGCKFIqH+U6AZmZGZyC0yjOSwhLrmpDSuFuAyaY+NMEwXhAdl4WfGg7to3yujLlh6NlbZmJ2yYYufJkxm+8kFhLHIxGUyzKjx/+KS/TWxm+apg/qtP5qprND1SRza/ezAkTmtfrkzGBmP+EeP19DMnR24mE/y1GqlR5UXhfxtjlGzIFseJkQvqMEmVypBJkSkcufiEHG0+0WgyR8qOxtLCwsLCwONxglSkLiycJa5EJowbOAo4AWLuWKhJutwfJbwLJTzrCcSi2tfHnUokzD3He3PIc60/tAHI89BBIzsy32PPRPaxE/sjXRNdMlnVtUgzCEJVUH8xk+p3vZOkXvkDuoouofPvbTdedvG2SJVctAWDn+3by9I1PZ6I0QVgJxcFOgdvlNmdlRrlBylHM+dc5AKw5YQ2n69PZdfkuph6covxQmd7X91K6eYIAUaE0QqAGEGrRjeSBDSFBdL8AXoKQhPuAq30fN+qJZxCHsLVBwxFwE29AqSsY/eUovW/sZfIvbcQFpiaJM9qeHu0z1b/acV0Pr9+T3K4oz0vXNWElpP3p7VTWVQDE9l2D6GKfBGDe5+bhdrrseOcOADqe3cGcD83hwPcP4PV7FJ5aYNub5iDBoPmoxUnzcM0F+nYefajGL3ouRPK8RKWCfkaueQEj12QY/MLNfE7/iG+pN7AC+BrwCFLHyUFC/4jOuBzEdj4d3gdx+Gfy+TDkO6lcGSKVUqUORaKMaYiPLdZrYWFhYXF4whpQWFg8ifgo4tAXImFWH0YS7wtIyNWrEsfeDZz8rGex9ZZbuAz41DTnPFWfyh3KA77PkUcuZ/3664CtSADXLZzBp+lBQt5mIIFincg0PQdklSLvOLiZDLS3Q08PnHACdHWJEcXu3XDzzdQHBsisWsXyBx9sKGaX68vZy17u4i52693UDtQIRqNcn311Jv40gVNwGmxG8nGiH6f+5el7Wx+FhQV2fGyHFMt1EhP66PeFj+4BJENo/MvzOepfdrE1cY6FiKedQXDFEShPHPKUK0YPylVN28l147pmm0R7ozZrrdn/5f3gQTgZ4vV6uD2S4+V2umTmZPBmekzdP4XKKLweyQPb9MJNLPz2QtwZLltfG7c6tzTHnI/MYfKOSckRc2DfZ5+KkLgV5m6BOou+/xle/5bX85UTvsLUmn/HdY8kCErRU5Thg7yB7722h8IJBbw+j8HvDXLmHWdy/wfu56QvDnA0QjwNZgLnIHrcQs9DOU5cyFkpWUNMrlqRqQSRCpILsfGEWdeiJZnvNo6Q4m3/h733DpOrLvv/X59zpm7NtpRNTzYFktACUlSQJkVUQAUVFQuCXxUsj1iwgDRFUBREH5Um7auoPIpIEek8SuhIAimbvtnsbrbvzk455fP74z5n5uzsJMHv9XseiHxe13WumZ3MnDnnzGauz3vf9/2+gSsxGAz/f2ICKAyG/3mMM2Uw/C/yZcRdOQsRVnGlaNaaDTBOFADMUgqee465++3Hkhdf5Exk6Go5nvaQZbHHunVdSCnaPohkmkOcUtGaw3hXICzH8rXGDku53vpWXr75ZiYBM2fPhg99CEZGGPJ90i/JWN1z9DksZzlb2MIKVtDtd+NkHEmig2IBcXxKHLfPhRjovMauizhVUZEC9F7fi1VtseDiBQx2DdL7q97S8wI3K/v96ShbkQvE0eprZ5I8d2txH+OE1G1zxdSxSiJOWapkU1mlfU8Qe6qCkIow+YuTi/1d2tdy3q4k8Y08PELdcXU0Hd9E/9/6xaXTMOtns4i3xln/3vUT9td3Sx/TvjmN1r1bebS1BxgIPrU6amqaaWxsoO6hU0nOauYyVYcU7sXxfYeqqhbUPmeQWpji5ulTqV+apu/WPrSjSS1M8dj+j3HKC6fw/JW34yOzpv4avO8YsAYpYJwNIp7CTamSKxUVUVExFdyGv0OVXKmdRaGXl/gNVb7UBoPBYDC8oTFiymD4X6QBcaRsSkVjClnQlvdH/VhrLshkqBsZYR4SkVCJXF8OOIhYbBKuezwi03Yg/70XYSPRBUPBbVRMFRe44QLZdeGxxxhAFrhTtmwhsWIFC0ZHWQRcAvwAuJ6tbGELwwzjaAev4BXTILTWRRHiDXvjhkK5/S4qrlBx6SmyUtY4saTzmvZL2knvk+bAbx/IhnUbGPjdwHjXKOoyWYrCz2ehbEX87M24N80Z7zhFXKbo+5QLpwlbObvx8MMEPxTUHiFx6Zn2DFX7VZFbl8PZ5pBckGTdsesq7jvWHCO/Ic/mHZsREVwDxFDKpqmpicaXP0Bhm+a55NmILJ4F1JFM1pA49l0kZlUTnxon3honMStBbFJMereqFPUn1XP3kXdziD6WV29Zx31nLgY+RBtnMoq4QmuBA1yXlnh8fJnfzsSU7xcfnyCkIoKqUuCEW3Y/jEr/5c4vr8FgMBgMb1hMAIXB8L/Md4E1hx9OAulTKSAL2nJn6k6g33VZv349KWAJ4miNZwldV3RxkPtHXPck4BvIYjwNDNDG25lP0BNDJBKdCs5BuEg+5RQWIcEEPVrDihWACL7TgEsy+9Pj9dBPPw4OnutJCp2nx6+cga4ruui+upvuK7vp+XEPO67bMW56sDfiSWBFTiLCvUHZsi9nefayZylsK3DpBZfuVEhFhZN745yJj0dEU1FYlblSSlVQT1FRtRN3anc4XQ5bv7SV5NwkqkrR9b2uis+bec1M0kvTbD57M+4Ol0VP5lj031tY9MSN7P3qf1D32Cl0/bCLVXt9DHGsZjJ16lEoVUv63e8lOT9JvFVKC+1GiWi3G2ysOgu72gYbJr1vEut/t576E+o50Oll9i9KQfcjSD/fGpgommB8OV+ZoNIVUvt25USV/xydO2UwGAwGw56I6ZkyGF4HdGsrQ9u3M6o1WeAB4PNlz5kLnItEe1cDZwJHI1HlXyw+a3/g0+w3+Es2fHADw/ffibgaeaBAGycwDYkomIXEIExCeqdqkb6pFJBUiqRlYSUS0jcVj/On7dvZARwIfHTt0mJqnZW0sBISBQ4S5+07PjovAQz+qI876FLYWGDjR8olYmWmnD8FpSTEASg5UUpR2Frg3Xe8mwe+9gDa18VJvcm2ZElgRfuc7NJjO+2Nirym/DZaFgiM7/EKyvqiikH7MmRXu7p4XyVlIK834tH7y14mnTpJHLlgELH2NH7GxxvwyK7K0nt977jrEZ5bakmKkbvvwvPuQbqLDsCy2kilqogdfiKpRSnik+My56rWItYSIzE9wcCdAxKMEbiA9iQbu9Fmw/tnUf+uF5j6jakUNhWwP7KRdUceyTsfeYTjgQ8Cren0xB6p6P1g01EnKrjvhbeUgk7CXimXMBux1C8VDuvdBPzwNf2mGAyGfwXTM2Uw/M9jyvwMhtcD2yZpWbieh4csLMvZiPRYRXkI+MC4RyzgSV6c9G0OGLuM0afPY+07fo04U7IIHqXU+B8uci1EcjmMdxIAcSDe8x7u/MUveDp4KOlqebICrTQ+PsoPhIGvRUiEm6fxx3xya1+73/CDH+7gGd9nP8BWiq+c2UjdsXWcf8ZGqpXicx1/YNHfFtHxzQ55gYb8+ryImGCxryyZSYULfsEvlR36Mrup8YzGCb1RE0r9yvl/dKX8MbHfsi9lqT60GmebU5oh5ckcKbffxe11GbxrEID6k+pJzEgQnxonMTtBYlaC3l/1UvW29zLy2MnIQN44oMlmh2gMRJRKlURTOIG35vAa8uvzIqhiCqvOItYQAyyG/rKQob84wMc4gW/ywCOPYCMBKG3ASYUCVjxeOpkKgioUUjq4v7M5UrtK8IsGUhghZTAYDIY9FSOmDIbXg9ZWUoODOKOjvKB1MDkInkVcqEalGNCaxRVeum3cT0uA44E6nq/6OfPv+jDLtpwtc4888HNL8eavLCaqhYva0BmQpXlg1th2qR/mvvs4A3gaiK1YLI5RUBrn42NhFR2icWLK0XhDHrnVObZf/Nr/GlrwfRYg5Y7zUymu/HU/lx5fjwsMas11T2b44kc2MOuns3jrlJdwkN4zH3E6nOCcqpA+tDEkkuN7n2wW0WQr+m/rl1LE0FHyIo6Sq2m9qHXXwur/AT/jyzWKDOP1sz5+xscdcBm6Z4jao2qJt8aJT5Et1hwjNiWG3WCTmJOg6i1VjDx2a7DHQ/H984AqrLRVFEtFp01JHHt6WRq3t9SfZtfZ2A22nDgJRGL/nfv4DfdO/w86t21jLvL7t9rz2Ds6a6pMTEWF1Lh4/bK5UjsTVtFSU4fKf0gwGAwGg2FPwYgpg+F1QK1YgW5txRsdZTvStwLS7ZRHhqg2AEdoTS1wT/DvG5EY6xKzEVnxe+B01p96LZIXuABZNI/RxjvwCAv/SgvdHPIFoIHU8uW8/OyzLDvnHPjtb3E6OjgE4O42EQF2SUyhwdfiTIVukHY13oiHs92hsKnA1kjC3u64USms4Nx/pTXHZLPsoxRdV3bx8/v24swTXqXFtrn76To+9vAwDz2+iKMOX0MPUq6YQwI9EsjifFJwXwHfvLGXKiAVj/OQ43B/8J6tyOytKMMPDBfvL3poEWuOTiHDdq+j+i3VaEcz+5ezd39CETHmjXrgi8DxCz46q/FGPdwdLqNPjFJ9cDWJ6QliU2PEp5bK9awqC7vGxkpbWEmL+hPqGbpvCPgHMlFrHn7OnxCmoSyFnxGxVn9iPaN/H0UlVDG2XWhEpOd2TuWDrN0mbmfKsujyfe4DJhcKNIfuVCCkwr668LaSoIr2TVVyplzGB08UKP3uGwwGg8GwJ2LElMHwelFbi9vZyQiSvbcNWeIWgLEgLe1iYDOwiokBFcIK4BSgBXgc2BfxtgaBmYBHO4+jOBwfWcCGC9tw4duUSMCWLbgAN9wA557Lg1dfzRTAz/tYeQttlRL6oitlbUlJnzfg4XQ5fOaU9Zz/L14GC4hbFlnPQwOPAvO05ifPjXFZV5Y4sMN1iXd1celHXC5fuZh9kbK0OOJC+UgRXFDlRjI4zDAOfrPjsBUJjSdyuzM6vtXB/D9NZf17rwMg87T4J68e9Opuz2fBAwvkPa7ukaHFFuiC9EgVOguMPTNWfK5dbxObHCPWHBPxVC1CKuztsqotVErR/OnmQEwBfB24DX80TNQrlTpqLWWEbp+4UrVvryXzfAaVUjLvC4V87c+kjT+xHzBDKWyl0IjIvAPpr3u365K0rHFNteWCSpc/xkQxVR6DHnWlsogbaTAYDAbDnopJ8zMYXi9qakgoxXzETYlWmPUE2wakIOtgJJBiIt1YVj1S7tcTPLsKGA5S6mXtBvIAACAASURBVOKA4mnE+bEoLXTDBW5voQDvehfzgO2uyytXX80SoAskUCLni6tS0CIKsj7esIfTIy5Ufn2eWFOMHdftoAq4Brgc+NJrvAwf15ovex7NtbW8F0kRfCk41h0/38HP/jBfShITCQ4+6CC2fmkrP127lHmUot794ExTFKsPyQdXYzTY17TXeDwAmX9kyK/N/wuvgIb3NdByTgsjj4yQX5On4YMN5Fbn8DM+NW+tYfBPg+OEFCDJe/W2CKi0kmAPWxVPYujPQ9jV0hc1no/gZTzcfreUjqgplS3mNE6Pg9vrUrVvlZT6VdnI7wncyJ9YBBwJFCKDdpuB/ZCQk5hSJacpCJko9kdF+6TKyvt21i9VHoceDu+98V+6ygaDwWAwvLEwYspgeJ1Qzz1HXV0ds4FFwEXB4xoZPtuNeAhjwOnIIveYCXvJo5RCqTYkF+1xxF9oo+RCxOlBeohSwavChW3oOri//jX1Rx3FHcBXgW8BlwLegFfc3F4XZ7uDszUQUe15SY+bmWDLZ7fwg78Nkw6OuwqZqXXla7wW3cDJIyM0At20cQNtZIGfPZtl/uL5XEAbJ49Moe2pXobvn8zKhTlueWwRcaTUrzo4l/B65YNztJEysj7EuzvqNR4PwND9Q7Re0rrL5yTnJmk4rYHJ504mtXeKxNwEiZkJEnMSbL90ezGq3M/4lXcQ9HNZCWv8QGEFeDD/7vlY1VLyV87w/cM42xz8vF8SUQVdSlUc9ilsK+B0O8QmxRipf4FXuRZ4hrciEf0dyO9aXms8RHBfoBTzAiEVTeqLziSr5EK9FkEVdafymH4pg8FgMOz5GDFlMLyOqKEhmoGFiNB5CPGXtiKL3GSwdQLvB/YB3jNuD6vxvOfROgvMA9qZM2cZVVXTARulYkgHkbgNDYjA8BABE4qprO/DE09wBzJv6CkkD/Dm87aS35SnsKVAvDVOcl6S1F4pUnunSO2VwhuWuVBzbptDVfBOYcliLfIF86+U/X2FNsRjejef5xHO9Dfy1yWXITJIIf7SMiDNmiM8blm1hFsvn84axM1ygvMjOJYfHVnLTe+dxJ0fbWIDsPqiVvZ+aW8WPrqw4vtXv6WaSe+ZROMHG0nOSeL2ujR9omncc5Y9u6z0/LdWk5iZkDK9BptYY4zY1BixyTGS85PYNTZ2jY2frSymBv8wiJ/zJ4ZeKCmx1I7GqrGCEr2J9P+mn8KWQlFI+fnAScz6Un455FHYVCAz5SVuQ+T2pFNHWYv8XvUDfwJWIrHmk2CiG8VEZ6qY/rgLV6rcAY32S+WRXrfxYSoGg8FgMOx5mJ4pg+F1pgWJkDgOWU9nEVHwKpLTlwwenwLMQcrg9gH+WdzDVcByZGn6NbZt20ZrayudnXkc5wngdto5ngu4nx3B+0wGHgQOAt6FdFcVPI/PIoOB25DSwnlA57c6AUgvTTPtwmlYVRZWypJeoJzmWyes43r9dvKIS7QImYhEcOxzkWG/24D/3uWV2BtYjHhw04MztoIzPhP5umpGpmW9D3iAVUuGaLvnFbZs2wc/7/PsQyMM3TuE0+Ew7TvTmNWWJN2WpipWxdZrhqnflCe/KY+VtFi2aRkts1sYcoZ4ZfkrVB9aLUENtdK7FGuOYdfbdH6nk9p31FJ1YBXdV3WT7c6y8JGFdH6rk/iUuLymXgIerFqJILfrbZLzksUZT/GWeOVTBrwhD2YwfuKfppj6V/OWGnIbdx4zv+NnO5h83mSSC5JYnoVy1LhZWyjgt/PIn76BV4DJn5/MV74whfccsYYXgs9lC/C54PNGa1CqqO+01uMGElbqi6rkVEWj0MuH9IYlmLft4rfBYDAYDIY9ASOmDIY3CB9EyuNaEbmQB14BTkAWoKPB4+G/lcRUAum62h+oxnF62bz5KcTrmgWcCqzkLr5NG5dwM+KAPQ7cjeQBVgE53+dTsRhnuS7twDX7VfG9lQUc32fZ3xeiXRmYqz3N2DNj2JNskguSXPrgAuqcMSxkwdyILKCD+bcMB0ex+6CBJmQpPhkRVU1IZ80/EE/tKMR3qkF8sy8APbSftC+wkkknn07jhxuZfN5kYg0x8hvyDPxhgGxblleueEUcnmqL+NQ4fTeXjqblMy3M+908mhc10/10N2PPjWHVWsQnx+m6oov4lDhWlYU/4jPnxjm4PS5W2iLWFMOuLYmo0EEKB/bGmmIipmptCaLYCW6vK8l86SAZ0ZMNF9z+IEhiSe0ur1zPNT00fbyJ1KIUdq0tQspW40JDzkHmlmWeyaBzmtsvamX/izpRiHB/KLiqrUgpnxWEUkQNs3GiqUK5385S/KK9Ug7iSg1jMBgMBsOejynzMxjeAPwE2E8plsZiTNtnH+YiHswLiKRIIQtQENl0F4cDhwaPnAQciVKHkEhMQor0ZiKdRC3AIUjwwP7F94shIq0LuAm4E7gBGHNdAOb/cT6tl7ZKH5JlSa/UNodCR4HC5gJ2g432NPl2KQFUluIH/72IHqRHKU3py0UjEmj3o5saEZloB2ddTWkS0UuIz7UIkWatiMCaj5QF7sXgH+9nw2kWa4/0Gbp3iEJHgcTsBHazTWJmgvjkOLHG2DhhU3tkLXa9zcCdA6z/4Xr8UZ/GMxqLUeLx6XHiM+My96nRpveGXvysj9vvFsVT6NSppEIlVNENstIi3lRSVQiQKNF/Rz/OdmdcQ1Gx9ynj43Q5jHWMcbg+fKf7SM5PEmuKkXk6Q251Dm9Iyi/Dbd7Zm3knIsAP+No28pvyLLxIHMd6xJGagriixRK9SCT6BPfpNQipSuV9oSuVB3p3ejYGg8FgMOw5GDFlMLwB+DlQ+6UvkTzqKFi3DoU4Ue8C1iJyYhhoBy7kBqQUbjLwNSQ2oBqtn6VQuBURUlMQORZ2Eb0dmEM7j9PO1XwcKRmsCvZ5KxKy/iQw59dzcHtd3B6X+bfOBGDVqRuKfTh+xscf9fEGPZxOh/yGPL7jk5qT4o6hg/mjfxR/1x/mz/qd/Kx9KZcfXcsoIoV2zZzgbJ8C/CCNsB7pEpuLCKw6xJurC44+DYyiVBPwEeBCALZdcDJbz0tiV9vYVRHnKG2h4oqZ18p52Q22CKCEQiUV+U15tn5xK6lFKZn1FIiqcOZT0yeb5BqM+TIwN6WKg3GVLYJJOzJ3q+EDDcXHVWzXUrKwuYA36E3se8r4uH0uTodD/7p+TtOnVXx9aq8U2tVU7V9FcmGSzFMZsq9kSZ3fQcP5HcxCxMt6xIX6yE19HIgI9I8jv0XvRH5ziv1QO7m/uxj0Ss6Uw/gSvzHgll1eEYPBYDAY9gxMmZ/B8AbgLwC/+Q00NMC0aXRt2MB2pJXmb8BbgNXAhdyLODYzkU6XeiSUwUMcqFFKBXUeMqFqFjJ3KkbYgfUgl/Ajvs0diJi6E5nb9APgB2du4kuXT5fIbsvC05q4JYl02pHFfpgY1/jhRvxRn9G/j9J3Sx/xaXEaPtDAwcsfphV4/pPNzPjBDF5e2sJQ3xBzHxlm4xmVJ2aV5NZjiICajVI1wKFo3YQ4UDUolQBiaB1DhGIBrfsQOdACfBr4FSDuULw5TqwhJtaYDVbSEpsERBCFYii4X39SPe0ntTPn5jmSoheUzFlp+dtTmMynPQl9CBMvtKdRnkK7MnvLrrFRcQUxeZ/aI2oZeazyiFo/75NbnyOdSmNpC+Wq4qwpZSn8EQmTeHnkZZauX8rK+StLV21eEqvaEhFX0ChL0fzHQQg+eYV0nW2IvN/hiNv5UcQPDHuiwlj5Yo+U1qig3I/gZ6hczlc+vLd8rpRLMEMNM1vKYDAYDP8+GDFlMLxBuLGzk6M6O5nz+c/z9E9/ylbgQ8BpnMEXuZ0f04Zk5IEU+5Uvgz3ErckgmXoW8DxS3DU5+LcWZIl9L8u4hOP4NusjxzAF+EAyyXmjnpSnxRTzrpvOps934o16RRFVc1gNVftW0XlxJ3N/MZf209rRBS1zjxC/KA+cfmMvozf20smrrD+8hsYPNbJ4xWKstMXYc2OM/n1Ughpiio7z5wOHAX9HlvoKpSwsqwrfX4rWeaZNq6a728f3PZSy0FqhVB2g0Pq7iOSchMRo3I2K9+I7PlZtED0eGYQLcumULaV5UVE158Y5jD03ht1gF9WFVWNh19rkRnPgQ6w5JsKqSWLJla3QtgYL/BEfv8YnvTRNYXMBlVA4Xc5OP3u71ia9V5rsP7Okl6ZFhAVCKsQblMHIdoPNwkcWkpieYPSpUXqv7y2KqMSsBPUn1jP2+S28G5HdBaSrroZSn9384Ap7iIQtRI5lXFofFAVU+b+XP7dSiV+01C8fvE8G+OlOr4TBYDAYDHsWRkwZDG8QfoMseOfccAOdwBCwf20tjKwIhNQRwTNyyBLYC+6nkb/3DyGCKRvs8SkkD3AasnTejjhXc5Dl9Uwe4G/AJmAWZ/NOPgqwdCnb7+hj+lkFVFyhPY3r+3R8p5em91cz9WtT8TM+G87YwMyrZzLwwADeiCezjnxN9p9ZbrxpDod9YhNZ4L/CE3x8lNHHR4vnO+emOfT+aiXwM+DDwbksQ4Im6gFQykIpSCRiNDXJ11UsZlEouGjdCxS44IJ5XHbZI0jpX11wvlXAt1h7zAqWd9xD1/dqgnfdj1k/fRqrWlwmnddoX4t7ZKmiePHzPvkNefAhtSSFshR2nU3/7f34WR8rbRWDImKTY1iWha98LGVJEh9SBhlvjeN0OVhJixvX5HCBj1X47K0aC+1qqg+qZvjBYZILkhIkASW9rOX6FjoK4FMUf/Un1qNdjdfvMfC7ATafvZm24GqGBZFxJH7/U8GViQqiYUrdauHbRdFlP0cdqEoiKuyRKnemwjj0UQwGg8Fg+PfBiCmD4Q2Cg8x+uimb5RTgEWDVyAg3M8LHaUPK30LXxaH0d/4sIqQGkFCGJCKQjkaERRpZ2mYQt2oOSl1NOp1gbGyM0Ef6JfCL44+H9ethZASdS6ATGnfApeX4WvoeGGXG5TMY+K8Bar64lZ8AtxwwmW/EnmTI8+gFvvqWavysz4EfP5DhT2zinl2c76ZPbEI6eL6MLMU7EW9sGiIOBcuCWAzGxiCdlq1Q8IB7gOO57LI1yHjgvRBRNjk4p2bgo2T7f8f0y7Js+2YL8H6sumfJrZI4j8G7B0kvSwf9WSJWlK9kvlOVxQGXH8Art76ClbCwG2wG/zQ44TymXTiNxPREUURZWoSa2+9CDKoOqMLr9wiLEm8HzijbR6wpJuLM1dS/u56+X/cRa4gRnxlEqgdqRXtBmeWYlBJ6I16xzDJKOyKeplGS3inGCyALEU7Vwc8hE5ypnfzbzgRVuTMV/qbmgq2nwn4NBoPBYNhTMWLKYHiD8CjwO6V4XGvuRBaldyAL3odoxweO5U9IsdaNiNM0gPzNfzi4HwaTvwXxJGqJx2tpbobt2xXxeBNf/Spcfz3stx88/HAVjlODjOo9EXX/Ytq4n3WtrXRe2UfLR2rpvaGXhY8uZL+fzkQpzaRTJjFcZfFdTzNp+wBaa+LIgv1nT2c4Z+8UT3ztCfjKFLiqezdnnUGpGFq7lMLUU4hoFJQC24ZkEuJxqK+HwcEcEhy/LDj3ryMiczYSttGMuHgxXtnn4WCfBwLHseljtxJ0qQHgDrrEJsck+t2hWKqXmJ5gy7otWEkLq1bCKCpR2FjArrax6iwsbeH7PspXKE/hdDhoVxNrjKEQYZFAXMgs8Amg9uhacfUKuhhe0fLZFpLzknR+uxNvyCu6VGEwxeNPjOIj4mwb0u/23cgx7RNcSS+8hsiXfSy47wW3cUTgeJSGHe+MnQmp8llSPhP7pAqUfktv3s37GAwGg8GwJ2HS/AyGNxC/1Jp3xeN8FlkQrwaeReIm6oDf0c73eRDYiPRPjQTP6kA6YeqQ2HAbsFAqQSIhwmnx4iZcd4z+yxRv71YMDoLjtCNznHLIMn+yHEguB3V1LLp+EXuv3Bt3h0vvL3rp/mE3PT/uITk/yaT3TKL93e0M+j42slDvBa59JQca4lN3Pqi2xBfR+kSkxyuMPoiiUEqEVCoFNTWS0VFT08Dpp18D3AVYJJOHs/gpm8X/+Dni0sUoeSsSzG5Zq1mwYBIyjriEs82RcI2CLkaSZ1/O4vQ4eKMevTf1YlVZxGor/+2p75Y+cmty6KyWBL5I6qGX8ShsKlDYWuDCf+6NSynkIYVE4ifnJsVtCoSUdjSxSTHiLXEGrKMY7mzlirsHufPuQf7612EeemIUi5I4mg4sAL4TOaYCpXlOKUoiKh5sVvDv7m4+nUrx568lvS+a4Bc9lh27eT+DwWAwGPY0jJgyGN5ANAOJeJzWuXOJId1NpyOuTzVS/OYCx3E4EtbwKOJITUdEVAJZPscBG63HyGS6ue++Laxe3YHWI9jIgnjxCoWk/W0M3mkJEKOdu1nQ3w/z5rHx4o30/KiHCz+wgauu6OILP+nhC1d38/Wj1zKtdRrTvjmNm/VxZILjH0QyBmuPqMWutWn6RNNuzrgeKe/7YfBztLismClHT0+GLVucopg65BD47W83IMIpxZIlpVct/sf/Ca6DX7Yv2L4dSiEewTH/cZDClgJ+1mfg9wPEpsawEhbpvdN4/R4zrpyBVWWxculKdkb9Db1kV2UlNn7Exxv28IY8/CEfb8Aj354nvyHP5U8s4juPLSrKxm8eXiPiKycJiWiIT4tzzOHH8OJZM+n885/ZvmEDx9k2CeST7kNcLYX8XkyJxWhDBPdXguNpCq5MJrgSyWATiV2SrOH9SjJWl90vF1KVhFU4S8pl/JDeseBYfrHTK2gwGAwGw56JEVMGwxuIc4DusTFYtoxPIp5RA7CVUiLbt4AHiq+4HfhPYCUirNYiLtUgsC7YQzvQjxRaucQQYSZdNjay7J0MfJAwarydo+HFF2l4fwOn39jLVmTBPBLscTuwI7eDb5y6nvb/audH2QOxkCLDPiiWzcWadldJfCQiCrvKHpflvVLyFVVXV43WUF0NjY3Q0gJHHTUP+CzQS2cnrD7kr8VXT5u2kPG+CYCP44AEgrcVn1t3TB1NH2ui8YxGpl8+na7Lu7DqLHGVOgu4PS6tB7Tu8ix6T6zHnmSTeTaDO+jKsNwBD7ffxR1w8fo98uvyZF/Kkt+S5xt/mM/3d+zH9MunU/+ueqoPqKb60Gomf3Iyvf/ZS0xdxyv33MNax2Gb45DxPPKUBEsWkcuNySTT9t2XmbbN5OBq3hWc8ShSAgglN8pi/ABlRWVBtTtHqrwvyq1wG86UCjv7hnZ5BQ0Gg8Fg2DMxPVMGwxuMbmDqM8+wBmnWD5PWqpAFamV+GdyegThTDYjb1ETpbyaybP4xHXyFGWwCTuDd3Md5QJx4fCmOsxHxEc6m9uAVzAYeXbmE5qWr+CjyhZFGFuf5jXm+e/VMLjx1Pdf27Mtn31bD9U+OsgZJycMKZjrtkmXIMn0s8lj5kl7R1ATZbJyaGqirE1HV1ARPP30Ao6Nb6Or6LVGBlM1CqXtHRJXWPvn8CDKPC/bp2EccIUczdO8Qo1eOkl6WpvaYWvwRv5iWl9+UZ0tuC2fps7heXT/hDKr2qyI+I46yFVX7VjHy6AjxaXEZCGwrUPCeq7qpDz6VeqQY88ufasbPi3PldDm0PDfGPCRG44NA2rKo831SwMyGBkYHBtgRnNFwsB8NcPDBtLa1sei3v2VH8PmkEfEyGjy3BRFRYTlmGIYRdakq8VrK/CrFoEcH9GYRMXX1Lt7HYDAYDIY9FeNMGQxvMPYDMj093Ink9y1WihYkImLLbl99O3ADsBkZ09qLLKkziGAZA/JcxWZyhF8Ag4CP6+aBfZFghzU4nU6QuCfi6fdI1PZeyEJ50yc30fSxJr5/TxtjL4zxvSe+hwv8ff0+EpWuQCUrLdWPBT4J/BwpbJwbvG8YiwDhsj0ccTQ8DCefLL1TyaSIqZoaOOssSKdPBn4HbGL1oSsA8DyCoy0t/7X2aLv7AMSpW84pM/7JKW0radlrFblVOZLzk+RezeENSYmeN+zhDri43S65V3M8dNtD7PX8XoR7fguQnJ8ktTiFiikZ7htTNH+6mZZzWhh7dozaH3Zz4FXdRf8viUz5igM/u6GXn9/Wzy/+MsS858aYAixHsg0POeAAJlVVMTUepzYWo/a442hQqlhe5yJeY18+Dw88AN3dtKRSpIKrZwXPGUE8v7DMT4o/RUyFX/6VyvvKQyYqOVOV3Kny0Iks0itVeVSxwWAwGAx7PsaZMhjegOzjeTQA5wM3JZP05nLcB8XepN3zO6TbKuw7Cgu8Qi/CowcpG5TJRy5a54nHZ+E4Lm1cDO3wYfLYS1fxdPDe9wEHALc/uzezfM2mT29i+iXTcQdcrvrVVXg/nEHtoCPOjlI7sT3mIz1eSUpPSAT3yztydPE5L74IVVVw8MGS7hePg+9DNjuE+DBbgD56ftqDv3cNrGiPnL8s/bOrssy5aQ6bPrGOQnD+L72vAduWOVPpfdOMPTdGfJo4TQSPoyWootBRYPb1s9E5zapb+khNiaESCittkZydJD49zgnvOoF91bWkgUsRSTsDcZLqEUGTDo7KQYTIXMStCoXP6MaNNCxeTEMiIU1iqRRT6+vpGBykP3jdjmBfsQ0bmH/kkTS2t9PX0UEvpbCJGZQ6xBLBVsmRikrYUqda6TYagR6GaJQ7UmGvVCGyhXOlwo44g8FgMBj+3bCBi17vgzAYDOMZQBbcLcD743G2u24xc+/F17yXVcgyPYYs0cNMt27gQbYxiY2cj7hCDUAa207g+4rHuYV3IJ1YO5ACuiFgzf0LWHVWs0R0j/pULavC7XPpv6NfREXKAguyK7NYNRb+mE98apzsymywl0YkurwRiT9PIV9DYc6cPW5TysayLGIxEU/NzRKNnkjI7KlCARYvTvHii/3Ay0AD2Zd/ROPpvyTzj+3EYmfi+0OIfDiY+OQRtl9aDdzJbD3EjU9txq6xsaot7BqbxIwEtW+rZeB3Ayil8EeDMIkRcaqc7Q6FzQX8gk96SZrJ506m7qg6mUH1h0HO+FYnjd99uuj6DAVXexmwGBE3ewWfbT8iQr4GHBp8CouAGUox7dBDKZ40gG2TTCQY7uigC3F8Qh8vDUzN5WDOHJyODnK+zz1IF1wbcBylRL9oiV8oqsp7qMrFVCVHKtzKh/KGEehRR6oHGR9tMBj+91m4cCGjo2ZUtsHwP4lxpgyGNygbkIXu6myWeiQq/b//5b2soeRJhHluKWRY7ivBcw5Fqelo7eA4vcAUVgTPspAF8o3BYFp7yENlg6W3liG3uBLi0Hx0M7lCjq4ruqg5rEZK/QB3wGXm1TPZ+qXwmAaQpX7oaZSPiRUf5LDDanjqqQK+D64rwml4WG4HBsBxZJP+qDOAPwJPAHNJzE2w8KFHWXu0AtqoOawLYuB0hbJhFn859S8k5yep2reK5hObqa+v59UfvsoD5w/TN5RlyM8wLZFAWRZvW176qtSeJrcuh85rvnrx9qLL9CTwAjIu+XTgt8jspyZE8OyD5C1OTiRIFwpsofQFnAz+bTZQHY/LcC3PkxOcNAnSaQZXrcJi/Gyo/mD/G159lXmWhYU4XKEAGkICQUph+aWtXDhR9ilUGswbnSMVLe2LJviFrtQY4kqZXimDwWAw/DtjxJTB8AZmHfBj4HtKsUTrf8GVCnkO6UuqRiIswkKvQ5Cst0agE6UWonUPktVXj4MsoJcB58xP0qjB7XXRvsautVExJULKB+1qag6pYbRjFGeHw2eu+wy3/vpW8MDP+Jx434n8Rq0mzA+Ufq4FlJbk0dGv4RLeZdUqSCYTFAoaz1MUCjA2BmvXwtSpMgpLKRgZgYMOauGZZ2oRN+5ltp77FFJKCAfQTtvfRYQkgJs4ANAc91+DzEecohY2k1aKlG3jJJPELYu47zPqOCyeN48RfzLta9eytq+PTcFViyHdZhopfRwDHgbORfzAbYgTdTIisBYA1VOmwPLlNN5/P9N9n61ItqCFlPi1Aa1z5ohitCxRkc3NcP/9dA0Pk1KKZq0ZDq5YNUE5ndb0rVuH6/v4SGlfDbAwuKpRJyoqpkJ2Vt5XLqbK50iVR6CHzlQ++LRNgp/BYDAY/t0xARQGwxucm4CpWvMTYArw/n95Dw8g/sSO4DYDzEP8iieBzfh+WJS1DhjiM5zAZiQJrvaIWtxeifv2MzIPKRxw6+ek3M3Z4eB0O+is5qen/5T41DiDfx5k7MUxEiT4nH4r4s8ArGd8t035Ml1+HhoaYd480NrFdcWkGRuDoSG4/37Nli0yN+ovf8nQ3g4ibTYhUqfAFcDnkKLChcDttHETS4Gv8QnqqEP8sUlAazpNc3U1b/noR1FKkYjFSCrFmNZs3bqVDevW4TgOmeAqbge+gXh7DYhQOwx4JyI8aoBPI4JrC3A0UL1kCbztbbBpE3ZbG2HY+luD129GBFXv1q2QiXTHZTJQU0NcKTytSSGixUccrTGkrG60UGDM83hP8MmGYmo6E92oKFE/MNqxVilsotyFioqpaOjEWPDbtAmDwWAwGP69Mc6UwbCHcBfSL7UQ6YN5YNdPL+NVSqV+YXT63kiy3fdR6kNoPQvxTwaBLzCb+/ABp8sBCxKzEtIHVeWjfEVqQQqtNW6/iz/qo12NdjT1x9eT2jvF3FvmEquJESeOjY1IlyHEr8kGxxKGvkenFIXL9yxr19aitYfvxygUVLH6TSno7ARpBXiYwcHjgbcBmzjiiBN47LEV1Adn+DmWIdO5csVjqEFcnUkEEeOeR1c2y9xnn2WvxYt55ZVXSFoWlu+TiMcZGBoiHotRg5TVDQZX9V7E91uASLh9kcJKLzjTLkRIzVKqlJhh25BK0WLbzPA8tiFfxAlEeLVmszTn8xJb6LqSvFFdjUbcHo2IrxFKblIWuEZr/om4ZNOCfRYoCahKjlRIOImr0pyp8BMpnyNVHoGeD65w+TBzswAAIABJREFUVEz9V4X3MhgMBoPh3wnjTBkMexAbgPspCakPv+ZXvoTEpPcEWwaRZbMAqK6uwrZrgp87gQ7O4q28b/Firr13iFhzjFhDDLvexqqysOttGUi7QwbS+jl/3HbYzMPo+GoHi6oWESeOdPMMI4WD4UDdqKfhISIrXK7L5jg70HoY3y/gOBI+UShAVZXiQxsVfX0OMAOtb0OW89fw2GOdwPN8hjY+x5VIwPw+iLzYDvhcyyV8n7OpBVKWheN5JIDVq1djLV2KrzWpRIK4ZTGSzeJrja81FiJFfx3srR4p59uBOEH1SKmejYi1OZSEB4ODIqQSCdixA2vpUqYgAmlvRAC5BIImlyulbORybH7hBUa1ZgDxFnPB1fwqcD1wCVLgmAFmIm7U24Irqsq2nYVLVBrKO/7TGP9YuZAKxVQOEZvX7OxX0WAwGAyGfyOMmDIY9mDu+JeefS8S/tCDLMlt4Bri8XVksxrP66OU+7YKmT3lMgUobC2Q35insLlAoaOAs03K+rxhD3/Mx8/66JxG5zTVB1fz2NOP4XQ7JEgQI4ZCIX7FDkQ8ZSgtx3PAbD72sWkce+w+SIZhdNmew/cdbBs2b+5mcHAtw8PdpIBf+YngfOYC+3PMMS2IJzIAfAo4CxFTvwnevwqRH/sCm6kGEraNUoqkbTPkOORfeIGZM2di2zaWEq8mZll4noeiJKKWIq7TfpSCFyYhJXYNSBBELYHQ0FqSMsJMd8uCvj7iwRENIy7WadXVLJk5E5Yvh733hvp6tnd08AHP48ngU3sGmXN1a/CpdgdXsAcpA00HxxH2SlVyosoFVaWeKLfsfqU5UoXIz/ngCmeC4zQYDAaD4c2AKfMzGN5UdCFFYmG53xq0novnDQIdyFLYA55lZf0rrNkwQlwpHvm7y9HvsNCeJpaN4Tf42DU2KqVQ8WC5HoRRXHDABfSoj3LxCfWREj84Tx/NNeo5pBAsHtym5IXEuesuGB0Ne4WcyDFrYAeuWwU8j3QqHUQ18gV2Ccfzbf4BnMTq1SCFdssQmfJXpHNnDuIV+YjIOhQ4n0eB+Y7D8liMvOeRA9atXcvS5ctZt2EDF7ouTcC2QoFzgeuQbrNDEfdnL2RqVjg/yopc2VCIVANVSknZXiwmTV/9/ZDNUqMU07VmGyLKrslkKGQyqK1beQoJr5iKTAKbEZzFAOKvhWSDYwgjPsL3DCd32RQ/nnHuVHmKX3jrR54fLbosL+0L7+cYHzoxgMhVg8FgMBjeDBgxZTC8qXgCOBZZaqeBGK67g1Jx1iPA/2Vt8yCjmQIxyyLvumTyedw+C1vb0htV0OisxqqyUEmFiomgaj6rmQvvvJDPAH7B5zdH/YZPPfwpFAoHB5EcnZSW5xlELmxjdHQN8H+C47waKZjzka+pHXhePSJTOoGV1AJn0gbA2952CE8+2U9HxyhKHYvWzwWv+wxwIWEohRTjJYEHgTpqEQGwOhBNCvhMNkv9k08yGfHIqoGDEBfwdGSa1fGIuJkSnFFYJmdRmupVICj3U4pkIgG1tdLw1dVFfnSUvNYklGIKFN/7nYgY2QL8DCnMrA6uxFhwpeYgI5mTwadoIQ7YIZSkcA5xx7zgasaC55U7UTC+T4qyf680lDfqRIWBE1nEDxxFnDKDwWAwGN4sGDFlMLzpeBA4CVn+esCfkaX3Xch41RTpdJquvj7GtGYUyPk+1z+d4axDqsEHJ+/gZ32sGgsrbaFiitReKZItST52+kv0Aj95aIQ+wFM/5pK3VPPBFR9EpEJt8N4gTlnobbwHkRN/RbrCZlJayq9BSvWOAN4LTOdstgP/CVisWAEwyrXM5lx9FPAF4JvBe0xGpEA4snYAkUFHUMszRffFQUTB/ohAWh1clSpEyBwPvA84EgmdiDo7drCPaPR4ArCVwlYKz3Wxe3pg0yaYPJmxgQFGEbHWpBT7ac3G4OhqgHcE+2tCxFQcmSk1Ehy5g0jhOcH7VyNlhfXBsdVQcpRCERVSLqJCyt2p6Dyp8H4oqKIR6KGYGkXK+/610lODwWAwGPZsjJgyGN6U3IMUqW1HpEIr0gX0duBFPM8jozU7kH6eYWTB/L2nMnx9eRV2rY0uaFk9a9B5zWlXncYSdS3rkUV9BhEBG4Cjn87wgrqBA4Fn8ZAep3A5vxYpMXSBo4DHkfTB7YjcsJHyvnuQ9MGfBc/N0dh4EcPD4DivAPdxLm2Iw3YgUpQ3iHgldYir1Y/IpDHgATQi5zZSkm0quB1DhEsSCXM4KPi3lrIrGRUlUTFlKekU01qLUBkZgfZ2cBwaYjG6XZd6ramLxah3XWqDa9wSHG1YlpdFRIsbfA55JPSiDhnyOwkROVOCTzGcp1VOtMwvFFnls6YqDegtjwqRKz8+cGIsOLZfVHhfg8FgMBj+nTFiymB40/IqcB7iYzQgXwc/oHfBAvr684whi/YBSl1WncCPnhtDI2LJDl513TOLefCZB/ERPymM8R5GFuwfAFYiwmrV0vVkV+aQVL9qRDTlkV6o9yIe0D+DZ6eCvQ1Ejvkq4JOARX//w8hSfjKlDLkWxGHroeSlpIJ99CLe09+ALJngvPzgHDPBXvoRnTiGeGH7Ik5QWMoXujjlQqrSHKeiqHIc1OCg5LorxWylyGgNtk3KdUkH7x/GmIfXMBsc31jw80hwLPsgrpmFiNc6SoETusIWlvyFqUPhoN6QSnOlomKqwPh5UqErNcbEPi6DwWAwGN4smDQ/g+FNzTXA5cD5wJcAGBkZYXB4mBHEA+pB+oPCdLossphOI4v5duDrB36dY96yuhgnkUQk2jAibRqU4q2IY/K+lVkW/s3iWu5FpjHVIDJhFLgdGSRch8gal8UrPovk5t1BIrGOuXN/DDzNz1gGrAj2kQGOQfyZV5AEvy2IDEgi7lQBODzY7918mnbiiAxrCM4thoiVUASmEUk3zPhSuSjl0eMAKhBQRH4mSAbUWuP7PknLojkWI18oEKM0/DcMjbAR16cfcc/6kSzEFxHfLRyBnAiOO1d2jDubFVUefR4t34um90WFUzRkIhf5ORR3g0gRpsFgMBgMbzaMmDIYDOOY29XFdsfhKeAMZOE+PwhKaERCEDQlp+TPv5/H9//xfaYgXygDiCBoRqTLdGCd1nQGr3/iV7PZ9u1trAVu5a/AZkQStCE5eeGrFHAj2tUsfPRS4MMUCpvZvh3gfj7LCYjUORxZ8o8gjlMfIv+mBfutRoTWccFRfweCY+0I/jUMa6hFRErYgxQ6b6GYipbChUSH4kZvidz6WpfK/bS8WgOu72MFfVV1wTUL9xFGb+QRP20r4v6kEdEVlvOlKYnB8LzKQySi98tnR0XFVHliX1RQhVs0cCJ08n6FwWAwGAxvTkyZn8FgmMDJwCOWheP7JG2bqmSSA9vaeOyf/0RBMQXPR1yX/MY8tYjoaEK+WCYphQZiWtOAiIQ7vzKFmqYYp/4jUywD/APtTI7HebvjIz7XcsRt6geGOfata2gJ9lnNHL6Yuw44Gdv+cODyrAE+X+EsDkVE1EnBu/8BuAKAP9PO3YjT04eEp/cF75xBosY9RI7NY3w4A5T+ClVe1mdRcqXKU/LCob/lhOV2SaRcLyxoDOdEhRHnYdx6GG4R3dLB9QkFUpgwWN4jpcseLxeIlVyr6Fyp0JnKBtdpBHEuDQaDwWB4s2LElMFgqMiRvs+LdXVowLZtGvbai4PGxph+2GE8dNttDPo+FjB4zyCtF7dya345n0o+x6XfbcWus1EJhVUlaX8/+eAGzr5wGjX7VHHMqevJI4v7DQQ9S47DXaxGAaeQROLb7wFEXPyUNmABsAQY4GI+x3e87yIzo6qAWcAvmTVrPlu2LAjO4B2I1/My8B/AEOfQzgxERG1FBMTDSJ/XMkTCHRTZYxMS6lDPxF6ocWV9xQfVBIEVpSjKApdKR+6DiKA6RMCEAigVbHZw61KKYA9nSFUKkrAj993Ic6PPLx/YW8m9quRKhUJ4BxLTbjAYDAbDm5Xwj5MGg8EwgfuAOS0t2LEYkyZNIp5I0LFtG9XV1fhBudrLW7ZwaW45KNCeBg1dV3dh19tYKQur2sJKWWhH8+XTNzCECKQxpIxsL0RQVSEui4cEX1jA1/gjUtzWCfTzSa6jBbiCA5DlfDNSBPdR4Nayo/8R0mH0fzmfV6miFDc+H3FUuikFwy8MtjRSZDgbceBsxpfwwfhyvqJ4igip4hbpnYo+T2stblAgpHzA03qciHEQJ2gMcc7C93OYGC4R9llZlPqtYkw8xkox6eViKnSjQlGVoySmxhAxNYg4eTdjMBjeyJx00kls327iYQyG/0mMmDIYDDtlH+DuWbOwbBvf98nl8ziuS6FQwPU8lFL0ZTJ0a801uQPAB+1rtKPpvb4Xq8bCrrVRSVWcR4UN5x27DhB3qIA4Q3XIl1EW+WLKBccQhkGsQZwQF3iCNkoCqhqJWl8ZvOKa4FUvcyKXMR8RRnnEZUogceIaKVO7GtgbcaSmID1hDUgsRoLxYqpcUBUfC8IlJoRRRB6P3hYdoYiY8rWeMCQ3FDGDjC+5C+9H+7dCERUVVuUuWaXyPj/yc6XhvFFXKuyTG8D0SRkMewJGTBkM//OYMj+DwbBT/gnMnjuXnq4uXM+j4DgS9a0U2vfJFgooJFjiotTzuMDFQ/uhC5qG0xoYvHsQP+9jx+1xf7a59uGFoOCsI9eyDlmkb0AW+ksRv2kw2MKghSMpCYmltPNzTgMeo+G0F5h+mceVC9o5gTbgPN5HO2lKM5umBPsaQ4RUAjmcMPpCfC/pkYo6PBOcpgobZUKqSMSVivZcFcWMHv93rJ39VUsjblkYCFHcPePFVDT4orw3qtL+oyl/lVyp8hj0UEgNIs6hwWAwGAwGI6YMBsPuaGkhPTREvlCgUCjgeV6xhM22LGzfJ05p4O3VTSs5b8NeaEdTd0wdo4+Pon1dUS1c/8hCAD5w5FomUeoZqkfEQRWyiE8gJXdVyMI+AVzIXswCptwJF/xoJh3AsbSToNTzNC3YVxMiErYgfUe1wf5bgufWIIIrFRxXdPhuJQFlwYSyvpDw2lD2GERK8yKJftGEPyLPC48jFn0eJaFUntrnV3h9+FiYDhjdR6XhvNGI9DAK3UHCJsaQnrJu4F4MBoPBYDCAiUY3GAy7I50mnU6TSCSIx2LSBxRslmVhB6l9ICLHsiwumfUy2tFoV1N9aLWU/5UJhmjt2+8fW8QkpAyvBmhIpWiyLKYqxTREZE1Siim1tTTFYjRSEkcvAbn2HF//eBNVwBykrK8RmSHVivRkxZDuqi7EYXGA7yGxFgcFz21ESvwSlNypaL9UUWApVbEfKXTtXgvlfU8wXm+G+7QjWyiuUpTmS+1sWHBUMIUlgdEo9DzjB/HmmZjYlwuuVQYpnOwH/vSazs5gMBgMhjcHxpkyGAy7ZPtTTzGlpYXRkRF6duzA931SqRSe5+GF7lQwR2laQwNDo6P4QIIEeZ0XIZXX0tpUycpBfg5dKR8ouC6Hn3gi+e5uXnjxRXzHwdGaQqFAIhaj1nVpohTOsP3i7cz99Vym3NxHCul7qkPK42xEINQjTlUeuAg4DDgKiT6fjbhXoVMVDs/dqWAqHfa48IldUdGRYnyyH0w08KKiKhoYMcEpY6J7Vcm1CkVVtMTPLdvykW0Uuc4DmOQ+g2FP5Lnnnnu9D8Fg+LfGiCmDwbBLfrxuHVe0tpJMJkkmEmTGxrBjMSzXBa1xPA9XazJA79AQntYUgExnhu8cvZZLVywm9slNnAtcC1h/Wzhu/1EnRyOL+Yzr8uIjjzBl6lTSqRRpxxGnxJGuIRsRSpsRjbbk4REynsyzKlByb8L+pGSwTQMeB94TvK4W6c9qRRL8qpgYNlH8uTytr0xUVaKSQNqVI7Wrvqno8diUxFC0vKB8QG+lkImogAr3EfZjhaEToUs1ijhUA8Bvd3JsBoPhjc3y5ctf70MwGP6tMWV+BoNhl/wAoKoK27ZJpVIkEwk816V/eJjOfJ5erXGQLxMvGEz7uTObyDydAeBbB69GPbiA8/bfn2WAf8zaCe+RezVHA+IO1QPVsRiO67Jl61Y81yVhyVdVxvcZ9X0cxD1qQARBCuj/bT9/WbuUONLb4yGlabng2M4CXgUWI+JpGjAjuJ2MlBeGpXTREj9LKdkq/RzcV2VbJaJljtHeqajQoex+SCVDLyr0YKIrFe2Hipb4hWIpFE/5si06SyqDlPYZIWUwGAwGQ2WMM2UwGHZPdTXxeJyamhq2d3cz4LrjHIxwqOyY1iQAt8/l+98oZb75GZ/jX3iBryAi6OyyOrnYlBgXXDad31/Ug21ZFFwXx/OwlCLvuiRjMZKFAinLIhmLMVAo0ICIph6kPK/va9vo7nSIIU5Kc/AWDnAHMt63AXGjaoLbNKV+qgmBExEBNc6Viqb3KSXhEcFjRcEUzJKCnQulcYN7megglbtXO6NSOEW5iCoXVGEPVdg/FT6WoySoxhAxeudu3t9gMBgMhjczxpkyGAy75fbf/57q5mZ6urvZ4bp0AOspCZAsIqqGkehsp8Phq9+eVlzof/vk9axHhuW+9131dP+gW3YcKJQfnryemsNrsC2rFL0eiA1LKQ6frjjzwml4WpN1HEaD98oHx9eECKSan/RgB8cyEhzLNcHxvYz0UTUhQRMxJMQhGjZhA7ZSslFyouwKm2VZJTeK8UKLsvuUC6eynyttOyvPi7KzHqkw9rxS1HkonsIQinAbi2xh4IRxpAwGg8Fg2DXGmTIYDLvlCmD5888zMjqKB/QB7Uhwg484RAmkNEwDP35xjC/XWXzntrn4GZ/Pn7OZyxHB8aW/DDET+OKYDwpueGSEJDDy8AgfunMGt7xvM8l4nILj4Pk+yrJo+lQzOqspaM0YUno2goiAvwLHI+7UMDIIOHTMXkWE1BAyX8pB3Kn/r737j5HtrO87/jkzs7t37y8wSZ0SMBgoKqQOafANgSgKpopEIo0U0aaKmqZVY7W9UqQmf1Cplfijllq1iRT6R9VWuWlVpP5F1EhpYKWkbcC3JKIkucaxY0wwBkNrMTbGNtf37u+dmf7xnGfPM88+5/c5c87Mvl/S0e7MmXPm2V3raj7+Ps/3uSgTnDbiryOZEOVWouR8P4ii0+qT/Gl8tjolKbJVqjgsudICkx+c/OqUe06B50KvtQHKPU68591g5Yaq3fj4lgCslVuSrpV4vm/aGn9DP/+t8Tj4/LWdnVavXQW3xuPgz5L2/KqhMgUg159L+sZ3vqM7Jyc6UPKB/DMy1Z/XZILUVUl/EJ/7N5+7q4/9wnOaHc30iSd+QH/7zW/Wr0qnrc7/0807+sSjd3SPpEuDgf7it79Hm2/a1CsnJ9o9PNTmaKSt0Uh//T3v0ZUPXtGnfv0VHUp6Saa9+W/INJN4h6Q/lQlT2/Fz35H0+zJ7Ir1DScOGA5lQdTX++gbFlaq4EjWMuxOOokgbg4GplA0Gkj2Gw+T7wcAEp5SgdTrNz69CpUzv86fkVTn8wOQGqWPnsMHpSOE26N+S9If5/1kAAGLXdnbOHGWuDd0jLWSlyXt92ft1oe0xtnF/whSAQj4l6esyH8wvy4SQe2WqPK+Lj6P43LZMt7yRpF/7J/9P//yHntazzz+vz0j6tf/29tM1VpK0EUW6tLWlr33tazr46oH+/s/eo/3ZTMfTqX7qb17S/X/jeU1fneqVw0PNZKpSn5Rpbf4hmf+heI+kiUywG8iEgp+RaX3+gzKBalNJd7/LMoHqymCgS4OBRvaIp/BFw6EJTsOhNBol39sw5YYqL1C5dSt/rZTbcCIrFGWtefIDV9pj+1p/et+Rc9j1UW5F6kURpIC1dSvncd+t0PjXperShFAwTPv9tP07a+P+TPMDUMjjkn5CZk3NvTIfzC/K7NM0l/QWmWl1b5b0WUkfVtLMYUOmCiSZZhSP/NkPKBpFmu5ONX1tqtneTHtf3NPd3/yO3vgv3qhf/qW/pOndqbafOtDlD17Wb/z4MzqU9E8lfZ9MQBrJhIV3yVSrtiX9PZmNfLdkwt7bZYLVO2UqUX9FpjHFZW/d06koSgKSG5TsOel0Sp/mc3PMZslzylgH5VSkilSZ3ODkV5qmgfM2LE21uE7KHu5jG64O4u/tOqmXJd0UgLV1Tcm0Nvery398zTuX9Tjv+iLns9Qdv38+bdpg1fHZW7QQpPx7hh67XyWVOu+fC13vh6I2fsas+6aNr+g0wqz7F/n5/HP2GsIUgEIOZaoWkUxIGcp08ZvJBKjnZILKfTJVot+T5P6zN5eZevez/+Ab+piSoPUPf+4ebb19S5tv3tQ3H72j9/7i92j3C7v6z//xJf3Kf7lfR//3SHvzuX4lfr1twmA3sb0k0/b8DTIhSpKekamUvV7S2yS9W6YSdck2uFC8LsqvLrnfD+PamX3shqjZzByB8/N4A+NQ63M3LKWFqqzglBak/Cl97tQ+dzNeW5E6UdI0xHbue1UmBANYc24Q8aWFo6KBIu/6uveX6o0/FAbLXF+AG1pCH+R9Wa8pO1UwK8TlnQ+dKxLgmgxUWVMbi4yvzv1D93MfZ50jTAEo5FCmucPrZKoXH5SpZHxdJsQ8IzP17vtlwtXd+Dpb93m/pF+V9HclfULSwzJh7Ld/61Xde+WK9g5e1uuHQz338PO6/z+8Sb/8m29VFEn/+u88p0OZYPQ6mTVXPyJTnboi6a9KunLxou7s7Wkav9e7Zab7bUm6EEXajENUMDSNRovP+5Upyw1RTqOJBe56KLcSFYeqrCBVpAqVFZxsePKDlD+9z1akDuOve/Hf8TPBvzoAlOBWiq55X60+Tc0rUtkqe8uUD9xFPvTXDQttqzMWN8xV/bmKrHeq8zureh1hCkAhR5K+KjN9bk/S/5Dp5veMTND5ikwjiIdlpuJ9K37NTzn3+Jcy1avXJP26pH8l6ermpiRp/+REj8/neknSv7/+zdP1TbaK8gsyUwnfLentUaTN++6TTk40ffFF6Z3v1JVnn9Xx/r4imZA1lzQaDpNA5K51sl9taPIbS0iLQcqGqOk0eSwlU/3iY6EqpfD0vrSmE3lh6iRw+M+Hmk2E1km5QeolSY8G/+IA1lab3fvcKlDovZp472WMH73TZbDMmgJIAwoAhTwrsx7pWCYQvCjpI5L+lszUvjfFr/stmfBzVWZNlSR9TNIvSvpRmU57xzKh6kjSPzs60i/duaN/O5/r5yT9V0mPyVS0BjLrrT4Zv9dHtrb0rp//eW0+8IC0sSF95CO6PZ1KL7wg/eRPauPCBY22tjTc3NRoY0Pa3JQuXJC2t6WLF81x+bJ09ao5rlwxx+XL5rh0KTm2t6WtraQBRahS5R2nYclWoryKVCgslQ1QacHpROWD1EQEKQAN8tcjhSo/WdcsW5H3Lji+PnbKW4fuflnSmlq08XPZe4c6NVKZAlDYsaRvy3TPi2T2ePpzSf9IpinFM/HrpjIVjy2ZICWZatWHJf2JzPqmByT9ePya18XX/HeZD/jD+P6fi6/7d5Lecu2a9L73Sd/+tglCkvTZz+oN29vS3bsmKG1smOdt8BmNTJgaDs25jY3FqX3z+dlGE5KpQJ2cpFei7FQ/N0jFVamsIJU3rc8+dtubhypQfoMJf1qf22jCPQ6UBCm69gE4IxR+rmWc99cvlb3eP19X1fEXvT7rrQMf4otWUkLNIfzrQ5URf0pbXgOFrPN1xl9U1hQ/971DjSKyxuffN/Q+efcvOvbQ+9uZNACQ612S/ppMm/GppPtlNsSVpAdlpgG+Jum9kp6WCV4jSf8nfs0XZfaHmsi0Nf8hxfs+Xb2qZ197TS9Iel5mTdRflqlQ3S/pLd/7vdLDD0u3b0t37phA9corJtR86EPSJz+ZrF+KoiQ4bW0lFSnb2ty+ZjBYbCoxnZr7nZxIR0fS8bE5jo6Sx0dH5rwNWvE1s9lMs/lcUydATb0w5U/ny6tI5YWp0LqovCC1r6T9+R8V/qsDWFXj8ViTyaTrYQArL6sBBpUpAIVFMns5vVHSF2SqRpdlNtF9XMlUsm/G569I+oZz/R1J/1jSUzJhaUsmBMz39vT9UaTX5nP9TBRp+wMfkC5e1E/s7kpPPKH5q68qevxx6R3vMKFmMDBh6ehIevRRMyXv+DgJUJubSYiyU/w2Nhan6tkKkw1J9qvbXMKuk3IrVTZ0xce8QpBKq0JlhSm/M5/frc82l/DDlJ3WZ4PU8zLVQQAAUExWZYowBaCwSOZD+W2ZTnxflqki3SPpazIb6l6VqU69XqYy9TaZD/M/LekJmYC1GT+3IbMu6rsnJ7rn3nv13tu3pfvuk5580oSfCxekt75Vd7/8ZV350pek979feu65JPQcH5tq04ULJtxsbZn1TleumK8XLiTPXbqUNJiw4ejwUNrfT0JTFCXfuyHLHm5VKg5SUy9IudP7QlWovI59/pqorKqUW5FyN+Y91NkgdVdmGiUAACgvbVogYQpAYQOZD+h/IbO/01zmA/xu/Pg+mbVSkcy6px+RaZP+ffH5IyXh4lAmVMWrnLT70kuaz+fa/PrXtTkaJaHm3nt15dIl6cMfln7nd0yVSUqm3M1mJnhtb5sQtb1tKlPb2yZAudWpwcC83oYxO9XPhqujIxOw3MMGKi9I+VP7phkhqsjaqFDTiay25/7UPrt/lG0yYaf27ckEqU/V+cMDWEtF9j46j8bjW9rZ6Wdbv7Sx9WnM4/HZrh1Nja3Iz7+M34X9GXd2rhGmABTzNiWVqaFMCJrLVKFOZILWy0o2870sU4VSfN62OT9UEqDs9LRI0v58bv5Bms0UnZyY10ynphI1Gkm/+7um0rS/b6pN7nS74dA8ZytVcbv1hWl9dnrgdGoC0sGBudfeXnLs75vn7ZEWpGyIms9NOLKBStVanhcJUn7TiVBVylaj3M1470o63x+LAKRJawjJ9qB3AAAZj0lEQVRQdq+evNf3bb8ktM8PM30Ke03Y2bl2GqgIUwAKGTrfT2XCUyQzlW+opI35UKbiNIqPocyHfvdaKQlXx/HrIiUb/Go+l05ONBoMFB0cJNPzbPVoa8uEJru26eQkaTAxmy3uHWWvscFqPjePbZDa3U3CVFpFygluUydIhdZHlZ3SlzadLxSm0qb3+e3P9+LjtkzHRQDA+vCDSagShOUhTAEoxG5KN4+/t0cks5/UVKYitRk/P3QO9znJhICh89W2QnfD1ECSZjMN5nMNZzMThGwDCNtswt1gdzQyz9kwJZkgZBtSxPeVZMKSrTzZdVP7+4ud+2w1ymk0sbA+ylaldDZIhab1ZU3pcx/70/lC66TcqX1uRcoGqV2ZRiGfzf+zAkCmUIvpUMvptJbbeef9c6Hr81p+t93Su29sVcT/ikXu7yRUKXOVPe8iTAEoxO6jYEOVDVJ2fdSmpG2Z6tRW/PiSTMAaKgkbdmrfZnw/Gxxs0JrHh+ZzzeP7zedzDaJIA7uvk13j5O4r5e/9dHhoqk52nynpbHe+4+PsStR0KrlT+gJ7SFVdHxVqNFGmY58bpA6UBKm7Mo1AaH0OoKg6YSRr76Ai54tMM8x63MQ0xVXkBqk+KhNG6rxH2n1D1busNVVlzvsIUwAKibetPQ1PbnVKMuHIrqWyU/zcatNpSIrvdaxk3ZUNFAPn9eYisxHuKIrMufk8qVTZsGM34HWbSBwcmOdHI1OZstP7pMWgZKtPgel8/tqo0JQ+O/a09VF5m/BmBanQ1L7QHlJ2I97d+HhBZn8uACiq72Ekayxu1crdtBXd6jrs5b1vXiWvTKWPMAWgkK9K+kGZAGHDlBuWIiXhapjyGhvIBkqCyEAmICxM84u/t2HETvsbKK4KRZGG87kGthoVRclh11fZNVP7+8k56bTatFClcqpQNkT5e0fN5mfXRtVtNOGvk8paG2UP22DCNpmwHfvuiPVRAM4nt0rlPl53fa1KWV0Hqix5Yyoz5kH+SwAg4Yee0DkbrPyv9h8cN1T4weTE+d4NF1N3jVIcdE5mM83dzXTdSpNdD2W79O3vm2l/9vv9/cXpfdOpptOpjmczc8zn5r3j9wp13Ct6hEJRqHlE6Hm7FsruF+V26duV6ab4sghSAPojreV60fNV3+vazk5wc1V0p631XE2vFatTqaIyBaC0eeD7SGfDlD8VcK6kOuVWcdw1VfZ5d1qgvXYUr6OaxeunIplgNYjXVEVRpMg2q4icyGcfu2uqJCmuQM0Da6HmKZWoIuuk8rr2HXvP+eui/P2jQsHqQCZQMa0PQFWh5hDSYmUn1PzBnwaY1yAi63wo/FRZs1X1+jRt7pV03jRZofLvVeXeoRDmXp933j03Ht86XVMOALkeULJm6qpMF7+L8ffbMg0ntmSaTtgmFFvO93aTXvvchvP8UMlaK7et+iD+3u8gOJAU2bVUkmlQEY8ziqLFKYPOmikb0uY2mNmvSgKUfZx1ZDWbKDqtz69aue3O7Z5cfpCy1ak7kv5Xxt8KAMbjsSaTSdfDANYalSkAhc202HXPfrUBZO6dk/PYHpF3nQ0Ydo2Ufc6dTmibU9j1WHbN1SAOQlEUaRZXqiKZRhWRlFSn5smIbIg6E6qc5+oGqdDeUUWClDvVzw1StlufneL3XUl/KAAA0DXCFIDCnpZpQiEthic7LW+q9EBlg44fVmwTCneq30BJoJp7h723DVRueLLhaxAIUXKuPROonHHlham8hhNpnfuKdOrz11C5QWpXSdtzdhMBAKAfCFMASvPDh7uGKLTWSd7r7TVD79xp9z7nnPuPVKTF9VT+Oq3TroG2MuWNwR176OeYBb7PClFZ1Sj7XNYmvFlNJ/y253ck3RQA9FPf93u6cePGmeeuX7/ewUjOunHjRnAsac8v2zLGF/r7SOX+Rv49/Gvt+SpjzvpZCVMASrGVIzd0uFPd/H2Y0kKKvPPu1D73mHqvHTjXDAKvt/yOg37FLBSkQmP1m034YSq0Ga8bpNKqUv6UPncDXtv23J3W9wUBwOroU5CyQh+uy35Y70O4WUdpYa2o0N/Gf+769eul7lkUrdEBlPIlna3czJW0NHdbm/sVK/tVKa8JhTK/XXpe17y0qXWhaXehsJO2UW5oap7f1jxUXXIfu2ufbKvzPefrbvz1tfh4VdLviyAFoBu3xuNKbcb7GKT6zv+Q38aH/jqWPb4mguuygi+VKQCl+RWZmRbbffvVm1C1ZxD4fmGjXiUbBM8D30fONbZC5XObXdivaUfRNuhZhzulLyuYueHLn9Jnp/V9V9IfB34mAFgGNxCVCUdZr81qYV5kmmAbLdBdWdPE7Dn3NWnTyNLOZ7FVE/9rmfFlPV6F8RU516Yiv5/Q358wBaC0pyT9sM5WktzudBtaDCUnSjrxuYc7xU8KhyI39Cw0ntBiqLKypviVbTqR1mjCD5R+FczfqDe0PsoPUnsya6P+d+B3AAB9lxek6qypamJNVpkP+/5zbohIU3caYdZ7FJnGlqXu9W2Pr8417tj858reI2ssaY8JUwAq8dcH2TDlT6c7VhKibKByO/j5bdBDQSh0SOH1UnlByv0+q+FEVjXKDVKhFujutMCsJhPutL9dSS9KelIA0D13M9yigSW0oa+rypTBrPGUrUwVCUR19G1qnm8Vxlfnb9PEmrgy97cIUwAqeVLSNS1WZIYy4WAUfx3Gh90nyoYRG35CizbdqXnu1D7bcCLUdCKt+URa04kiYSptPVde6/PQWit/Sp+7Ae+epNuSPh/4XQBAV0LT/IpUgrJeVyb8hIKXO56y97PaClRFptUVUXVcoWl4Td27iXvkja/r5h51/n40oABQmduUwQYM25nOrc64Fasj57X+OqtQw4is1+Q1j0gLOW7TiNDzoeYRhzobhtzjIHC4Hfl2lewVdUcmQL0s6fdEkALQb0WDlP/6PO5r7DX2CE3pc19b9D1CmurqlnWPvleBpNUYY1FN/yyh+6W9B5UpAJU9Iel9SgLLSEmgGskEj5HOVpTchhH+flD++ii7rmoQuE+oKhXir49KWy+V1mwibX2UG/jSmky4IcyGLLv57hdzxg0AXfHDStVA5U7Jy2sgkXXvIteX4VdIiqy58V+T1Xa76TbcZcaXVpWqu6aozfFJ9fYCy3t/91xov6kif7+0v3+kxf0sAaCU90i6IumipG1JWzLNJy7Fj7clXZC06XzdiL+O4mNDZjrfSMnUQHv4DSv8IBb63gqts8paH5W1VsoPU8eBr36ISpvSR6tzAMswHo81mUy6HkYhfd/0F0hDZQpALU9KelAmELlVqAOZMORWokItzG3QGTmP3VDj3sOvTCnwvX9f9/tQG3R/c16/EhWqSvkByk5f9A+/S98fZf0iAeAca7ryBCwLYQpAbY9J+oAWK0mRTJAYyFRm/AWaNthsaDHk2CqVWyGynf9sWApVqPx7++/jT+tzv