{ "cells": [ { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "#### Imports" ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "tags": [ "exclude" ] }, "outputs": [ { "data": { "text/html": [ " \n", " " ] }, "metadata": {}, "output_type": "display_data" }, { "name": "stdout", "output_type": "stream", "text": [ "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\__init__.py\n" ] } ], "source": [ "from datetime import timedelta, datetime\n", "import json\n", "import pprint\n", "from copy import deepcopy\n", "import pytz\n", "\n", "import cufflinks\n", "cufflinks.go_offline()\n", "import numpy as np\n", "from numpy.polynomial import Polynomial\n", "import pandas as pd\n", "from tqdm.notebook import tqdm\n", "\n", "import sys\n", "\n", "import os\n", " \n", "# Path to the folder containing the alternate version of PyRecoy\n", "\n", "alternate_pyrecoy_path = 'C:\\\\Users\\\\shahla.huseynova\\\\source\\\\repos\\\\Mooi-Kickstart\\\\pyrecoy\\\\pyrecoy'\n", " \n", "# Add the path to sys.path\n", "\n", "if alternate_pyrecoy_path not in sys.path:\n", "\n", " sys.path.insert(0, alternate_pyrecoy_path)\n", " \n", "# Now import PyRecoy\n", "\n", "import pyrecoy2\n", "\n", "# Check the version or path to confirm\n", "\n", "print(pyrecoy2.__file__)\n", "\n", "\n", "from pyrecoy2.assets import Heatpump, Eboiler, GasBoiler, HotWaterStorage\n", "from pyrecoy2.colors import *\n", "from pyrecoy2.converters import *\n", "from pyrecoy2.financial import calculate_eb_ode, get_tax_tables, get_tax_rate, get_grid_tariffs_electricity\n", "from pyrecoy2.framework import TimeFramework\n", "from pyrecoy2.casestudy import CaseStudy\n", "from pyrecoy2.plotting import ebitda_bar_chart, npv_bar_chart\n", "from pyrecoy2.reports import CaseReport, ComparisonReport, BusinessCaseReport, SingleFigureComparison\n", "from pyrecoy2.sensitivity import SensitivityAnalysis\n", "from pyrecoy2.prices import get_tennet_data, get_afrr_capacity_fees_nl\n", "from pyrecoy2.forecasts import Mipf, Forecast\n", "\n", "%load_ext autoreload\n", "%autoreload 2" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "#### Development backlog" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "* aFRR (can improve the optimisation case)\n", "* Report\n", "\n", "--\n", "* Create strategy on imbalance POS (buy 100% day-ahead, and respond to high prices)\n", "* Graphs\n", " * EBITDA vs. baseline (earnings vs baseline)\n", "* Show COP curves in different cases, just for illustration\n", "* Energy report --> Check + add gas\n", "* Fix comparison reports\n", "* Model verification" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "#### Meeting Notes" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "##### Meeting 25-11-2020" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "* aFRR can help optimisation case\n", "* SDE++ should be included\n", "* Tsource sensitivity really gives interesting insights\n", "* Sensitivities should be verified (especially CO2, Tsink, Tsource, time period)\n", "* AP TNO: Update/verify COP curve\n", "* AP TNO: Update CAPEX\n", "* AP Mark: \n", " * Create graphs on COP curve with different Tsource, Tsink\n", " * Generate table and output in .csv (send it to Andrew)\n", "* Investigate opportunity to lower the COP and negative electricity prices\n", " * Technically feasible, but not really needed/possible to do it in this project\n", "* Could be interesting to run this model on a usecase with higher delta T\n", "* Conclusion: Finalize this model, but not add too much extra complexity, next steps is to go towards industrial partners with the results" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "# ENCORE : Heatpump Optimisation Framework\n", "\n", "***\n", "© Mark Kremer \n", "July 2020\n", "##### Cases\n", "In this model, 3 cases are compared:\n", "* **Baseline** : All heat is supplied by steam turbine\n", "* **Heatpump case** : All heat is supplied by heatpump\n", "* **Hybrid case** : Steam turbine and heatpump run in hybrid mode, and are optimised on costs in real-time" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "#### Loading config" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "class Config():\n", " start = '2019-01-01'\n", " end = '2019-12-31'\n", " # year = '2019'\n", " # startdate = year + '-01-01'\n", " # enddate = str(year) + '-12-31'\n", " # start = datetime.strptime(startdate, \"%Y-%m-%d\").astimezone(pytz.timezone('Europe/Amsterdam'))\n", " # end = datetime.strptime(enddate, \"%Y-%m-%d\").astimezone(pytz.timezone('Europe/Amsterdam'))\n", " # start = start.astimezone(pytz.UTC)\n", " # end = end.astimezone(pytz.UTC)\n", " \n", " hp_vdg_e_power = 23.3 # MW\n", " hp_ndg_e_power = 7.7 # MW\n", " hp_min_load = 0\n", " hp_lifetime = 25\n", " hp_capex = 200_000 # EUR/MWth\n", " hp_opex = 0.01 # in % of CAPEX\n", " hp_devex = 0.005 # in % of CAPEX\n", " \n", " gb_power = 35 # MW\n", " gb_efficiency = 0.9\n", " \n", " storage_power = 25\n", " storage_volume = 1000\n", " storage_cap_per_volume = 50 * 1e-3\n", " storage_lifetime = 25\n", " storage_temperature = 95\n", " storage_min_level = storage_volume * storage_cap_per_volume * 0.05\n", " storage_capex_per_MW = 7_000\n", " storage_capex_per_MWh = 5_000\n", " storage_opex_perc_of_capex = 0.02\n", " # storage_initial_level = 5\n", " threshold = 20\n", " \n", " tax_bracket_g = 4 \n", " tax_bracket_e = 4\n", " \n", " include_transport_costs = False\n", " grid_operator = 'Liander'\n", " connection_type = 'TS/MS'\n", " \n", " discount_rate = 0.1\n", " project_duration = 12\n", "\n", " forecast = 'ForeNeg'\n", " gas_price_multiplier = 1\n", " e_price_multiplier = 1\n", " e_price_volatility_multiplier = 1\n", " co2_price_multiplier = 1\n", " tsource_delta = 0\n", " tsink_delta = 0\n", " energy_tax_multiplier = 1\n", " \n", " # Review the SDE implementation\n", " sde_base_amount = 81\n", " longterm_gas_price = 24.00\n", " longterm_co2_price = 37.90\n", " sde_switch_price_correction = 40\n", " \n", " day_ahead_buying_perc = 0.3\n", " \n", " afrr_capacity_fee = 25_000\n", "\n", "c = Config()" ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "class Store():\n", " pass" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Model set-up" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": [ "def load_demand_data(c, s):\n", " demand = pd.read_csv('data/smurfit_demand_preprocessed.csv', delimiter=';', decimal=',')\n", " dt_index = pd.date_range(\n", " start=s.time_fw.start,\n", " end=s.time_fw.start + timedelta(days=365), \n", " freq='1T',\n", " tz='Europe/Amsterdam')\n", " dt_index = dt_index[:len(demand)]\n", " demand.index = dt_index\n", " demand['Total demand'] = demand['MW (VDG)'] + demand['MW (NDG)']\n", " demand = demand[c.start:c.end]\n", " return demand" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [], "source": [ "s = Store()" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "tags": [ "exclude" ] }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "testets\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\framework.py:41: UserWarning:\n", "\n", "The chosen timeperiod spans 365.99930555555557 days, which is not a full year. Beware that certain functions that use yearly rates might return incorrect values.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\forecasts.py:62: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\forecasts.py:115: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\framework.py:54: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\framework.py:54: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\framework.py:54: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\AppData\\Local\\Temp\\ipykernel_1868\\3838043831.py:3: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n" ] } ], "source": [ "def setup_model(c):\n", " s = Store()\n", " \n", " s.time_fw = TimeFramework(start=c.start, end=c.end)\n", " # s.minute_ix = s.time_fw.dt_index(freq='1T')\n", " mipf = Mipf(None, start=s.time_fw.start, end=s.time_fw.end, from_database=True, add_days_to_start_end=False).data\n", " s.mipf = mipf\n", " s.baseline = CaseStudy(time_fw=s.time_fw, freq='1T', name='Baseline')\n", " s.hpcase = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump only', data=mipf)\n", " #s.hpcase_sde = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump + SDE', data=mipf)\n", " #s.optcase1 = CaseStudy(time_fw=s.time_fw, freq='1T', name='Optimisation', data=mipf)\n", " #s.afrr_case = CaseStudy(time_fw=s.time_fw, freq='1T', name='Optimisation + aFRR', data=mipf)\n", " s.storage_case_PCM = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump + Storage_PCM', data=mipf)\n", " # s.storage_case_TCM = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump + Storage_TCM', data=mipf)\n", " # s.storage_case_battery = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump + Storage_battery', data=mipf)\n", " s.cases = list(CaseStudy.instances.values())\n", " #s.optcases = [s.hpcase, s.hpcase_sde, s.optcase1, s.afrr_case]\n", " s.optcases = [s.hpcase, s.storage_case_PCM]\n", " #s.sde_cases = [s.hpcase_sde, s.optcase1, s.afrr_case]\n", " s.sde_cases = []\n", " \n", " s.demand = load_demand_data(c, s)\n", " return s\n", "\n", "s = setup_model(c)" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "C:\\Users\\shahla.huseynova\\AppData\\Local\\Temp\\ipykernel_1868\\2657160476.py:1: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\AppData\\Roaming\\Python\\Python310\\site-packages\\cufflinks\\plotlytools.py:117: FutureWarning:\n", "\n", "DatetimeIndex.format is deprecated and will be removed in a future version. Convert using index.astype(str) or index.map(formatter) instead.\n", "\n" ] }, { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "line": { "color": "rgba(255, 153, 51, 1.0)", "dash": "solid", "shape": "linear", "width": 1.3 }, "mode": "lines", "name": "Tsource (VDG)", "text": "", "type": "scatter", "x": [ "2019-01-01 00:00:00+01:00", "2019-01-01 00:15:00+01:00", "2019-01-01 00:30:00+01:00", "2019-01-01 00:45:00+01:00", "2019-01-01 01:00:00+01:00", "2019-01-01 01:15:00+01:00", "2019-01-01 01:30:00+01:00", "2019-01-01 01:45:00+01:00", "2019-01-01 02:00:00+01:00", "2019-01-01 02:15:00+01:00", "2019-01-01 02:30:00+01:00", "2019-01-01 02:45:00+01:00", "2019-01-01 03:00:00+01:00", "2019-01-01 03:15:00+01:00", "2019-01-01 03:30:00+01:00", "2019-01-01 03:45:00+01:00", "2019-01-01 04:00:00+01:00", "2019-01-01 04:15:00+01:00", "2019-01-01 04:30:00+01:00", "2019-01-01 04:45:00+01:00", 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6Z7v8EqKRTJCwMUsSQpZkfjNnh0xemSQ/PhiakUysfZuT0uTT25udzuvpnD/m7ckbJSE5kyTznL9T/hcIwrlidawrucovw8EYdiYk+pA+RBd79+jmE9UE+Zw8Y5aOdf2GjX5EdMjQ4RK7boMPOcW5x46fLC88/YgSWGP4bttWzbznx7kXLV0Z9GgmSeYZmoVmkxuqJHPCikT5YOrmkCWZPy3dJQNmbAlZkpkf5+epkMz8ND9P55WUn+fnyZDMHxclyDd/bA9ZkgkS9sOC+JAlmSBhE5YnhizJ/OL3bfJr7N6QJZlvToyT+P0ZIUsyX5+wQfYcOkySeTqLz1k+xo1kOiOddgoqyNWMmX/oVdvRPOd5EP378tsR8sTD9+l3QfouPr+dTJo+U/9tSJv9W3YU1aS/4rt5RVczs7Lkw4FD5OorOvgQSlwnzE5hxWeVK1WQqzteGjDaaR9nUmGdZNXtluG7n3/1nTxw1+1BjQKTZJ6hB8RsckOVZI5Zsks+/XVLyJLMHxcmyKBZW/MlydywO1XqlS+W50zPj/PzVEhmfpqfp/NKys/z82RI5rB58fL9vPiQJZlfz9kuYxbvClmSCRIGR1ao1mRi7Zu9YX/IksxXxq2XpJSskCWZ//1pnaRkZOdLkrkxKU3qxBQ9nWXjlI4pkLFPCqZsO6VjgvHlY5Fl5WiJ6gFPlRc5RMosyOLWbTvkXxefL/Z3cUKQu+gyZZTInQzJjImJ9omY4pjpv832Rg7Xx23SVFWksn7yxVAfImpHKu3BBCJ3zpTZk02ptY/btn2Ha9qtG5iByO5fvYckmX8VQRGZsGK3VCgZLm1rlAp4NrPJ/eWx9hIVlr/SZZdtPygFChSQFlUD57gPX7BTBv++TaY/db4UOseVf5zpsmOX7JJaMUXzHN93c+Pl6z+350uS+ejwVdK6eim544KqITU/Dclcuzs9pOan8yaF+vycuWa3lC4RIS2qlgw4P7/6c7uMXJggU/JhuiyisE0ql5DGlQI7egb9vlUmLNstWB/ymw1fuFPvXcOKxSSQ8A9I2K9r98rYh/Kf8M8fG/ZJhVIRUjePjfz7UzfL/M3JMjIfpsvOWLtHGpQvLlXKRHinnlP45z9j1kpy+hEZmM/SZTMO58jIxQnSsVGMVCrlW6dmP2fPjl4rGVnZ8nHP/CVsdCgrW7p8tFA+793shI7kv/peKbxxgoTNe/OvnuaUj8+uc50cPv/fJ00yQbJsgmcONCSqeZNGGgmE2YRs3sIlPmm3bpFMOyLodj7zW84opH0uZ60o/jZ+0jS5t09Pn1pKJ+mzU2VBZAPVbdq/BZJp0mtxjLM20yky5EyhPeWb5XIASeZfRPHbuTtk1CKQlEj5qHvgF5QhYfmJZG7fnyFQrRyzOEEX2P63Bla8gnIg/stPJHNPeo78Gbdfvv7/NLz2tUrJm90aBZwNX/6xXSMp+akmc0dyhvy2dq+MWpgg1aMj5dNegetp8uP8XLfzoMzbfFAQha1dLnTmp5mEW/amh/T8hAd+4ZYDMvTP7dK2Zil5vWvDgM8f1C1/XpqYr0gmMggWbD6g75fLGkbLC9fXCzi+T37dLFNW7clXJHPtrlRZvNUzvisbl5Pnrq0bkGSChP0Zty9fkcw1CakSuzNFPpu5Va5rHiNPdKoT8P69NWmjLN12MF+RzEVbD8jK7Sny/fx4dUDeedFxJ6STZD49MlbSsrLzFclcsOWAzN+4X8YtS5R7/lVderSvHPD+PTFijWTnHM1XJBNifQs2JcsvK3afcHx/cZurh+eXSCau1S2FNSIi3C8t1SZkp0synWmu+H07JddgHyhlNhDJNOMwEVC3Gko3caCTiWQGSqMlyQzGkxLkc1z2zlw9I6KTgbzQ2ByNXLRTEg9mycTH2ktkPolkom3Aq+M36PhKRRWWsQ+1c0Vv1KIEGbskQXanHM4XJMxEMuduSZG3JsbpmJpWKREwVQaRiJ+WJEhSPhmfuUmzN+yTl39en3v/igTc4OXX+TllZaK8M2VzyM1Pc/+gGBvK83PSqiR5d/JGHW7lUhHy3X2tXN8vw+bHy/hliZrOlp8imeOX75YPp23SMdWMjpIv72rhOj5kSExeuVvSDh/V9SG/GNJ70foBVrd8URnUu7kryfxy9naZvGq3HD12LOAaci6OeeSiBPl85la9tMaVi8mAnu5OOnxn+pokKVSooIx8sM25OBTXa/rk1y2CLAnYBXVK+zh5bJL5zuQ4+XNDslQtEy6f3t4834zvg2mbZMLy3Xq9HRpEy4ud3Z08b/yyQeZuTJZaMVHycY/8E8lEnez0NXt0fNc2Ly9Pdqqdb+5NMC/0RMI/JqrY67auSjLPVCTT1E6eaKx51UIaEnz3Hd1l+JiffeolA0UyT6YmkyTzRHflHPq7IZm4pPduaywtq/mnfH00fbN602D5KZI5I3aPvPGLh4TBPurZRJpW9k+ZfWfKRpmyMkm/M+2p86VwPkmXnbP5oCriGvvizuautQ32yzw/RTJnobfnOA/JhEGZM7ywf4/W/Do/Jy5PkPemeTaBoTQ/zXiMGFOozk9TB2zGN6RPC6lVLsrv7Y7+tLPW7ZMihQrI1CfPP4fe/nlfihFjMt8aem9LqVo60u8g9BdGVALOx/xEMk0dsBnQ9/e3lvLFi8iBQ5lSpuTx+/jc6FhZuPmAlIwqIj/lo3RZiDENme2pQYNg+o8PtpHoYmF+9+/JEWsEJSX428i++Ydk2u99rAtjH27rVb63SeadXy6T7fsypH6FYvLZHflHXRaKuFDdhkHRH+NzW/96DFoqiQczpXHl4jIgH6XL/u+XDSo2BWtdo5T0vyVwJla+eWmexoU6SSbIF8z0mrRJl11DaSKbpibTSdpspVacz03t1VmT+fsf86RG9ap+NZk4/qcJU+TSSy7wE9XJqxbS/A3XCLNFgNxI5smqy7qRTAr/nMbkOxOHGJIJcomc/yev8k+peX/qJk1pgH3eu7msjk+RwoUKSucW5c/EJZ72b0yP3Stv/uKJZJYvESbn1ykjj1xRy+98iLYg6gKDt37RlgNSLKKwXNM05rR/++880EQy/9ycIu9MipPiEYWlYqkIaVmthNzfoYbfT0N5DmmnsG/uaakbwjJFw6RT43J/52X+5XPbkWic7Ou7W0r1sv6b3Pw6Pycs2yUfTPdEUhBph7c6FOanufFTVu8J6flpR/rKFQ+TKxvHyN2XVPOb9y/9vF5QF2fm8B9x+6RSyQhNQT2XDVEiRIvw7sT7/somMXL7+ccl5M21/3vMWpm/KVkiwgrJd/e2kq9mb5N2tUrLv+qXPZeHJyMW7pQvZm2TymUiJDv7qFzfsqLc1raiH8l8euQaWbL1oJSILCzvd2+i97Ju+WJyQe3S5/T4EEH/avZ2vcbiEYXk9guqSbc2Ff2uGTXvq3YckuhiReTNmxvJ7+v2SZMqJaRdzcAaDefCwE2kr3RUYUk/fFSeuaaOXNrA80zZJPP2wUtlZ3KmksxHOtaSySsT9V7nVaN6Loyv/+SNMnlVkrSoVkKWb0+R17o2kAvreDbrtt32+WLNUkK0+oFLa8mkFYlyS7vKrmvluTAucw2vTdggM3P3JZVLR+i7459oboI9dk9IZ+/IQOqywM7+261dr5dlK9f4qMu6qbTaxwRSl8W5bSVb531ytjCx/25Sf531k7Z6rfn+qfTJdDsfW5icg08QSGbR8MJyReNo2bk/U95x8Sa9O2WjTMqN9Jkh3NuhulxSt6ysSzwklzc8+2QF8t0gJdioY8MHs9P1Lq5fVo4dPSav3tjA7y4g3WRGrkfN/PGhy2tKm5qlZOPutHNiM4hU3t/X75UrGpWTyMLHJCfnmMzedFDT9TDeZlVKylE5Jv91qZtCyjCwse3RjrWkWdUS6uE9FzaDZnwdG8cINg2wmev2ymvjN0jVMpGyY3+GvNGtoZxXy39jl1/n5/ilCfLhDE8kE+leBQsUCIn5WaZoER2TSScN1fmJ7A5EU2AX1SsjkUUKyvPX+qe0QflxTtx+n+fv6avrSP2KxWTn/gy5uN7ZJ2O7DmYpebqqaYyUiPA8f6MX75KBv22RamUjpUrpCMF9davre3ZUrDrmbHv+unpSIzpSFT3dNsZneilMTMlSotG6+vFMnR8W7JQhv2/TVNnSUUXUUffw5TX8SKaJ9NnX/FKX+lK+ZLgkpx2R888Bson6daRMwvFr+lhDb+GbP3foZUP0rk6FotL30pp+0D/8/UpZs/N4k3N8AYSmdFSYQJil/TlANnHv9qYeluaWeN/7UzfKLyuSNHvgcPZRua5FBbmlbSUdn00ye36xRHYdyPIZ98A7mknmkaOCjtj2Oc/0vDS/F5uQKvvSDsvFdY+TyLcnxcnU1Xvk0obRsjbhkNzarrJ0aVnB7xJvHrhI9qUe8fl8yF0t5ED6EQkrWFCaVCl+tobl/V3UryPd3FaJNyQT7xfsQ/JTltVZB/QcuwCncuyZvry/8/cp/PMX7yZIJjyYXdtU0pRRRLqchpfd7PX7JeNIjv4Jm8bOLStIyYjC8v60zVorVyrKs7G0bcPuNPls5hZ546aG3oXvL16upGZly8akdD8l1RfGrtVF9rlr6qjHHWYiKfh/CAMs3JLsWviPl938jcne8UUXD5Ob21SSQoUKyCcztsj4R9tJsXDPxss2CEd88ftWeatbI9c0ltMZKxb1TS7je3pUrCzZckD+27menFezhJLMWXEHBFE8kDAsTit3prjWZCCSAoELKNXBcL+7n1dVDucclUEzt2oKH1L5nLY6/pB89cc29d4Hy1Iys2XzHv/7ZzZyr9zYwLvQIvqKKGztmKKSmnlEbm1XRW5o5b/I5tf5OW5pgnyUSzJvv6CKbtTd1A/z2/w00QRkP4Ty/DSRvqJhhaRT03KydW+GvOsiLoZI34odKd7nD1Hruy6pIQfTDgsEuX595gLd7DoNKYzD5sZrGUOw7EBGtmzfmyHNqvpuPB8atkpiEw7Jmzc1lPa5pMnU9CEC1KBiMdmdkqXvcqc9/eMaid2VquMLL1JQwgoVlAcvqylJBzMF/SUDbR7xTvpx4U7pf0vwxpecnq3E3bmxfmDoCsF69M7NDaVNTY+jykT6mlYtLtXLRAqOfaVLPT+S+djwVRK3O13HB4dszrFj8lSn2rJpT5rWBE5+/DzX2wO11gnLEuV/Lpid7v3cn3ZEEg5kSZPKvkq/93y9XN+rH/ZoIs2qeEpCUCsLVXGsZ8hyyT4qrk7Ift+tkK37MnV8JSMLy8GMbMF7eOWOg1oz9/PD7loGyIiZsipJXnNx3J7u+PalHVHtB6eS8R1Dlkr8/kwZ0KupNK7kmbsm0te8WgkpXKCA1CgXJf0u85Bom2Qi0ncoI0fXd6x9e1OPaCuT0YsSZMveNPnqLv89D84xcWWSrN+Vkqdg0qmOE2PDGlivvG/Ljqven69Eedh9raRSKY9KLrKwkI11ddMYiT+QIU0rlVCBHKfd9MlCycw+pvfPjA+lM3h3II0W2Wduhq4Cm5JS5bGOwauFxNxMO5ztFyXu+O48yTl6TEb3bSNlclO2jfMbTijMJaRzmwDBqeLK7599BExk0hlh/LuvzKTONmpQzycdN1i/S5L5F5EEyUS60F0XVpN3kJ7hIrH/vwlxsjL+oDb7xYKMFza8a/CYwtONNAekOzgNyovPjYqVnudVcU0jy+vS4VnvOWiJvH1LI29rla370tVzDELiFCAyKVs3tanoXWiwSLw3ZaOmIiJ9ZOqqJE25dBpI2Lpdh3R8SE2BVxCF6NlHj6mnO9DLb+6mZHlhzFrpfVFV6Z1Hew23cWLBxMJp18FCjRPe2mdHxvptzKCOt2TrAel+XmXp1b6ikszfNhxQYQ4sWBfWKyt/rN8nWFycBgIetztNxwcVzJ0HMqVrq4pK2OHpHvNQO2/00D4WyrzoL4aodfd2gZXt3MaHDQ82Ph/3bObdEGF8CQcyBTVczo3n48NX60YcZKvPRZ6UQ5Nq+k8LAAAgAElEQVTu3LBiUSlSuKDUq1DM1ROfX+fn2MU75ZPftmm6M+7r6c7P4Q+00ZRGp52t+XnvJZ6NkEknxfy8qH5ZTcMbfA7PT7xfEDE52flpIn3A/vJG5bSuzU0B+ZmRsbJtX7o+fxfWLSMbElOl1wVVZffBTEHd3ITH2knRMH8nlpn/J1KWdHv+4ADr991Kn9YAeP627U1XMTTn84fv4pi7Lq4mvXJTYtHaY/CsbYJNfP3yxWT97lT54DZ/h9PjI1bLrgOZmrKHqOzqnSlyzyXVZce+DE1JDVRLjVRAEIXHrqx9yqUXq3cekke+XyWI2NSK9tRPbtuXIXFJqQIl2EkOAaL7vlkhiKY8eGkNuTk32mUifUgLrVI2UrbtSZe3b27oRzIR6cPYcP+Q4gzF3UevrCmxOw+pYnAgEm3m/xOdast1zU+ttARzCeucvbZifiLi9QWUih3E766vlqmTo9/lNeWm1p6UWAgWQXkVPQgbViqm1+/mJLh/6AqNeuHvIDRo1fKf6+rKws3JSrQCjc84WZ65pq5c1eTUspnM3uCH+1tr+zQY1OCRFvrtnO0yup9vq5heg5dKQnKmPHFVHbmumceJbCJ9yCI4evSYT6TdJpndPl2kbckwPtwHOL8G9Gom38/bIZv3pMmIB9zrUCGIhGyF/3apf8qp0WbvYc99rPmoU4dzxVkbakimjaUpc7mxdQXZsS9TqpZFpN2/3KfLxwslKqygChde2yxG7xmIJdLW4w9kyrAAaaif/LZFJq3YrQ6FvNrXub1fzNy25wbGN3Floj7/TpEpU5YFhX+TTfDSuPW6Z7m1XSVBffRHPZpK03Mg6voXt9Q8PMQQ+EeRzEB5z25yw7173uztpWPLITtznvHwI13o4Stq6aLtFrXDpgQkDF44bAgmrkiUi3JTvCD//u09rXx6VJk5Zja5aK+BhRmpqhdZ6SB5zUVDwsymwCxKHRtFK/mY+Hh7n+jo82NiZcEmT8rWV3e3kBplo3QxQSSlWplIubp5eVVA/MaFZGJTCa80xoeX/IgF8XJ1s/KSmpGti3SgTTzSy0BQ29QopQvHWzc3Ouk6Fmz47v5queJ+Y6sK2urhxZ/WSacm5TRFxrkxe/LHNbJs20Ed3xe9m0qF4mHy6/pkTddDVKJ1jdIBSebzo7HJzdDxQab/u7k75IaWFWXPoSxBtGJUv7ZSNjfF0b4nv67dIyBwIKaIsiGimVevUfvY9Ymp8uC3K72bAkNYsRlBhNm5cXn0h9WyKj5FT2Hwnrpmj7w9MU6jElDvTMvKcU0nza/zc8yinfLpTE9N2HXNK5z2/LQ3avY9OFvz07wPTDop5mfbmqW1/gbiOE6z5yfaZCACc7bmJ+YaIvgnMz9NpK9OTKS0r1VGlm474KpeCbKw62CmPn8vd6kvA2dukR7nVZVt+9LkpyWJMu7RdlLcJVPCkDDz/EE58mRT3zCGR35Ype8zPHOGsJr3p3N8eFbxzMJ+eKC1VCgRru8+EJXzapfW+q61uw7Jhy5trvA7+1IPa0oionZw7N11SXXZkHhIxi/bHVCRHJGUD/5f3MSMDxtvRE1PxpbvSJEnhq+W/1xfV8s1TGo23p9410xyRBfxrsU7FwYCg9RfONhANC+pX1YjKFv2pGuk0yn80/e7lUrCcP/g9Hxt3AZ5uGMtWbY12fVdZq7fkDAzvsF9mmuropMxs969ckN9Je7mWbqiEUhusox7xFfFt8+Xy/QdDzKF8SEiib7PaO2ETX2l0hFKlN/s5h+JhjMw/XCOjg/v+OdHxcrz19aV3zfs02c2EMk089+ML5AwlNt4EbnCumvqDI3SL1rJoDXJGAfJ7DFoiV4fzDwvb07cINPX7JVrmsXIwfRsdSYbTQmbZN44YKGKUuF4pMn2/XalOj+//GOrOpUCKeoa9Vqzvp+K6KG5X4iYov8qCOvPyxLl/Dql9Tn53CFAdOV78yQ755iULlpErwf30UT6epxXWZ3EcOS71exf++ECHTvOa8aHvpO4/r2HDgvWBzf7cPomfT7N/TuVdFXMbcwviCkiBRa/BZGi8+qUlj0pWfKJo92YIZm2yj/2O9j3PHBpDfnqj+0CZwzuP40InEsI/CNIpl0g61Z862ycat8gN8Up/N2oPOHhx8blP9fVk+6fL9FIA9ITbQOR2rw3TWs2IaM9YsFOuaBuGU3PgAcq0OJiNrmIRK3dlSao08Em52RsU1Ka3PvNCq23wMZ09vp98vK49Zq2igic84WPiCnSULDQgpjCY2m8bSiI79SkvL7oR/Vr45e6+/zotZqOgvFh0UP0slPTGH1B42VqNl3O68YCjFRGRNgQncAGEhuWkzFDwupWKCqD7mguaCj9xoQ47/icJPOJEavlSM5RTRXud2l16VCvjExbu19f7iDx2MQPnbPdb/OBa4FwhdYk7c/UukbI9ndpUVF27E9XifSRfdtqmo3TTLqxuX+v39TwpD26IIwgjo0qFZdPejX1pi4jancoM9tv44KNKmxDYpo8c3UdjRiYTXar6iW1fvTPDftdI7Xnwvw0c/1U5ufIhTvl81nbVLDhL81PKxpg38OzNT8fv9KzWTCbbMzP82qXUcICJ5bT7PmJTfzHMzaftfmJzSjea84Nl9v8NMIxLaoWl/a1y+h78SeX1EKkWyINEM8fNvFvT9yg6errdqVob8lxj7TTaLbTDAlDquq6Xamn5MSC0wsRVNSbfdC9ifddCAGYQ5n+4wPJjAgrKCu2p4ghNt/Ni9cekqhzrx0TJT8v3SWj+vpGmHDN/YatlEMZ2RKfnKmb91fGrZU7L6ouK3ccUBLgdAiacf60NFEGzNisqbgY36k4sUC08N5uXbOU9L+5kZhz4fk7cvSoXwrrnUOW6efYiJvabmxsh82LVxJeoVSEbpKH39/Kj2Qi0pd+JEfvH4gwcH3oiloyJ26frksnImHm/flxz6bSpPLJ1ccZp6NpzWEInZknmDO29R6yTGKKh8mSbQe1HzSI5aBZW3V9RtZRxRLhMmvDPteoFtRXkQKM8SEyjKj2c9fUlWmrk2TepuSA4zM1rWZ8IDZ2zV1e66Cpt7/k/53VL99Q35u6jHRkdEhDdo1tt3y2WMIKF9RopnG2wAEKRygiYfvTDusaZ3p92ySz80cLpWTRwjo+KAgjQwr3Amvn/tQsXf/czAgLwfGB9Rr7ANTuuim8Oo839wtRZUSXDaFTkb6S4X4prNiH4Z7h/pmUWex3ML8gJobMoJSMI66p5Vd/MF/KFQvT58+MD/P03SmbtDdoIJJptAzM8xfoPeSGjelLfUu7SvJAhxpizoXnDxFXZ0YHxgdHB+4fFIyhZGxKnECcJ63crXXtKGuiEYFzCYF/BMk0gOcVycR3bHlgcwwIqN3vxkk68fDDk4Uo3OXvzJX/dW2o3jbb4HGEsACKs9+9rbEq8uE7yWmH1ROGOk5EC51mNrnwwMFj+Hin2lI8vJBUKxvlKvVvH49G4A8MXakfYcFZtCVZe+6h5ifryFG/iCsW/iplIlTlEKQPAjkgidiwQpjhP9fXE3g0IXhzTTPf1CUcm3QoS8eHxQfRz45Nykn8vgwlOoEiRSY6ULFUuG5eIOYBFca65aM0kpqXrd6ZKo987xkfNqYgKfhdLGBZ2Uf9NmZISUPK2vTYPdK8SnG5EPhnHNV0ZRBbeAFv+mSRKux1bOTrDQRBRS0PxgcP41sTN8j1LSrIxt2pGuEwL33n9f6yMknen7JRI21YoOEkgNWvUNT1ftvHm0gDPoNDALU9iLqa++fcmCElrXnVkkp6z6tVSh7qWEt+X79ff799rdJyWaNyWqNiIhehMD937kuXQbO3q+jPv68LnfnZqlop6dCwrMez7pifT19V21szbe6hPT/hiX9jwrk/Py+uH63pfXBIXVy3lPS7vLZ0H7REEIk1NalmfJjbIHZ4/uAww+YKIh7LdxzUFOKfH2nnFdux5zVSMfH+Mpuzf19fV1IzcvR5N+JKgd4xaOSOiBQMUb3xyxPVyQYF2EwXEo2aRTgOR4CU1C8rfS+vocI/Q//cIVc1LSe9L6wu3T9f7Kpw+cC3KyXrSI46+LAWPDVitdxxUXVZuHm/OoYCRYDQn/izmVu94wO5Ra9N1BRC6TwvM5EwfAfvEkN48H45dkz8+pFCYRTRcTjYrm9RXtVvIaaCdOU7L6qq0VB859Ub60ujmEifFiaI9KF0AvcPm/gHhi6XfpfXkt9i9wgijoFIprkm8/6EAxPzAE4zEMK8zGR+YDyo+TRR14giBaVQwYIyweGsuX3IUnXM4Hnr0qqCtKtZWpZvPyjAGHXs0FC468vl8u6tjaRVdV/VWBxbqEABHR8I1x2Dl6ijD71d8R4PND6TbmzGB2VaRLSRfuzWKsUer8mSMeNDqxXcC6x/GKPTWXPTp4vk9vOr6vNgnBFGOAblHHXLRckzo9Z6s6psknntBwukXIkwHR/m4nUfLlCi2n/KRkk/nO3qOMG1GuJknj+sf1/N3iqD7mzh+rza4zMOKOyL8EyYqCuevyqlIvycpdiHwTmO56HPxdW07zV6d+P5gQhhxZIR8p+xa10d3jgWmQZ4/sY+3E66DlioEU2k2+bkHNXMIDczqvpmfIPubC5r4g9pNtWJeqEbB5Tpn2vuBe4nPrO1BbCfufr9+RqFxf27r0N1zVgYuTBBo/JIgV60OVnWJqTIx72aaRYFjQicKwiQZDpki3FjTKqs6VFjN29Fc9SPBg6RR/veI9WrVZFbP1usNYewWz5bIj3PryxdWviKqyCdDcXyiC6i5g8eMk37SM5UBddAJNNuIYLzI2IDFTvI4ONFmpfZJKxH+8oSUzLC2xgcxzlTzCA+UT06SuZu3O9Nq4GHeuXOQ17v7Svj16uCp1OBFZtcLP4YH8by8s/rlWTGJaapKis2FvA+Os1E2sznZnwYm5vUv328TcLgvYOH0zQGx/ecNaeQmW9UsbiSNRBGGKJ9UL81Yk3YvOI8z15T1+dSEYXJOHxUx4caH9xPkExEG+ExH/FgG9dNj0n5gQcZogRmfFgkbjtBjSZSnlBbCkNNGVqPwjlhzK8mbNhKaV29lIxbtkvvBRa5yxuW1TRrzM+4pDT5z+hY7eNqyK45V36dn5c3KCuxiany/X2edKZQn59wVhWLKJTn/IQXH1kJ5/r8xEYY2QOoRXyna10pVjRCnhu9VlPaEMm1DemWR3KO6fMHhw7KEkAy4RDDJgsbw1KR/pFMU/NpzoXaNaT8wVHmpjJp/6ZNwpCOho0eopLGieV8/lCzCAVuRChAQqPCCmkU9ED6YW8K8FM/rpGqZSPlUUcbKGScwDA+OATv/2aZkszZ6/ZqGUGgmlOzEXe+P0+mRtOQMByLzSsiWYhKBnq/QGG0W5vKGjmFIS0RqatZOTne6BecAci8uLVVeR+SiSgoasIxPpAUkG2QzF9WJGpqdaCaU0PCnO9POCNR+5iXmcwWfAcpoDv2pWtpA86FPs64DttQs4g6e0TnYJgrUL+FIA4imzAI/LSsXkrrZW1DKioiiBgf5sU1Hy4QOINAAhDBC0QyMZ9ANpz3D86QK06gOG+L8j17bV2JS0zVzAcYWsU4a07hIEYKNtKrgQEIGSLrICsoAYFBAKf3RdW1vtcmmah3hDgelI5HPNhaQDpBMl+bsN4jRuNIzTXjQXswXKcxb0T6JNLWDQnDsXDMYy1F/SGevyplIv1q00EU+15WU50EMNTQpmbmSLMqxb0pwCDafS6u7q1JNdeFY5F9hmd1SJ+W6kwHyYReROFCBQLWnNqtzXAus77bOgqB5qjJAsDfkUI/clG8Ci/CnP1IIbgEzPFcQ0MC1qhSMRWYgoI/3ifGoWayKPJ8OPhHInAGESDJdIANEokeOw/d11vq16sjHw4cIldf0cHb2NWPZA5cJEN6N9WzPDt2vaq63XGer8jLi+PjJDULJCxdhtzRVN6asklTOyBmMX/zQfnwtoZS06V/4fS1e+WT3zx9umzD5vqRy/1V0uzvrNqZKi/87OlxeUOLGCldNEy+nnN8QRt2TzOfOqb/jouT6mUjZNGWg5KYcliPCytUQMqVCJeBPTxNfr+YvUNFb17p7EvCnv9pvWRlYxOYLkPvaiYv/rxBowUQWUD6ysCejbQm0GmTV++Vz3/3H1+nxmWlb4e8x7dsR4q8PH6jnrJb6wrqvR02P8H7E8PvbaHF/MaeG7teGlYoJrPi9sv+XLnysMIF1Os3oLtnfANnbZN9adny32t9N7nPjF4v2cc84wNuz47ZIFc2itYaz+Xxh2TQ7U2kgotwzPgVSfLln8cxN9dyXbNycu/Feae1LNhyUN6Y5FlQeravpKlqIxclesczrp9vT6ynRq9TBcQpq/Zq2jMMLSFAmgff4REb+XrOTtm4J13+d4Pv/TsX5if6jn51OvOzeLjOL85Pz/z8/p7m8syY9flifhYpVFCqlY2Qt26oK4ULF5L+U7doyumjl/k++4+PXCsFChTQ8Y16oKX0+36N3NiqvPwRt19iE9Lk6zubukYmxy7bLUPn7vR779x+fmXp1ipvIZk/Nybr9cDw/bTMbMH5jDmfv8d+XKvZEWOXJmrPQWMNKhSVt2+qr/98d5rnfE9d6dsG4+HhsbkkLF1w3j5DV0n3NhXl13X7ZF1imnx7dzNVInfaj4sT5YcFx9955u/dWpeX2x1rkPPYWRv2ywfTPe1/7rmoqiSlZsr45ccJgXN8d3+7Srq1riifz/J9XzetXExev8GTofHqhI0SUzJM+pxfWcKLFPL+5IPD1khkeCG9fzhvry9Xyl0XVdEU5C17M8T5rjYH4n0+asnxd575/LZ2FaV7W/9+lfYYZ6zdJwN+8zjlHuxQTbbuTResN+a9OOI+39rm+75bLV1alNc1zjbU0L/S2dP7+rWJm6Rs0cJ+a9NdQ1epOjzaRI26v6Xc9sVyLckYsWiXpmBizmItddo383bKT0uPzynzd9w73MO8bMqavfJZ7r146DLU76bKtFhPL9li4YX0PWBbjyErpM+FVVQoDYbrOZxzTC5vWEYeuczTGxr36com0XJji/IqBJRz9KgUKVxIuny6VNO907Ny5INbG+r43uxaX16fuFFVnZ2/ZX4X8/2POA9xsu3JK2vKJXXz7pH63fwEGZ1771/uXEfGL0+Spds9mgM1ykbIR7d53vnGcI33XFxFhvzhWW+xth/OPiadGkdL3w4eh/xDw2Olw/8LazmxNeM7kn1U3uhaT3oNWSn9uzWQ/47bIBFFCsnQPp79ndPenrrFSwztvz3VqaZc7Mhmcx6LvdjPy5P049e61NV5vjL+kP4bWL9/8/FWcWmHc6TH4BXy8GXVvXPa3L/rm5WTe3L3EvcPWy3XNo2Rzs19HTDFi/rvvVwHxA+JwN+AAEmmC6gmRfbSSy5QkplXJBNezK/7eF7ob03epJG+Z67yVTB7bvQ6qVkuSq5vXl7TmB4dsUZJ5rrEVFm2LUU+7t5YxYOcBjEGSPRHhhXWNBrbIDQz7F536XB8D+TuhZ/W6yFdWpbX2iV4442NuL+VihsYe3b0WlXRm7dpv+w6ePy3qpaOkC96N9OvfTZrm8Tvz5D/dfXtlfn4j7GagtqxUYxULh0ufYet0jqkxVuSBWT3s9ubSg0XEj1hRZIMQbPrAqKRPtvKlwiXb+5ylw7H9+ZtTpZXx8fpId3aVJDRi303I6P7tha0RjAG4Z8mlUvoxs3GsmZ0pAzs5VlEBvy2VcV8Xu3i2RQae2T4Gmlbs6RcWj9a+93dN3SldGoSo1FM3MPBvZvp507DIjl6cYKOD8IKttm4+h34/417/4xLlv9N9IzvlrYVZeQij5fa2LiH22irA2MPD1+jabKoQ7N/Cx55Mz+H/LFd1u9Ok/4O8Yr8PD+BO/Dn/Myf87NehaLyZpc6EhFeRN4BqTsm8tw1vk6eB4etlg71y2rafrUyEdLn6xUadZq6JkmJC94TeF84bcSiBI0mZRzxfbfge6hV/7Rn4NZCeE8g4yTQ8zf5Md+aN/POQ0sRm2TC6fhubu/kd6Zs1sjP847x3Tt0pdY1IgUV74XbhyyX7u0rqfAaSBje827CYt/Oi5dpa/ZK5pEcFfWyDesJ1pVABlGwD6d7SG/3dpVk+EJfsuocX6/By6TneZXl4189xNQYorVv3eRZD16dECclIgvJvRdUlqJRx+/HnV+tUHE2pLlifLcNWip3X1xNlXPRsuHHB1q5pk9+9ecOmb1hv7Z+cZqNq9sYJ65Kkk9yrxVYDrfIuKaT9vNNgcQ1Qll94G++42tbo6S8eoNnPXhlwgYpGVlEHrvC10nQY/AyzbxBvSjG13XgYo0Oo4Yaaudj+rbxcXia6/1i9jaZt+mAOj3RDisQrm7jG7d8t9ajw25tW0l+XHT8/qFueOQDvmI1uKZ+l9aQd6d6ItHGkNppxnP/d6s01fu2dpUkO/uoHMnOlsiIMLn6w4XamgatQaKLF5EbP1ki79zcSJ4ZFSuRYQVlbF/3dNI3JsWp2i0ya5yG33nm6sCtP7BWjcklmc77h70E9hS24Rr7XlpDBs70vX9Q0u3nJdGr5V/1yuj4jCFDovOARfL6jfWlQokIjQLf8vkS+fC2RvLYiFhxw9Ic+8qEOM3EQJqt01BT/3hH/56q5nufzdqqxBnmfP7qxETJgB7H303AD9f0VKdafvfvhpbl5f7ctiz3fLNSrmlWTt+NtoW7KG+7zSl+RgT+DgRIMl1QteswT1STiToUpFDCULMDj6KzLyIEXJC+gQJvGNJu2tQoLUu3H9D010DpFRBjGLVop0YBQRptKx1V2K+43/67SfdCvSi8cahZtM3ZdgPiGg0qFNd+S6j/NGZqBvBvSHZv3ZPu18sOohftapXyts5ADQ7EEv7YsF/xgBy4s68Vzod6l/ErEiWqSCFVf7MtpkRYwDQVfM8IGaFlSrGIwlp7YZszHfihYSulZbVSMj02SVUCjYFYm7YlH83YrCnMqK+17d6hK+SSumW1PQgMQg9Qz52+OkkFBew2APZxUJdEXS02NYjq2oY6VJPm6fZgI93rg6mbpVa5SClTNNzv/qFODOc1BnENKBYjBQoeXAgWwJB+aOYn6t/ceoGe7fmJ1F7cz9OZn9hwfJWreMz5mT/mJ9ooGUPa1+ud62i67PvTNmmKG1S0bYPy51VNy6tACcykbv60JEEjRYHUuaGyu3DzAUnJPOLXTN5+r7k9f3DwDfl9q5QvESExJfyfP2cK5F1fLdcSgeHzdqqwmjFEwsx6gBqurJyj8lJnXydWry+Wyg2tKkq3Np7NIfoSQj0XKt1I7w1U0w51SrTGSss6qpE624zgm9vY8BmiiGhBgUyHymUiNRXRNuf4kEp5z79qyMfTN/s4K1vXKOkVU4GaJ/oF339RZZ90WWcZSddPFsp9HWrKl7O3arurQOrcKH/YnJSuvRgPOJx0SE10tnmwrx+po2OWJGitZM2Yoj7jM3WM9vcN5iYd0fwNjg3Tp/PFn9dp9g/SdW278ZNFutG/KjeFF2qlT3aqrTX0EGlDfaTt0DXHYr2BkAsymuw1CX+HorSbErE5FqQSau9wzmINg8PTGFK1nenAELd5+qo6WmdoGwT+oEcAQ23webVKa42tSZctGhUh6NGI1jRIb888clSu+WC+phCjxAapt1Nc2rbhfEjvB9bo1+w01J0611n7OwN+3Szb9mbI0m0HNQ3dnp+on3S2UkPKK9LggbnPvWldwdu2BCntlzQoK73O87wnYWY8ptYW9wstTcz40GYOwltuhjITvBugg+C0jo2j5flrPRF+N4MoEu450v2hfmzvz5C6a7eqQv9ZPH+oV3fev1vaVlJ1WRjS0q9pXl7wGc0fAbfyt0A4md6RvXt082Yxngym4Aux6zbIi889LqVKevrtngmD3szY8ZPlhacf0TK+c8n+8SQTk2nm7Lly4/VX6X1xpsOeSF32jsFL5dtckonie3juoAZqGxp1gwyZWg6oCaJ+DvWPIClQL4RH2GmGhNUqd3yRNMIvUCFzU5o058Cm/Y2JcRoxRW9Fp7dtzENtVenNGOoOm1QqIX9s3Kde85U7PKkb9mbl81lbZW1CqnxkednwnftAcOqUkTsu9KSAosboXw3KyvTVezSFyMiQO8eHPnLTViXpixotPmBmfFBrDaRah+8ZEoZNKvp3QZTANqfSm8F8+pokFQFATScM5Nc0W9ZNzZ50ec/REP7ur5ersAWk0GHY9EI9d8LyRI+cegASPXTuDpkXt19KRhXxG9+JSDRqWQbN3KINsg+kHfG7f07FSYP5z0t2CTZ+UKWEoZZm6P/XycLMptvZYyyo8zNXeOlU5ic20qY9grmHJzs/EYn+MrcZeKjMz8qlI3VzFarzs1rZSH1PwkAWXrveQzI/nLFFDqQdlte7+raJwDv2+pYV5eZcEmbq50DCUOtuWi453y9wqqyIPyhHj4m+t2zDNbi1YzLfMSQMrTkQJXS+P50kzLwThs/fqeluZnyogUYvX1j/KZskJf2Iiv/YBlVyqEzemBuBQM0i1HO//mOb1l0F6qMMkRMIvCE6itpGfX/mPn9uG3H7N9HyYuzSBCVNSJt0klTn+Lp8vEDrKLE5RksJMz44Md/OdcphA4z0yQcvqeJDMm8auFj6XFjV2+vSEFbUP0KJOFCLK0PCUAvoxB/1fZ/eHjjTxZAwZBbB7PEBI2c/a6ivorYf4nEgeGb9Q1/W13KdHq+OXy9I8UZ7Ets6f7xQxWVM+wgI4zzeqZa2r4IFItH4LWTVIFKLdUfvX64wHxTrUfcYyIbNj1fRq8zsHCkkBVREyxicdtAksA0kDPV6UBKHUJqp/+vcsrw81tFDMlH7jBq/uy6q5iWZ4RHhKjrT/9ZGumcxIjTmXDguUM2pIWHTVh/PorLra/NyEhgSBnEvrNf2/XN7djE+U7No38UPQ1cAACAASURBVD+777fTGY5rx7N9/UcLvHuwQ1nZ0uWjhdr78qWf1uVJokGyq0VHapYY5rF9/+Bkd2pX2PcD9aoooYJzwIgOmb87HUR4x90ycJH3/mEvaZ4/aDtA4wGmzv0G0dIzt09vwMkTAn+w2wo6h1OpYnlXkvd3k0xwhckzZsljfe/RS3JmQZrrNAKkvW7rqt9ZvmKNzxCef7KfK7F1tlosXryYD6kMJGx6tm/3P4Jk2i1MDODmRpqJZ99o503Oq08molpmszLkj22a/vqpg2Q6X26G8EAhDiTFbrBrTwhDwhpXLi6TVnpSK/ACwoLk5q20jzUkDITDGeVzW/ge/n6Vtrm4rX1l2X0wS+D1g9UuX1QG9/Ys5oHG53y5GcIDdT0o1AZqEozifpDhWtGRqtJqjw/CEs5eX/b4QMI+n7lFNzwQt3Ga03ts7kG3tpVk2540eeQHz4NtF9kHIikaubQiKWZDiRYa8LBDcRZk12lIl0K0ukLJCI1o2uOLLh4WsL8YvodN7rC526V62Si/KDb+7iSZ5h5ABREpQGigDaseHSlf55Kw7+bGy+y4fd77aa43mPOzRnSUbgjO1Py0F+RQmZ8g3ffnPn+hOD/jkzOk33eeljtQgXzlulpKMj+agZYIh72RIzM/ewxaKt3aVvSmgRmSCfEM9CeEqmNdR9soHIvMknWJh6RoWGFtJQEz4j9IszbOQb8HF4rcuSQMz+mqXIeb/T3nxtq8I65uFqMOL4gTwVrXKCX9c9NlP5i2WZIOZcqbN/lmStwycLH0uqCKdM4VjDMk87PftuimPhCJRrRn+94MVeRGRMR+vxhVTrex4TOkqk5ZlSRFwwv5EXD83Tk+bMTRkxgpveiH+eSI1Xrq9rVLecfjibIck76XVPUhmc5InyGZ/Sd7auoDkWhDwtD+BK1hYBgXCJXtHHQbo1lbQDE3JvlmybhF37p9ulgjeBfWLasiac+N9KwP6EttIutv/BKnhP6/nX0jVIhcIhp4eUNPe7HrP1qobTdAJGCBWni9M9lDNA5mHPHOMbO+I/PJ2cbCHidEgxZvTZaMI/4OArfo2+X95+o4GlYsrv1lnxzhEZWDYvAjuWmdaL3SqkYpTWU2kczCYWGqJvt+98bSompJL8mEWBAi825zxVynERNEq5rdudlDcHrC8Xyi+WlI2LLtKd6sHHNet2NBMtEiDPgt235Q+k/yzK2b21aUBy/1pK2aPc69lnBTSka23DBgoariI90ZWQho2QJxPKix5zU+KNaj5QzEDeHotp8/ONmdGQv2/YMD4qgc00AD1P5tc5JMOCE87fFa6PMKMTA8GzA4vk3w4v5vV8gFtctI71xnv9tzEYqfYX++YnWskruI8OAo655qJNPwCFu/xe267O8ZzRdnOR40Ybp2vlqu7nip3i5zLY0a1PPpgIGA2PhJ0+TePj113Dj34K+/l87XXHlORTP/ESTz73yw0KT6y7s8IgL64kdDcUcjXWekz6RuTlqZKEiFQINntJlwmiEFL3euL6jfQMqInTqSV/NfQ8JaVi+pHk+nOXs79hu2SlpWLyH3XFzdu5DgGHsx/2bODpm/cb9fjyolXU1ilKDCjNIi6qGQtglPPjz6TjORNaSBfDbTU0Rvjy9Q/0mcByTsu7nblSQar6x9fqfiJFoMnFenjNx5YVXZl5IhN3++TL/esFJxr1MgEElBSnRnK5JiUuO+nbNDF4hAJNqQ1qeuri2fzNii0UwzPtR6OBuC+1z/kl1az4kFFTL/TnO2Nbjrq2VyRaMYb7QVKT9I/bEXLEjcz4hNkq9ySac5ZzDnJzZlJnXrTMzPujFRKokPC5X5abzroTo/k9OPaLsgWItqJeXFa2oqyRyQ2/zcpCea+XnrZ0ukh6XajecRUT+jBBooU+KTXzfL1r2ZuolGmieiw6ZxOqJZI/u18RE/s58xJWErk1RQyGQ92H93zu07hiyVa5tX0Pq4valZcsvAJfr1NjVLyzs3eyKzUGbdvj/TSzrN+aB6iejRtc09Yi+o87+lbWVtVwBDOj9SIp1mSOsDHWrKB9M2avTNpN6BTAfq74fzGBKGmjoTBc1rfEiRfOoqT/9dZMYgxRdmp5O+8csG7RfZz0EynZE+u52GPrcBWni9M3mjrh93XlRN3p+6UUtL8HtwGMAJCXIKZ5abYS2GQjfasUDh1Wl+6cCfLlJyhfZcW/dmCN6nMAjYoX8z7O3JGyU9K1teucE3Eg31VZAu1A3DQFKgkG6UeAOR6Dcnxkl2zjGNPIFw4zrN+pBXmqbOiVnbZHVCiorxmCioGSPKKFBOYRtI2Bs3NZTzapeWTXvS5N6vPU7krq0rahQWBnXgFlVLaV9JQzILFC6i6aMf9WwiTSuX8O4N7NTUQO/5x4ev1vW5Q8NoeW38enWo4/ehCo3nKpAqLa4FJAxzacnWZL+aTjcHkSGZF+Se/99j1uqYTB9K/L+5HpNeis+gNA+HrHmHpB3Olus/9LRqM6m3gcZnSOtFdcvKSz+vU4e6uX+mP6vr5Px/V8xL49ZLROECqr1goqDmu3DUfpW7p8Rn5nnDul0jOlLX1xd/Wqdfh3MK7w6Y7SQI9Luh+LkbmXNGOhE4cpI6c1zRyEiZM3+xQmMCTE6SGYjoGTxB+L78doQ88fB93jRZZ1Ykvmt/LyIi3DXa6TzuVEg0vgszBPVcuN8kmX/xLiBqZ/LnIbk+N86fhCHKhD6FaCViXuboaYi6EdQEIH3qwjpl/K4EJAzEBD2TEBVDjR/y7SHFDstrEw8BmO/m7pDmVUpqw2Wnoa0FUsGMIbrapnopb2sUvLRhdlqSqTFErzrbkM4GEmZqikx9IBZ6GBrEt63h21sMn5t0NqTNIPUL6cFd21SUsYs9IjeB0lDxN1NzUyemmF+9Iv7urDkFybywXlkVaMjIOizXfuR5qdhpSXr/NibL53d4hGSMmU0f+qXBTM0p7gkMEuutXEi0qSkCycaCBRl2RGRGL9qlaW3OlC37N5HuNWnFbhUUMlEY++9IlUZKqjGtW2tWXje5MHhn4aW1a06BL1J8nRGcYM5P+/6diflZv3yUfNbbMx9DZX5iLOb5C8X5aVLuME6IwbxwtYdkQrQD9eAm/dLMbaSKobXCtc08qonoS4jMArw/YCYK4fPQIl1p+ibNynizWyN5b8pGmbgySXsgjlvqEQkLtPnXv+VmWaA1irMeHn93tt0wfRbxDjQbVXwPzkM4EWGBavbRMuGBy2pKp8ae/ryoOQVhNeNDO4UGFfwzJdCHEOm0SOc0PfvM++VENfuIAi/ZdkDCCxU8KRKNlMl/X1dXSaypEcO12pE+RJ8QWX7k0mo+kUy0X3jqqtpapw+7eeAiubF1Je/4Bvdpru1QnIZIUvYx0bRD00cQpMi06kC7HojRuBlI2JpdKZKTc8yvHh7fd6s5vbdDTRVgQtQN0WSYnfaI6BFavTjTufGsIkoILGAgZSA3Zn0IRKIxpsIFRKNmIA0gD+b+4TxOXQF7nFhbEFFOzcyWDQ49A7eaU1yjWYc3702Xe75arqfD7/XNjfRBlwGRzvs71PCSTClcRG74eKFPyQvOhbZaZn46s2rMdWrv5iol9bvQoVi7K01JLe6f2zXa43t53HoJL1xAFm85oPPNNvQV/e4eX3V1JdHdGmpN6YodKUooYdhz4fdhT49co5lBhlTjs31pR+TmTxd5syEwfxG5Re/QwbnCSoHWMaQXw2nV56JquicA2Tf7M5QpmdY3bvMT7dJAtNFKyCmM5Ex1xzvRaH9AYwHvI0SJYb0vqiq9L/CUKaFNW+OKJbzps64Pxl/4UHuFW2nZf+FUp3Ro2WJFpGpp/z7y5iROEuYkfPj31m07pH27Vj6kzhBRQyzt0jic+9W3PhDUZLp1mXAOAMcuWrrSJ9Lolp5rp7QGSt+1P3cTH80LPDtlN1hR3VO6WS5fJsn8iwiCUA3KTScNFClyRvrMyxfNpmEvdakv/8r1gtqX88Xv27QX44CeTb3NsuEhNeQt0Msd58CLHJEwNOZGL06nOXs7ougfqU99LvR4xbBhn7oqSdXWkA4K+3FhgkxetduvlgnpbKh9uKm1R7gChA61HcADhjQWeBidhujlhsQ0rYcAoUbkFi9NNDCHBSJvei2LEmTi8kRN53WL1MJLajdct8V7QDJ/WLBLZq3fJ3iBGYGF7+fFy8x1e7Xhu21O4QosKFjMzP2DgAGEDJwGYrnzQJZGMgbN2qr42fcvLxKGmptZa/dqo3W3dGfnBqT3kKVyTbMKXnEU4IN6V/SnM6R57NJdSnB/uN93gQ7m/ERdE8g67GTnJ9J/YKZ/qd5fhxPEbX4i3a94eCEZeIcnnTtU5ifGApIzbXVSyM7Pb/7cIdPWJEmV0pHy76tqKMkcPHubxO1Ol/dzaxjN89T1k0VynyWsAqcWIkzm/WKayzufv3enbpLk3PRbbMqRAouUTxNhChQBxXlAwjAvS0QUds0kcJJMp3gPxjdl9W6pG1PMW4OJ8a3c4Xmf22ZSUU1NH0gmlKzN+yUQiUYkDIQdkTYQ6vHLdmvKJ34bTesnOery7N8E4V2beEjCChZ0JdHOdxPEX17sUl8uziVS+A1k4jSsVEJrxWAmvfXJK6r7kExnpA8ks1PjGO/4UCOOiJfT7BpIEGqUjJiG9HqP7m4hNcpG+R2HDyACtiUpXbKPHT2pdGc45dA7Ehk56Ev444IEmbAiUVpVKyX/ud5Tg/nx9C0Sj76uuZFp88N2FA2foX71uuYVtGcqLBCJBrGEaN0zV9fR1EyUjJj7h+OG3dda1ejdzONAOayiVs56Y2c6sHHqvHNLI2lTo5SStnFLd8nIxQnSuXl5r3DM0yNjtY3ZQ5fX8pLMbCkk3QYu1jWkXu49wniRpmmeP6f+gblefWfnCgI+OWKNprHaz19e6wNIGNrCIIsHEULbsCYOy9XBsO/Bmzc3kvY1S6mi7y/Ld+s6ZPcUf35MrMQURx/e4+r/dioqaqlNT8qe51XRPRAs0HXe881y+Ve9aBUExJ4OkXazvp9ImOqZkbECsoxeuE4S7UwHRj0y1ujv7msplUtFqhMEok8Yn91THAr6yFzqd1lgVVvXyXSSH+I3UVd+pu2qZjHyzFW+Ylv2NThJJojWJ18M9RPBcZK6vMgpzg+SeetNnWXmH3N9Oky4jT9QBNGtTtOk1OZVI+rscGGn4dq1mS2aN/ZJE3am0J7pe+X2eySZf/EuoJ7NCKkgwviLS6QIm6LrWlTwqn5BZAcKYsajjgUWXkZsaGyzSZhpvozidngB354Yp+kmNpGyj8W1TFyxWwWHQOQe71RbRi1M8EY1nWILdqTPnAcvekTDsMmBobk51EvhQbYN6Wzdz6uk9R0wLC6oUUSDYFiDisVUTAeCBLbZ6WOIvKJRNBpnVy8TqV5H4zl3u0XYhP++bq+gBQJqPDo2Li/T1+zWFz3MKbYAYnh543LSvV1ljWTCw/36pE2qxGo2tYFIilO4AudqWrWE9/5hfO/f1sRH7RXX8F6usAPSlED6kd4Hr/WhjCP6/3ktsiaVGC0b9qQelovrRWuqq9lQOBd2RFJubFlRPcXGUEMEbMz8HL88UYbNjdeG9rYFc35iE4ieeKc6P/F8TFuz27shPJn5+dyoNVrTZJwgoTI/zb15bnRsvpmf93WoIT/Mj/c6RE5mfmJThHrC56+sriTz6zk7XEkYIkOocTMkrPeQZSpuZd4veNeYOWDP6zcnxUnm4RxNb8T7EMQKDj0IcT0xfLWYTbfb+wVOoTUJh7S/cEZWjqb5wVkHtWyYU90ZxBAprl1aerIdYFBthpPOCMcEEt6yU1FxHM6F2kezPgQSgTFKkyg3gFPqq9nbVbAEzzyiTHk5sYx6J9Iyj8kxQWbN9DV7vPWLzmOdRArXibUPabnAFPbxjC3a4uq5TjV8SKaToCIyjawSMz5bgde+FzYJM05IRKtQcw5RlrwyXUwUG+myeB9hjYUQnREY8xc2Wqhp1RB4MwbHZK3oKK/Qj5swHFI6O/af51PyAsIKARZkrsBs8Sd7fEjpjC4WpvWciLwiRRv7ACjGQpk1r/GBdGNtRg1h2aLhUjMmStXOQUicJNNE55xlK6hD7dgkWu7/l0ed1CZhJl0261hBwfqObC3sWWCYC8jqMc/fdc1j5IlO/iTAJmGGRGMtQsQP6cGBBJHwG8+OitUo9ZKtB6Rd7dJSLKywOrhR++gkmaaO0umMue6jBer8No5zYFoiqog8fdXx1inOVFSkrqLG9sbWFeSn3BYq17coL49f6d9upc9Xy7RtGwg3Iq/Ql4CDeuySBFmfmOajEOt8x6CeE22G5sTtF6Tbanr0ykRVW7bF+nDcpj3pcu/Xy+WHB1ppmxVjeG/0OK+K9MoV+nlm1FqpUirCW2Pr9l77K5/ll0gmxminyxohIGd66smQzIRduyWQkJCNZSCSiTTb9wd8IXffcZt+3VlD6SYOdLKRTLc0WpLMvzLDz9FjkWZqajB/gndwYYIMd/SocgpXgGSiLcnU1ccjjPAGIxXJNpuEoV4Dizq8nqgjtD1bbtAgKvj7+r3StU0lWb/rkL4k4XmEAi4M0SwI0hhzKqjic7yUobb2YXdPz6afl+2S4fMT5McHfXtwOUkYSCbEfECMjbnVnaKmaHdKprzVrZFu6B4etkqev66udGxUTl/0tpiCc4zoH7poc7KS980Q8rmilgyds0P/g43s21qiix33AmukL7dmypDM/03eJEeyRSBfDhuzZJeSwe8dJBqbBrSfMRL1IJlYIOz75ybehBoeNHFHKhW8uPDmvnxDfSlXPFzrJ/JyEgz6favWSmHTk3AwQ1OaUDP6wzyPd3zsQ23V02sMwgC3tj9O9PE5fh8iJEaICp7IwbO367G2BXN+Ii2uceUSJz0/u7WtLGsTUk5rfoJkoiehcYKEyvw09wabvlCen0/9GCtFCheQZzt6SOZ38+NlwaYDfunqpiUE6gFhIJnok2i/X6DECTJmG0gYSAaEWtCzF5swk1WBjfL/ujaU8wM0TUc9J3pUoowBvXORQgin36jcfrXOmuibBy6W3hdU0feRMZBMKHjjmYfpO3nDXhmSW0NsvtfpvXny7+vqebNZQDKRgWK/X9zExV7+eb2EhxWU56+pq62n8L5Gq4mCBQvI0z/G+qX02tgg6rgnNUtaVCslqRnZWoeH9QZts2BTnjzP24cX6rxX9J8rb97UUNpbGSlIFwQRAMmFAZ+4xDR54ZpaPiTTiTVIJgSR7PG5iTfZJAwZJq+N36D1/SA7SOE0dYLOtQH/fmfKRjmUni0NKhVTdWFEtOD0g+MV5iSZ2uLj6jpyWQPPHIOhVh2/9WxuyxK8k2N3+qqrO6OEOA7rBTJd7Awit6irTQqmx+6RN3+J03cZSiQQvYdKfaNKvnPaXJup54S6aeGCBQSRt7cmbdTsh0IFC8j0p873jsOQsA97NNF5ZQzkEa02jHDMf39aJ8UjC2vUyJDMtJwC0nPQUq3jRz0gDPcTacX28wc1W6cTGSTsysYx0r19ZY3qouUO9h1ouXPvN8t1n+TW3xa/8cSINarSDKElqOuj1QoirSCd2LfY2TgQC3NGW3EOZAjc3KaSV/X+lXHrlYDb6sA79mcK9gZD72klVctEaH0k3jdXNS2nqrHG3MYH5+y1LTx12Hi24QgZ3beN9uIev2yXt3WY2/yEBgYCAIcysqVR5RKKJ1J8kepbpUyEtmUytnF3ms5F7LuwdzCGWmeoyxrV+/+MWStlioVp+5x/kp2oZhGRP5hRczVCOydDMjtedolUqhDjVY0NlILqli5r7oGJSpp/m3rJQJHMk63JJMn8h8xypEkYKW5EMb+ZEy+jHY2enemWIJlli4X5pHnCc/bw5cfTOADf+1M9aoQgYfCgg7y90LmeRgl7fL5UBvdpIbXLuacL4YUH1VW7vnDc8kT5aJpHTMJZz2KTMHPr4EnGAoUoHQzNwRFtQHNp25zqgerhLhXuMz70uMNGzTZsBCDpjxqX2IRDglYa2JBdUq/sCUkmRHXW7Dzkk3qGSNbA3zwNxkc82FpirBdyzy+WapQPKb2GZL4xebMKLyCiAQtEUpzpbKjDRW2E3dvRVnkzY/wfhDCOHpMXO9f3kkxs1MqVCNcaDifRt7Gx6znN54i0IsICcxJUt00u0gW37033kjBsehBBHf+IbyP5YM5PRJ+x2T8T8xMS+UhvMunOoTI/zf3GJjuU5yfqitDD98krqinJHLEwQWat9ydhSLfExtCUFKAfHCI3dpo8SBI22rZ56ro8m0qkviJFzbRiOBHJtB1g5pxmI4l/T3i0vSo9GnOm9OJzRCtKR4XJi7lqpNhoI0XYqD2bY0HgXr7heE0f1HNRS22/X+6/tIa33toch01lqaJhGpmZuylZXhizVksP0KsS79KfHm4rJSOPO6JsbGwHmPncRAvxbzsdGJFDEGGkiULIyBgE7CqWjPSmk3rSgQ/KK9fV8ZJMvP8QyXyrW0ONzsLQLgTkyR5f38tqemv6zfmfHhUrVUtFamQGpQ2vjluvxAvEz26r4XPTc/8BEnYk56i+e41hzYATGPbrMxdouxVjuEY4I7D2GEN2T53yRVXwCAbH5tKtB7Q+0ZhblBA1ti0cgnvIQOrcwiPsZAxOx1oxnvTGGbF7BJknKL2BVsKJSKamEmNuX3O8nQocI2OXJErBAiIznr7A+ztQr71xwCIZ0KupNLZIK5yLlzeKVsEjmJ2ebEhmypECAjJlSBi+h2enQ4NoVVU1BrEuiDLZhjrC63MzuEYs2Cko/8HeKDkt+4QkE6I6UJ5GmrwxEy0EMbUd+UmHsuQ2jba2UGJqDAJMcLya9wLWYzidjFME3zMiT2Y/ZNJlneNzK4mBYxdq9dhTDJsXryn20EpAmcvQufEyyrFPsrGBEuz5tT1ChMbgJIKzyO5tjb+ZAAMILEikMey7QDJN/2CID0WFF/Y6RXxuRgj/wy1dFsNt3tTTOuqvkEzTJ/NERNZN+MdADgI6ZtxkiSoaKd1v6uJVfnUjmTjPyarLBhI8wu9S+CeEJjwIo+lnZXobon2GbVAv63PxceEKFGhj8Uet3b+vr6sqhtiMmNoPc6wt7ABZdbQ1gCceC3TXAb7F+E5I4TVctTPFp9cW2mhAbADmrPcwDc5vzBW3wXfwXZBAU8AOkgIS97NjfHiZP9yxlnRs5PECw8MN6X+MDws3yFuVUpF+TawhVpGZW1O0dleqRveMOAG8iU91Oi4W4Rwfam42J6V5CTD+PnXNHk3ThDnTLU1bACz0hmT2n75Vsg7neJtCQxgEvemcqncqXHF1bU2BgqEOF95UNFBGBHrkop3qbXWm1Ghz8oIeYQcoP0JYAZtA9AXtOWiJNpRGkb+boZ4TqTy2CAquDwImMKewEdoCGOEKcz6kjKGdiCFh2BS8M2WTX61WMOcnRKwQyTwT8/Oln9ZKamaOvJcbaQ+V+WnuHxQIQ3l+giQh6vLE5R6SOXZpokxa6V/zjU2tLY6GdiEQ8MDzh80tVJ4bVykuDzlqkeAkKx5RWN87S7cflKdGrJEBvZppFFRJpsvG2GCPdL6UTI+ojjGkBxrFV2ckE+/AR66sKVdY6ZZI+cd73mxqURP68/JdeYqW4LeQ+l4ruqiOD3Vmg2dtlXY1S/sJesDJUr5kuPY5nL85Wf49eq183ruZpiBD2MVZ12y/Z0wLBbuXn+2ks9OBTbTOmW4JEl2+eLgqq8JQp7lw8355vUtdv0imXV9/2+eLtb4P6wM+h/I2RHPuyiU75jpBwmqXj9IsDmCBHo9D7mqhKay4f6YGz+39qe/eQiLPX3u83QhqXI1YjVs6sHM+wIFcM7qoZtTA3IT9jMiTnarZ9ZOF0qxqSSXRqBd+b+pGjeghmmqbLdRi1uah97bUOYNIbaDWWDgH5napqMI+aarA39TD2+M7kJGt72OngBTI42UNy2kdKMwWWjIk88BhETh1vr+/tVQs6YmiAXuoqK7cflBeusHTT/LByzyiSbbZgnkmXR0lIrsOZun8DNQfFedw62kJheFfViRJ+RJheqwxnA/rqVNgCevaTW0raYkMDMJUaUeOyiu56d34zIggGY0KCDEiDRXjWxOfIi90ri9w9j3RqZbPs41j4SzpdX5VdR6YuQXc0T7u42lb8uxjjq4EKN8xYpA439uT4jS670wHNnsjZ1s21Dbf2q6K1zmD/VqhAqJZEf8kc4tIgqgdOuQpbTB1i/h/Oz31ZCKZhmTiWJDVvfv3u7ZKcWthYu6BUaaNiYn2OdatfSKOOdk+mc56TLYwCdFZj4X2g9xIH7yRH07bLNiA2OaM9IFslIgoompyUDj8Zs52Pw+bvvQtYQeTl4+oG/pmgvggzbNVdX/BGRzrFgmDpPuzIz39sZwLqrNNgL6UJ2/UesD+uc22A43PmdoKJbmyxcJ1fFgMBv622dXDZtcUmUit6ccFhbfHrqwlVzTyXbgMrog0YHGxRRhMyphee67Igfk+UnrvurCqtgkwJHPAzO26kUR0ETZ1dZKq3DpJtDOdDSQT3lSMD3Ul70/Z6JqmoulHucIOq3ce0t55n97eVDdmSO8JpBqJa0GB/cF0XyVDs9HC351iJ842AfgO0t/gqTXN4Gdv2KcpZ3YqFb4XzPmJdL0mVUqckfn5xoT1si/9iLx3qyfSHirz08xZPP+hPD+RvobIwmOXVVWSOW75btd0dWfUEaUCqFvC8wcBLBCKaqUjVFTENqQblysWoRtEk67+Re/mGp1yqzG0j0VUKfuobyQMm8c3JnicWE4CoHWVjnRLkOii4YW1thzmVk7hFukDyaxZNkrHhzS958es1bp2pOzbhnTjGtEeoZZFW5Ll2VFrtZ0WIpl3DF6WpxPLTrU15zR1//i3XQ9oonXm3Wy+/+xoj0KmSSdFNEcdWV3rp/EO3wAAIABJREFUeUmmW6QPJLNu+WJaj4ZNOaKuSB00aZvm/Eg3blS5mNYMmnc7lLGRTuoWebSxcau/Q9urD6d5hEtsB5/bPcB3kLKJeWaEYlBuAqX2Ly1huAPpR/yijnD4Na5SQkk0xudsEWWu0245AZVRPA+I0KEFiVvk0R4f6rUrlfREeY3ZTgKQVaPICSEc9GL9/I7mqmFgDM8RHKd35EbTNMU4V63YkMw9Gce0HtBObcWzA6fAusRU7fVsr632NSK7BqI46P9qrm360+frmuRWY2gfi0wfRBNNvaHOyZlbtbYa5Hrg7c21HhgGxVMQ4W/vbalCYsYQqQUBNK3VkC7t7MMLvYoHvl2hOgWojzUOFZQuxe1O1TZAbmsrfgPR5nsu8bS9QZbR4N+3agQ50Dprj89OtTWfG3EyiBHCGVahhGd8CBY8+v1q+fmRdj66HdizQcXYCC5ivUA9r6mR9nlZ8B9/OwJnW9nVVq792wd7Cj9A4Z9TAMvtq+g5ZeTXsVCgV9jUJ4/XQ+AY50sKxBSF7Fg4QTJRR+jW5NkmYeZFajymJ0r3AtlNcJAwiB68OzlOpcSd6mduC0X8/kw5nHNUFctgSFlC9HHKE749uJzqgahTLRMVpuODh3Dgr1tU7fC5a3zFAeyNzqakdE2hMcTrRCQTBPhg+hGfxu2I9kI8aN2uVD+xBR/1wFzhn+Sso5qOWDPaM75AJMWZzoY0KtRGYHyIesLDirQ1RF5tw+awXK6wg0l5QYozFg+k4Do3bfaxtoPBfI5zgFyDkEMl0KT54u9um1xEQpH+Y+anSalzevGDOT9N3c+ZmJ/rE1K03qphZU+dUajMT3O/dyRnhPT8xDsNJLNkkWNKMieuSpLv5+2UkVbNtxFWsdMt0acWNe14/pCe9ur4OCUej1zhq6qIGi6QBHxuNmom2nEikmmn2pr7sXpnqgyYsUnidqdprSaiq8aufG+eRiztdEu8b7FxhaMJBrXSb+f4ptG51fRhA4pILcaHyA8ilBCusfv74XyPDV+trU3wuSHR39/fSmspscF3kgr7/YLoDFLv7HcWsi2QcrkxKU0jOSbiA0eHWw0kxle4UAEvmTHCae93q+8lmejVq30WezTR9EcYskqQ8op2UXgXmX6D915yPDUS37NJ2MLNyfLc6LXeWvsT1eyDAFcsEa6OSmNo/fAZMmD2pMsVjaK9ER9zD0wqtfk+1nYQmaJhnvuH8UFRF6mjxkw9oK2Qiz6gyDYyJBqpkRfULiO9rdRIHG9/bkg06uULFJATkkyIZqFUBmnGxhZsTta6R4wPUcVnclNpnQqq9noCESxDZkzf1TdvauStydyddlQzdwwJw7F4djD/N+xO1Wg5BIQQDUXdpG02CUM206e/blUHZyAhG/tY7TtrqaXjb1Df/W7OdolHS4/zq3jbrWG8Wn7iEMZBBBB7F6TMwzQ76GCWvJ3bUgifmSihKT8xcwEkGvf/+/ta6/ztd1kNubKJp4WSMV03cz+HngNU/xFgMA4fEOpCuJkudtvnHoLYtdVxoT44eb6ft0PbONmqsct3HJQnhq/Rc9t9YXHtSK3GOwZmOwlcf5Qf/u0IINoZu26DvPjc495+mX/7j+YKHY0dP9lPUfdM/PaJfoMk80QIncLfzULh3MQ7F0SQzKJhhXSRRS0A0lzcSKZNwhIPZgo8c6jZgOgMiN2z19TxpnA6LxORsANph31IGL6DlyjIK/p9GcEifG6TsEBDhmf95Z/X+dR74LtO9UCQTAheYHxYhD4NQDKhXlsyylNTZGS6oc6GheFEJBP1FUf+v4maEdUw1wxShdodpOGaCDP+BqW5xzp6IqMmklksylcePhBJcRImkEykA2N8Yx5qqymsbiTTrikyCyu8rRX/f4PsVCR0Yo76GKQS/seR+oLxvfTTelWE7H+Lp+YA5rbJdZ7TbNSw0OPcxoI5P81m60zMz9T0LE0NjAj31J2FyvwM9PyF6vw8kJKuJBPpzqh7G9PvuDAVnFxXvTffJzMBJBOtHfD8TXisnbwyzp1kIhJVJ8azEUfUpe+3K7212icimXg3QYnSKZ2PGnWkKmKzZ/dLPNH5cE/dhLfcIn0gmdXKRur4kLaKtFg3kokIYPNqJQTkzGRKoG4rrEhBQfquTeycc0oJeGnfSBi+A6E3fS9HFpFXb/CQaLdondscxUb7pyUJ8vGtDb0k0+1YkEyUF6D/b14k0yZhhkQjywSKvc7sC+f1aDuH6ChVJbYNfUVfHrdOyhYN86Yxp2XlqNMPpQzNqx4XxnGe000YDqJQiCiZCDmOQZomIs+GRAcimdpvuUG09Dy/ipeYwKmAaNSJIpmI8qL23UnMk9OPqFMCZRgmjXnXwUwV70GU2zhU3e4fHAzb9mVKfyjcHs6RzMOHJSE1R58bWwMAc/2COqXVGTHigcAk03ZeIg0efXB/ebT9SZFMZ1s0c70JB7Lk2dFrpEO9aBWrgsHp4yTCbuPDPgRiXkboD98xz42ZV/hMSXTdMioomBfJhGMXaviXN4wWKLcjWIB318r4FHnsh9V+ddv2NcER0efCqj5CYfg7COYzo9YooTX9L5duOyDIWnAqWjvHCA0PiHmZzKxA6wg/JwJnEgGSzCCiHWgT74z0QT4fkb35m0AyW8vQOdvkSI54BSLMJdnCDs7LdCqeOv/uFgkz33GT0rdJWCBIFmxK1tStE8nbQxCiRGQRHR88oEgDQdNvs+iZ88PbDC+q3bfK/A3X86jWebqnyyLSgLQwJwnD8RB4QKsPbLKMQSji2WvrSof6ZQOSTDgJsIH81RJNcEulggAT0sQwPtRGfjB1o258jECE+U2jkOfWtwqkENfu1h8Vx9upts774SalfzKb3ECLVX6dn06SGSrzM9DzF6rz05DM39bt8xOmMkIcdj0g6plQi4jnD97918avlwqlIuRRR7os0tNRq2laNNi4Xt5/rqo+IyLjZm6RMPM9O+KDz9yirW7nBIlGCjtEg4y5RfqgngvxD4wPAjwgmUgvRR9H2+DsgtormsHbZq4HqettLaEe+ztQskTq5IOX+vfUg4MStfgmUusWrXMbH4TlfpgXL5/9H3vXHRhVsb3PZjeVkITQewcB6U0QbFiwIBYQUbD33t+zPdvPZ+8KKoi9IGABBBGxV3pNCElIKAkEEtLbJrv7e99sZrl79967d1t29zrz/niSvWXmzLkz853ynUsGukCm0r3I1YOnFp437CXgNRjcOYWulZC84PlgPAfbK0CYvMnJyuS/S0NtlfZGRLCALwBNjRhHfh/GJ/e0c+MvN47iHuTKYb4wfxgf8guP69PKBRr4c+W1jfnfUZoE+7tafVRcB94DEClJiWP4/VICH/wNnj8YLuQ5i/LxYd9EFBDY5DnI3FfRyFjf5SAMJX3yDlezdJgZcxEW6+nJZIy9k/sQZ4Xm73N5HmUM99L+SENt5f2Ue765NxIGXxi31ZrSuQBsrvgWpEReHETnl9SyepwgckLOKS+hxJ8P4zqiF+R7OE/9AfEPCB6VGryjN53irMsqb/J8VM6MjQg5nHnUmrQagepF4gchgWaWgACZQRS42iFe7um767PtFG8xs02Wgcw/9lJ9g7OotrRpgTB5bUr5MLSSwJVAJjYElEfh5DZKYuEMjVJ6e6U6YSBMSI6PZeMDyJz7Qz4Lq5JSh+P5sM6h+LM8lwq/eQOZyLlpmWB2hQRJ+6u0mUjnQM2TqQRSlMLZsAmgfAjGx0EmL6ot7QcOuQM7t/TIpcI10lAbJVnfvziT2qXEKdbnkoNMV4mBaQNobBODo9IzuYUVIYbJ8UdrskarfspBplH0U21JMqp+cpD5S/YRVj9v5Z1Hw/F5+QWpVw4eIISr4/tjIHNZlkeRdcgQ3+monmku9kypXL2BTJDOgMFWTiaEZ8hBppK3VWkOf9hZ7DE+JU8f8ssQ7YDxAWQitFWpyLq0DqH8ffJv2vOgvpWGdkmla2TADtfJQWZxVT1dNGeDK4pGTT/hrXrnl700b/YgF8hU8vQ5QWYiYz8HCAMgHNDJM+dUDYTh/bPe3kjnjejowUjL+4ZomlHd01whldI+8/IfHGQiqgchn1o58rgf5U8W/Obuad9fWuuR/6oEMsf0SvMwBoDx/HyFMegBmde9t4VOGtDGjTiGj1EOMnmUkDxnUT6PKJG1aU8FK3nFQWZ+WYOHVw4gDPtMfrETZALwzxrXmeVeSpta3qwekAlgd/3JnmRCeL4cZLq8kbKcRa3x8d+UzmwYH5hy9xxpApmvr6PrT+zuKmHG75UTkvG/c3l/eN1w6pymTOx3VhOxoRyA83VLqi9YB3Ae0Aq/xX2shFBRjavut9p3Kv4uJNCcEhAgM4jS3ra/gm2Y8kLkci8TDjCwSK3NK2OsbSD+UQKZWiBMawPGkOQbjXSYSiDT26EE9/OQJXluAMYnrRMJkIk8Fozv85tGszwYJZCJnKL+KtZ0byATIV1KIaropxLIlIa8qoFMJZDC2eakRDuwIqckOMf3xf/Ct0D8owQycd2IHql0zUT3XCP0UctSi99B7IDCy9KcIj6HcpCp95DLy8TIa2xGq37KQaZR9FNtSTKqfnKQ+efuMhbqLiWmQvjm1FfcmTYBMpGHhO8P4YVY69q1TPCIiLj2/S00oY9nLhzkqwdkohyCNOeNz4scZKoR48jnUYkQpLSmkUAUA1bYfu2T2S1gz0WEB8anBTJB3HLaIGcxeHlD+OdtGpEgamQ7eI4cZB6sqPNakgj3wVOLkMR3Lz/WBTKLKqwsB1MaqgkmcxC0rMvTBplqIAzvumrBJjp1oPLY8TuiTcb2TqMrj3f38uI3OchUAsJK36ASMRx4C5A/CG4FeJ/RUAcUOaccRCsxpeI6NUOxHpCJbwDMsEpzL9/79YA69Afhnn/kHqG3LhvqApl5pQ3M0ycN1cR+MaZnGiPcATGOGshUA2F6+qMVqSUHmWo5i/I5fO/3ffRXzhFGasUb8nRRSkkancVBNAwImFel0Gwe4SSvHYvnunJgNUrMMQ4FBS8v7pfrixqXgnx8KBGzfX+Fq2RZEI+24lFCAn5LQIBMv0XneSPP+0EYVnGllc5rKgciP8Tfs3AHxZhMrHYbFmksfnVWm0d+oZTYQf42MNYh1EtOJsCvY4WHY93raPHf3v19r0fRc29ELbh3R2EV3frRVnbwAvMiajQpARyEPyVYzGx8YF8FyMR4Ocsi74c0p0jpkAQPpzxEhV+nVXhYXjSbbwg8fEwNZPIyIwhvhYf2otGdSClnCuy5LeJj2fhAKw7iH6X6VFpzJK0hpqSC8GJ3So1nIcPyhjIyIErirLF6D7m8DA5q7qGG3KymuoLRqp9ykGkU/VRbkoyqnxxk4sAHiz0MVocq6unMwe1coYzSwvSoU4uwOHx/YF99fNkuapscz1hkpQ1AZNKAtorhliDzekwjXBah7n3bJymGk4JUDcAL9YvRODGOVngjruNlRm6Z1JPlRE8d3oFKqqxNJD1DWFkPNIBHeGoxPhx+YWzs2SbRI79Qaw1RI2ORrr1KjK74HfV1kc/Pc04Lympp9tvabLW4jzHLrsylO0/tTiaLmZV8UAonBcjslJZAG/LL2fjYPqfAnqsVraOW58jHh1Di4/q41yHkv8lraOrNWUSZkee/zaXLJnRlZE5nDW4nYTZ1st6iobQFch85iIaxER71q2RhzSDbY3l5MsIcNaIlqW4jlBi6rQdk5hRVM4bbhTeOZHql1lCGY82OwzRzXGdKNMfQ4E5JlHvESjCKy0EmiOcAwnB+UWKmd4EwhegaEEYh5B0kVR1TnTKTNy2OCEQIgcGc19BUMr4pPRPj+yHjMCPNG9w1hZ2fOEnPd/eMI0sTTwEH0QXldazcEAiMrj2hG5055CixkVKEE38nj04Ak/yAji0Vx8dCiWVs1PxCub78mn3Ew/im9FA4D6BzqD6AMWpFNakqgfhBSCDIEhAgM4gCBRvZte9uobOHtGN12ZA0jiYHcACZIB3DJvvJDSMZ8Y8SyLy5idpdntyPZ2qFYuJ35Cyi0Lmc0RW/yUGmHISpiYQzpA7u2pLKaxrpvauHuyi/pSVDADLB6IbxgTAAoEgJZKrlFOH9sMRrgUyEkMGbwWuYSfssB5l8Q+AlX9RAJgcpGF9NvZ3mXTHUBTKlTLAAmQCVGB9oxUH8owQytQ65WqFuGMt9izKpS1qCG0U9H6McZOo95PLNHeODESTa9VMOMo2in2rfn1H1k4PMLfsrmVdhyrD2jMxjzuwhLtIZ6YENIBNlDPD9OT2ZyiBTiaGSy9YbyIT3RolsB/fLQeaR6gZG9uIt3JIfhvH9gVUX9ZWVyksAZIJYjIMwNZCpxFDJxwcAOnW4VjjpNhrePUUxykIOMvcdqSNEzoBVtWu6MijAe0G8hZz2E/ulU2W9jZ6fMYiUABwDmakJBKOCFshk5CgTunmAMLxLjZGWj18LhMpBpt7xsbqsy7MZgGzVIpb+e+EAF2GdNBQVOYogbuLzpwYy1bx1ekAm9hZ4sWeO9fRiyz2ZenIEIbdF6wpp2eaD1LplHPOk33hCF8opqWdGDnjUOUsrzjMje6SyOs7YQ5RAJo8AkpcSw3v0gEw1Rld+9pGCTB5OivIhEj47j2UU5U9WbCli39xpg9oyA64SjwbGN7pnGh0oqyOUzFECmTyMX4khXn7eUFrPwRFxnwpxo1xf1KoWyJ/74Z/76desEgIrOQwXSlwQQTzuikcJCeiSgACZusSk7yIei49cwco6GyvfAYrpSc/+wTYkJMuj4SCFPDqE9+EaWKBq6hvpsSY2P/42LRCmxg7I7wUzbWK82VXDTDoCOcjUsyjifg6iu6QnEMKEECqaGBtDWDCl9O8AmaDR37innOUsvrFmNwPVcpIeLaA19dW/6eZJ6p5MZ3kQT+8F+ikHmZw9kJfXUAOZoGS/4f2tlBhnplqrjXkpYd2UMw8i3weeWswf6vS9sDJXsUSL1iFXy4DAdGRRE/ujrCwDfpODTL2HXGw+l/+vfl73Nom0p7iWMf/iMBut+ikHmUbRT7XVxqj6yUFmRmE1oYZwqyQLIYwUzLHWRgdd+Po6emP2EBrQ0enpQz4aPEn4/nD4RdSGksEJDJUXjFQGWjhIIuIEpQqUmpp3TQlk8pxFKcOo0jM376sgkL5hfYFh78tbRlO1tdEj3xHsuSAWw/oJEIa1HrnrqIcpbfBWXna8sw6hvGFtPbm/MmkOrsX6oxdk8vJZ4A8Aq69a44f91CQLmzeE5cNTi/zJBVcNpx5tnPlps+ZtZLWCMX8Ynxqg1wqZZOyxbZNUD9JqtSnxfjnI1AN6cB9nj0fqB1itl942xllu4h33Go2oA4pcvB2Flazcl7QUi1R2YFC//XRPcjtOdgUjBBhkldqVCzbRGYPauWpASq+Rg0weYYX9Oi3xaC6+/LlfbTxIr36/m+knrpt76UDKLqmnexVA5vBuqVRUWc+IcWDsuHhsJzpv+NFyHByEKTH28n1IS5/UalOiz3JPphqrv3x8X2w4wNirsbfDCAAjuVK+IwfRhyut7BoYO66e6KyHyRv3VqpFL3iLDJOT7Un7KgeZLELg21xaIau/Lh/fp2sLaOXWQ7T/f7mkqAWM9Ug0IYFwS0CAzCDOACx72FB5A5sqSmbAai6N3b/v8wxCCNKBsnq2yT6zMkcRZGqBMEZ8k2hhZD1K7ZGvdrJC4Eq/y0GmHISpiYSDaP77g1P60vF9WrMajdxLiN9wUCypamAbMMaHkilKIFMrp2hmUx0pECMoNRRaV8rDwrVykMnZA3nInRrI5CCFv++x8/rT8O6prBwAB6j4DTmnAHZ8/gDoleqAah1ycUhCCJz84MjfjYNlt3RlUiQ5yNR7yAX9+6y3NxhGP+Ug0yj6qfb9GVU/OcjcVVRDYKbm7ckLBzBvotxLCONbtdXGPBIgCVKLakCu2CXHuR9++bO9lWxSI6PB/XJPJg8J9VYighOU8D7AywMCHHkJDOTbAWhU1TXS17eNVQWZyBVDGJ/08MufDRA5onuqIukRrlEDPvhN7snML65lOZBa4Y24j+e38T4gj71ty1iPUNvZ8zeS3e5gpToW3TRaFWSqgTA8XytnHb8jH/eEvq1p9nhPZlo5yNQbTooc2X8vynDp52uzhlByvJmBTCnJC4iNYmJMbIwIJ1WTtVqZJ07kJjVMy9cEvHPy4PY0Y0wnj+VCDjIzD1TSzR9uY+W2tNhXl28pohdX5bqeN++yY6m0zk44r0jJ/gCgkH8Kby6AsBLI5CDstVmDaVAnd6DMvfe8HJvSeqcVySQHmch1fnKZZ31y+XO/3nSQ1crkDVFW2QerGGO+1AvKx4ca19BhJZDJw9zVohe8ESme8cKfrE6rEru8HGSuySxm84LUAK0GT/TcH/Ndl8BIx2u8at4ofhQSCKEEBMgMonA5yQF/JIohnzawDasj+ZQkNwGLNkKnYI0HSdCzK3PYgQKWdWnTAmGoE2m3k4uGXT4MhC0lA4RO9gSh8gR4TjSgtCFIn8up0PnfEIo7oV9rVtNSWmIAdUC37K2g1smx7BCBviI8DHTf0oaQrnOGdaAZoz03SgDsk/q3oVkK9PXeDhnyBHjOHshrOKqBTH6Y4n0E++DIHmnOQuSSYuIAmTsKqlihbhwiWOF2hfxXrUMuckpbyYqhS2Wj5r3ANXIWOU7MIaXRV1LrQ5X1dPHcoyDznsm9GYV6tOqnHGQaRT/VliSj6icHmbuLa1gkAW9YDwd2TKZpc9aTtNg9SF0QAogcOISzqeVnq9Wiw/NBKgMv54UjlY1YWiUw5EXdOcOotxIR/LDPxwfDY4+2SQSDGkLzQRaDBpAJchSEZQK4qhmc2EF8Uk+PIvF4BkIce7VNVCQuwu9aIPOFVbmE0iMA+Wi8xu+nN4yk9inqnkxeDoKPD7m1uB7lM969ejgD1Gj4N75V5KC+edkQUst/1aq1y/a3BHUjq5aB9qkV2WRtsNMjTWzuPMweNUbTVUpOoN883JmPD4bHlIRYBsDlIPNgeT0N6pxMr106RNVrDOPzI+cdQxMVvOne6kSDHOpMnSBTqRak0hrz7fbD9OyKbNdPb84aRBX1dpa6IS2fARCGNrF/a3psan+mvzNknkwOwqTfLX+wUlkieX+0iP/k3yZYm59fmcPyRrWaHEQjRzWnqIYe/CKT1tw3nnhxED4+5LzCkI51BPm0Z0tyZzm5j1r0AkJskTM6ebBniRL0UauutfzbVCp9pDTOLzYeoNe/z3P9JCf40xSO+FFIIEQSECAziIJFIWSEdqGhWDcKQTtgGV6ZQ89cNJBG90hjv/1rUQZL0J7YrzXBW/bstzlUWdtIT8hAJryiU4YrgzBYm3EQgLVTqaHOImpV3ju5t8fPcpApB2FqIjlYUU+XvHkUpNx/Tj/mgcWhSxoWw0HmSce0YbU//7s8m+wOhwfIhAV0+uhOigc9LU8Ck6EGMY4cZHL2QH6QUwOZck80DiEgIIF18NVLh9CxnZ3heggH3r6/khkQIANGsmSJ8SjRonXIfWKp07srB95c9mp5WPhdDjL1HnKl+onnwAjicDhYWYVo1E85yDSKfqp9f0bVTw4y95bW0TULNruGD5CJUM35P+9hjJD92jtBGAeZkwe3pfvO7EtqTNNa4ZYIp5yo4uli37iMXEQ6J3KQyT3oH103ghHaqDVOvMV/f2r6QMosqKQP/thH868aRr3aJLGfkHOae6ia5abeeXpv1dB5pCncc6azGLy8AXijRp9SzjquVcsTxG8eIPNQNeuTN+IYnjOcGBdDtVY7I3DavKecPv5rP31wzQhCmgUa6oDikI68MZAggVhGickXDMCPqoAwtegYLgctI6UcZCKsFbUgv7x1NKUmqtdZ5MRb/B3w4v2SXUyL1x1gLPEdU50AHJ7M0uoGOnd4B1bbVI3JVyuk0lsdUMYuP1T5bCD3ZKqx3st1Zk3mYXpyWTY7u4BMDiBz4YYiAuGRnH0VkTsgHYSBGBE700d3ZOVYeHMxEkuMJ9L3eWN31gLZcpAJEPb6mjwWvqzVcN3T3xwF0SivhvDg33Yd8RhfYqyZrj6hm9MQpUDQxPdctegFJeAt7ZtaeRdc4wEytx+iN37IZw4JrSYH0eCLeO+3vXSbrH6w5kPEj0ICQZaAAJlBFCgvrA0PJUqUXHVCd0JtO1iwASAR+oUGyyAK7HLPoRrI1AJhr6/ZTXnFtfTCjEGKIwDIRG7TXWd492TyMEpvnrDiqgZGzw5AhZzLW07tyTagvOJqZvXu3dZ5CESODazab142lBX8VgOZyCmafXwXmqqQU6RF7IN3AKgjZEdpAZWDTJ4Dwj0NaiCTgxRsoGyeJvemFchxKK2l/04bQD1aOw+BIJ3YUVDpyjNSA5kgL8AhQ8maCe81Myxc4O695pPJDl7tk+gmhWLpcpDJwyilBx0lpeD6id+QN4w6ZFr6yfNNIlU/5SDTKPqptiQZVT85yDxQUc9yhjunJ1DBkTrG/rpkfQEhN+rZ6YNcJSIQLrurqJp5MeHNVAOZOKiijIcSQzW8ZwCtN5zcQ1HcMCQN6ZJC15zgWX5IDjK5JwyHVuSGqrX8khq66p3NLA8axFuIbgHALK9tpOcuGuQCKQBIuw/V0Gc3jqR2LeNVQaZaMXi8H0YspbJRvG+sjmQPz9qN+F0OMkGYsnBtAYtK0SJW4TnDIAcCmQ7WNoDBbumJjKkW/ARoyFVHTj/3HKqBTC0QppZiwsfHSnwMbKtYR1IOMnmYL0ikAC7UWkZhFQvnbpMcS1hrXrlkMGMWR37tS5cMptYtnAAVoAsh1Djko9SVEsjkrOyc8Vz+Tm8lWgDUpwzroFgnVA4yEU6K0kCr7hlHZlg2VRoIZrCXIdcVnvTHp/ah/3yd4/LI8tugd2BHRr4pH68cZHIQJs3Flb4WBqCbTu6h6IXHdWe5XVF9AAAgAElEQVQ31ZE8WcGAIgeZ32w9RAt+yWf8D1qNg2g+f+DDgFe9a3oiiyTgDXoHLzkHrUogkxuW1MiwtMKZ8R6tnHA5yHx6RQ7LbX7uIiebtVpbue0QMxjz8YFTAvVGpQYCzQeIH4UEQiABATKDKFQeBoLDC/IOADK/WF/osdnBC7dudylxxkR5XTLeJS1iB1j3v888TPee2ZdGdk/1GIUWcYXck8nDgFDTEguUWsNhCIvWkK4tKe9wDSPm+fjP/R6bHQ5wm/eWs8RzJKDL65Lx52vlFP13+S620d00qSeN6OY5PizEIxVo4fFsOcjkpQM48YEayCypbqDpb6yjsb3SCEyXAJnzftlD00d1dpWjwfPh5UAIEg8BU6tJio0SdS5PG9jWQ6SvfL+bebPvndyHhnZN8fhdy9MiB5lgPXzkqyxGlKKVgwHCA/QJZBKFpXVMP7/ccICwkV8iYSnk+slzWCNVP+Ug0yj6qfb9GVU/OcjEwR1eIIAfrEkAma+tzqXLJ3RnjN28cU8mD1FEfnpKkmfUBvKe/nV2XzrlGE9PH4xwAHooxzRYgVxFi1hFDjJ/3FnMQJ03kMJrKiLCA2QeAJlY5245tTeLiuCNg8zPbxpJbZLjVZmm1eoQ4jk4bKIu7j1n9qVBnZzGTWnD4XrK8I40fZRnuLAUZCISB3ncpw9qp1ouiz+XE+iM6J5CG/dUEDzNP2cd8cglgxcOIBQ5cSA4UiLxcZXGmj6ARvV0EuZJ20vf5dImlLw5p5+LEEr6u1Y4qRxkLttSRC+tyvV6GOcg+sRjWtPPO0sYyLz38x0sGkVKIMVB5tLbx1ByvEWRCVepNJa0/0jJAJCDfvL6qdLfESUD1nklA6Z8P1q41skaC0+7VuMEOijtgf8+ZUA6ZR2sYbUipQ2hnugb8qHRMN5pozvSBRJPJgdhUtZd6TPAMNy9tdOIyj3c/HfOdv/0tAE0ppfn3MtB5vxf9tBPWSWMhEir/ZJVwlJb+PcHMjGcI+TGdXxXKYkW+upWJ2hl5YCO78JSe3hDCbFr39tMn1w/gjoolGFBrUt49O+Z3NeDLMtbuLAUZIJpGGeSh87trxhWLR3v6oxiemr5LuL6idq7SD8QIFNTLcSPIZaAAJlBFjCIAUb0SKPP1xawQ/yrq3ezMEppgjdIC9buLnPlGakd4rVA2Id/7GestNgQlLxhWhT20qLL2OxgdUOf/6VCIsRFBBZaeA0m9mtD7/ySz0Amwk/+78IBNL6JORfXwjIN5sB5TcWI1UCmVk4RyDWWbj5IJ/RvTY825c5Ipwpe3pnHdVb0ggIYbt1XQa9dOpgRaCDseHyfdLr7DGfosBrIBO36A0syWJHrOT/m0z1n9GaW+KenD2TFp3nDJocQJG7FVAOZOOSC/OlkhUPumz/l0+drCxmVOvRD3pTIBvg1b/6YT/CeIEQZxepnv72Rhcyh5Iu35ot+clKDSNVPOciMJP1UovXnc+NNP9Xm0Kj6yUGm1eZg+VEANABJOLzj+wP5xjCJIQYHOOg/P+CpgUyE5CHk/YR+rT1EijVp9Y7D7JCuRI6mxW756uo82l9WR89OH8C8kABN8JYCEGg1fKsIY0V9TIQlPjylHz2xbBe9PmsIDZQAQZDW5BZV06KbRrGQV6VyRo12B50uy/WXvvvV7/Poq40HGPMsDF3yxorBq9TpA8kIjKRIxUCJBxCjwIsJQKjVIIuHsH4e05pe+2EPSwfZeaCSsVhLGwDg3pJaV3iqEsj0BsLeWJNHSzYcoAtGdlAkT8P+AFIcJeI4eIbqGmxsXzlUaWX7H2o+K5EESfsNsreHv8xkIZTS+ZOHTCLfF+Uvlt8xloWeKpVbcZUpkeT6S9/FDX0XjelEN5zk7m0H8AcjuJoXVLof/ZlbyryYY/+3Pyvto9J3IjT9sa+yWF1ZfHfjeqVRVYONXpk52G3+sK/FmmPY+NCUQKYLhN0wgjqkeIaQc0MKIglQj1raOHfAvCuGsTBqeZOm0iAE/aYPthLnF9DST+R8QxaXje/Kxod8S8yjtDwL7gfITE2KZezPaEogk5eF4YYg+Xth5McZBN+enP2ZcweoeUGlzM+f/V1Ai9YXeo0iwPshiyeX7mLRYUw/z+3HjF8CZHo7FYnfQykBATJDJN3pc9bR+SM7eeQT4XVgRv07t8wVToo6iwjpvGJCd3aYgpUdIakIZbz9dHcrN+/ukvUH6I0f8lgImdTS+MyKbCoqryfQ5SMfElY7eUOIFiybF4/pQvtKa9h7Flw9XDNUSP4MhLtMG92JFvyy143UAdfh0AArM998n/pmFx2paqBLx3dl40OdyZTEONq8r5wREymFxMA6+clfBS6qcf5+LJ4lVc7xAVwDZMsb7v0+4zAbX3ZRFQO86AsPhVIDmdLnnP3S33Tp+C5s/iBfyJk3DjK5JwUHxeq6Rpp5XBfmlQTI7pgWz0Jt1cokvP/HPnr/t33Ut30LAsseb498nUWVNQ1sfHJwy68ByEQI1IwxnWlHQQVl/o8EZf4Vw1x1zPSotD79dBaIj1T9lINM6bijWT/1zJ+R9JODTJSF4A2kLzjsvvvrXlbmqV1TqCV+Rz7hzgNVxIloQAKDnO8ZY7owryRCXUGi8/XGgyyMf5zEAMaf/9qa3fTlhoN0TMdkVo+TN4BAGKY2761wIzOTzgmPQgAw2bCnjPIO1RBC8X1pOMheMaErq5EsLy2BKAYwnnJPHwxD8XFmmj6qEx3buSVbPzG+5VsO0fMXD1KM9Jj38x769O8CQk1OKUgA6Rw8RVgT1UpkcC/hxcd1oe93HKKWibGM4EVPs9vtVFZZR9Pe2sy8e1h/P73BHWQC1MHTxcNJUTcah/oLRnZiXleEug7ukkJgA1UrEcHHhyge5H6iwch0/6IMQlg5iHeQcz75WM8oEuyR0B+M74eMw4Q0AqkOeBsnjwi56oRubP+TgxQYNZE/DSKahNgYpo/I15w6vBMzJlwxH0bdVELJEGlpHul7sacgFWVsr1bM4+0a32Inuy30Uy0fEPfuKa6hGWO7UGFZLX2/4zDbYwB49TSwwsNIPaZnKtXbHPTSxce63YZvE+lAy253gkx4JWHEPf3YdtS3XQtGBDhpYBtatrmIFt082hVGLH0I5204c3A7urfJuI2yRQ99kcH2MYyP64e8z7d/uo0x9+J7B5M80ljkfBZa4wTYRO43vj/o2JKbnWCSNxin0pJiXX9HitAkVAkY1JalBOHbPXd4e1q6qcjj2+XPuH9xJiuPMnVEB7q9yfiLSI37F2ewEGp8f2qRD/Big50Y5xcQMV0wqhPNViFAVBonL1kD/Vy68QAhQk00IYFwSUCAzBBJHof4MT1bEeLkuUXTtQAtyWTAjoeT4hCPvAI0LKw3frCFgTJYLOFdVAJhq7YfomdW5LCwle/uGediRoN3ECVJ0KRlN6TDBMjE4QYhIcgf1SrarSYeHOLhvQQjnXyTBWnNxj1lLvAJkLl6RzF7FGj7cdDhtShBfASLt7wBYAIsYnyr7xnn+hnU4PUNdvZvtQ0awPCTvwtY7hPqXE4b1YlZn3nTCzJPHtCaAUW5JZBbKTmlPz8Q4Pm4FrJpaHSwwypyOY9TCPn5cuMBeu37PLewHNyPDQ5MvGhqzHUAmciTArstygBcMbE7nSMJJ9Sj0tBPHGAwPjX95BTzkaqf3kBmtOqnnvkDyAxEP+E1rLNGhn6qgcwT+6ezdUP+/SGcLPNAlYuIBiDzt+wjTGy4FodcfEP4/pSKweM61MtDqD/KMPBDJi8dweUvZUSVzglAJgAscg0RwgyCNyUwozWPOKgiRPbnXUdcuW38+us/2ELZB6tZnUkcdgEyUT6Djw/3cnKWl2cOZukLausn2F0BxtHgCYcHkze1UEZ4MkEigty8grI6VUOg0vikIBMGQOSLg4Fb2hCKjDq9PJwUIBM1QbEnoEwDy4mLtxBqLaqt8SjD9eHv+1moJUiF0HipKv4uno4i7ydA5qrth1lOLnJ71YyVavPHQSbmHPMCY4C0AaABqPF9kRPFpSZamMEEhE28lraU0Er6DOkcIJwTjddD5tepsYc+vnQXC8dGWkTLeAtjeVfiZlAbHweZo3ukELbaF2UgE/2HEZwT0QBkopwX9AW5twh55/OnBhRhzIGXFaHQiAhA46Vk8N/yc420rwCZ2/ZVslxRsLy/fcVQ6tPEzKz1zfHfOMjE91dYXscYgKUNrL9pSXG0+GancQQgEwARBqkHzu7HcopxboJxguuw/L3wlP6QWcwMXJylGeHryM9Fg/FBjQ0Xeb/I/8X8gWBwwdXDXHwQesbHQeYZx7alA+V1hDVCNCGBcElAgMwQSR4L05CuqWyhkR+SEH4EkMnDSUEeAKs02rwrh9K1725x9UoNhPH8AlwoBQk4fOJwNrF/GxrWLUXRO/nRX/uZBRYWQ1h/peVV9IoDuZnwcmERhEVO2jjI5OEgCKkFsxva7af1cqtVpbbB8zwZ3CMFsTiAwPqJ0imoA4cxyNuCX/fSR3/uZ7UrcZCWMqfiWl0g8+W/aUKfVoR8TtSqkzYOMj9pCgWSgkz5/KkdcqV08XLmPrBKjuuTTih4rTS+t3/aQ5+tLWAbFQ6OagdNrbnUpZ9N4UqRqp9aIBP6iXxgEDTJN/NI10893yBya8Oln2AFHd83ePqpBDJxkIU3K/dQlQehBweZPJz0P1/tZAyRaDiQwxPGm7S0klSuMNLAWIMm//7OGtKOGb5ghFFqYLJEYXdERgDISpmn9cwdruEF31E4Xe7p4yATOWEwBML78fduJ8iE9+pqCQMvajUq5VzCSwbmTJRW4rlzPAT1glEdafT/DKBjJSkA0n6/vDqXeWn4+qIGhJTGKgWZo3umMY/i+zIvLweZfN+6d+EOVmOTzd9