6a1Pw81mvCDlL8Gy1ak7Hqpu6LVOQAUQXjCKiJMAWjEbZ2dmneoxbnE7tctna0UjZQEKtv9LzTFz1835QuFqZnClam8/aT8Jhb2e3fjXbcSZaf03ZXZePfPivzyAGANjMe3Fh7v7FxbOOc+LnKPIq9vQtrapi67y7n6Mr68NVGhtUjLUGbvq7rv42LTXgCNelpmI9/QNDz71Z9ut6nFIGOrRFOF10wNFQ5R/uOiU/xC0/vSWp6nVaPcIGX3i7otmksAOF9CYalogEp7fd7jpvS1XbfVh/EVef8iTTf68jstK+vnpzU6gMY8LrM+6ECLrcdttcYGDvt4X2fXF/n7MYUqP4eBc/5zae3L3TbmofP7Wmxpbg+3tbk9bIvzVyS9JOlbkh4VQQoApPqVpTaC0zq1A+9alVC0rA2Tl/F3pjIFoBW3ZDbz9Tff9atB2873WzJVp6mSNVN2E+CBzD9Uflv1tE1/s6b45U3vc1ueF5nSdyATsF4TAQoAiqg6jc9e18U0QCuv9XbXla1VGV/WlLy01vN5QpsC5wWsrN9Pmd8NYQpA427JdPjzp9j5nfO2lISXTSVT6WzLdBumjpRM+8trhy6dbYOeNcUvtHeU36XPrbDZ6pXt0Pd4pd8QAKyXnZ1rmWumpOxpe3lhyd6/aoDK22fIf41/Pi+M+FPxygaVIuuiuhxfE/KmAdYJNO79i66fKnP/rH2sCFMAWvGYzBqqUDc9N7zYQHUsU5XaiB/bipS/biqKn5OSjX0tf11WaJNee4Ran4fWRbkb77qNJZ6u/RsCgPWSF56yglDdsJSnSIioW7lxP3CXDSpFXt/l+Jahj2NysWYKwNI9LulzMgHErplyO97ZNUh7Sqo9uzq7Zsldb7XvvOYo8Pye89hdH+Wve3K/vyMzVc89bsdf7XqoFyT9T0mfF0EKAICmNbHOqWogc4Nm2ZBKmALQus/LBBPbnMIPVHfiY8957AYs+7wblNxwtO8dfmi643wfClI2TN2WqTq9IullSROZEPWopD9u/LcCAOvDn+LX1/dss/phP4QX6WrXhabH1/TPaMdljz5VqrJ+VncLGABo3Y/JTO3bVNJswk7nG8bPbQaed6f42Sl/7j9e/n5W/vqs0BopfwNet8vgnzT8cwPAso3HY00mkyW+X7l9pqq0Pm+jAUXRfZy6avDQl/Hl3T9rfEXOV/1dFV0nlbdPVt440q4nTAHoxI9JuiATmGyoGmixg9+G85wfqqTF7n55m/O6+0e5Icp259sX1ScA62XZYQqoqm+VqDJoQAGgE5+Pv/6oklAVqkRFSkKVf0iLQcryW6H7m+/aAHUsAhQAAKiOyhSA3ni/zBS/kZLA5LZD9w8rbU8rW4lyp/YdyXQaBIB1R2UKaB+VKQC98QXn+x+WWVvlBit/jynp7Dopd43UiaQ/bXfIAIBY3j5TTd2/7H3L7D3UlabWFLXV+rzJ8bUxtib+vmXXhNnXEKYA9BKb4QLA6miqwUSW0MbA66SJBhFZ+2nVDTJNN7DokyKbHoeukWiNDgAAgBa0tQFvFf4H+T5/sK/CDwN9a8/edhWwjb9v1njdn4cwBQAAgFbZitJ4fOv0KHO+riKbsrp7HOV9OA99WM+6vmll7+/+7F2Mr+3plHl/3ybDln9/pvkBAACgVXaKXlq1KnS+7rRAn/3AXXR9TZlqStv7ONW5r71X3epQm+NrQp2fMVTJK/rfCWEKAAAAvdOnaYJF1K325IWAvOYSbVeb6o6v7/LCcFpQI0wBAADgXKj6Qd+teqR9qF7GVDYp/UN93tS2tuWNb5ljCD2f9/fLknUNa6YAAADQuLx1T+vcmU9qL8w01Vyi7+NbpjrjpTIFAACAWkJty/1pev5rykzjc6+rut9UliJrZvKqUstsulClwuKPcZnjc9+3q+mAdf9+aXttRUr2vAQAAMCaGI/HmkwmXQ8DWGtM8wMAAACACghTAAAAAFABa6YAAABQW96aqTrXN7HnVN01TW2v9Vn2RrdlFV1TtOxxl9k7rM57hFy/fp0wBQAAgHpCYafMJrxFrq+jiU112+xS18T4ql5T9b7+c0V+P122Ta8jLaxJTPMDAABAC+oGobY37V3FD/V5lvkzVXmvZVX12m7N7oZCKlMAAABolZ3CV7U1un+fqtdnaWoaYNXr8+6d19o8b5qdf+2yq0RZ4yvy82UJbcqbF7Dc+/u/i6zfjX+OMAUAAIBW2T2m0gJQkX2qykwb9OXtI1R3ml1T0/TShMJPmWl2ZcJCW/KmAdYdY1ZAbHMaJWEKAAAAncsLT3UrUXkfputODWt7aplv3aYp9v3nSQtfhCkAAACce3U/zPc5DNSZQrcsTVTLql4fmiZYdGw0oAAAAEDj/Gl7WefzXltXlarRqlWqstgwYI+m7tkkG2Ts0cfAFxJJmnc9CAAAADRrPB5rMpks8f3y95nKaiBRdp+psq3Ti+6TFDofCg5lrm9qfEWaS3Qxvrz3L3K+angquk6qyM+fda+Q69evE6YAAADW0bLDFPqr7QYZdfVpLGWxZgoAAABYY3ndDFEdlSkAAIA1RGUKaB+VKQAAgHOgyJqmJu6fdt8i+0ilXV92fVQTutrU1upL5ajM3k3nEWEKAABgzTXRwCFPaOPdMu+fdf26W8aaJsJPO2iNDgAAcA4tu9LTh/cv2s67D8Gj6/d3+b+3PrV97xqVKQAAgHPOVomKti63r+0qkLX53n0IUiF5rcmzNua1z1fduDe0qW1ewCo7vqZapS8bYQoAAGDNhabQ5U27cx9nnVu2Ku/tfoi33ze1z9AyFJkGmPXYDUFVZd2j7vhWGWEKAADgHCiyZqnP8hpcZLEf2vM2vk0714cP/XlT67oeY9/H1xbCFAAAADLlTQFc1hikdqpiq1Al6cP4ssbQh/F1gQYUAAAAa65ulzwbYOzR5ZjqdP1bpRbfeZWeuk0g2m4icV6aVFCZAgAAWHNF1kzVud49F5qOV/f6tPH0fWpiUaGGDm7Ayztf5T2aDJB1xxcaW19Dri+SNO96EAAAAGjWeDzWZDJp6F7t71MFrCIqUwAAAMhUt7IFrCvCFAAAAHIRnoCzCFMAAADnWFozh7L7SuWtdSqyz1Xa9XWmFJbZGwlhoWYSVfaMytrja1URpgAAAM6xtGYOZQNMVpe9Ivev06UP7cvblDeP+/oim/yuClqjAwAAYOmWOW3Qr6ycl7bdfeEHpVD3v1VFmAIAAEAh4/Gt06PrcZThfnjPmvbnHv45/zWh82mPz5uyP3/e77fPmOYHAACAXP60vK5ao1d936y9i4pMO8t73KW08NHk+IruI1Xl97JK+0r5CFMAAADI1XU3vyKb+daRVw3p8wf9ZYwt7z3ymkusUrWpDMIUAAAAes+GqDoVsaxA0OewtAqymku45611CVesmQIAAECuptdJVb3fsrr+rcuH/WVrqrnEqvz+qUwBAACcYzaY5O0D5YcYf/2U/31e2/My1/vS2rlXFQoAZSpV/vWrvAaoCVV+/tDvcBVEkuZdDwIAAADNGo/HmkwmXQ8DWGtM8wMAAACACghTAAAAAFABa6YAAADOA79nQ9nlRvb6bjukd+LWeHzmuWs7Ox2MJHFrPO58DCBMAQAArL9bOhuCQs9luaazgaxJRcZTdswN8oNLG2GGgLR6mOYHAABwHq1ihWkVx1wCQWr1UJkCAABAc9MA067POn8r8Jq060PjshWrItfLeW2D4cyfChiqZBU5nxao3OvzqmShClfd8SGMMAUAALDuQlP0/DBTZxpg3vV554uEm7xphv71We9fIUhlhY208GKfyztv7xdamxV6bdrrssZed3wII0wBAACcB3lhqe56qLLXNz1lr+UpgDbsFKkcpV1rv3e/1hlLGcsc33lCmAIAAED9MNLn9Ux5UwCL3iYjUOWFD7cKVOT1Tev7+FYVDSgAAADWXZWqU9uVqrrny7BVOHvUULQq5L7GX+9UpbKUdu8m7tH0+M6TSNK860EAAACgWePxWJPJJHmiiQYRVa8vct5/TZn3L7Lmq0aDjSJriuo0eCiyj5UfeLLeP+982fEhHWEKAABgDZ0JU+dZE/tsAQGsmQIAAMB6y+tmCFREmAIAAMD6IzyhBTSgAAAAOA9ueQfOuHHjRiuvbUoX74lshCkAAIB153ezC017W/Y+Uz3T96DS9/GdV4QpAACA84hpb6du3Lih69evt/b6upb9fiiONVMAAADn3S3vq1StdXrV6zvW5yAllRsfloswBQAAsO7yutnZ81kBJ6u1eN71a9KanAoRfIQpAACA86BumGFNFUEKZxCmAAAAkC2tslTGilWhXAQppKEBBQAAwLqrUhXKuqbI/fJesyKVKoIUslCZAgAAWHd5a6ZCrwmtqcq7X9HrQ+/fIbftuP2+TwGq7+M7zyJJ864HAQAAgGaNx2NNJpOuhwGsNab5AQAAAEAFTPMDAABYU4899ljXQwDWGtP8AAAA1tCDDz7Y9RCAtTcaj8ddjwEAAAANm0wmC40LLNu44KMf/Wgr7/vxj3+8tXu3fX/G3s39V3nso52dnVZuDAAAgO7YytSnP/3p0+f8aX9f+cpXGn1P9/5N37vt+zP2bu6/ymOXaEABAAAAAJUQpgAAAACggtFTT5n+Ew88EBW64Kmn5sHX+s/b+1r+uaz3yzsPAAAALNsjDz2kR27e7HoYvfXIQw8tPl6h35U/9tPnc36GkQ0tTQaY0L3K3P+BByICFQAAwJLlhYW2w0Td+6d9ID4938DY7Xs0/Xvo8nfbxHuH7tH23/PM6+v+DBWurzTNz686+Y+bYAMVAAAAuvXIQw+V/mBb5f7rUMmofL+bN5f2e16WZYabrv7bCYapUIhxn3ODTpsVJAIVAABAd9btw33T2ho/v/dEkZDUZQgvvWbKWtZUPKb8AQAALFfbH7RD91+lqpSvqal/tjrV9H1T36/Bv7M/dvvcKln43Rcc+6jvIYUgBQAAAPRf02um3PtWbRBR9n3KKrRmKm2qXdshhyAFAACwfI/cvNluM4TA/Vdl2llIU7+vUGVn2X+HvgqNsw9jH4We9NcqdbF2iSAFAADQLfthta2g0/b929ba9LuWQ0Ib91+1BiJNCYYpqV7VKRS+Qq3S096TIAUAANAfywxVq/KBfNVao0vthrRlrJly36Mv/50Ew1RWmCn6fFYYygtKeRv6Vr0vAAAA0uV9QO37h/1lfMBex2pUU+99Hn//hab52ef6oC/jAAAAwPnSl2oI+uP/A7p0FBsFZp4oAAAAAElFTkSuQmCC)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "7yMoYhHdRXYK"
   },
   "source": [
    "Another possibility is to use nglview (as seen above) to visualize the potential. Due to technical problems this is not running in the google colab. It is running if you setup your own jupyter notebook server on your computer and run the entire notebook there. We leave the lines of code in here, in case you want setup your own notebook server. An example how this looks like can be seen below the next code block."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "id": "FOXAumCpgcDn"
   },
   "outputs": [],
   "source": [
    "\n",
    "\n",
    "#from google.colab import output\n",
    "#output.enable_custom_widget_manager()\n",
    "# Create a NGL widget object\n",
    "viewEP = nglview.NGLWidget()\n",
    "# Set the display size\n",
    "viewEP._remote_call('setSize', target='Widget', args=['600px','400px'])\n",
    "\n",
    "# Define files to load\n",
    "AC5_struct_file = nglview.FileStructure(os.path.join(useCaseDir, 'AC5.pdb'))\n",
    "#visGrid = Grid(os.path.join(useCaseDir, 'AC5_vis.dx'))\n",
    "##\n",
    "AC5_vol_file = nglview.FileStructure(os.path.join(useCaseDir, 'AC5.dx'))\n",
    "# correct would be\n",
    "#AC5_vol_file = nglview.FileStructure(os.path.join(useCaseDir, 'AC5_vis.dx'))\n",
    "\n",
    "\n",
    "viewEP_struct = viewEP.add_component(AC5_struct_file)\n",
    "viewEP_vol = viewEP.add_component(AC5_vol_file)\n",
    "\n",
    "# Clear default representation from the component and add cartoon representations for both chains\n",
    "viewEP_struct.clear_representations()\n",
    "viewEP_struct.add_representation('cartoon', sele=':A', color='orange')\n",
    "viewEP_struct.add_representation('cartoon', sele=':B', color='green')\n",
    "\n",
    "# Create a component object for displaying the potential                              \n",
    "viewEP_vol = viewEP.add_component(AC5_vol_file)\n",
    "# Clear default representation from the component and add  +/- 1kT/e potential isosurfaces\n",
    "viewEP_vol.clear_representations()\n",
    "viewEP_vol.add_representation('surface', isolevel=1, isolevelType='value', color='blue')\n",
    "viewEP_vol.add_representation('surface', isolevel=-1, isolevelType='value', color='red')\n",
    "\n",
    "# Display the widget, it takes some time, between the structure and the\n",
    "# potential display, stay tuned.\n",
    "viewEP"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "id": "UAo4vv50d2jh"
   },
   "source": [
    "Due to technical problems, the above cell does not produce the expected outcome in google/ebrains\n",
    "colab. Normally, one needs to visualize the grid file AC5_vis.dx instead of AC5.dx. The difference is that the AC5 contains the potential information in the full grid cube. In the AC5_vis the potential inside the protein is set to 0. Running this cell in a local installation of jupyter notebook produces the following image:\n",
    "\n",
    "![multipipsaCalc-local.png](data:image/png;base64,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)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "id": "dn19XST8d6Lk"
   },
   "outputs": [],
   "source": []
  }
 ],
 "metadata": {
  "colab": {
   "machine_shape": "hm",
   "provenance": []
  },
  "kernelspec": {
   "display_name": "EBRAINS-23.02",
   "language": "python",
   "name": "ebrains-23.02"
  },
  "language_info": {
   "codemirror_mode": {
    "name": "ipython",
    "version": 3
   },
   "file_extension": ".py",
   "mimetype": "text/x-python",
   "name": "python",
   "nbconvert_exporter": "python",
   "pygments_lexer": "ipython3",
   "version": "3.8.11"
  },
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     "model_module_version": "1.2.0",
     "model_name": "LayoutModel",
     "state": {
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      "_view_count": null,
      "_view_module": "@jupyter-widgets/base",
      "_view_module_version": "1.2.0",
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      "align_content": null,
      "align_items": null,
      "align_self": null,
      "border": null,
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      "grid_area": null,
      "grid_auto_columns": null,
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      "grid_auto_rows": null,
      "grid_column": null,
      "grid_gap": null,
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          "data": "ATOM      1  N   ASP A   1      27.640 -26.470  38.861  0.00  0.00\nATOM      2  CA  ASP A   1      26.626 -26.948  37.896  0.00  0.00\nATOM      3  C   ASP A   1      27.189 -27.012  36.511  0.00  0.00\nATOM      4  O   ASP A   1      28.403 -27.033  36.319  0.00  0.00\nATOM      5  CB  ASP A   1      25.406 -26.012  37.892  0.00  0.00\nATOM      6  CG  ASP A   1      24.612 -26.281  39.163  0.00  0.00\nATOM      7  OD1 ASP A   1      24.161 -27.444  39.339  0.00  0.00\nATOM      8  OD2 ASP A   1      24.457 -25.334  39.979  0.00  0.00\nATOM      9  N   MET A   2      26.304 -27.080  35.499  0.00  0.00\nATOM     10  CA  MET A   2      26.768 -27.269  34.155  0.00  0.00\nATOM     11  C   MET A   2      27.610 -26.144  33.630  0.00  0.00\nATOM     12  O   MET A   2      28.766 -26.352  33.268  0.00  0.00\nATOM     13  CB  MET A   2      25.595 -27.468  33.169  0.00  0.00\nATOM     14  CG  MET A   2      25.987 -27.678  31.699  0.00  0.00\nATOM     15  SD  MET A   2      26.462 -26.176  30.787  0.00  0.00\nATOM     16  CE  MET A   2      26.488 -26.938  29.138  0.00  0.00\nATOM     17  N   MET A   3      27.052 -24.918  33.588  0.00  0.00\nATOM     18  CA  MET A   3      27.705 -23.804  32.951  0.00  0.00\nATOM     19  C   MET A   3      28.894 -23.320  33.718  0.00  0.00\nATOM     20  O   MET A   3      29.974 -23.110  33.166  0.00  0.00\nATOM     21  CB  MET A   3      26.735 -22.618  32.811  0.00  0.00\nATOM     22  CG  MET A   3      25.433 -23.002  32.096  0.00  0.00\nATOM     23  SD  MET A   3      25.520 -23.164  30.288  0.00  0.00\nATOM     24  CE  MET A   3      24.524 -21.681  29.971  0.00  0.00\nATOM     25  N   PHE A   4      28.710 -23.135  35.035  0.00  0.00\nATOM     26  CA  PHE A   4      29.759 -22.659  35.884  0.00  0.00\nATOM     27  C   PHE A   4      30.070 -23.803  36.785  0.00  0.00\nATOM     28  O   PHE A   4      29.188 -24.596  37.109  0.00  0.00\nATOM     29  CB  PHE A   4      29.345 -21.512  36.826  0.00  0.00\nATOM     30  CG  PHE A   4      29.108 -20.257  36.057  0.00  0.00\nATOM     31  CD1 PHE A   4      27.941 -20.066  35.355  0.00  0.00\nATOM     32  CD2 PHE A   4      30.053 -19.256  36.063  0.00  0.00\nATOM     33  CE1 PHE A   4      27.727 -18.900  34.657  0.00  0.00\nATOM     34  CE2 PHE A   4      29.845 -18.089  35.367  0.00  0.00\nATOM     35  CZ  PHE A   4      28.679 -17.910  34.659  0.00  0.00\nATOM     36  N   HIS A   5      31.338 -23.930  37.212  0.00  0.00\nATOM     37  CA  HIS A   5      31.653 -25.013  38.094  0.00  0.00\nATOM     38  C   HIS A   5      30.903 -24.772  39.365  0.00  0.00\nATOM     39  O   HIS A   5      30.635 -23.630  39.736  0.00  0.00\nATOM     40  CB  HIS A   5      33.142 -25.124  38.469  0.00  0.00\nATOM     41  CG  HIS A   5      34.044 -25.425  37.309  0.00  0.00\nATOM     42  CD2 HIS A   5      34.267 -26.594  36.650  0.00  0.00\nATOM     43  ND1 HIS A   5      34.849 -24.491  36.699  0.00  0.00\nATOM     44  CE1 HIS A   5      35.517 -25.135  35.709  0.00  0.00\nATOM     45  NE2 HIS A   5      35.196 -26.414  35.641  0.00  0.00\nATOM     46  N   LYS A   6      30.531 -25.863  40.061  0.00  0.00\nATOM     47  CA  LYS A   6      29.787 -25.744  41.280  0.00  0.00\nATOM     48  C   LYS A   6      30.640 -25.002  42.256  0.00  0.00\nATOM     49  O   LYS A   6      31.845 -25.227  42.342  0.00  0.00\nATOM     50  CB  LYS A   6      29.444 -27.107  41.908  0.00  0.00\nATOM     51  CG  LYS A   6      28.647 -27.024  43.211  0.00  0.00\nATOM     52  CD  LYS A   6      28.057 -28.370  43.634  0.00  0.00\nATOM     53  CE  LYS A   6      29.004 -29.234  44.471  0.00  0.00\nATOM     54  NZ  LYS A   6      28.764 -28.999  45.912  0.00  0.00\nATOM     55  N   ILE A   7      30.023 -24.087  43.023  0.00  0.00\nATOM     56  CA  ILE A   7      30.763 -23.302  43.960  0.00  0.00\nATOM     57  C   ILE A   7      30.419 -23.768  45.339  0.00  0.00\nATOM     58  O   ILE A   7      29.255 -24.013  45.656  0.00  0.00\nATOM     59  CB  ILE A   7      30.475 -21.834  43.831  0.00  0.00\nATOM     60  CG1 ILE A   7      31.287 -21.012  44.832  0.00  0.00\nATOM     61  CG2 ILE A   7      28.963 -21.630  43.926  0.00  0.00\nATOM     62  CD1 ILE A   7      31.120 -19.507  44.643  0.00  0.00\nATOM     63  N   TYR A   8      31.457 -23.950  46.184  0.00  0.00\nATOM     64  CA  TYR A   8      31.241 -24.384  47.534  0.00  0.00\nATOM     65  C   TYR A   8      31.440 -23.163  48.378  0.00  0.00\nATOM     66  O   TYR A   8      32.496 -22.988  48.987  0.00  0.00\nATOM     67  CB  TYR A   8      32.306 -25.398  47.991  0.00  0.00\nATOM     68  CG  TYR A   8      32.283 -26.540  47.036  0.00  0.00\nATOM     69  CD1 TYR A   8      32.921 -26.429  45.823  0.00  0.00\nATOM     70  CD2 TYR A   8      31.640 -27.715  47.343  0.00  0.00\nATOM     71  CE1 TYR A   8      32.912 -27.472  44.927  0.00  0.00\nATOM     72  CE2 TYR A   8      31.627 -28.763  46.452  0.00  0.00\nATOM     73  CZ  TYR A   8      32.264 -28.641  45.241  0.00  0.00\nATOM     74  OH  TYR A   8      32.256 -29.710  44.321  0.00  0.00\nATOM     75  N   ILE A   9      30.416 -22.285  48.438  0.00  0.00\nATOM     76  CA  ILE A   9      30.527 -21.066  49.190  0.00  0.00\nATOM     77  C   ILE A   9      29.173 -20.791  49.766  0.00  0.00\nATOM     78  O   ILE A   9      28.163 -21.182  49.181  0.00  0.00\nATOM     79  CB  ILE A   9      30.859 -19.883  48.325  0.00  0.00\nATOM     80  CG1 ILE A   9      32.148 -20.131  47.524  0.00  0.00\nATOM     81  CG2 ILE A   9      30.938 -18.643  49.230  0.00  0.00\nATOM     82  CD1 ILE A   9      33.397 -20.283  48.385  0.00  0.00\nATOM     83  N   GLN A  10      29.114 -20.107  50.928  0.00  0.00\nATOM     84  CA  GLN A  10      27.834 -19.840  51.520  0.00  0.00\nATOM     85  C   GLN A  10      27.936 -18.584  52.346  0.00  0.00\nATOM     86  O   GLN A  10      28.956 -18.331  52.986  0.00  0.00\nATOM     87  CB  GLN A  10      27.408 -20.990  52.444  0.00  0.00\nATOM     88  CG  GLN A  10      26.039 -20.829  53.094  0.00  0.00\nATOM     89  CD  GLN A  10      25.821 -22.064  53.954  0.00  0.00\nATOM     90  NE2 GLN A  10      24.685 -22.773  53.721  0.00  0.00\nATOM     91  OE1 GLN A  10      26.646 -22.397  54.803  0.00  0.00\nATOM     92  N   LYS A  11      26.861 -17.764  52.348  0.00  0.00\nATOM     93  CA  LYS A  11      26.795 -16.521  53.075  0.00  0.00\nATOM     94  C   LYS A  11      26.544 -16.802  54.533  0.00  0.00\nATOM     95  O   LYS A  11      25.837 -17.747  54.881  0.00  0.00\nATOM     96  CB  LYS A  11      25.630 -15.638  52.596  0.00  0.00\nATOM     97  CG  LYS A  11      25.492 -14.302  53.325  0.00  0.00\nATOM     98  CD  LYS A  11      24.420 -13.407  52.702  0.00  0.00\nATOM     99  CE  LYS A  11      24.075 -12.180  53.544  0.00  0.00\nATOM    100  NZ  LYS A  11      22.928 -11.466  52.938  0.00  0.00\nATOM    101  N   HIS A  12      27.138 -15.979  55.429  0.00  0.00\nATOM    102  CA  HIS A  12      26.926 -16.120  56.848  0.00  0.00\nATOM    103  C   HIS A  12      26.930 -14.749  57.459  0.00  0.00\nATOM    104  O   HIS A  12      27.816 -13.943  57.185  0.00  0.00\nATOM    105  CB  HIS A  12      28.028 -16.924  57.562  0.00  0.00\nATOM    106  CG  HIS A  12      27.957 -18.400  57.303  0.00  0.00\nATOM    107  CD2 HIS A  12      28.345 -19.128  56.220  0.00  0.00\nATOM    108  ND1 HIS A  12      27.433 -19.309  58.197  0.00  0.00\nATOM    109  CE1 HIS A  12      27.530 -20.531  57.616  0.00  0.00\nATOM    110  NE2 HIS A  12      28.077 -20.471  56.416  0.00  0.00\nATOM    111  N   ASP A  13      25.911 -14.444  58.288  0.00  0.00\nATOM    112  CA  ASP A  13      25.828 -13.166  58.945  0.00  0.00\nATOM    113  C   ASP A  13      26.314 -13.296  60.365  0.00  0.00\nATOM    114  O   ASP A  13      26.628 -14.387  60.837  0.00  0.00\nATOM    115  CB  ASP A  13      24.394 -12.612  59.005  0.00  0.00\nATOM    116  CG  ASP A  13      23.942 -12.292  57.586  0.00  0.00\nATOM    117  OD1 ASP A  13      24.804 -12.291  56.668  0.00  0.00\nATOM    118  OD2 ASP A  13      22.722 -12.048  57.398  0.00  0.00\nATOM    119  N   ASN A  14      26.379 -12.141  61.067  0.00  0.00\nATOM    120  CA  ASN A  14      26.746 -11.950  62.449  0.00  0.00\nATOM    121  C   ASN A  14      27.912 -12.787  62.875  0.00  0.00\nATOM    122  O   ASN A  14      27.809 -13.633  63.763  0.00  0.00\nATOM    123  CB  ASN A  14      25.593 -12.017  63.477  0.00  0.00\nATOM    124  CG  ASN A  14      24.999 -13.407  63.585  0.00  0.00\nATOM    125  ND2 ASN A  14      24.239 -13.828  62.540  0.00  0.00\nATOM    126  OD1 ASN A  14      25.183 -14.089  64.592  0.00  0.00\nATOM    127  N   VAL A  15      29.078 -12.534  62.255  0.00  0.00\nATOM    128  CA  VAL A  15      30.276 -13.255  62.559  0.00  0.00\nATOM    129  C   VAL A  15      31.328 -12.221  62.885  0.00  0.00\nATOM    130  O   VAL A  15      31.161 -11.050  62.547  0.00  0.00\nATOM    131  CB  VAL A  15      30.673 -14.088  61.375  0.00  0.00\nATOM    132  CG1 VAL A  15      31.016 -13.158  60.204  0.00  0.00\nATOM    133  CG2 VAL A  15      31.762 -15.079  61.778  0.00  0.00\nATOM    134  N   SER A  16      32.414 -12.594  63.605  0.00  0.00\nATOM    135  CA  SER A  16      33.427 -11.620  63.938  0.00  0.00\nATOM    136  C   SER A  16      34.760 -12.134  63.474  0.00  0.00\nATOM    137  O   SER A  16      35.135 -13.266  63.778  0.00  0.00\nATOM    138  CB  SER A  16      33.536 -11.345  65.448  0.00  0.00\nATOM    139  OG  SER A  16      32.339 -10.746  65.918  0.00  0.00\nATOM    140  N   ILE A  17      35.540 -11.271  62.776  0.00  0.00\nATOM    141  CA  ILE A  17      36.760 -11.683  62.125  0.00  0.00\nATOM    142  C   ILE A  17      37.963 -11.075  62.797  0.00  0.00\nATOM    143  O   ILE A  17      38.067  -9.855  62.928  0.00  0.00\nATOM    144  CB  ILE A  17      36.824 -11.209  60.700  0.00  0.00\nATOM    145  CG1 ILE A  17      35.565 -11.616  59.915  0.00  0.00\nATOM    146  CG2 ILE A  17      38.126 -11.751  60.090  0.00  0.00\nATOM    147  CD1 ILE A  17      35.352 -13.121  59.798  0.00  0.00\nATOM    148  N   LEU A  18      38.936 -11.928  63.194  0.00  0.00\nATOM    149  CA  LEU A  18      40.109 -11.471  63.894  0.00  0.00\nATOM    150  C   LEU A  18      41.323 -11.648  63.019  0.00  0.00\nATOM    151  O   LEU A  18      41.467 -12.654  62.326  0.00  0.00\nATOM    152  CB  LEU A  18      40.303 -12.235  65.226  0.00  0.00\nATOM    153  CG  LEU A  18      41.465 -11.804  66.153  0.00  0.00\nATOM    154  CD1 LEU A  18      41.393 -12.572  67.483  0.00  0.00\nATOM    155  CD2 LEU A  18      42.849 -11.974  65.506  0.00  0.00\nATOM    156  N   PHE A  19      42.224 -10.636  63.023  0.00  0.00\nATOM    157  CA  PHE A  19      43.467 -10.676  62.293  0.00  0.00\nATOM    158  C   PHE A  19      44.580 -10.298  63.224  0.00  0.00\nATOM    159  O   PHE A  19      44.435  -9.386  64.038  0.00  0.00\nATOM    160  CB  PHE A  19      43.556  -9.689  61.112  0.00  0.00\nATOM    161  CG  PHE A  19      42.871 -10.266  59.923  0.00  0.00\nATOM    162  CD1 PHE A  19      41.504 -10.215  59.778  0.00  0.00\nATOM    163  CD2 PHE A  19      43.622 -10.854  58.931  0.00  0.00\nATOM    164  CE1 PHE A  19      40.900 -10.753  58.666  0.00  0.00\nATOM    165  CE2 PHE A  19      43.024 -11.393  57.817  0.00  0.00\nATOM    166  CZ  PHE A  19      41.657 -11.345  57.684  0.00  0.00\nATOM    167  N   ALA A  20      45.731 -10.999  63.126  0.00  0.00\nATOM    168  CA  ALA A  20      46.845 -10.672  63.974  0.00  0.00\nATOM    169  C   ALA A  20      48.121 -10.821  63.194  0.00  0.00\nATOM    170  O   ALA A  20      48.259 -11.725  62.370  0.00  0.00\nATOM    171  CB  ALA A  20      46.960 -11.579  65.211  0.00  0.00\nATOM    172  N   ASP A  21      49.091  -9.914  63.445  0.00  0.00\nATOM    173  CA  ASP A  21      50.377  -9.939  62.797  0.00  0.00\nATOM    174  C   ASP A  21      51.417  -9.945  63.878  0.00  0.00\nATOM    175  O   ASP A  21      51.112  -9.689  65.043  0.00  0.00\nATOM    176  CB  ASP A  21      50.662  -8.707  61.915  0.00  0.00\nATOM    177  CG  ASP A  21      51.957  -8.937  61.136  0.00  0.00\nATOM    178  OD1 ASP A  21      52.142 -10.066  60.607  0.00  0.00\nATOM    179  OD2 ASP A  21      52.789  -7.992  61.085  0.00  0.00\nATOM    180  N   ILE A  22      52.684 -10.249  63.524  0.00  0.00\nATOM    181  CA  ILE A  22      53.712 -10.250  64.523  0.00  0.00\nATOM    182  C   ILE A  22      54.528  -9.008  64.365  0.00  0.00\nATOM    183  O   ILE A  22      55.205  -8.808  63.356  0.00  0.00\nATOM    184  CB  ILE A  22      54.646 -11.420  64.426  0.00  0.00\nATOM    185  CG1 ILE A  22      53.879 -12.733  64.654  0.00  0.00\nATOM    186  CG2 ILE A  22      55.791 -11.200  65.429  0.00  0.00\nATOM    187  CD1 ILE A  22      54.685 -13.982  64.298  0.00  0.00\nATOM    188  N   GLU A  23      54.466  -8.129  65.385  0.00  0.00\nATOM    189  CA  GLU A  23      55.214  -6.908  65.382  0.00  0.00\nATOM    190  C   GLU A  23      56.653  -7.250  65.572  0.00  0.00\nATOM    191  O   GLU A  23      57.009  -8.034  66.451  0.00  0.00\nATOM    192  CB  GLU A  23      54.852  -5.940  66.523  0.00  0.00\nATOM    193  CG  GLU A  23      53.567  -5.143  66.305  0.00  0.00\nATOM    194  CD  GLU A  23      53.914  -3.932  65.448  0.00  0.00\nATOM    195  OE1 GLU A  23      55.043  -3.901  64.890  0.00  0.00\nATOM    196  OE2 GLU A  23      53.053  -3.019  65.342  0.00  0.00\nATOM    197  N   GLY A  24      57.518  -6.646  64.739  0.00  0.00\nATOM    198  CA  GLY A  24      58.933  -6.838  64.865  0.00  0.00\nATOM    199  C   GLY A  24      59.295  -8.217  64.416  0.00  0.00\nATOM    200  O   GLY A  24      60.295  -8.773  64.863  0.00  0.00\nATOM    201  N   PHE A  25      58.492  -8.806  63.511  0.00  0.00\nATOM    202  CA  PHE A  25      58.765 -10.139  63.055  0.00  0.00\nATOM    203  C   PHE A  25      60.058 -10.164  62.295  0.00  0.00\nATOM    204  O   PHE A  25      60.823 -11.121  62.400  0.00  0.00\nATOM    205  CB  PHE A  25      57.683 -10.711  62.127  0.00  0.00\nATOM    206  CG  PHE A  25      58.115 -12.098  61.790  0.00  0.00\nATOM    207  CD1 PHE A  25      57.869 -13.134  62.662  0.00  0.00\nATOM    208  CD2 PHE A  25      58.764 -12.367  60.606  0.00  0.00\nATOM    209  CE1 PHE A  25      58.264 -14.416  62.360  0.00  0.00\nATOM    210  CE2 PHE A  25      59.161 -13.648  60.298  0.00  0.00\nATOM    211  CZ  PHE A  25      58.911 -14.676  61.176  0.00  0.00\nATOM    212  N   THR A  26      60.327  -9.113  61.497  0.00  0.00\nATOM    213  CA  THR A  26      61.487  -9.054  60.648  0.00  0.00\nATOM    214  C   THR A  26      62.744  -9.093  61.463  0.00  0.00\nATOM    215  O   THR A  26      63.712  -9.747  61.077  0.00  0.00\nATOM    216  CB  THR A  26      61.539  -7.795  59.833  0.00  0.00\nATOM    217  CG2 THR A  26      62.781  -7.847  58.929  0.00  0.00\nATOM    218  OG1 THR A  26      60.368  -7.671  59.040  0.00  0.00\nATOM    219  N   SER A  27      62.769  -8.376  62.602  0.00  0.00\nATOM    220  CA  SER A  27      63.939  -8.311  63.433  0.00  0.00\nATOM    221  C   SER A  27      64.229  -9.673  63.987  0.00  0.00\nATOM    222  O   SER A  27      65.387 -10.041  64.170  0.00  0.00\nATOM    223  CB  SER A  27      63.772  -7.346  64.620  0.00  0.00\nATOM    224  OG  SER A  27      62.738  -7.804  65.481  0.00  0.00\nATOM    225  N   LEU A  28      63.172 -10.454  64.279  0.00  0.00\nATOM    226  CA  LEU A  28      63.325 -11.774  64.822  0.00  0.00\nATOM    227  C   LEU A  28      64.012 -12.638  63.812  0.00  0.00\nATOM    228  O   LEU A  28      64.897 -13.423  64.146  0.00  0.00\nATOM    229  CB  LEU A  28      61.975 -12.436  65.145  0.00  0.00\nATOM    230  CG  LEU A  28      62.101 -13.895  65.622  0.00  0.00\nATOM    231  CD1 LEU A  28      62.936 -13.999  66.907  0.00  0.00\nATOM    232  CD2 LEU A  28      60.719 -14.552  65.761  0.00  0.00\nATOM    233  N   ALA A  29      63.619 -12.492  62.536  0.00  0.00\nATOM    234  CA  ALA A  29      64.142 -13.279  61.459  0.00  0.00\nATOM    235  C   ALA A  29      65.610 -13.025  61.338  0.00  0.00\nATOM    236  O   ALA A  29      66.369 -13.910  60.950  0.00  0.00\nATOM    237  CB  ALA A  29      63.501 -12.934  60.105  0.00  0.00\nATOM    238  N   SER A  30      66.046 -11.788  61.622  0.00  0.00\nATOM    239  CA  SER A  30      67.432 -11.440  61.495  0.00  0.00\nATOM    240  C   SER A  30      68.264 -12.210  62.478  0.00  0.00\nATOM    241  O   SER A  30      69.379 -12.625  62.161  0.00  0.00\nATOM    242  CB  SER A  30      67.688  -9.947  61.760  0.00  0.00\nATOM    243  OG  SER A  30      69.069  -9.652  61.624  0.00  0.00\nATOM    244  N   GLN A  31      67.756 -12.393  63.706  0.00  0.00\nATOM    245  CA  GLN A  31      68.523 -12.994  64.756  0.00  0.00\nATOM    246  C   GLN A  31      68.768 -14.472  64.590  0.00  0.00\nATOM    247  O   GLN A  31      69.893 -14.934  64.776  0.00  0.00\nATOM    248  CB  GLN A  31      67.858 -12.797  66.126  0.00  0.00\nATOM    249  CG  GLN A  31      68.847 -12.982  67.268  0.00  0.00\nATOM    250  CD  GLN A  31      69.843 -11.839  67.135  0.00  0.00\nATOM    251  NE2 GLN A  31      71.067 -12.157  66.636  0.00  0.00\nATOM    252  OE1 GLN A  31      69.534 -10.689  67.447  0.00  0.00\nATOM    253  N   CYS A  32      67.733 -15.251  64.213  0.00  0.00\nATOM    254  CA  CYS A  32      67.824 -16.691  64.242  0.00  0.00\nATOM    255  C   CYS A  32      68.166 -17.277  62.914  0.00  0.00\nATOM    256  O   CYS A  32      68.237 -16.599  61.893  0.00  0.00\nATOM    257  CB  CYS A  32      66.497 -17.366  64.622  0.00  0.00\nATOM    258  SG  CYS A  32      65.859 -16.846  66.237  0.00  0.00\nATOM    259  N   THR A  33      68.378 -18.611  62.937  0.00  0.00\nATOM    260  CA  THR A  33      68.654 -19.389  61.771  0.00  0.00\nATOM    261  C   THR A  33      67.351 -19.570  61.065  0.00  0.00\nATOM    262  O   THR A  33      66.290 -19.299  61.623  0.00  0.00\nATOM    263  CB  THR A  33      69.186 -20.755  62.095  0.00  0.00\nATOM    264  CG2 THR A  33      68.136 -21.510  62.926  0.00  0.00\nATOM    265  OG1 THR A  33      69.462 -21.470  60.904  0.00  0.00\nATOM    266  N   ALA A  34      67.404 -20.012  59.796  0.00  0.00\nATOM    267  CA  ALA A  34      66.206 -20.183  59.031  0.00  0.00\nATOM    268  C   ALA A  34      65.362 -21.243  59.668  0.00  0.00\nATOM    269  O   ALA A  34      64.142 -21.110  59.741  0.00  0.00\nATOM    270  CB  ALA A  34      66.483 -20.623  57.583  0.00  0.00\nATOM    271  N   GLN A  35      65.998 -22.339  60.124  0.00  0.00\nATOM    272  CA  GLN A  35      65.293 -23.453  60.696  0.00  0.00\nATOM    273  C   GLN A  35      64.679 -23.090  62.014  0.00  0.00\nATOM    274  O   GLN A  35      63.528 -23.424  62.289  0.00  0.00\nATOM    275  CB  GLN A  35      66.209 -24.664  60.936  0.00  0.00\nATOM    276  CG  GLN A  35      66.929 -25.132  59.669  0.00  0.00\nATOM    277  CD  GLN A  35      65.896 -25.330  58.569  0.00  0.00\nATOM    278  NE2 GLN A  35      66.179 -24.760  57.366  0.00  0.00\nATOM    279  OE1 GLN A  35      64.861 -25.963  58.773  0.00  0.00\nATOM    280  N   GLU A  36      65.434 -22.375  62.863  0.00  0.00\nATOM    281  CA  GLU A  36      64.977 -22.036  64.180  0.00  0.00\nATOM    282  C   GLU A  36      63.763 -21.173  64.060  0.00  0.00\nATOM    283  O   GLU A  36      62.858 -21.233  64.890  0.00  0.00\nATOM    284  CB  GLU A  36      66.036 -21.261  64.982  0.00  0.00\nATOM    285  CG  GLU A  36      65.597 -20.877  66.394  0.00  0.00\nATOM    286  CD  GLU A  36      66.749 -20.123  67.042  0.00  0.00\nATOM    287  OE1 GLU A  36      67.846 -20.074  66.424  0.00  0.00\nATOM    288  OE2 GLU A  36      66.549 -19.589  68.166  0.00  0.00\nATOM    289  N   LEU A  37      63.712 -20.313  63.033  0.00  0.00\nATOM    290  CA  LEU A  37      62.578 -19.444  62.915  0.00  0.00\nATOM    291  C   LEU A  37      61.333 -20.235  62.672  0.00  0.00\nATOM    292  O   LEU A  37      60.294 -19.936  63.257  0.00  0.00\nATOM    293  CB  LEU A  37      62.697 -18.399  61.796  0.00  0.00\nATOM    294  CG  LEU A  37      63.707 -17.286  62.121  0.00  0.00\nATOM    295  CD1 LEU A  37      63.658 -16.165  61.076  0.00  0.00\nATOM    296  CD2 LEU A  37      63.506 -16.761  63.551  0.00  0.00\nATOM    297  N   VAL A  38      61.395 -21.271  61.813  0.00  0.00\nATOM    298  CA  VAL A  38      60.200 -22.010  61.508  0.00  0.00\nATOM    299  C   VAL A  38      59.683 -22.718  62.719  0.00  0.00\nATOM    300  O   VAL A  38      58.476 -22.925  62.828  0.00  0.00\nATOM    301  CB  VAL A  38      60.307 -23.007  60.381  0.00  0.00\nATOM    302  CG1 VAL A  38      60.524 -22.238  59.074  0.00  0.00\nATOM    303  CG2 VAL A  38      61.399 -24.040  60.680  0.00  0.00\nATOM    304  N   MET A  39      60.572 -23.185  63.620  0.00  0.00\nATOM    305  CA  MET A  39      60.119 -23.857  64.808  0.00  0.00\nATOM    306  C   MET A  39      59.421 -22.908  65.739  0.00  0.00\nATOM    307  O   MET A  39      58.392 -23.256  66.316  0.00  0.00\nATOM    308  CB  MET A  39      61.244 -24.571  65.585  0.00  0.00\nATOM    309  CG  MET A  39      62.358 -23.645  66.068  0.00  0.00\nATOM    310  SD  MET A  39      63.700 -24.452  66.988  0.00  0.00\nATOM    311  CE  MET A  39      62.915 -24.232  68.610  0.00  0.00\nATOM    312  N   THR A  40      59.955 -21.682  65.922  0.00  0.00\nATOM    313  CA  THR A  40      59.323 -20.758  66.822  0.00  0.00\nATOM    314  C   THR A  40      57.974 -20.432  66.272  0.00  0.00\nATOM    315  O   THR A  40      56.989 -20.403  67.009  0.00  0.00\nATOM    316  CB  THR A  40      60.075 -19.468  66.995  0.00  0.00\nATOM    317  CG2 THR A  40      61.433 -19.758  67.651  0.00  0.00\nATOM    318  OG1 THR A  40      60.254 -18.823  65.743  0.00  0.00\nATOM    319  N   LEU A  41      57.901 -20.172  64.951  0.00  0.00\nATOM    320  CA  LEU A  41      56.644 -19.853  64.337  0.00  0.00\nATOM    321  C   LEU A  41      55.712 -21.013  64.427  0.00  0.00\nATOM    322  O   LEU A  41      54.569 -20.868  64.854  0.00  0.00\nATOM    323  CB  LEU A  41      56.714 -19.559  62.830  0.00  0.00\nATOM    324  CG  LEU A  41      57.137 -18.138  62.436  0.00  0.00\nATOM    325  CD1 LEU A  41      58.555 -17.803  62.910  0.00  0.00\nATOM    326  CD2 LEU A  41      56.941 -17.930  60.925  0.00  0.00\nATOM    327  N   ASN A  42      56.199 -22.207  64.054  0.00  0.00\nATOM    328  CA  ASN A  42      55.360 -23.363  63.974  0.00  0.00\nATOM    329  C   ASN A  42      54.792 -23.635  65.331  0.00  0.00\nATOM    330  O   ASN A  42      53.616 -23.974  65.459  0.00  0.00\nATOM    331  CB  ASN A  42      56.145 -24.606  63.518  0.00  0.00\nATOM    332  CG  ASN A  42      55.160 -25.676  63.069  0.00  0.00\nATOM    333  ND2 ASN A  42      55.498 -26.366  61.946  0.00  0.00\nATOM    334  OD1 ASN A  42      54.121 -25.887  63.691  0.00  0.00\nATOM    335  N   GLU A  43      55.627 -23.499  66.378  0.00  0.00\nATOM    336  CA  GLU A  43      55.226 -23.767  67.731  0.00  0.00\nATOM    337  C   GLU A  43      54.201 -22.779  68.196  0.00  0.00\nATOM    338  O   GLU A  43      53.202 -23.156  68.805  0.00  0.00\nATOM    339  CB  GLU A  43      56.399 -23.681  68.720  0.00  0.00\nATOM    340  CG  GLU A  43      57.396 -24.827  68.567  0.00  0.00\nATOM    341  CD  GLU A  43      56.689 -26.097  69.019  0.00  0.00\nATOM    342  OE1 GLU A  43      55.501 -25.998  69.423  0.00  0.00\nATOM    343  OE2 GLU A  43      57.326 -27.181  68.964  0.00  0.00\nATOM    344  N   LEU A  44      54.419 -21.483  67.912  0.00  0.00\nATOM    345  CA  LEU A  44      53.536 -20.455  68.387  0.00  0.00\nATOM    346  C   LEU A  44      52.176 -20.664  67.791  0.00  0.00\nATOM    347  O   LEU A  44      51.161 -20.521  68.470  0.00  0.00\nATOM    348  CB  LEU A  44      54.022 -19.047  67.995  0.00  0.00\nATOM    349  CG  LEU A  44      53.120 -17.895  68.479  0.00  0.00\nATOM    350  CD1 LEU A  44      53.083 -17.807  70.013  0.00  0.00\nATOM    351  CD2 LEU A  44      53.525 -16.564  67.820  0.00  0.00\nATOM    352  N   PHE A  45      52.127 -21.009  66.493  0.00  0.00\nATOM    353  CA  PHE A  45      50.887 -21.202  65.792  0.00  0.00\nATOM    354  C   PHE A  45      50.181 -22.416  66.308  0.00  0.00\nATOM    355  O   PHE A  45      48.952 -22.464  66.325  0.00  0.00\nATOM    356  CB  PHE A  45      51.039 -21.334  64.264  0.00  0.00\nATOM    357  CG  PHE A  45      51.463 -20.003  63.737  0.00  0.00\nATOM    358  CD1 PHE A  45      50.614 -18.922  63.813  0.00  0.00\nATOM    359  CD2 PHE A  45      52.692 -19.838  63.141  0.00  0.00\nATOM    360  CE1 PHE A  45      50.996 -17.694  63.324  0.00  0.00\nATOM    361  CE2 PHE A  45      53.080 -18.613  62.649  0.00  0.00\nATOM    362  CZ  PHE A  45      52.232 -17.537  62.744  0.00  0.00\nATOM    363  N   ALA A  46      50.939 -23.454  66.701  0.00  0.00\nATOM    364  CA  ALA A  46      50.327 -24.643  67.217  0.00  0.00\nATOM    365  C   ALA A  46      49.581 -24.258  68.455  0.00  0.00\nATOM    366  O   ALA A  46      48.480 -24.746  68.702  0.00  0.00\nATOM    367  CB  ALA A  46      51.351 -25.722  67.605  0.00  0.00\nATOM    368  N   ARG A  47      50.175 -23.373  69.277  0.00  0.00\nATOM    369  CA  ARG A  47      49.544 -22.963  70.497  0.00  0.00\nATOM    370  C   ARG A  47      48.298 -22.180  70.204  0.00  0.00\nATOM    371  O   ARG A  47      47.282 -22.355  70.874  0.00  0.00\nATOM    372  CB  ARG A  47      50.425 -22.087  71.401  0.00  0.00\nATOM    373  CG  ARG A  47      49.745 -21.807  72.743  0.00  0.00\nATOM    374  CD  ARG A  47      49.506 -23.084  73.554  0.00  0.00\nATOM    375  NE  ARG A  47      48.740 -22.724  74.779  0.00  0.00\nATOM    376  CZ  ARG A  47      48.395 -23.706  75.664  0.00  0.00\nATOM    377  NH1 ARG A  47      48.791 -24.993  75.439  0.00  0.00\nATOM    378  NH2 ARG A  47      47.651 -23.405  76.769  0.00  0.00\nATOM    379  N   PHE A  48      48.333 -21.307  69.178  0.00  0.00\nATOM    380  CA  PHE A  48      47.196 -20.479  68.885  0.00  0.00\nATOM    381  C   PHE A  48      46.031 -21.348  68.529  0.00  0.00\nATOM    382  O   PHE A  48      44.892 -21.031  68.863  0.00  0.00\nATOM    383  CB  PHE A  48      47.362 -19.491  67.713  0.00  0.00\nATOM    384  CG  PHE A  48      48.320 -18.414  68.093  0.00  0.00\nATOM    385  CD1 PHE A  48      48.206 -17.767  69.301  0.00  0.00\nATOM    386  CD2 PHE A  48      49.286 -18.003  67.206  0.00  0.00\nATOM    387  CE1 PHE A  48      49.081 -16.761  69.643  0.00  0.00\nATOM    388  CE2 PHE A  48      50.161 -16.997  67.541  0.00  0.00\nATOM    389  CZ  PHE A  48      50.064 -16.376  68.763  0.00  0.00\nATOM    390  N   ASP A  49      46.287 -22.464  67.824  0.00  0.00\nATOM    391  CA  ASP A  49      45.230 -23.328  67.384  0.00  0.00\nATOM    392  C   ASP A  49      44.478 -23.862  68.563  0.00  0.00\nATOM    393  O   ASP A  49      43.275 -24.094  68.465  0.00  0.00\nATOM    394  CB  ASP A  49      45.719 -24.531  66.557  0.00  0.00\nATOM    395  CG  ASP A  49      46.117 -24.020  65.179  0.00  0.00\nATOM    396  OD1 ASP A  49      46.041 -22.781  64.962  0.00  0.00\nATOM    397  OD2 ASP A  49      46.492 -24.863  64.321  0.00  0.00\nATOM    398  N   LYS A  50      45.165 -24.120  69.693  0.00  0.00\nATOM    399  CA  LYS A  50      44.515 -24.630  70.869  0.00  0.00\nATOM    400  C   LYS A  50      43.565 -23.605  71.415  0.00  0.00\nATOM    401  O   LYS A  50      42.412 -23.905  71.724  0.00  0.00\nATOM    402  CB  LYS A  50      45.516 -24.955  71.989  0.00  0.00\nATOM    403  CG  LYS A  50      44.880 -25.578  73.229  0.00  0.00\nATOM    404  CD  LYS A  50      45.908 -26.147  74.209  0.00  0.00\nATOM    405  CE  LYS A  50      45.290 -26.776  75.460  0.00  0.00\nATOM    406  NZ  LYS A  50      44.822 -28.147  75.161  0.00  0.00\nATOM    407  N   LEU A  51      44.024 -22.344  71.499  0.00  0.00\nATOM    408  CA  LEU A  51      43.267 -21.269  72.071  0.00  0.00\nATOM    409  C   LEU A  51      42.024 -21.105  71.256  0.00  0.00\nATOM    410  O   LEU A  51      40.964 -20.759  71.774  0.00  0.00\nATOM    411  CB  LEU A  51      44.036 -19.938  72.032  0.00  0.00\nATOM    412  CG  LEU A  51      45.346 -19.962  72.844  0.00  0.00\nATOM    413  CD1 LEU A  51      46.073 -18.611  72.774  0.00  0.00\nATOM    414  CD2 LEU A  51      45.101 -20.433  74.287  0.00  0.00\nATOM    415  N   ALA A  52      42.140 -21.343  69.938  0.00  0.00\nATOM    416  CA  ALA A  52      41.034 -21.170  69.045  0.00  0.00\nATOM    417  C   ALA A  52      39.916 -22.100  69.419  0.00  0.00\nATOM    418  O   ALA A  52      38.755 -21.693  69.441  0.00  0.00\nATOM    419  CB  ALA A  52      41.406 -21.461  67.582  0.00  0.00\nATOM    420  N   ALA A  53      40.235 -23.374  69.720  0.00  0.00\nATOM    421  CA  ALA A  53      39.225 -24.343  70.053  0.00  0.00\nATOM    422  C   ALA A  53      38.550 -23.944  71.329  0.00  0.00\nATOM    423  O   ALA A  53      37.333 -24.054  71.463  0.00  0.00\nATOM    424  CB  ALA A  53      39.797 -25.756  70.259  0.00  0.00\nATOM    425  N   GLU A  54      39.343 -23.488  72.313  0.00  0.00\nATOM    426  CA  GLU A  54      38.823 -23.116  73.598  0.00  0.00\nATOM    427  C   GLU A  54      37.928 -21.918  73.454  0.00  0.00\nATOM    428  O   GLU A  54      36.801 -21.901  73.946  0.00  0.00\nATOM    429  CB  GLU A  54      39.969 -22.752  74.555  0.00  0.00\nATOM    430  CG  GLU A  54      39.536 -22.370  75.964  0.00  0.00\nATOM    431  CD  GLU A  54      40.808 -22.083  76.750  0.00  0.00\nATOM    432  OE1 GLU A  54      41.576 -23.051  77.001  0.00  0.00\nATOM    433  OE2 GLU A  54      41.038 -20.893  77.097  0.00  0.00\nATOM    434  N   ASN A  55      38.422 -20.899  72.726  0.00  0.00\nATOM    435  CA  ASN A  55      37.802 -19.623  72.489  0.00  0.00\nATOM    436  C   ASN A  55      36.622 -19.746  71.570  0.00  0.00\nATOM    437  O   ASN A  55      35.821 -18.817  71.466  0.00  0.00\nATOM    438  CB  ASN A  55      38.778 -18.586  71.903  0.00  0.00\nATOM    439  CG  ASN A  55      39.713 -18.153  73.028  0.00  0.00\nATOM    440  ND2 ASN A  55      41.046 -18.311  72.814  0.00  0.00\nATOM    441  OD1 ASN A  55      39.266 -17.688  74.075  0.00  0.00\nATOM    442  N   HIS A  56      36.493 -20.888  70.870  0.00  0.00\nATOM    443  CA  HIS A  56      35.430 -21.128  69.926  0.00  0.00\nATOM    444  C   HIS A  56      35.587 -20.308  68.680  0.00  0.00\nATOM    445  O   HIS A  56      34.601 -19.899  68.066  0.00  0.00\nATOM    446  CB  HIS A  56      34.038 -20.810  70.500  0.00  0.00\nATOM    447  CG  HIS A  56      33.698 -21.611  71.720  0.00  0.00\nATOM    448  CD2 HIS A  56      33.632 -21.231  73.025  0.00  0.00\nATOM    449  ND1 HIS A  56      33.370 -22.948  71.701  0.00  0.00\nATOM    450  CE1 HIS A  56      33.123 -23.309  72.985  0.00  0.00\nATOM    451  NE2 HIS A  56      33.269 -22.300  73.825  0.00  0.00\nATOM    452  N   CYS A  57      36.843 -20.078  68.251  0.00  0.00\nATOM    453  CA  CYS A  57      37.080 -19.401  67.008  0.00  0.00\nATOM    454  C   CYS A  57      37.516 -20.456  66.033  0.00  0.00\nATOM    455  O   CYS A  57      38.209 -21.402  66.403  0.00  0.00\nATOM    456  CB  CYS A  57      38.218 -18.367  67.080  0.00  0.00\nATOM    457  SG  CYS A  57      37.877 -17.016  68.248  0.00  0.00\nATOM    458  N   LEU A  58      37.093 -20.335  64.759  0.00  0.00\nATOM    459  CA  LEU A  58      37.510 -21.273  63.754  0.00  0.00\nATOM    460  C   LEU A  58      38.694 -20.656  63.076  0.00  0.00\nATOM    461  O   LEU A  58      38.587 -19.566  62.518  0.00  0.00\nATOM    462  CB  LEU A  58      36.447 -21.522  62.671  0.00  0.00\nATOM    463  CG  LEU A  58      36.899 -22.514  61.585  0.00  0.00\nATOM    464  CD1 LEU A  58      37.169 -23.905  62.175  0.00  0.00\nATOM    465  CD2 LEU A  58      35.907 -22.541  60.411  0.00  0.00\nATOM    466  N   ARG A  59      39.864 -21.332  63.112  0.00  0.00\nATOM    467  CA  ARG A  59      41.031 -20.741  62.509  0.00  0.00\nATOM    468  C   ARG A  59      40.966 -20.925  61.025  0.00  0.00\nATOM    469  O   ARG A  59      40.690 -22.021  60.539  0.00  0.00\nATOM    470  CB  ARG A  59      42.368 -21.320  63.001  0.00  0.00\nATOM    471  CG  ARG A  59      43.541 -20.444  62.561  0.00  0.00\nATOM    472  CD  ARG A  59      44.111 -20.805  61.189  0.00  0.00\nATOM    473  NE  ARG A  59      45.207 -21.783  61.415  0.00  0.00\nATOM    474  CZ  ARG A  59      44.946 -23.111  61.590  0.00  0.00\nATOM    475  NH1 ARG A  59      43.667 -23.579  61.509  0.00  0.00\nATOM    476  NH2 ARG A  59      45.973 -23.966  61.866  0.00  0.00\nATOM    477  N   ILE A  60      41.089 -19.816  60.260  0.00  0.00\nATOM    478  CA  ILE A  60      41.090 -19.954  58.831  0.00  0.00\nATOM    479  C   ILE A  60      42.424 -20.318  58.232  0.00  0.00\nATOM    480  O   ILE A  60      42.586 -21.404  57.677  0.00  0.00\nATOM    481  CB  ILE A  60      40.580 -18.737  58.114  0.00  0.00\nATOM    482  CG1 ILE A  60      39.084 -18.524  58.411  0.00  0.00\nATOM    483  CG2 ILE A  60      40.855 -18.928  56.614  0.00  0.00\nATOM    484  CD1 ILE A  60      38.769 -18.148  59.852  0.00  0.00\nATOM    485  N   LYS A  61      43.458 -19.464  58.409  0.00  0.00\nATOM    486  CA  LYS A  61      44.654 -19.710  57.647  0.00  0.00\nATOM    487  C   LYS A  61      45.832 -19.034  58.293  0.00  0.00\nATOM    488  O   LYS A  61      45.681 -18.153  59.139  0.00  0.00\nATOM    489  CB  LYS A  61      44.505 -19.143  56.223  0.00  0.00\nATOM    490  CG  LYS A  61      45.417 -19.745  55.159  0.00  0.00\nATOM    491  CD  LYS A  61      44.978 -19.380  53.737  0.00  0.00\nATOM    492  CE  LYS A  61      43.706 -20.095  53.275  0.00  0.00\nATOM    493  NZ  LYS A  61      43.337 -19.644  51.914  0.00  0.00\nATOM    494  N   ILE A  62      47.055 -19.473  57.922  0.00  0.00\nATOM    495  CA  ILE A  62      48.262 -18.860  58.405  0.00  0.00\nATOM    496  C   ILE A  62      49.013 -18.393  57.193  0.00  0.00\nATOM    497  O   ILE A  62      49.406 -19.201  56.353  0.00  0.00\nATOM    498  CB  ILE A  62      49.164 -19.811  59.145  0.00  0.00\nATOM    499  CG1 ILE A  62      48.458 -20.364  60.394  0.00  0.00\nATOM    500  CG2 ILE A  62      50.482 -19.085  59.460  0.00  0.00\nATOM    501  CD1 ILE A  62      49.192 -21.538  61.041  0.00  0.00\nATOM    502  N   LEU A  63      49.215 -17.066  57.063  0.00  0.00\nATOM    503  CA  LEU A  63      49.946 -16.531  55.952  0.00  0.00\nATOM    504  C   LEU A  63      51.180 -15.903  56.510  0.00  0.00\nATOM    505  O   LEU A  63      51.157 -14.759  56.961  0.00  0.00\nATOM    506  CB  LEU A  63      49.185 -15.416  55.214  0.00  0.00\nATOM    507  CG  LEU A  63      47.915 -15.898  54.489  0.00  0.00\nATOM    508  CD1 LEU A  63      47.204 -14.734  53.778  0.00  0.00\nATOM    509  CD2 LEU A  63      48.233 -17.054  53.525  0.00  0.00\nATOM    510  N   GLY A  64      52.308 -16.628  56.474  0.00  0.00\nATOM    511  CA  GLY A  64      53.507 -16.061  57.008  0.00  0.00\nATOM    512  C   GLY A  64      53.299 -15.824  58.475  0.00  0.00\nATOM    513  O   GLY A  64      53.077 -16.760  59.243  0.00  0.00\nATOM    514  N   ASP A  65      53.480 -14.553  58.885  0.00  0.00\nATOM    515  CA  ASP A  65      53.342 -14.015  60.216  0.00  0.00\nATOM    516  C   ASP A  65      51.903 -13.785  60.570  0.00  0.00\nATOM    517  O   ASP A  65      51.581 -13.592  61.745  0.00  0.00\nATOM    518  CB  ASP A  65      53.924 -12.603  60.363  0.00  0.00\nATOM    519  CG  ASP A  65      55.371 -12.585  59.951  0.00  0.00\nATOM    520  OD1 ASP A  65      55.867 -13.636  59.466  0.00  0.00\nATOM    521  OD2 ASP A  65      55.999 -11.503  60.105  0.00  0.00\nATOM    522  N   CYS A  66      51.026 -13.667  59.551  0.00  0.00\nATOM    523  CA  CYS A  66      49.658 -13.285  59.786  0.00  0.00\nATOM    524  C   CYS A  66      48.809 -14.485  60.094  0.00  0.00\nATOM    525  O   CYS A  66      48.841 -15.495  59.392  0.00  0.00\nATOM    526  CB  CYS A  66      49.029 -12.556  58.583  0.00  0.00\nATOM    527  SG  CYS A  66      47.308 -12.046  58.871  0.00  0.00\nATOM    528  N   TYR A  67      48.001 -14.379  61.173  0.00  0.00\nATOM    529  CA  TYR A  67      47.155 -15.451  61.619  0.00  0.00\nATOM    530  C   TYR A  67      45.757 -14.896  61.709  0.00  0.00\nATOM    531  O   TYR A  67      45.568 -13.784  62.204  0.00  0.00\nATOM    532  CB  TYR A  67      47.598 -15.923  63.021  0.00  0.00\nATOM    533  CG  TYR A  67      46.772 -17.037  63.571  0.00  0.00\nATOM    534  CD1 TYR A  67      45.549 -16.796  64.151  0.00  0.00\nATOM    535  CD2 TYR A  67      47.248 -18.331  63.537  0.00  0.00\nATOM    536  CE1 TYR A  67      44.805 -17.830  64.670  0.00  0.00\nATOM    537  CE2 TYR A  67      46.508 -19.369  64.055  0.00  0.00\nATOM    538  CZ  TYR A  67      45.282 -19.118  64.622  0.00  0.00\nATOM    539  OH  TYR A  67      44.517 -20.177  65.155  0.00  0.00\nATOM    540  N   TYR A  68      44.738 -15.620  61.180  0.00  0.00\nATOM    541  CA  TYR A  68      43.399 -15.111  61.335  0.00  0.00\nATOM    542  C   TYR A  68      42.390 -16.217  61.475  0.00  0.00\nATOM    543  O   TYR A  68      42.536 -17.303  60.914  0.00  0.00\nATOM    544  CB  TYR A  68      42.938 -14.131  60.235  0.00  0.00\nATOM    545  CG  TYR A  68      42.861 -14.789  58.900  0.00  0.00\nATOM    546  CD1 TYR A  68      43.987 -14.944  58.124  0.00  0.00\nATOM    547  CD2 TYR A  68      41.652 -15.231  58.416  0.00  0.00\nATOM    548  CE1 TYR A  68      43.911 -15.540  56.887  0.00  0.00\nATOM    549  CE2 TYR A  68      41.568 -15.829  57.181  0.00  0.00\nATOM    550  CZ  TYR A  68      42.698 -15.983  56.415  0.00  0.00\nATOM    551  OH  TYR A  68      42.611 -16.594  55.148  0.00  0.00\nATOM    552  N   CYS A  69      41.318 -15.937  62.251  0.00  0.00\nATOM    553  CA  CYS A  69      40.266 -16.880  62.512  0.00  0.00\nATOM    554  C   CYS A  69      38.977 -16.122  62.603  0.00  0.00\nATOM    555  O   CYS A  69      38.943 -14.909  62.401  0.00  0.00\nATOM    556  CB  CYS A  69      40.455 -17.633  63.839  0.00  0.00\nATOM    557  SG  CYS A  69      40.563 -16.507  65.264  0.00  0.00\nATOM    558  N   VAL A  70      37.863 -16.837  62.870  0.00  0.00\nATOM    559  CA  VAL A  70      36.610 -16.150  62.972  0.00  0.00\nATOM    560  C   VAL A  70      35.678 -16.943  63.835  0.00  0.00\nATOM    561  O   VAL A  70      35.560 -18.160  63.701  0.00  0.00\nATOM    562  CB  VAL A  70      35.965 -15.970  61.636  0.00  0.00\nATOM    563  CG1 VAL A  70      35.720 -17.352  61.008  0.00  0.00\nATOM    564  CG2 VAL A  70      34.694 -15.147  61.832  0.00  0.00\nATOM    565  N   SER A  71      34.958 -16.250  64.742  0.00  0.00\nATOM    566  CA  SER A  71      34.015 -16.900  65.605  0.00  0.00\nATOM    567  C   SER A  71      32.666 -16.687  65.001  0.00  0.00\nATOM    568  O   SER A  71      32.410 -15.654  64.383  0.00  0.00\nATOM    569  CB  SER A  71      33.988 -16.316  67.028  0.00  0.00\nATOM    570  OG  SER A  71      33.036 -17.006  67.823  0.00  0.00\nATOM    571  N   GLY A  72      31.751 -17.656  65.198  0.00  0.00\nATOM    572  CA  GLY A  72      30.458 -17.570  64.586  0.00  0.00\nATOM    573  C   GLY A  72      30.394 -18.607  63.510  0.00  0.00\nATOM    574  O   GLY A  72      29.368 -18.764  62.848  0.00  0.00\nATOM    575  N   LEU A  73      31.511 -19.329  63.288  0.00  0.00\nATOM    576  CA  LEU A  73      31.506 -20.396  62.330  0.00  0.00\nATOM    577  C   LEU A  73      31.997 -21.617  63.040  0.00  0.00\nATOM    578  O   LEU A  73      32.715 -21.505  64.033  0.00  0.00\nATOM    579  CB  LEU A  73      32.431 -20.154  61.123  0.00  0.00\nATOM    580  CG  LEU A  73      31.980 -18.987  60.222  0.00  0.00\nATOM    581  CD1 LEU A  73      32.934 -18.793  59.032  0.00  0.00\nATOM    582  CD2 LEU A  73      30.515 -19.151  59.786  0.00  0.00\nATOM    583  N   PRO A  74      31.626 -22.792  62.589  0.00  0.00\nATOM    584  CA  PRO A  74      30.711 -22.986  61.494  0.00  0.00\nATOM    585  C   PRO A  74      29.292 -22.655  61.836  0.00  0.00\nATOM    586  O   PRO A  74      28.542 -22.291  60.931  0.00  0.00\nATOM    587  CB  PRO A  74      30.889 -24.437  61.045  0.00  0.00\nATOM    588  CG  PRO A  74      31.600 -25.121  62.224  0.00  0.00\nATOM    589  CD  PRO A  74      32.406 -23.984  62.870  0.00  0.00\nATOM    590  N   GLU A  75      28.891 -22.783  63.118  0.00  0.00\nATOM    591  CA  GLU A  75      27.520 -22.537  63.468  0.00  0.00\nATOM    592  C   GLU A  75      27.462 -21.248  64.219  0.00  0.00\nATOM    593  O   GLU A  75      28.420 -20.862  64.884  0.00  0.00\nATOM    594  CB  GLU A  75      26.895 -23.612  64.370  0.00  0.00\nATOM    595  CG  GLU A  75      27.578 -23.737  65.731  0.00  0.00\nATOM    596  CD  GLU A  75      26.846 -24.818  66.510  0.00  0.00\nATOM    597  OE1 GLU A  75      25.823 -25.333  65.984  0.00  0.00\nATOM    598  OE2 GLU A  75      27.298 -25.142  67.640  0.00  0.00\nATOM    599  N   ALA A  76      26.305 -20.560  64.130  0.00  0.00\nATOM    600  CA  ALA A  76      26.137 -19.251  64.697  0.00  0.00\nATOM    601  C   ALA A  76      26.149 -19.283  66.194  0.00  0.00\nATOM    602  O   ALA A  76      25.631 -20.209  66.820  0.00  0.00\nATOM    603  CB  ALA A  76      24.832 -18.561  64.262  0.00  0.00\nATOM    604  N   ARG A  77      26.764 -18.239  66.799  0.00  0.00\nATOM    605  CA  ARG A  77      26.786 -18.103  68.228  0.00  0.00\nATOM    606  C   ARG A  77      26.613 -16.647  68.549  0.00  0.00\nATOM    607  O   ARG A  77      26.984 -15.776  67.765  0.00  0.00\nATOM    608  CB  ARG A  77      28.097 -18.523  68.907  0.00  0.00\nATOM    609  CG  ARG A  77      29.298 -17.660  68.525  0.00  0.00\nATOM    610  CD  ARG A  77      30.504 -17.869  69.440  0.00  0.00\nATOM    611  NE  ARG A  77      30.920 -19.295  69.333  0.00  0.00\nATOM    612  CZ  ARG A  77      30.367 -20.227  70.163  0.00  0.00\nATOM    613  NH1 ARG A  77      29.420 -19.853  71.073  0.00  0.00\nATOM    614  NH2 ARG A  77      30.755 -21.533  70.082  0.00  0.00\nATOM    615  N   ALA A  78      25.978 -16.359  69.702  0.00  0.00\nATOM    616  CA  ALA A  78      25.765 -15.023  70.194  0.00  0.00\nATOM    617  C   ALA A  78      27.061 -14.399  70.632  0.00  0.00\nATOM    618  O   ALA A  78      27.319 -13.222  70.385  0.00  0.00\nATOM    619  CB  ALA A  78      24.814 -14.985  71.401  0.00  0.00\nATOM    620  N   ASP A  79      27.913 -15.211  71.283  0.00  0.00\nATOM    621  CA  ASP A  79      29.151 -14.863  71.932  0.00  0.00\nATOM    622  C   ASP A  79      30.219 -14.451  70.971  0.00  0.00\nATOM    623  O   ASP A  79      31.288 -14.030  71.411  0.00  0.00\nATOM    624  CB  ASP A  79      29.736 -16.005  72.781  0.00  0.00\nATOM    625  CG  ASP A  79      28.949 -16.072  74.080  0.00  0.00\nATOM    626  OD1 ASP A  79      28.140 -15.140  74.331  0.00  0.00\nATOM    627  OD2 ASP A  79      29.159 -17.050  74.845  0.00  0.00\nATOM    628  N   HIS A  80      29.966 -14.541  69.651  0.00  0.00\nATOM    629  CA  HIS A  80      30.996 -14.423  68.653  0.00  0.00\nATOM    630  C   HIS A  80      31.899 -13.241  68.875  0.00  0.00\nATOM    631  O   HIS A  80      33.102 -13.354  68.639  0.00  0.00\nATOM    632  CB  HIS A  80      30.445 -14.362  67.215  0.00  0.00\nATOM    633  CG  HIS A  80      29.550 -13.192  66.940  0.00  0.00\nATOM    634  CD2 HIS A  80      28.195 -13.127  66.843  0.00  0.00\nATOM    635  ND1 HIS A  80      30.006 -11.913  66.710  0.00  0.00\nATOM    636  CE1 HIS A  80      28.913 -11.144  66.487  0.00  0.00\nATOM    637  NE2 HIS A  80      27.790 -11.836  66.557  0.00  0.00\nATOM    638  N   ALA A  81      31.379 -12.076  69.296  0.00  0.00\nATOM    639  CA  ALA A  81      32.254 -10.958  69.546  0.00  0.00\nATOM    640  C   ALA A  81      33.175 -11.231  70.709  0.00  0.00\nATOM    641  O   ALA A  81      34.374 -10.966  70.638  0.00  0.00\nATOM    642  CB  ALA A  81      31.489  -9.662  69.874  0.00  0.00\nATOM    643  N   HIS A  82      32.637 -11.795  71.808  0.00  0.00\nATOM    644  CA  HIS A  82      33.383 -11.999  73.023  0.00  0.00\nATOM    645  C   HIS A  82      34.499 -12.963  72.774  0.00  0.00\nATOM    646  O   HIS A  82      35.601 -12.804  73.303  0.00  0.00\nATOM    647  CB  HIS A  82      32.520 -12.610  74.137  0.00  0.00\nATOM    648  CG  HIS A  82      31.297 -11.795  74.428  0.00  0.00\nATOM    649  CD2 HIS A  82      31.099 -10.789  75.325  0.00  0.00\nATOM    650  ND1 HIS A  82      30.100 -11.951  73.766  0.00  0.00\nATOM    651  CE1 HIS A  82      29.243 -11.038  74.290  0.00  0.00\nATOM    652  NE2 HIS A  82      29.805 -10.311  75.239  0.00  0.00\nATOM    653  N   CYS A  83      34.233 -14.004  71.968  0.00  0.00\nATOM    654  CA  CYS A  83      35.208 -15.033  71.751  0.00  0.00\nATOM    655  C   CYS A  83      36.445 -14.460  71.129  0.00  0.00\nATOM    656  O   CYS A  83      37.549 -14.679  71.626  0.00  0.00\nATOM    657  CB  CYS A  83      34.694 -16.141  70.817  0.00  0.00\nATOM    658  SG  CYS A  83      33.303 -17.062  71.537  0.00  0.00\nATOM    659  N   CYS A  84      36.296 -13.674  70.045  0.00  0.00\nATOM    660  CA  CYS A  84      37.446 -13.161  69.351  0.00  0.00\nATOM    661  C   CYS A  84      38.231 -12.262  70.257  0.00  0.00\nATOM    662  O   CYS A  84      39.461 -12.255  70.207  0.00  0.00\nATOM    663  CB  CYS A  84      37.096 -12.406  68.055  0.00  0.00\nATOM    664  SG  CYS A  84      36.066 -10.938  68.326  0.00  0.00\nATOM    665  N   VAL A  85      37.552 -11.466  71.104  0.00  0.00\nATOM    666  CA  VAL A  85      38.262 -10.600  72.000  0.00  0.00\nATOM    667  C   VAL A  85      39.073 -11.459  72.916  0.00  0.00\nATOM    668  O   VAL A  85      40.245 -11.186  73.169  0.00  0.00\nATOM    669  CB  VAL A  85      37.350  -9.776  72.866  0.00  0.00\nATOM    670  CG1 VAL A  85      38.209  -8.973  73.859  0.00  0.00\nATOM    671  CG2 VAL A  85      36.459  -8.903  71.965  0.00  0.00\nATOM    672  N   GLU A  86      38.459 -12.544  73.426  0.00  0.00\nATOM    673  CA  GLU A  86      39.130 -13.389  74.370  0.00  0.00\nATOM    674  C   GLU A  86      40.314 -14.030  73.719  0.00  0.00\nATOM    675  O   GLU A  86      41.386 -14.125  74.314  0.00  0.00\nATOM    676  CB  GLU A  86      38.228 -14.494  74.936  0.00  0.00\nATOM    677  CG  GLU A  86      38.839 -15.148  76.172  0.00  0.00\nATOM    678  CD  GLU A  86      38.962 -14.064  77.232  0.00  0.00\nATOM    679  OE1 GLU A  86      38.243 -13.035  77.118  0.00  0.00\nATOM    680  OE2 GLU A  86      39.785 -14.247  78.169  0.00  0.00\nATOM    681  N   MET A  87      40.150 -14.467  72.459  0.00  0.00\nATOM    682  CA  MET A  87      41.208 -15.112  71.739  0.00  0.00\nATOM    683  C   MET A  87      42.307 -14.102  71.615  0.00  0.00\nATOM    684  O   MET A  87      43.490 -14.419  71.738  0.00  0.00\nATOM    685  CB  MET A  87      40.757 -15.501  70.318  0.00  0.00\nATOM    686  CG  MET A  87      41.499 -16.689  69.704  0.00  0.00\nATOM    687  SD  MET A  87      43.272 -16.464  69.398  0.00  0.00\nATOM    688  CE  MET A  87      43.434 -18.013  68.463  0.00  0.00\nATOM    689  N   GLY A  88      41.923 -12.832  71.386  0.00  0.00\nATOM    690  CA  GLY A  88      42.868 -11.768  71.211  0.00  0.00\nATOM    691  C   GLY A  88      43.666 -11.605  72.463  0.00  0.00\nATOM    692  O   GLY A  88      44.852 -11.284  72.407  0.00  0.00\nATOM    693  N   MET A  89      43.015 -11.772  73.629  0.00  0.00\nATOM    694  CA  MET A  89      43.697 -11.593  74.879  0.00  0.00\nATOM    695  C   MET A  89      44.779 -12.624  74.995  0.00  0.00\nATOM    696  O   MET A  89      45.933 -12.302  75.280  0.00  0.00\nATOM    697  CB  MET A  89      42.761 -11.811  76.078  0.00  0.00\nATOM    698  CG  MET A  89      41.536 -10.894  76.084  0.00  0.00\nATOM    699  SD  MET A  89      41.890  -9.133  76.359  0.00  0.00\nATOM    700  CE  MET A  89      42.206  -9.313  78.138  0.00  0.00\nATOM    701  N   ASP A  90      44.426 -13.894  74.719  0.00  0.00\nATOM    702  CA  ASP A  90      45.312 -15.011  74.901  0.00  0.00\nATOM    703  C   ASP A  90      46.488 -14.905  73.982  0.00  0.00\nATOM    704  O   ASP A  90      47.618 -15.191  74.375  0.00  0.00\nATOM    705  CB  ASP A  90      44.618 -16.355  74.628  0.00  0.00\nATOM    706  CG  ASP A  90      43.591 -16.584  75.730  0.00  0.00\nATOM    707  OD1 ASP A  90      43.939 -16.367  76.922  0.00  0.00\nATOM    708  OD2 ASP A  90      42.439 -16.966  75.389  0.00  0.00\nATOM    709  N   MET A  91      46.255 -14.468  72.733  0.00  0.00\nATOM    710  CA  MET A  91      47.306 -14.390  71.759  0.00  0.00\nATOM    711  C   MET A  91      48.348 -13.429  72.235  0.00  0.00\nATOM    712  O   MET A  91      49.543 -13.649  72.044  0.00  0.00\nATOM    713  CB  MET A  91      46.823 -13.892  70.386  0.00  0.00\nATOM    714  CG  MET A  91      45.881 -14.868  69.681  0.00  0.00\nATOM    715  SD  MET A  91      45.289 -14.310  68.055  0.00  0.00\nATOM    716  CE  MET A  91      46.867 -14.587  67.197  0.00  0.00\nATOM    717  N   ILE A  92      47.916 -12.323  72.863  0.00  0.00\nATOM    718  CA  ILE A  92      48.836 -11.315  73.303  0.00  0.00\nATOM    719  C   ILE A  92      49.737 -11.878  74.355  0.00  0.00\nATOM    720  O   ILE A  92      50.931 -11.591  74.358  0.00  0.00\nATOM    721  CB  ILE A  92      48.141 -10.106  73.861  0.00  0.00\nATOM    722  CG1 ILE A  92      47.258  -9.473  72.772  0.00  0.00\nATOM    723  CG2 ILE A  92      49.207  -9.146  74.416  0.00  0.00\nATOM    724  CD1 ILE A  92      46.292  -8.415  73.303  0.00  0.00\nATOM    725  N   GLU A  93      49.189 -12.665  75.302  0.00  0.00\nATOM    726  CA  GLU A  93      49.990 -13.234  76.352  0.00  0.00\nATOM    727  C   GLU A  93      50.949 -14.247  75.807  0.00  0.00\nATOM    728  O   GLU A  93      52.130 -14.239  76.150  0.00  0.00\nATOM    729  CB  GLU A  93      49.149 -13.961  77.415  0.00  0.00\nATOM    730  CG  GLU A  93      49.995 -14.649  78.490  0.00  0.00\nATOM    731  CD  GLU A  93      50.582 -13.576  79.391  0.00  0.00\nATOM    732  OE1 GLU A  93      49.781 -12.828  80.011  0.00  0.00\nATOM    733  OE2 GLU A  93      51.837 -13.489  79.469  0.00  0.00\nATOM    734  N   ALA A  94      50.468 -15.123  74.906  0.00  0.00\nATOM    735  CA  ALA A  94      51.247 -16.229  74.422  0.00  0.00\nATOM    736  C   ALA A  94      52.484 -15.745  73.733  0.00  0.00\nATOM    737  O   ALA A  94      53.564 -16.307  73.912  0.00  0.00\nATOM    738  CB  ALA A  94      50.470 -17.098  73.417  0.00  0.00\nATOM    739  N   ILE A  95      52.360 -14.676  72.933  0.00  0.00\nATOM    740  CA  ILE A  95      53.449 -14.151  72.161  0.00  0.00\nATOM    741  C   ILE A  95      54.513 -13.662  73.099  0.00  0.00\nATOM    742  O   ILE A  95      55.705 -13.778  72.820  0.00  0.00\nATOM    743  CB  ILE A  95      52.995 -13.033  71.257  0.00  0.00\nATOM    744  CG1 ILE A  95      53.950 -12.836  70.065  0.00  0.00\nATOM    745  CG2 ILE A  95      52.779 -11.776  72.114  0.00  0.00\nATOM    746  CD1 ILE A  95      55.378 -12.465  70.437  0.00  0.00\nATOM    747  N   SER A  96      54.109 -13.079  74.241  0.00  0.00\nATOM    748  CA  SER A  96      55.058 -12.550  75.178  0.00  0.00\nATOM    749  C   SER A  96      55.878 -13.665  75.764  0.00  0.00\nATOM    750  O   SER A  96      57.022 -13.442  76.155  0.00  0.00\nATOM    751  CB  SER A  96      54.395 -11.792  76.337  0.00  0.00\nATOM    752  OG  SER A  96      55.391 -11.241  77.182  0.00  0.00\nATOM    753  N   LEU A  97      55.322 -14.890  75.883  0.00  0.00\nATOM    754  CA  LEU A  97      56.097 -15.968  76.442  0.00  0.00\nATOM    755  C   LEU A  97      57.247 -16.313  75.543  0.00  0.00\nATOM    756  O   LEU A  97      58.370 -16.489  76.014  0.00  0.00\nATOM    757  CB  LEU A  97      55.302 -17.267  76.685  0.00  0.00\nATOM    758  CG  LEU A  97      54.356 -17.220  77.901  0.00  0.00\nATOM    