Vw9wYht+6YijzjskbjIgwJvIyYPid52Rj3kCyh3QKpfUTodgw/vLxqRkT1OaS59SdOrANISwUcyJtvEQLL/vBQSauQUkPhHvzpuaNfOunfEIuJS8Dhus5sdnMsZ1pWPdUF1u9vJ8c4ABEgzn+sgm+GSE5yBzatSXFW8wsokba8G1ib+XhpLPmbWQ5/u1S4ui203rTQ0syXZer8QQgdxA5hOgj9AuN57xec2J3VltTiasA19312Xbm6eTzxz3Ger89njs8skcqIzDkIJDfD2Ij1BMFkRfaRXPXs/xtRCchdBn8B7ypeSOf/zaHGXABFBExgMZLySBEeGDHluw3pcb1ha8vvoa7ciIypPjExcbQ4+cpkwvqlZe4TkggEAkIkBmI9DTuxSG+bUo8Y9GTU0+DOfWv3FJXuAu3WuJxchAmz3fkr9xeUEWvfZ9L2UXVbtY0WKr/dZZ7Dqi8m3g3+sAbZ2n0RRQ4xHdKi2c5LcjXkTbUdduQX0bcUs4tx7jmyondWAgcB7hqIaE4dOAQCCp/Ocj0ZnlGKOmjko1AXkRcL8js0SaRlYmRHwI5ey5nf8SmDk8KvIry+ZPnk3E5YXxzf8hj5EbyQ66aTPi9MFzgnbzxw7Yv86dHPzkhQqTqpzeQGa36qWceATKNop9qIBN1HivrbIxFVtqQs5RZWMk8Dekt4tihD+RXaHec3pte/u5oQXmQsygR+/yB9ffnPYQDp/z7UwOmvA88ioT/2596dACZ8IxgzeCeKv48zp6LfQMgiofeKY0P5B5KxDAgbgEIO1Be7/KUVlsbacrLa72C4m+2FDGGWd6+vfs4dhjX06Qgc0DHFmQymVjOqbSBORU1Xzk4AHnOhnwnyJSvn2peHDChYh+BJ3nZ7U6CFk6M5c2zxaNIeJ9W36vNuiofNweZGB/CGuWeMA4yEYEDj9wdn26jnQeq2Vwjb/6173cf3XslpV2k7wEA++iPfcybyz3tYFmeMXe9B1GNvH+L1hWyslu8qRk61eaTg8w+bZOoa5skljssbYgmgied9wsgEyAMUUMA9u/8std1uRoAhJFm8fpCpt88XYR74OTh4/J+gvhu0boD7M9tWsbT5ze6e8q96SkHmfj+wE79wDnu4wPIxLqCkj1oHGTC+4zQVaS58KYGAJHOtHi9M5qK68e2/ZV0+yfbvBKE8XxqvAOkQsg996VxkInQ7G6tE1mZJ9GEBMIlAQEyQyR5bAagkMcm9GFTOA9/FQ8V4RZUeBNhEUWYBAdhCAXJOVRD8y4f5sG+xp/D63txizf+jqR8LJpSoiGlTfLcV9ay3BxQ0nujNlcSEYhpYEmEpXOBzJLLQSavG4fxIfwLFjqwmC7ZeIBZKjMOIJdwqGptOeQtIL9Rai30Vl8LfQXBxtRX1rJuI3cEFmVp0wMyp7yyllISzSzciFta+TM4ey5P+sf4EAqDvvI8HXh595XUslzX9inKZQ1QxkZa6JqTeagROvD3exufHpXWo5+cfj6Y+ol8HpAhnfQ/Qie1hkOcHv3UApmRrJ84OGJ8avqpZ/6MpJ9KIBPGMoSywqMgBykIOcP3tuSW0ex3ePO37K9g+Xj4/hBq3yk1nooqrGxt4qUz5HLlbJr8oMjDSZ+fMZBGdD9K9CW/T1pvFt4GeSSHnvkDyIRnpF1KvEfOG2fPRc5bi3intxThpCA4wvg++8t5eC2tttK7V49QJeQB4yY8Rnz9q6htZKH8anmOvN+Q28w317N/4rDNwwb1jEsKMpHHjkP8U9PcPWFXv7uZsZNz4yHCT8EmDGMB9j8wsqOEBMh55l85nBBmqtRWZxxmUTHLm3IDcw/X0LXvbiYeYaLWX858it/9OcRzPcH8IR9Q7gnjJVq+v3c8218xf3/llDKSJ4xv2aYDDHwiPBueW+wxSm3l1iKa/+teF5hz1Z5sItRTGx8Ml9ybD+/iSzMHu8rj6JlDXtIM+xbYXVGrVdrwbSbGW2hJk6cP+9F32w7TO7/uofOGd6Q/c49QUaWV5WLKmWmlzwF54c+7ihmfABoPJ/VmtEEUGKLB0IZ3T1Ut4+Zt/jF/x/VuRbdOcifGAshEKSIeZo6w2BXbDtFHf+wnRDmszytjObfQb7mBSPpOhORvzC9jId9o/DwjT0+R9xMGa6QAoEnDifXMHa5BCDgMVegf8qKvlxFH6X2OuE5IIBgSECAzGFJUeAbyFEpYHH8Lj5h4MLT+kVPKyCKQ14PGaxhePqErs5QhxBNkMkrEPfx1SiATC+R/pnqnu+Y1sfB+X0kr8H6AFDDkDeiY7JGzce+iDNqQV+ZG780PZkiE/3lnMSu9gtRDKSutXIxKIBOHM7AeYnPQapzOu2ebJI9wJj0gE55aHCaG/S9klRMv8Pdx9lxe5w1/5zUMQSbw6V8F9OCUfoSSZErERPw5cpAJMIdQJD2WZx5ui7AwhGD52vTopzSMLFj6qccIgrHo0U8tkBnp+onyQ/9dlk1K+qlnLo2kn0ogEyC8wW5nIYEgz5I2Xqf2y1tHU2qik/GUlwfB9wcvx11n9GJeEpRDUWtykMnDSV+cOYiGdfUsmyR9Dg/nhzFQ7snSM3/4zpFIj3XskXPdSXU4e67UuMa9Lxgfyg7dNKkXA89S1l35e+Ugk6/BarmK0vt5uC2ej2gMvU0KMmGEBLMvjErSBgAEIMTDSfEbD5XE/rdiSxFdPqEb2xtBdKTW5CBT7yEez1u4rpDe+jGfsYbLw0H1jBX7EKJxEDJ792T3WtS8RIvUy8VrbILZFN/+RaM7s7OBkheav18OMgFsQCqkVntS2m+eEoPUCzlI9DY+bmSIs5gYudyVE7q53YIoCngyEUHDG9brp1dk03nDO1DGgUrGRwFm+K6tnOcbpSYHmdsKKuj2j7erEv7wZ2CfBF8DvIUg4LnjNHcQ7G18fK3A/M0a34UuPa6L2y0o0dK2ZTx9LCn5ghqbL63aTWcOacdq2A7tlsKIjjqkxKu+Tg4yQRJ278IMDw4L+QMwPkRxgZQIXBK3TNJmrZbfz9cKjO/qE7or1lL1JiPxu5BAsCQgQGawJCl7Dt9oZoztRNef6E5BDos0DjhS4gV+iAeNOhZfPXH43PInPWyxAtYqjIrSLoKuHCx3yPtDeJivjdO0gwHy6onumxC8cwBQPJwUz+YHHCSjb91fQR9f5z3ERenQgPHJcyyV+p5zqJque2+L4iFCD8icPmc9K4CMDVZObc/Zczn7I97PQSYOEZ+vK1BN6pf2ldcn5eFoRw+57iUblMbHQ2LUSth4m099+uksdo8WTP1UY9z1VT+1QGY066e3ucPvRtJPJZB5wevrqKymgVnhUYpC2nidWh5Oit/4wRHfH8Ih5SkKSjJFyCzyx/hay8tK6MmxRC46IjPUSix5m0OQE+F7R9mTabJalZw9V5omwA+OGN+yzQe8Fp7H++UgE2VJLpqzntRCbKV9Brv1XZ9uZyBKHk6oNTYOMmfM28IiZZRKOPDyFdIwVQ4ysdZ+t/2QR4qC0jvBII5SV7yUBtIkkEbwnSxyReleEPaAUAmeqXtkINHb3OF37ENoKJ1x1pD2bregRMu+I7W05t7xrr9zkInxId1By8PHb/p22yFW8xmePTQw0F8+b5MH27lSf7k3DOVBkAPoS0OKyLQ5Tk+2UlQNdLdFvMUVTorrOMicOqwDZRVVeXjnld4P3oSfso56MrnOeas3i2ct3VzEwuKvPqGbB0j0NtaD5XWs7AqaUtQCDKGIMJDOEQeZKHkE5l7OaKz1rgW/7WVeT85c/HdeGYu20HO2W7z+AM35IY+uP7kHzZCVePE2Pqmn3lvUgrdnid+FBAKVgACZgUpQ5X5urVXKyeMgk4eT4hE8BBJWtY//8h1k/p5TSnN/yKfq+kb66LqRHgWA5d3k+R2+HiL4cwBQAVSVDmQcZEprSIGe/MLX1zJCjYLSWs0wE/4OKchETbv5v+xl41OjRZeOkeeVgAEQVPbSpgdkgiEPpBVKBzIOMqVhPdz6O2tcF2Zh1RNCJwWZyzcXEQiLcPBUY+STjoEbCfyxVOM5evSTl2gJln7CcwCwKi8Jo/QJ6dFPLZAZzfqpZ0kykn4qgUx4oqEDSsQoHGTycFLIi3/v+P5QX5cXUteSpRRkgggIESQIbfz69jGqIYz8edyIdd6IDnSbjvq08n7AEw2iGmk0C7+Gg0xpLmR+SQ1d9c5mwvhWbC3yYDRVGqcUZIIoB2y6CE0FgyuYXLUaz48DwPcl3I6DzNkLtjFZKu1FHGSuuW+8ixWdh/hh/8OBXs5Iq9RXKcgEWzpY09skg7DFe8kGnh8H0Cf31On5/hD2jxxL9BMs39KGEi2ohShlRQcbMgirMH8/ZhV7pNAovVMKMpFf++XGg2RzODzYiJXu5VEyd53Rm0DU5UvjBsV4i4lW3uWeaoLnAGQiSoCHk+JvICJE7dkpw9szllg5I63S+6UgE2RMAN8tEy30uayuqtK9IBIEoSBqvZ41uJ0vw3MRKOEbwB4uJ4fC3CLMmLMW4+HoG/KUYSSHQQvRRt6aFGT+d/ku+mXXERZ9oMfAAHZncCHcf04/xkLtS8O5BfuDlBTLl/vFtUICwZSAAJnBlKbkWZwhUF7eA5egDubv2Ufcwkl5nhZAEUIh9Vi7Mg9U0s0fbmMLJULIcNDSu8miH7CsgfobuRO+Ng5SeN6J9H5eSFpKSFNW20gXvLaW1XdLiPUkS1B6P+po3vXpDmapvnrBJpZj1TU90YOtUK3voEhHcj/ytqRND8gEeQPo+6XWaP4Mzk4qzYUFAdLFc9ezUga/Zpe6yCi05MpBJnTk0rc2MIp6X8YHbzgYOFF3y9emRz+lhEnB0k9s3p/J6uap9d2bfmqBzGjWTz1zaST9VAKZ8DQUVSh/f7xOrTS3SWpUgt7Ia98pyfTPnFJ68AunJxPhudBxX8LP4S0CAyYOc762C+esp4ZGOy29zUlaI22cPRelqUCmgsa9E5MHt6X1+eW6DuJSkAnWcYA+Kdultz6DTAn1HFvE6R8fB5lXvr+dLJYYV96e9F0cZEr3OBSSv/69LXT6oLa0vbCSPpKRPSn1dU1mMTuI87InuMaXyBwAIzDgegPcSu9GXmLLhFg3bx6/Duy50EepR5WDTMxfRkGVrhQVgMy3AC5vGe3ynPoS3vvjzmIa0yvNp/nDGHhETe+2iTTvSs/6r+e88jelJMS6EdJAV5BTC0B0pKaBnrvIe3QUjB7oI3J2YVRCg3z0EtXg3pMV6oB702seVTWkawq9rBAKjlD29qnx9N7VR8eOmqXIqZ00oC1V1Td45BkrvfPd3/bS2t1lLH0J+zuaXqMwQmb/yD6iWL7O2/gOV9bTjLkbaGTPNHpOxgzs7V7xu5BAsCUgQGawJdr0PM6AqAQWeV03aTgpFhUcLlDfrazGqiscim9cndMTqLy6kXq3TyKEU2GjDXVDYnl+Sa2iVfXfizPY4ioNJ0V+I+p/4rAE6nA9m9DWfZWMma9760RGJHB873S67qTuqkQeesesB2SCARGeFF5wWvpsTmwkDdfDxoxcKpwJrTa7rnDgjXvL6Z7PdjBgiY0BB9aZY7sq1r3TOza91+nRT17sHs+Eft70wVZW9L6itsEv/QRJA2oKtmupTISkt+/8Oi2QGc36qUcOzamfyBtFvbVQ6acSyAR5SnlNo2LYKweZUgMevC/wAJpNJpYLjXxibw3liR5YnOmqlwiPz2XHd2WkH6FuF7+5gRG/KDFj8m9TGk4Kr+dNH25hLK8WcwzNu8JZ9kGr8TJXYJlEuOb5IzvQzLFdQjo+DjKv/WgHy9tT8tpc+/4WyjtUTTBQ8gYDG4jvYs0xlJxgpjdkjLRK4+QHfz6+6aM70fTRnZmhNdRt6qtrGeGSkp7h2wR5zrd3HefqBsqP3PzhFiYTeOt4WQutfq7acZie+SbbVS8RpHnnjewU8vFh/5r8wl+sNA5K5MgbanGjfqt0bmEkuG/hDpYj3bt9Cw9GWqVx8jI0AzolU2ZhFcs9RE1wuVE42HPJDaZje6fRUxd6eiTBngvv9AJPy8QAACAASURBVLtXHV1D4NlHqGurFnHUt30S3X+2OyOtUh8BMpH6xOt5wqt8fN/W1CpJv9HGn7HzeqoT+6XTY6J8iT8iFPcEUQICZAZRmNJH4SCE8hs8X0T62yNf7aRfdx0haTgpfkf9M+TewLsIGnZvjRcV5tedM7SdT0WXvT1f63cchEBEwGtlSa+9f0kG/Z1b5iomzn+7fL4zV2VCv3RdtZt4yBa/H4ckOROcP2PQAzJxECqrbnAjN+Dv4iBTzhLHQxj1egs40QF/LnKzkKPVHE2PfoLCHQQIvF21YDPlR5B+aoHMaNZPPfPfHPqJMkm3fXy0ph8O8Tf6mN+lZyxKIBMH9ep6u6KniNeplZfW4EXTUT/3+RnePSk8HJ/3EaGayPFqjgYCF1QFQS1heePsuXID5dRX/2YlXeB9e0aHh4LngPHng9l09jh3kpNgj5WDzBs/yaSWiWYXc6j0PdcBZB6ucQsnxe9nvfw3q2sMRkw52ZNSPzlxE/8N9RUBxJqjgb0aa+ObCqRr0F2ELMrr8/I8zhOPae1B9qTU5592FtPjS4+Wqrr5lJ50oSx/N1RjZXVcu6cq5h6e++paSkuyuIWT8nxm9Ad9RF+9NZQxQc1Z3v5zbj9NokNvz9P7O2cHBgP/I1PdSbfwDIDMzmnuzLE8nxm/XzymMzN2e2ufri2geT/tcV3mrfSat+fp/Z2HO582qC3dLyPd0vsMcZ2QQLAkIEBmsCQpew5CKvNKahTDhVDDESQF8vqGr/+QR1/8L59P7yGCh2ji1fA23HhKD002xWAOFQe9ovJ6t7wM/nzQi4NmXBpOit9QHByshQiJkjMOKvWNh8DhNwBvjC8YXlo9IBNekaq6Ro8afegLZ8+VExS8uCqHlm85pBtESxP0AUyvnthdtQB1MOcOz9KjnyhGLfXqRJp+aoHMaNZPPXPd3PqJkjwAmGoF0vX0We0aJZAJIIJwUiVPEa9TKw0nxbOfXZHNUg305pnzPEDcC2/KjSf31GQzDWSM8nuRt4dC6W9d5mlM5Oy5cpCJcD1475AXhlrI3tqOwiq69SOnkQDelJtO6cXYwEPZOMi8beFOVoLmtUudheilDaH6+U3sstK/8wgfvYyhW/ZVEHQBDesnDHTHdAjt+Hh/L5q7gTqnxdNLCuGWKNGCvVFuYOZpMnqNpTydAu8EmynG17ddi1BOn+vZpz73B2N+f/yCAR7vgxcXcysNJ0WkCwyXuw5W0bUndaeZY7yDfc6QjheM79OKfX8ouxHqBkIqsPCfMbgd/etMd2ZgvBuh0J1QnqSptAr+hlxmjA+52FgHYXDz1jgDNa6D4QTzJ8/f9fYMf37nIHrKsA505+nu5Vn8eZ64R0ggEAkIkBmI9DTuRcgoQJJSuBAHmbyYuPQxK7cdYuBGzyJWXW8jhK6g3XZaT1ajqrkavHklVfWMTl3eOMiUhpPya0DqkBRnoXFeSpDgeh72gf+++4zedLaPBAZqstADMrGhIIfp7cs9D4EcZCrl24J2HCHPIATx1njuBK6Tkph4uy8Yv+vSz5tGUbosdDCS9FMLZDa3fvpDsBHIPDa3fsIoBONQKJoSyETqAMJJlcrzcJApDSfl/YJ3JC7WTOcM8U4GUlBWS7Pf3sRufejcfnSKH/ld/soDeYnJ8RbFnDCAzMzCSrdwUv6eResKqUWCRRfZSX5xLcGrhvbY+cfQxL7p/nZX930cZN69OIvapMQr5oQBZO4trmWlHOQN3p82yfG6yE5AMANjBNpTFw6gsTr2FN0D8XIh2KtR6B7vlTfkgxdV1CumWoDUD0ADuX3eGudcwHV6ylp5e54vvyMvcWLfVvTAFE9PHwsVTo51Cyflz37jhzxW23FsT/XSQfzaX7OP0CNN9SCl5bJ86ae/18JTe96IjnTbqZ4eV5RoAdhV2vvheR3XJ515eb01kAWB7Rht4Y2jAk7z8fY+/jsH0ReN6UQ3iBqZesUmrguRBATIDJFgUQsTZS2k1jD+qke/zmJsbN6KDuvpGg/Bac5FDP0CSKmsbXQVGpb29YElmfRXbimz5CIHxd+GOpqTmqjiv7h1DKWpFOX29fl6QCZqYTbaHfTKJZ414jh7rjxcz9d+cIIF3KeH6MnX52tdr0c/ebH7QN4bSv3UApnNrZ/N/f01t34G8/uT65MSyASIBumNUnmluz7bQZv3lgf8zZTXNtD5r61jedRglPWF4CaQbwL33vDBVhZy+PQ0z5wwsOci317KTurP+3iIH8a3DIyysf6vxXrfz0HmfV/uok6pCYphr8iX3ldaxwh7Amm8FIXFbKJv7jiOYs1OkqTmaCgBBRK7/8hqnOLdMCAcrrDqKqOj1VfOII56o2AcRz5uczWQ+0zq35ruVCjvct5ra1mEy/wrhwXUHR6u7gtZYUAvlNyMWpjTRnWi6070DHsFey5Kd72pYGD25f1rd5fSvxdnMsCqh1HWl2d7uxb7LvLLrzi+q7dLxe9CAiGVgACZIRIvgOSRaqtigv9jS7Po550luqjyvXUPVsWRPdII+QzN2RDahBASpXpRADB/5JSynBRskIE05EecqFDQO5Bn6gGZqKGGplSo+/7FGfT37rKAD7l4PjaD5swl4nLTpZ+3jfGLOVM6N6HUTy2QGc36qUe3m1M/Q53rrQQyAaJhoEIek7zd9dl22ry3Imjfn79lSPTMk9o1t368ldq2TFBct2//dBvtOlCt6Onz5Z0IYYRHKlS5tEp94SDz4aXZ1DU9STEtAqHee0tqFfkKfBlftbWRpry8luVhYg1tzgZvJZiI71UIt7z2vS1U/D8ity9v9WQO9qWPvOzX5RO60uXjmxcsoMTOGQNb0w2Tent0GSCzXct4XbwRWuPlZYDumtxHV+SBL7Lzdi3YlmeO60yzjvPMUZ7yylrqlh5Pb8z2zouh9R5OzBjKKBC19+O7Rw426qSKJiQQTgkIkBki6T+5fBehbIcShfTjS7PoJ4DMIBziQfV/XK9WLFy2OdtjX2dRo82heAjkIFMpnNTXPk57Yz3LsfK1oLTWe/SAzAeXZDKmw0fP8wwX4uy5SuVbfB0fQBgOgaif1pxNj37qqdfprc+h1E8tkBnN+ulNpvi9OfXz3OEd6OqJoSPEUQKZKIPUMt5MD03xNJ6hTu2WveWK4aR6ZCe9BqFxOIhd3swWf3hjUSZBKSeM5bYVVdHKOz3DSX0dHzNindCdLjnOe46cr8/WApmPLs+lnm1bKOaEgYUb5aGUyrf40gce6eJPwXpf3qN0Lbyxgzq3pFsVaqSClOtIlVVXGR2tfvDxNXcqDPo0fc46OvPYtnTVCT08unj+6yA9ilMMJ/VFrmCsvvStjc0Wyi3tG4DypeO60nQFIiWkIHVrnURvzPLMJ/ZlfJxzoblDudFHeGORGzt1mPe0HV/GJK4VEvBVAgJk+ioxndejhhqIK0DJLW9PLN3F6kMFGk6K5y7dXERd0xOCQoijc2jsMtTFQpvYr7XHbQ9/sZPA/Lfq7nEBhzChAHXvti2CWtZDD8jE/KBUgFIeE2fPDUaI6+L1B2hAp5aMLr45mx79DEaeaCj1UwtkRrN+6tEDI+mnEshEPlN8bAwd38czjxCkVVv3l7vVIdQjM6VrPl9XyGrNhpoQR/7u1RnF1DLBzAyE8gbSquyi6oDDSfFc5DiO6JbKvG7N0bgnc93+albiY3QPz9w8eDLBTA5iuEAbchzH9GrVbIQ4vL/fbD3EciuVcvOQJ1pS3aBI+ufreD/8cz8d3zederVJ8vXWgK5f+HcB9W4bT6N6eZ5fLnh9HbVLUWbW9eWlIKj57O8Cmjy4XbMQ4kj7hu8eJGZK3wXYc1E2TYm0ypfxIR3m87WFdNbQ9kEr26X3/Z+tLWAkkCBMFE1IIJwSECAzDNLnIFPOThqGroTklRxkIqfI3FRMPCQv8vOhekCm1qODCTL9HEJIbwumESSUHdUCmVrvjXT9DFRm0aafSiBTSwYAmdsLKhRr9AYqu0i4HyAToYTLbw8sZzEcY+EgMz1VHRQBZKLEBzgJjNgAMktVyl9Fy3itVhvVWa2Ukpzo0WWATADsObM9a2hGy/i0+gmQCbZ+JT4GI4xPjEFIoDklIEBmc0q76V1gHIOlPhjhpGHovtdXcqr2YISTen2ZHxcEDjIzad3u0qCE6/nR/ZDfwvUzGDm1oeys3yDzy530e/YRNn8RaAMJWGRgd44m/fQVZII5GCAzGOGkAQs7BA8Ae27u4ZqAw0lD0DWvj9QDMsEcDFK8JTcbE2SCPbe0upE+v3GkV3lF6gVaIBM1QjukJgQcThqpY0cKS8+2SYrMz5HaZ9EvIYFIlYAAmWGYGX6ID5SdNAxd1/VKXu8sGOGkul7o40WBgkyw567LKwuY/dHHbjfb5dFiBPEXZEa6fgY60dGmn/6AzIzCyqCEkwYq61Dcj3zN3YergxJOGor+aT1TF8j8aBurI4kSXkZsyNcEH8NnNxgXZHZKSwg4nDRS5x75mr3atqAXLx4UqV0U/RISiBoJCJAZhqkC6cqajGIGUiIxnDRQkTzy1U5Czt+ae8cH+qiQ3B8oyATpyoY95YYN1+P6KS92H5LJCOCh/oLMSNfPAETCbo02/fQZZC7KoJ2FlYp1CAOVXSTcD2bdvOKaqAwn1QMyb/loGx2qtEa1p09LT1CepqK2kT65fkQkqJNffdD0ZM5ZT13SEgwbTgqQ2addMj0/w7O8kF/CFDcJCfyDJSBAZhgm/7/Ls+n7jMOGDdd79KssRvwTaJ23UE1NoCAT7LkAmUYN1+P6qVTsPlRz4s9z/QWZka6f/shCek+06aevIBN1arMOVAZchzBQOYfqfrDn5hfXRGU4qR6QeevH2+hwpTWqPX1acw/23Mq6RvroOmOCTDC+g2zwpZmeNaRD9U0053PBngvCnOcuEiCzOeUu3mVMCQiQGYZ55Yf4SA0nDVQkOMT/kXskKOyPgfZF6f5ggMxNeysMG67H9XPNfeOp+cqb+z7TgYDMSNZP3yXhfgdAZjTppz8gc9fByqgMJ9UztwCZe4prozKcVC/ILKlqiGpPn9Y8gtioqq6RPrjWuCAT7KsvGDScFMRGfdon07PTB+j5XMU1QgJCAhoSECAzDOrx1DfZtHrH4aAUEw9D972+8tGvs+iv3NKIDScNFGSCnXTTvvKoZH/0OnlEFC366TfIjHD91DNHWtdEm376CjJRQzP7YFVUhpPqmVuw5+4tqaHPb4q+nEU9IPO2j7exEh8fR7GnT2seQWxUVd9I719jTJA5fc566t46ybDhpCA26tu+BT09TXgy9axX4hohAS0JCJAZBv3AIR7sspEaThqoSB77Oov+3l1KYCeNxBYwyPxyJ23ZVxGV7I965gP6uaYpnFvP9eG6xl+QGen6Gag8we4cTfrpK8j89+IMyj5UE5Q6hIHKOhT3gz13b0ktLYxCdlI9IPP2T7ZTabU1qj193kAmaiS+e/XwUKhHszxTKyfzIoDMtkn03HRjgjCAzH4dkumpC4Uns1mUTbzE0BIQIDMM0/vUimz6MbM4YsNJAxXJ40uzaO3uMlp+R2TWeQsUZIKddOv+CsOG60E/f2gipgpUF0J5v78gM9L1M1CZRZt++goyUQc0p6iGFkWhp0/P3AJkFpTWRWU4qV6QWVZjjWpPnybI/Ggb1TXY6J0rh+mZ7oi8RhNkzt3ASnw8M82YIAwgc0DHZPq/C4w5vohUONEpw0pAgMwwTO3TK3Lop53FERtOGqhInli6i9bmlUYs+2OgIBPspNv2Vxo2XA/6+WPmYVp197hAVSGk9/sLMiNdPwMVWrTpp+8gM5NyD9UYlp303kUZVFhaF5XhpHpA5h2fbqfymoao9vRpfaNgz61rtNH8K4wJMmfM3UC92iXSUxca1JM5Zz0N7JhMT5x/TKBLsbhfSOAfL4F/FMhcufpHKig8SNdcPtNt4svKK+jxp1+iwgNF7O/3330zDR18tEYS7nv/40Xst2FDB9EdN11DCfHxfisPDvG/ZBVHbDip3wNruhGH+A17yiLW0xcMkLm9oDIq2R/1zC308+es4ohnzw0EZEayfuqZI61rADKjST/9AZn5h2vo0yiuQ6g1fwCZB8vq6MMoJI7RCzLBvhrNnj6t+QN7bl2jneZdPjTQTzls92t5MgEy+7RLoicNGk4K9txBnZPpsfMEyAybAooXG0YC/wiQuWXbDnrqhTfYpJ168kQ3kFlXX08vz5lPQ48dSGeedjLt2bufXpkzn26/6Rrq3q0L4d73P1lM//n3nZSWmkLz3/+UPUcOVH3RiGdW5tCvWSURG07qy1iUrv2/ZQCZ5fTlLaMDfVRI7g8UZII9F4d4oxYTh37+klUS8ey5/oLMSNfPQJU+2vTTV5D5wJJMyi+ujcpwUj1zixItB8tr6YMoJI7RAzLv/HQ7VdY3RrWnT2seQWxUb7PTW5cZE2Re/OYG6tuuBT1xgTFBGIiNBnVuSY9O7a/ncxXXCAkICWhI4B8BMvn4lTyZAJXvfPAZ3XXrdQxEykEnQGXnTh0YAEWTg05/tOtZgMxdJREbTurPmKT34BC/aW95xHr6AgaZX2dRRmGVYcP1oJ+/7CqJePbcQEBmJOtnoN8f2J2jST99BZkPLsmkPSW1UV2HUGuOwZ57qLwuKsNJ9YDMuz7bwUBmNHv6tOYPxEbWRjvNvWxIoJ9y2O7X8mTOBMhs34IeN2g4KYiNBndJoYfP7Rc2+YsXCwkYRQL/eJCpBBq5t3LWxRe4eTkx6XJPpz+K8Oy3OfT7riOGLSb+5PJdtHFvRcSyPwYKMsFOmnmgyrDFxKGfv+06EvHsuf6CzEjXT3/WFOk90aafvoJM1AEF+2o01yHUmmOw5x6qqKcFV0UfO6kekHn3ZzuoytoY1Z4+byCz0WanN2YbE2Re8tZG6te+BT16njE9fRfN3UBDurSkh6YIkBnoXiTuFxIQIHPbDlr5/U9ueZZykHnmqSe5cjTlILO0osZnLZrz0z5au6ec3rv8WJ/vjYYbXl6zh3YUVtG82UfzWiOp33aHg8jhoJiYGL+69cLqfMo5VENzLzUm8QH08+/8Mnr/isF+yae5bsKBlkwmijGZfHplpOunT4NRuDja9NNmt1NMjInwv1iLmRoabZoieObbPCoor6dXZxgzXO/JFbupuMpKL10UjeNzkM3mILNZfW19ZFkO1Vnt9MyFxjzEP/R1NtnsRE+d3zfQTzls9zscDsI+aVbYI2/8OIPlZN59Wo+w9S+UL772owwa1LEF3TGpeyhf02zPbpWS1GzvEi8SEpBLQIBMWc4lBOSLJ9OG3cTH9uJ3u+nP3FJaFIV10PQM9emVObR1XwV9EqHFtuutDewQkJQQq2c4Htc8uTybsoqq6IMoroOmNXDo5x85pbT4ppF+yae5bqqpayBLjIni4iw+vTLS9dOnwShcHG36WVldR0kJ8WQ2m8hhiiGTQ3tNfeTrXbS/tJbeuSJ6c9605vjBL7OouLKe3orCcEu73UGVNfWUmpygOkTknNY22Oi1S4xpZL1r4Q6CHF6eGb3ja2iwk7WhgVokeRIcXvbOJjqmQzI9cHb0gmit7++StzfS0K4p9K8z+wS6FEfE/VoGn4jooOiEoSXwjweZ4cjJfH5VLgOZSwxa5+2pb7IZyIxU9sdAw2XBnrurqCoq2R/1rGZMP3OORGxOLR+Dv+Gyka6feuZI65po009fw2Uf/nInFZbVGZad9P4lmVRSZaW3o5CdVE+47D0LM1gdyddnRXakhL/fIYiN7A6iV6IYRGvlZF769kYa2CmZHjzHmJ5oEBsN65ZK/z7LGCDTXz0W9wkJBEMC/3iQGQ522RdW5dJf8GQaGGSijuQn148Iho4G/RmBgkwQG2UXVRm2mDj08094Mm8eFXTZB/OBgYDMSNbPQGUUbfrpK8j8D0BmeZ1h2UnBnnukuoHejEpPpp3KKusoPVU9RO/ezzOovsFGr15qTJAJYiO0Fy+OzHQRPeuLFsic9fZGxr56v0E9mSA2Gt4jle6bLECmHl0R1wgJaEngHwEypSVMuDCktTCbu07mi6ty6e/dZbTQoOGyT63IpoyCyoj19AUDZOYeqo5K9kc9yyH086/dZRHPnus3yIxw/dQzR1rXAGRGk376CjJRB/RAeX1Uevr0zC3Yc0trGmhOFBLH6PFkAmQ22OxRHU6qNY8gNiIT0QszjAkyZ88DyEwxrKcPxEYjeqTSPWf01vO5imuEBIQENCTwjwCZkaYBL67aTevySiM2nDRQeT29IocyCisits5boCAT7KQ4xEcj+6OeuYV+rs0rjXj2XH9BZqTrp5450rom2vTTV5CJOqAHy+vozSgMJ9Uzt2DPLa1ppDeiMJxUF8hclMHIgaLZ06cJMhfuYGRkz10UvcRwWp7My+ZtpGO7pNB9BslZlM8lQOaoHql0lwCZepYrcY2QgKYEBMgMg4K89B1AZlnEhpMGKpJnVuZQZmElvRehxDiBgsz/Ls+m3Yeraf6VwwIVVUTeHy366S/IjHT9DFQpok0/fQaZX2dRUXl9VNch1Jrjh7/YSWW1DfRaFIaT6gGZIP4Bo3A0e/q05g85p6YYouemGxRkzt9Ig7uk0r2TjenpQ87pqB5pdOfpvQJdisX9QgL/eAkIkBkGFcAhfuOesogNJw1UJDjEZx2ojFhPX1BAZnG1YXPCoJ8b8ssivth9ICAzkvUz0O+Pgcwo0k9/QObhSmtUevr0zC1AZkVdY1QSx+gFmSiREc2ePq15RDgwSvI8M22AnumOyGs0PZnzN9Kwrsb19CHndHTPNLr9NAEyI1I5RaeiSgICZIZhul4GyNxbFrHhpIGK5NmVObTrYFXEevoCBZlgJ80vqTFsMXGmn3vKIr7Yvb8gM9L1M9DvL9r001eQ+djXWayOZDR6+vTMLdhzq+oa6aUoLIGhB2T+a3EmyhTTs9OjF4R5A5kWs4meujB6x6cFMi8HyOxmXE8fQObYXml066kCZOpZr8Q1QgJaEhAgMwz68crq3bRpb3nEhpMGKpJnv20CmVdEZjhpMEDmnpLaqGR/1DO30E+AzPeviUx2YD4Gv0FmhOunnjnSugYgM5r001eQ+fjSLCqpaohKT5+euQV7bnW9jV6IQnZSPSDz34szmBienha94aTeQGac2URPGhRkXvHOJhreLdWwnj4QGx3XqxXdPKmnns9VXCMkICSgIQEBMsOgHq+uzqNN+8ro3auGh+HtoX/lc9/mshIfkVrnLWCQuSKb9pXURiX7o57ZZ/q5tyzi2XP9BZmRrp965kgTZEaZfvoKMlEHtKTaalh2UrDnVtfb6fkZ0QfC9IDM+5cAZEa3p08TZC7KoARzDD1xwTGBfsphu1/Lk3klQGb3NLrtVGOCMBAbHde7Fd10ijHHFzalEi/+R0pAgMwwTPur3+fR1n3lERtOGqhInl+VSzlF1RHr6QsUZIKddN+RWsPmhEE/t+wrj/hi9/6CzEjXz0C/v2jTT19BJkq0lFY3RKWnT8/cgj232mqLypxFfSAzk8wmov+7IHrDSbXmEcRGCRYTPX6+QUHmgk00qnuaYT19l83fSON7p9MNJ/fQ87mKa4QEhASEJzOydICBzP3lhiWOwSF+96HqiPX0BQNkFpTWGjYnLFr0MxCQGcn6GehqBZAZTfrpD8gsq2mMSk+fnrkFyKxpsEdlzqJekGmJMdETUQzCtOYROaeJlhh69Lz+eqY7Iq/R9GQu2ESje6QZ1tOHnNNxfdLphpMEyIxI5RSdiioJCE9mGKbrte9307aCyogNJw1UJC8AZB6uiVhPX6AgE+y5haV1hs0Jg35uLaikeRFeh9BfkBnp+hno9xdt+ukPyCyvbYxKT5+euX306yyqb7TRUxcaM1z2gSWZFGs20WPnRa+nT2sekXOaFGem/5xrTJB51YJNNKZnK8N6+pBzenzfdLr2hO56PldxjZCAkIDwZEaWDry+Zjdt319p2GLiL67Kpbzimoj19AUKMsFOeqCsLirZH/V8CdBPGEHeumyonsvDdo2/IDPS9TNQgUabfvoKMp9cvovKa21R6enTM7dgz61vtNN/o5A4Ro8n80GATHj6pkYvCNOaR+Sctoiz0ENT+umZ7oi8RsuTefW7m1mJD6N6+pBzeny/dLpmogCZEamcolNRJQHhyQzDdL2xJo92FFZGbDhpoCJ5cdVu2lNSE7GevoBB5rc5VFRWb9icMOjn9oLKiC927z/IjGz9DPT7A7tzNOmnryATdUAr6xui0tOnZ27BnmtttEdlzqIekPnQF5kUbzHTw+dGLwjzBjKT4y304DnROz4tkHnNu5tpbO9WhvX0AWRO7N+arprQTc/nKq4REhASEJ7MyNKBN37Io4zCqogNJw1UWi99t5v2ltRErKcvUJAJdtKi8nrD5oQx/SyopDdmDwlUFUJ6v78gM9L1M1ChRZt++goyUaKlsq4xKj19euYW7LlWmz0qcxb1gMyHv9hJ8bExUe3p0waZmZSSYKH7z+6rZ7oj8hpNkPneZsa+alRP35ULNtEJ/VvTlccLkBmRyik6FVUSEJ7MMEwXDvE7D1RFbDhpoCLBIX7/kdqI9fQFA2Qeqqg3bE4Y9DOzsIpenzU4UFUI6f2BgMxI1s9AhQaQGU366Q/IrK5vjEpPn565BchstNujMmdRL8hMjDPTA+dELwjTmkfknLZMtND9Z0Xv+LyBzPF90g3r6UPO6Yn929Dlx3fV87mKa4QEhASEJzOydGDOD3mUdbA6YsNJA5XWy9/tpoKyuogFYYGCTLDnHq600jPTjEnBHy366S/IjHT9DPT7izb99Adk1lptUV0iQmuOUaLFZnfQI1GYs6gLZH65k5LizVENwrTmDzmnqUmxdN+ZfQL9lMN2vzeQOaFva7rCoCAMOacn9W9Ds8d3CZv8xYuFBIwiAeHJDMNMzv0xfW7PsgAAIABJREFUj3YdrI7YcNJARfLK6t20HyBzemSyIwYKMsFOWlxVb9icMOgnjCAvzzw2UFUI6f3+gsxI189AhRZt+ukryHz6m2yqbbTTY1EIwvTMLUCmw0FRmbOoB2T+56udlBxnpvui2NOnNY8IB05NstA9k40JMq97bwvLWZw9zpggDDmnpwxsS5eM7azncxXXCAkICQhPZmTpQGFZHdVYbdSnXYvI6liQelNQWsfYEXu1TQrSE4P7mEBB5v4jdWS126lXm8gcX6DSihb99BdkRrp+Bjp/0aafvoLMvUdqGQjr3joxUFFF5P0YH1q39Ogbnx6QmV9SQ+YYE3VtFX3j06MwYFaPjYmhLukJei6PyGu0PJm7iqooJTGWOqTER2TfA+1U1sEqSkuKo/YpcYE+StwvJPCPl4DwZP7jVeCfJ4BAQeY/T2KROWJ/QWZkjuaf2ytfQeY/V1KRP3I9IDPyRyF6qAUyhXSEBIQEhAT0SkCATL2SEtcZRgICZBpjKgXINMY8CpBpjHnEKATINMZcCpBpjHkUoxASCLcEBMgM9wyI9ze7BATIbHaRh+SFAmSGRKzN/lABMptd5CF7oQCZIRNtsz5YgMxmFbd4mZCAYSUgQKZhp1YMTE0CAmQaQzcEyDTGPAqQaYx5FJ5M48yjAJnGmUsxEiGBcEpAgMxwSl+8OywSECAzLGIP+ksFyAy6SMPyQAEywyL2kLxUeDJDItZmf6gAmc0ucvFCIQFDSkCATENOqxiUlgQEyDSGfgiQaYx5FCDTGPMoPJnGmUcBMo0zl2IkQgLhlIAAmeGUvnh3WCQgQGZYxB70lwqQGXSRhuWBAmSGRewheanwZIZErM3+UAEym13k4oVCAoaUgACZhpxWMSjhyTS+DgiQaYw5FiDTGPMoPJnGmUcBMo0zl2IkQgLhlIAAmeGUvnh3WCQgPJlhEXvQXypAZtBFGpYHCpAZFrGH5KXCkxkSsTb7QwXIbHaRixcKCRhSAgJkGnJaxaCEJ9P4OiBApjHmWIBMY8yj8GQaZx4FyDTOXIqRCAmEUwICZIZT+uLdYZGA8GSGRexBf6kAmUEXaVgeKEBmWMQekpcKT2ZIxNrsDxUgs9lFLl4oJGBICQiQachpFYMSnkzj64AAmcaYYwEyjTGPwpNpnHkUINM4cylGIiQQTgkIkBlO6Yt3h0UCwpMZFrEH/aUCZAZdpGF5oACZYRF7SF4qPJkhEWuzP1SAzGYXuXihkIAhJSBApiGnVQxKeDKNrwMCZBpjjgXINMY8Ck+mceZRgEzjzKUYiZBAOCUgQGY4pS/eHRYJCE9mWMQe9JcKkBl0kYblgQJkhkXsIXmp8GSGRKzN/lABMptd5OKFQgKGlIAAmYacVjEo4ck0vg4IkGmMORYg0xjzKDyZxplHATKNM5diJEIC4ZSAAJnhlL54d1gkIDyZYRF70F8qQGbQRRqWBwqQGRaxh+SlwpMZErE2+0MFyGx2kYsXCgkYUgICZBpkWk0NleSIbekajXnfL2RvN5RMtYfJntaHTA01RGQnR2wymerLyRGfGlUjl4/PsucHsnUcxcbgiEshk7WC/T+ayVpOjjj18UUiyFQbn6nmUNP8VZHDZCGyJLiNNVomMRT6GUkg0yf9NND3Fwz9jASQKZ8//l3xdcVUX0aO+DSixjoy2a2utSZavz9L/ndk6zyBTNWFzvWF6yTG52hk+4Q/LVwg0+P7y1tFjV1PJJOjge2Lproj5EhId+6DJgc5LC38GV7Y7vEc37dk6zqRTDXFZE/pTqbaEnIktiZTQxURxZAjNimgvjY3yDQ1VrvNiSX7K7J1O5mosZYcLTqQqeYwOZLakus7DGh0Ybi5sZbIkuh6sSX7azZ/5LCTI7ENYR11JLUjU10pORJahaGD4pVCAqGRgACZIZCrEogzF22iuJ8foLqz3yNHi/Y+vxWLD5lMzoNOU8OGic0EB6H4NXeTwxwPyEUU15JM5XvYhmOyVlFjj9PIvOdHoviWRDYrkcNG9ZPfZJuTP01xfAfXU9wvD1PdlA/ZoulrM9UWE8XEuoFft/Gtvp0csTgYNI2vLJ9MjTVEkEFqDzKV5zsXa2sFu6bu7HfZ5qTUvIFMJZBqLvyT4n57guqmfuI2B3rHiU0EAJEDYQaGpfO36uam52LTSaeYI7vIhANfzWFq7DOFLPmryY5DhLWKyOGguqmf+r0ZGUU/1UBmROhneR6ZGmqV9dNhp7pzsA4o66c3nTKafspBpuL49v1CcX89Q3XnLfLrAG2qLiKKa+EGnty+vxXXkSMJ65aDfVdYj2Jqiolw6EvrSTGluWRP7sQO82h15y/UNGRpzaESoLXs/ZFi/34+ZONL+OYqsjN9c5AjsS2ZD20iMpnJVH2QGvueS5bdq8jeoh2ZarHPxFDthV+6HYq96ST/HSCzorSY0lq3c7sFoDZ2/WtUe/5iIrZP+dbQT+xfUnAonb+EZbPJ3rJr0/jakLloI5E5jqiunBxpPSimOMMJpqsOEJktVHsBxpfgWydc+667QRd/tuxeSbGb3qLaC7/y75lVhc71XAJEXONrqKKEr2aQPbWnc3zJHclc8Ce71lRV6NwfcpY5wSZ01hJHtdO/8asfzn2pkuodSVRntVJKshMYxe74kMy5q6ju3I/8em5MxV6yp3Rzv7exjv3bZKunhC+nkz29X9P4OpEl9xtyJHciqq8gW/eTneNrPZBiSjCPvdk5w9+m9P3Fbn+fzPk/snXZnxZTsUf5PIU93FpBCUtnkT29v9PQn9yZLLnLnedAa/XR8bXqSzGl2WRvPYDqznrHn2445SlzOPj9IHGjkEAQJCBAZoBCTPjqYrL1Oo09xd52MJGtniy7vmaLva3nJKLqIjIf3EQx5XnsGlv7kWSy1ZIjvpUTINYeIXuHYW69MOd9T47U7gxw4VCDxSl227vs/+2t+xPZG8mR1J7M+38jW4dRbINjFr4W7dlBKKaygFnGeMPf2SFL0qwTHqXGnqdrjt6y60uK3f4BNfY5xzm+pkUwpmgrmayVZOs8jswH1joP0vEtyXxoK9k6jiFHfAo7wJC9gQEle5sBR9/jcJA5bxV7FsGrWneE7K36Uez298iefgzZW/cjarSSI6Uzmff+QraOo8mSs9zpvWvRgezJHSmmYh87BPJmazeUzIe2uI2l/qSnydb1BMXxcZDZau9SsmQupMbeZ7LrHC07k6mygGIObiZTAxb/k5zzd2Atkymbv45jnFb/xDbksMSTydbg7DNvdjtZ8r4lW5uBROYEZpnEpohN2t5mIBsrs86mdiPMs63LBIKcYRDA4QEHQWzI/DDL+qUwf/WTXiBbp3Ha85ezjGI3z6PGflObTz9xUHDYnPpZ8CfZOgwnS25o9NO2fRG1yPqEbH2NpZ98UmN3LgqTfsJw0z3k+hmb8SmZd31J1Z1PobjYWKLWfSimNIdiDm5g35Wty3iimmKyFP7lBAf4/jqMZmsNxcSxtdZkb2wCR05PDtYU9v21HUoUY2bfKg7nsRkfk73NILKl9yOTtZoc6b3JnLOSeRMsWV8QPCn2lp2ZNyEGBrq6I9rry2mvsrVXq2HtNOeuJFvPUxlwwzdhqj5AMYVrmUHN3nGkc3wFf7jWZ1vn8eQA+DHHszXIgfta9T76GlsDWfJWka3dMPZMU30F2VO6UmzmZ2RrN4StNa7xZS8lW/dJFJu5kMnK3rIL8wbFlOWx/UJrf6g/4032PM3xbX2HzHlrnPscDIQAqYUbyVGaQ+YWbRhowP5mxvia9iNbl4lkAuBI70umxnpymGMZiHe1Rqtz/jqOdq6DMLIdcxHFbnjt6Piw/rYdTOasxWTrfioBILD9qWU3ciS1ppiy3WzeXftD+2FkLtrsNpS6M+ez9VhzfJveJPP+3537gDmOHC06kqliD5n3/U725A5sXcbeDuMvdA1AFnuOI6Yp4gQANzaJrfWu1lDvHF+n44jsVmZoxJofi7G0H8b2RVP1IXJ0HEmWHR9TY4/T2d7BxpfS3WmALM1tMqY6n6q0P9Sd875zj9VocX/8l2LKd7N9HN+NIyGV7X/Ylxpb9SdrQjtKsFewOcb3gcbODI31RHHJ7IwDeROZmH6x789hZwaLxt6TnYDXYXd+k7nL2d5ph8GmYh/ZuxxPFpwtup5AWOfY+NL6sG87pmQnmeD5a2pK46u9aIVXY2/cb49STFUh2TqNJYptyZ4NUG7O+47sbYcwY4uproQZcBGh4BzfZGa8Zmev6iImW+i1q9WVs+sbe53p1GmHgxkrcAbDt2tP7U4xZflk7zKOLDs+ocYuE9jcsvG16keOuBZkLsl0vc85fx2YsUfaai/+zms0Qdyv/2F9sHccTRSXwtYvnLcsm+aSvf0IZ79jLNRw7OWaeiB+FBIIpQQEyAxQukkfjld+AqyoOBS1GUQxR7KbwlgAMod7LDIAV47YRIK302vDc+GNVGgNA2dRw8ibKHb9K86DRVNrGDTbtVHxv8H6aR13v9Pi29RMFfvI1mMSmXAIsTeQeddSggVa2pgnNcbiGk9D/+luz2bjK85gmw5vsEACkOkbX7zbvdJ3Nwy9mhqGXE2xa1+g2KwlR8d37BUMpEqbrf0Iahh5s9tmBe+urecZ1HB4J9kbGih5zzJC2K37+FKbxufcVG2tB7jNl3N8O9zmAIcVeJEDHt/w66jh2Cso7s+nmOXWNX8K42sYeAk1jLzFff4wvl6nk6kU82clc843bPNTbBGunziQ1J/6sqZ+OjK/pIR9a6JXP0fdyoCE6/tr0k9TWa7z+8v6wtD6acn8nBDW7/b9sYOqgxliTOTw/P7aDWHGLGkDeARYkQMJZb3XWF9G3koNA2dS3O9PuH03+Cbl6wv+1jD8Opl+7iVbz9PIVLqbzR8OmQBYbuNLSHcevAGQ+fj4emKOZ8Yp+Tpib3ssA5vycfs8vjF3UUP/aYTDqSX/e+31Zeg11DDoUuda59of9lJjzzOcIMduJcu2D5xGRlljETUwMpKD7K2POToeS4JzPmX7HAezgY7Pety/mVc2/qd/u+lVw+ArmZHWbS8ZcSNh7zKXZLiNz23+tixwm19cyLxPiFDAHJpiqLHXGS6Q5LAkuo+36ckwgpocNoo5vF15LZb+VWN/tx7/MAM38T/c46ZXivo56nbm4Yw5slMyPr6/57P5i137MsWU5bh/Sy27OA2cJjNihpiBgxtwEYUDEGU+vM3tHuyJiNqQvkt1oNANydlAeh3We6z7CcsvZx493pTGZ534BNk6jWK6yJrDTjHl+SxqC0YMfH+xfz1H8DC6rRUtu1FM7SFymGKJYmKc42laTwAsHS27UIxE53Gvc3w1FHMkS8f8aYzv9DnMkJDw9Uy3finpJ4zkSHeKKWsan72RGZRsHUYyQwCbvz+fppjK/Yp9YqlTMWYG6utPf8N7v8UVQgIhkoAAmQEKloPMmtnOw0Rs5udOa2fhWqo/6UlmvUpYea1z4TLHUc0lP1HisksZkOOt7uz3mWU3aeHpRAiHJKL6k58nS85StlnCemjJc4I9JaueazHWCTIdliRnqKne1tRvXA7rXiwOF4c2Uv3Ex9j4kj6dxA6FFJtENRd/T4lfXUQmyeJXe+6nzDOS9OkpLgseNhR2yCz4gx1cYJ1n40NIWlWhYs8ahlxFDUOv8QoysdlLLaHehonra2c6wQo8JrHbFlBMSRZZj3+Ijc81XwlpVDN9BSV+cYGb5bH2vM/Z5pT00QTn4QPhdKe/TrFb3iVz0QZq7H02C//xOj41kCk/JMHT0WR59TY2/ruh9ZOI+PgC0s9PTnIZD+onvUSWnYtCop8sTM+H+TO6ftrjUqlq2jdkoQZ2kIrbNIdM5fvIOu4+5/rZdCiDp7/2/CWUuPgc5iHjDSGK8EBKDX51Z86j2A2vswMyDubc2AJrP49KkH87DWogU/b9+by+JLah2mlLnetL9UGKW/8aO8hbx97lXF+a1hOsfQgnTVp4BpG10tW9mmnLiWITnetsU6s7612K+/s5Fj4oHZ/m+qkGMgNcX+CJqb3gC6bT5twV5NjzK8WZbGQddYtzfE3zhT0Ae4F0H8BwamZ8x5yBiZ8djaxBpAZSQNCk66fW/FmP+xc19p3qFWT6On/wkNad95kzH7ehmuL++D92gMd+ZG/RkZIWnc36aW/Vm+rO+ZCSPjzemdbR1Gou/ZlMdeWUuOTcozo7dSHF/3gfAxuNvc8iS+4K5/6gELXCb1IFmQHOH6Kr6k9/zWk4ttsoYfUt1NBqIFV2P4sSOx5DSZ+czLoAj2f9uAcoafGUo59OfArVXPQtA2AJ31x5dMyX/EiJi6awZ+rd//SCTF/nz9ZxLNWf+pLTG2trpIRvr2MREYjwYfOHcxfG12UiWcfcyb5H3uA5rp22nGIOb6OEb6+XzOkvlPTZqWy/cJ8/T68kv6leL8j0cX9Av+tPfobJ2pK3mizbPyRbtxOpsc/ZzDssmpBAOCUgQGaA0peDTDwubt1LLFQQ4AMtYeV1FFO8XQIyZ5GpbPfRDeecD5nFMHHhZFcYDDZZhN06QaYEhGlsQqqezGMvY2Gvrs1q/EPMCh1TuZdgRYP3Cwc5aWsYdQcLZWOWQAnIZOP76zmW01N77ifslqTPJ7PciaMgczqztvFWO3UhOVK6Og8X8FLY6qn+tFfIkrEwOId42SZrnfgoxW6cywBxw/AbyNbleELOjrRVjriLknd9ykAlQHftzKOW/bg/n2Q5kQD/aInLmuZLDWResISFUkkPufVnzCXL5vlOkCk55GoeAnWCTOsJ/0ex615iB1V4M2FpTVhxtdv4rOMfYPLlllAOwoyknyZ4+ir3snG7jS8Q/WwCfyHVzwmPUOzmt5nuqemn9bj7KHb7h4bWT4RyIxzSBTLNMWwu439/jEwV+wlAkX1/X1/MvBMAkgCUiYunuIWT1164lOVTsu+vyRNUd9Z8lgPIQGbPySxEES0YILP+lOdYfjZC+BvG3EW29GPYwVXa2Bq09qWm0PrWVDvtaGRC/M8PsnDcujPmOscnB5l8PW16IAxbMEyw9bOpIXcs7s9nnSBTMr5ggEwcyON+epAZIqGHjpRuFP/dLe7jO/FJiv3jKVeYP8A/ky/SBb6/m+Ji7FR36ivO8TXNlyrInLmGefrcQOZpr1D86tvZ/dJDfDBAJjw78d/dzJ4N4OZISHMBWj5IHNrjf3mYgQiEI9dNPRoZFL/mTubpqz/leWYU5iDFBTIlxka2Ns36lRlPEpvAKP6G3OK4H+5xgky3/V0dpOgFmXWT33IBIuvEx1j4dfyP/5Lp5+PMo42GqJ/60193/Z64fDYDmUeG3kEpiTEykPkgJS12piew1rQnxpTuooTlV7i+P6zHmE8GMnV+f6ogU7a/101+2/W9AbiZyvOYwUXa8Kz47+9wjq8JZPLfE7+ewUCmdew9bvOnDDKdBiKEQiesvMb1Cowvqcko6fb9KYS+unRKJ8iUjg//jciw2PUvq4+vCWS6xvfFBWTrdhJZR93mdo/4h5BAOCQgQGaAUvcNZMZTDSx8HLQ0vRtgDeQ1iZ+fyZLgYTF1B5n/z955QFtVXV9/3foK8Hj0LogF6VZURBRBELtiAXuPvWtiSeyJJjEae6KJGhtGFEEQkSYKNmwIiCK9985rt7xvzLnL3efcwqOJ+X/3jJERgVfuPmefvfdvzbXmSh2SMuXvmyEgLTZ24FUS+eoJ1ujYv88FmftfLonWx6RD5qG3SejHIaqWdCuQaQ99kVpSNnCMFL3rg0yt9BW90YcfCYcX7yG+hodAmy77N1vngJ/nTzfxQOZB17D+JQ0yD76N9XxQNWAmUT5ojL1f2wyZA4ay3opzQUchPZDpRKpzHnIP+A3rJ9LSZf0Q7ULmwTewVikNMnvcw3Q9k3ZUM8j8H5qf3W6VwI9DJLxxPp9bLsjclvmJw256EGQnz08XMrPMTwYJpr38f3p+Rr59joGgmkNmExrS+CGzDCYnhfX4/hmVwwOZHiWzZdYUs5oqmS5kVh16G2vf0iAT7+iXjyq3SEfJxFzNDpktpPy0t1JBO70iQelDDZyCaJWO54HMmiq13W6RWLsBEv3kHlWHpi//+umBzMPvYK26HzIBYdFJDyqTEa3A4scZyIwEq5nujisFmW0YmExTMs+ZIIEkILOPHR+gx/zO+F4nsqaPPx/pjFlSBLOmy3a5RCLf/9uO1wOZPe6hh4BRTS0QQEmdeBf3Yqtk6n/0QGa8wsJ/st7eUnHifzwZLWZtQo0o9nezP3gh09nfc2TybBdk9nyQqeR+yEQ6JtKKcRkl00IKILN+B1nbxQeZLbtL5WFQMlOQaeY20m4L37vAvn8eyKzh+4czAeAvLV02B2QCqFHHnQaZfZ+Rgg+vVuNrfphU9v6bff6EzGbdpKrbLV7IbNVTqg650atkapUewZzC9y+zz88DmTUMIuNMgNTpwmHnSFDvW5nOLx7IPP4FCa2cng6ZTqAEdcB4nvb5ATJb95Kqg66zf5f/j/wd2F13IA+ZO3jns0Pmp1J+qipoR5oF0i1wQMgImVrp4yaUgFlO2U6GzAutOQI+T5WrZB54lSRaHSWFwwZ67gTqNamEbZibGTJXfSflJ72mDhEmfTQbZJ7+DovbCZkwq4ht3jHInPKYrYPhIu07RHggExDW7OA0yNx4yJ1S+8dch/if6QTM8Y04XwKo/cimZBol5fWj2WaEz89VMrcVMj9/WMI/q/S6jONzIbPbLZJo1FHgHuleVUfeL+HprwoizLjSIfN/f34GZwyW8EaVdp4Gmds7P3dGEGRr89OFzCzzswpBgqkv5IDM//35Gfnm6ZpB5vBBdMtGICcjZJ71gUhBiYJMmInFNstOhUw/pDhKJtbJZGlblkS4Fw590c//rFpnbBUyB9AQCK6TGSFz4FhmiXgg2lUydyVkQumr1SQdMnv/TaKf3KsM2bYKmSfTqA2B1IyQee7HNIlDOrAp5YDxUMHoK3lLjXsq/nu7ILPrpRKZmnLr9EDmkQ/QjKVg3M3e53fsE0xnzQ6ZYUGwASZnxa8eye/NCJmBoJSdN4mKNvZ3M75fCjIJH4GgGotzuenIOwSZOrsAGTMI5Jr37xeDzONfYGmLHzJh7GSUx5yQGdsixYOVcSNgLQ0y9dwOrpnJQK55fjsVMn3riwcyT3xJQiumMnPJvTzjy0Om597k//DrugN5yNzB57FNkBkulLJB41PQon+3qekjZCYTCsLcdFlPpKyZdVr0f3S/kmmi+v7CeUREmS67cYEges90Uj9k4mumv6YhU8GxuZgu6x7ijXIZrc36mrSaTF0zRciEaVDVRi9k1jDSmTL+0UqmVg1Zpzn1Bfv54JyrVJLlEgOEodjely678dB7pPYP23qIrydQTYreUYdCc1klBZAZhCvkJh9k1iwSH/MrmWZ8fohGqhpS8cpXC+qQ4Djsh8zKo//EmtBtgsz/sfkZnPZqzSBzW+ZnpiDIzp6fSKX89h8qXTbL/ISxRfi757YRMv+35md0yuM5IHOJVPT/J1+xIgOZWlUoGqKgxb5/jtJneuZ6INMN8pS0ortlpitNycyyviBNMjrpfq5jWEvRmiENMns/KtHJD+WAzHVS0e8ZNT69nqCuG3tBMfYBxx2Va2+owAvRLmR6glg5lFq/kqlTi/1BOiiQKl12i2AtRSpympLZ90n1NdkgMySCumaOTz8vuMgiMGlr+PVDYIAoXq4g0wQJ+j9v72l8n1MFfRMJcjmen1/JtPufb39AiqVRubBO4t6mQWa/Z4WKZVYlU0MmykW0+R98FVBiQehERgSuYFjKzv04BZlmfG66bA2DBFmVzByQwpTe6mQ6ZAKix6h0ysyQ2VHWdrnBly7bXSq732VrUPG9KBMpP/1tlmUQMnXPag9k1vD98yiZmxbZunX//HQBC4p+cNWMdMg84UVbI5oZMg+Vqm43i/ghEzWZb59mlwfzTlrIRM/V2CYGNW26bA2DyB4lE+cHbYCEc40bBPGM7+RXJbTs63TIdMeXATLjrXvxbJe/8ndgd9+BPGTu4BOoUbqsUTKzHeKN0ofDBZSUyg1M7wjPelfVZLrGALW3ATL1gp+WTupC5iE30eIbkOkW1KOWI/z9y5kh84u/SmgllEzVM6to+DnsU4mUrkyQWYZ6pKIGSskMo63HWqk89gkJ/zBY1WTWcBMCTHLD+VJBJptsxzYpM6AskEkIa9RJbYCO4dGGw++XOtP/oQ7xkdoCy3BzRT/7I9NMYa7B8Wkl05gApEGmUVIAmfgdlesFkXgoUaHlX3kj8bkOuQdcKbFOF9h02dT4vJtQlQuZ3e+i4QQh0zEMwOEi8u0/c0CmUzP8vzg/e9wrwe9fzgyZOzI/QxH1/u3K+elAZrb5ySDB10/9n56fUB9UumypbD5jhIR1TWZ08v0SZE1mDSFz0HhVswglEz0uK9axzxzaXsBx1mscswdr0TNC5sHXS6z9QOsum2198UBmj3tZ5wnIdNcXHJijn9ynILO4kZQPGGZ/ZcHHd9O4KB0yWzD7JQ0yofQFw2p8aK1QuUHQogJ9Q1Er5hlfrvWl260Sa3e6TZdFmQBA0n/I9UAm0i1Rs4iaTHd96fesRCf8lpCJ8UOZIwSyJvNWiYSqM0BmW+4ZXsgMSNn5k1OQacZ3wr9t4Cy272kSmTVU/Xy4g2Z5flCVoXoad1kDPP79wQOZUCMDIUKmuR/4PagHLhxznYLMktbsS2wuAmkwLJW9/sy/MrCBli3IfvFApt7zrZKpx4fnXDD+NqZN1rjmtMcfWN9o3WVtEMQHKW7NIlKWE1UKMt3n56aTNj2Y6525WJNZPxNkHiGV3e/0QqYOjFjI1O+fgsx+3J9r+v7hM6AtENJlsS6onteSNj/9EBZcMZWQ6Xl+J71iA8to9YWgvR3fsIE6XdYPmUdJVbcbvZCpzaosZBa3TL8/AAAgAElEQVSUcn9XkNmLoFhTYyrTFgjpsgiS0WiJ4/OeXzzjO2WwhJZ+oSDTeX7oE2oC55nSZfOQuYMH+/y377Q7kIfMHbyVNYPMKyW46nsuElAyC0ecn7LeFqGZBUwtqGSiQTYgLCtk5nBfNTWZXz8p6EGHvlU0h/HX9LmQ2e1WlU4KyNRQiltSddQfaVzDdFn9uS2E+Q7xhSMvZJsWC5nDzha0QzEXjSsKSxVksjfo6uyH+ByHCAuZOh3RHChj+1/OfpDmcpVM1LahubEbZcXXbTjiT1Ln+5od4s3zspA59AyPA66tmQJkRuvwnmeFzFzjM5Cp02Xt+PwQ7UJmjz9Ism4bHsjc54eDYuTrZ2oImf+L8/MhCX77goJMf83wjszPrQVBdsb8dCEzy/xkkGDKYzWCzP/V+YnaY0JmQalsHuCDzE1LBPVWuLaqZJ7zEecAIUyveVkhs6R1WlsDs27EDGR++iDdPrOtLx7I7PmgJGs1UZDprJ8AmShgkpCpDIsspPDv10mFbi1QpNcT1D4SMt86XqQi1ceSECYBDdH1lWlQNsjMNT8tZN7L1lQGWNMgzFEymW4ZrU3IdMeHgzBga7sgE7WXMe1urpU+q2QWpsYH2OAhvN0A27IKwOdvS2HXfQ2Z0Y/ukPCiidmfn6tk6lo9QqYGQEImlKLRV9UMMpFuGdvCvqCEzNd6spc1L+24biFTjy87ZOaoObWQeZuElky2qm8apHiMcZ7ivQZkep9fSilGHSSCIl7I7CRru1zvUzIBmVAyj7dfC1Oo8lMGp5RM/f5lhcwcz88DmeVrbK/a3BD2hgSXf6Mg031+pwy22VnoX0lFV18wElM1mYDMMuUSy3RZQCaUzFNT4ytVgRELmc74MkNm9udnIXP4uXz/Ta9a//nFhUzME/TRxV7geX7O+OL43FDkzfjeOV3ibY6R2IFes64dPOrmvz1/B7brDuQhc7tuW+qbagKZqC1BLyZjMJMOmcodsei/x4tASSlb5YPMVAuMnMYxfsjUTrS5IBMpRkm4kw472x7QMDrUm0S+frZmkDnqMkbUsQiWn/2BoLDeA5la6St641iRgto8WHqVImd8uQ6BRsk0kFncmM2Ic0ImIKz+vlI4/DzWRpk0u/U9/iIlUx+v4SH+IsIaDrBwiTSHQjMLytD+JFzEyCY3urKVOZTMHIdcP2RmG58LmWgjg3S9kRd7n1/fpyUy5e81gsz/yfnZ688S+vrZmkHmtszPaLF6/zxK5k6eny5kZpmfDBKgRUUNlHa4Ov4vzk8oljWBzMLh59KAzNT+paXLukqfXvO8kOmkq28LZGZ5/1zIBIRhXUH9l7u+QAmD2UpNILPw3TP5nI3BTDpkqvZYhOjiRpyfXsis4fj8kGmCkL4gnatk8nAeLqIbqwF4A2Fwf60RZL59qmoaX7q3VJz0H3WoN5BpAkTaQMeO7+RXuWYTMvc709bgbxNk6vXevz94lEwoeNUJKRh7E4MB+JwcH5Qi1NnWQMmkYV/lBkG/64oT/u2FTJ3dE6jaIEVv9rfPzwuZ7vqSPZ27yoXM5VOkOlSoHI79SpgLmf2eE4ltomrqf36m5UhOyKxdZNOB2Srj8Du8kKnrbK2Sqd8/L2TWbH56ILNqI9cGPv8cSh/uI3q1EjKd58dWR0MHKHjMBZmOcVN8j14SO+QGD2SaOlv0AGUgV/8Or5Lpji/78/NAZmwz32OOz/f+eSDz9KESXvSxgkz9vuJ73PHlIXMHD/H5b9+ldyAPmTt4ezNBJuymQ0u+sCk2BaOvopW+hcyRF3sa+5afNYpwQsiEkrJlOfs6hX56lxFZr/FBjj5vnS5gSwRY90dmvmHt+tOMcahkvsJUHZgAJRt1VpDppOLykDvliYyQicMvoBkbMS44K6LRtIFMv3uagTBAZnVRKQ9U6MsVnvGGSpfd+yQJz1YW/7kOEX4l0wA3mqIjNdRcVDLZImKpIO2X6aSATMe5b33Px6Tk27+qQ7yGY/P9UFigzOLAwPHp52Ug0xwKLWTqHqlwTaxGpHrzUi9k7nOKhH9W6XLJkjYeZzl3+uHZMV1WK5l2fH6l9qg/qhYmZasEqbPJ2s0VZDr26VCBol/+zc4z1xjnVzM/dWrfds3P3n+T0JQnFWT6lPYdmZ9SUEe9f7t5fsJdM4J5+H94fhZ8cg/vdaKgnmwZ8F4qXRb1jlvUO8T3b/h5XIcsZL5zmj2A4t/N3CaE6Xcc7y5bmKz41ru+1N1TOWZnuFJK5kPsa5ttfSFkTn5ApVUf81epLihVkOmsL1DC4FhKyKzVRMpPV+meuJTCud62jfBDZtFbJ1oVJ218+h0HrEXRjB3psjVdP/2QqT9vGoRByZx4t/IGQLplMKIg0x3fSa9IwehrFGQ6LT6QLhsae5tEWZOpUhSL9PMykGlaW+DfbPsoA5lmfKe8YR3PY+3PlshM1UIk1/pp0mWtkmmCrL79AbVxBWNvYBopgFOSlYRMN4BbccpgKRh5Mfst43dWnKLadeGiE20oYh09zfOykOn028W+jv3dQqYeH/qhFoxDCxOky9YMwixkTridZRgsb6lYlwFSUiolgCVQuU5Bprs/uOmWzbpZJ2C+b++dL7EGnWVdl+ukxIVMGON0v5Ot1swFZ2UEPCxk6jlCyNQt2TzzM8f750ImlG3jIpwGYce/oJxeAVunD+UZApDpPj+0HUEwCpcfMtGuLdHiUEGbNgQRTGugeOtjJHbITXRDtuNr0J6p9xYy9RmJkKn7fnvPZ9nTuVOQeR7nnOnXm3N8Z7wn4QXjFWQ67x/GjfcKF+AY5wBzwYgx3uZYdhrIX/k7sLvvQB4yd/AJZFUyl34u6A/JRXv0VRJcOdWmzhSOvIh9GM2FZsZwRwRkwumOENbnMQn/NFTVZLqHiFzNxA1k6nTZpF7Q/TU3rvEPXCyTDToQMl3A4yH3i79lVzJXTZXyEzVkjrpcgqtncAwYi0lvs+PTNVMKMhuwpib7IT4HhO1/uUr91UqmOXDAMAdGKuZSkKmMVdBTMlnahgdVd3zrej0pdb96WCtFdaR84Gj7/azJJGSqmkyTDmxcIv0tWmDswJqp13tJsrgRN0dPumxNIfPAqwTmTRYyNZCmKbUOZFJJQbreyIs948PGGP3skexK5q9ifrbl/Nq++fmkhD7/m1YyfcZUSJfd7vm5tSDILzM/GSRAbSKVzP+b87Ng4p2ExTTI5LiXSsVxCjKL3jtXAusdJfPt0yRQplQOpJGqdFKl9BljGAWZT6iaTHf9zAmZNwiAJqrTZc164V9fPJDZ5zE+H0Cmu74gAEelLwNksiazYr1U6N6ExigNvYSxZ3hatDip4ByfXv+zQ2aO+XnobYL6RrjCIl3WOLXmhMy+T8K9hpDpGR8gbNQVWslsKRW6J3SqJhOQqdpGIP2QSma9vaTixFdUX8kqVY9mSizMYd+Oz0kHjHUYxPIPXGZPy7RteyBz6Wd6LV4iac/PgUy8Z3ADJ2Q6cwMQiFZjSsn0QyZqMiOCNi4c35ATWWObrN+Oe4ap0cS/mRILA5lmfB7IrGGQAHs1emqylnPFt7b0JF0JcyDzhH+zfAPf431+KYhH6qhpN8PxjDhfqgCZna+TkuKIUmYBa1Ayj7hbit/sZ2+/SRE2kGneP4+SWcP3D2cCmBAxTTpRZdOitwZhOCMRMt3nB4M+3Zc0o5LZ/FCpOkQZOxnITADWAJlvKzjlfGvQgU7VBjLNO+NRMmv4/FwlE2ZMJu3bHyTH77MQfdYoCc/7kGce9/l5IfNoljeZS0Fmb4kdqHrB5q/8HdiddyAPmTt49zMrmX+X0JLP05VMbTCDtAssWuZCj0aonITMgrpcfDxK5j4n25YW2KQkXGz7H7ofHz0WuaEaJbN+OypZmQ/xWsk88n5JNthPCt89i/3eTF9FLIhM11s/hxHTcqSE6ivyJYx/pjGCicsqmTpqa5QH8/VGaSBk1mpCsFCQCeOfyRJ3x1e3LdOXMtXdYLMhZH71uERm/leS9fYlRFG9/VYdSHG5SiYhrKSVIOXOHd+6Y56Tul89RKfJjErmujncXDg+o2RqA4/Cdwd6zCeskvLGMZIsbqKeH41//iWh5VPE445Yuhej41A7/Rcijwoy/0w3RfN5c0ImlJSiBgoynefHQ+jkh7Iomb+W+bkf34PtnZ+hzx7JrGTuyPwsbqie326enwwSTLp3N8zPvUUSUBGW7PL5WTD+dqVkFtaXLacPd4x/HtDZAM+q908rmcZgxrZM0p/QVTJN4MmjZLrrS4P2BD+TiudZPw82kKmVTP0++dcXD2T2fZJpi0it9Lx/p7zBOkYc8KEglZ/+jv1V0U9+L4HydelKpjaYcdOBrdJnIVql23sg0x1fw44MrmGM/gs9PeOAzEn38uBqITpTuqxRMvs9K1JdTTdWKJHoh4gL6XqF71+i0kTTlMzbJUrjH5+SqVUvo3Dh5xilz0KmTmeGkmgcz2MdzpHID0pJTDQ5QILr5/L3po3P1GROvEvCgMyixlyn056fC5nHvyCBqs1SMPZGQiL2S45vwLtUUqlk1m0rFScrkztcUDKrQ1FbB2eVTA0kRW/05vdxfHrPsJCpx0fIBCxumOcJgiSaHMgAtDGFccdoIXPC7RJc8Z1ItBbncU7IPOk/EtiykmZB7vwkRA89Q93TZofyvGEuKpkNu8q6ztd4lEykZcZ63C0se9FXsmEHgVqagkwV5PAomc78hOoWXphyqnfHh8A2xk/ITCZUgDtTOqkPwkILxivIdJ/fWe+rzDDCcQ9r0oQ/51QyD73Vfh+/t1FnqUQvTp0ua9YXj5Lpjq/VUcw+y3R5lMxgyJ61ckLmwA8lPPcDmh2a9w9rApR1UzuapmQOHSDx1n3ySmbGp5D/y1/6DuQhcwfveEYlk+myUDIH86enlMxaUjZwDHP7XciEGRBS/giZhfW48SCyGPoJ+fgTvRBWpyU3LqSB+S+kWnrSZRt2YDpVmvuqY/yDCBjqDgiZDToImg7jAmBFP/1TRsiMfvFXCa6ayqg0x2eVzLpSdtYoRoAD69UGgavsvE9oaETIrN2UPxMbikqXzQCZkUJ+7rTx+ZVM/XkBZ5Fv1IEUl6tkMp2tdjMFmfp+4GvW9nlBSr+4l6rj1tNllbGRVTKHDZTARuNQ6SgpUDLRLHz9HJqWRL6Du+wUqgfWHbHevjh6ZA4SWMh8hOm15nmkpQO7Smafx3lQI2Q644MbIpquUzEPhNQz0Ff0/8L87P+ChCf/UcIbMxtTbff8rNVYvX+7eX6y5m7iXbtnfgYCnnR+M29SQZCdMz+hHmWDzODmpVIBwPEomaqPpMfdWfcextdR6SvdS71/J7yolcxvJe5mEjTsyHrATCmzMT9kNmhPww//+uKBzH7PSnUwrCDTef9QK1Y4+koNmd50WSqZcIg9Fiqh2JZPxkSlaMgpEihX9VpW6TPjq6vUfyilTOtHuqwzPjR7R915xiCBX8nU98q/vrAmU0MmaksDiZiCTHd8A4YxrTJTumx43G3KXfYYv5K5t1Sc+B+ve26hartjIVOrURWnvMkMEvw9Am+RGWqvgeoGyM4UJLBK5sQ76cgJuMdzTnt+LmSe+BJVZUJmo04s+8BVfuZIKYQhEyFzT6k4WfWExlUwHkpmNJUua5VMXZOp0yjxtSbAYCFTjw+QDvAjZDqQAtUNcw5psP7LC5lTpbqwhM85DVKc9i+AkcCmpQoyfc+v6O1T7D2tkZKJVhlH/N72lcQ3Jxt2pBOvhUw9p7yQmSoXcbMK/OPzKJlQ+jYtpnvr1iAsNG+Mgkzz/MKFDOpYyGxxhOppqi9kWtH4x69ktj5GKrvd4nHPTTbuynXIQqYzPpsu67x/rtNs2vj6PSeJxl1UrXEoYtdYv9LuKpk4G0bmjFCQqdcjnFcQZMoKme8M0Erm1WlzKP8X+TvwS9+BPGSKyAsvvyFjJ6QO4XgIF557pvQ/thefx6gxE+Tl15RF+/5dO8qNV18mhQUF/HNWyFz6hZSfrFJ8LGRqEwCkQhiYw7+XaXdEpHdUFzZgtNgLmd6aPihXoRVfp80VP2TiwIFa0HRjnD9I+Hv0yZzPCF913T0FdUFYAFFriYuH3En354DM73lg4PgMZBaWCpxk/cZGVskc3FfgoIhosfcQ74yv3j5SHS6U0Kpp6ePzQab5vGmQeeR9ug/hUt5HppOiDkPfD/zgtX1fktLP7s5+iF83m7UYHJ92z60uaiTlZwzzpgMbd0TMBSiZcHdcNys7ZDbsoKK0OmLuDtJ/iLfj86UDo71FFH0yYTDU9ympjtYWmL+446OxxMd3Kch0PiN+HyHz1zA/m+zPdMbtmp8nvCjhTx7IAZnbOT9xMMX754HMXTE/n6PilG1+4nAYHX/77pmf1eJZn8wc3dnzEy0itgkydbuEoqFnSmCzVlrDRcKabwNhOrvBC5mpPouEsKrNXNf8VxpkNuzIMoA0SEEPTNSNAhT7Py8SCDC9zV0/qYS9f2lGJTMrZOp2CejTZ9OBC1TgLjU+lW3ihUxnfE0OkkD5yoy9QGN+yLSZIN5yA7ZfQQ/M2GbWpQfilQJfAc/4znpfkNGhjH/2kIpTVUCV6bKETJjHaSXTpMuaPpKOe64J3FnI1GopILMA9y+2mXXqkelqryGEbZiXsVe0BzKXfaUgc/3sDJD5nK7JrKRCGShbTciESmqCtyifKBxyamYlMxtk6vo919jI1BHjPkHBNWqUFzJT6wtSUnE2gALuvzyQuWqaVEfraqXW+/w8LTBO/S8DooBMz/7gKn0+JZPpsg27yLpO13rTZQGZPe5RLWj0ZSFsw1xVkqLnlBcyU/PTDbj6x+eBTCTCb1rCVOY0CHPa2wDCwvNGs52PmZ9IX6847c2sSiYhE+myvprMBCHzVo+xUbLpQQwGYb9W2UIqe8qrZNZwfC5khgsYTMDlV9rxzpm+1/g9kZ/eZjsmBtDWzKTvA77GQmbrY1gWZC4E4eJ79pHYAfmazLSXKP8Xv/gdyEOmhkzc+csuHJT2AKZOmyEvvz5E/vC7m6S0bgmB1P3amkHm1RJcifQW1UfSQpn+bVbpA2QWN1YQ5lEynWbUDToQKuColnZIMumyXz8tkR9eY88pGATkPMT3fpRpU0idMV+Pn4vIbcHHv1eKZIYWJmjJkoLMKyS4ejrblBAyTUsT/KBAUMrOm8SPCsMHROuxiXoP8c4hqVFnfg/gOG18Nl327zSCQP0GYDt20NVs12EumP2oZvdLFYTB/RG25U0PobKIa81xr0n9ybdzIzO1pOb7qRB4IFPV0JpWBLYvKL7BVVIAmYhUr5nphcx2p0vkJ5Uuh8+M6LgbZDC/1xzikaYM5dOOz5cO7IHMfs9JdbRYCt+7wDM+1GwUfPTbGkLm7pqf6nls3/x8VcIf/T5juqxS2rdzfmYMguyK+akhM8v8RN/BgnE37p75mahQNda+a2fPTwTfAJnJwgay+fRhnnRZr5KpMiNMiw9Tw8iPp9dU/CeVTB3tdyHTPdiiMTvq53BQTBvfwTdKrP1Ztk+tDfL41hekgVrIRCAKkDnyEu/7ByVsxAU1hMwz+ZyrDWS+czrvCy+j9Jnx1Vcp5i5kesbXqqcENizIWG6QSpe9T8ILP1JrFdLV/euLC5knviyBWLnAgdpdP9FXmOmWlRtZjmD8BzJDpoJm2+IDtXJaqasubiLlA4amlEyd8kjIHHW5ck/tdJFEpr/E24Fas+CaHzMqtTClgYkOjJVCS6dIdZ3mqlzEl+mCtEVl/FPJkhYYqBWMuZ5po6FlX/D3AF7o8huvkOrSPaX8pFxK5kl8zqZ+z605rdaBEQuZenxeyEytL6i5BOgal1t3jlrI/Oh3EoRbvc56SoOU/i+wRhgXfg+UX7RoSXt+g/uqPanGkHmUhsxj7MeCMz1a8UBdJ2Tq98+FTHd+xjqcJ5EfUqnH7vhsuix6Pks1FVj2wfbNTz+EwTQQJneJBvspg8XCevSLKB5yohpfJiUzE2S26S2V3W6T4v86xkbNDpGKPn9PQaYzPqNkesbnBET86wuym2iy+N4FIuEo076p1PvmZxpkzhoq4a+f4fqAcwOC5lBXUTbA8e3RSyo9xj95yExb3PN/sdvuQB4ytwKZgMoWzZtaVdMPnTsFMrU7KZXMWs0UhOWCzIISCS39PP2Q5IfM5odLaOlnaekmcKmzSuaxf5dk7Za0+0bTYnw9Lhg5oKm1gsyUWsBzHQ7xq6dJxQm6JnOUHzIdYyNHRSNkYqFcPSM3ZAYjElrxTfr4/JDZ/DDeh9hB10jk66ft13sgExBWWI/GRoiCw4kO15r+b0r9STfrQ3xKLeD4CJluTaYPMrURCX+Qq6QAMhFtXD1DKo77J3t3EqL8kFnTQ7wZXw7IRNRawgVMXXPHV37mCB4saqZkbgUyd9X81M8j3R24BvPzlMESnnBHdsjc3vlZkyDITpmfGjKzzE8ECQrHXLtb5qdUx2xGg/sSpkHmDs5PqH/ZIXOZVPRTgSOTfp+CTAVlvPxKn04JzAmZFes95QpmjHCb9ECmVrb864sHMlGXXp2kyuF5/87+gCn6qiazmZSf/ra9lUrJ3CgVaJ/BdNnskGmVPgOZZnxOumwaZG5cbOvZ3OfngcxFEyVZ2laVU+SCTKSJVm2Wwg9+4xkfIeydUzVkql6JuCxkhgNS2Uv1JjTKrIFMY5SDf7P3RhuwmBIB7j8f/Ea5pzp9nhVk/uypiTdj9EAmlMySlmp8vv3BhUxkfATLlkvBh9fR2Ca0WGU0uUpVte6VaH6PSpctEAT7OL4hOSBTBw4sZOoSD6RzorZTpcv6IHPl1FSQwXmAHsiEm3th/YxKracFxoBhnAtITffMz0FjbG0lAi/GpInjoZLZVdZ1usanZGaAzKYHcx5byNTzc8chUySwZRmzBbYGYYBM+FDAWIqQiTrY419MQaavJlMpmYdJ1cE3eI1/AJmH3u4xNjL3xiqZOrvBnR8eyPT1JHffPy9kFkhg/XwJxLdsfXyzhtItv7p2C54NUZteeeyTKciEAptXMtPOi/m/+HXcgTxkZkiXNamyFZWV8vgzL0jXTh0sZC5YuFj+/swLcsPVl0nrPVrWMF3WHOLrSNnZo7lhB206aKqmj5AJJWXVdA9kupCCTbi6sNTCkucQ6IfMVj3pTpt+iL9HAqt/YO+xyr5PS7Jua4l+/HuprreXhH8cwh+JQ1Hh+Nu2ETJVfY0xyuEPcpQ+QGayXlseYF0l0222jUJ7fA8UWP+VMv7RSqY+FMQOulYiXz9lvxyQGVz+Lc1zsOFi04HZBSLSYa0orjlhiNT/+IZtPMSrqDs24cA6nW7nKilvHCOJ+vuq9i4uZDp93qBO1vgQ3+II1qymReKPflhCiyZJeM4Ips2gRiP66UNSXXcPCc9SrVKQYlc49oZthMxfdn7CSAI1x9s1P097S6LjbpdQhhYm2YMgW5+f1aVt1PvnpMvu/Pl5PxuI55qf5QOGS+GHV+2e+SkJpjGnvX+6Ztgq7Ts4P4vQIiKbkrllORUSHnp1jbdRhTx9eH1Kn1EfPZDZbgBTznAhkIb6uIw13y5kzvuQph/MBPGtLziQh+Z8QIdWGsIEIhL5/GHB5zOtmMoGjlX9grNBZtUmKiQcn4XMNlJ+8uuePrxW6dOQyc+0appXyXTHByVz01Jr0OM+QxcysX4k6+NQ/n36+nLsExKa9S5bJ8CAR6rjEvniUdbTh+eo1F04alMpopKZATJDAbZ34fh0+m+yQTupOP5FtpYw/YrNM7XpsrqujpA5+mp+nZvpQMhcOydjGygPZC7/hoZEuFeZIDM841UJLZ7EFhiByvWs362u1VjCc5XL+HZBpq5PpBJWuZE/x6igFjL1+FzIdPd3KJnICspUU+uBTPSlhlN7BqUWKdz0A1j2hSDYiPpV7I9otUPTnVBUys8auRXI3F/Wd75a6hQ57rJ7HC2VPe5V7rn6QtppZe/HLGSa988Dmc78ZH3tj/+liuy/PEpmMMjPjffHv/9RBZ54J8eO34PAOPY9BG6QMcYU5eP+uRXIPFyqDr7eB5l9NGQqhZfrRcvuDJYYyHTHZ5VMd3w1hExkHwUBmVDqfUomUu3Z3mbTQpZSYZ6G5n4gwc3LlZJZt7VU9H4sN2S2PVZi+1+Zdo/zf5G/A7/0HchDpu+OAyIf/MsTcu0VF0q7ffcmZPbvc7R07dyRX5kJMquDEVl0/Ej7k+rNeE4KV02RZUermr4mn94iBWunSTJSRxb3e1uaTL5JCtbpdLRgWBYe/z6/rsWYsyRW3FIK102XlYf+SWovGCnFyyfJpjanSJ35Ch4q67ajG2PxCqU4uteGvQfJhv0ultKZz0vJnLekrFlPKV72Mf+u7o+qHQeuNQf8VkJlK6X0pxdlRfe/SWX9Tvz7urP+I3VnqVSWJX3ekMZf3CGRTfPpLrvoOPX7cdWb/qQUrv1BlvVUxhxNJt0gBetnSrKgniw+9k1p+sm1Et2g0tHc7235wWlSVXdvKVwzVVYe/hepM/dtKVrxuWxqc6rUmf+uGl+9jpKECdKq9JrTDe0ulA37nCulM56Tknnv2PGt7/AbKf0h1cJkzYF3SnjTAqn782uy/MinpKouzHZESn/8l5TMVm1lFh37ljT79AYJb1kqyWhdWdxX1dziqv/9YxLdOFeW91DGHE0/vlqiG2dLoqixLOn9qjT7+DcSAdwgch8pkcX9FJi3GnWSVJbux/GtOOJxqTvrFSlc9bVs3PM0KZmn+uRVNNif7rmFa9NrTte3v1Q27nW21Jv2hNRZMELKmnSX4hWfyob2l0rdmWou4Vp98L0SXf+jlMweLMt6Piexkrbqucx4TurMU2m5i457V5p8eis/N+z2F/4K5+eW5kdJraUTt29+9n5dGn95p5qfoSJZ1H8nzc86e6r3bzfPT8zHppN307V2NqwAACAASURBVPyUas5h/7Wz52fziVdIqHylJAoayJJjVRlCJBKSkikPS7h8haw4XEFKs4lX8DnHa7WUpb3+Lc0nXCrhLYv4b1gLl/RRKtoeI/pKRf0uUrj2e1l+5DNcEzAOd30pb9RNgvHNUrAu3VhsXcerZNOep0n9qY9JraXjpaJeZyla/ZX415dVhz4khau+kjpzh8rSXv+SeK1W6v2b/pTUmT+c/433rcW48yVUuVbixU1l6TGqphBXw28ekmDVRll5mGqB0XzCRVyHYnVay7Kjnpfm4y+UcNky/pv7ve74lh31D6k/9XGuu+74ypp2l3D5SoluUC6w7rWu8/WyqfWJ0uDbR7juVpXsxXvlX1/wuYqWT5I689+TJce8LIniZvwxWBdrL1SQufDED6Xl6AESjG2SeO1WslTvdfi3RlPu5Rq3qtsD/NoWY8+VUMUqqaq7jyw/8mlpMXaghLT7Le4d7mEgUcn1s6JeJ75/S495SRp/djvH4u5fWDOimxZKZFN6r9O1XW+Wza2Ok4ZfPygFa6ZJrHZLrrPr218hpTNTfZSx59Va9KHUXvQB97lEYQN+zgbf/UVqLR7DGnbsya1GnSyBRIXESvaUZT1T+0ujL+8W7PmrD75HjW/MQD7nqtL9ZHmPJ6Tl6DMkGFOQGavTVpYd9RzvE+6XHV/vV6TRF7+XyOb5nv19S4veXNsjW9Ldndcc8DvZ0uIYafgV1v+f+bkL1v8oeC9Lnf1hRY8npPb84VJr8VhZ3HeIJKMldt4VL53IPXlx79el1WjVZ7Gi8SGysluqzyL2N7xHazteI4HquOzxvnJpLWt2pKw+4Heyx/sn2GlV3ribrOr2IMfR7KMr7Pun5oe6D+783LDX2VIyfxjvq//CmlvRoKs0/eQaqQ6EJVSxWsIVq9LGh7WiwTePSOG6GZ59zZyzMKeWd/+rtBxzNn9FeZPusuqQe+2va/bRpVLRqJus6/gbCcQrpNUHqmVJWfNesqbL9dLqA3Vf3O/F+9T0k6v5+bCmYHyYr5i3nvHtcy7PHZmuFUc8xvNN04lXSjJcLJEtiyRUtUHWt79MSmcqJ3tcS/q+JQ2/uk+iG+Z49rWmk66T6PqfOB9XHvKAtBh3nn4uPWX1QXfb728+/gIpa3G0rG+HtGORhvVqZ/w8+b/M34Ff4g7kITPDXTYpsr16dq+Zkumodfhx0a/+ro1VlO164WitZOo+ktYICP/oKn1vnSjJum2YKsp0WUSTF34kMUcJg0NcsqhRRpts1K5QFfr6GdY9xPfsS6v69D6S90hg83L2kkTUEw5xuCLfvyCRqf9WCxdqK8dcp41/agnarJgr+uWjVGIrTlB1MoU6Xdb0BPMYGzlKH5XMBu2ZQkql6IfBjNK540OkUMK1bNqu+3gwNtbnfPWERGYOTo3voOtYGG8uKJmBDfMl8v2LTOlN1t9Hje+75yQyTR32Vp38njSYcJUyVikolfKzFOjz+X3+sEqXhakHjX90uqxuReCpOXWVFCiZDaF+TFFK5lREk79k7z3TTBx1r0ivy5gOfNDVwpoVXZOJ5tBQEzIpmUjJjUx/hbVCiJarefeEhGeqA3fZuRPVc4HB0K92fh4n4XkfbN/8PGOERD+8nsY/aP+z0+YnlGi8f7t0ft4vgQ3zcs5P1m6/f8numZ8SsLXLnvdvJ8/PonfP1sY/jWTL6UNTNZmfPsiove0jaZRM00dy+CDWHeJKU/p0HbpSMp/ks/SsL80PF4lvyZwOfMhN/Fqky4fmj5MkjKmWfCox3/pCJXPp5xKe+V8pP/W/VDD5/n35Nwn/pAJOVHJMGmWdFoIaW3MVfPJ7kcpNtjehVTJ17Z/bh9ekCON7UZph6uZVTebDypjIzZSAklm2ypqKuM+v6rDbmZqJelKMCy0tWNPur1mEkrlwooR/epsunTDQMeti+Ofh1kjMKHamlhRfg3TZ0Di0MIGSqRw9U+myqo+k6ZvJ51dXqbdQttBnGC0s8MygZEbH3aTcU53PF2/TR4KoOV33szs0/ndV97sE7p6syVw5lf0tVc2+N9MF6bKhOSOpOtPZtrCeGp/uj2o8CEwrEpj1wM3TPr/xt3BNrdS9Ce1zNkqmY2xk1FvUFhYN7mfHp5RMuMvO9Ty/+J7H8dkFUZPrU/uqjrxX4m36sowF63qyuLFSav01ff2f57ND6wusI6hbxlXwyR8kNH+s8iA4dYjqV8qaxcOtSROfF9JlGx0gCLp4+mSi9u/I+2zfTPW9yrkVab9IDzfz06NkOvMTSmZ41tCMLVqskvn+pXRsDpavpsFTmtJ3xnApmHQf5z6d+fVV+OE17B+K9GasHdZdFoZFRz9sv47psi26S9VB1/mUzGOl8vDfeYyNEq2OYlq0VTK1r4MnXdYdX5dLJPL9vzk//M8PZwI44KJFC3w1ghsXKqXWV/ONs0jBR3fw7MXnZ8anDRbRqgWfydZkIs33SBXQ4fMbeobE94SS+Zu0dyT/F/k78EvfgTxkZrjjbh1mjWoyt3aI14ufqR+y0Inf7dT0od8W2okATODwxxYmgMz2Z7EvJC5CZq2mEl48iQ2L3SsNMvc6kSmV6X0kHcg8/kXBRogrMvVfEvleKWY85I4GhC2S6kAk9yFep/8ifaf8jPe8xkZOzRQhs1EnHtCQphv+4Q0FmS6EATIjddQh1z8+P2S27S/huaMkdvD1BE9zuZDpQpgLmStP/UAajr9cgltWCHvR5YLM9y+W4JqfrB29gU78Pk/NFCCz8f4cn0pZel5BptNMnJCJQ/yqqenjcw/xc96XeKueEp4/JjdknvImjTdweSDz/E9V2vIGRPwDUnZOqjdZWhBkd81P3cR6++bnaImOulJCcBkN7sT52bCDev926fxMQWa2+YnnBeOY3TI/AyEJrfx2l89P1IHjkJWI1M0NmTo93bb4GH4Og0h8/5x6R0KYNm+pOPEliUx5QkGmu74AMhMVmVtAuZC5YILA1AQ1ev71xQOZLoQZyNQtg2oOmWdJAMEuXfvnGhu5AOcZ38mvqhZTgEx3fIBMtDDJ0ALKA5noI1m/nVqfckHmgOFSXdxQrS+fP6z6NWsjuKL/9td9Mtuwbx/3p0yQqY2MkvVViw/XPRclGjBpsZDZrBs/E6A8ippF9Ll0IJGQuXGRWtd8+4MHMldNVwFbjM8fJHAh8+zRItE6anwGMnVgtOiNPnQ33TpkqvTfZMNOUtH/n6oFhjY2QlAVLuUWMvX4aMzGmsy5nv2dkLl2lgS3LCUAuZcHMtfNlmStxsqd2wcp2HssZOr2aPg5BjKxT8NYqWhwH/54AJdJbcafPZBZKyrFrx6pvg61f4BM/Wf+nQY4C5n6/fNApjM/CZk/D2OaqP/yQGYoyrUBQeA0CDOQiXRZF8L0PobzTGXvxwXz0/2M5vd5IFMHN/h1e/aVysMAmSljI46554MpyNR16B7IdMcHyNQ9Xf3PzwuZJRLcvFj1OfXVDFvI3LiAwX5zGcNIzDMY/ZgWNHgnqo68335dHjLTplb+L3bjHfj/HjLXb9goEz7+VE47STmK+dNha+Qu63dfhZK57EvrSGcibBYyP7xWgsbYxlX6AJlQUgBhLmQ6kELIrN1cwos+3ipkmoL09D6SgMwVVPawwWOjx+WBTBxy0Wpl8xKmrsBN0FxUMldPZ30NLlNjmoJMbQRECKsv5WeM4NcRMtEmZcmnvkP8IInMVOlyVDILSpWx0dYg00DKwTdI5CtV34QLC65RiuB6aCAMym1kmjIrWnn6OGk49iIJlq1i+hD6otnx+ZXMNMi82LYg8SgpgExE4pd86oPMc+n2y/EBMmtyiJ87SlizOG90ek3R0UrBoJJ52hDWoOCKfv0kwd30xSRkblSKjxvxJWT+GuanNkTarvk5aLxER14qIRzGAJk7a35mDILs7Pn5gAQ2zKWSmW1+wpG5cPig3TM/Q1FVE+1//9wgyE6Yn4TMinWSiJTIltPe8SqZW1ak+kj6IdPpw5um9GkzKS9kOs+PkFmVuQWUC5kLJ0qi6YEqyOdbX9C4Hn2QwzPfFNTOWgib8piEf3wrBWFQMmNbJIlDvV/JrNrMWjaui+/6INPpw+s6mxIyzfg8kOmMr1VPAk6mFlAeyFz2hcoqoVLrNU5DK4nQAiiZQ9Qht7BUrS+fq/6ogDJ4CxAy0UeydgvbR9JCZjjI9lgcnx8yHfdcYwZkIVMf4gmZE25XfS6d+0/INDWnuSBz9QyasHF8viAkDFjCUDJ/Hq7a34SL1Pg+e0jCs5WyCYWTkClJSdZpxZZe5iqgklloHT1NjamBTBNcwNebv7OQqcfngUxnfydkrptNAMkFmYH1c6S6uGlGpRZ9FuGtQCXz3I+pPOMq+OQeCc0fw2BpxUmvKsgMRbkn1Rgyez4gxa8cYe+FcTa1kKnnpxcyU/OTkDl7OIMT/ssDmeFC5QK9cUGaEo1ANpXM9bO9EKbPVcjMwngImeFCiTc7VKq0SRPn4/BBEm/RncEHM++4NwMyD7+Dirq5Em2OJVhbJdMZn63JbO+Mr8slzNDCvMkJmQWlPFvBAd8fBCk/axSVTASeys9Q6fe4LGQ2OYC1sYTMUJTnBATWzaUgs6/E9r8i7R7n/yJ/B37pO/D/PWQac5/vpqYs+++45Rpbg4kHstU+mT7IROpmaMkXyhQCi4NRikyLD6ShLtc1h67SB8iEkrJ4kk/JTC1iCjJbqnRZXzqNX8k0aVTmEI8NLLzoI6k67LcpyDz5DRaS4/JAJpQwNNvevIwtRdxDPBoDh1ZNZ1Sa47NKZkMuiq6xkav0ETKbHkgzIo9S1OEcG/0DZMI1L7zks/Tx+ZVM7cpnDiHxvY5nemnV4XemINOBMA9kDpggDcdcIIGyNXRnTYPM9XOZ8srxWchULpFoVwDrf1weJQWQiUj1oo9zQOYhbMQcwvP3Pz/nEA8DikTroyU85317CDQuhEj9sZA54F22VsFlIVPPR0BmYOMibnguZP5q5qdW6Ldrfp77sUTfu1BCZcsJ1TttfiJFEu+fq2Tu9Pl5Vwoys8xPHNLgiLxb5me4QELLkEngNeeAomDSuXfG/ARkSsUGSUZqp0EmgmCAHb5/753P1DGkP0Ixc423XNMZQpg2O/NApvv8WnQXScYlhJZSfoh2IXPRx5JodrCE54+zkGMMWlzI9ECYgUyjhA05SSRWxkCbC5nRT+7hIRslETz0GsjUqh4OwSYdGJktplWUZ3wuZDrjw4ETRjaZWkB5IHP5FLbcoFKrIdMYXHkg00m3tJBpIAyQmaiUZK1mPsj8rUQJmarm1EKmVvXQxw/OobiMumkhs2UPvn+ETKSFrp8jsUNuksgUBeTxNscK2tsAxNLSSd102TUzqUC6SrR5fh7IPHcig1RcPzVk2n7Ib0Dpq2Y6tBcyb2UvZ9Ob0EJmo85sXeUaG5k+khYy9fi8SmZqf4+37c/WFgwO5lAyEUTF3qOUWpUObMfnQqZ2Bsf4LGRiPCe8pCAzXMjAqAuZSOeMNdpf1nW8Ukr8SmbPB63ZIX5mok0fqTzy/lS6rH7/PJDpzE9C5pyRKl3W9/55IbOI7wifv298BjKRzeCBMAOZjbsyPRaQiQAy9mQXMpnWS8i8JgNk3ukxNoq3PU6qjvhDCjKd8VnIdMfX9VIJ//Ama1lzQmZhPb4DUOUNZBpRwELmluVMVzeXhcxmh0hl97sVZAKiWx7pgUz2PG8DyLz8l+aJ/O/L34G0O/D/PWTu6JxgCxO/kgnIRLP7k7YOmR6lD5AJJQUQhroYpstOkFiHlBJGyKyzB2HRv4jB6p1OfN88K5EZr0is/UDWLpp0ExweohPukNiht6Qg89Q3pbqOSrdEPSbqMk1vS0LmlhX8N49SNOUx9ulCfQ0PgX7IRJqt7nOJqKlZKAGZiWaHcEyVfZ/R6bKfqIOr7p2FhtFQRMNoNeLbZFFbGut0Iesv4RYZ2/sk9f/6EFLZ71kpGHeTFzIHDGXdFsf33T8lMu0lRv9WnjpaQWb5OuW2d6ZSW3nY+PwRXZPpg0y41p02hE3WTSNlj5LyxjESb344xwdXW/w+lS7rjK/pIYRaKkX+8R10jXrWX/5VwnM/lETrXqwbMpssItRQl13ILDvjPZEiZVzB+wIl0/RjBWSioXV13Ktk/mrmpzpcbfP81DVv0WHn0jgG6cA7a36mgiC7cn46kJllfsJVkJC5O+ZnpEj14d3F85OQWbmJJhgeJfOzh1RN5rEKMg1UmtTRwhHn8/3E5Vf64nscTfURUBCZ8neVLuu+f4BM1kQjHdgH0QYyP4d78yfsKwgHWbO+mP51Hsh0IcxApg4mQtGSWIVUF9VjjaG5cNiXqo1pSiZaMFSc+AqVFguZ2pEV34u9Jr5HL7W+ADJRk7lqumd8GD9cNjPVfCO4GN/nFIlOfoDrT6JBB+XurA/xWM8RmPJAppNuGf38z3REtv2CoRQlqgg7JqCqlMxskNlBsIZBaYGCgwuqE2vfTU2mPsSjtQjSO7HOxg69jXXquFCTGChbLqG1s9IhrPvdgkBj9JPfs5cmak6VEn2jRL56nPsVxueBTAfCop/9UcKzRyh30tOGUMnE2oI1HkEL+/zG38o937SNSEFmF6k47jkpGnKKBMpXqfE1OZD1gRYyzfiQLjv+VgVRzvwkZG6Yz3RwqMTuVdXjXipUUdTrbZjPz+XWDNvxGcicN0bYg1tfBZPuldC8D5U7af9/ETIBYfiMpn6W+/nICyXWMANk6to/07YNX0v1r8e9FjLN+0fI1OnU7vhinS5g4DRQtSnt/UNgL9HkAO5x1ZFaCjLXzbIQZsZnIRNKnwthOnifhDLb8wENmbUk0fwQqdL1s1xP3jtX4i0Ol9iB13ohs20/qTz8Lk/NKeZTVfe7LWQanwSOT6dTe8YHyJz5lkgylvb8jP9F4YiLeMZBAD+4cX5qfLq/qYXM8tWs+TaX8b5ADW3VYb8jZBKiCZkpYyMErViT2TUPmZ4XKP+H3XIH8pC5g7e9JpBZACVz40JuqAAEtpaAUuCr6cOhBJAFNQ6QGf5pqIQAmZ3Ol9gBV0nhsEEi0Vqq1mTBhNQihiJzONl1OMcLmRpOcx7iT3+bhwRcFjJ1jSkhs2wVD2W5DvFo1I0UJqiQiO66xkZmw+biDuODFodKeP5YL2R2uVRiXS8VROCw+AIKw+hXZg654UJ+hliXSwSbFGFq1lCJ7XMya1VzQaYHwjRkYgNbdfIIBZkVG5hOlBMyR14igYq1rLfEYm4iinx+jn0/jCJgeQ71g5A59XkGG/Ds8AxxGEEDdIkU8fmbQwRqQlH7g8iqhcx5Y9l4nOM0h0ADmb0e4eES6bJoVYI0bD4/A5laaaCSuXmZBJJVOSFzp83P4edybDWen7CzRzBE1xRlDIJkmp+69yohs2K1SHX1zpufzQ9R758bBNnZ87P73YJ0N6TLZpqfEqklZQPHKMjcDfMTphRIV9/V85OQWbVFkqHCnJCJ5uU4pENxqTri9zwEB9cq4xcDZvhvQpg2ywIURL96khkjMPiIdxhEIxAE6XARwvT6AuMo9qtzIXPxZAWZMKbSQayMkOlCmIZMq4QBMuNVUl1YNydkFr47kO8oAnBVh9/BQ3BgvXavbqDALG18hEysA9OkqtstEm83gC0poL4iRZfpshqiqyO1qRzhYBrf52QFmSu+kUTDjspYLA0yn5LQgo9UuqyTbmkhs3YLKT/tLZWOmEwQOrcGmQhcxpsfSmB0a06TjRSY+cdHyKS5y3TCOFplQDmCagOAQ428nZ/REtb4AQYsZK6dxdITpURng8z3pOz8yfYEYCFTr+mEzEBIqms32ypkVocL2B4n1u1mj7ERgAd9JHH/EWQ185NK5oRbGSwxn5vzF5C5cYEE1i/gnOQeU1CXwOWBzI0LqbAqJVoZ36VB5oIJnlp8A5lQx2F+RMiM1BaorVkhs3YR3ytkESTQFqPzxTpdtpqfzULYxvlSOOwcOz7WLGoDpIo+j0t1/X35/lHJnP+hSpc1759+fh7IjNYmiDLI4BufhUwofS6EachMtDhMqo64R0FmpI4kmh2UHTJN/9m6bSXRti/PUMWv9bRzAu8L3hvALuAQezLmlKrJ7C0SL5eKfs9Kda0mVOxxjgn/+DazJajWOs/PA5nFDRnAV0qtfn5+yKxcJ+UnqzIiXBYyW/XkO0/IjNRWJkZ5yLT3Kf8fv647kIfMHXweWIBZ04faDn0hbZE1bzA0YLrstZIs2UOQroSrYOyNqk8mXN+Qinq6am9ByGxygIIwQOasdyWEQ4CBzOHniUQKVa3J/HEEE1xozovLpEhYJRNANv0/Nh0q4yH+jGGCQxEuHHoBRlYJA2SWr+ZBIh0y4S5r0mWv5IZe1e1mNT6kraz5USRSLNWRIpoMcHyEzMO5yfAQP3Ow6uNpD/EDpbqolDUj6ONmx1d3Tx6c4u1Os0om7g3SR6mE5VAyPRA29XmOEX0lV500TEEm+pkBMqEImucHJZPpssq2HrAGhYtudFRur2AjZSiScKaF0yPHR8g8UvXPI2S+wMO6hcx3TqMKrQ7xX6TGV78dYT7ecVAKMuePY2pY5KchqU0oE2QOHCOAEj6/b56SyIzXrdJAyKRLYdUvMz/fu0AkHN2G+XmRRKa/tO3zU2cOADKDlWslkEQQRPW3wxWl0r6989MJguyy+ZlSMjPNT1u7DcjcHfOzsERCiz/b5fOTkBkrk2QQkPl2qiaTSiZqMpWZF5RLHuAPvNq+j+gFKaGwAhydUcFDeptjaZalIPMpCS7/KgWZQ06i2Q3AAX9vIAXgGdiwUOL7X67cZaFkLv6UYIPUvpyQ6ULYV4/Tcdak0FPJTMaluqDEroFcH6lkbhIYCHHdGHY2FTocUDleE9wLBLhvVOp1yDM+uMt+/hcJrvo+BZlvHsf9A+MKrfreHuLxd6E1M9l83iqZK76VRKMuSqn1HeI9Sqar9H3+Fwn/PNQG1giZ1dXsQ2zWQKtkRkLW0ROH7/i+WLvPV+Mz8xp7V+ledHLGpcbXh/ufC5mAlGSzbgqiW3ZXhjBrfrTzE8EAGMV5IXM2n7VXifYpmXNG0YXbrhuf/YmZI9aACZAZiqgaRj3H+PwyKJkwd0Mgg8/zndMJH7g3qHuF8m0h04wP7rKoOV03Ow0yUYsXXD/PQoqpw/VA5qbF7ANKpTYbZC76hMEqc1nIrL8f7zkhM1pCnwRTP6v2OyiZcJf9jZTUKpDiV3vQvTTRprd9TnjmgMB46z6C/qRQ5AiZ+v1Lg8wG+0nRm8cpyFwwVqRivX3/ErpO1QOZBQgcbFLGVtkgs3yVF8IMZLbsQadhQmZBXRWcOirVokUpmd0ldiDSZauYHgu3VjjJmnkIaAQIx9r2Z2AkBZl9Oac4PqQbx8oUZNZuTugjZM56VyRemfb8PJBZq7FygUafU10zjDND4ajLxCqZsU32DMnnojPGYEaEd5mQGS0R3L88ZNppnv+PX9kdyEPmDj6QTJAZ+fpp5TCq4QPQlSxtI7Fut/K3FYy9SbkqNj1AmcRoUwhCZvPDJLFXf7rMRj7/Mw0mygeN1Yeti/Qhfm8JzRtjI52EzEBQEq37pJTMn95iVA522qbmBhtLdMLvVLps2Uqm1WJBw0KMKzLtRTqimpYePOzAJS8Zl/KzP7B3CqlHoZUw/lERdiiZ2ExRG8k/f3itBGJlkmiIdiXfSMUpKhqHTQaRwCT+V39fiUx+iP9uAAG1EjiQYcFGupqJBCbrtuVY1UHlArYmwGEAf6YS1u1mQZ0oorOwvY8dfocENi5gjWn5wLFSHSlW4/vueY4xWdhAVp8wREFm1RaRQMAHmX9mzRx+ntp0L6E5AhQ3ju+D3/B7kGaMiLqxtwdkIrKbbN2L44t+fA83JwOwVGprt+AY8Vzt+Orvx+h8vMNADZmPUmFAahRan9hN9vh/MVUXBwKlZP5HRaq1ko15B4MhzAfMKXxuPGcceNwgyC6bnyMv5qGMtVA1mZ8dz+Uz2ub5GS3hfFSQuYHpwDtrfqIOFilgu2p+Foy7UaoOv0sCG+dnnZ/WQAuH8d0yP0u5Lu3q+Ym0SagZyUDEC5mfPiSBLStZl873b8SFqobqAGXJj3mNbITq4gZ0n8ThzBwO4bSabHUka/1Y07d5iaB5O9cfBHlK95JqGBst/TIF0YTMRRLf/7IUZC79QkHmz8Ml1u0WiXz5KINq+N2AhuCSL1iKgMOmuUxrJQSSKk4dzKAhlb6COh7IjE66VwJoYdL7UTWeYYMksVc/tmfin9+7gGZCCF4igwJlAHZ8Hc6RZMvukmjQXgrG3cx9xKTiFr11ArMtUCeJVg4GogGZgDKsz0bJBJwmG3ZWSq05xJ/4EtUaQGZw4ccS+fEt7/h0ayXcQ+xtxr0TdfcuZAbH38GaTFMHR8jc70y6bHN87w6U6tI2zE6RWLmtvcVeivU92bwbVdaCMddTkTW1etg/sD+i5hTuuWZ+sg5+2ZdUuaEERpFmu26OJBvsp9zHjRKtx2fSZUPzxtq9FZ8LrWuwrwBO2WrljWO537qBDK7/E25XNZna0ROH/XjH8zh3OM+GDuDz4bsbDLHe0UAmsnEQsMT4oExh37ZBktd7UQlkrd7aOVTvcaFNSGjJZK+SuXmpJOvuoZVa5a6OwAqeH41/Zg5hGzDs7+bCvENLs0SjzlLV+zEFmQV1Jdmosw8yL2YLk/UdLpcSrWQi3RSpsO57Flo6RZKNO9PjwUAm3pVk6Z4EO2YO8Gc/wv0b9xPPF4FzmPqYIHJGyITZVGwzWw1ZCNPpzthPo5Pu49nEzDs+F8yX5V/xHlIxB2QW1lMZSA5k4lzD9eTAq+x4sKcmWvZw3rPzJLR4Ius5MSYDmRgrspfwTqnyn4OpkuI9RXeAWNfLlANzrMyBTPX8sE4hoIXgLyFWu0AbTwkXMqMT7+QZyhPczVOwFAAAIABJREFUGH0l7wdNfQ68RkEmILr5oZwb5kIQB3sYgvf5K38HdvcdyEPmDj4BBZnFns0KqSthv5JZ2jal9OnDQYJ92D5LHRIAmYjCHfZbfqoC9Pta9qW16cYBB5tWokE71uzZQ2AGyESqU5yH+BfsIcIDmdpdtuysD9g3C5dRMo1ZD9PUKtcx5WurSlHDDlJ18PXqc394HTeQRIP9JLRiqk2lQl8uHAKqDrlJfd1Hv2PE3dh083AVrUV4Cy38yIHMPfnzvJA5giliVML0IRBQqA7xKeMfGt4g3ZbpwErJTBY3kdX9B0vDDy+0oO5VMv/MNBZXyUw070ZFkp979JX8f6QrsZ+mUVKQzrXvaVbxhAthcO1sKT9jGL+eh6vaTQnx3kN8O244iIQzMPDlo4xQx/fsR0MkuwlZyHTSZR0lJfLN0xKZ8ZpVGgiZqA2KATJVoIL3YVfNz1GXsYapxvOz8/kS+faf2zE/lWNxdNh5EqzaIIFkzAOZGZXMms7PPftRGdq189NRMjPMT1PHzDRKnTL3i87Pwvo0X0lB5q6Zn4RMGMcAMk8d4lUyt6yUij4GMs+noY+pMUKghZBZVJ99FE0/W7RWiHU6V2L7q/cTZQlIFzcpdfh9SOUGIMCYzdxbpWQukvgBl0us3RmsyUamAeq2mK6eATLpLgsIO2+Sfa/g2gzHWauEDUGT92r2cQV0mguKEmsyj3GUzLYnSKzzBepzo49eESCzUBkEQemrTrB1RKzrJRLrgvcM/ZevInCZlDoGKRt1lkAyzjTh3JA5jQoWjcW0e6uBFKtkzh4uqA02V/SLv0p41jspCIOSGQjSqM2rZP5OopGgR8lEG654+4Hqcw8bpMzmkgnWrtEASddkmqwPfp1WblCbm2x6EKEFh36kxiLIZiHTKJkuZK6fx8AnW3jpIKSFMOMuu2C8pwWGadFi6kQJmZFCPguvknkbs1jcmsxY5/Ml3s5A5hnc+wiZoYgCuKpNUvxmP6uqc3wjLxQJhNniBBfScxN7HKXSKNf+nA6ZR95HpRAAEty8TJIlrZVSa9KBXcj8cYjKptLO7lzPJt8nobmjVZ3oMX9huicgjC0xtEmT+lwXaSXzipSSefTDfAdxMRjQfiDfEZxhAHRI74ZCCBMgmAHx6xD0AGSiR2W8gunOUDKRvRQoW23fP2QpAIiR3YSfBzUPcwqgxppqX7qzSZfFO2R6dfNzj7meGQoALJwxCJlFDViCZEyaeJ/fO08rmVenlMxef6VKbsfHz/kRgxoIUiCYDANAj+L5JiCzG+cB3lP8PkLm7BEsA/AHCVzITNZuxj6grKk2QRCfkgmV1QTy1ftwJTMX4nufwB6YKL8hRCPN3oFM9NmNt+1n1wn7Auf/I38HdsMdyEPmDt70jJD5zVNcgGHiwMUdSmb9fVJK3/hbucgmmnRlRN0qfTgkwI76UK14AjJXfJOCMHOIb9hBwnNGbQUy35F45/Mk8u0/bCTQRITxmVDPF/n2WSkbOJZprfw7nS5r0r0ImVWonaj0HuK/elylI+rNEYtfonEnVUjPiOINTG8FbNCFVtu/EzL3OoGpHvw6KA2rf7AOcYzwhQt5AAnNH59byZwzUuLtz1RKWLdbaZYDyGQLFI4F6ar/9tQUWcis3UJW93tVQWYCaU1Jn5L5Fw2ZjpIJowDt1lYwWsEmjBeC6+enaqawibYboNJwGPFGzc08OtJyk4BSW9yIG6j3EG+UTBcyJxLIqdSaQ+Dx/+LBieP77jmJTPuPV2kwkKldKgmZFWu44XkgcxfNTyi8geqkJNLmZ0sqv67SHv7pHYl3uYBquolU13h+FjeW8gHvKsiMbaJy4yqZ0R2Zn74gyO6Yn8ZMipC5O+ZncUMJLfw4g5K5c+cnITMZk6SEagCZR6fSSXEIjdSW6sJSpoObjANCWOcLUjAKyCxbaSEMEX4EsACoCO5ZiG7YkS7MVDINZC6bwoMo09X1+oKMBaj0uNiTdtY7XgjTkGnacuAQyHUiXJwTMvGcE/uexCwGrhNYB1GbHiqQAFqdQNG1kHm5xLpcrL5u9NU8yJqyDCi1VNCqkxJchnRgVU4BVUkpmdc7SuYMSTbpqozFzPpyyhsEF44PPT/nvq/2B31ZyNRmPVQyg2FPyQDTZalkBryQiXRSrfQhrTJZtzVhGGsvFV0DmQdeI7GO+j4YyOz7NHuWqnKSg/jcYDyXU8lcP1+SjTqy5YoJEsAkBgEcjg89Pxd97GmBYSGzcVemQCrILOKz8EDmhNsVZB75AH8WnnOsy0US3/d09VzePZMqaqBys1I80T7DQCbU5PZn6+d8IVuhmGAmy0la9eDZAGmUppckAs/YL9CmIgWZy6kYukotnFYBxBzf5PtVltCAd+3zM5BJMDr6TwoyixrQZdgDme9fLLEGMP5xINNV+l7vJbF9T2e2FpQ8QJKFzJ4Psp8mLkIm2m30fFD9WSvVzFIqW5WWTuqBTIwjVs40aANhbtYAAkjY1zwQpiET2URQ5xVkNrReEeZGwEgMBn0m/R6fC9kJ6LFrP6eBzJY9+LMsZPZ6hCUx/DpAJnqM9rg3pVR3vUxCc0cxUyH1/I5k7awHMuu0YBYCXKAzju/DaxiEMfXKnFcGMvdRabmETEB004N8kHmWxFFfqoNRdgLk/yN/B3bDHchD5g7edDi9hZZ9JeWDUrUPqI1zIRPRYqQ/YXHHhZoOpsuiZ+Syr63Sh0UjscfRKcUTLnkrvrMABAVNHeI7Snj2+zZSpmoyQ6yZMO6yrFnscr5Evn7GHiIyHuIRqQ5F+bksZJa0Yv8+BZkbGYXMdYhHtBjpH6iN4fjG3shFN4Fm36t/SCl9b/aT2N4nqv5UhMw7ePgpH6BqUhnBDEVpjhNGuqUunM+YLjv3fYl3OFspYdp9MCNkuulsGjwTJa1lzbEvKchMVqqaU6cfFWudqGQqyMRBBb02cVjj5/4QabMBGkIENyxIKSlv9JbYfmekFE9A5oYFrC/i+KDUFtXnXAgtRDqwSodCap9Kl3UO8YsnSbzt8UzvtZFOP2TOeF1BtL4i3zwjkRmvWqWBkAklunLzLzQ/r5JAdSLD/GwpIsEM8/MiqqrmkFvj+amNRwiZ8S1UbHbW/KSRhQ2C7J75WV23jZSf/DqV790yP2s1ofHLrp6fCjLjkpSgDzL/qNJldYuP8KyhUl0XKXj7p9aJSB0a6uCwilouHvpe68mabVPbyNp3ODQal+9h50h1neaqJnqxkw6cATKhBCZaHqHS1fX6kgaZUPpcCAN4zhxsHVMJmVD6wqhLTxl4KCVzk1Qeo9JlkZYKOISzONcJQmZDroVImcMBGDCG2jgoGLHOF6qvG321SBwpdcr5FPcTay4utKCxEJYJMlfPZLkGlVqjpPghE7VnyHTRl4XMxvtLRb9nVLpsMKIh8z9qLbOQCSXzT2p8M9+UROPOhBl+7uHnUlEO6BYWNJ3RtXHGpIlfZyCz37M0pyl6+1SVDhwv575olaJM6bIbF0miUUeJ/PROVsjEHPCu+w8z1dGY9RAykVkDpVb7D3D990EmHL1xL7GO83O/exaDgainRmYOVbSqzYSSqkNulPh+Z+nnjPKXYt5LPr//9uecQ9siGN7khMyylYJ9kUqtfn5pkLnye7rk2uc3+X72zoRiB0BWkNmQKZxUG/UFxY41mTpdFtlQiT37sQYUFxXJfQcwG4cZPgffQDfcouHneJS+oiEn8l4Cwvh9BjIXT6Zaa+en7j3pQmayuLEE4hXK00CPLw0y45VeCNOGikgJhyJOyCxuLIlGnbxKJiCT6fcqWIzxIaCL4F7qc14ooYXjJdGyJ8s5gmtnUeGtdBVPBM1hwtP9bpak4H7i/BWa+wEN23JCZkkrpgxTqdVKu2d8gEwJ0JnYPhft2h9vdwaDaQoyG2rIvMd+nXKX7WfXQfsP+f/I34HdcAfykLmDNx0wElo8mbUG5lKQ+aXtb+b/FQXjb1NupWhXsvzbVE0fILMNirpv5LfQwh0bhY5GwgUUqYEJ1NKg1xQAkMY/UIpCjCBayPx5mMQ7q3YfJt0k4yEeFueBkFpsp7+slM9uNzOiD8ONZONOUl2rOdNc7GZFpShVk5k2PtScxrdIot4+EkLNonFHBGTue2oKwpD2s3aW3QhZ6xgMsW5KpQNrCGNNJtJlT03VZM77gDWMUMKqDr1Nol/8JV3J/P5lj4V75Pt/UfncctBNsqXNydJozAUEf9SAmnohjIWQuWEuo9mZLjwHBZlN2TDZKinYZFBXqa3DaVGPmjDtEMfDY0FdAnlo4cTU8yNkIl0WNZk6XXbxZInvfaJKd3bcLc1BhkrmD2963AON4RMcKuN7n6QMixq0U+P7Rebntcols6bzs8slbC2wzfPTuIAOP49AGyxtxTYAO2V+7nNSSpHfTfMT8