759  CD1 LEU A  97      55.142 -17.043  79.211  0.00  0.00\nATOM    760  CD2 LEU A  97      53.243 -16.179  77.729  0.00  0.00\nATOM    761  N   VAL A  98      56.998 -16.424  74.222  0.00  0.00\nATOM    762  CA  VAL A  98      58.025 -16.757  73.272  0.00  0.00\nATOM    763  C   VAL A  98      58.995 -15.626  73.200  0.00  0.00\nATOM    764  O   VAL A  98      60.146 -15.807  72.808  0.00  0.00\nATOM    765  CB  VAL A  98      57.541 -17.039  71.873  0.00  0.00\nATOM    766  CG1 VAL A  98      56.719 -18.335  71.890  0.00  0.00\nATOM    767  CG2 VAL A  98      56.776 -15.820  71.338  0.00  0.00\nATOM    768  N   ARG A  99      58.527 -14.413  73.532  0.00  0.00\nATOM    769  CA  ARG A  99      59.359 -13.247  73.513  0.00  0.00\nATOM    770  C   ARG A  99      60.487 -13.466  74.468  0.00  0.00\nATOM    771  O   ARG A  99      61.623 -13.091  74.185  0.00  0.00\nATOM    772  CB  ARG A  99      58.603 -11.991  73.982  0.00  0.00\nATOM    773  CG  ARG A  99      59.493 -10.770  74.231  0.00  0.00\nATOM    774  CD  ARG A  99      58.757  -9.634  74.949  0.00  0.00\nATOM    775  NE  ARG A  99      59.763  -8.609  75.347  0.00  0.00\nATOM    776  CZ  ARG A  99      59.398  -7.592  76.182  0.00  0.00\nATOM    777  NH1 ARG A  99      58.115  -7.513  76.640  0.00  0.00\nATOM    778  NH2 ARG A  99      60.318  -6.656  76.562  0.00  0.00\nATOM    779  N   GLU A 100      60.195 -14.068  75.636  0.00  0.00\nATOM    780  CA  GLU A 100      61.207 -14.274  76.630  0.00  0.00\nATOM    781  C   GLU A 100      62.239 -15.239  76.133  0.00  0.00\nATOM    782  O   GLU A 100      63.436 -14.970  76.222  0.00  0.00\nATOM    783  CB  GLU A 100      60.634 -14.840  77.938  0.00  0.00\nATOM    784  CG  GLU A 100      59.611 -13.908  78.588  0.00  0.00\nATOM    785  CD  GLU A 100      60.289 -12.569  78.843  0.00  0.00\nATOM    786  OE1 GLU A 100      61.546 -12.519  78.784  0.00  0.00\nATOM    787  OE2 GLU A 100      59.555 -11.577  79.096  0.00  0.00\nATOM    788  N   VAL A 101      61.807 -16.378  75.556  0.00  0.00\nATOM    789  CA  VAL A 101      62.751 -17.386  75.165  0.00  0.00\nATOM    790  C   VAL A 101      63.708 -16.838  74.152  0.00  0.00\nATOM    791  O   VAL A 101      64.920 -16.996  74.289  0.00  0.00\nATOM    792  CB  VAL A 101      62.097 -18.617  74.596  0.00  0.00\nATOM    793  CG1 VAL A 101      61.248 -19.257  75.706  0.00  0.00\nATOM    794  CG2 VAL A 101      61.286 -18.247  73.342  0.00  0.00\nATOM    795  N   THR A 102      63.186 -16.177  73.103  0.00  0.00\nATOM    796  CA  THR A 102      64.001 -15.626  72.060  0.00  0.00\nATOM    797  C   THR A 102      64.799 -14.481  72.606  0.00  0.00\nATOM    798  O   THR A 102      65.981 -14.335  72.296  0.00  0.00\nATOM    799  CB  THR A 102      63.184 -15.110  70.912  0.00  0.00\nATOM    800  CG2 THR A 102      64.142 -14.626  69.811  0.00  0.00\nATOM    801  OG1 THR A 102      62.354 -16.143  70.402  0.00  0.00\nATOM    802  N   GLY A 103      64.166 -13.630  73.438  0.00  0.00\nATOM    803  CA  GLY A 103      64.846 -12.500  74.004  0.00  0.00\nATOM    804  C   GLY A 103      64.677 -11.324  73.088  0.00  0.00\nATOM    805  O   GLY A 103      65.194 -10.241  73.359  0.00  0.00\nATOM    806  N   VAL A 104      63.953 -11.515  71.967  0.00  0.00\nATOM    807  CA  VAL A 104      63.736 -10.455  71.020  0.00  0.00\nATOM    808  C   VAL A 104      62.408  -9.818  71.305  0.00  0.00\nATOM    809  O   VAL A 104      61.534 -10.429  71.918  0.00  0.00\nATOM    810  CB  VAL A 104      63.741 -10.926  69.593  0.00  0.00\nATOM    811  CG1 VAL A 104      62.536 -11.853  69.370  0.00  0.00\nATOM    812  CG2 VAL A 104      63.775  -9.697  68.672  0.00  0.00\nATOM    813  N   ASN A 105      62.227  -8.548  70.877  0.00  0.00\nATOM    814  CA  ASN A 105      60.997  -7.859  71.161  0.00  0.00\nATOM    815  C   ASN A 105      60.019  -8.059  70.045  0.00  0.00\nATOM    816  O   ASN A 105      59.990  -7.303  69.073  0.00  0.00\nATOM    817  CB  ASN A 105      61.170  -6.340  71.339  0.00  0.00\nATOM    818  CG  ASN A 105      61.865  -6.087  72.669  0.00  0.00\nATOM    819  ND2 ASN A 105      63.039  -5.401  72.625  0.00  0.00\nATOM    820  OD1 ASN A 105      61.377  -6.493  73.723  0.00  0.00\nATOM    821  N   VAL A 106      59.158  -9.084  70.186  0.00  0.00\nATOM    822  CA  VAL A 106      58.129  -9.346  69.224  0.00  0.00\nATOM    823  C   VAL A 106      56.832  -9.251  69.964  0.00  0.00\nATOM    824  O   VAL A 106      56.784  -9.480  71.172  0.00  0.00\nATOM    825  CB  VAL A 106      58.213 -10.716  68.611  0.00  0.00\nATOM    826  CG1 VAL A 106      59.496 -10.803  67.766  0.00  0.00\nATOM    827  CG2 VAL A 106      58.157 -11.758  69.740  0.00  0.00\nATOM    828  N   ASN A 107      55.746  -8.858  69.270  0.00  0.00\nATOM    829  CA  ASN A 107      54.489  -8.754  69.955  0.00  0.00\nATOM    830  C   ASN A 107      53.405  -8.930  68.934  0.00  0.00\nATOM    831  O   ASN A 107      53.672  -8.950  67.735  0.00  0.00\nATOM    832  CB  ASN A 107      54.288  -7.392  70.644  0.00  0.00\nATOM    833  CG  ASN A 107      53.275  -7.562  71.770  0.00  0.00\nATOM    834  ND2 ASN A 107      53.059  -6.475  72.557  0.00  0.00\nATOM    835  OD1 ASN A 107      52.696  -8.633  71.950  0.00  0.00\nATOM    836  N   MET A 108      52.138  -9.068  69.380  0.00  0.00\nATOM    837  CA  MET A 108      51.068  -9.282  68.443  0.00  0.00\nATOM    838  C   MET A 108      50.250  -8.030  68.312  0.00  0.00\nATOM    839  O   MET A 108      50.162  -7.226  69.238  0.00  0.00\nATOM    840  CB  MET A 108      50.105 -10.409  68.863  0.00  0.00\nATOM    841  CG  MET A 108      50.771 -11.786  68.935  0.00  0.00\nATOM    842  SD  MET A 108      51.388 -12.418  67.346  0.00  0.00\nATOM    843  CE  MET A 108      49.760 -12.915  66.716  0.00  0.00\nATOM    844  N   ARG A 109      49.664  -7.821  67.109  0.00  0.00\nATOM    845  CA  ARG A 109      48.775  -6.712  66.867  0.00  0.00\nATOM    846  C   ARG A 109      47.473  -7.319  66.447  0.00  0.00\nATOM    847  O   ARG A 109      47.426  -8.076  65.478  0.00  0.00\nATOM    848  CB  ARG A 109      49.127  -5.816  65.668  0.00  0.00\nATOM    849  CG  ARG A 109      50.410  -5.003  65.775  0.00  0.00\nATOM    850  CD  ARG A 109      50.415  -3.817  64.805  0.00  0.00\nATOM    851  NE  ARG A 109      50.042  -4.327  63.452  0.00  0.00\nATOM    852  CZ  ARG A 109      50.998  -4.586  62.511  0.00  0.00\nATOM    853  NH1 ARG A 109      52.314  -4.350  62.781  0.00  0.00\nATOM    854  NH2 ARG A 109      50.632  -5.077  61.291  0.00  0.00\nATOM    855  N   VAL A 110      46.365  -6.962  67.125  0.00  0.00\nATOM    856  CA  VAL A 110      45.106  -7.579  66.811  0.00  0.00\nATOM    857  C   VAL A 110      44.162  -6.573  66.210  0.00  0.00\nATOM    858  O   VAL A 110      44.261  -5.372  66.461  0.00  0.00\nATOM    859  CB  VAL A 110      44.431  -8.154  68.028  0.00  0.00\nATOM    860  CG1 VAL A 110      43.073  -8.751  67.619  0.00  0.00\nATOM    861  CG2 VAL A 110      45.387  -9.163  68.687  0.00  0.00\nATOM    862  N   GLY A 111      43.226  -7.062  65.364  0.00  0.00\nATOM    863  CA  GLY A 111      42.225  -6.227  64.756  0.00  0.00\nATOM    864  C   GLY A 111      41.009  -7.080  64.544  0.00  0.00\nATOM    865  O   GLY A 111      41.114  -8.208  64.065  0.00  0.00\nATOM    866  N   ILE A 112      39.811  -6.547  64.879  0.00  0.00\nATOM    867  CA  ILE A 112      38.605  -7.328  64.779  0.00  0.00\nATOM    868  C   ILE A 112      37.504  -6.495  64.182  0.00  0.00\nATOM    869  O   ILE A 112      37.479  -5.275  64.336  0.00  0.00\nATOM    870  CB  ILE A 112      38.120  -7.789  66.123  0.00  0.00\nATOM    871  CG1 ILE A 112      39.184  -8.673  66.793  0.00  0.00\nATOM    872  CG2 ILE A 112      36.761  -8.485  65.942  0.00  0.00\nATOM    873  CD1 ILE A 112      38.937  -8.903  68.282  0.00  0.00\nATOM    874  N   HIS A 113      36.569  -7.153  63.458  0.00  0.00\nATOM    875  CA  HIS A 113      35.422  -6.495  62.889  0.00  0.00\nATOM    876  C   HIS A 113      34.296  -7.489  62.830  0.00  0.00\nATOM    877  O   HIS A 113      34.532  -8.696  62.803  0.00  0.00\nATOM    878  CB  HIS A 113      35.658  -5.968  61.467  0.00  0.00\nATOM    879  CG  HIS A 113      34.450  -5.293  60.898  0.00  0.00\nATOM    880  CD2 HIS A 113      33.674  -5.645  59.835  0.00  0.00\nATOM    881  ND1 HIS A 113      33.897  -4.136  61.400  0.00  0.00\nATOM    882  CE1 HIS A 113      32.822  -3.848  60.624  0.00  0.00\nATOM    883  NE2 HIS A 113      32.648  -4.735  59.661  0.00  0.00\nATOM    884  N   SER A 114      33.030  -7.010  62.813  0.00  0.00\nATOM    885  CA  SER A 114      31.922  -7.929  62.790  0.00  0.00\nATOM    886  C   SER A 114      31.027  -7.599  61.631  0.00  0.00\nATOM    887  O   SER A 114      30.819  -6.432  61.300  0.00  0.00\nATOM    888  CB  SER A 114      31.064  -7.864  64.063  0.00  0.00\nATOM    889  OG  SER A 114      31.857  -8.187  65.197  0.00  0.00\nATOM    890  N   GLY A 115      30.455  -8.645  60.994  0.00  0.00\nATOM    891  CA  GLY A 115      29.598  -8.450  59.856  0.00  0.00\nATOM    892  C   GLY A 115      29.402  -9.773  59.171  0.00  0.00\nATOM    893  O   GLY A 115      29.537 -10.831  59.784  0.00  0.00\nATOM    894  N   ARG A 116      29.044  -9.728  57.867  0.00  0.00\nATOM    895  CA  ARG A 116      28.781 -10.900  57.072  0.00  0.00\nATOM    896  C   ARG A 116      30.032 -11.336  56.378  0.00  0.00\nATOM    897  O   ARG A 116      30.983 -10.569  56.229  0.00  0.00\nATOM    898  CB  ARG A 116      27.829 -10.661  55.892  0.00  0.00\nATOM    899  CG  ARG A 116      26.447 -10.131  56.239  0.00  0.00\nATOM    900  CD  ARG A 116      25.597  -9.921  54.987  0.00  0.00\nATOM    901  NE  ARG A 116      26.330  -8.965  54.106  0.00  0.00\nATOM    902  CZ  ARG A 116      25.640  -8.194  53.214  0.00  0.00\nATOM    903  NH1 ARG A 116      24.278  -8.271  53.164  0.00  0.00\nATOM    904  NH2 ARG A 116      26.309  -7.345  52.382  0.00  0.00\nATOM    905  N   VAL A 117      30.042 -12.605  55.919  0.00  0.00\nATOM    906  CA  VAL A 117      31.152 -13.118  55.170  0.00  0.00\nATOM    907  C   VAL A 117      30.631 -14.168  54.238  0.00  0.00\nATOM    908  O   VAL A 117      29.461 -14.542  54.283  0.00  0.00\nATOM    909  CB  VAL A 117      32.185 -13.807  56.017  0.00  0.00\nATOM    910  CG1 VAL A 117      32.748 -12.800  57.034  0.00  0.00\nATOM    911  CG2 VAL A 117      31.554 -15.059  56.650  0.00  0.00\nATOM    912  N   HIS A 118      31.502 -14.617  53.312  0.00  0.00\nATOM    913  CA  HIS A 118      31.232 -15.762  52.495  0.00  0.00\nATOM    914  C   HIS A 118      32.358 -16.691  52.806  0.00  0.00\nATOM    915  O   HIS A 118      33.512 -16.268  52.864  0.00  0.00\nATOM    916  CB  HIS A 118      31.201 -15.500  50.980  0.00  0.00\nATOM    917  CG  HIS A 118      29.876 -14.949  50.550  0.00  0.00\nATOM    918  CD2 HIS A 118      29.506 -13.696  50.173  0.00  0.00\nATOM    919  ND1 HIS A 118      28.733 -15.715  50.489  0.00  0.00\nATOM    920  CE1 HIS A 118      27.734 -14.894  50.084  0.00  0.00\nATOM    921  NE2 HIS A 118      28.154 -13.659  49.879  0.00  0.00\nATOM    922  N   CYS A 119      32.048 -17.976  53.064  0.00  0.00\nATOM    923  CA  CYS A 119      33.084 -18.899  53.430  0.00  0.00\nATOM    924  C   CYS A 119      33.016 -20.076  52.515  0.00  0.00\nATOM    925  O   CYS A 119      31.967 -20.371  51.943  0.00  0.00\nATOM    926  CB  CYS A 119      32.937 -19.414  54.872  0.00  0.00\nATOM    927  SG  CYS A 119      31.337 -20.234  55.161  0.00  0.00\nATOM    928  N   GLY A 120      34.153 -20.784  52.341  0.00  0.00\nATOM    929  CA  GLY A 120      34.121 -21.924  51.473  0.00  0.00\nATOM    930  C   GLY A 120      35.478 -22.169  50.886  0.00  0.00\nATOM    931  O   GLY A 120      36.506 -21.958  51.529  0.00  0.00\nATOM    932  N   VAL A 121      35.492 -22.660  49.627  0.00  0.00\nATOM    933  CA  VAL A 121      36.713 -23.013  48.956  0.00  0.00\nATOM    934  C   VAL A 121      36.642 -22.568  47.519  0.00  0.00\nATOM    935  O   VAL A 121      35.557 -22.460  46.949  0.00  0.00\nATOM    936  CB  VAL A 121      36.925 -24.498  48.980  0.00  0.00\nATOM    937  CG1 VAL A 121      35.665 -25.168  48.415  0.00  0.00\nATOM    938  CG2 VAL A 121      38.196 -24.834  48.194  0.00  0.00\nATOM    939  N   LEU A 122      37.816 -22.292  46.899  0.00  0.00\nATOM    940  CA  LEU A 122      37.889 -21.825  45.536  0.00  0.00\nATOM    941  C   LEU A 122      38.764 -22.728  44.715  0.00  0.00\nATOM    942  O   LEU A 122      39.790 -23.226  45.177  0.00  0.00\nATOM    943  CB  LEU A 122      38.517 -20.426  45.397  0.00  0.00\nATOM    944  CG  LEU A 122      37.643 -19.268  45.908  0.00  0.00\nATOM    945  CD1 LEU A 122      38.355 -17.919  45.732  0.00  0.00\nATOM    946  CD2 LEU A 122      36.263 -19.282  45.236  0.00  0.00\nATOM    947  N   GLY A 123      38.367 -22.962  43.446  0.00  0.00\nATOM    948  CA  GLY A 123      39.187 -23.727  42.547  0.00  0.00\nATOM    949  C   GLY A 123      39.000 -25.183  42.829  0.00  0.00\nATOM    950  O   GLY A 123      38.193 -25.559  43.674  0.00  0.00\nATOM    951  N   LEU A 124      39.647 -26.038  42.009  0.00  0.00\nATOM    952  CA  LEU A 124      39.637 -27.470  42.159  0.00  0.00\nATOM    953  C   LEU A 124      40.637 -28.012  43.153  0.00  0.00\nATOM    954  O   LEU A 124      40.293 -28.822  44.013  0.00  0.00\nATOM    955  CB  LEU A 124      39.910 -28.177  40.824  0.00  0.00\nATOM    956  CG  LEU A 124      38.907 -27.786  39.723  0.00  0.00\nATOM    957  CD1 LEU A 124      39.174 -28.561  38.425  0.00  0.00\nATOM    958  CD2 LEU A 124      37.454 -27.906  40.211  0.00  0.00\nATOM    959  N   ARG A 125      41.910 -27.562  43.060  0.00  0.00\nATOM    960  CA  ARG A 125      43.000 -28.199  43.763  0.00  0.00\nATOM    961  C   ARG A 125      43.342 -27.532  45.056  0.00  0.00\nATOM    962  O   ARG A 125      43.127 -26.337  45.249  0.00  0.00\nATOM    963  CB  ARG A 125      44.299 -28.213  42.945  0.00  0.00\nATOM    964  CG  ARG A 125      44.158 -28.947  41.615  0.00  0.00\nATOM    965  CD  ARG A 125      44.165 -30.466  41.758  0.00  0.00\nATOM    966  NE  ARG A 125      43.965 -31.031  40.396  0.00  0.00\nATOM    967  CZ  ARG A 125      44.178 -32.361  40.178  0.00  0.00\nATOM    968  NH1 ARG A 125      44.603 -33.162  41.197  0.00  0.00\nATOM    969  NH2 ARG A 125      43.960 -32.887  38.939  0.00  0.00\nATOM    970  N   LYS A 126      43.912 -28.345  45.971  0.00  0.00\nATOM    971  CA  LYS A 126      44.411 -27.939  47.254  0.00  0.00\nATOM    972  C   LYS A 126      43.493 -26.993  47.948  0.00  0.00\nATOM    973  O   LYS A 126      43.839 -25.847  48.232  0.00  0.00\nATOM    974  CB  LYS A 126      45.859 -27.449  47.230  0.00  0.00\nATOM    975  CG  LYS A 126      46.772 -28.670  47.142  0.00  0.00\nATOM    976  CD  LYS A 126      48.225 -28.374  46.817  0.00  0.00\nATOM    977  CE  LYS A 126      49.148 -29.584  46.960  0.00  0.00\nATOM    978  NZ  LYS A 126      49.489 -29.796  48.384  0.00  0.00\nATOM    979  N   TRP A 127      42.286 -27.492  48.268  0.00  0.00\nATOM    980  CA  TRP A 127      41.283 -26.697  48.903  0.00  0.00\nATOM    981  C   TRP A 127      41.725 -26.296  50.271  0.00  0.00\nATOM    982  O   TRP A 127      42.231 -27.103  51.048  0.00  0.00\nATOM    983  CB  TRP A 127      39.942 -27.428  49.084  0.00  0.00\nATOM    984  CG  TRP A 127      39.155 -27.656  47.818  0.00  0.00\nATOM    985  CD1 TRP A 127      39.441 -27.300  46.533  0.00  0.00\nATOM    986  CD2 TRP A 127      37.881 -28.315  47.785  0.00  0.00\nATOM    987  CE2 TRP A 127      37.454 -28.319  46.460  0.00  0.00\nATOM    988  CE3 TRP A 127      37.128 -28.868  48.782  0.00  0.00\nATOM    989  NE1 TRP A 127      38.419 -27.692  45.700  0.00  0.00\nATOM    990  CZ2 TRP A 127      36.259 -28.878  46.108  0.00  0.00\nATOM    991  CZ3 TRP A 127      35.926 -29.434  48.423  0.00  0.00\nATOM    992  CH2 TRP A 127      35.500 -29.437  47.111  0.00  0.00\nATOM    993  N   GLN A 128      41.549 -24.998  50.584  0.00  0.00\nATOM    994  CA  GLN A 128      41.809 -24.485  51.891  0.00  0.00\nATOM    995  C   GLN A 128      40.628 -23.619  52.219  0.00  0.00\nATOM    996  O   GLN A 128      40.216 -22.785  51.414  0.00  0.00\nATOM    997  CB  GLN A 128      43.094 -23.642  51.978  0.00  0.00\nATOM    998  CG  GLN A 128      44.353 -24.469  51.699  0.00  0.00\nATOM    999  CD  GLN A 128      45.575 -23.567  51.800  0.00  0.00\nATOM   1000  NE2 GLN A 128      46.785 -24.183  51.731  0.00  0.00\nATOM   1001  OE1 GLN A 128      45.460 -22.350  51.935  0.00  0.00\nATOM   1002  N   PHE A 129      40.049 -23.804  53.422  0.00  0.00\nATOM   1003  CA  PHE A 129      38.861 -23.100  53.829  0.00  0.00\nATOM   1004  C   PHE A 129      39.190 -21.643  53.979  0.00  0.00\nATOM   1005  O   PHE A 129      40.209 -21.294  54.574  0.00  0.00\nATOM   1006  CB  PHE A 129      38.325 -23.657  55.163  0.00  0.00\nATOM   1007  CG  PHE A 129      37.094 -22.939  55.593  0.00  0.00\nATOM   1008  CD1 PHE A 129      35.893 -23.174  54.965  0.00  0.00\nATOM   1009  CD2 PHE A 129      37.138 -22.057  56.650  0.00  0.00\nATOM   1010  CE1 PHE A 129      34.754 -22.520  55.370  0.00  0.00\nATOM   1011  CE2 PHE A 129      36.000 -21.401  57.059  0.00  0.00\nATOM   1012  CZ  PHE A 129      34.807 -21.631  56.417  0.00  0.00\nATOM   1013  N   ASP A 130      38.328 -20.744  53.437  0.00  0.00\nATOM   1014  CA  ASP A 130      38.651 -19.340  53.482  0.00  0.00\nATOM   1015  C   ASP A 130      37.389 -18.508  53.585  0.00  0.00\nATOM   1016  O   ASP A 130      36.282 -19.021  53.423  0.00  0.00\nATOM   1017  CB  ASP A 130      39.434 -18.901  52.231  0.00  0.00\nATOM   1018  CG  ASP A 130      40.336 -17.730  52.595  0.00  0.00\nATOM   1019  OD1 ASP A 130      40.163 -17.159  53.703  0.00  0.00\nATOM   1020  OD2 ASP A 130      41.226 -17.403  51.765  0.00  0.00\nATOM   1021  N   VAL A 131      37.534 -17.192  53.893  0.00  0.00\nATOM   1022  CA  VAL A 131      36.411 -16.285  54.017  0.00  0.00\nATOM   1023  C   VAL A 131      36.668 -15.054  53.184  0.00  0.00\nATOM   1024  O   VAL A 131      37.808 -14.606  53.068  0.00  0.00\nATOM   1025  CB  VAL A 131      36.185 -15.815  55.426  0.00  0.00\nATOM   1026  CG1 VAL A 131      35.782 -17.019  56.295  0.00  0.00\nATOM   1027  CG2 VAL A 131      37.462 -15.107  55.912  0.00  0.00\nATOM   1028  N   TRP A 132      35.606 -14.464  52.578  0.00  0.00\nATOM   1029  CA  TRP A 132      35.827 -13.308  51.746  0.00  0.00\nATOM   1030  C   TRP A 132      34.675 -12.346  51.877  0.00  0.00\nATOM   1031  O   TRP A 132      33.514 -12.753  51.915  0.00  0.00\nATOM   1032  CB  TRP A 132      35.919 -13.666  50.253  0.00  0.00\nATOM   1033  CG  TRP A 132      37.001 -14.668  49.920  0.00  0.00\nATOM   1034  CD1 TRP A 132      38.329 -14.476  49.675  0.00  0.00\nATOM   1035  CD2 TRP A 132      36.759 -16.075  49.770  0.00  0.00\nATOM   1036  CE2 TRP A 132      37.976 -16.672  49.442  0.00  0.00\nATOM   1037  CE3 TRP A 132      35.614 -16.810  49.892  0.00  0.00\nATOM   1038  NE1 TRP A 132      38.932 -15.679  49.389  0.00  0.00\nATOM   1039  CZ2 TRP A 132      38.068 -18.017  49.228  0.00  0.00\nATOM   1040  CZ3 TRP A 132      35.711 -18.167  49.681  0.00  0.00\nATOM   1041  CH2 TRP A 132      36.914 -18.759  49.356  0.00  0.00\nATOM   1042  N   SER A 133      34.987 -11.029  51.953  0.00  0.00\nATOM   1043  CA  SER A 133      33.982  -9.996  51.985  0.00  0.00\nATOM   1044  C   SER A 133      34.642  -8.704  52.382  0.00  0.00\nATOM   1045  O   SER A 133      35.793  -8.684  52.814  0.00  0.00\nATOM   1046  CB  SER A 133      32.844 -10.257  52.986  0.00  0.00\nATOM   1047  OG  SER A 133      33.344 -10.227  54.315  0.00  0.00\nATOM   1048  N   ASN A 134      33.897  -7.584  52.252  0.00  0.00\nATOM   1049  CA  ASN A 134      34.380  -6.270  52.585  0.00  0.00\nATOM   1050  C   ASN A 134      34.682  -6.245  54.051  0.00  0.00\nATOM   1051  O   ASN A 134      35.634  -5.598  54.485  0.00  0.00\nATOM   1052  CB  ASN A 134      33.337  -5.165  52.333  0.00  0.00\nATOM   1053  CG  ASN A 134      33.084  -5.049  50.837  0.00  0.00\nATOM   1054  ND2 ASN A 134      31.862  -4.581  50.467  0.00  0.00\nATOM   1055  OD1 ASN A 134      33.949  -5.357  50.020  0.00  0.00\nATOM   1056  N   ASP A 135      33.855  -6.944  54.852  0.00  0.00\nATOM   1057  CA  ASP A 135      34.013  -6.982  56.281  0.00  0.00\nATOM   1058  C   ASP A 135      35.319  -7.628  56.615  0.00  0.00\nATOM   1059  O   ASP A 135      36.006  -7.203  57.543  0.00  0.00\nATOM   1060  CB  ASP A 135      32.912  -7.797  56.983  0.00  0.00\nATOM   1061  CG  ASP A 135      31.625  -6.985  56.941  0.00  0.00\nATOM   1062  OD1 ASP A 135      31.725  -5.732  56.855  0.00  0.00\nATOM   1063  OD2 ASP A 135      30.529  -7.604  56.995  0.00  0.00\nATOM   1064  N   VAL A 136      35.683  -8.692  55.876  0.00  0.00\nATOM   1065  CA  VAL A 136      36.924  -9.369  56.113  0.00  0.00\nATOM   1066  C   VAL A 136      38.024  -8.400  55.809  0.00  0.00\nATOM   1067  O   VAL A 136      39.025  -8.335  56.522  0.00  0.00\nATOM   1068  CB  VAL A 136      37.108 -10.564  55.223  0.00  0.00\nATOM   1069  CG1 VAL A 136      38.487 -11.183  55.509  0.00  0.00\nATOM   1070  CG2 VAL A 136      35.932 -11.528  55.449  0.00  0.00\nATOM   1071  N   THR A 137      37.848  -7.612  54.731  0.00  0.00\nATOM   1072  CA  THR A 137      38.830  -6.660  54.291  0.00  0.00\nATOM   1073  C   THR A 137      39.040  -5.641  55.370  0.00  0.00\nATOM   1074  O   THR A 137      40.176  -5.297  55.696  0.00  0.00\nATOM   1075  CB  THR A 137      38.380  -5.918  53.065  0.00  0.00\nATOM   1076  CG2 THR A 137      39.485  -4.935  52.645  0.00  0.00\nATOM   1077  OG1 THR A 137      38.109  -6.830  52.013  0.00  0.00\nATOM   1078  N   LEU A 138      37.940  -5.141  55.963  0.00  0.00\nATOM   1079  CA  LEU A 138      38.009  -4.132  56.981  0.00  0.00\nATOM   1080  C   LEU A 138      38.750  -4.665  58.170  0.00  0.00\nATOM   1081  O   LEU A 138      39.595  -3.978  58.741  0.00  0.00\nATOM   1082  CB  LEU A 138      36.612  -3.672  57.445  0.00  0.00\nATOM   1083  CG  LEU A 138      36.623  -2.620  58.573  0.00  0.00\nATOM   1084  CD1 LEU A 138      37.404  -1.359  58.173  0.00  0.00\nATOM   1085  CD2 LEU A 138      35.192  -2.294  59.032  0.00  0.00\nATOM   1086  N   ALA A 139      38.477  -5.925  58.555  0.00  0.00\nATOM   1087  CA  ALA A 139      39.083  -6.503  59.722  0.00  0.00\nATOM   1088  C   ALA A 139      40.569  -6.524  59.537  0.00  0.00\nATOM   1089  O   ALA A 139      41.319  -6.245  60.472  0.00  0.00\nATOM   1090  CB  ALA A 139      38.622  -7.947  59.976  0.00  0.00\nATOM   1091  N   ASN A 140      41.036  -6.858  58.319  0.00  0.00\nATOM   1092  CA  ASN A 140      42.443  -6.926  58.037  0.00  0.00\nATOM   1093  C   ASN A 140      43.039  -5.558  58.198  0.00  0.00\nATOM   1094  O   ASN A 140      44.131  -5.410  58.743  0.00  0.00\nATOM   1095  CB  ASN A 140      42.741  -7.403  56.605  0.00  0.00\nATOM   1096  CG  ASN A 140      44.252  -7.476  56.432  0.00  0.00\nATOM   1097  ND2 ASN A 140      44.930  -8.256  57.316  0.00  0.00\nATOM   1098  OD1 ASN A 140      44.816  -6.852  55.535  0.00  0.00\nATOM   1099  N   HIS A 141      42.331  -4.516  57.722  0.00  0.00\nATOM   1100  CA  HIS A 141      42.802  -3.164  57.826  0.00  0.00\nATOM   1101  C   HIS A 141      42.852  -2.788  59.273  0.00  0.00\nATOM   1102  O   HIS A 141      43.673  -1.965  59.676  0.00  0.00\nATOM   1103  CB  HIS A 141      41.913  -2.137  57.106  0.00  0.00\nATOM   1104  CG  HIS A 141      42.035  -2.221  55.615  0.00  0.00\nATOM   1105  CD2 HIS A 141      41.196  -2.757  54.688  0.00  0.00\nATOM   1106  ND1 HIS A 141      43.108  -1.724  54.908  0.00  0.00\nATOM   1107  CE1 HIS A 141      42.867  -1.982  53.599  0.00  0.00\nATOM   1108  NE2 HIS A 141      41.719  -2.608  53.415  0.00  0.00\nATOM   1109  N   MET A 142      41.928  -3.346  60.079  0.00  0.00\nATOM   1110  CA  MET A 142      41.897  -3.078  61.488  0.00  0.00\nATOM   1111  C   MET A 142      43.162  -3.589  62.102  0.00  0.00\nATOM   1112  O   MET A 142      43.753  -2.935  62.960  0.00  0.00\nATOM   1113  CB  MET A 142      40.720  -3.756  62.207  0.00  0.00\nATOM   1114  CG  MET A 142      39.364  -3.137  61.864  0.00  0.00\nATOM   1115  SD  MET A 142      39.174  -1.415  62.418  0.00  0.00\nATOM   1116  CE  MET A 142      39.250  -1.806  64.191  0.00  0.00\nATOM   1117  N   GLU A 143      43.605  -4.787  61.684  0.00  0.00\nATOM   1118  CA  GLU A 143      44.819  -5.352  62.193  0.00  0.00\nATOM   1119  C   GLU A 143      45.968  -4.480  61.769  0.00  0.00\nATOM   1120  O   GLU A 143      46.821  -4.126  62.582  0.00  0.00\nATOM   1121  CB  GLU A 143      45.046  -6.781  61.669  0.00  0.00\nATOM   1122  CG  GLU A 143      46.352  -7.427  62.132  0.00  0.00\nATOM   1123  CD  GLU A 143      47.351  -7.274  60.996  0.00  0.00\nATOM   1124  OE1 GLU A 143      47.090  -7.842  59.902  0.00  0.00\nATOM   1125  OE2 GLU A 143      48.386  -6.586  61.204  0.00  0.00\nATOM   1126  N   ALA A 144      45.993  -4.076  60.483  0.00  0.00\nATOM   1127  CA  ALA A 144      47.074  -3.290  59.939  0.00  0.00\nATOM   1128  C   ALA A 144      47.142  -1.949  60.615  0.00  0.00\nATOM   1129  O   ALA A 144      48.216  -1.440  60.928  0.00  0.00\nATOM   1130  CB  ALA A 144      46.918  -3.034  58.432  0.00  0.00\nATOM   1131  N   GLY A 145      45.967  -1.338  60.814  0.00  0.00\nATOM   1132  CA  GLY A 145      45.721  -0.065  61.427  0.00  0.00\nATOM   1133  C   GLY A 145      45.936  -0.128  62.910  0.00  0.00\nATOM   1134  O   GLY A 145      45.833   0.889  63.591  0.00  0.00\nATOM   1135  N   GLY A 146      46.101  -1.344  63.463  0.00  0.00\nATOM   1136  CA  GLY A 146      46.124  -1.558  64.886  0.00  0.00\nATOM   1137  C   GLY A 146      47.332  -0.978  65.558  0.00  0.00\nATOM   1138  O   GLY A 146      48.110  -0.222  64.975  0.00  0.00\nATOM   1139  N   LYS A 147      47.456  -1.295  66.866  0.00  0.00\nATOM   1140  CA  LYS A 147      48.530  -0.823  67.692  0.00  0.00\nATOM   1141  C   LYS A 147      49.118  -2.023  68.373  0.00  0.00\nATOM   1142  O   LYS A 147      48.418  -2.995  68.648  0.00  0.00\nATOM   1143  CB  LYS A 147      48.056   0.165  68.768  0.00  0.00\nATOM   1144  CG  LYS A 147      49.176   1.001  69.378  0.00  0.00\nATOM   1145  CD  LYS A 147      48.648   2.218  70.134  0.00  0.00\nATOM   1146  CE  LYS A 147      49.744   3.097  70.735  0.00  0.00\nATOM   1147  NZ  LYS A 147      49.134   4.184  71.529  0.00  0.00\nATOM   1148  N   ALA A 148      50.431  -1.976  68.678  0.00  0.00\nATOM   1149  CA  ALA A 148      51.109  -3.118  69.224  0.00  0.00\nATOM   1150  C   ALA A 148      50.580  -3.467  70.580  0.00  0.00\nATOM   1151  O   ALA A 148      50.251  -2.599  71.387  0.00  0.00\nATOM   1152  CB  ALA A 148      52.630  -2.929  69.353  0.00  0.00\nATOM   1153  N   GLY A 149      50.457  -4.788  70.834  0.00  0.00\nATOM   1154  CA  GLY A 149      50.072  -5.311  72.112  0.00  0.00\nATOM   1155  C   GLY A 149      48.647  -4.965  72.428  0.00  0.00\nATOM   1156  O   GLY A 149      48.222  -5.136  73.570  0.00  0.00\nATOM   1157  N   ARG A 150      47.854  -4.494  71.445  0.00  0.00\nATOM   1158  CA  ARG A 150      46.513  -4.096  71.787  0.00  0.00\nATOM   1159  C   ARG A 150      45.531  -4.720  70.844  0.00  0.00\nATOM   1160  O   ARG A 150      45.875  -5.124  69.733  0.00  0.00\nATOM   1161  CB  ARG A 150      46.283  -2.575  71.718  0.00  0.00\nATOM   1162  CG  ARG A 150      47.132  -1.782  72.713  0.00  0.00\nATOM   1163  CD  ARG A 150      46.844  -2.120  74.179  0.00  0.00\nATOM   1164  NE  ARG A 150      45.455  -1.677  74.484  0.00  0.00\nATOM   1165  CZ  ARG A 150      45.226  -0.419  74.962  0.00  0.00\nATOM   1166  NH1 ARG A 150      46.269   0.441  75.151  0.00  0.00\nATOM   1167  NH2 ARG A 150      43.953  -0.025  75.253  0.00  0.00\nATOM   1168  N   ILE A 151      44.257  -4.809  71.287  0.00  0.00\nATOM   1169  CA  ILE A 151      43.207  -5.367  70.480  0.00  0.00\nATOM   1170  C   ILE A 151      42.418  -4.215  69.930  0.00  0.00\nATOM   1171  O   ILE A 151      41.768  -3.477  70.669  0.00  0.00\nATOM   1172  CB  ILE A 151      42.266  -6.239  71.263  0.00  0.00\nATOM   1173  CG1 ILE A 151      43.023  -7.438  71.861  0.00  0.00\nATOM   1174  CG2 ILE A 151      41.105  -6.647  70.342  0.00  0.00\nATOM   1175  CD1 ILE A 151      42.214  -8.207  72.905  0.00  0.00\nATOM   1176  N   HIS A 152      42.464  -4.045  68.590  0.00  0.00\nATOM   1177  CA  HIS A 152      41.827  -2.945  67.917  0.00  0.00\nATOM   1178  C   HIS A 152      40.517  -3.436  67.364  0.00  0.00\nATOM   1179  O   HIS A 152      40.480  -4.382  66.579  0.00  0.00\nATOM   1180  CB  HIS A 152      42.720  -2.408  66.778  0.00  0.00\nATOM   1181  CG  HIS A 152      42.284  -1.131  66.119  0.00  0.00\nATOM   1182  CD2 HIS A 152      42.170   0.126  66.632  0.00  0.00\nATOM   1183  ND1 HIS A 152      41.950  -1.023  64.787  0.00  0.00\nATOM   1184  CE1 HIS A 152      41.656   0.283  64.559  0.00  0.00\nATOM   1185  NE2 HIS A 152      41.775   1.018  65.651  0.00  0.00\nATOM   1186  N   ILE A 153      39.399  -2.779  67.755  0.00  0.00\nATOM   1187  CA  ILE A 153      38.082  -3.237  67.387  0.00  0.00\nATOM   1188  C   ILE A 153      37.313  -2.121  66.730  0.00  0.00\nATOM   1189  O   ILE A 153      37.733  -0.967  66.742  0.00  0.00\nATOM   1190  CB  ILE A 153      37.261  -3.662  68.565  0.00  0.00\nATOM   1191  CG1 ILE A 153      36.962  -2.451  69.459  0.00  0.00\nATOM   1192  CG2 ILE A 153      38.013  -4.784  69.300  0.00  0.00\nATOM   1193  CD1 ILE A 153      35.888  -2.734  70.506  0.00  0.00\nATOM   1194  N   THR A 154      36.164  -2.464  66.099  0.00  0.00\nATOM   1195  CA  THR A 154      35.359  -1.509  65.377  0.00  0.00\nATOM   1196  C   THR A 154      34.084  -1.180  66.090  0.00  0.00\nATOM   1197  O   THR A 154      33.815  -1.639  67.197  0.00  0.00\nATOM   1198  CB  THR A 154      34.960  -1.999  64.019  0.00  0.00\nATOM   1199  CG2 THR A 154      36.233  -2.324  63.220  0.00  0.00\nATOM   1200  OG1 THR A 154      34.147  -3.157  64.138  0.00  0.00\nATOM   1201  N   LYS A 155      33.272  -0.315  65.442  0.00  0.00\nATOM   1202  CA  LYS A 155      31.984   0.089  65.931  0.00  0.00\nATOM   1203  C   LYS A 155      31.053  -1.088  65.953  0.00  0.00\nATOM   1204  O   LYS A 155      30.347  -1.306  66.936  0.00  0.00\nATOM   1205  CB  LYS A 155      31.370   1.232  65.098  0.00  0.00\nATOM   1206  CG  LYS A 155      31.591   1.127  63.584  0.00  0.00\nATOM   1207  CD  LYS A 155      30.775   0.057  62.859  0.00  0.00\nATOM   1208  CE  LYS A 155      31.056   0.018  61.353  0.00  0.00\nATOM   1209  NZ  LYS A 155      30.206  -0.998  60.696  0.00  0.00\nATOM   1210  N   ALA A 156      31.052  -1.901  64.881  0.00  0.00\nATOM   1211  CA  ALA A 156      30.172  -3.031  64.770  0.00  0.00\nATOM   1212  C   ALA A 156      30.501  -4.010  65.850  0.00  0.00\nATOM   1213  O   ALA A 156      29.620  -4.665  66.404  0.00  0.00\nATOM   1214  CB  ALA A 156      30.311  -3.767  63.428  0.00  0.00\nATOM   1215  N   THR A 157      31.800  -4.150  66.156  0.00  0.00\nATOM   1216  CA  THR A 157      32.255  -5.093  67.130  0.00  0.00\nATOM   1217  C   THR A 157      31.834  -4.658  68.512  0.00  0.00\nATOM   1218  O   THR A 157      31.804  -5.476  69.428  0.00  0.00\nATOM   1219  CB  THR A 157      33.738  -5.327  67.080  0.00  0.00\nATOM   1220  CG2 THR A 157      34.455  -4.220  67.855  0.00  0.00\nATOM   1221  OG1 THR A 157      34.042  -6.580  67.666  0.00  0.00\nATOM   1222  N   LEU A 158      31.611  -3.343  68.740  0.00  0.00\nATOM   1223  CA  LEU A 158      31.125  -2.877  70.021  0.00  0.00\nATOM   1224  C   LEU A 158      29.699  -3.269  70.268  0.00  0.00\nATOM   1225  O   LEU A 158      29.339  -3.621  71.390  0.00  0.00\nATOM   1226  CB  LEU A 158      31.158  -1.350  70.242  0.00  0.00\nATOM   1227  CG  LEU A 158      32.476  -0.778  70.799  0.00  0.00\nATOM   1228  CD1 LEU A 158      32.769  -1.369  72.187  0.00  0.00\nATOM   1229  CD2 LEU A 158      33.653  -0.917  69.830  0.00  0.00\nATOM   1230  N   ASN A 159      28.838  -3.195  69.233  0.00  0.00\nATOM   1231  CA  ASN A 159      27.431  -3.434  69.415  0.00  0.00\nATOM   1232  C   ASN A 159      27.176  -4.854  69.818  0.00  0.00\nATOM   1233  O   ASN A 159      26.184  -5.144  70.479  0.00  0.00\nATOM   1234  CB  ASN A 159      26.572  -3.090  68.180  0.00  0.00\nATOM   1235  CG  ASN A 159      26.950  -3.976  67.003  0.00  0.00\nATOM   1236  ND2 ASN A 159      27.374  -3.336  65.880  0.00  0.00\nATOM   1237  OD1 ASN A 159      26.851  -5.200  67.070  0.00  0.00\nATOM   1238  N   TYR A 160      28.009  -5.792  69.343  0.00  0.00\nATOM   1239  CA  TYR A 160      27.938  -7.191  69.676  0.00  0.00\nATOM   1240  C   TYR A 160      28.454  -7.487  71.058  0.00  0.00\nATOM   1241  O   TYR A 160      28.078  -8.490  71.662  0.00  0.00\nATOM   1242  CB  TYR A 160      28.694  -8.091  68.689  0.00  0.00\nATOM   1243  CG  TYR A 160      27.870  -8.214  67.453  0.00  0.00\nATOM   1244  CD1 TYR A 160      26.799  -9.077  67.434  0.00  0.00\nATOM   1245  CD2 TYR A 160      28.162  -7.492  66.318  0.00  0.00\nATOM   1246  CE1 TYR A 160      26.024  -9.221  66.308  0.00  0.00\nATOM   1247  CE2 TYR A 160      27.390  -7.632  65.187  0.00  0.00\nATOM   1248  CZ  TYR A 160      26.320  -8.497  65.181  0.00  0.00\nATOM   1249  OH  TYR A 160      25.528  -8.644  64.022  0.00  0.00\nATOM   1250  N   LEU A 161      29.426  -6.683  71.529  0.00  0.00\nATOM   1251  CA  LEU A 161      30.119  -6.847  72.780  0.00  0.00\nATOM   1252  C   LEU A 161      29.225  -6.581  73.962  0.00  0.00\nATOM   1253  O   LEU A 161      29.446  -7.118  75.048  0.00  0.00\nATOM   1254  CB  LEU A 161      31.360  -5.944  72.872  0.00  0.00\nATOM   1255  CG  LEU A 161      32.280  -6.294  74.052  0.00  0.00\nATOM   1256  CD1 LEU A 161      32.806  -7.733  73.916  0.00  0.00\nATOM   1257  CD2 LEU A 161      33.413  -5.265  74.206  0.00  0.00\nATOM   1258  N   ASN A 162      28.217  -5.706  73.805  0.00  0.00\nATOM   1259  CA  ASN A 162      27.301  -5.403  74.870  0.00  0.00\nATOM   1260  C   ASN A 162      28.009  -4.660  75.964  0.00  0.00\nATOM   1261  O   ASN A 162      27.562  -4.656  77.109  0.00  0.00\nATOM   1262  CB  ASN A 162      26.652  -6.658  75.480  0.00  0.00\nATOM   1263  CG  ASN A 162      25.732  -7.265  74.430  0.00  0.00\nATOM   1264  ND2 ASN A 162      25.238  -6.414  73.490  0.00  0.00\nATOM   1265  OD1 ASN A 162      25.463  -8.465  74.441  0.00  0.00\nATOM   1266  N   GLY A 163      29.140  -4.012  75.635  0.00  0.00\nATOM   1267  CA  GLY A 163      29.806  -3.137  76.558  0.00  0.00\nATOM   1268  C   GLY A 163      30.370  -3.897  77.714  0.00  0.00\nATOM   1269  O   GLY A 163      30.617  -3.320  78.772  0.00  0.00\nATOM   1270  N   ASP A 164      30.581  -5.215  77.561  0.00  0.00\nATOM   1271  CA  ASP A 164      31.141  -5.972  78.642  0.00  0.00\nATOM   1272  C   ASP A 164      32.547  -5.501  78.856  0.00  0.00\nATOM   1273  O   ASP A 164      32.990  -5.336  79.991  0.00  0.00\nATOM   1274  CB  ASP A 164      31.183  -7.480  78.340  0.00  0.00\nATOM   1275  CG  ASP A 164      29.744  -7.976  78.305  0.00  0.00\nATOM   1276  OD1 ASP A 164      28.846  -7.209  78.744  0.00  0.00\nATOM   1277  OD2 ASP A 164      29.522  -9.127  77.841  0.00  0.00\nATOM   1278  N   TYR A 165      33.280  -5.257  77.752  0.00  0.00\nATOM   1279  CA  TYR A 165      34.656  -4.836  77.816  0.00  0.00\nATOM   1280  C   TYR A 165      34.710  -3.338  77.795  0.00  0.00\nATOM   1281  O   TYR A 165      33.859  -2.683  77.197  0.00  0.00\nATOM   1282  CB  TYR A 165      35.522  -5.329  76.640  0.00  0.00\nATOM   1283  CG  TYR A 165      35.689  -6.812  76.713  0.00  0.00\nATOM   1284  CD1 TYR A 165      34.690  -7.657  76.286  0.00  0.00\nATOM   1285  CD2 TYR A 165      36.858  -7.362  77.192  0.00  0.00\nATOM   1286  CE1 TYR A 165      34.848  -9.023  76.347  0.00  0.00\nATOM   1287  CE2 TYR A 165      37.023  -8.727  77.255  0.00  0.00\nATOM   1288  CZ  TYR A 165      36.016  -9.562  76.833  0.00  0.00\nATOM   1289  OH  TYR A 165      36.181 -10.963  76.894  0.00  0.00\nATOM   1290  N   GLU A 166      35.706  -2.755  78.495  0.00  0.00\nATOM   1291  CA  GLU A 166      35.867  -1.327  78.531  0.00  0.00\nATOM   1292  C   GLU A 166      36.851  -0.951  77.460  0.00  0.00\nATOM   1293  O   GLU A 166      37.852  -1.638  77.261  0.00  0.00\nATOM   1294  CB  GLU A 166      36.409  -0.812  79.879  0.00  0.00\nATOM   1295  CG  GLU A 166      36.454   0.713  79.995  0.00  0.00\nATOM   1296  CD  GLU A 166      37.006   1.068  81.370  0.00  0.00\nATOM   1297  OE1 GLU A 166      36.414   0.607  82.383  0.00  0.00\nATOM   1298  OE2 GLU A 166      38.029   1.802  81.427  0.00  0.00\nATOM   1299  N   VAL A 167      36.581   0.162  76.739  0.00  0.00\nATOM   1300  CA  VAL A 167      37.431   0.568  75.652  0.00  0.00\nATOM   1301  C   VAL A 167      37.739   2.034  75.768  0.00  0.00\nATOM   1302  O   VAL A 167      37.310   2.706  76.705  0.00  0.00\nATOM   1303  CB  VAL A 167      36.806   0.370  74.303  0.00  0.00\nATOM   1304  CG1 VAL A 167      36.543  -1.131  74.102  0.00  0.00\nATOM   1305  CG2 VAL A 167      35.542   1.244  74.215  0.00  0.00\nATOM   1306  N   GLU A 168      38.546   2.547  74.811  0.00  0.00\nATOM   1307  CA  GLU A 168      38.962   3.924  74.760  0.00  0.00\nATOM   1308  C   GLU A 168      38.983   4.336  73.313  0.00  0.00\nATOM   1309  O   GLU A 168      38.726   3.517  72.432  0.00  0.00\nATOM   1310  CB  GLU A 168      40.373   4.136  75.331  0.00  0.00\nATOM   1311  CG  GLU A 168      41.444   3.310  74.615  0.00  0.00\nATOM   1312  CD  GLU A 168      42.769   3.527  75.333  0.00  0.00\nATOM   1313  OE1 GLU A 168      42.792   4.341  76.295  0.00  0.00\nATOM   1314  OE2 GLU A 168      43.773   2.881  74.931  0.00  0.00\nATOM   1315  N   PRO A 169      39.259   5.588  73.030  0.00  0.00\nATOM   1316  CA  PRO A 169      39.281   6.029  71.658  0.00  0.00\nATOM   1317  C   PRO A 169      40.360   5.343  70.873  0.00  0.00\nATOM   1318  O   PRO A 169      41.500   5.297  71.332  0.00  0.00\nATOM   1319  CB  PRO A 169      39.376   7.550  71.714  0.00  0.00\nATOM   1320  CG  PRO A 169      38.670   7.897  73.041  0.00  0.00\nATOM   1321  CD  PRO A 169      38.894   6.664  73.937  0.00  0.00\nATOM   1322  N   GLY A 170      39.985   4.763  69.713  0.00  0.00\nATOM   1323  CA  GLY A 170      40.846   4.007  68.842  0.00  0.00\nATOM   1324  C   GLY A 170      41.804   4.812  68.006  0.00  0.00\nATOM   1325  O   GLY A 170      42.965   4.432  67.861  0.00  0.00\nATOM   1326  N   CYS A 171      41.338   5.922  67.399  0.00  0.00\nATOM   1327  CA  CYS A 171      42.161   6.741  66.542  0.00  0.00\nATOM   1328  C   CYS A 171      42.726   5.942  65.392  0.00  0.00\nATOM   1329  O   CYS A 171      43.872   6.147  64.992  0.00  0.00\nATOM   1330  CB  CYS A 171      43.336   7.393  67.292  0.00  0.00\nATOM   1331  SG  CYS A 171      42.784   8.534  68.596  0.00  0.00\nATOM   1332  N   GLY A 172      41.928   5.016  64.823  0.00  0.00\nATOM   1333  CA  GLY A 172      42.291   4.162  63.718  0.00  0.00\nATOM   1334  C   GLY A 172      42.452   4.942  62.447  0.00  0.00\nATOM   1335  O   GLY A 172      43.213   4.555  61.561  0.00  0.00\nATOM   1336  N   GLY A 173      41.700   6.043  62.306  0.00  0.00\nATOM   1337  CA  GLY A 173      41.687   6.799  61.084  0.00  0.00\nATOM   1338  C   GLY A 173      43.067   7.287  60.766  0.00  0.00\nATOM   1339  O   GLY A 173      43.408   7.472  59.599  0.00  0.00\nATOM   1340  N   ASP A 174      43.860   7.601  61.802  0.00  0.00\nATOM   1341  CA  ASP A 174      45.195   8.113  61.643  0.00  0.00\nATOM   1342  C   ASP A 174      46.157   7.068  61.149  0.00  0.00\nATOM   1343  O   ASP A 174      47.103   7.380  60.426  0.00  0.00\nATOM   1344  CB  ASP A 174      45.759   8.647  62.967  0.00  0.00\nATOM   1345  CG  ASP A 174      44.896   9.830  63.376  0.00  0.00\nATOM   1346  OD1 ASP A 174      44.011  10.221  62.567  0.00  0.00\nATOM   1347  OD2 ASP A 174      45.110  10.364  64.497  0.00  0.00\nATOM   1348  N   ARG A 175      46.001   5.819  61.623  0.00  0.00\nATOM   1349  CA  ARG A 175      46.864   4.715  61.291  0.00  0.00\nATOM   1350  C   ARG A 175      46.635   4.111  59.931  0.00  0.00\nATOM   1351  O   ARG A 175      47.560   3.524  59.371  0.00  0.00\nATOM   1352  CB  ARG A 175      46.841   3.599  62.350  0.00  0.00\nATOM   1353  CG  ARG A 175      47.694   3.970  63.568  0.00  0.00\nATOM   1354  CD  ARG A 175      47.830   2.871  64.625  0.00  0.00\nATOM   1355  NE  ARG A 175      46.612   2.905  65.479  0.00  0.00\nATOM   1356  CZ  ARG A 175      46.592   3.694  66.593  0.00  0.00\nATOM   1357  NH1 ARG A 175      47.681   4.448  66.919  0.00  0.00\nATOM   1358  NH2 ARG A 175      45.481   3.720  67.383  0.00  0.00\nATOM   1359  N   ASN A 176      45.400   4.149  59.386  0.00  0.00\nATOM   1360  CA  ASN A 176      45.192   3.520  58.107  0.00  0.00\nATOM   1361  C   ASN A 176      44.316   4.392  57.252  0.00  0.00\nATOM   1362  O   ASN A 176      43.354   4.990  57.732  0.00  0.00\nATOM   1363  CB  ASN A 176      44.518   2.140  58.243  0.00  0.00\nATOM   1364  CG  ASN A 176      44.572   1.403  56.911  0.00  0.00\nATOM   1365  ND2 ASN A 176      45.571   0.491  56.768  0.00  0.00\nATOM   1366  OD1 ASN A 176      43.746   1.620  56.026  0.00  0.00\nATOM   1367  N   ALA A 177      44.647   4.483  55.945  0.00  0.00\nATOM   1368  CA  ALA A 177      43.940   5.302  54.994  0.00  0.00\nATOM   1369  C   ALA A 177      42.542   4.795  54.802  0.00  0.00\nATOM   1370  O   ALA A 177      41.600   5.578  54.692  0.00  0.00\nATOM   1371  CB  ALA A 177      44.608   5.323  53.609  0.00  0.00\nATOM   1372  N   TYR A 178      42.380   3.460  54.748  0.00  0.00\nATOM   1373  CA  TYR A 178      41.115   2.828  54.506  0.00  0.00\nATOM   1374  C   TYR A 178      40.202   3.199  55.631  0.00  0.00\nATOM   1375  O   TYR A 178      39.036   3.519  55.417  0.00  0.00\nATOM   1376  CB  TYR A 178      41.277   1.296  54.471  0.00  0.00\nATOM   1377  CG  TYR A 178      39.994   0.573  54.222  0.00  0.00\nATOM   1378  CD1 TYR A 178      39.129   0.288  55.254  0.00  0.00\nATOM   1379  CD2 TYR A 178      39.670   0.153  52.951  0.00  0.00\nATOM   1380  CE1 TYR A 178      37.959  -0.398  55.018  0.00  0.00\nATOM   1381  CE2 TYR A 178      38.503  -0.532  52.710  0.00  0.00\nATOM   1382  CZ  TYR A 178      37.645  -0.810  53.745  0.00  0.00\nATOM   1383  OH  TYR A 178      36.447  -1.516  53.502  0.00  0.00\nATOM   1384  N   LEU A 179      40.708   3.160  56.875  0.00  0.00\nATOM   1385  CA  LEU A 179      39.881   3.504  57.992  0.00  0.00\nATOM   1386  C   LEU A 179      39.526   4.956  57.954  0.00  0.00\nATOM   1387  O   LEU A 179      38.411   5.329  58.316  0.00  0.00\nATOM   1388  CB  LEU A 179      40.514   3.182  59.354  0.00  0.00\nATOM   1389  CG  LEU A 179      40.624   1.668  59.619  0.00  0.00\nATOM   1390  CD1 LEU A 179      41.694   0.999  58.749  0.00  0.00\nATOM   1391  CD2 LEU A 179      40.799   1.375  61.110  0.00  0.00\nATOM   1392  N   LYS A 180      40.473   5.824  57.554  0.00  0.00\nATOM   1393  CA  LYS A 180      40.178   7.229  57.537  0.00  0.00\nATOM   1394  C   LYS A 180      39.139   7.537  56.502  0.00  0.00\nATOM   1395  O   LYS A 180      38.155   8.218  56.788  0.00  0.00\nATOM   1396  CB  LYS A 180      41.398   8.114  57.239  0.00  0.00\nATOM   1397  CG  LYS A 180      41.099   9.594  57.486  0.00  0.00\nATOM   1398  CD  LYS A 180      40.866   9.912  58.966  0.00  0.00\nATOM   1399  CE  LYS A 180      40.266  11.297  59.218  0.00  0.00\nATOM   1400  NZ  LYS A 180      38.794  11.243  59.077  0.00  0.00\nATOM   1401  N   GLU A 181      39.312   6.997  55.280  0.00  0.00\nATOM   1402  CA  GLU A 181      38.466   7.317  54.162  0.00  0.00\nATOM   1403  C   GLU A 181      37.066   6.883  54.461  0.00  0.00\nATOM   1404  O   GLU A 181      36.101   7.565  54.122  0.00  0.00\nATOM   1405  CB  GLU A 181      38.898   6.585  52.882  0.00  0.00\nATOM   1406  CG  GLU A 181      40.364   6.818  52.500  0.00  0.00\nATOM   1407  CD  GLU A 181      40.641   8.314  52.465  0.00  0.00\nATOM   1408  OE1 GLU A 181      40.580   8.955  53.547  0.00  0.00\nATOM   1409  OE2 GLU A 181      40.927   8.833  51.354  0.00  0.00\nATOM   1410  N   HIS A 182      36.941   5.703  55.085  0.00  0.00\nATOM   1411  CA  HIS A 182      35.701   5.077  55.442  0.00  0.00\nATOM   1412  C   HIS A 182      35.050   5.749  56.617  0.00  0.00\nATOM   1413  O   HIS A 182      33.865   5.532  56.864  0.00  0.00\nATOM   1414  CB  HIS A 182      35.859   3.572  55.698  0.00  0.00\nATOM   1415  CG  HIS A 182      36.025   2.845  54.398  0.00  0.00\nATOM   1416  CD2 HIS A 182      37.105   2.743  53.573  0.00  0.00\nATOM   1417  ND1 HIS A 182      35.011   2.161  53.770  0.00  0.00\nATOM   1418  CE1 HIS A 182      35.520   1.684  52.606  0.00  0.00\nATOM   1419  NE2 HIS A 182      36.787   2.014  52.442  0.00  0.00\nATOM   1420  N   SER A 183      35.789   6.572  57.388  0.00  0.00\nATOM   1421  CA  SER A 183      35.203   7.178  58.555  0.00  0.00\nATOM   1422  C   SER A 183      34.763   6.099  59.494  0.00  0.00\nATOM   1423  O   SER A 183      33.595   6.016  59.872  0.00  0.00\nATOM   1424  CB  SER A 183      33.982   8.063  58.244  0.00  0.00\nATOM   1425  OG  SER A 183      34.371   9.179  57.458  0.00  0.00\nATOM   1426  N   ILE A 184      35.717   5.228  59.892  0.00  0.00\nATOM   1427  CA  ILE A 184      35.417   4.142  60.781  0.00  0.00\nATOM   1428  C   ILE A 184      35.837   4.536  62.171  0.00  0.00\nATOM   1429  O   ILE A 184      36.970   4.957  62.401  0.00  0.00\nATOM   1430  CB  ILE A 184      36.162   2.886  60.427  0.00  0.00\nATOM   1431  CG1 ILE A 184      35.845   2.471  58.981  0.00  0.00\nATOM   1432  CG2 ILE A 184      35.804   1.804  61.460  0.00  0.00\nATOM   1433  CD1 ILE A 184      34.363   2.195  58.728  0.00  0.00\nATOM   1434  N   GLU A 185      34.912   4.414  63.150  0.00  0.00\nATOM   1435  CA  GLU A 185      35.254   4.764  64.500  0.00  0.00\nATOM   1436  C   GLU A 185      35.823   3.540  65.145  0.00  0.00\nATOM   1437  O   GLU A 185      35.150   2.518  65.272  0.00  0.00\nATOM   1438  CB  GLU A 185      34.063   5.239  65.355  0.00  0.00\nATOM   1439  CG  GLU A 185      33.490   6.594  64.928  0.00  0.00\nATOM   1440  CD  GLU A 185      32.470   6.361  63.822  0.00  0.00\nATOM   1441  OE1 GLU A 185      31.632   5.435  63.980  0.00  0.00\nATOM   1442  OE2 GLU A 185      32.516   7.106  62.807  0.00  0.00\nATOM   1443  N   THR A 186      37.091   3.627  65.594  0.00  0.00\nATOM   1444  CA  THR A 186      37.740   2.474  66.150  0.00  0.00\nATOM   1445  C   THR A 186      37.961   2.688  67.614  0.00  0.00\nATOM   1446  O   THR A 186      37.914   3.815  68.105  0.00  0.00\nATOM   1447  CB  THR A 186      39.078   2.210  65.530  0.00  0.00\nATOM   1448  CG2 THR A 186      38.884   2.064  64.011  0.00  0.00\nATOM   1449  OG1 THR A 186      39.965   3.284  65.805  0.00  0.00\nATOM   1450  N   PHE A 187      38.180   1.578  68.356  0.00  0.00\nATOM   1451  CA  PHE A 187      38.376   1.670  69.777  0.00  0.00\nATOM   1452  C   PHE A 187      39.424   0.664  70.174  0.00  0.00\nATOM   1453  O   PHE A 187      39.727  -0.263  69.424  0.00  0.00\nATOM   1454  CB  PHE A 187      37.112   1.327  70.586  0.00  0.00\nATOM   1455  CG  PHE A 187      36.018   2.238  70.140  0.00  0.00\nATOM   1456  CD1 PHE A 187      35.816   3.458  70.741  0.00  0.00\nATOM   1457  CD2 PHE A 187      35.191   1.863  69.106  0.00  0.00\nATOM   1458  CE1 PHE A 187      34.803   4.287  70.319  0.00  0.00\nATOM   1459  CE2 PHE A 187      34.175   2.687  68.680  0.00  0.00\nATOM   1460  CZ  PHE A 187      33.980   3.903  69.288  0.00  0.00\nATOM   1461  N   LEU A 188      40.026   0.853  71.371  0.00  0.00\nATOM   1462  CA  LEU A 188      41.018  -0.047  71.905  0.00  0.00\nATOM   1463  C   LEU A 188      40.490  -0.629  73.186  0.00  0.00\nATOM   1464  O   LEU A 188      39.917   0.078  74.013  0.00  0.00\nATOM   1465  CB  LEU A 188      42.355   0.635  72.256  0.00  0.00\nATOM   1466  CG  LEU A 188      43.245   1.015  71.054  0.00  0.00\nATOM   1467  CD1 LEU A 188      43.894  -0.226  70.426  0.00  0.00\nATOM   1468  CD2 LEU A 188      42.486   1.860  70.025  0.00  0.00\nATOM   1469  N   ILE A 189      40.690  -1.947  73.388  0.00  0.00\nATOM   1470  CA  ILE A 189      40.204  -2.598  74.573  0.00  0.00\nATOM   1471  C   ILE A 189      41.212  -2.445  75.668  0.00  0.00\nATOM   1472  O   ILE A 189      42.408  -2.656  75.470  0.00  0.00\nATOM   1473  CB  ILE A 189      39.932  -4.063  74.385  0.00  0.00\nATOM   1474  CG1 ILE A 189      38.807  -4.266  73.354  0.00  0.00\nATOM   1475  CG2 ILE A 189      39.620  -4.678  75.758  0.00  0.00\nATOM   1476  CD1 ILE A 189      38.630  -5.718  72.913  0.00  0.00\nATOM   1477  N   LEU A 190      40.736  -2.051  76.866  0.00  0.00\nATOM   1478  CA  LEU A 190      41.598  -1.835  77.992  0.00  0.00\nATOM   1479  C   LEU A 190      41.810  -3.165  78.708  0.00  0.00\nATOM   1480  O   LEU A 190      42.973  -3.438  79.115  0.00  0.00\nATOM   1481  CB  LEU A 190      40.997  -0.852  79.008  0.00  0.00\nATOM   1482  CG  LEU A 190      40.809   0.562  78.430  0.00  0.00\nATOM   1483  CD1 LEU A 190      40.215   1.520  79.476  0.00  0.00\nATOM   1484  CD2 LEU A 190      42.119   1.095  77.821  0.00  0.00\nATOM   1485  OXT LEU A 190      40.811  -3.920  78.863  0.00  0.00\nATOM   1486  N   TYR B 191      59.252 -32.086  58.790  0.00  0.00\nATOM   1487  CA  TYR B 191      59.502 -31.229  57.605  0.00  0.00\nATOM   1488  C   TYR B 191      60.959 -31.065  57.296  0.00  0.00\nATOM   1489  O   TYR B 191      61.789 -30.985  58.201  0.00  0.00\nATOM   1490  CB  TYR B 191      58.844 -29.853  57.802  0.00  0.00\nATOM   1491  CG  TYR B 191      59.247 -29.360  59.150  0.00  0.00\nATOM   1492  CD1 TYR B 191      60.470 -28.766  59.358  0.00  0.00\nATOM   1493  CD2 TYR B 191      58.384 -29.500  60.212  0.00  0.00\nATOM   1494  CE1 TYR B 191      60.824 -28.319  60.610  0.00  0.00\nATOM   1495  CE2 TYR B 191      58.732 -29.055  61.465  0.00  0.00\nATOM   1496  CZ  TYR B 191      59.954 -28.463  61.665  0.00  0.00\nATOM   1497  OH  TYR B 191      60.316 -28.005  62.950  0.00  0.00\nATOM   1498  N   GLN B 192      61.306 -31.000  55.989  0.00  0.00\nATOM   1499  CA  GLN B 192      62.687 -30.945  55.594  0.00  0.00\nATOM   1500  C   GLN B 192      62.974 -29.668  54.871  0.00  0.00\nATOM   1501  O   GLN B 192      62.103 -28.815  54.705  0.00  0.00\nATOM   1502  CB  GLN B 192      63.111 -32.088  54.654  0.00  0.00\nATOM   1503  CG  GLN B 192      62.413 -32.050  53.294  0.00  0.00\nATOM   1504  CD  GLN B 192      63.025 -33.139  52.424  0.00  0.00\nATOM   1505  NE2 GLN B 192      64.376 -33.107  52.278  0.00  0.00\nATOM   1506  OE1 GLN B 192      62.320 -33.989  51.880  0.00  0.00\nATOM   1507  N   SER B 193      64.244 -29.512  54.431  0.00  0.00\nATOM   1508  CA  SER B 193      64.688 -28.315  53.773  0.00  0.00\nATOM   1509  C   SER B 193      65.151 -28.655  52.384  0.00  0.00\nATOM   1510  O   SER B 193      65.468 -29.807  52.086  0.00  0.00\nATOM   1511  CB  SER B 193      65.856 -27.633  54.508  0.00  0.00\nATOM   1512  OG  SER B 193      66.256 -26.455  53.827  0.00  0.00\nATOM   1513  N   CYS B 194      65.185 -27.639  51.490  0.00  0.00\nATOM   1514  CA  CYS B 194      65.554 -27.846  50.112  0.00  0.00\nATOM   1515  C   CYS B 194      66.565 -26.807  49.707  0.00  0.00\nATOM   1516  O   CYS B 194      66.638 -25.732  50.295  0.00  0.00\nATOM   1517  CB  CYS B 194      64.368 -27.682  49.145  0.00  0.00\nATOM   1518  SG  CYS B 194      63.025 -28.861  49.476  0.00  0.00\nATOM   1519  N   GLU B 195      67.436 -27.161  48.737  0.00  0.00\nATOM   1520  CA  GLU B 195      68.471 -26.319  48.193  0.00  0.00\nATOM   1521  C   GLU B 195      68.019 -25.311  47.166  0.00  0.00\nATOM   1522  O   GLU B 195      68.426 -24.152  47.220  0.00  0.00\nATOM   1523  CB  GLU B 195      69.588 -27.145  47.537  0.00  0.00\nATOM   1524  CG  GLU B 195      69.079 -28.052  46.416  0.00  0.00\nATOM   1525  CD  GLU B 195      70.265 -28.817  45.843  0.00  0.00\nATOM   1526  OE1 GLU B 195      71.421 -28.498  46.227  0.00  0.00\nATOM   1527  OE2 GLU B 195      70.027 -29.727  45.003  0.00  0.00\nATOM   1528  N   CYS B 196      67.194 -25.723  46.178  0.00  0.00\nATOM   1529  CA  CYS B 196      66.839 -24.817  45.121  0.00  0.00\nATOM   1530  C   CYS B 196      65.435 -25.103  44.684  0.00  0.00\nATOM   1531  O   CYS B 196      65.183 -26.034  43.917  0.00  0.00\nATOM   1532  CB  CYS B 196      67.742 -24.964  43.885  0.00  0.00\nATOM   1533  SG  CYS B 196      67.305 -23.817  42.543  0.00  0.00\nATOM   1534  N   VAL B 197      64.481 -24.270  45.144  0.00  0.00\nATOM   1535  CA  VAL B 197      63.105 -24.446  44.792  0.00  0.00\nATOM   1536  C   VAL B 197      62.693 -23.169  44.131  0.00  0.00\nATOM   1537  O   VAL B 197      63.071 -22.090  44.586  0.00  0.00\nATOM   1538  CB  VAL B 197      62.209 -24.644  45.982  0.00  0.00\nATOM   1539  CG1 VAL B 197      60.747 -24.664  45.506  0.00  0.00\nATOM   1540  CG2 VAL B 197      62.635 -25.932  46.708  0.00  0.00\nATOM   1541  N   ALA B 198      61.914 -23.257  43.030  0.00  0.00\nATOM   1542  CA  ALA B 198      61.512 -22.053  42.355  0.00  0.00\nATOM   1543  C   ALA B 198      60.103 -21.735  42.757  0.00  0.00\nATOM   1544  O   ALA B 198      59.187 -22.520  42.516  0.00  0.00\nATOM   1545  CB  ALA B 198      61.539 -22.171  40.822  0.00  0.00\nATOM   1546  N   VAL B 199      59.897 -20.538  43.346  0.00  0.00\nATOM   1547  CA  VAL B 199      58.608 -20.146  43.853  0.00  0.00\nATOM   1548  C   VAL B 199      58.036 -19.055  42.995  0.00  0.00\nATOM   1549  O   VAL B 199      58.758 -18.179  42.519  0.00  0.00\nATOM   1550  CB  VAL B 199      58.662 -19.614  45.255  0.00  0.00\nATOM   1551  CG1 VAL B 199      57.250 -19.173  45.673  0.00  0.00\nATOM   1552  CG2 VAL B 199      59.281 -20.689  46.169  0.00  0.00\nATOM   1553  N   MET B 200      56.700 -19.091  42.780  0.00  0.00\nATOM   1554  CA  MET B 200      56.064 -18.105  41.946  0.00  0.00\nATOM   1555  C   MET B 200      54.795 -17.595  42.560  0.00  0.00\nATOM   1556  O   MET B 200      53.976 -18.361  43.069  0.00  0.00\nATOM   1557  CB  MET B 200      55.601 -18.648  40.588  0.00  0.00\nATOM   1558  CG  MET B 200      54.905 -17.575  39.746  0.00  0.00\nATOM   1559  SD  MET B 200      54.042 -18.201  38.277  0.00  0.00\nATOM   1560  CE  MET B 200      52.669 -18.894  39.244  0.00  0.00\nATOM   1561  N   PHE B 201      54.605 -16.259  42.489  0.00  0.00\nATOM   1562  CA  PHE B 201      53.385 -15.633  42.913  0.00  0.00\nATOM   1563  C   PHE B 201      52.816 -14.950  41.706  0.00  0.00\nATOM   1564  O   PHE B 201      53.492 -14.151  41.057  0.00  0.00\nATOM   1565  CB  PHE B 201      53.579 -14.529  43.972  0.00  0.00\nATOM   1566  CG  PHE B 201      53.987 -15.140  45.269  0.00  0.00\nATOM   1567  CD1 PHE B 201      55.302 -15.466  45.513  0.00  0.00\nATOM   1568  CD2 PHE B 201      53.052 -15.373  46.251  0.00  0.00\nATOM   1569  CE1 PHE B 201      55.673 -16.025  46.714  0.00  0.00\nATOM   1570  CE2 PHE B 201      53.417 -15.930  47.454  0.00  0.00\nATOM   1571  CZ  PHE B 201      54.731 -16.259  47.687  0.00  0.00\nATOM   1572  N   ALA B 202      51.555 -15.272  41.360  0.00  0.00\nATOM   1573  CA  ALA B 202      50.899 -14.605  40.271  0.00  0.00\nATOM   1574  C   ALA B 202      49.658 -13.997  40.850  0.00  0.00\nATOM   1575  O   ALA B 202      48.835 -14.697  41.437  0.00  0.00\nATOM   1576  CB  ALA B 202      50.463 -15.554  39.142  0.00  0.00\nATOM   1577  N   SER B 203      49.476 -12.672  40.680  0.00  0.00\nATOM   1578  CA  SER B 203      48.340 -12.018  41.272  0.00  0.00\nATOM   1579  C   SER B 203      47.613 -11.255  40.213  0.00  0.00\nATOM   1580  O   SER B 203      48.172 -10.937  39.165  0.00  0.00\nATOM   1581  CB  SER B 203      48.701 -10.935  42.304  0.00  0.00\nATOM   1582  OG  SER B 203      49.413 -11.477  43.402  0.00  0.00\nATOM   1583  N   ILE B 204      46.320 -10.963  40.477  0.00  0.00\nATOM   1584  CA  ILE B 204      45.535 -10.160  39.583  0.00  0.00\nATOM   1585  C   ILE B 204      45.141  -8.921  40.344  0.00  0.00\nATOM   1586  O   ILE B 204      44.176  -8.920  41.107  0.00  0.00\nATOM   1587  CB  ILE B 204      44.286 -10.864  39.139  0.00  0.00\nATOM   1588  CG1 ILE B 204      44.664 -12.168  38.415  0.00  0.00\nATOM   1589  CG2 ILE B 204      43.459  -9.901  38.273  0.00  0.00\nATOM   1590  CD1 ILE B 204      43.491 -13.125  38.208  0.00  0.00\nATOM   1591  N   ALA B 205      45.862  -7.809  40.102  0.00  0.00\nATOM   1592  CA  ALA B 205      45.693  -6.568  40.815  0.00  0.00\nATOM   1593  C   ALA B 205      44.323  -5.990  40.605  0.00  0.00\nATOM   1594  O   ALA B 205      43.728  -5.437  41.528  0.00  0.00\nATOM   1595  CB  ALA B 205      46.709  -5.497  40.383  0.00  0.00\nATOM   1596  N   ASN B 206      43.794  -6.106  39.378  0.00  0.00\nATOM   1597  CA  ASN B 206      42.554  -5.511  38.955  0.00  0.00\nATOM   1598  C   ASN B 206      41.366  -6.105  39.655  0.00  0.00\nATOM   1599  O   ASN B 206      40.289  -5.514  39.641  0.00  0.00\nATOM   1600  CB  ASN B 206      42.304  -5.673  37.447  0.00  0.00\nATOM   1601  CG  ASN B 206      43.337  -4.837  36.709  0.00  0.00\nATOM   1602  ND2 ASN B 206      43.971  -5.437  35.667  0.00  0.00\nATOM   1603  OD1 ASN B 206      43.579  -3.682  37.055  0.00  0.00\nATOM   1604  N   PHE B 207      41.496  -7.309  40.240  0.00  0.00\nATOM   1605  CA  PHE B 207      40.363  -8.019  40.777  0.00  0.00\nATOM   1606  C   PHE B 207      39.647  -7.276  41.877  0.00  0.00\nATOM   1607  O   PHE B 207      38.417  -7.216  41.871  0.00  0.00\nATOM   1608  CB  PHE B 207      40.750  -9.407  41.325  0.00  0.00\nATOM   1609  CG  PHE B 207      39.498 -10.151  41.651  0.00  0.00\nATOM   1610  CD1 PHE B 207      38.768 -10.752  40.650  0.00  0.00\nATOM   1611  CD2 PHE B 207      39.062 -10.265  42.951  0.00  0.00\nATOM   1612  CE1 PHE B 207      37.616 -11.445  40.939  0.00  0.00\nATOM   1613  CE2 PHE B 207      37.911 -10.958  43.246  0.00  0.00\nATOM   1614  CZ  PHE B 207      37.184 -11.547  42.240  0.00  0.00\nATOM   1615  N   SER B 208      40.374  -6.677  42.840  0.00  0.00\nATOM   1616  CA  SER B 208      39.744  -6.065  43.985  0.00  0.00\nATOM   1617  C   SER B 208      38.801  -4.983  43.555  0.00  0.00\nATOM   1618  O   SER B 208      37.752  -4.795  44.173  0.00  0.00\nATOM   1619  CB  SER B 208      40.762  -5.431  44.948  0.00  0.00\nATOM   1620  OG  SER B 208      40.089  -4.849  46.055  0.00  0.00\nATOM   1621  N   GLU B 209      39.147  -4.232  42.494  0.00  0.00\nATOM   1622  CA  GLU B 209      38.291  -3.166  42.052  0.00  0.00\nATOM   1623  C   GLU B 209      37.013  -3.772  41.569  0.00  0.00\nATOM   1624  O   GLU B 209      35.929  -3.245  41.812  0.00  0.00\nATOM   1625  CB  GLU B 209      38.888  -2.344  40.895  0.00  0.00\nATOM   1626  CG  GLU B 209      38.993  -3.102  39.573  0.00  0.00\nATOM   1627  CD  GLU B 209      39.626  -2.171  38.551  0.00  0.00\nATOM   1628  OE1 GLU B 209      40.399  -1.272  38.976  0.00  0.00\nATOM   1629  OE2 GLU B 209      39.345  -2.343  37.335  0.00  0.00\nATOM   1630  N   PHE B 210      37.123  -4.924  40.886  0.00  0.00\nATOM   1631  CA  PHE B 210      36.012  -5.634  40.330  0.00  0.00\nATOM   1632  C   PHE B 210      35.104  -6.034  41.453  0.00  0.00\nATOM   1633  O   PHE B 210      33.883  -5.969  41.327  0.00  0.00\nATOM   1634  CB  PHE B 210      36.477  -6.911  39.600  0.00  0.00\nATOM   1635  CG  PHE B 210      35.300  -7.655  39.066  0.00  0.00\nATOM   1636  CD1 PHE B 210      34.647  -7.227  37.934  0.00  0.00\nATOM   1637  CD2 PHE B 210      34.868  -8.803  39.689  0.00  0.00\nATOM   1638  CE1 PHE B 210      33.567  -7.925  37.443  0.00  0.00\nATOM   1639  CE2 PHE B 210      33.789  -9.506  39.203  0.00  0.00\nATOM   1640  CZ  PHE B 210      33.135  -9.065  38.078  0.00  0.00\nATOM   1641  N   TYR B 211      35.682  -6.443  42.598  0.00  0.00\nATOM   1642  CA  TYR B 211      34.889  -6.950  43.686  0.00  0.00\nATOM   1643  C   TYR B 211      33.997  -5.876  44.232  0.00  0.00\nATOM   1644  O   TYR B 211      34.446  -4.783  44.576  0.00  0.00\nATOM   1645  CB  TYR B 211      35.741  -7.496  44.851  0.00  0.00\nATOM   1646  CG  TYR B 211      34.839  -8.168  45.833  0.00  0.00\nATOM   1647  CD1 TYR B 211      34.404  -9.453  45.604  0.00  0.00\nATOM   1648  CD2 TYR B 211      34.438  -7.529  46.985  0.00  0.00\nATOM   1649  CE1 TYR B 211      33.578 -10.090  46.499  0.00  0.00\nATOM   1650  CE2 TYR B 211      33.611  -8.161  47.885  0.00  0.00\nATOM   1651  CZ  TYR B 211      33.178  -9.444  47.643  0.00  0.00\nATOM   1652  OH  TYR B 211      32.331 -10.096  48.563  0.00  0.00\nATOM   1653  N   VAL B 212      32.684  -6.187  44.320  0.00  0.00\nATOM   1654  CA  VAL B 212      31.700  -5.279  44.839  0.00  0.00\nATOM   1655  C   VAL B 212      30.654  -6.093  45.545  0.00  0.00\nATOM   1656  O   VAL B 212      30.542  -7.299  45.324  0.00  0.00\nATOM   1657  CB  VAL B 212      30.992  -4.499  43.773  0.00  0.00\nATOM   1658  CG1 VAL B 212      32.024  -3.624  43.041  0.00  0.00\nATOM   1659  CG2 VAL B 212      30.248  -5.488  42.859  0.00  0.00\nATOM   1660  N   GLU B 