xlp1zCE2S3zs3Yz5V5t1pddND8JRS17SFm4oUiXc5x02T8qeOyteiP6L7g7V0frsLYZB3LTT5OQCQfqzqq2Ee2MsM5WnPAy/4xaLLx7eAdpLGbWl4yQ+a2GzDfs+pIGmXNGStnZKcMp1IrDiAxGKPG9TuQhMLFnb9ZhYz01FyEztpkH1ozjQ80pMh6CYar07GFoIPPAqyXWUc119F9GANBmlAw7WymtwaBKB9ZBOqVkwmDkupSSueYnBZlOC6iKUwbTaIhrIJTMBeOk7MyR9iMijT8yZyTvBw7lcA9FH8FknVacr9yLDGTC+MdpG+GOs3D4efQoCMQrVc0iAMdA5iE3pRRPA5nHPSdwoWWtY8POVD3RgsYe4jNC5mKCLQDeKNEw2MPzV2v8w9yj3RYY/Lt5YyV22G08pMPYJb7vAEnWaU7DJPv8CJmFTA3N+PzeHaiVzA2sx2XtpoHMQ29NKZ7vXywSqZ1q1UNPhkMlUIGa0xnKgRVKdCYls2wVfRuUUqs8CZBGCmWL44OSuWq6x301Oul+dVY57FaJtziC48P7gswhKKTm8kOmf4wKMs9gnSGM/OBObCHTUTypPKNH5RG/54+wkAk/Arie+2pOPZBZqynnB35HRgiDkpmMS4UOMPF9R1Bp4wLOT7TnwfyM7X8Fy0dQp2kuKpkOZKaNDzDc+WIJLRgriT16SeyAK1OQ2ftvTKHleN7sxzpV7Ld2fIRMuOeuTz0/07vXqclExgD72aLFmU7HT4PMYNiWDHB8gMyylTSQRCAeQRfUqSNgY0yL8HUKMo9jan3+yt+B3X0H8pC5C54AauOUkqmiu/6rYMJvlZLZqCMLuU0qjjqUHJuq6QNkIp1URyNR2B5IVEii0f4Snj08HTKhZHa9TCLfPsfNJ45D/JTHUu6rfZ+yapxNl3WVvmkvsbcj64wCQeXq2KpX2mKF2iOVLqsMN9LGN+5mkdgWboKhdT9LxXGq3yQWZTSMRjSeiyYO8evnUDXln6kQoi3BPoJm7/aQayAT7rJoe/H1UxKeN1riALKvn+SiC3v9NCVz+mteCJv6LxohrTlrgiQS1YRMwJg5tJlxIGJPJTMrZCItWEPm5qUpJYWQeU5KSRl/mwTLlqdchk2aX9ZDPJTMQTwwoE9ofJ+TFPRng8wf3/a4ByL9mWYdqPPTigii1v5+WbtsfkLBRi1uTecn5uqXj273/IwOP09iLY+S6gO9/cB2aH76gyC7YX6atgp0Hd0N8xOZEbDpT4fMnTs/AZlQ/le3OFlq1yqsMWQyGAXIjNah+YdRPAmZXS+3LqaEzMqNKQgzaaiF9ZSxmIFoC5moyRzAtQTGOahBQ7q6WV/SIHPeaA+EwVUc6adl6J1p0ig7X8jacfdC2iKVzGyQiT6BMP4hZMZUKqOGTI/S9+G1TDe2teNIQy3dk+qiSgfWxjEGMg+5nvMp+umDhE60dnBbQPkhE4EwU0+Ozx/98lG21DJ1fjjEV3X9jcT3TQGYgsw7VU1mNsh873wLmdXBiDJlMZDZ7WaBUsP1y0Bm/3+yblAphB1EquPMHsoOmfewVhflKFAZTRAyDTKRTuq0wGAtLtVNVUMPCKvsdosk2vb3Pr8Jv9Xpslkgc9ggBveoZBaUqFRGC5m3M1jK8b2PoGNpql8qlFq0oKlEzem0DJB5P913oxPvYlASJTgepdYPmcgSOvl1+9nZumbVNDXmWBnHh7rnZDOVgWQuBCdjjVJKpn9/R+0o5jRSeAHAMNBJQWaqtpGQifYaLoTB+AemW5uXpp6fNjaCwRXqJ5HRhJpFzH26z2eCMECmiBfCsP8kKtW+XbGekIn/hgruGR/ONTWBzPnjbPaNUTKN0zHnx3+Pk/gevaXqsNvUfAGcAjLnjWOZig0SWMh8nlkODP4iXbxyE2tRTRDED5loi2PqtjlfUKYTinLMKAMAZBrHWnd8yq0aSmYeMv1zN//nX/4O5CFzF9xzHuKXfWkj6P5fgVpEbBJQYUKrZlhYA2SyYNvU9H1yD9NmzEZIV1oohE0OJESaRcwqmS5kzh6hIPPLv2Y/xE993ptuaSBTgychc49jbA2QGQcP8ai1RBPtDBct3mObqUgC1qzSB8hEOqlR+ibexSbOZiOEYZBIgmlHqmGzVmpL90opmQYy54+ROPqAfvU4jZJwQEiDTCh9joU7VEyotWvOGGshM7Y3nAHP8Yxi65B5nUqDgw355uUpJQWQCZdBXTOFtCpsBiadjYdjNL/GIR4OezpSzdQqKJntoWQqyGS9y74nq3RnY1xxwr9tShaVzFnDVJ9MfREyfwJ4ajfikRdLotURabUZu2x+jrvF9jP0zE+mWel0WRMEmT1CYvtfxgO9bUHjD4JsZX4SMlsdLdUHKCOUnTI/PUGQ3TM/TQo0Dgu7ZX6WwLVyzC6fnwoyz5LVLU7cNsiE8RbSZdFLr3KjdWklZCKdVNf0ETJRt9VfBbnY5L2wlGqPJ5OgUSdVk9kVNZkaMld+ryBz+kt2ffFDJtpIeSAMkAl1U6eY+mv1zPwkZMJdFgplhouHbLSVCoYIl2wkbyDTrekbc52q29LpllBqqUTCPReQqddPKplrZykl00Dm2tlMs2MLKLO++JRMqF6mnhwfU0EmwHO4OlQDMve/kuqouVKQCSUz1TbCHSbKBgDDSHvFQboKtY0GMl2lT9eg2dYPgDemAydVOrBR+tKUzHskuBl9mw+QyA+vZofMlVM9LTCM4ZNRNxVk3iaJtv08TwlBYqVk3pf5+QH2WZO5nsYsVPIMZOpepZyPCHoUN7DBBiq1aEFTpWtOK9fz56MGEDV9UEQtZFasVQ7YrlLrg0y0R3ED3YTM1dNVUNdApjZV8jwfQGbjA2Vd+8voLuu/kEYc3+8MAiAUtNgBV6Qg01H6GDSnkaFq3UYFdL+z6AAb2Lg4LZ3UC5ktGUxgH1ddE+1Pl62mc68yz8LFMh2qm0+lIFOr4J7x4VzT8ghrEOYfXzFqTjudJ6G5Y1TvzC6XWCXTmFBxPP/tTwXYtG6zkDl/AvdzPH9c8VZHSXjRRAuEhMzStmzRAlA36fhpkBmp5XX9HX0Va3yR4WEh0ymhMeMgZELJ1OeQjJM0/5f5O/AL3YE8ZO6CG721QzzqOIMVa1iHw5pFDWuEzL36p9JJJ91LAwCTbkl4q9rEOgeYTnghM8xUW6tkor9bVxziH0m1+PAf4qe9aFUv3IbItJfpwOo6Jma6PTWCzHgZUzqCG+anlD5C5tk2wgb3XLQasQZJY29URiB0BRyZGl8myFwwjrbxUMLQLBmpTmmQCaXPhbCp/5bIjP/ImgEfEjJrFxdkfPpbhcwxN6gWJugVhrQ+XTvGmgzUhGmXSKVYr7ZKCpXaYIHqb7bVQ/yXktj3FJXu7Lhbuumy4dkjPYZFhMxZQz2OiZkGuMvmJ9LIKjekz09CJmqGffNz/yvYNsC2oNnG+bm5rJLqV2FBxDPMHZufThBkN81P19Ez4/u3NaV9R+dnaWuVSZAzCLLz5uf6jWXbCJlXiURL2JqIxjio6dM1mVUHXGX7FbLFh26Wjn9Hf9vqaF2+t1Dk7PgyQeaqaYJ2NghMmfUlDTIBXNrUi+vn109KZO4oj5lMpue3dci8XFCThjUGF2v6DGS6NX2ATKg5xz7J/+fhFXVloQKmReaEzHVzmMqoWkDpFi1+yFz6uVfpQ/Br0Se2hj7T2GoEmSMuUjWZ8TKaIrHHn4XM31plFEYnyYb72fIRQnS9vWDYK6FlX+SETBhCwUUVQUWjRKcpmatnePoQIuBFR1anjjHj89saZKLmFJBZsY4BDfRstJB5+F10B1XPS6VFG9MdKrVQ3eCquvI71T4sG2RWrufvgFJrIMWfLktTOqeWFAp2CGPW5RvZjj5UMnNB5uC+TGmGA3yiNTKdLrOQ6Sp9ymPiKOvWbeF0xdcM6qTSgRVEeyATJUDV1dwnM0LY2BtojOX292RQCUEX3V836/i2BpmA4U7nS2jOaEnsfRxbC1klU5tQcb1BujicbHV5k4VMmKaVrbTPLyNkYh5XbSF8GqU9DTIL6nqyAVCDjb7jppY72/jykLkLDvX5H7nddyAPmdt967J/IwxYlJKpDBn8F3sgla/hJgGINEofIRM1YUbpQz81pG0al9qPfidSsY59xODOaTYhKpnBiF3wmS6L/mD7Xy7RT/+YavHR92lGSnkggrvsjFc8QELI/B6OrKkG1Rk//1dPMJ0nq5IJ2EC6bN02Ety4SCr1oo/0klj7Qda4gpCJFgS6BQghOl7O1CimA5tDLiGznIcPmy6LCGfnC6iE2UPgcf9gXy6Ob+q/2DjctXCH2yz6SK45fVQNIBM1mcqQwX8hYsp02eKGLN43/e5Y49L54pSSAsUavbx0M3UqtcGwJHGIh7GRPkQoJXMNXQetkrlsiiTana7SnY275Qkv6kg+3GX/QYdh1z2QkIl0vTPfzzmrd9X8RPAENXBp8xOQGQinz88DrhRE120Lmm2cn9khcwfmJ4IgRoneTfOzbNC4nM9PBUF24fys15YGIb/U/EyHzD/pmsyUSuHeEAZrAJnoIxkvt6YlUDKZTqpdTAmZSCfVEEZX6EhtSdZuImG4V2ulAYY7aUrm6hkKMr973oHMV5idgQupsVByjKkX1xwomfPGeMxkMq6fk+9XfTI1HPu/BjBMyMQVCOtG69VS/MoRdB63LqZjrheqObp2FUptsnZTmsng0G4P8ZmUzPXzFGROfzm1vpzypjV3QRsgApcDJKjThNlLLggjZE64S6KoydSuomnjM+mCsTK6BFf1+AODi8WvHcX2U6hFx5UGmYBT9NeUoIJMA2FQMld+R8VZ9cm8RwJlKxjswn6WGTIfYZaQu0cTMpd/5QHrjOs/9mEoSk7bCPfrCMNIly1fy2wX7E8GMiuP+IMk2h6nxgfIrN3MKr5o7ULzp0SFhGBsVL6GX5dRyUQwr0EHr1LrVzI3LvLs0YRMBK31eSLbIoPPpSDz0sxK5uB+SskEZO6p9rzAhgVSNHwQ3zW0m8FFyHQ8Jtgne9/TJLjyWwluWGjfP2QM4F3yQiZqg6tZFpMJwrgHh4usuRR+HyATV7ZabjPewhEXaCVTle34L/a7hpIJyNznBJ450FIGLWdgBoj6YFys+YSTrXbVL379aJ5tWO8NyNTPD3WbaElmFXnM/3r70LQLSi3n55THPU7VhR9eK9VF9ayDMecLIDNa2wPWGT//sIHK+CevZGab4vm//wXvQB4yd8HN3uohHodX1lS0E6S0GHdEBZnKnpqLJiATSt/xL/LPthajxWES/vFtHuix2SVh9w3IhFLU5VLW8bHJNpQiHuJ1iw//IX7mGx4gQUsMpIeZmr5stwb2/bkh87caMluzNsYqfYDMDuemaqZwH7assBsh05CQZtuoi4JMHCIwvtotfJD5tIQXTuCCDiUMNR/4f8CcBzJnv+eFMLRomfmGrDl1xA5C5k0qXbaoPk0arJIyuI9Udbk0paQAMlETpmHVwGmSh/jRqeeHmlOmy2rI5AHvawWZSHc27pZ+yMSB1om6I4UWPbpcsM70DHfZ/MTzhCFF2vxsrPq7+ucnIHPSfds9P7cfMnPMT38QZDfMT1PTl/X92ypk7uj83JtBKru+7OL5ue2QeS3rMdn/NlFlG60TMtGmQ9f0FYy/mWqIOXSilZRKV28u4flj7foCg7LgxoUSRz0n3rkv/sIME8xXGouZ9eUkH2QCuBwIg+FbeN5Yz5qT6RnClCUXZMJFHAoXPjvW9aoecI40kOnU9AEyw1GbbmnhFO65UFMA0eFCSTToyGBmKl32IZYpwMAEEGbXFx9kBld8YwOc3H+Yxv+ZB6z946sZZF6ilMzYZlWzCHdOA5nd7xY4PPNQTSWzvXV7Rn9UOpwGw4I+pWZ+Jhp1ldDKb6Xq8N8xTTD6yb106042O9gTJPAqmY8QHFxfARi+hVZ+s1WlD+UuW4dMVQKB2kLcXwuZPe5lH0eOD/1e67SwBkIKTvcTQS0i1D5ACp4fIHrRx0wrjrfpLVGss5Wb6ArrUWr9kLl5mcdXgLW48EjQRljZ1petQiZgsf2ZbDOGVGKYylnI7PeMJBsrF+iiIadIHBCq3eTR5xTnG/R6RIaT2d/N+EwmEoy9ULOIC2UzJkjgKn3cSwvqeCCMkBkIblXp2zpk9pF45/MlNHsUS1bgs2Ahs7+qq7SQiZp57VJr4dS45+rnh3YpOK9griEwgPubbLCvSKyCfU5Z7jPlsXTIrNVIKo9IucbC6AvrnusEnIfMXXCAz//InXoH8pC5U2+n+mFbO8RTwStfSyUOCy2ir2pRPpmRPqukTL6PTcLNRhj95A+EsmTLI9gIHJsQ+8UV1RMJADJ7pSATTZoBmZPuS7mv+iATP8O1cCdkQt106hgzHpK2BpmAq1gZnVZxkIi3UZsqlMyqjhfYGsiCT34vgS2rrA05FV5EaBvvr2pOK9aq8cEREIZHsCZnTebTElo0UeJdLiZEw80Rim0aZM4d5YUwQObu7OOrAAAgAElEQVSPb8qaU4bvGGTC2CgYlPjeJ9NowDjzQcms6nqFxNsri3rW3sa2pJQUKLXJhHIFnPdB6vmV7EGjAFjbU8kEZC7/htFipDubSC4UX1WTpJXMBeOtaZL6O0DmKE+dWKbnt+vm570S2LIsfX6isXYQ6dy++XnAVYI5bd2Bt3F+bjdk5pifniDIbpqfbtuIjO/f1iBzR+dn/X3ZI9GuL7t4fmaEzPJVnnor9z4UjrmOhy3UryM9zjhHEjKRTqr7FRaMv4XfZtLLeDANRiRZ0lJnEqj1BfWByLhQNZkaMtf8SNMPmIzZ9cUHmUFkqziqECFz/niPY2nG5wfIRJpvrz9n3H1g8AHIRDsrmP9A6bGQ6db0MWWw0KZbQqllf82CuhKGe7VePxnMZE3mtbom8yG6cMIZlEqtdueu8EOmY0qHD0rIXD4lJ4TVGDLrtZUknL0jRarvoIZMHKpNDWQaZAI+TDrwkk/t/MShn0rm4b91IHO1JFsc6gkSpEHm+nmeFhiEzFXfSflJr+U8FWwVMkdcQABEb0/MU5jMWMg88gHOK1ysEa7byoJEIZTa+vvQNTW0HJC5Ws3PpgemQ2YVgrGdtFKrykXS0mXLVtm9h8+PkDnH0/Mz00AVZB4k69pfklHJRC1irN2ZIoWl3MvQis1CpqP0wZiGHhMGwoacRNdl+DkgyGHmJ2qDkTbqhcw9mS4OIy2TqZQGmVD6HAhTkBnOmiFgxqogE+2Arsj4nIsHH6vc9KPFkqi/H++zhUynBhJ9QOmWrzPPipBG3HGQBJd8LkG45+rnhzYvUCy9kLkfnaFxDmAQ68tH0yAzWaeZVB1+l/2MhEwYRWWpdTZfWAQls+1x1mV7Fxxx8z8yfwdqfAfykFnjW1XzL0TaItNltQLp/05CJtIoHfttfA0hU/dAIqQAMjctS0EYlE3UmrTqIeEf3lSbLFpiFJSIBKNM7zJKJuy34/+vvTOPk6Oo23jt7uyR+wCSECAEiIQASYAcgBIOud4QECKHKGIMIigIiorvi7eIgq8n+r74fhRFFOVGASGaIIcgh8QjQICEK0BIAgkh92aPmX0/z6+6eqtruqdndnZ2umef/ocP2Znpqm9VV9dTv+uA8wtv4pf/PrAhEpH57G8DaflDN0n/+InOLusl1MjrHzbxiIU65urAn0RkTv6oJLiR/mET3woOuhZUk/f/eKlqd+D1sqhKWvY8kfmw6pw6X4voKJG5YmFQhEFkLrtNvf2+3xcWmX//vnZHdMbHdEYsJAonpsHEHSIyDzxfdeIF7NUBRbt9SwostYg5ley53iYe4wdLrSsy3/y3nBZDPPvZLV2RCXc9a0MkLrQv/zl2k1u5+Xm5qtu6ypmfw1VX01ClGuDO7czPgy4Q63ykyIyZn5Eis5z56R6CVGF+2mUjQp+/Ss9PSbx1d/f6UuH52SORiXglxx1Ti8zP+TF9IjKx6UR2VnGnw//XS3IcuOHp9WWY/H+eyFy/TGXHH6saF18dLTLX/DOwYUesM8SdnbE0dPz+9k1J+lFYZI5yEst4lkwrpk9EM5KDeJtOWGolsVHLCHHPM+8HlDVxRWbd5tflMEgstV527jyRaeULkPVZDr8WFxRhRYlMWCSH76EtmOYyInPWN4Q7LldkioV30M5i3UPCFN2/4XLwlicy4ba/yyH6kMCzROeJTLiTWnUIxQ197VORWeH99T/OknnPPMkrIG6y5vIS/2CsUBZD+gf35hF7+EJCLLVwx+7K6sRGECmYn6Om5ovMjm0qhxItlju3KzIl87JVBqjpsW8pidOMSNhnmop2dOwEd9kIkQk30YmnB9wxfZFpWfpEZE6Y0y3C7pgrhwBwU4YHl3m/I6NsnsgcvqccsCDHQJTI7Bq0U0CEwT0eSa/iLH1we83ugsQ/ESLz5uNEZCIu01zdIvM6cYXW+7UTpcSNMQqgLidqd9e/8YR4cJnxExHtiMzsjpOkTixyT0SKzKG7iZXTHxdxoR0ZWTrHfA5uy+Iu65VyCluD+G8k0FcEKDIrQDp2Ew+LJESmFyvkLw4QmXCZ9LIjwq2qHu56ntiB1a5uyxsqh2xlz/5Ov2Rxct040BOZsBSdI+6yDUiMc9An9SbelPg47hq/oDliMlF4unXurT4BidN0XGhDN0lxm/iHviixlW5shIjMKef4xahRBxSWSyNGtZvTOpUbO0Nlnr+tu3/Nw7XIREzmvh/WlsyVj6jOqedI/A02KzilRakUU9BcYjJf/UsghXvjU9cpFHZff9Jt5YnMBz6vRaZjiRCRedAF3ZYUcMi1++5sYqnt3K4TG72ITfw6PX4DR2uRibGfdKa2ZL71lFhExVJrNoGOyERyDzt7oIhMx4U2bPwqNj8f/ZaSzas7PzODPJEZnJ+orwarQE/nZ49FZqH5OXm+jIOIkirNT9u7IPT5ixOZ5c7PnfZTmeV39tn8DBeZ6yLd3lpgwYPbWJjIPPgLfkxfMzjUN/nJM5DtGRcSkvmHPAN2ULnBY1X95pXakrn3XO0uu365uDXiWfTXF9eSCUuftWEXkYmDH68kU9SrRdZxsWRq8eteYrFAQphAzJ8WmXZMn1huwMGr1wjRiZgtxIpLzKm3vuSGjhc3SbFk7nWiapLndKUcBmEt9deXU27RNZc9QQlhapdxgsh0XWjdtvsisykTcGW0PyfukBCZh36x+5+NyDz8Cqn3jAsWXbiPtk/X5SpERKN+aNMglYE7sOnf8AmqYe0SHZO5x/HaXRaJcSAyF/+4W2Se+gfV5cW6wkMEGWjtg1ARmW8j27sOT4m6Yi2Z985XuZEQmXq+yWVE5pFXeZZppYTDiL18MardRLUFDyXQENeH94NYauEue/gVYrUXd1m8R0ZNkXJlvog+/Y+qC14jXp1MJH6yy+SIyNz4mp8jIKp/EJnto6apDfvMD7dkwoK3z+kBEeOLzBN+qV1+IcJun6tLMHmlNJBNGl5NcN2uf2e5/37P7jRZDkUClswRE7TIXHa73z/Xkok61baQF5GJOM0YS5+ITFgyPQuky0FKre1/dqC0mRGZiGftQtIeEZknyYGySfQ34NYTVeek01T9qsWynpjxExEtIvMX8u6HpRjl60RkwlIrlswfBMqtISYTLuWIwTaXxGkO3DEyFth8TotMWDLnFZzH/CMJ9AUBiswKUJZN/Cok/gl/WTUjMYGIzB8H7o4YBriYdu77Qf9FUd/6drcIe+xKidHMjXuvyiy9Qb9kUVy8ockRmT+T7ImoX6U38V6JD1dkvnSPaj35Jr8NIjyfvyWQsTQMD5JeSAkTL6GN+xlYapEhr+3oYOIOuNm0Tz3XrxuHTbwUJffSkMvmC+7AuxysMs/dol9C6F/jEE9kIj4CIvMaKdLcOfVj8sKNEplwqQ2IsKd/pTLL/6DWn3hLESLzlcApt91HSVBUn8k7MYWbTftBn+q2pDz0JTmVNierYqlt36py2MS/cJfEL0r/Buwg7tMQlb7IXPuMFpmw1HrZc113WRRct7MHosYpYs3iLCkVm5+PXyVZBvPnZ4t2l0UmQjkE8ebn9E+p5vsv7fH8LCgyezo/p8wPHIJUY37ayZxCnz8RmRWcn6Mmy3PSV/OzVJGp47GG5p3oS+IYCA0vpk9EZmag/zlJTNWVFWuRZK/21s/coNGqfhNE5sd8kYnSS7k9jhfBGSkyYemzaunCDT2z8uHYmL54kfkplUPCmPd8NTD8yF4J4Wli+iAydYkM/TlYauF+ijVFYk699SU3ZLduS6aIzG9LnUIRmRBhZn1xRSa8OayDUBGZsPQVEGFFi0xLXEnjc50Klui2I6/0C8sj0YkWmRfr/i36tFhy4LkjllrTv2F7dCf+MSKzfZPKwR1YDgl0OAWeK1tkIjmQXQJDi8zn/GzgUVsDEZnI8mm5atqflZi7HfcNCAQkwsP7oe2o70rSGVwiKkdO9D8nltoh4yR+HSWs8C7EWIql1hWZ2XaVQx1QHBIYS60rMvEOPvIqv2lNj31bLPZR9Z99MRMjMsWCN/EMX1zhe77InPMrKa0iIgwiE+E/Xrb1ljs/oLLjjpYDDwhN8/yhlBtEmC8y/3SeQpw0vF9Qx9X0L09kDtk1wFg8jGDZR0mcAlesyMQ+Zb+zA6XN6t55UQ3440fEit+FWrSmDu6kM/3PDbj9ZNU5ca6qX/0vVb/5NX/8RESvuK9bZN77MZVFgqdcp7bUYn4+AXfZB/xWi8jEMzJDJzOS+bLoIkkIJiVxClwUmQXx8I99TIAiswLAYzfxcHuFyHTcSUVk7neWH9MnmxFxedFiDdnv6ja+rHLjj1GZZ36jk6wgRqWuXkpjaHdEs4l/UE6uIYj8Eh+WyAzrthaZt8XH9CGzYtwmvnNbXkyViMwDz1Od75ort4fYFjHqZVn0Nz+7vltlnr1JWzUlBmdAvshEEeMDPq5F9Hu+IhY/25IZ2j+IzBfuVuvn3BgjMn/guctqN173EosIEgxYL3B8RkQmEo9MOEn3D2IbiUe8k1U5YUcJmlH7a0vRtrd0/5qH5YvMdUvFrVhiFkNEZmj/IDJRLD0mRX2l5ic25LI5z5ufGS/7sTM/Z1yscPrc0/kZJTKR5bPH8zNwCFKd+WmXxQgbZ5x6a3fuCs3P0VO1u3ofzc88kYnDitZ1ASuMzUEseHCXdbJ7QmS2HfpFP6ZPDoOQHMQTA2IBwuYc7uov/dFfP3HIky8yX1ZZZCp9/Kru9cWyZIY+fxCZSIwTk70TXhdiyXTWj7jNpIhMK6YPzw7qLJq4LaxLqDvZNXCMLpHkjR9cTH13WV9krla5cYdrERYiMkPnnYjMZwqKMBGZD35ZNTXCknl56PrZ8qfztSXTdic1IvOo7+gYTWyqF16oRZgRmegvwidahqnMqw9092/IbvkiEwnk4A4shwRfEuutLTJD+weRCettRBiI+U7zg5cp1dgSLTLh9gp3WcsK5YvM935Px2gakQkx6gkJsdQO2UUseBnEnOLAFf8/fK98kZnrVLnRB+hDAiOiLZEZ2j+ITCQDcjyo3M/Cjbd91EGRlkwJ64El03InNSIzYOm74/1yoGw8s1ru/JDEGddvfFnEvNm/YIzzRCZyD9Q3iWeV6Z8tMkPfyxCZTUNjLX0t93xUZ5eNsmSi/itEpnfYj3v5IvN9N6ouLymR1MGV/Zr2fBmA/u59sqpf829Vv2mFP37iueSKzFFTJD8Dwndkfj7xvYDIDOufiMzBiNO0PABCPqhF5uzAIUDog8h/JIE+IECRWQHIehP/ZMDKFNgkoRg3spJa8RKySEFkTv6wH9MnmxHJXqpj/1ATEqeAOGHPPH29fskO3V1nIcw0S00qX2S+/lfVMeMi1XzfJf5JYFsxItOJgwvdTMkmfmkgaUKgf7BQQmQe5cQsisj8pF+8G9lzEfzuW/oe/46UEtAxpzfql9DQ8WIFU7k2lUV5F2PJXP2EFIEWS9hhX1VNj1xehMi8XiwY62ffEC8yN74S+TKWLLgoHYAi6dYlInPGJd2WFIhMiFFvs6UPDTbICTTcdmUTgfFrGqQTQOHFbdxl1z0rJ6Ti7myyW1rusqHjsuTnOibspBsKzuqKzU9sQtcvc+YnSg6gsF1T/vyc+WmxTpj+lTo/C4vMns5P6xCkSvMzzhItIrOS83PnA3X26j6an6WLzM8q1TIsb5MvIvM9X/Zj+rA2QJCY2D855EH93h328TwJ9PqJzyCGqnPKOd2WzI0rVHavE0Sc+OtLnMiUdf/x2Oyd8SLzYm3JtGMWcYgFkWnF9MFyA8ucEWuw1KqGjOoahOy5C/3xg4upuMtOu9Bzl/22/htKtECEmfXFsmSGipTFP1L1a1HX+WeR60txIvMTUow+4E7qi8zvqeyungiDNWfk3t0iE+PZNMSLOb3f6994BbfJ+reWqI5DvtDtLtuxVWV3m6UPCbxwiliRKe/XF2MtfRCZsBi7lmYDRSyUEJkzEbvvXcaSefQPVXbswfKPLQvOk/COgKV28Bip/5hBzCnyL2B+Dts9T2RCoHSNOSjgzt0aKzKvVPVb1+QdbvdIZFphPSLCvBImAUvfHe9XHZPO8HMwIHsuDhDqNq2Q7M16/zJeSbZ115K5wySlGlokEaEZv3iR+Tk5hIiz9MWLzDmqff+z/XYHROYpN6uuIaj7nL9fa/nD6So74UTJV4FDQDN+mMM49PHdZWHJHH2A1L5tfO5mfYj1+H8XJzKH7BI8nKHIrMAOnj/ZmwQoMnuTpvdbcZt410JpmoCTdmTWMye5cJGxs5eKu5ITJ4OYjIZXH9Spznc/QmpWiTviykdUByxFiy7u3sQf/1OF+ICoq3HpDWJhs+M0eyYygxYg8xsQZ3AnQep8XHB5wkJrskOKuxJKtlgnrTipbVi92BOZcJc9S7vLrnlSdRx4vraEGZFpJR0IbffT10ss1vr/+E15IhPuUnCXdWLCYDlB4H92zAzdv1fvF5GJOlm44K4kFhrPPRj/puO/lnkiE+6yH5CNA8Ra574f0pZaswk88VcqN0K7IoX2b8nPpVi67SIc+rmYQ5Aez8/FV6v6t58PuhBifr72kBSIz5ufMz8jcVa+yCxxfvZcZBaYn3uf7FsaqjU/Y2P64kRmyuZnqMjchuckeEjlryP3h28m4UbbOXmeXws488rC7uylJk7NqU+J0kcIQYDIxAEd3PvEIr/xNZWdcIKOiTbrS1EiMzpMwl/nYyyZElsJkelYLJoXXijJ3JDNU9aXV/7cnb3UeE4gm661LsHdHmEHWmQiJnOOdpfdtlY8XyR7tS8yb9WeFRFXE0Tm28sKirBukdnoJC7q/lGJtRy+V9DSJzGXF4oQRpkH6d/LCySUACUucGEtRP4BW9xJTcz2zfkiEzH8EJk4JPBF5p26NExU/2Jinf35V4zItCyU8r3O7QqJqDqmX+xnCEc8Htxh/f6JZRrJbC7zWyiuuUrli0wc3Y2ZFnDnbj39HhHgkf3DXN/2VnwdSVgyR09TGyZ+NLxO5u2nyHsqYOnb+qZCDgmMjWSDx7vtuZsVXEXhOoxLxN0uh6qOA7rrU7YsOFflBo3RMYteCTKU4oELLTyYUFKtJJE5YGQgGVAYC2nHboepjinnhqKCO3AHEsB5WeLxIdTzxvu7fdblOhEh+vfsjSIWcaCAKyyra8vdHxGrvYjMOb9UuZH7SOma7OiD5PC18dnfaZH5xHdjS8eJJXPIONV+yKWRYyztgCVzzxMCluaCX+AfSaCCBCgyKwAXpSTEknnCL0J/XVso10em6I98SSAW0o0D+vfPVcOKvwRFJv5t5d9Ux4xPy4vbuAuZYsdRvy8iE8mATrmlIBWk6hdLphWPZH9BLJRwg41I0R/ZP4grJw5Ikvys/rtSnW0quzcsmWdJRkRk3+uY9kltCTvsaxK7aIodR/bv6V+rzCsL1Prjry9TZF6mLZkRxcYj+wdLrRMHJEl+1i0VC6e2ZH5ANXqbuc79z9buzp671/ZiROYbj8YmrqjU/BQ31bD5CbFti0wzP2d+ViEOqafzM1Jkpnx+xrk7x1oyYdFK0fwMF5lvR5YiQKylWCwcS1/cUo7EJ3Wt3XVtZaPouXgHRObfv6fqN74uhdhh/fTXl2JE5up/BGovhrVJWzK3BgrJB9ZPxFrCQmmJjbi+4e8SfoAYcFtk4l5b10qiFV9kithYJyWFJHu1WV9OiROZV+tDzois22gDRGb9g19RzU2NkW6LEmsJS6btTlpEB5sf+qLqyrQERSZEdNsmT2Reqi2Z4oHQpnK7HyEeLiacovXUOJFZ2EPANFG3A5bM8Ng4cQdGLKkVT1dE92Sth4Cxxx2eLDiIhRs2BJwk/nlY3zc3ZkbAnTtWZMINfRtKA32/YHNgiZXEPxPnRYjMudpCabmTFtM/EVdjZwZEZvOfzvdjiI3IxL9JAr/GgQoJ/Mz4xVoysS4M2DHW0tdy73yV3QWJf3Q9cvcSN1hYMvfRWeKLvQbcfZaUM7OzurbcM1+s0fAs6BaZ5ypknJX1B5ZaHGLBkvnB+wuPy6KLpX5o+0xdminqGnDXh6Qsnu3OXGwf+DkS6G0CFJm9TRQLB7K7rnlSbZ99beivyyajbUNkzFEpTWp8+jrV8NKfJRFBdtzh2pKJTfwbj6qOGZeUtInHaRtqPMW5m8SKTLgDd7TGphIvpp9iqX3jMSm6nn3Xid0ic80/VMe0C7QlrEiRiYW+ftWTauO0SwuKTLEkvvOyajvuJ6FNxCZDLJkRMUfF9Mt8BiUSGtY+rVTbRpVF+RojMte/oDonf0S7OxcpMnHyX7f2GV38u8DV5/Pz5YX6EMSZn9hkyobG61/cIYg7P3ssMhM+P8Gj4PjV2PwsWWTKZnxErMWimOewEVbhd5YHLZkQmZtWquyEk2RDX6zIlIzRqEcZswmEdQ0xeu2Ou71pryT0GTQ6drNcTP/EUrtlTb7IbH1b6jXqOsM6ZnF7jMhEkhK16XWxxkVdWmR+VWIy22d9PfRjEmsJS6btTlpMZ0I+I+/S1nfyRWa2Q+XGQWR+vWiR2fj8rUptfVPEeKErXmR+QuV2nORnxe1h1+RrIiiznSEis17lxs7UllovJ0GcyITlTbVtEg+gQhesi+07TVcb9okQmeIG+wE/FrGc/jUvvECEocQsepZMLTInK9U8WLyyihWZOHxWA0ZIyEnB/iG767hZslcKu0RkTj7bD1sqp39SpmbIrvkic+fpStU1KOzfihWZOMRVg3dWHRNPK9y/uz6sshNmy16JFwlUmwBFZgVGoOHNf6i6TW/4sYfuLbTb5DuxRYOLaVrjM79WDS/eq0XmbrN0TCZE5qonVPvMS/Qm/rCvqYYX7lIdMy9RqJlW7gXLIk5E4XoVdom7pWS2u7LcW+m+rHzEE5lzdEwmLJlv/lN1TLtIi+hZl6uG5b9XHQd/XqeAj7la29oLisyGVY9py+Kes0N/SRL6QGQ6iUfi7hv2d9RxQ403LTJP1TGZsGSuf0l1Tpmn3Z0P+7pqeOFO1XHoZX6JgZ7cy3ynz+fnSwu0yHTn58GfE9ehns7PKJGZ9vkZN7a1Nj9dkSk1EDu2qc49jgt//h74T6kHWaqlL/T5Exfv51T95lVS707cZSEyN6+WGHCUHWo/4luq4XmdoKNr8Ni44Yn9uw6D6FCd448O75/EWqI8g1UCI/ZXwz8gyeI2v2HFZM5RIjy3b1DZPY7WltpZ31QNy+9Q7bO+IRv+ci6IzLbli9SQgc1+mID7e+L2B0tmiZa+0HeNZ5Wtf+sp1XHI57stmcgiPO4onX388CtUA0phHPFtqTtZ7pVZ8RfVhbq/ux0e+lPiDgx32WkXlXsrGR+VbVOZ1U+I5d63ZNY1SIkWWGqR0yCD2L4jr9Q1icu8pKxGyxi1Zfj+4ZbM358q8YooY1Lu1bzwIskYLO6ktsgcdYAWmf/8qbjNZ5beGHnoW2obMi/cqbqGjvPd6t3vS33PyfMkPrvcC66/KJEE1/2AJRNxufUNqnHJtartmB/p/h3zw3JvJ99vXHaHyo2Y4LvV98qP8kdIoIcEKDJ7CK6crzWsfFjqXMG1otwLp691656VZDJdQ3eXhbNuy2qFGlmot9Xyx4/GupGW2wb3+3GbqFLuh5iFug0rVNcOe0s8IuKRsGmq69girmE4KTSLd7G/Gycy437HjbWM+3yhvyPmRG1dq9Sw8Sq7wyRxE0KNLdQZretoFRG9PcZNr5z7h3239+fncyo3ekr+/KzPKCSDiHNzjupflMiM45H0+RnX/ri/p21+uiIztn8rFklsHgqql3s1PvVLOeBRg8b48VUo84D6tnBplefv5JtUbui4cm9V9PfhcdHVONiPDS76iyEfhCeIynYoNXCkyo6ZLvGAiHtH+QR402CT3zr3dtU1eOdybuN/FyJzw+btauSwgZG/J7GWLSP82Pxyboz4fLznkDwNGUNhIUVmTyTDw3sCGXdRd7Zc8VxKGzMv3Sv1DE2sZSnfdT8LrxrVOFipDETtEXKIiqRfiPWvf+clEdGtZyzoFfFs37u9Pau2t7eHikzsObI77iv1O8u9cCDdNXy8uDcjKzss+MhHgARPmdcfVpklv1CtZy4s9zYlfb/xuZtkn2Fig0v6svNhxAxj7wLPLhxgSSZr6d9QlXn1PpVZ+jsZP14kUKsEKDJrdWTZr0gC5YpMok0GgZ6KzGS0nq0wBEoVmSSXXALFiMzktp4tMwQKiUxSIgESIIFiCVBkFkuKn6sZAhSZtTGUFJm1MY4UmbUxjugFRWZtjCVFZm2MI3tBAtUmQJFZ7RHg/fucAEVmnyOvyA0pMiuCtc9/lCKzz5FX7IYUmRVD26c/TJHZp7h5MxKoWQIUmTU7tOxYFAGKzNqYGxSZtTGOFJm1MY60ZNbOOFJk1s5YsickUE0CFJnVpM97V4UARWZVsPf6TSkyex1pVX6QIrMq2CtyU1oyK4K1z3+UIrPPkfOGJFCTBCgya3JY2alCBCgya2N+UGTWxjhSZNbGONKSWTvjSJFZO2PJnpBANQlQZFaTPu9dFQIUmVXB3us3pcjsdaRV+UGKzKpgr8hNacmsCNY+/1GKzD5HzhuSQE0SoMisyWFlp2jJrP05QJFZG2NMkVkb40hLZu2MI0Vm7Ywle0IC1SRAkVlN+rx3VQjQklkV7L1+U4rMXkdalR+kyKwK9orclJbMimDt8x+lyOxz5LwhCdQkAYrMmhxWdooESIAESIAESIAESIAESIAEqkOAIrM63HlXEiABEiABEiABEiABEiABEqhJAhSZNTms7BQJkAAJkAAJkAAJkAAJkAAJVIcARWZ1uPOuJEACJFCTBLa3takfXXOtmrr/vmr2sUfVZB/ZKRIgARIgARIggcIEalJkvvraSnXFd3+sNm/eog6Yup/6zAXnqpbm5l6dC9def6O674GH/d+cd9bpgQ3VkqeXqiu//7/y97E7j8UknygAAA8nSURBVFZf/a9L1PBhQwNtQDt/8eub1GcvOi/wN7v9+MJln7tQTZ28X6+2P2k/Zni5HBcsekBd/9tblfvv5bTfHhv8jjtHNmzcpC6/6odq1eo35TZh/PGZH/zkZ+pjHzlT7T5uV7857nd7s93l9LkvvmvGyuVlnpVKzGM+h5UfWft5OeaoWerceR8seNM4kWn+/u8lS/3fceeGmUthz6f5Ej7zxqo1ee3pj+tn3CyweZrPVuJ5rPTY2v2Ieq/GsUjr303f7Wcw6j1Ubh85juUSLPz9pO9R4/ZI7vzoT/ucys6M2vv1mhSZZpjwoCy478FeF5l4wG646Q512ilzRByaBeNT580TMYj/v/qaa9WnLzhXBAheDkueedZvhy1E3Bel+du8D50mv4U+/M/PrldfvvTigJiptamIfkJMDh482Bfd5gW6ZcsWdezRR/SaVQTjMXbMKOFrFssdR46Uzaq7QXbH0l5chwwZHBiXsO/isMPMi1obM7c/4LroLw+pPcaPUx+ff5Yc7IAfhOCat9b2Ogc+h307o6JEnduKOJGJ5/q2P9yjPnzm+2WOuGucrAW/u80/mMP8wWXEbSHR21/Xz0IzweWJz+K5