213      29.883  -5.457  46.455  0.00  0.00\nATOM   1661  CA  GLU B 213      28.804  -6.155  47.098  0.00  0.00\nATOM   1662  C   GLU B 213      27.568  -5.346  46.872  0.00  0.00\nATOM   1663  O   GLU B 213      27.512  -4.165  47.212  0.00  0.00\nATOM   1664  CB  GLU B 213      28.964  -6.334  48.620  0.00  0.00\nATOM   1665  CG  GLU B 213      30.058  -7.330  49.007  0.00  0.00\nATOM   1666  CD  GLU B 213      30.022  -7.527  50.519  0.00  0.00\nATOM   1667  OE1 GLU B 213      28.931  -7.338  51.123  0.00  0.00\nATOM   1668  OE2 GLU B 213      31.089  -7.875  51.089  0.00  0.00\nATOM   1669  N   LEU B 214      26.541  -5.975  46.268  0.00  0.00\nATOM   1670  CA  LEU B 214      25.322  -5.280  45.992  0.00  0.00\nATOM   1671  C   LEU B 214      24.260  -6.334  45.976  0.00  0.00\nATOM   1672  O   LEU B 214      24.555  -7.527  46.018  0.00  0.00\nATOM   1673  CB  LEU B 214      25.401  -4.541  44.633  0.00  0.00\nATOM   1674  CG  LEU B 214      24.277  -3.536  44.287  0.00  0.00\nATOM   1675  CD1 LEU B 214      23.002  -4.199  43.749  0.00  0.00\nATOM   1676  CD2 LEU B 214      24.006  -2.601  45.475  0.00  0.00\nATOM   1677  N   GLU B 215      22.984  -5.920  45.966  0.00  0.00\nATOM   1678  CA  GLU B 215      21.889  -6.841  45.938  0.00  0.00\nATOM   1679  C   GLU B 215      21.943  -7.609  44.652  0.00  0.00\nATOM   1680  O   GLU B 215      21.657  -8.805  44.619  0.00  0.00\nATOM   1681  CB  GLU B 215      20.531  -6.124  45.957  0.00  0.00\nATOM   1682  CG  GLU B 215      19.335  -7.076  45.925  0.00  0.00\nATOM   1683  CD  GLU B 215      18.081  -6.241  45.700  0.00  0.00\nATOM   1684  OE1 GLU B 215      18.199  -4.987  45.685  0.00  0.00\nATOM   1685  OE2 GLU B 215      16.990  -6.849  45.530  0.00  0.00\nATOM   1686  N   ALA B 216      22.322  -6.931  43.552  0.00  0.00\nATOM   1687  CA  ALA B 216      22.304  -7.521  42.246  0.00  0.00\nATOM   1688  C   ALA B 216      23.235  -8.696  42.166  0.00  0.00\nATOM   1689  O   ALA B 216      22.873  -9.721  41.588  0.00  0.00\nATOM   1690  CB  ALA B 216      22.714  -6.533  41.141  0.00  0.00\nATOM   1691  N   ASN B 217      24.456  -8.589  42.735  0.00  0.00\nATOM   1692  CA  ASN B 217      25.375  -9.687  42.599  0.00  0.00\nATOM   1693  C   ASN B 217      25.450 -10.487  43.868  0.00  0.00\nATOM   1694  O   ASN B 217      26.521 -10.953  44.253  0.00  0.00\nATOM   1695  CB  ASN B 217      26.807  -9.235  42.250  0.00  0.00\nATOM   1696  CG  ASN B 217      27.371  -8.396  43.391  0.00  0.00\nATOM   1697  ND2 ASN B 217      28.669  -8.009  43.269  0.00  0.00\nATOM   1698  OD1 ASN B 217      26.681  -8.084  44.360  0.00  0.00\nATOM   1699  N   ASN B 218      24.297 -10.704  44.526  0.00  0.00\nATOM   1700  CA  ASN B 218      24.195 -11.531  45.698  0.00  0.00\nATOM   1701  C   ASN B 218      25.251 -11.195  46.711  0.00  0.00\nATOM   1702  O   ASN B 218      25.882 -12.086  47.277  0.00  0.00\nATOM   1703  CB  ASN B 218      24.266 -13.039  45.390  0.00  0.00\nATOM   1704  CG  ASN B 218      23.700 -13.792  46.588  0.00  0.00\nATOM   1705  ND2 ASN B 218      24.409 -14.863  47.032  0.00  0.00\nATOM   1706  OD1 ASN B 218      22.647 -13.438  47.113  0.00  0.00\nATOM   1707  N   GLU B 219      25.435  -9.893  47.000  0.00  0.00\nATOM   1708  CA  GLU B 219      26.379  -9.440  47.982  0.00  0.00\nATOM   1709  C   GLU B 219      27.772  -9.922  47.689  0.00  0.00\nATOM   1710  O   GLU B 219      28.481 -10.349  48.600  0.00  0.00\nATOM   1711  CB  GLU B 219      26.035  -9.871  49.424  0.00  0.00\nATOM   1712  CG  GLU B 219      24.753  -9.245  49.976  0.00  0.00\nATOM   1713  CD  GLU B 219      23.573 -10.073  49.489  0.00  0.00\nATOM   1714  OE1 GLU B 219      23.526 -11.287  49.825  0.00  0.00\nATOM   1715  OE2 GLU B 219      22.703  -9.504  48.777  0.00  0.00\nATOM   1716  N   GLY B 220      28.208  -9.855  46.414  0.00  0.00\nATOM   1717  CA  GLY B 220      29.576 -10.155  46.077  0.00  0.00\nATOM   1718  C   GLY B 220      29.775 -11.594  45.698  0.00  0.00\nATOM   1719  O   GLY B 220      30.899 -12.001  45.403  0.00  0.00\nATOM   1720  N   VAL B 221      28.708 -12.412  45.712  0.00  0.00\nATOM   1721  CA  VAL B 221      28.826 -13.807  45.381  0.00  0.00\nATOM   1722  C   VAL B 221      29.155 -14.000  43.932  0.00  0.00\nATOM   1723  O   VAL B 221      29.974 -14.848  43.581  0.00  0.00\nATOM   1724  CB  VAL B 221      27.565 -14.570  45.635  0.00  0.00\nATOM   1725  CG1 VAL B 221      27.757 -16.012  45.133  0.00  0.00\nATOM   1726  CG2 VAL B 221      27.243 -14.467  47.130  0.00  0.00\nATOM   1727  N   GLU B 222      28.520 -13.222  43.040  0.00  0.00\nATOM   1728  CA  GLU B 222      28.726 -13.419  41.634  0.00  0.00\nATOM   1729  C   GLU B 222      30.158 -13.139  41.313  0.00  0.00\nATOM   1730  O   GLU B 222      30.705 -13.702  40.367  0.00  0.00\nATOM   1731  CB  GLU B 222      27.811 -12.557  40.750  0.00  0.00\nATOM   1732  CG  GLU B 222      26.349 -13.002  40.857  0.00  0.00\nATOM   1733  CD  GLU B 222      26.299 -14.503  40.582  0.00  0.00\nATOM   1734  OE1 GLU B 222      26.341 -14.893  39.385  0.00  0.00\nATOM   1735  OE2 GLU B 222      26.222 -15.281  41.570  0.00  0.00\nATOM   1736  N   CYS B 223      30.788 -12.219  42.068  0.00  0.00\nATOM   1737  CA  CYS B 223      32.171 -11.891  41.864  0.00  0.00\nATOM   1738  C   CYS B 223      33.034 -13.083  42.171  0.00  0.00\nATOM   1739  O   CYS B 223      33.883 -13.474  41.370  0.00  0.00\nATOM   1740  CB  CYS B 223      32.636 -10.738  42.769  0.00  0.00\nATOM   1741  SG  CYS B 223      31.762  -9.184  42.412  0.00  0.00\nATOM   1742  N   LEU B 224      32.795 -13.725  43.329  0.00  0.00\nATOM   1743  CA  LEU B 224      33.571 -14.846  43.773  0.00  0.00\nATOM   1744  C   LEU B 224      33.409 -15.932  42.761  0.00  0.00\nATOM   1745  O   LEU B 224      34.316 -16.731  42.534  0.00  0.00\nATOM   1746  CB  LEU B 224      33.084 -15.391  45.132  0.00  0.00\nATOM   1747  CG  LEU B 224      33.252 -14.387  46.289  0.00  0.00\nATOM   1748  CD1 LEU B 224      32.759 -14.974  47.621  0.00  0.00\nATOM   1749  CD2 LEU B 224      34.698 -13.874  46.374  0.00  0.00\nATOM   1750  N   ARG B 225      32.227 -15.988  42.128  0.00  0.00\nATOM   1751  CA  ARG B 225      31.930 -17.021  41.180  0.00  0.00\nATOM   1752  C   ARG B 225      32.922 -16.941  40.057  0.00  0.00\nATOM   1753  O   ARG B 225      33.419 -17.963  39.589  0.00  0.00\nATOM   1754  CB  ARG B 225      30.527 -16.865  40.568  0.00  0.00\nATOM   1755  CG  ARG B 225      29.944 -18.164  40.012  0.00  0.00\nATOM   1756  CD  ARG B 225      28.550 -17.997  39.405  0.00  0.00\nATOM   1757  NE  ARG B 225      27.882 -19.322  39.492  0.00  0.00\nATOM   1758  CZ  ARG B 225      27.177 -19.640  40.618  0.00  0.00\nATOM   1759  NH1 ARG B 225      26.970 -18.696  41.581  0.00  0.00\nATOM   1760  NH2 ARG B 225      26.690 -20.903  40.789  0.00  0.00\nATOM   1761  N   LEU B 226      33.231 -15.717  39.588  0.00  0.00\nATOM   1762  CA  LEU B 226      34.155 -15.537  38.502  0.00  0.00\nATOM   1763  C   LEU B 226      35.527 -15.963  38.944  0.00  0.00\nATOM   1764  O   LEU B 226      36.248 -16.629  38.203  0.00  0.00\nATOM   1765  CB  LEU B 226      34.228 -14.074  38.024  0.00  0.00\nATOM   1766  CG  LEU B 226      35.209 -13.840  36.858  0.00  0.00\nATOM   1767  CD1 LEU B 226      34.792 -14.641  35.614  0.00  0.00\nATOM   1768  CD2 LEU B 226      35.372 -12.341  36.560  0.00  0.00\nATOM   1769  N   LEU B 227      35.907 -15.615  40.188  0.00  0.00\nATOM   1770  CA  LEU B 227      37.218 -15.919  40.696  0.00  0.00\nATOM   1771  C   LEU B 227      37.385 -17.407  40.723  0.00  0.00\nATOM   1772  O   LEU B 227      38.478 -17.927  40.501  0.00  0.00\nATOM   1773  CB  LEU B 227      37.443 -15.368  42.118  0.00  0.00\nATOM   1774  CG  LEU B 227      38.849 -15.650  42.678  0.00  0.00\nATOM   1775  CD1 LEU B 227      39.932 -14.995  41.805  0.00  0.00\nATOM   1776  CD2 LEU B 227      38.956 -15.228  44.152  0.00  0.00\nATOM   1777  N   ASN B 228      36.291 -18.130  41.020  0.00  0.00\nATOM   1778  CA  ASN B 228      36.286 -19.565  41.092  0.00  0.00\nATOM   1779  C   ASN B 228      36.634 -20.114  39.740  0.00  0.00\nATOM   1780  O   ASN B 228      37.427 -21.048  39.623  0.00  0.00\nATOM   1781  CB  ASN B 228      34.887 -20.094  41.479  0.00  0.00\nATOM   1782  CG  ASN B 228      34.953 -21.578  41.812  0.00  0.00\nATOM   1783  ND2 ASN B 228      34.100 -22.390  41.133  0.00  0.00\nATOM   1784  OD1 ASN B 228      35.730 -22.003  42.666  0.00  0.00\nATOM   1785  N   GLU B 229      36.052 -19.528  38.678  0.00  0.00\nATOM   1786  CA  GLU B 229      36.259 -19.982  37.332  0.00  0.00\nATOM   1787  C   GLU B 229      37.697 -19.776  36.961  0.00  0.00\nATOM   1788  O   GLU B 229      38.275 -20.569  36.219  0.00  0.00\nATOM   1789  CB  GLU B 229      35.391 -19.217  36.317  0.00  0.00\nATOM   1790  CG  GLU B 229      33.886 -19.370  36.572  0.00  0.00\nATOM   1791  CD  GLU B 229      33.514 -20.840  36.432  0.00  0.00\nATOM   1792  OE1 GLU B 229      33.810 -21.429  35.358  0.00  0.00\nATOM   1793  OE2 GLU B 229      32.928 -21.394  37.401  0.00  0.00\nATOM   1794  N   ILE B 230      38.295 -18.662  37.424  0.00  0.00\nATOM   1795  CA  ILE B 230      39.663 -18.356  37.111  0.00  0.00\nATOM   1796  C   ILE B 230      40.614 -19.295  37.801  0.00  0.00\nATOM   1797  O   ILE B 230      41.507 -19.857  37.170  0.00  0.00\nATOM   1798  CB  ILE B 230      40.035 -16.957  37.509  0.00  0.00\nATOM   1799  CG1 ILE B 230      39.171 -15.945  36.735  0.00  0.00\nATOM   1800  CG2 ILE B 230      41.544 -16.775  37.282  0.00  0.00\nATOM   1801  CD1 ILE B 230      39.275 -14.516  37.269  0.00  0.00\nATOM   1802  N   ILE B 231      40.424 -19.508  39.119  0.00  0.00\nATOM   1803  CA  ILE B 231      41.309 -20.315  39.920  0.00  0.00\nATOM   1804  C   ILE B 231      41.257 -21.717  39.402  0.00  0.00\nATOM   1805  O   ILE B 231      42.282 -22.396  39.318  0.00  0.00\nATOM   1806  CB  ILE B 231      40.865 -20.408  41.355  0.00  0.00\nATOM   1807  CG1 ILE B 231      40.771 -19.026  42.024  0.00  0.00\nATOM   1808  CG2 ILE B 231      41.837 -21.358  42.075  0.00  0.00\nATOM   1809  CD1 ILE B 231      42.114 -18.328  42.218  0.00  0.00\nATOM   1810  N   ALA B 232      40.039 -22.193  39.082  0.00  0.00\nATOM   1811  CA  ALA B 232      39.827 -23.522  38.588  0.00  0.00\nATOM   1812  C   ALA B 232      40.508 -23.664  37.262  0.00  0.00\nATOM   1813  O   ALA B 232      41.114 -24.694  36.970  0.00  0.00\nATOM   1814  CB  ALA B 232      38.339 -23.851  38.377  0.00  0.00\nATOM   1815  N   ASP B 233      40.428 -22.613  36.427  0.00  0.00\nATOM   1816  CA  ASP B 233      40.978 -22.632  35.103  0.00  0.00\nATOM   1817  C   ASP B 233      42.465 -22.791  35.225  0.00  0.00\nATOM   1818  O   ASP B 233      43.106 -23.385  34.356  0.00  0.00\nATOM   1819  CB  ASP B 233      40.682 -21.326  34.340  0.00  0.00\nATOM   1820  CG  ASP B 233      40.769 -21.586  32.842  0.00  0.00\nATOM   1821  OD1 ASP B 233      41.138 -22.725  32.452  0.00  0.00\nATOM   1822  OD2 ASP B 233      40.454 -20.644  32.066  0.00  0.00\nATOM   1823  N   PHE B 234      43.060 -22.208  36.286  0.00  0.00\nATOM   1824  CA  PHE B 234      44.472 -22.325  36.526  0.00  0.00\nATOM   1825  C   PHE B 234      44.829 -23.709  36.984  0.00  0.00\nATOM   1826  O   PHE B 234      45.892 -24.226  36.642  0.00  0.00\nATOM   1827  CB  PHE B 234      45.044 -21.350  37.570  0.00  0.00\nATOM   1828  CG  PHE B 234      44.934 -19.975  37.012  0.00  0.00\nATOM   1829  CD1 PHE B 234      45.376 -19.702  35.739  0.00  0.00\nATOM   1830  CD2 PHE B 234      44.443 -18.948  37.780  0.00  0.00\nATOM   1831  CE1 PHE B 234      45.288 -18.432  35.221  0.00  0.00\nATOM   1832  CE2 PHE B 234      44.355 -17.676  37.267  0.00  0.00\nATOM   1833  CZ  PHE B 234      44.773 -17.413  35.985  0.00  0.00\nATOM   1834  N   ASP B 235      43.961 -24.335  37.798  0.00  0.00\nATOM   1835  CA  ASP B 235      44.223 -25.625  38.376  0.00  0.00\nATOM   1836  C   ASP B 235      44.323 -26.664  37.298  0.00  0.00\nATOM   1837  O   ASP B 235      45.073 -27.631  37.429  0.00  0.00\nATOM   1838  CB  ASP B 235      43.140 -26.061  39.376  0.00  0.00\nATOM   1839  CG  ASP B 235      43.270 -25.177  40.612  0.00  0.00\nATOM   1840  OD1 ASP B 235      44.303 -24.463  40.728  0.00  0.00\nATOM   1841  OD2 ASP B 235      42.338 -25.207  41.459  0.00  0.00\nATOM   1842  N   GLU B 236      43.577 -26.484  36.195  0.00  0.00\nATOM   1843  CA  GLU B 236      43.538 -27.434  35.118  0.00  0.00\nATOM   1844  C   GLU B 236      44.910 -27.601  34.526  0.00  0.00\nATOM   1845  O   GLU B 236      45.241 -28.669  34.010  0.00  0.00\nATOM   1846  CB  GLU B 236      42.566 -27.030  33.997  0.00  0.00\nATOM   1847  CG  GLU B 236      41.099 -27.142  34.419  0.00  0.00\nATOM   1848  CD  GLU B 236      40.228 -26.723  33.245  0.00  0.00\nATOM   1849  OE1 GLU B 236      40.802 -26.313  32.200  0.00  0.00\nATOM   1850  OE2 GLU B 236      38.978 -26.809  33.375  0.00  0.00\nATOM   1851  N   ILE B 237      45.745 -26.549  34.582  0.00  0.00\nATOM   1852  CA  ILE B 237      47.071 -26.534  34.022  0.00  0.00\nATOM   1853  C   ILE B 237      47.919 -27.593  34.665  0.00  0.00\nATOM   1854  O   ILE B 237      48.790 -28.175  34.020  0.00  0.00\nATOM   1855  CB  ILE B 237      47.773 -25.225  34.234  0.00  0.00\nATOM   1856  CG1 ILE B 237      47.016 -24.086  33.530  0.00  0.00\nATOM   1857  CG2 ILE B 237      49.231 -25.385  33.769  0.00  0.00\nATOM   1858  CD1 ILE B 237      47.477 -22.693  33.955  0.00  0.00\nATOM   1859  N   ILE B 238      47.694 -27.863  35.961  0.00  0.00\nATOM   1860  CA  ILE B 238      48.487 -28.797  36.714  0.00  0.00\nATOM   1861  C   ILE B 238      48.453 -30.148  36.063  0.00  0.00\nATOM   1862  O   ILE B 238      49.429 -30.892  36.140  0.00  0.00\nATOM   1863  CB  ILE B 238      48.011 -28.963  38.130  0.00  0.00\nATOM   1864  CG1 ILE B 238      48.212 -27.661  38.926  0.00  0.00\nATOM   1865  CG2 ILE B 238      48.754 -30.167  38.733  0.00  0.00\nATOM   1866  CD1 ILE B 238      47.352 -26.494  38.446  0.00  0.00\nATOM   1867  N   SER B 239      47.319 -30.519  35.443  0.00  0.00\nATOM   1868  CA  SER B 239      47.128 -31.813  34.841  0.00  0.00\nATOM   1869  C   SER B 239      48.004 -32.022  33.635  0.00  0.00\nATOM   1870  O   SER B 239      48.143 -33.159  33.184  0.00  0.00\nATOM   1871  CB  SER B 239      45.675 -32.046  34.397  0.00  0.00\nATOM   1872  OG  SER B 239      44.820 -32.032  35.529  0.00  0.00\nATOM   1873  N   GLU B 240      48.597 -30.958  33.052  0.00  0.00\nATOM   1874  CA  GLU B 240      49.416 -31.170  31.887  0.00  0.00\nATOM   1875  C   GLU B 240      50.677 -31.874  32.296  0.00  0.00\nATOM   1876  O   GLU B 240      51.186 -31.682  33.399  0.00  0.00\nATOM   1877  CB  GLU B 240      49.813 -29.884  31.138  0.00  0.00\nATOM   1878  CG  GLU B 240      48.637 -29.197  30.442  0.00  0.00\nATOM   1879  CD  GLU B 240      49.176 -28.009  29.658  0.00  0.00\nATOM   1880  OE1 GLU B 240      50.422 -27.827  29.637  0.00  0.00\nATOM   1881  OE2 GLU B 240      48.346 -27.268  29.065  0.00  0.00\nATOM   1882  N   ASP B 241      51.213 -32.716  31.388  0.00  0.00\nATOM   1883  CA  ASP B 241      52.371 -33.521  31.657  0.00  0.00\nATOM   1884  C   ASP B 241      53.555 -32.638  31.920  0.00  0.00\nATOM   1885  O   ASP B 241      54.382 -32.939  32.779  0.00  0.00\nATOM   1886  CB  ASP B 241      52.740 -34.440  30.478  0.00  0.00\nATOM   1887  CG  ASP B 241      51.651 -35.494  30.327  0.00  0.00\nATOM   1888  OD1 ASP B 241      50.880 -35.700  31.302  0.00  0.00\nATOM   1889  OD2 ASP B 241      51.576 -36.106  29.228  0.00  0.00\nATOM   1890  N   ARG B 242      53.667 -31.522  31.176  0.00  0.00\nATOM   1891  CA  ARG B 242      54.779 -30.618  31.281  0.00  0.00\nATOM   1892  C   ARG B 242      54.794 -29.971  32.637  0.00  0.00\nATOM   1893  O   ARG B 242      55.848 -29.626  33.169  0.00  0.00\nATOM   1894  CB  ARG B 242      54.713 -29.497  30.235  0.00  0.00\nATOM   1895  CG  ARG B 242      54.704 -30.035  28.805  0.00  0.00\nATOM   1896  CD  ARG B 242      56.063 -30.565  28.341  0.00  0.00\nATOM   1897  NE  ARG B 242      56.979 -29.398  28.202  0.00  0.00\nATOM   1898  CZ  ARG B 242      58.329 -29.571  28.297  0.00  0.00\nATOM   1899  NH1 ARG B 242      58.846 -30.809  28.542  0.00  0.00\nATOM   1900  NH2 ARG B 242      59.163 -28.500  28.147  0.00  0.00\nATOM   1901  N   PHE B 243      53.595 -29.720  33.179  0.00  0.00\nATOM   1902  CA  PHE B 243      53.318 -29.086  34.442  0.00  0.00\nATOM   1903  C   PHE B 243      53.419 -29.985  35.645  0.00  0.00\nATOM   1904  O   PHE B 243      53.196 -29.529  36.763  0.00  0.00\nATOM   1905  CB  PHE B 243      52.008 -28.285  34.466  0.00  0.00\nATOM   1906  CG  PHE B 243      52.339 -27.128  33.591  0.00  0.00\nATOM   1907  CD1 PHE B 243      53.321 -26.250  33.984  0.00  0.00\nATOM   1908  CD2 PHE B 243      51.684 -26.910  32.402  0.00  0.00\nATOM   1909  CE1 PHE B 243      53.658 -25.174  33.200  0.00  0.00\nATOM   1910  CE2 PHE B 243      52.017 -25.833  31.614  0.00  0.00\nATOM   1911  CZ  PHE B 243      53.005 -24.966  32.011  0.00  0.00\nATOM   1912  N   ARG B 244      53.669 -31.293  35.460  0.00  0.00\nATOM   1913  CA  ARG B 244      53.631 -32.258  36.527  0.00  0.00\nATOM   1914  C   ARG B 244      54.528 -31.851  37.665  0.00  0.00\nATOM   1915  O   ARG B 244      54.259 -32.207  38.813  0.00  0.00\nATOM   1916  CB  ARG B 244      54.062 -33.660  36.061  0.00  0.00\nATOM   1917  CG  ARG B 244      53.955 -34.738  37.141  0.00  0.00\nATOM   1918  CD  ARG B 244      54.207 -36.146  36.600  0.00  0.00\nATOM   1919  NE  ARG B 244      53.160 -36.406  35.570  0.00  0.00\nATOM   1920  CZ  ARG B 244      53.359 -37.342  34.598  0.00  0.00\nATOM   1921  NH1 ARG B 244      54.505 -38.083  34.584  0.00  0.00\nATOM   1922  NH2 ARG B 244      52.410 -37.533  33.636  0.00  0.00\nATOM   1923  N   GLN B 245      55.643 -31.153  37.382  0.00  0.00\nATOM   1924  CA  GLN B 245      56.568 -30.697  38.384  0.00  0.00\nATOM   1925  C   GLN B 245      55.981 -29.624  39.267  0.00  0.00\nATOM   1926  O   GLN B 245      56.433 -29.436  40.397  0.00  0.00\nATOM   1927  CB  GLN B 245      57.906 -30.179  37.816  0.00  0.00\nATOM   1928  CG  GLN B 245      57.803 -28.960  36.897  0.00  0.00\nATOM   1929  CD  GLN B 245      57.823 -29.448  35.454  0.00  0.00\nATOM   1930  NE2 GLN B 245      57.232 -30.646  35.203  0.00  0.00\nATOM   1931  OE1 GLN B 245      58.357 -28.778  34.570  0.00  0.00\nATOM   1932  N   LEU B 246      55.011 -28.833  38.765  0.00  0.00\nATOM   1933  CA  LEU B 246      54.500 -27.745  39.556  0.00  0.00\nATOM   1934  C   LEU B 246      53.595 -28.196  40.661  0.00  0.00\nATOM   1935  O   LEU B 246      52.732 -29.055  40.488  0.00  0.00\nATOM   1936  CB  LEU B 246      53.813 -26.642  38.736  0.00  0.00\nATOM   1937  CG  LEU B 246      54.825 -25.904  37.839  0.00  0.00\nATOM   1938  CD1 LEU B 246      55.344 -26.812  36.715  0.00  0.00\nATOM   1939  CD2 LEU B 246      54.272 -24.565  37.341  0.00  0.00\nATOM   1940  N   GLU B 247      53.791 -27.588  41.853  0.00  0.00\nATOM   1941  CA  GLU B 247      52.994 -27.908  43.001  0.00  0.00\nATOM   1942  C   GLU B 247      52.318 -26.647  43.452  0.00  0.00\nATOM   1943  O   GLU B 247      52.974 -25.658  43.772  0.00  0.00\nATOM   1944  CB  GLU B 247      53.829 -28.432  44.186  0.00  0.00\nATOM   1945  CG  GLU B 247      52.992 -28.927  45.366  0.00  0.00\nATOM   1946  CD  GLU B 247      52.407 -30.285  44.994  0.00  0.00\nATOM   1947  OE1 GLU B 247      53.008 -30.976  44.130  0.00  0.00\nATOM   1948  OE2 GLU B 247      51.348 -30.648  45.571  0.00  0.00\nATOM   1949  N   LYS B 248      50.970 -26.657  43.483  0.00  0.00\nATOM   1950  CA  LYS B 248      50.200 -25.524  43.926  0.00  0.00\nATOM   1951  C   LYS B 248      50.303 -25.472  45.421  0.00  0.00\nATOM   1952  O   LYS B 248      50.016 -26.460  46.089  0.00  0.00\nATOM   1953  CB  LYS B 248      48.709 -25.699  43.594  0.00  0.00\nATOM   1954  CG  LYS B 248      47.790 -24.576  44.073  0.00  0.00\nATOM   1955  CD  LYS B 248      46.352 -24.752  43.580  0.00  0.00\nATOM   1956  CE  LYS B 248      45.354 -23.777  44.206  0.00  0.00\nATOM   1957  NZ  LYS B 248      43.999 -24.030  43.668  0.00  0.00\nATOM   1958  N   ILE B 249      50.811 -24.362  45.995  0.00  0.00\nATOM   1959  CA  ILE B 249      50.836 -24.232  47.430  0.00  0.00\nATOM   1960  C   ILE B 249      49.505 -23.811  47.979  0.00  0.00\nATOM   1961  O   ILE B 249      48.998 -24.414  48.924  0.00  0.00\nATOM   1962  CB  ILE B 249      51.882 -23.275  47.934  0.00  0.00\nATOM   1963  CG1 ILE B 249      53.293 -23.863  47.743  0.00  0.00\nATOM   1964  CG2 ILE B 249      51.568 -22.961  49.406  0.00  0.00\nATOM   1965  CD1 ILE B 249      53.732 -24.035  46.293  0.00  0.00\nATOM   1966  N   LYS B 250      48.908 -22.750  47.391  0.00  0.00\nATOM   1967  CA  LYS B 250      47.666 -22.230  47.896  0.00  0.00\nATOM   1968  C   LYS B 250      47.308 -21.012  47.095  0.00  0.00\nATOM   1969  O   LYS B 250      48.008 -20.637  46.156  0.00  0.00\nATOM   1970  CB  LYS B 250      47.783 -21.765  49.354  0.00  0.00\nATOM   1971  CG  LYS B 250      48.735 -20.577  49.501  0.00  0.00\nATOM   1972  CD  LYS B 250      48.828 -20.027  50.921  0.00  0.00\nATOM   1973  CE  LYS B 250      49.869 -20.743  51.780  0.00  0.00\nATOM   1974  NZ  LYS B 250      51.210 -20.192  51.494  0.00  0.00\nATOM   1975  N   THR B 251      46.164 -20.383  47.434  0.00  0.00\nATOM   1976  CA  THR B 251      45.772 -19.147  46.816  0.00  0.00\nATOM   1977  C   THR B 251      45.571 -18.178  47.942  0.00  0.00\nATOM   1978  O   THR B 251      44.946 -18.512  48.948  0.00  0.00\nATOM   1979  CB  THR B 251      44.479 -19.241  46.054  0.00  0.00\nATOM   1980  CG2 THR B 251      44.637 -20.281  44.931  0.00  0.00\nATOM   1981  OG1 THR B 251      43.419 -19.614  46.923  0.00  0.00\nATOM   1982  N   ILE B 252      46.130 -16.956  47.818  0.00  0.00\nATOM   1983  CA  ILE B 252      45.939 -15.968  48.842  0.00  0.00\nATOM   1984  C   ILE B 252      45.082 -14.925  48.218  0.00  0.00\nATOM   1985  O   ILE B 252      45.523 -14.200  47.328  0.00  0.00\nATOM   1986  CB  ILE B 252      47.204 -15.281  49.273  0.00  0.00\nATOM   1987  CG1 ILE B 252      48.229 -16.291  49.817  0.00  0.00\nATOM   1988  CG2 ILE B 252      46.816 -14.198  50.294  0.00  0.00\nATOM   1989  CD1 ILE B 252      48.856 -17.171  48.736  0.00  0.00\nATOM   1990  N   GLY B 253      43.824 -14.811  48.677  0.00  0.00\nATOM   1991  CA  GLY B 253      42.963 -13.869  48.040  0.00  0.00\nATOM   1992  C   GLY B 253      42.882 -14.308  46.610  0.00  0.00\nATOM   1993  O   GLY B 253      42.434 -15.412  46.307  0.00  0.00\nATOM   1994  N   SER B 254      43.231 -13.385  45.696  0.00  0.00\nATOM   1995  CA  SER B 254      43.288 -13.600  44.276  0.00  0.00\nATOM   1996  C   SER B 254      44.677 -13.947  43.809  0.00  0.00\nATOM   1997  O   SER B 254      44.960 -13.803  42.619  0.00  0.00\nATOM   1998  CB  SER B 254      42.844 -12.368  43.476  0.00  0.00\nATOM   1999  OG  SER B 254      41.489 -12.069  43.770  0.00  0.00\nATOM   2000  N   THR B 255      45.603 -14.341  44.706  0.00  0.00\nATOM   2001  CA  THR B 255      46.948 -14.597  44.254  0.00  0.00\nATOM   2002  C   THR B 255      47.173 -16.080  44.217  0.00  0.00\nATOM   2003  O   THR B 255      46.751 -16.807  45.112  0.00  0.00\nATOM   2004  CB  THR B 255      47.995 -14.011  45.154  0.00  0.00\nATOM   2005  CG2 THR B 255      49.383 -14.333  44.575  0.00  0.00\nATOM   2006  OG1 THR B 255      47.820 -12.606  45.255  0.00  0.00\nATOM   2007  N   TYR B 256      47.886 -16.558  43.174  0.00  0.00\nATOM   2008  CA  TYR B 256      48.105 -17.962  42.959  0.00  0.00\nATOM   2009  C   TYR B 256      49.556 -18.222  43.277  0.00  0.00\nATOM   2010  O   TYR B 256      50.441 -17.569  42.728  0.00  0.00\nATOM   2011  CB  TYR B 256      47.855 -18.317  41.477  0.00  0.00\nATOM   2012  CG  TYR B 256      47.681 -19.782  41.264  0.00  0.00\nATOM   2013  CD1 TYR B 256      46.448 -20.361  41.469  0.00  0.00\nATOM   2014  CD2 TYR B 256      48.723 -20.571  40.835  0.00  0.00\nATOM   2015  CE1 TYR B 256      46.257 -21.707  41.267  0.00  0.00\nATOM   2016  CE2 TYR B 256      48.537 -21.919  40.632  0.00  0.00\nATOM   2017  CZ  TYR B 256      47.305 -22.489  40.848  0.00  0.00\nATOM   2018  OH  TYR B 256      47.114 -23.871  40.639  0.00  0.00\nATOM   2019  N   MET B 257      49.829 -19.183  44.192  0.00  0.00\nATOM   2020  CA  MET B 257      51.173 -19.464  44.637  0.00  0.00\nATOM   2021  C   MET B 257      51.540 -20.885  44.300  0.00  0.00\nATOM   2022  O   MET B 257      50.839 -21.823  44.682  0.00  0.00\nATOM   2023  CB  MET B 257      51.310 -19.315  46.162  0.00  0.00\nATOM   2024  CG  MET B 257      52.707 -19.596  46.716  0.00  0.00\nATOM   2025  SD  MET B 257      52.828 -19.411  48.521  0.00  0.00\nATOM   2026  CE  MET B 257      54.525 -20.045  48.640  0.00  0.00\nATOM   2027  N   ALA B 258      52.679 -21.086  43.594  0.00  0.00\nATOM   2028  CA  ALA B 258      53.088 -22.415  43.214  0.00  0.00\nATOM   2029  C   ALA B 258      54.590 -22.492  43.198  0.00  0.00\nATOM   2030  O   ALA B 258      55.272 -21.473  43.097  0.00  0.00\nATOM   2031  CB  ALA B 258      52.598 -22.823  41.814  0.00  0.00\nATOM   2032  N   ALA B 259      55.149 -23.723  43.299  0.00  0.00\nATOM   2033  CA  ALA B 259      56.580 -23.887  43.326  0.00  0.00\nATOM   2034  C   ALA B 259      56.980 -25.115  42.560  0.00  0.00\nATOM   2035  O   ALA B 259      56.192 -26.040  42.370  0.00  0.00\nATOM   2036  CB  ALA B 259      57.148 -24.051  44.747  0.00  0.00\nATOM   2037  N   SER B 260      58.244 -25.140  42.085  0.00  0.00\nATOM   2038  CA  SER B 260      58.735 -26.286  41.372  0.00  0.00\nATOM   2039  C   SER B 260      59.979 -26.756  42.065  0.00  0.00\nATOM   2040  O   SER B 260      60.749 -25.955  42.593  0.00  0.00\nATOM   2041  CB  SER B 260      59.102 -25.986  39.908  0.00  0.00\nATOM   2042  OG  SER B 260      60.156 -25.035  39.851  0.00  0.00\nATOM   2043  N   GLY B 261      60.216 -28.086  42.068  0.00  0.00\nATOM   2044  CA  GLY B 261      61.419 -28.599  42.666  0.00  0.00\nATOM   2045  C   GLY B 261      61.181 -29.175  44.033  0.00  0.00\nATOM   2046  O   GLY B 261      62.137 -29.430  44.768  0.00  0.00\nATOM   2047  N   LEU B 262      59.911 -29.306  44.459  0.00  0.00\nATOM   2048  CA  LEU B 262      59.603 -29.981  45.693  0.00  0.00\nATOM   2049  C   LEU B 262      59.782 -31.456  45.481  0.00  0.00\nATOM   2050  O   LEU B 262      60.233 -32.188  46.361  0.00  0.00\nATOM   2051  CB  LEU B 262      58.155 -29.731  46.151  0.00  0.00\nATOM   2052  CG  LEU B 262      57.890 -28.290  46.642  0.00  0.00\nATOM   2053  CD1 LEU B 262      58.551 -28.028  48.001  0.00  0.00\nATOM   2054  CD2 LEU B 262      58.307 -27.245  45.600  0.00  0.00\nATOM   2055  N   ASN B 263      59.409 -31.915  44.273  0.00  0.00\nATOM   2056  CA  ASN B 263      59.420 -33.291  43.879  0.00  0.00\nATOM   2057  C   ASN B 263      60.813 -33.814  43.857  0.00  0.00\nATOM   2058  O   ASN B 263      61.018 -34.988  44.144  0.00  0.00\nATOM   2059  CB  ASN B 263      58.831 -33.506  42.473  0.00  0.00\nATOM   2060  CG  ASN B 263      57.354 -33.143  42.526  0.00  0.00\nATOM   2061  ND2 ASN B 263      56.472 -34.141  42.252  0.00  0.00\nATOM   2062  OD1 ASN B 263      56.992 -32.001  42.801  0.00  0.00\nATOM   2063  N   ASP B 264      61.815 -32.993  43.486  0.00  0.00\nATOM   2064  CA  ASP B 264      63.137 -33.542  43.393  0.00  0.00\nATOM   2065  C   ASP B 264      63.769 -33.669  44.724  0.00  0.00\nATOM   2066  O   ASP B 264      63.346 -33.059  45.701  0.00  0.00\nATOM   2067  CB  ASP B 264      64.100 -32.758  42.480  0.00  0.00\nATOM   2068  CG  ASP B 264      64.284 -31.355  43.035  0.00  0.00\nATOM   2069  OD1 ASP B 264      63.362 -30.523  42.832  0.00  0.00\nATOM   2070  OD2 ASP B 264      65.350 -31.089  43.652  0.00  0.00\nATOM   2071  N   SER B 265      64.735 -34.606  44.828  0.00  0.00\nATOM   2072  CA  SER B 265      65.579 -34.670  45.965  0.00  0.00\nATOM   2073  C   SER B 265      66.619 -33.635  45.712  0.00  0.00\nATOM   2074  O   SER B 265      67.005 -32.892  46.617  0.00  0.00\nATOM   2075  CB  SER B 265      66.298 -36.028  46.104  0.00  0.00\nATOM   2076  OG  SER B 265      65.351 -37.057  46.338  0.00  0.00\nATOM   2077  N   THR B 266      67.069 -33.603  44.429  0.00  0.00\nATOM   2078  CA  THR B 266      68.047 -32.712  43.866  0.00  0.00\nATOM   2079  C   THR B 266      67.900 -32.766  42.366  0.00  0.00\nATOM   2080  O   THR B 266      66.984 -33.398  41.849  0.00  0.00\nATOM   2081  CB  THR B 266      69.461 -33.136  44.175  0.00  0.00\nATOM   2082  CG2 THR B 266      69.750 -34.448  43.436  0.00  0.00\nATOM   2083  OG1 THR B 266      70.376 -32.126  43.773  0.00  0.00\nATOM   2084  N   TYR B 267      68.803 -32.071  41.625  0.00  0.00\nATOM   2085  CA  TYR B 267      68.816 -32.069  40.181  0.00  0.00\nATOM   2086  C   TYR B 267      70.214 -32.279  39.683  0.00  0.00\nATOM   2087  O   TYR B 267      71.184 -32.125  40.424  0.00  0.00\nATOM   2088  CB  TYR B 267      68.299 -30.782  39.513  0.00  0.00\nATOM   2089  CG  TYR B 267      66.821 -30.867  39.350  0.00  0.00\nATOM   2090  CD1 TYR B 267      65.949 -30.608  40.382  0.00  0.00\nATOM   2091  CD2 TYR B 267      66.310 -31.211  38.119  0.00  0.00\nATOM   2092  CE1 TYR B 267      64.590 -30.696  40.179  0.00  0.00\nATOM   2093  CE2 TYR B 267      64.957 -31.299  37.910  0.00  0.00\nATOM   2094  CZ  TYR B 267      64.094 -31.042  38.945  0.00  0.00\nATOM   2095  OH  TYR B 267      62.701 -31.132  38.736  0.00  0.00\nATOM   2096  N   ASP B 268      70.336 -32.668  38.392  0.00  0.00\nATOM   2097  CA  ASP B 268      71.610 -32.940  37.789  0.00  0.00\nATOM   2098  C   ASP B 268      71.936 -31.883  36.767  0.00  0.00\nATOM   2099  O   ASP B 268      71.862 -30.686  37.039  0.00  0.00\nATOM   2100  CB  ASP B 268      71.682 -34.300  37.070  0.00  0.00\nATOM   2101  CG  ASP B 268      73.154 -34.669  36.913  0.00  0.00\nATOM   2102  OD1 ASP B 268      73.995 -34.031  37.600  0.00  0.00\nATOM   2103  OD2 ASP B 268      73.454 -35.590  36.107  0.00  0.00\nATOM   2104  N   LYS B 269      72.319 -32.339  35.553  0.00  0.00\nATOM   2105  CA  LYS B 269      72.773 -31.531  34.450  0.00  0.00\nATOM   2106  C   LYS B 269      71.708 -30.565  34.034  0.00  0.00\nATOM   2107  O   LYS B 269      71.986 -29.386  33.817  0.00  0.00\nATOM   2108  CB  LYS B 269      73.115 -32.384  33.215  0.00  0.00\nATOM   2109  CG  LYS B 269      73.743 -31.595  32.065  0.00  0.00\nATOM   2110  CD  LYS B 269      74.319 -32.490  30.965  0.00  0.00\nATOM   2111  CE  LYS B 269      75.399 -33.458  31.456  0.00  0.00\nATOM   2112  NZ  LYS B 269      76.615 -32.712  31.845  0.00  0.00\nATOM   2113  N   ALA B 270      70.456 -31.039  33.919  0.00  0.00\nATOM   2114  CA  ALA B 270      69.366 -30.187  33.583  0.00  0.00\nATOM   2115  C   ALA B 270      69.392 -29.198  34.682  0.00  0.00\nATOM   2116  O   ALA B 270      69.220 -28.003  34.467  0.00  0.00\nATOM   2117  CB  ALA B 270      68.012 -30.912  33.629  0.00  0.00\nATOM   2118  N   GLY B 271      69.642 -29.697  35.903  0.00  0.00\nATOM   2119  CA  GLY B 271      69.831 -28.840  37.028  0.00  0.00\nATOM   2120  C   GLY B 271      68.646 -27.948  37.193  0.00  0.00\nATOM   2121  O   GLY B 271      67.645 -28.334  37.795  0.00  0.00\nATOM   2122  N   LYS B 272      68.752 -26.706  36.683  0.00  0.00\nATOM   2123  CA  LYS B 272      67.703 -25.755  36.894  0.00  0.00\nATOM   2124  C   LYS B 272      66.691 -25.736  35.790  0.00  0.00\nATOM   2125  O   LYS B 272      66.208 -24.672  35.412  0.00  0.00\nATOM   2126  CB  LYS B 272      68.229 -24.320  37.077  0.00  0.00\nATOM   2127  CG  LYS B 272      68.638 -24.009  38.519  0.00  0.00\nATOM   2128  CD  LYS B 272      69.718 -24.936  39.077  0.00  0.00\nATOM   2129  CE  LYS B 272      69.144 -26.217  39.689  0.00  0.00\nATOM   2130  NZ  LYS B 272      70.234 -27.063  40.224  0.00  0.00\nATOM   2131  N   THR B 273      66.280 -26.916  35.296  0.00  0.00\nATOM   2132  CA  THR B 273      65.272 -26.982  34.276  0.00  0.00\nATOM   2133  C   THR B 273      63.957 -26.574  34.874  0.00  0.00\nATOM   2134  O   THR B 273      63.086 -26.052  34.180  0.00  0.00\nATOM   2135  CB  THR B 273      65.099 -28.353  33.693  0.00  0.00\nATOM   2136  CG2 THR B 273      63.972 -28.305  32.647  0.00  0.00\nATOM   2137  OG1 THR B 273      66.311 -28.779  33.088  0.00  0.00\nATOM   2138  N   HIS B 274      63.777 -26.833  36.184  0.00  0.00\nATOM   2139  CA  HIS B 274      62.553 -26.569  36.893  0.00  0.00\nATOM   2140  C   HIS B 274      62.265 -25.098  36.941  0.00  0.00\nATOM   2141  O   HIS B 274      61.105 -24.693  37.012  0.00  0.00\nATOM   2142  CB  HIS B 274      62.573 -27.103  38.339  0.00  0.00\nATOM   2143  CG  HIS B 274      63.594 -26.440  39.216  0.00  0.00\nATOM   2144  CD2 HIS B 274      63.432 -25.566  40.247  0.00  0.00\nATOM   2145  ND1 HIS B 274      64.952 -26.637  39.102  0.00  0.00\nATOM   2146  CE1 HIS B 274      65.541 -25.879  40.061  0.00  0.00\nATOM   2147  NE2 HIS B 274      64.658 -25.211  40.782  0.00  0.00\nATOM   2148  N   ILE B 275      63.312 -24.254  36.972  0.00  0.00\nATOM   2149  CA  ILE B 275      63.123 -22.829  37.014  0.00  0.00\nATOM   2150  C   ILE B 275      62.470 -22.386  35.742  0.00  0.00\nATOM   2151  O   ILE B 275      61.583 -21.535  35.745  0.00  0.00\nATOM   2152  CB  ILE B 275      64.413 -22.077  37.170  0.00  0.00\nATOM   2153  CG1 ILE B 275      65.067 -22.439  38.515  0.00  0.00\nATOM   2154  CG2 ILE B 275      64.118 -20.576  37.010  0.00  0.00\nATOM   2155  CD1 ILE B 275      66.510 -21.954  38.650  0.00  0.00\nATOM   2156  N   LYS B 276      62.906 -22.948  34.604  0.00  0.00\nATOM   2157  CA  LYS B 276      62.347 -22.588  33.333  0.00  0.00\nATOM   2158  C   LYS B 276      60.909 -23.001  33.318  0.00  0.00\nATOM   2159  O   LYS B 276      60.065 -22.316  32.742  0.00  0.00\nATOM   2160  CB  LYS B 276      63.050 -23.292  32.162  0.00  0.00\nATOM   2161  CG  LYS B 276      62.475 -22.929  30.792  0.00  0.00\nATOM   2162  CD  LYS B 276      63.381 -23.341  29.629  0.00  0.00\nATOM   2163  CE  LYS B 276      63.741 -24.828  29.633  0.00  0.00\nATOM   2164  NZ  LYS B 276      62.538 -25.642  29.346  0.00  0.00\nATOM   2165  N   ALA B 277      60.601 -24.147  33.955  0.00  0.00\nATOM   2166  CA  ALA B 277      59.267 -24.676  33.966  0.00  0.00\nATOM   2167  C   ALA B 277      58.351 -23.710  34.648  0.00  0.00\nATOM   2168  O   ALA B 277      57.236 -23.478  34.184  0.00  0.00\nATOM   2169  CB  ALA B 277      59.165 -26.017  34.711  0.00  0.00\nATOM   2170  N   ILE B 278      58.804 -23.097  35.758  0.00  0.00\nATOM   2171  CA  ILE B 278      57.945 -22.213  36.491  0.00  0.00\nATOM   2172  C   ILE B 278      57.563 -21.078  35.594  0.00  0.00\nATOM   2173  O   ILE B 278      56.436 -20.589  35.654  0.00  0.00\nATOM   2174  CB  ILE B 278      58.555 -21.649  37.749  0.00  0.00\nATOM   2175  CG1 ILE B 278      57.450 -21.091  38.662  0.00  0.00\nATOM   2176  CG2 ILE B 278      59.599 -20.588  37.373  0.00  0.00\nATOM   2177  CD1 ILE B 278      57.937 -20.768  40.074  0.00  0.00\nATOM   2178  N   ALA B 279      58.513 -20.602  34.765  0.00  0.00\nATOM   2179  CA  ALA B 279      58.263 -19.513  33.861  0.00  0.00\nATOM   2180  C   ALA B 279      57.240 -19.911  32.838  0.00  0.00\nATOM   2181  O   ALA B 279      56.315 -19.155  32.547  0.00  0.00\nATOM   2182  CB  ALA B 279      59.523 -19.077  33.091  0.00  0.00\nATOM   2183  N   ASP B 280      57.360 -21.131  32.285  0.00  0.00\nATOM   2184  CA  ASP B 280      56.463 -21.561  31.251  0.00  0.00\nATOM   2185  C   ASP B 280      55.087 -21.558  31.838  0.00  0.00\nATOM   2186  O   ASP B 280      54.104 -21.249  31.167  0.00  0.00\nATOM   2187  CB  ASP B 280      56.779 -22.984  30.758  0.00  0.00\nATOM   2188  CG  ASP B 280      56.061 -23.218  29.436  0.00  0.00\nATOM   2189  OD1 ASP B 280      55.007 -22.569  29.200  0.00  0.00\nATOM   2190  OD2 ASP B 280      56.564 -24.053  28.638  0.00  0.00\nATOM   2191  N   PHE B 281      54.996 -21.905  33.132  0.00  0.00\nATOM   2192  CA  PHE B 281      53.744 -21.967  33.824  0.00  0.00\nATOM   2193  C   PHE B 281      53.138 -20.595  33.880  0.00  0.00\nATOM   2194  O   PHE B 281      51.936 -20.438  33.674  0.00  0.00\nATOM   2195  CB  PHE B 281      53.908 -22.466  35.269  0.00  0.00\nATOM   2196  CG  PHE B 281      52.555 -22.701  35.849  0.00  0.00\nATOM   2197  CD1 PHE B 281      51.874 -23.862  35.561  0.00  0.00\nATOM   2198  CD2 PHE B 281      51.981 -21.782  36.696  0.00  0.00\nATOM   2199  CE1 PHE B 281      50.630 -24.096  36.096  0.00  0.00\nATOM   2200  CE2 PHE B 281      50.738 -22.011  37.234  0.00  0.00\nATOM   2201  CZ  PHE B 281      50.060 -23.169  36.933  0.00  0.00\nATOM   2202  N   ALA B 282      53.957 -19.560  34.152  0.00  0.00\nATOM   2203  CA  ALA B 282      53.449 -18.220  34.283  0.00  0.00\nATOM   2204  C   ALA B 282      52.803 -17.819  32.994  0.00  0.00\nATOM   2205  O   ALA B 282      51.723 -17.232  32.986  0.00  0.00\nATOM   2206  CB  ALA B 282      54.555 -17.191  34.587  0.00  0.00\nATOM   2207  N   MET B 283      53.449 -18.148  31.862  0.00  0.00\nATOM   2208  CA  MET B 283      52.928 -17.817  30.568  0.00  0.00\nATOM   2209  C   MET B 283      51.624 -18.531  30.406  0.00  0.00\nATOM   2210  O   MET B 283      50.675 -17.989  29.843  0.00  0.00\nATOM   2211  CB  MET B 283      53.859 -18.271  29.431  0.00  0.00\nATOM   2212  CG  MET B 283      53.343 -17.946  28.028  0.00  0.00\nATOM   2213  SD  MET B 283      54.448 -18.481  26.688  0.00  0.00\nATOM   2214  CE  MET B 283      53.320 -18.012  25.344  0.00  0.00\nATOM   2215  N   LYS B 284      51.547 -19.775  30.915  0.00  0.00\nATOM   2216  CA  LYS B 284      50.354 -20.558  30.779  0.00  0.00\nATOM   2217  C   LYS B 284      49.221 -19.853  31.461  0.00  0.00\nATOM   2218  O   LYS B 284      48.112 -19.808  30.930  0.00  0.00\nATOM   2219  CB  LYS B 284      50.482 -21.950  31.418  0.00  0.00\nATOM   2220  CG  LYS B 284      51.417 -22.887  30.654  0.00  0.00\nATOM   2221  CD  LYS B 284      50.918 -23.263  29.258  0.00  0.00\nATOM   2222  CE  LYS B 284      49.815 -24.323  29.272  0.00  0.00\nATOM   2223  NZ  LYS B 284      49.437 -24.687  27.887  0.00  0.00\nATOM   2224  N   LEU B 285      49.471 -19.272  32.649  0.00  0.00\nATOM   2225  CA  LEU B 285      48.432 -18.614  33.393  0.00  0.00\nATOM   2226  C   LEU B 285      47.918 -17.453  32.602  0.00  0.00\nATOM   2227  O   LEU B 285      46.711 -17.220  32.541  0.00  0.00\nATOM   2228  CB  LEU B 285      48.908 -18.047  34.744  0.00  0.00\nATOM   2229  CG  LEU B 285      49.331 -19.115  35.768  0.00  0.00\nATOM   2230  CD1 LEU B 285      49.660 -18.479  37.127  0.00  0.00\nATOM   2231  CD2 LEU B 285      48.281 -20.230  35.877  0.00  0.00\nATOM   2232  N   MET B 286      48.823 -16.702  31.950  0.00  0.00\nATOM   2233  CA  MET B 286      48.420 -15.530  31.230  0.00  0.00\nATOM   2234  C   MET B 286      47.447 -15.931  30.166  0.00  0.00\nATOM   2235  O   MET B 286      46.428 -15.271  29.970  0.00  0.00\nATOM   2236  CB  MET B 286      49.584 -14.849  30.496  0.00  0.00\nATOM   2237  CG  MET B 286      49.155 -13.599  29.726  0.00  0.00\nATOM   2238  SD  MET B 286      50.375 -13.004  28.517  0.00  0.00\nATOM   2239  CE  MET B 286      50.072 -14.347  27.332  0.00  0.00\nATOM   2240  N   ASP B 287      47.731 -17.040  29.461  0.00  0.00\nATOM   2241  CA  ASP B 287      46.897 -17.465  28.374  0.00  0.00\nATOM   2242  C   ASP B 287      45.528 -17.782  28.889  0.00  0.00\nATOM   2243  O   ASP B 287      44.530 -17.451  28.251  0.00  0.00\nATOM   2244  CB  ASP B 287      47.431 -18.735  27.685  0.00  0.00\nATOM   2245  CG  ASP B 287      48.719 -18.373  26.958  0.00  0.00\nATOM   2246  OD1 ASP B 287      49.027 -17.155  26.870  0.00  0.00\nATOM   2247  OD2 ASP B 287      49.410 -19.311  26.477  0.00  0.00\nATOM   2248  N   GLN B 288      45.448 -18.437  30.061  0.00  0.00\nATOM   2249  CA  GLN B 288      44.184 -18.825  30.623  0.00  0.00\nATOM   2250  C   GLN B 288      43.405 -17.592  30.960  0.00  0.00\nATOM   2251  O   GLN B 288      42.206 -17.510  30.699  0.00  0.00\nATOM   2252  CB  GLN B 288      44.356 -19.616  31.930  0.00  0.00\nATOM   2253  CG  GLN B 288      45.154 -20.911  31.765  0.00  0.00\nATOM   2254  CD  GLN B 288      44.299 -21.900  30.987  0.00  0.00\nATOM   2255  NE2 GLN B 288      43.019 -21.523  30.729  0.00  0.00\nATOM   2256  OE1 GLN B 288      44.759 -22.978  30.615  0.00  0.00\nATOM   2257  N   MET B 289      44.089 -16.586  31.535  0.00  0.00\nATOM   2258  CA  MET B 289      43.463 -15.369  31.970  0.00  0.00\nATOM   2259  C   MET B 289      42.893 -14.651  30.787  0.00  0.00\nATOM   2260  O   MET B 289      41.838 -14.028  30.879  0.00  0.00\nATOM   2261  CB  MET B 289      44.447 -14.412  32.668  0.00  0.00\nATOM   2262  CG  MET B 289      43.795 -13.130  33.191  0.00  0.00\nATOM   2263  SD  MET B 289      44.943 -11.990  34.024  0.00  0.00\nATOM   2264  CE  MET B 289      45.127 -13.012  35.516  0.00  0.00\nATOM   2265  N   LYS B 290      43.599 -14.704  29.644  0.00  0.00\nATOM   2266  CA  LYS B 290      43.170 -14.050  28.438  0.00  0.00\nATOM   2267  C   LYS B 290      41.867 -14.645  28.001  0.00  0.00\nATOM   2268  O   LYS B 290      40.978 -13.937  27.528  0.00  0.00\nATOM   2269  CB  LYS B 290      44.168 -14.252  27.284  0.00  0.00\nATOM   2270  CG  LYS B 290      43.764 -13.575  25.973  0.00  0.00\nATOM   2271  CD  LYS B 290      44.877 -13.585  24.923  0.00  0.00\nATOM   2272  CE  LYS B 290      44.490 -12.914  23.603  0.00  0.00\nATOM   2273  NZ  LYS B 290      44.543 -11.442  23.748  0.00  0.00\nATOM   2274  N   TYR B 291      41.729 -15.971  28.153  0.00  0.00\nATOM   2275  CA  TYR B 291      40.567 -16.695  27.724  0.00  0.00\nATOM   2276  C   TYR B 291      39.387 -16.195  28.497  0.00  0.00\nATOM   2277  O   TYR B 291      38.309 -15.980  27.942  0.00  0.00\nATOM   2278  CB  TYR B 291      40.722 -18.201  28.006  0.00  0.00\nATOM   2279  CG  TYR B 291      39.607 -18.966  27.383  0.00  0.00\nATOM   2280  CD1 TYR B 291      39.687 -19.343  26.062  0.00  0.00\nATOM   2281  CD2 TYR B 291      38.494 -19.319  28.112  0.00  0.00\nATOM   2282  CE1 TYR B 291      38.669 -20.056  25.473  0.00  0.00\nATOM   2283  CE2 TYR B 291      37.473 -20.033  27.528  0.00  0.00\nATOM   2284  CZ  TYR B 291      37.560 -20.402  26.207  0.00  0.00\nATOM   2285  OH  TYR B 291      36.515 -21.134  25.607  0.00  0.00\nATOM   2286  N   ILE B 292      39.566 -15.993  29.816  0.00  0.00\nATOM   2287  CA  ILE B 292      38.499 -15.535  30.655  0.00  0.00\nATOM   2288  C   ILE B 292      38.075 -14.154  30.255  0.00  0.00\nATOM   2289  O   ILE B 292      36.883 -13.852  30.224  0.00  0.00\nATOM   2290  CB  ILE B 292      38.833 -15.588  32.113  0.00  0.00\nATOM   2291  CG1 ILE B 292      38.963 -17.069  32.509  0.00  0.00\nATOM   2292  CG2 ILE B 292      37.758 -14.824  32.904  0.00  0.00\nATOM   2293  CD1 ILE B 292      39.478 -17.305  33.922  0.00  0.00\nATOM   2294  N   ASN B 293      39.036 -13.281  29.911  0.00  0.00\nATOM   2295  CA  ASN B 293      38.722 -11.920  29.574  0.00  0.00\nATOM   2296  C   ASN B 293      37.801 -11.896  28.398  0.00  0.00\nATOM   2297  O   ASN B 293      36.855 -11.109  28.363  0.00  0.00\nATOM   2298  CB  ASN B 293      39.965 -11.101  29.189  0.00  0.00\nATOM   2299  CG  ASN B 293      40.828 -10.926  30.430  0.00  0.00\nATOM   2300  ND2 ASN B 293      42.170 -10.829  30.227  0.00  0.00\nATOM   2301  OD1 ASN B 293      40.324 -10.874  31.551  0.00  0.00\nATOM   2302  N   GLU B 294      38.030 -12.777  27.409  0.00  0.00\nATOM   2303  CA  GLU B 294      37.236 -12.714  26.219  0.00  0.00\nATOM   2304  C   GLU B 294      35.793 -12.904  26.588  0.00  0.00\nATOM   2305  O   GLU B 294      34.924 -12.179  26.108  0.00  0.00\nATOM   2306  CB  GLU B 294      37.618 -13.803  25.203  0.00  0.00\nATOM   2307  CG  GLU B 294      37.097 -13.535  23.790  0.00  0.00\nATOM   2308  CD  GLU B 294      37.946 -12.423  23.186  0.00  0.00\nATOM   2309  OE1 GLU B 294      38.366 -11.519  23.956  0.00  0.00\nATOM   2310  OE2 GLU B 294      38.182 -12.460  21.948  0.00  0.00\nATOM   2311  N   HIS B 295      35.505 -13.902  27.444  0.00  0.00\nATOM   2312  CA  HIS B 295      34.164 -14.209  27.863  0.00  0.00\nATOM   2313  C   HIS B 295      33.588 -13.233  28.857  0.00  0.00\nATOM   2314  O   HIS B 295      32.389 -12.962  28.837  0.00  0.00\nATOM   2315  CB  HIS B 295      34.035 -15.629  28.447  0.00  0.00\nATOM   2316  CG  HIS B 295      34.217 -16.697  27.407  0.00  0.00\nATOM   2317  CD2 HIS B 295      33.309 -17.244  26.553  0.00  0.00\nATOM   2318  ND1 HIS B 295      35.414 -17.322  27.131  0.00  0.00\nATOM   2319  CE1 HIS B 295      35.171 -18.207  26.133  0.00  0.00\nATOM   2320  NE2 HIS B 295      33.908 -18.197  25.748  0.00  0.00\nATOM   2321  N   SER B 296      34.409 -12.743  29.807  0.00  0.00\nATOM   2322  CA  SER B 296      33.969 -11.860  30.861  0.00  0.00\nATOM   2323  C   SER B 296      33.885 -10.420  30.432  0.00  0.00\nATOM   2324  O   SER B 296      33.410  -9.582  31.201  0.00  0.00\nATOM   2325  CB  SER B 296      34.860 -11.948  32.113  0.00  0.00\nATOM   2326  OG  SER B 296      36.196 -11.598  31.790  0.00  0.00\nATOM   2327  N   PHE B 297      34.348 -10.071  29.216  0.00  0.00\nATOM   2328  CA  PHE B 297      34.316  -8.692  28.798  0.00  0.00\nATOM   2329  C   PHE B 297      35.105  -7.880  29.782  0.00  0.00\nATOM   2330  O   PHE B 297      34.766  -6.729  30.057  0.00  0.00\nATOM   2331  CB  PHE B 297      32.895  -8.096  28.763  0.00  0.00\nATOM   2332  CG  PHE B 297      32.096  -8.798  27.719  0.00  0.00\nATOM   2333  CD1 PHE B 297      32.178  -8.422  26.398  0.00  0.00\nATOM   2334  CD2 PHE B 297      31.253  -9.830  28.066  0.00  0.00\nATOM   2335  CE1 PHE B 297      31.435  -9.069  25.439  0.00  0.00\nATOM   2336  CE2 PHE B 297      30.507 -10.481  27.111  0.00  0.00\nATOM   2337  CZ  PHE B 297      30.598 -10.100  25.794  0.00  0.00\nATOM   2338  N   ASN B 298      36.200  -8.453  30.322  0.00  0.00\nATOM   2339  CA  ASN B 298      36.977  -7.766  31.315  0.00  0.00\nATOM   2340  C   ASN B 298      38.380  -7.708  30.789  0.00  0.00\nATOM   2341  O   ASN B 298      38.636  -8.136  29.666  0.00  0.00\nATOM   2342  CB  ASN B 298      37.001  -8.534  32.650  0.00  0.00\nATOM   2343  CG  ASN B 298      37.195  -7.578  33.820  0.00  0.00\nATOM   2344  ND2 ASN B 298      36.342  -7.743  34.866  0.00  0.00\nATOM   2345  OD1 ASN B 298      38.064  -6.708  33.811  0.00  0.00\nATOM   2346  N   ASN B 299      39.317  -7.099  31.549  0.00  0.00\nATOM   2347  CA  ASN B 299      40.683  -7.095  31.115  0.00  0.00\nATOM   2348  C   ASN B 299      41.546  -7.232  32.331  0.00  0.00\nATOM   2349  O   ASN B 299      42.091  -6.248  32.828  0.00  0.00\nATOM   2350  CB  ASN B 299      41.085  -5.781  30.419  0.00  0.00\nATOM   2351  CG  ASN B 299      42.408  -5.999  29.695  0.00  0.00\nATOM   2352  ND2 ASN B 299      42.820  -4.996  28.873  0.00  0.00\nATOM   2353  OD1 ASN B 299      43.058  -7.030  29.852  0.00  0.00\nATOM   2354  N   PHE B 300      41.724  -8.472  32.826  0.00  0.00\nATOM   2355  CA  PHE B 300      42.559  -8.669  33.970  0.00  0.00\nATOM   2356  C   PHE B 300      43.927  -8.931  33.437  0.00  0.00\nATOM   2357  O   PHE B 300      44.090  -9.613  32.424  0.00  0.00\nATOM   2358  CB  PHE B 300      42.203  -9.900  34.826  0.00  0.00\nATOM   2359  CG  PHE B 300      40.841  -9.743  35.413  0.00  0.00\nATOM   2360  CD1 PHE B 300      40.610  -8.858  36.442  0.00  0.00\nATOM   2361  CD2 PHE B 300      39.796 -10.511  34.953  0.00  0.00\nATOM   2362  CE1 PHE B 300      39.353  -8.724  36.985  0.00  0.00\nATOM   2363  CE2 PHE B 300      38.538 -10.382  35.492  0.00  0.00\nATOM   2364  CZ  PHE B 300      38.312  -9.485  36.510  0.00  0.00\nATOM   2365  N   GLN B 301      44.946  -8.363  34.106  0.00  0.00\nATOM   2366  CA  GLN B 301      46.308  -8.562  33.712  0.00  0.00\nATOM   2367  C   GLN B 301      46.943  -9.327  34.831  0.00  0.00\nATOM   2368  O   GLN B 301      46.523  -9.218  35.981  0.00  0.00\nATOM   2369  CB  GLN B 301      47.086  -7.243  33.560  0.00  0.00\nATOM   2370  CG  GLN B 301      46.532  -6.335  32.460  0.00  0.00\nATOM   2371  CD  GLN B 301      47.373  -5.066  32.412  0.00  0.00\nATOM   2372  NE2 GLN B 301      47.920  -4.745  31.209  0.00  0.00\nATOM   2373  OE1 GLN B 301      47.539  -4.378  33.417  0.00  0.00\nATOM   2374  N   MET B 302      47.972 -10.137  34.521  0.00  0.00\nATOM   2375  CA  MET B 302      48.602 -10.927  35.540  0.00  0.00\nATOM   2376  C   MET B 302      49.886 -10.255  35.926  0.00  0.00\nATOM   2377  O   MET B 302      50.569  -9.665  35.090  0.00  0.00\nATOM   2378  CB  MET B 302      48.971 -12.340  35.060  0.00  0.00\nATOM   2379  CG  MET B 302      49.390 -13.292  36.182  0.00  0.00\nATOM   2380  SD  MET B 302      48.012 -13.898  37.198  0.00  0.00\nATOM   2381  CE  MET B 302      47.326 -14.952  35.887  0.00  0.00\nATOM   2382  N   LYS B 303      50.228 -10.305  37.231  0.00  0.00\nATOM   2383  CA  LYS B 303      51.455  -9.732  37.722  0.00  0.00\nATOM   2384  C   LYS B 303      52.211 -10.869  38.348  0.00  0.00\nATOM   2385  O   LYS B 303      51.695 -11.518  39.256  0.00  0.00\nATOM   2386  CB  LYS B 303      51.209  -8.688  38.824  0.00  0.00\nATOM   2387  CG  LYS B 303      52.465  -7.970  39.321  0.00  0.00\nATOM   2388  CD  LYS B 303      52.153  -6.808  40.267  0.00  0.00\nATOM   2389  CE  LYS B 303      51.433  -7.252  41.543  0.00  0.00\nATOM   2390  NZ  LYS B 303      51.212  -6.097  42.441  0.00  0.00\nATOM   2391  N   ILE B 304      53.465 -11.129  37.908  0.00  0.00\nATOM   2392  CA  ILE B 304      54.147 -12.301  38.397  0.00  0.00\nATOM   2393  C   ILE B 304      55.509 -11.983  38.955  0.00  0.00\nATOM   2394  O   ILE B 304      56.186 -11.050  38.521  0.00  0.00\nATOM   2395  CB  ILE B 304      54.329 -13.342  37.325  0.00  0.00\nATOM   2396  CG1 ILE B 304      52.957 -13.775  36.781  0.00  0.00\nATOM   2397  CG2 ILE B 304      55.147 -14.514  37.895  0.00  0.00\nATOM   2398  CD1 ILE B 304      53.045 -14.598  35.497  0.00  0.00\nATOM   2399  N   GLY B 305      55.933 -12.772  39.971  0.00  0.00\nATOM   2400  CA  GLY B 305      57.241 -12.644  40.555  0.00  0.00\nATOM   2401  C   GLY B 305      57.775 -14.033  40.787  0.00  0.00\nATOM   2402  O   GLY B 305      57.113 -14.865  41.406  0.00  0.00\nATOM   2403  N   LEU B 306      59.010 -14.310  40.306  0.00  0.00\nATOM   2404  CA  LEU B 306      59.623 -15.611  40.430  0.00  0.00\nATOM   2405  C   LEU B 306      60.971 -15.468  41.085  0.00  0.00\nATOM   2406  O   LEU B 306      61.712 -14.529  40.797  0.00  0.00\nATOM   2407  CB  LEU B 306      59.945 -16.254  39.068  0.00  0.00\nATOM   2408  CG  LEU B 306      58.730 -16.575  38.187  0.00  0.00\nATOM   2409  CD1 LEU B 306      59.155 -17.215  36.855  0.00  0.00\nATOM   2410  CD2 LEU B 306      57.734 -17.453  38.947  0.00  0.00\nATOM   2411  N   ASN B 307      61.326 -16.423  41.976  0.00  0.00\nATOM   2412  CA  ASN B 307      62.605 -16.421  42.645  0.00  0.00\nATOM   2413  C   ASN B 307      62.948 -17.854  42.965  0.00  0.00\nATOM   2414  O   ASN B 307      62.060 -18.702  43.027  0.00  0.00\nATOM   2415  CB  ASN B 307      62.581 -15.649  43.977  0.00  0.00\nATOM   2416  CG  ASN B 307      64.005 -15.488  44.492  0.00  0.00\nATOM   2417  ND2 ASN B 307      65.000 -15.550  43.568  0.00  0.00\nATOM   2418  OD1 ASN B 307      64.226 -15.301  45.688  0.00  0.00\nATOM   2419  N   ILE B 308      64.252 -18.170  43.158  0.00  0.00\nATOM   2420  CA  ILE B 308      64.642 -19.525  43.471  0.00  0.00\nATOM   2421  C   ILE B 308      65.650 -19.525  44.590  0.00  0.00\nATOM   2422  O   ILE B 308      66.443 -18.596  44.724  0.00  0.00\nATOM   2423  CB  ILE B 308      65.285 -20.240  42.317  0.00  0.00\nATOM   2424  CG1 ILE B 308      66.597 -19.546  41.913  0.00  0.00\nATOM   2425  CG2 ILE B 308      64.256 -20.334  41.179  0.00  0.00\nATOM   2426  CD1 ILE B 308      67.462 -20.378  40.965  0.00  0.00\nATOM   2427  N   GLY B 309      65.650 -20.585  45.435  0.00  0.00\nATOM   2428  CA  GLY B 309      66.615 -20.634  46.506  0.00  0.00\nATOM   2429  C   GLY B 309      66.182 -21.641  47.534  0.00  0.00\nATOM   2430  O   GLY B 309      65.219 -22.381  47.349  0.00  0.00\nATOM   2431  N   PRO B 310      66.910 -21.673  48.627  0.00  0.00\nATOM   2432  CA  PRO B 310      66.614 -22.607  49.686  0.00  0.00\nATOM   2433  C   PRO B 310      65.347 -22.289  50.415  0.00  0.00\nATOM   2434  O   PRO B 310      65.053 -21.117  50.641  0.00  0.00\nATOM   2435  CB  PRO B 310      67.850 -22.636  50.581  0.00  0.00\nATOM   2436  CG  PRO B 310      68.994 -22.267  49.622  0.00  0.00\nATOM   2437  CD  PRO B 310      68.332 -21.375  48.559  0.00  0.00\nATOM   2438  N   VAL B 311      64.600 -23.333  50.821  0.00  0.00\nATOM   2439  CA  VAL B 311      63.336 -23.153  51.468  0.00  0.00\nATOM   2440  C   VAL B 311      63.135 -24.297  52.425  0.00  0.00\nATOM   2441  O   VAL B 311      63.893 -25.267  52.411  0.00  0.00\nATOM   2442  CB  VAL B 311      62.236 -23.115  50.441  0.00  0.00\nATOM   2443  CG1 VAL B 311      62.392 -24.342  49.537  0.00  0.00\nATOM   2444  CG2 VAL B 311      60.864 -23.025  51.112  0.00  0.00\nATOM   2445  N   VAL B 312      62.152 -24.172  53.346  0.00  0.00\nATOM   2446  CA  VAL B 312      61.829 -25.253  54.235  0.00  0.00\nATOM   2447  C   VAL B 312      60.379 -25.573  54.024  0.00  0.00\nATOM   2448  O   VAL B 312      59.506 -24.724  54.203  0.00  0.00\nATOM   2449  CB  VAL B 312      62.045 -24.929  55.691  0.00  0.00\nATOM   2450  CG1 VAL B 312      61.217 -23.691  56.074  0.00  0.00\nATOM   2451  CG2 VAL B 312      61.703 -26.180  56.518  0.00  0.00\nATOM   2452  N   ALA B 313      60.090 -26.817  53.591  0.00  0.00\nATOM   2453  CA  ALA B 313      58.735 -27.230  53.352  0.00  0.00\nATOM   2454  C   ALA B 313      58.235 -27.964  54.555  0.00  0.00\nATOM   2455  O   ALA B 313      59.024 -28.428  55.376  0.00  0.00\nATOM   2456  CB  ALA B 313      58.597 -28.161  52.138  0.00  0.00\nATOM   2457  N   GLY B 314      56.897 -28.085  54.704  0.00  0.00\nATOM   2458  CA  GLY B 314      56.418 -28.837  55.828  0.00  0.00\nATOM   2459  C   GLY B 314      54.992 -28.494  56.123  0.00  0.00\nATOM   2460  O   GLY B 314      54.329 -27.782  55.368  0.00  0.00\nATOM   2461  N   VAL B 315      54.492 -29.017  57.263  0.00  0.00\nATOM   2462  CA  VAL B 315      53.134 -28.805  57.674  0.00  0.00\nATOM   2463  C   VAL B 315      53.156 -27.947  58.901  0.00  0.00\nATOM   2464  O   VAL B 315      54.119 -27.968  59.667  0.00  0.00\nATOM   2465  CB  VAL B 315      52.424 -30.073  58.037  0.00  0.00\nATOM   2466  CG1 VAL B 315      51.035 -29.701  58.568  0.00  0.00\nATOM   2467  CG2 VAL B 315      52.394 -30.999  56.810  0.00  0.00\nATOM   2468  N   ILE B 316      52.093 -27.133  59.093  0.00  0.00\nATOM   2469  CA  ILE B 316      52.026 -26.275  60.242  0.00  0.00\nATOM   2470  C   ILE B 316      50.624 -26.293  60.789  0.00  0.00\nATOM   2471  O   ILE B 316      49.674 -26.636  60.087  0.00  0.00\nATOM   2472  CB  ILE B 316      52.385 -24.848  59.931  0.00  0.00\nATOM   2473  CG1 ILE B 316      52.640 -24.053  61.222  0.00  0.00\nATOM   2474  CG2 ILE B 316      51.280 -24.258  59.038  0.00  0.00\nATOM   2475  CD1 ILE B 316      53.343 -22.716  60.984  0.00  0.00\nATOM   2476  N   GLY B 317      50.472 -25.982  62.095  0.00  0.00\nATOM   2477  CA  GLY B 317      49.170 -25.852  62.696  0.00  0.00\nATOM   2478  C   GLY B 317      48.715 -27.169  63.241  0.00  0.00\nATOM   2479  O   GLY B 317      48.937 -28.217  62.641  0.00  0.00\nATOM   2480  N   ALA B 318      48.100 -27.136  64.442  0.00  0.00\nATOM   2481  CA  ALA B 318      47.579 -28.314  65.078  0.00  0.00\nATOM   2482  C   ALA B 318      46.324 -28.851  64.431  0.00  0.00\nATOM   2483  O   ALA B 318      46.226 -30.049  64.171  0.00  0.00\nATOM   2484  CB  ALA B 318      47.254 -28.083  66.564  0.00  0.00\nATOM   2485  N   ARG B 319      45.326 -27.976  64.159  0.00  0.00\nATOM   2486  CA  ARG B 319      44.018 -28.454  63.769  0.00  0.00\nATOM   2487  C   ARG B 319      43.981 -29.197  62.468  0.00  0.00\nATOM   2488  O   ARG B 319      43.818 -30.416  62.451  0.00  0.00\nATOM   2489  CB  ARG B 319      43.001 -27.305  63.664  0.00  0.00\nATOM   2490  CG  ARG B 319      42.803 -26.559  64.984  0.00  0.00\nATOM   2491  CD  ARG B 319      41.796 -25.409  64.907  0.00  0.00\nATOM   2492  NE  ARG B 319      40.439 -25.978  65.138  0.00  0.00\nATOM   2493  CZ  ARG B 319      39.385 -25.144  65.377  0.00  0.00\nATOM   2494  NH1 ARG B 319      39.574 -23.791  65.394  0.00  0.00\nATOM   2495  NH2 ARG B 319      38.141 -25.660  65.600  0.00  0.00\nATOM   2496  N   LYS B 320      44.181 -28.499  61.333  0.00  0.00\nATOM   2497  CA  LYS B 320      44.164 -29.207  60.087  0.00  0.00\nATOM   2498  C   LYS B 320      45.476 -28.899  59.461  0.00  0.00\nATOM   2499  O   LYS B 320      45.692 -27.842  58.871  0.00  0.00\nATOM   2500  CB  LYS B 320      43.025 -28.808  59.120  0.00  0.00\nATOM   2501  CG  LYS B 320      43.004 -27.351  58.647  0.00  0.00\nATOM   2502  CD  LYS B 320      42.731 -26.322  59.743  0.00  0.00\nATOM   2503  CE  LYS B 320      42.565 -24.898  59.203  0.00  0.00\nATOM   2504  NZ  LYS B 320      41.303 -24.785  58.435  0.00  0.00\nATOM   2505  N   PRO B 321      46.354 -29.847  59.579  0.00  0.00\nATOM   2506  CA  PRO B 321      47.694 -29.654  59.121  0.00  0.00\nATOM   2507  C   PRO B 321      47.729 -29.348  57.660  0.00  0.00\nATOM   2508  O   PRO B 321      47.161 -30.106  56.875  0.00  0.00\nATOM   2509  CB  PRO B 321      48.449 -30.907  59.563  0.00  0.00\nATOM   2510  CG  PRO B 321      47.706 -31.338  60.843  0.00  0.00\nATOM   2511  CD  PRO B 321      46.266 -30.837  60.639  0.00  0.00\nATOM   2512  N   GLN B 322      48.410 -28.250  57.274  0.00  0.00\nATOM   2513  CA  GLN B 322      48.442 -27.860  55.896  0.00  0.00\nATOM   2514  C   GLN B 322      49.861 -27.568  55.515  0.00  0.00\nATOM   2515  O   GLN B 322      50.621 -26.973  56.276  0.00  0.00\nATOM   2516  CB  GLN B 322      47.597 -26.607  55.615  0.00  0.00\nATOM   2517  CG  GLN B 322      46.109 -26.841  55.888  0.00  0.00\nATOM   2518  CD  GLN B 322      45.352 -25.543  55.652  0.00  0.00\nATOM   2519  NE2 GLN B 322      44.153 -25.650  55.019  0.00  0.00\nATOM   2520  OE1 GLN B 322      45.809 -24.465  56.025  0.00  0.00\nATOM   2521  N   TYR B 323      50.227 -27.964  54.281  0.00  0.00\nATOM   2522  CA  TYR B 323      51.565 -27.893  53.760  0.00  0.00\nATOM   2523  C   TYR B 323      51.864 -26.484  53.320  0.00  0.00\nATOM   2524  O   TYR B 323      51.130 -25.901  52.522  0.00  0.00\nATOM   2525  CB  TYR B 323      51.686 -28.852  52.559  0.00  0.00\nATOM   2526  CG  TYR B 323      53.044 -28.900  51.953  0.00  0.00\nATOM   2527  CD1 TYR B 323      54.059 -29.593  52.569  0.00  0.00\nATOM   2528  CD2 TYR B 323      53.286 -28.289  50.742  0.00  0.00\nATOM   2529  CE1 TYR B 323      55.308 -29.655  51.997  0.00  0.00\nATOM   2530  CE2 TYR B 323      54.533 -28.348  50.167  0.00  0.00\nATOM   2531  CZ  TYR B 323      55.545 -29.031  50.796  0.00  0.00\nATOM   2532  OH  TYR B 323      56.824 -29.095  50.206  0.00  0.00\nATOM   2533  N   ASP B 324      52.965 -25.903  53.853  0.00  0.00\nATOM   2534  CA  ASP B 324      53.381 -24.560  53.532  0.00  0.00\nATOM   2535  C   ASP B 324      54.885 -24.560  53.451  0.00  0.00\nATOM   2536  O   ASP B 324      55.540 -25.452  53.987  0.00  0.00\nATOM   2537  CB  ASP B 324      52.981 -23.542  54.616  0.00  0.00\nATOM   2538  CG  ASP B 324      53.107 -22.130  54.058  0.00  0.00\nATOM   2539  OD1 ASP B 324      53.381 -21.987  52.836  0.00  0.00\nATOM   2540  OD2 ASP B 324      52.923 -21.172  54.855  0.00  0.00\nATOM   2541  N   ILE B 325      55.476 -23.559  52.762  0.00  0.00\nATOM   2542  CA  ILE B 325      56.909 -23.471  52.634  0.00  0.00\nATOM   2543  C   ILE B 325      57.344 -22.152  53.205  0.00  0.00\nATOM   2544  O   ILE B 325      56.611 -21.167  53.135  0.00  0.00\nATOM   2545  CB  ILE B 325      57.369 -23.551  51.206  0.00  0.00\nATOM   2546  CG1 ILE B 325      56.793 -22.387  50.383  0.00  0.00\nATOM   2547  CG2 ILE B 325      56.989 -24.938  50.659  0.00  0.00\nATOM   2548  CD1 ILE B 325      57.356 -22.311  48.965  0.00  0.00\nATOM   2549  N   TRP B 326      58.551 -22.102  53.814  0.00  0.00\nATOM   2550  CA  TRP B 326      58.985 -20.881  54.438  0.00  0.00\nATOM   2551  C   TRP B 326      60.379 -20.560  53.988  0.00  0.00\nATOM   2552  O   TRP B 326      61.089 -21.418  53.466  0.00  0.00\nATOM   2553  CB  TRP B 326      59.045 -20.982  55.972  0.00  0.00\nATOM   2554  CG  TRP B 326      57.715 -21.288  56.613  0.00  0.00\nATOM   2555  CD1 TRP B 326      56.726 -20.441  57.019  0.00  0.00\nATOM   2556  CD2 TRP B 326      57.264 -22.617  56.922  0.00  0.00\nATOM   2557  CE2 TRP B 326      56.003 -22.500  57.503  0.00  0.00\nATOM   2558  CE3 TRP B 326      57.856 -23.834  56.737  0.00  0.00\nATOM   2559  NE1 TRP B 326      55.684 -21.158  57.555  0.00  0.00\nATOM   2560  CZ2 TRP B 326      55.308 -23.602  57.909  0.00  0.00\nATOM   2561  CZ3 TRP B 326      57.152 -24.945  57.148  0.00  0.00\nATOM   2562  CH2 TRP B 326      55.903 -24.831  57.722  0.00  0.00\nATOM   2563  N   GLY B 327      60.793 -19.285  54.164  0.00  0.00\nATOM   2564  CA  GLY B 327      62.141 -18.908  53.842  0.00  0.00\nATOM   2565  C   GLY B 327      62.160 -17.552  53.207  0.00  0.00\nATOM   2566  O   GLY B 327      61.153 -17.061  52.698  0.00  0.00\nATOM   2567  N   ASN B 328      63.356 -16.934  53.198  0.00  0.00\nATOM   2568  CA  ASN B 328      63.564 -15.642  52.613  0.00  0.00\nATOM   2569  C   ASN B 328      63.276 -15.773  51.156  0.00  0.00\nATOM   2570  O   ASN B 328      62.786 -14.842  50.519  0.00  0.00\nATOM   2571  CB  ASN B 328      65.009 -15.141  52.773  0.00  0.00\nATOM   2572  CG  ASN B 328      65.116 -13.769  52.123  0.00  0.00\nATOM   2573  ND2 ASN B 328      64.656 -12.714  52.848  0.00  0.00\nATOM   2574  OD1 ASN B 328      65.587 -13.637  50.994  0.00  0.00\nATOM   2575  N   THR B 329      63.552 -16.964  50.602  0.00  0.00\nATOM   2576  CA  THR B 329      63.378 -17.204  49.200  0.00  0.00\nATOM   2577  C   THR B 329      61.953 -16.909  48.842  0.00  0.00\nATOM   2578  O   THR B 329      61.683 -16.354  47.778  0.00  0.00\nATOM   2579  CB  THR B 329      63.648 -18.639  48.830  0.00  0.00\nATOM   2580  CG2 THR B 329      63.414 -18.821  47.322  0.00  0.00\nATOM   2581  OG1 THR B 329      64.980 -18.995  49.172  0.00  0.00\nATOM   2582  N   VAL B 330      61.000 -17.316  49.703  0.00  0.00\nATOM   2583  CA  VAL B 330      59.596 -17.116  49.464  0.00  0.00\nATOM   2584  C   VAL B 330      59.198 -15.668  49.579  0.00  0.00\nATOM   2585  O   VAL B 330      58.396 -15.177  48.785  0.00  0.00\nATOM   2586  CB  VAL B 330      58.740 -17.898  50.414  0.00  0.00\nATOM   2587  CG1 VAL B 330      57.263 -17.612  50.095  0.00  0.00\nATOM   2588  CG2 VAL B 330      59.129 -19.384  50.305  0.00  0.00\nATOM   2589  N   ASN B 331      59.735 -14.949  50.585  0.00  0.00\nATOM   2590  CA  ASN B 331      59.353 -13.584  50.839  0.00  0.00\nATOM   2591  C   ASN B 331      59.718 -12.747  49.654  0.00  0.00\nATOM   2592  O   ASN B 331      58.928 -11.928  49.186  0.00  0.00\nATOM   2593  CB  ASN B 331      60.118 -12.986  52.031  0.00  0.00\nATOM   2594  CG  ASN B 331      59.864 -13.867  53.244  0.00  0.00\nATOM   2595  ND2 ASN B 331      58.610 -14.373  53.375  0.00  0.00\nATOM   2596  OD1 ASN B 331      60.762 -14.112  54.047  0.00  0.00\nATOM   2597  N   VAL B 332      60.940 -12.956  49.132  0.00  0.00\nATOM   2598  CA  VAL B 332      61.443 -12.194  48.027  0.00  0.00\nATOM   2599  C   VAL B 332      60.556 -12.394  46.838  0.00  0.00\nATOM   2600  O   VAL B 332      60.237 -11.437  46.131  0.00  0.00\nATOM   2601  CB  VAL B 332      62.833 -12.607  47.637  0.00  0.00\nATOM   2602  CG1 VAL B 332      63.233 -11.857  46.355  0.00  0.00\nATOM   2603  CG2 VAL B 332      63.771 -12.337  48.828  0.00  0.00\nATOM   2604  N   ALA B 333      60.116 -13.642  46.589  0.00  0.00\nATOM   2605  CA  ALA B 333      59.287 -13.929  45.452  0.00  0.00\nATOM   2606  C   ALA B 333      58.026 -13.138  45.587  0.00  0.00\nATOM   2607  O   ALA B 333      57.493 -12.630  44.601  0.00  0.00\nATOM   2608  CB  ALA B 333      58.904 -15.415  45.353  0.00  0.00\nATOM   2609  N   SER B 334      57.512 -13.018  46.824  0.00  0.00\nATOM   2610  CA  SER B 334      56.291 -12.304  47.056  0.00  0.00\nATOM   2611  C   SER B 334      56.486 -10.866  46.677  0.00  0.00\nATOM   2612  O   SER B 334      55.622 -10.260  46.047  0.00  0.00\nATOM   2613  CB  SER B 334      55.851 -12.347  48.529  0.00  0.00\nATOM   2614  OG  SER B 334      54.636 -11.630  48.696  0.00  0.00\nATOM   2615  N   ARG B 335      57.643 -10.283  47.043  0.00  0.00\nATOM   2616  CA  ARG B 335      57.926  -8.900  46.782  0.00  0.00\nATOM   2617  C   ARG B 335      58.058  -8.673  45.312  0.00  0.00\nATOM   2618  O   ARG B 335      57.725  -7.599  44.816  0.00  0.00\nATOM   2619  CB  ARG B 335      59.209  -8.406  47.461  0.00  0.00\nATOM   2620  CG  ARG B 335      59.107  -8.453  48.983  0.00  0.00\nATOM   2621  CD  ARG B 335      59.859  -7.318  49.670  0.00  0.00\nATOM   2622  NE  ARG B 335      58.894  -6.208  49.906  0.00  0.00\nATOM   2623  CZ  ARG B 335      58.655  -5.283  48.929  0.00  0.00\nATOM   2624  NH1 ARG B 335      59.276  -5.385  47.719  0.00  0.00\nATOM   2625  NH2 ARG B 335      57.793  -4.253  49.168  0.00  0.00\nATOM   2626  N   MET B 336      58.562  -9.678  44.575  0.00  0.00\nATOM   2627  CA  MET B 336      58.753  -9.558  43.158  0.00  0.00\nATOM   2628  C   MET B 336      57.413  -9.295  42.554  0.00  0.00\nATOM   2629  O   MET B 336      57.291  -8.545  41.587  0.00  0.00\nATOM   2630  CB  MET B 336      59.268 -10.865  42.527  0.00  0.00\nATOM   2631  CG  MET B 336      60.689 -11.257  42.940  0.00  0.00\nATOM   2632  SD  MET B 336      62.004 -10.297  42.134  0.00  0.00\nATOM   2633  CE  MET B 336      61.664  -8.748  43.014  0.00  0.00\nATOM   2634  N   ASP B 337      56.377  -9.977  43.074  0.00  0.00\nATOM   2635  CA  ASP B 337      55.042  -9.782  42.594  0.00  0.00\nATOM   2636  C   ASP B 337      54.526  -8.419  42.983  0.00  0.00\nATOM   2637  O   ASP B 337      54.128  -7.628  42.133  0.00  0.00\nATOM   2638  CB  ASP B 337      54.071 -10.827  43.172  0.00  0.00\nATOM   2639  CG  ASP B 337      52.735 -10.731  42.448  0.00  0.00\nATOM   2640  OD1 ASP B 337      52.535  -9.768  41.661  0.00  0.00\nATOM   2641  OD2 ASP B 337      51.887 -11.632  42.682  0.00  0.00\nATOM   2642  N   SER B 338      54.596  -8.079  44.285  0.00  0.00\nATOM   2643  CA  SER B 338      53.968  -6.882  44.785  0.00  0.00\nATOM   2644  C   SER B 338      54.528  -5.661  44.116  0.00  0.00\nATOM   2645  O   SER B 338      53.813  -4.691  43.863  0.00  0.00\nATOM   2646  CB  SER B 338      54.154  -6.705  46.304  0.00  0.00\nATOM   2647  OG  SER B 338      55.526  -6.529  46.623  0.00  0.00\nATOM   2648  N   THR B 339      55.845  -5.661  43.883  0.00  0.00\nATOM   2649  CA  THR B 339      56.579  -4.597  43.259  0.00  0.00\nATOM   2650  C   THR B 339      56.490  -4.641  41.760  0.00  0.00\nATOM   2651  O   THR B 339      56.899  -3.692  41.093  0.00  0.00\nATOM   2652  CB  THR B 339      58.033  -4.615  43.616  0.00  0.00\nATOM   2653  CG2 THR B 339      58.703  -5.834  42.963  0.00  0.00\nATOM   2654  OG1 THR B 339      58.644  -3.424  43.150  0.00  0.00\nATOM   2655  N   GLY B 340      56.030  -5.767  41.185  0.00  0.00\nATOM   2656  CA  GLY B 340      56.104  -5.985  39.764  0.00  0.00\nATOM   2657  C   GLY B 340      55.149  -5.130  38.988  0.00  0.00\nATOM   2658  O   GLY B 340      54.430  -4.292  39.532  0.00  0.00\nATOM   2659  N   VAL B 341      55.164  -5.334  37.649  0.00  0.00\nATOM   2660  CA  VAL B 341      54.356  -4.594  36.721  0.00  0.00\nATOM   2661  C   VAL B 341      53.406  -5.561  36.079  0.00  0.00\nATOM   2662  O   VAL B 341      53.645  -6.768  36.068  0.00  0.00\nATOM   2663  CB  VAL B 341      55.171  -3.968  35.623  0.00  0.00\nATOM   2664  CG1 VAL B 341      54.228  -3.246  34.643  0.00  0.00\nATOM   2665  CG2 VAL B 341      56.226  -3.051  36.263  0.00  0.00\nATOM   2666  N   PRO B 342      52.316  -5.051  35.562  0.00  0.00\nATOM   2667  CA  PRO B 342      51.346  -5.907  34.934  0.00  0.00\nATOM   2668  C   PRO B 342      51.881  -6.517  33.676  0.00  0.00\nATOM   2669  O   PRO B 342      52.694  -5.888  33.001  0.00  0.00\nATOM   2670  CB  PRO B 342      50.094  -5.053  34.749  0.00  0.00\nATOM   2671  CG  PRO B 342      50.182  -4.044  35.908  0.00  0.00\nATOM   2672  CD  PRO B 342      51.690  -3.889  36.173  0.00  0.00\nATOM   2673  N   ASP B 343      51.440  -7.752  33.360  0.00  0.00\nATOM   2674  CA  ASP B 343      51.870  -8.467  32.192  0.00  0.00\nATOM   2675  C   ASP B 343      53.364  -8.583  32.193  0.00  0.00\nATOM   2676  O   ASP B 343      53.984  -8.623  31.131  0.00  0.00\nATOM   2677  CB  ASP B 343      51.433  -7.807  30.871  0.00  0.00\nATOM   2678  CG  ASP B 343      49.941  -8.056  30.679  0.00  0.00\nATOM   2679  OD1 ASP B 343      49.528  -9.244  30.737  0.00  0.00\nATOM   2680  OD2 ASP B 343      49.197  -7.063  30.460  0.00  0.00\nATOM   2681  N   ARG B 344      53.988  -8.672  33.384  0.00  0.00\nATOM   2682  CA  ARG B 344      55.418  -8.797  33.408  0.00  0.00\nATOM   2683  C   ARG B 344      55.804  -9.795  34.455  0.00  0.00\nATOM   2684  O   ARG B 344      55.125  -9.948  35.469  0.00  0.00\nATOM   2685  CB  ARG B 344      56.136  -7.484  33.760  0.00  0.00\nATOM   2686  CG  ARG B 344      55.989  -6.402  32.690  0.00  0.00\nATOM   2687  CD  ARG B 344      57.073  -6.459  31.615  0.00  0.00\nATOM   2688  NE  ARG B 344      56.870  -7.710  30.833  0.00  0.00\nATOM   2689  CZ  ARG B 344      57.801  -8.092  29.912  0.00  0.00\nATOM   2690  NH1 ARG B 344      58.917  -7.330  29.718  0.00  0.00\nATOM   2691  NH2 ARG B 344      57.618  -9.233  29.187  0.00  0.00\nATOM   2692  N   ILE B 345      56.915 -10.524  34.214  0.00  0.00\nATOM   2693  CA  ILE B 345      57.415 -11.424  35.211  0.00  0.00\nATOM   2694  C   ILE B 345      58.684 -10.835  35.721  0.00  0.00\nATOM   2695  O   ILE B 345      59.620 -10.577  34.965  0.00  0.00\nATOM   2696  CB  ILE B 345      57.692 -12.829  34.758  0.00  0.00\nATOM   2697  CG1 ILE B 345      58.722 -12.880  33.627  0.00  0.00\nATOM   2698  CG2 ILE B 345      56.357 -13.498  34.434  0.00  0.00\nATOM   2699  CD1 ILE B 345      59.196 -14.304  33.341  0.00  0.00\nATOM   2700  N   GLN B 346      58.731 -10.593  37.043  0.00  0.00\nATOM   2701  CA  GLN B 346      59.881  -9.962  37.610  0.00  0.00\nATOM   2702  C   GLN B 346      60.690 -11.006  38.319  0.00  0.00\nATOM   2703  O   GLN B 346      60.157 -11.804  39.089  0.00  0.00\nATOM   2704  CB  GLN B 346      59.502  -8.851  38.605  0.00  0.00\nATOM   2705  CG  GLN B 346      60.679  -7.965  38.997  0.00  0.00\nATOM   2706  CD  GLN B 346      60.173  -6.786  39.815  0.00  0.00\nATOM   2707  NE2 GLN B 346      58.898  -6.861  40.282  0.00  0.00\nATOM   2708  OE1 GLN B 346      60.900  -5.818  40.028  0.00  0.00\nATOM   2709  N   VAL B 347      62.018 -11.022  38.072  0.00  0.00\nATOM   2710  CA  VAL B 347      62.865 -12.028  38.658  0.00  0.00\nATOM   2711  C   VAL B 347      64.073 -11.383  39.275  0.00  0.00\nATOM   2712  O   VAL B 347      64.472 -10.280  38.905  0.00  0.00\nATOM   2713  CB  VAL B 347      63.361 -13.027  37.655  0.00  0.00\nATOM   2714  CG1 VAL B 347      62.149 -13.761  37.051  0.00  0.00\nATOM   2715  CG2 VAL B 347      64.223 -12.291  36.615  0.00  0.00\nATOM   2716  N   THR B 348      64.689 -12.086  40.250  0.00  0.00\nATOM   2717  CA  THR B 348      65.856 -11.602  40.939  0.00  0.00\nATOM   2718  C   THR B 348      67.044 -11.779  40.043  0.00  0.00\nATOM   2719  O   THR B 348      66.954 -12.399  38.985  0.00  0.00\nATOM   2720  CB  THR B 348      66.136 -12.327  42.222  0.00  0.00\nATOM   2721  CG2 THR B 348      64.927 -12.162  43.158  0.00  0.00\nATOM   2722  OG1 THR B 348      66.372 -13.703  41.963  0.00  0.00\nATOM   2723  N   THR B 349      68.199 -11.212  40.451  0.00  0.00\nATOM   2724  CA  THR B 349      69.382 -11.227  39.634  0.00  0.00\nATOM   2725  C   THR B 349      69.874 -12.623  39.382  0.00  0.00\nATOM   2726  O   THR B 349      70.162 -12.976  38.240  0.00  0.00\nATOM   2727  CB  THR B 349      70.507 -10.424  40.228  0.00  0.00\nATOM   2728  CG2 THR B 349      70.964 -11.069  41.549  0.00  0.00\nATOM   2729  OG1 THR B 349      71.588 -10.346  39.311  0.00  0.00\nATOM   2730  N   ASP B 350      69.980 -13.465  40.429  0.00  0.00\nATOM   2731  CA  ASP B 350      70.502 -14.792  40.241  0.00  0.00\nATOM   2732  C   ASP B 350      69.556 -15.578  39.392  0.00  0.00\nATOM   2733  O   ASP B 350      69.976 -16.320  38.505  0.00  0.00\nATOM   2734  CB  ASP B 350      70.697 -15.567  41.554  0.00  0.00\nATOM   2735  CG  ASP B 350      71.870 -14.932  42.289  0.00  0.00\nATOM   2736  OD1 ASP B 350      72.056 -13.694  42.145  0.00  0.00\nATOM   2737  OD2 ASP B 350      72.605 -15.679  42.987  0.00  0.00\nATOM   2738  N   MET B 351      68.244 -15.415  39.633  0.00  0.00\nATOM   2739  CA  MET B 351      67.270 -16.145  38.877  0.00  0.00\nATOM   2740  C   MET B 351      67.431 -15.712  37.459  0.00  0.00\nATOM   2741  O   MET B 351      67.278 -16.500  36.527  0.00  0.00\nATOM   2742  CB  MET B 351      65.818 -15.867  39.304  0.00  0.00\nATOM   2743  CG  MET B 351      64.819 -16.820  38.642  0.00  0.00\nATOM   2744  SD  MET B 351      63.091 -16.597  39.158  0.00  0.00\nATOM   2745  CE  MET B 351      62.503 -18.113  38.349  0.00  0.00\nATOM   2746  N   TYR B 352      67.751 -14.422  37.271  0.00  0.00\nATOM   2747  CA  TYR B 352      67.977 -13.865  35.970  0.00  0.00\nATOM   2748  C   TYR B 352      69.126 -14.568  35.316  0.00  0.00\nATOM   2749  O   TYR B 352      69.045 -14.955  34.150  0.00  0.00\nATOM   2750  CB  TYR B 352      68.353 -12.377  36.057  0.00  0.00\nATOM   2751  CG  TYR B 352      69.104 -12.014  34.822  0.00  0.00\nATOM   2752  CD1 TYR B 352      68.466 -11.799  33.623  0.00  0.00\nATOM   2753  CD2 TYR B 352      70.475 -11.889  34.877  0.00  0.00\nATOM   2754  CE1 TYR B 352      69.190 -11.464  32.502  0.00  0.00\nATOM   2755  CE2 TYR B 352      71.204 -11.555  33.762  0.00  0.00\nATOM   2756  CZ  TYR B 352      70.558 -11.342  32.570  0.00  0.00\nATOM   2757  OH  TYR B 352      71.300 -10.999  31.420  0.00  0.00\nATOM   2758  N   GLN B 353      70.219 -14.782  36.068  0.00  0.00\nATOM   2759  CA  GLN B 353      71.416 -15.343  35.512  0.00  0.00\nATOM   2760  C   GLN B 353      71.130 -16.707  34.959  0.00  0.00\nATOM   2761  O   GLN B 353      71.525 -17.023  33.836  0.00  0.00\nATOM   2762  CB  GLN B 353      72.505 -15.509  36.585  0.00  0.00\nATOM   2763  CG  GLN B 353      73.825 -16.082  36.068  0.00  0.00\nATOM   2764  CD  GLN B 353      74.771 -16.189  37.259  0.00  0.00\nATOM   2765  NE2 GLN B 353      75.669 -15.182  37.419  0.00  0.00\nATOM   2766  OE1 GLN B 353      74.706 -17.144  38.032  0.00  0.00\nATOM   2767  N   VAL B 354      70.413 -17.546  35.728  0.00  0.00\nATOM   2768  CA  VAL B 354      70.139 -18.899  35.331  0.00  0.00\nATOM   2769  C   VAL B 354      69.262 -18.927  34.117  0.00  0.00\nATOM   2770  O   VAL B 354      69.460 -19.745  33.219  0.00  0.00\nATOM   2771  CB  VAL B 354      69.457 -19.702  36.403  0.00  0.00\nATOM   2772  CG1 VAL B 354      68.052 -19.128  36.645  0.00  0.00\nATOM   2773  CG2 VAL B 354      69.454 -21.177  35.970  0.00  0.00\nATOM   2774  N   LEU B 355      68.277 -18.012  34.056  0.00  0.00\nATOM   2775  CA  LEU B 355      67.325 -17.983  32.983  0.00  0.00\nATOM   2776  C   LEU B 355      68.046 -17.745  31.693  0.00  0.00\nATOM   2777  O   LEU B 355      67.605 -18.208  30.642  0.00  0.00\nATOM   2778  CB  LEU B 355      66.262 -16.882  33.139  0.00  0.00\nATOM   2779  CG  LEU B 355      65.291 -17.132  34.308  0.00  0.00\nATOM   2780  CD1 LEU B 355      64.249 -16.007  34.423  0.00  0.00\nATOM   2781  CD2 LEU B 355      64.652 -18.527  34.205  0.00  0.00\nATOM   2782  N   ALA B 356      69.148 -16.974  31.737  0.00  0.00\nATOM   2783  CA  ALA B 356      69.920 -16.667  30.563  0.00  0.00\nATOM   2784  C   ALA B 356      70.518 -17.922  29.994  0.00  0.00\nATOM   2785  O   ALA B 356      70.550 -18.110  28.779  0.00  0.00\nATOM   2786  CB  ALA B 356      71.081 -15.701  30.858  0.00  0.00\nATOM   2787  N   ALA B 357      71.008 -18.824  30.865  0.00  0.00\nATOM   2788  CA  ALA B 357      71.629 -20.052  30.445  0.00  0.00\nATOM   2789  C   ALA B 357      70.600 -20.849  29.703  0.00  0.00\nATOM   2790  O   ALA B 357      70.917 -21.648  28.821  0.00  0.00\nATOM   2791  CB  ALA B 357      72.121 -20.909  31.624  0.00  0.00\nATOM   2792  N   ASN B 358      69.335 -20.681  30.119  0.00  0.00\nATOM   2793  CA  ASN B 358      68.173 -21.336  29.589  0.00  0.00\nATOM   2794  C   ASN B 358      67.826 -20.809  28.231  0.00  0.00\nATOM   2795  O   ASN B 358      67.108 -21.495  27.504  0.00  0.00\nATOM   2796  CB  ASN B 358      66.926 -21.196  30.479  0.00  0.00\nATOM   2797  CG  ASN B 358      67.102 -22.115  31.680  0.00  0.00\nATOM   2798  ND2 ASN B 358      68.380 -22.406  32.043  0.00  0.00\nATOM   2799  OD1 ASN B 358      66.126 -22.565  32.279  0.00  0.00\nATOM   2800  N   THR B 359      68.365 -19.622  27.861  0.00  0.00\nATOM   2801  CA  THR B 359      68.141 -18.844  26.658  0.00  0.00\nATOM   2802  C   THR B 359      66.934 -17.942  26.694  0.00  0.00\nATOM   2803  O   THR B 359      66.201 -17.831  25.711  0.00  0.00\nATOM   2804  CB  THR B 359      68.058 -19.630  25.373  0.00  0.00\nATOM   2805  CG2 THR B 359      69.216 -20.643  25.355  0.00  0.00\nATOM   2806  OG1 THR B 359      66.815 -20.307  25.256  0.00  0.00\nATOM   2807  N   TYR B 360      66.713 -17.252  27.836  0.00  0.00\nATOM   2808  CA  TYR B 360      65.713 -16.219  27.944  0.00  0.00\nATOM   2809  C   TYR B 360      66.497 -14.955  28.172  0.00  0.00\nATOM   2810  O   TYR B 360      67.614 -15.006  28.684  0.00  0.00\nATOM   2811  CB  TYR B 360      64.785 -16.326  29.170  0.00  0.00\nATOM   2812  CG  TYR B 360      63.889 -17.513  29.069  0.00  0.00\nATOM   2813  CD1 TYR B 360      64.291 -18.741  29.542  0.00  0.00\nATOM   2814  CD2 TYR B 360      62.637 -17.394  28.509  0.00  0.00\nATOM   2815  CE1 TYR B 360      63.459 -19.832  29.456  0.00  0.00\nATOM   2816  CE2 TYR B 360      61.800 -18.482  28.419  0.00  0.00\nATOM   2817  CZ  TYR B 360      62.211 -19.704  28.893  0.00  0.00\nATOM   2818  OH  TYR B 360      61.353 -20.823  28.804  0.00  0.00\nATOM   2819  N   GLN B 361      65.957 -13.785  27.763  0.00  0.00\nATOM   2820  CA  GLN B 361      66.673 -12.550  27.964  0.00  0.00\nATOM   2821  C   GLN B 361      65.926 -11.727  28.973  0.00  0.00\nATOM   2822  O   GLN B 361      64.707 -11.836  29.086  0.00  0.00\nATOM   2823  CB  GLN B 361      66.808 -11.701  26.688  0.00  0.00\nATOM   2824  CG  GLN B 361      65.472 -11.192  26.140  0.00  0.00\nATOM   2825  CD  GLN B 361      65.753 -10.372  24.887  0.00  0.00\nATOM   2826  NE2 GLN B 361      67.035 -10.376  24.432  0.00  0.00\nATOM   2827  OE1 GLN B 361      64.856  -9.746  24.326  0.00  0.00\nATOM   2828  N   LEU B 362      66.648 -10.892  29.759  0.00  0.00\nATOM   2829  CA  LEU B 362      65.995 -10.077  30.754  0.00  0.00\nATOM   2830  C   LEU B 362      66.511  -8.668  30.699  0.00  0.00\nATOM   2831  O   LEU B 362      67.591  -8.400  30.173  0.00  0.00\nATOM   2832  CB  LEU B 362      66.198 -10.563  32.196  0.00  0.00\nATOM   2833  CG  LEU B 362      65.543 -11.924  32.486  0.00  0.00\nATOM   2834  CD1 LEU B 362      66.169 -13.039  31.632  0.00  0.00\nATOM   2835  CD2 LEU B 362      65.569 -12.242  33.989  0.00  0.00\nATOM   2836  N   GLU B 363      65.718  -7.714  31.239  0.00  0.00\nATOM   2837  CA  GLU B 363      66.135  -6.338  31.270  0.00  0.00\nATOM   2838  C   GLU B 363      66.051  -5.859  32.687  0.00  0.00\nATOM   2839  O   GLU B 363      65.130  -6.212  33.422  0.00  0.00\nATOM   2840  CB  GLU B 363      65.273  -5.397  30.413  0.00  0.00\nATOM   2841  CG  GLU B 363      65.882  -4.000  30.276  0.00  0.00\nATOM   2842  CD  GLU B 363      64.969  -3.159  29.395  0.00  0.00\nATOM   2843  OE1 GLU B 363      63.908  -2.705  29.900  0.00  0.00\nATOM   2844  OE2 GLU B 363      65.323  -2.959  28.203  0.00  0.00\nATOM   2845  N   CYS B 364      67.026  -5.028  33.106  0.00  0.00\nATOM   2846  CA  CYS B 364      67.075  -4.568  34.465  0.00  0.00\nATOM   2847  C   CYS B 364      65.968  -3.593  34.715  0.00  0.00\nATOM   2848  O   CYS B 364      65.863  -2.561  34.056  0.00  0.00\nATOM   2849  CB  CYS B 364      68.406  -3.880  34.820  0.00  0.00\nATOM   2850  SG  CYS B 364      68.478  -3.335  36.553  0.00  0.00\nATOM   2851  N   ARG B 365      65.092  -3.937  35.679  0.00  0.00\nATOM   2852  CA  ARG B 365      64.003  -3.105  36.107  0.00  0.00\nATOM   2853  C   ARG B 365      64.540  -1.917  36.842  0.00  0.00\nATOM   2854  O   ARG B 365      64.100  -0.786  36.631  0.00  0.00\nATOM   2855  CB  ARG B 365      63.063  -3.865  37.063  0.00  0.00\nATOM   2856  CG  ARG B 365      61.988  -2.999  37.723  0.00  0.00\nATOM   2857  CD  ARG B 365      62.393  -2.514  39.117  0.00  0.00\nATOM   2858  NE  ARG B 365      61.286  -1.677  39.656  0.00  0.00\nATOM   2859  CZ  ARG B 365      60.471  -2.157  40.639  0.00  0.00\nATOM   2860  NH1 ARG B 365      60.667  -3.411  41.140  0.00  0.00\nATOM   2861  NH2 ARG B 365      59.473  -1.373  41.139  0.00  0.00\nATOM   2862  N   GLY B 366      65.531  -2.150  37.724  0.00  0.00\nATOM   2863  CA  GLY B 366      66.058  -1.098  38.546  0.00  0.00\nATOM   2864  C   GLY B 366      66.373  -1.721  39.873  0.00  0.00\nATOM   2865  O   GLY B 366      66.763  -2.886  39.937  0.00  0.00\nATOM   2866  N   VAL B 367      66.217  -0.952  40.973  0.00  0.00\nATOM   2867  CA  VAL B 367      66.523  -1.477  42.277  0.00  0.00\nATOM   2868  C   VAL B 367      65.275  -1.447  43.111  0.00  0.00\nATOM   2869  O   VAL B 367      64.393  -0.619  42.889  0.00  0.00\nATOM   2870  CB  VAL B 367      67.556  -0.681  43.018  0.00  0.00\nATOM   2871  CG1 VAL B 367      68.871  -0.726  42.222  0.00  0.00\nATOM   2872  CG2 VAL B 367      67.009   0.738  43.247  0.00  0.00\nATOM   2873  N   VAL B 368      65.165  -2.375  44.092  0.00  0.00\nATOM   2874  CA  VAL B 368      63.999  -2.430  44.933  0.00  0.00\nATOM   2875  C   VAL B 368      64.434  -2.595  46.360  0.00  0.00\nATOM   2876  O   VAL B 368      65.401  -3.296  46.654  0.00  0.00\nATOM   2877  CB  VAL B 368      63.094  -3.587  44.614  0.00  0.00\nATOM   2878  CG1 VAL B 368      63.850  -4.895  44.907  0.00  0.00\nATOM   2879  CG2 VAL B 368      61.793  -3.430  45.420  0.00  0.00\nATOM   2880  N   LYS B 369      63.707  -1.951  47.297  0.00  0.00\nATOM   2881  CA  LYS B 369      64.068  -2.043  48.684  0.00  0.00\nATOM   2882  C   LYS B 369      63.218  -3.103  49.298  0.00  0.00\nATOM   2883  O   LYS B 369      61.992  -3.024  49.284  0.00  0.00\nATOM   2884  CB  LYS B 369      63.788  -0.753  49.477  0.00  0.00\nATOM   2885  CG  LYS B 369      64.635   0.447  49.051  0.00  0.00\nATOM   2886  CD  LYS B 369      66.135   0.267  49.291  0.00  0.00\nATOM   2887  CE  LYS B 369      66.972   1.471  48.853  0.00  0.00\nATOM   2888  NZ  LYS B 369      68.405   1.220  49.126  0.00  0.00\nATOM   2889  N   VAL B 370      63.861  -4.138  49.869  0.00  0.00\nATOM   2890  CA  VAL B 370      63.093  -5.177  50.479  0.00  0.00\nATOM   2891  C   VAL B 370      63.275  -5.071  51.954  0.00  0.00\nATOM   2892  O   VAL B 370      64.378  -4.860  52.457  0.00  0.00\nATOM   2893  CB  VAL B 370      63.477  -6.538  49.999  0.00  0.00\nATOM   2894  CG1 VAL B 370      64.969  -6.715  50.247  0.00  0.00\nATOM   2895  CG2 VAL B 370      62.604  -7.583  50.699  0.00  0.00\nATOM   2896  N   LYS B 371      62.161  -5.207  52.693  0.00  0.00\nATOM   2897  CA  LYS B 371      62.207  -5.033  54.109  0.00  0.00\nATOM   2898  C   LYS B 371      63.051  -6.122  54.688  0.00  0.00\nATOM   2899  O   LYS B 371      62.696  -7.299  54.639  0.00  0.00\nATOM   2900  CB  LYS B 371      60.807  -5.104  54.751  0.00  0.00\nATOM   2901  CG  LYS B 371      60.702  -4.497  56.154  0.00  0.00\nATOM   2902  CD  LYS B 371      61.610  -5.138  57.202  0.00  0.00\nATOM   2903  CE  LYS B 371      62.935  -4.396  57.389  0.00  0.00\nATOM   2904  NZ  LYS B 371      62.681  -3.025  57.883  0.00  0.00\nATOM   2905  N   GLY B 372      64.211  -5.731  55.250  0.00  0.00\nATOM   2906  CA  GLY B 372      65.069  -6.638  55.956  0.00  0.00\nATOM   2907  C   GLY B 372      66.277  -6.995  55.145  0.00  0.00\nATOM   2908  O   GLY B 372      67.360  -7.153  55.706  0.00  0.00\nATOM   2909  N   LYS B 373      66.103  -7.224  53.827  0.00  0.00\nATOM   2910  CA  LYS B 373      67.186  -7.558  52.939  0.00  0.00\nATOM   2911  C   LYS B 373      67.920  -6.347  52.433  0.00  0.00\nATOM   2912  O   LYS B 373      69.080  -6.440  52.038  0.00  0.00\nATOM   2913  CB  LYS B 373      66.754  -8.460  51.774  0.00  0.00\nATOM   2914  CG  LYS B 373      67.896  -9.188  51.067  0.00  0.00\nATOM   2915  CD  LYS B 373      67.393 -10.334  50.185  0.00  0.00\nATOM   2916  CE  LYS B 373      68.499 -11.099  49.458  0.00  0.00\nATOM   2917  NZ  LYS B 373      67.905 -12.187  48.650  0.00  0.00\nATOM   2918  N   GLY B 374      67.261  -5.173  52.375  0.00  0.00\nATOM   2919  CA  GLY B 374      67.939  -4.026  51.835  0.00  0.00\nATOM   2920  C   GLY B 374      67.595  -3.939  50.377  0.00  0.00\nATOM   2921  O   GLY B 374      66.647  -4.571  49.916  0.00  0.00\nATOM   2922  N   GLU B 375      68.356  -3.124  49.615  0.00  0.00\nATOM   2923  CA  GLU B 375      68.083  -2.915  48.218  0.00  0.00\nATOM   2924  C   GLU B 375      68.574  -4.082  47.412  0.00  0.00\nATOM   2925  O   GLU B 375      69.504  -4.778  47.817  0.00  0.00\nATOM   2926  CB  GLU B 375      68.746  -1.642  47.661  0.00  0.00\nATOM   2927  CG  GLU B 375      68.467  -1.395  46.179  0.00  0.00\nATOM   2928  CD  GLU B 375      69.178  -0.110  45.785  0.00  0.00\nATOM   2929  OE1 GLU B 375      68.950   0.923  46.467  0.00  0.00\nATOM   2930  OE2 GLU B 375      69.963  -0.142  44.798  0.00  0.00\nATOM   2931  N   MET B 376      67.933  -4.341  46.247  0.00  0.00\nATOM   2932  CA  MET B 376      68.347  -5.425  45.393  0.00  0.00\nATOM   2933  C   MET B 376      67.937  -5.142  43.967  0.00  0.00\nATOM   2934  O   MET B 376      66.906  -4.522  43.714  0.00  0.00\nATOM   2935  CB  MET B 376      67.715  -6.773  45.781  0.00  0.00\nATOM   2936  CG  MET B 376      68.147  -7.942  44.892  0.00  0.00\nATOM   2937  SD  MET B 376      67.413  -9.544  45.342  0.00  0.00\nATOM   2938  CE  MET B 376      65.733  -9.132  44.793  0.00  0.00\nATOM   2939  N   MET B 377      68.742  -5.619  42.989  0.00  0.00\nATOM   2940  CA  MET B 377      68.506  -5.367  41.586  0.00  0.00\nATOM   2941  C   MET B 377      67.577  -6.403  41.012  0.00  0.00\nATOM   2942  O   MET B 377      67.657  -7.580  41.361  0.00  0.00\nATOM   2943  CB  MET B 377      69.804  -5.384  40.762  0.00  0.00\nATOM   2944  CG  MET B 377      69.658  -4.816  39.350  0.00  0.00\nATOM   2945  SD  MET B 377      71.201  -4.832  38.391  0.00  0.00\nATOM   2946  CE  MET B 377      72.064  -3.647  39.462  0.00  0.00\nATOM   2947  N   THR B 378      66.687  -5.990  40.076  0.00  0.00\nATOM   2948  CA  THR B 378      65.718  -6.923  39.566  0.00  0.00\nATOM   2949  C   THR B 378      65.666  -6.831  38.063  0.00  0.00\nATOM   2950  O   THR B 378      66.200  -5.899  37.464  0.00  0.00\nATOM   2951  CB  THR B 378      64.332  -6.614  40.040  0.00  0.00\nATOM   2952  CG2 THR B 378      63.505  -7.870  39.794  0.00  0.00\nATOM   2953  OG1 THR B 378      64.313  -6.377  41.437  0.00  0.00\nATOM   2954  N   TYR B 379      65.014  -7.827  37.413  0.00  0.00\nATOM   2955  CA  TYR B 379      64.911  -7.844  35.978  0.00  0.00\nATOM   2956  C   TYR B 379      63.534  -8.297  35.577  0.00  0.00\nATOM   2957  O   TYR B 379      62.805  -8.905  36.361  0.00  0.00\nATOM   2958  CB  TYR B 379      65.899  -8.821  35.317  0.00  0.00\nATOM   2959  CG  TYR B 379      67.279  -8.367  35.650  0.00  0.00\nATOM   2960  CD1 TYR B 379      67.842  -8.687  36.864  0.00  0.00\nATOM   2961  CD2 TYR B 379      68.009  -7.628  34.749  0.00  0.00\nATOM   2962  CE1 TYR B 379      69.115  -8.275  37.177  0.00  0.00\nATOM   2963  CE2 TYR B 379      69.284  -7.212  35.056  0.00  0.00\nATOM   2964  CZ  TYR B 379      69.838  -7.535  36.271  0.00  0.00\nATOM   2965  OH  TYR B 379      71.145  -7.112  36.587  0.00  0.00\nATOM   2966  N   PHE B 380      63.139  -7.978  34.324  0.00  0.00\nATOM   2967  CA  PHE B 380      61.889  -8.432  33.777  0.00  0.00\nATOM   2968  C   PHE B 380      62.235  -9.358  32.652  0.00  0.00\nATOM   2969  O   PHE B 380      63.175  -9.110  31.898  0.00  0.00\nATOM   2970  CB  PHE B 380      61.010  -7.318  33.174  0.00  0.00\nATOM   2971  CG  PHE B 380      60.546  -6.417  34.268  0.00  0.00\nATOM   2972  CD1 PHE B 380      59.560  -6.820  35.140  0.00  0.00\nATOM   2973  CD2 PHE B 380      61.079  -5.157  34.408  0.00  0.00\nATOM   2974  CE1 PHE B 380      59.127  -5.987  36.145  0.00  0.00\nATOM   2975  CE2 PHE B 380      60.650  -4.320  35.411  0.00  0.00\nATOM   2976  CZ  PHE B 380      59.672  -4.733  36.283  0.00  0.00\nATOM   2977  N   LEU B 381      61.489 -10.474  32.520  0.00  0.00\nATOM   2978  CA  LEU B 381      61.760 -11.415  31.469  0.00  0.00\nATOM   2979  C   LEU B 381      61.200 -10.862  30.196  0.00  0.00\nATOM   2980  O   LEU B 381      60.241 -10.094  30.213  0.00  0.00\nATOM   2981  CB  LEU B 381      61.126 -12.797  31.700  0.00  0.00\nATOM   2982  CG  LEU B 381      61.416 -13.815  30.582  0.00  0.00\nATOM   2983  CD1 LEU B 381      62.906 -14.186  30.538  0.00  0.00\nATOM   2984  CD2 LEU B 381      60.497 -15.042  30.693  0.00  0.00\nATOM   2985  N   ASN B 382      61.793 -11.247  29.047  0.00  0.00\nATOM   2986  CA  ASN B 382      61.340 -10.719  27.791  0.00  0.00\nATOM   2987  C   ASN B 382      60.625 -11.795  27.040  0.00  0.00\nATOM   2988  O   ASN B 382      60.866 -12.985  27.238  0.00  0.00\nATOM   2989  CB  ASN B 382      62.477 -10.219  26.884  0.00  0.00\nATOM   2990  CG  ASN B 382      63.089  -8.977  27.517  0.00  0.00\nATOM   2991  ND2 ASN B 382      64.431  -8.822  27.370  0.00  0.00\nATOM   2992  OD1 ASN B 382      62.392  -8.164  28.122  0.00  0.00\nATOM   2993  N   GLY B 383      59.693 -11.380  26.159  0.00  0.00\nATOM   2994  CA  GLY B 383      58.955 -12.312  25.362  0.00  0.00\nATOM   2995  C   GLY B 383      58.178 -11.499  24.340  0.00  0.00\nATOM   2996  O   GLY B 383      58.745 -10.492  23.840  0.00  0.00\nATOM   2997  OXT GLY B 383      57.012 -11.873  24.046  0.00  0.00\nEND\n",
          "type": "blob"
         }
        ],
        "kwargs": {
         "defaultRepresentation": true,
         "ext": "pdb"
        },
        "methodName": "loadFile",
        "reconstruc_color_scheme": false,
        "target": "Stage",
        "type": "call_method"
       },
       {
        "args": [],
        "component_index": 0,
        "kwargs": {},
        "methodName": "removeAllRepresentations",
        "reconstruc_color_scheme": false,
        "target": "compList",
        "type": "call_method"
       },
       {
        "args": [
         "cartoon"
        ],
        "component_index": 0,
        "kwargs": {
         "color": "orange",
         "sele": ":A"
        },
        "methodName": "addRepresentation",
        "reconstruc_color_scheme": false,
        "target": "compList",
        "type": "call_method"
       },
       {
        "args": [
         "cartoon"
        ],
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