fOTxJ9VZZ8zt1UlUybENmxfr1q/v9fd7rwLpxR8z+4htW1v9w81KiUyOYy8OXIGfSuoetdAeCd2x12R3ze0bcrxLWgj0K5HpnubaJ7l4aFpbW9XW1laFE3ZXQBQaUHdT5W7GXKFifivMkukK0rgNW1omWlw7zWI7ca89VcuAFhGUYLG9dbta9tLLvuudaym0rZCG86x3H6xuvuPuSAtymDgyhwBvvrk2YF2O4h/2cg/bzLkb5DgOaf67mffow4yDpoiIR//fted4dee9C5U5OIkaw+3b28SCbD5nNsP2gQ2fw+rNEHtdizp8mX3MkWri3hNKcpd1NymYM7uMHeMfKoU9V6AQJnr76/pZaFYUswZFeW+Yf5916Ex176IHSvYO6q2xDVuHo96r1XtCKntnM9/xbBgLfth7yPbuMFbPMCFQCj+OY2XG1hWZSdujml7b6yre064XVzFrTGUI8leTTqDfiEzZlPz5fjX7+PfK6blYXe7/a+C0/InF//ItU+5mpdBAhi3A+Lw5eY866SlGZLqnRkmfUD1tn1ls5591hrrut7co/PfuBfepk2YfI/9v4rvwOVwQMIbrse89XDakxqJ88PQDY1367HbaC2SxQrFYkVnKPOopu6R8z2yCjj1qlrrr3oXqjPef5I/hd354jS8eC42hKxxKeXnxOazsTKiUyLQ3u6NH75QnUKM2w8WIzP6yfhYa+Sg3dvOdsHXUhHHgMzj4GTVqR7EY4iol3ra3xjZMZPY3C4qZ7/CgMpv8YcOGBjb89vvGjJXx0nGfl2I9E9zDvnKeUY5j8Em1RWYS96imtfZ7OGw97k/7nMq+ZWvv1/uNyHRjMt0HJcwlq1hXW/e77kl8KSIz7AEuZaOd1ilqL7YP/PVR9ejji9W7D5mujjr83QU3NXGLXxwPV1SGua+E8Q8TmWHj3J8WX3vTAmaYy6edcoLafdxueRbKKJFvc3U3UHFjyecwjlB5f6+EyHQ3neb/YRE1ceiliMz+un7GjaxrIbHDNNw10B6DsGe32DWtt8fWvW9/FZk4vA4TnGHizx7bjRs3+V46LS3N8l61n7OoOcRxjHu6ev73Qu6ySdijomfu+lCscaTnVPjNWiLQr0SmmxDCdontqcjE99y4EPe3ShGZcprlJbuxJ1qtB1bbi63tsmpehnamSjfZi3EJKsX9xyyebrxrOZZM85sm4ZMZv2KSpdTComKLEHs8w9xgo8YQHMwhDeJmSzno4XNY2VnU2yLTjYdG60txi4yyxPTH9bOUkTeM8R1YJ5ctf9FPUmf/DsJJwkRmMXFklRjbsGQ0pYS1lMIoiZ+157s5jDv15Nnq9jsXSIymEZnuAY2xStvCcviwYaFJB91+cxwrOxPcZylpe9SwnCC0ZFZ2TtTar/cbkQnhYidh6Y1TojCBaUSinfWwlJjMsEX+59f9Vr3vhONqPvFPmKBwN50u855aMqMSKrmndKXEZIYtDmifiU+stcXD7U/Upj/MjdUWhO6hjHle8Ps4XInLrMznsG9mVm+KzLDNq+lFOTGZ/XX9LHUG2Idpr772euRhTk+8M/pqbLFOwC3fJBkrlUHaPh/m7opcAiYRUJwlE0kK7bhO9L9QiSGOY+VniHu4nqQ9atQeKSoOGLTiMo9XnijvkDQCNS0yCwkQ9wEq1ZJZyIU1LrusmQRhbgfuBOkPrrLoc9TpeJjINIuZ+xIs1pIZlUgkzJIS9ZvFZPUr1q0saYtCT9tTisiMGkN7DN56a11o6R+7fXwOezpapX3PfQ5d8YFnChZ8WL/iEv/EJTMLyyIatoEpJqasv6yfhUYz7KDL5uLGZJr1GP91LZlxLqp9NbZx7Shtdqfj0+58Nww2b9kayCVhck0Yy6WJyUQvzXurq6tLBIFdfsumwHHsmzmR1D1qoT0SyIStH3bCvr6hx7ukgUDNiUyz2QF8tzyI7aIHVzxcpsxIKSLTzcRnBtrOdFqoHWHft10q7XbWupusYVesyLTdSeAqNWTQQLXvpInywixWZLqummiD7XYVlWnRFkB2jT973G1Xvf7iJmvGsFiRWWgMzW+51qywxZTPYeVfMfZ8duvJ2mvcew6ZLpm5i8ku67qEmV7Yz0ux9zXfdTOFmxrG/WX9LDQT7HEKY23Eh10b2Lw78Tf73/H/hZhWcmzt570/uckWWl/xnNxx14JAKS37/Rb2Dory/LDnEMexcmtrGvaocXsk13Wd62zl5kvaf7nmRGbaB4TtJ4H+TgCbyf/75W/UJ845W+rQ8iIBEqgOgf5oMawOad6VBEiABGqPAEVm7Y0pe0QCqSZQjBtkqjvIxpNASghQZKZkoNhMEiABEkggAYrMBA4Km0QCJEACJEACJEACJEACJEACaSVAkZnWkWO7SYAESIAESIAESIAESIAESCCBBCgyEzgobBIJkAAJkAAJkAAJkAAJkAAJpJUARWZaR47tJgESIAESIAESIAESIAESIIEEEqDITOCgsEkkQAIkQAIkQAIkQAIkQAIkkFYCFJlpHTm2mwRIgARIgARIgARIgARIgAQSSIAiM4GDwiaRAAmQAAmQAAmQAAmQAAmQQFoJUGSmdeTYbhIgARIgARIgARIgARIgARJIIAGKzAQOCptEAiRAAiRAAiRAAiRAAiRAAmklQJGZ1pFju0mABEiABEiABEiABEiABEgggQQoMhM4KGwSCZAACZAACZAACZAACZAACaSVAEVmWkeO7SYBEiABEiABEiABEiABEiCBBBKgyEzgoLBJJEACJEACJEACJEACJEACJJBWAhSZaR05tpsESIAESIAESIAESIAESIAEEkiAIjOBg8ImkQAJkAAJkAAJkAAJkAAJkEBaCVBkpnXk2G4SIAESIAESIAESIAESIAESSCABiswEDgqbRAIkQAIkQAIkQAIkQAIkQAJpJUCRmdaRY7tJgARIgARIgARIgARIgARIIIEEKDITOChsEgmQAAmQAAmQAAmQAAmQAAmklQBFZlpHju0mARIgARIgARIgARIgARIggQQSoMhM4KCwSSRAAiRAAiRAAiRAAiRAAiSQVgIUmWkdObabBEiABEiABEiABEiABEiABBJIgCIzgYPCJpEACZAACZAACZAACZAACZBAWglQZKZ15NhuEiABEiABEiABEiABEiABEkggAYrMBA4Km0QCJEACJEACJEACJEACJEACaSVAkZnWkWO7SYAESIAESIAESIAESIAESCCBBCgyEzgobBIJkAAJkAAJkAAJkAAJkAAJpJUARWZaR47tJgESIAESIAESIAESIAESIIEEEqDITOCgsEkkQAIkQAIkQAIkQAIkQAIkkFYCFJlpHTm2mwRIgARIgARIgARIgARIgAQSSIAiM4GDwiaRAAmQAAmQAAmQAAmQAAmQQFoJUGSmdeTYbhIgARIgARIgARIgARIgARJIIAGKzAQOCptEAiRAAiRAAiRAAiRAAiRAAmklQJGZ1pFju0mABEiABEiABEiABEiABEgggQQoMhM4KGwSCZAACZAACZAACZAACZAACaSVAEVmWkeO7SYBEiABEiABEiABEiABEiCBBBKgyEzgoLBJJEACJEACJEACJEACJEACJJBWAhSZaR05tpsESIAESIAESIAESIAESIAEEkiAIjOBg8ImkQAJkAAJkAAJkAAJkAAJkEBaCVBkpnXk2G4SIAESIAESIAESIAESIAESSCABiswEDgqbRAIkQAIkQAIkQAIkQAIkQAJpJUCRmdaRY7tJgARIgARIgARIgARIgARIIIEEKDITOChsEgmQAAmQAAmQAAmQAAmQAAmklQBFZlpHju0mARIgARIgARIgARIgARIggQQSoMhM4KCwSSRAAiRAAiRAAiRAAiRAAiSQVgIUmWkdObabBEiABEiABEiABEiABEiABBJIgCIzgYPCJpEACZAACZAACZAACZAACZBAWglQZKZ15NhuEiABEiABEiABEiABEiABEkggAYrMBA4Km0QCJEACJEA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Tsource (VDG)Tsink (VDG)MW (VDG)Tsource (NDG)Tsink (NDG)MW (NDG)Total demand
count525600.000000525600.000000525600.000000525600.000000525600.000000525600.000000525600.000000
mean63.658798138.63767417.63671262.176305145.3516455.82382423.460537
std6.42277314.3285805.12325210.25255514.8960561.6916976.814125
min25.31000082.4800000.00000013.540000106.3300000.0000000.000000
25%64.892000126.07400017.01400063.516000131.5515005.61200022.676000
50%64.991000142.45000019.89200064.313000148.4900006.54000026.441000
75%65.076000151.73000020.81900065.546000158.1000006.88000027.690000
max70.070000166.02000023.25000073.470000172.0500007.65000030.900000
\n", "
" ], "text/plain": [ " Tsource (VDG) Tsink (VDG) MW (VDG) Tsource (NDG) \\\n", "count 525600.000000 525600.000000 525600.000000 525600.000000 \n", "mean 63.658798 138.637674 17.636712 62.176305 \n", "std 6.422773 14.328580 5.123252 10.252555 \n", "min 25.310000 82.480000 0.000000 13.540000 \n", "25% 64.892000 126.074000 17.014000 63.516000 \n", "50% 64.991000 142.450000 19.892000 64.313000 \n", "75% 65.076000 151.730000 20.819000 65.546000 \n", "max 70.070000 166.020000 23.250000 73.470000 \n", "\n", " Tsink (NDG) MW (NDG) Total demand \n", "count 525600.000000 525600.000000 525600.000000 \n", "mean 145.351645 5.823824 23.460537 \n", "std 14.896056 1.691697 6.814125 \n", "min 106.330000 0.000000 0.000000 \n", "25% 131.551500 5.612000 22.676000 \n", "50% 148.490000 6.540000 26.441000 \n", "75% 158.100000 6.880000 27.690000 \n", "max 172.050000 7.650000 30.900000 " ] }, "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.demand.describe()" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Load in data" ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def add_afrr_prices(c, case):\n", " try:\n", " aFRR_signal = pd.read_csv(f'data/aFRR_{c.start}.csv', delimiter=';', decimal=',', index_col='datetime')\n", " aFRR_signal.index = case.data.index\n", " except:\n", " data = get_tennet_data('balansdelta2017', pd.to_datetime(c.start), pd.to_datetime(c.end))\n", " data.index = data[[\"datum\", \"tijd\"]].apply(lambda x: \" \".join(x), axis=1)\n", " data.index = pd.to_datetime(data.index, format=\"%d-%m-%Y %H:%M\").tz_localize(\n", " \"Europe/Amsterdam\", ambiguous=True\n", " )\n", " data = data[~data.index.duplicated(keep=\"first\")]\n", " date_ix = pd.date_range(\n", " data.index[0], data.index[-1], freq=\"1T\", tz=\"Europe/Amsterdam\"\n", " )\n", " data = data.reindex(date_ix)\n", " aFRR_signal = data[['Hoogste_prijs_opregelen', 'Mid_prijs_opregelen', 'Laagste_prijs_afregelen']]\n", " aFRR_signal.to_csv(f'data/aFRR_{c.start}.csv', sep=';', decimal=',', index_label='datetime')\n", "\n", " try:\n", " aFRR_prices = pd.read_csv(f'data/aFRR_prices_{c.start}.csv', delimiter=';', decimal=',', index_col='datetime')\n", " aFRR_prices.index = case.data.index\n", " except:\n", " data = get_aFRR_prices_nl(pd.to_datetime(c.start), pd.to_datetime(c.end))\n", " data.index = pd.date_range(\n", " start=c.start,\n", " end=pd.to_datetime(c.end) + timedelta(days=1),\n", " tz='Europe/Amsterdam', \n", " freq='15T', \n", " closed='left'\n", " )\n", " aFRR_prices = data.reindex(case.data.index, method='ffill')\n", " aFRR_prices.to_csv(f'data/aFRR_prices_{c.start}.csv', sep=';', decimal=',', index_label='datetime')\n", " \n", " case.data = pd.concat([case.data, aFRR_signal, aFRR_prices], axis=1)\n", " return case" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def increase_volatility_by_factor(col, factor):\n", " mean = col.mean()\n", " diff_to_mean = col - mean\n", " new_diff = diff_to_mean * factor\n", " return mean + new_diff\n", "\n", "def multiply_by_factor(col, factor):\n", " mean = col.mean()\n", " diff_to_mean = col - mean\n", " \n", " cond = diff_to_mean > 0\n", " diff_to_mean[cond] *= factor\n", " diff_to_mean[~cond] /= factor\n", " return mean + diff_to_mean" ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "tags": [ "exclude" ] }, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\prices.py:531: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\prices.py:443: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\prices.py:531: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\prices.py:443: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\prices.py:531: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n", "C:\\Users\\shahla.huseynova\\source\\repos\\Mooi-Kickstart\\pyrecoy\\pyrecoy\\pyrecoy2\\prices.py:443: FutureWarning:\n", "\n", "'T' is deprecated and will be removed in a future version, please use 'min' instead.\n", "\n" ] } ], "source": [ "def load_data(c, s):\n", " if hasattr(s, 'afrr_case'):\n", " s.afrr_case = add_afrr_prices(c, s.afrr_case)\n", " \n", " for case in s.cases:\n", " case.add_gasprices()\n", " case.add_co2prices(perMWh=True)\n", " \n", " case.data['Gas prices (€/MWh)'] *= c.gas_price_multiplier\n", " case.data['CO2 prices (€/MWh)'] *= c.co2_price_multiplier\n", " case.data['CO2 prices (€/ton)'] *= c.co2_price_multiplier\n", " \n", " for case in s.optcases:\n", " case.data['NEG'] = multiply_by_factor(case.data['NEG'], c.e_price_multiplier)\n", " case.data['ForeNeg'] = multiply_by_factor(case.data['ForeNeg'], c.e_price_multiplier)\n", " case.data['DAM'] = multiply_by_factor(case.data['DAM'], c.e_price_multiplier)\n", " \n", " case.data['NEG'] = increase_volatility_by_factor(case.data['NEG'], c.e_price_volatility_multiplier)\n", " case.data['ForeNeg'] = increase_volatility_by_factor(case.data['ForeNeg'], c.e_price_volatility_multiplier)\n", " \n", " if hasattr(s, 'afrr_case'):\n", " for case in [s.afrr_case]:\n", " case.data['Hoogste_prijs_opregelen'] = multiply_by_factor(case.data['Hoogste_prijs_opregelen'], c.e_price_multiplier)\n", " case.data['Hoogste_prijs_opregelen'] = increase_volatility_by_factor(case.data['Hoogste_prijs_opregelen'], c.e_price_volatility_multiplier)\n", " case.data['aFRR_up'] = multiply_by_factor(case.data['aFRR_up'], c.e_price_multiplier)\n", " case.data['aFRR_up'] = increase_volatility_by_factor(case.data['aFRR_up'], c.e_price_volatility_multiplier)\n", "\n", " s.demand[['Tsource (VDG)', 'Tsource (NDG)']] += c.tsource_delta\n", " s.demand[['Tsink (VDG)', 'Tsink (NDG)']] += c.tsink_delta\n", " for case in s.cases:\n", " case.data = pd.concat([case.data, s.demand], axis=1) \n", "\n", " s.eb_ode_g = get_tax_rate('gas', 2020, 4)['EB+ODE'] * c.energy_tax_multiplier\n", " s.eb_ode_e = get_tax_rate('electricity', 2020, 4)['EB+ODE'] * c.energy_tax_multiplier\n", " s.grid_fees = get_grid_tariffs_electricity(c.grid_operator, 2020, c.connection_type)\n", " s.grid_fee_per_MWh = s.grid_fees['kWh tarief'] * 1000\n", " return s\n", "\n", "s = load_data(c, s)" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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DAMPOSNEGForeNegForePosGas prices (€/MWh)CO2 prices (€/ton)CO2 prices (€/MWh)Tsource (VDG)Tsink (VDG)MW (VDG)Tsource (NDG)Tsink (NDG)MW (NDG)Total demand
2019-01-01 00:00:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.990143.3600.020.510147.6200.00.0
2019-01-01 00:01:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.985143.0890.020.387147.6420.00.0
2019-01-01 00:02:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.980142.8180.020.264147.6640.00.0
2019-01-01 00:03:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.975142.5470.020.141147.6860.00.0
2019-01-01 00:04:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.970142.2760.020.018147.7080.00.0
\n", "
" ], "text/plain": [ " DAM POS NEG ForeNeg ForePos \\\n", "2019-01-01 00:00:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:01:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:02:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:03:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:04:00+01:00 68.92 34.85 58.01 NaN NaN \n", "\n", " Gas prices (€/MWh) CO2 prices (€/ton) \\\n", "2019-01-01 00:00:00+01:00 20.83 34.24 \n", "2019-01-01 00:01:00+01:00 20.83 34.24 \n", "2019-01-01 00:02:00+01:00 20.83 34.24 \n", "2019-01-01 00:03:00+01:00 20.83 34.24 \n", "2019-01-01 00:04:00+01:00 20.83 34.24 \n", "\n", " CO2 prices (€/MWh) Tsource (VDG) Tsink (VDG) \\\n", "2019-01-01 00:00:00+01:00 6.6 64.990 143.360 \n", "2019-01-01 00:01:00+01:00 6.6 64.985 143.089 \n", "2019-01-01 00:02:00+01:00 6.6 64.980 142.818 \n", "2019-01-01 00:03:00+01:00 6.6 64.975 142.547 \n", "2019-01-01 00:04:00+01:00 6.6 64.970 142.276 \n", "\n", " MW (VDG) Tsource (NDG) Tsink (NDG) MW (NDG) \\\n", "2019-01-01 00:00:00+01:00 0.0 20.510 147.620 0.0 \n", "2019-01-01 00:01:00+01:00 0.0 20.387 147.642 0.0 \n", "2019-01-01 00:02:00+01:00 0.0 20.264 147.664 0.0 \n", "2019-01-01 00:03:00+01:00 0.0 20.141 147.686 0.0 \n", "2019-01-01 00:04:00+01:00 0.0 20.018 147.708 0.0 \n", "\n", " Total demand \n", "2019-01-01 00:00:00+01:00 0.0 \n", "2019-01-01 00:01:00+01:00 0.0 \n", "2019-01-01 00:02:00+01:00 0.0 \n", "2019-01-01 00:03:00+01:00 0.0 \n", "2019-01-01 00:04:00+01:00 0.0 " ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.hpcase.data.head()" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Assets" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### COP curve" ] }, { "cell_type": "code", "execution_count": 13, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def cop_curve(Tsink, Tsource):\n", " Tsink += 273\n", " Tsource += 273\n", "\n", " c1 = 0.267 * Tsink / (Tsink - Tsource)\n", " c2 = 0.333 * Tsink / (Tsink - Tsource)\n", " \n", " return Polynomial([c2, c1])" ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [ { "data": { "text/latex": [ "$x \\mapsto \\text{1.08290551} + \\text{0.86827559}\\,x$" ], "text/plain": [ "Polynomial([1.08290551, 0.86827559], domain=[-1, 1], window=[-1, 1], symbol='x')" ] }, "execution_count": 14, "metadata": {}, "output_type": "execute_result" } ], "source": [ "cop_curve(140, 13)" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/latex": [ "$x \\mapsto \\text{2.05267164} + \\text{1.64583582}\\,x$" ], "text/plain": [ "Polynomial([2.05267164, 1.64583582], domain=[-1, 1], window=[-1, 1], symbol='x')" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "cop_curve(140, 73)" ] }, { "cell_type": "code", "execution_count": 16, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "heatpump = Heatpump(\n", " name='Heatpump',\n", " max_th_power=1,\n", " min_th_power=0,\n", " cop_curve=cop_curve\n", ")" ] }, { "cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [], "source": [ "#heatpump.get_cop(heat_output=load, Tsink=140, Tsource=13)" ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [], "source": [ "#heatpump.get_cop(heat_output=load, Tsink=140, Tsource=99)" ] }, { "cell_type": "code", "execution_count": 19, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "import itertools\n", "\n", "source_Ts = np.arange(25, 75) + 273\n", "sink_Ts = np.arange(80, 170) + 273\n", "\n", "df = pd.DataFrame(columns=list(sink_Ts), index=list(source_Ts))\n", "for sourceT, sinkT in itertools.product(source_Ts, sink_Ts):\n", " df.loc[sourceT, sinkT] = heatpump.get_cop(heat_output=0.5, Tsink=sinkT, Tsource=sourceT)\n", " \n", "#df.to_csv('cops_at_50perc_load.csv', sep=';', decimal=',')" ] }, { "cell_type": "code", "execution_count": 20, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sourceT = 63 + 273\n", "sinkT = 140 + 273\n", "loads = np.arange(0, 1, 0.01)\n", "\n", "cop_series = pd.Series(index=loads, dtype='float')\n", "load_series = pd.Series(index=loads, dtype='float')\n", "for load in loads:\n", " cop = heatpump.get_cop(heat_output=load, Tsink=sinkT, Tsource=sourceT)\n", " cop_series[load] = cop\n", " load_series[load] = load / cop " ] }, { "cell_type": "code", "execution_count": 21, "metadata": { "tags": [ "exclude" ] }, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "plotlyServerURL": "https://plot.ly" }, "data": [ { "line": { "color": "rgba(70, 165, 121, 1.0)", "dash": "solid", "shape": "linear", "width": 1.3 }, "mode": "lines", "name": "None", "text": "", "type": "scatter", "x": [ 0, 0.01, 0.02, 0.03, 0.04, 0.05, 0.06, 0.07, 0.08, 0.09, 0.1, 0.11, 0.12, 0.13, 0.14, 0.15, 0.16, 0.17, 0.18, 0.19, 0.2, 0.21, 0.22, 0.23, 0.24, 0.25, 0.26, 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QIDKTsJV5jwgggAACCCCAAAIIIIBAkwSIzCZB8zIIIIAAAggggAACCCCAQBIEiMwkbGXeIwIIIIAAAggggAACCCDQJAEis0nQvAwCCCCAAAIIIIAAAgggkAQBIjMJW5n3iAACCCCAAAIIIIAAAgg0SYDIbBI0L4MAAggggAACCCCAAAIIJEGAyEzCVuY9IoAAAggggAACCCCAAAJNEiAymwTNyyCAAAIIIIAAAggggAACSRAgMpOwlXmPCCCAAAIIIIAAAggggECTBIjMJkHzMggggAACCCCAAAIIIIBAEgSIzCRsZd4jAggggAACCCCAAAIIINAkASKzSdC8DAIIIIAAAggggAACCCCQBAEiMwlbmfeIAAIIIIAAAggggAACCDRJgMhsEjQvgwACCCCAAAIIIIAAAggkQYDITMJW5j0igAACCCCAAAIIIIAAAk0SIDKbBM3LIIAAAggggAACCCCAAAJJECAyk7CVeY8IIIAAAggggAACCCCAQJMEiMwmQfMyCCCAAAIIIIAAAggggEASBIjMJGxl3iMCCCCAAAIIIIAAAggg0CQBIrNJ0LwMAggggAACCCCAAAIIIJAEASIzCVuZ94gAAggggAACCCCAAAIINEmAyGwSNC+DAAIIIIAAAggggAACCCRBgMhMwlbmPSKAAAIIIIAAAggggAACTRIgMpsEzcsggAACCCCAAAIIIIAAAkkQIDKTsJV5jwgggAACCCCAAAIIIIBAkwSIzCZB8zIIIIAAAggggAACCCCAQBIEiMwkbGXeIwIIIIAAAggggAACCCDQJAEis0nQvAwCCCCAAAIIIIAAAgggkAQBIjMJW5n3iAACCCCAAAIIIIAAAgg0SYDIbBI0L4MAAggggAACCCCAAAIIJEGAyEzCVuY9IoAAAggggAACCCCAAAJNEiAymwTNyyCAAAIIIIAAAggggAACSRAgMpOwlXmPCCCAAAIIIIAAAggggECTBIjMJkHzMggggAACCCCAAAIIIIBAEgSIzCRsZd4jAggggAACCCCAAAIIINAkASKzSdC8DAIIIIAAAggggAACCCCQBAEiMwlbmfeIAAIIIIAAAggggAACCDRJgMhsEjQvgwACCCCAAAIIIIAAAggkQYDITMJW5j0igAACCCCAAAIIIIAAAk0SIDKbBM3LIIAAAggggAACCCCAAAJJECAyk7CVeY8IIIAAAggggAACCCCAQJMEiMwmQfMyCCCAAAIIIIAAAggggEASBIjMJGxl3iMCCCCAAAIIIIAAAggg0CQBIrNJ0LwMAggggAACCCCAAAIIIJAEASIzxlZeXd8MRvf1dMd4lmQN3fxwxzKtGetoyyTrjcd4t/c3tq2rs81aM+kYz5KsoWv3tuz0yQ5LpVLJeuMx3q37POOzLDxgvlA093l2+mRX+EEJXzKbLdhONmsnuzsTLhH+7W/vZq1QKFl3V3v4QQlf8sOtXUulU9bZ3ppwifBv/8HmtnW0t1pbK9/NwquxpE+AyPQJ7fPvRKaOR2TqZkSmbkZk6mZEpmZGZGpebmkiUzcjMnUzIlM3IzJ1M0b4BYhMv1HdJYhMHY/I1M2ITN2MyNTNiEzNjMjUvIhM3cuNIDJ1NyJTNyMydTNG+AWITL8RkRnDqHookaljEpm6GZGpmxGZmhmRqXkRmboXkRnNjMjU3YhM3YwRfgEi029EZMYwIjLj4xGZuiGRqZsRmZoZkal5EZm6F5EZzYzI1N2ITN2MEX4BItNvRGTGMCIy4+MRmbohkambEZmaGZGpeRGZuheRGc2MyNTdiEzdjBF+ASLTb0RkxjAiMuPjEZm6IZGpmxGZmhmRqXkRmboXkRnNjMjU3YhM3YwRfgEi029EZMYwIjLj4xGZuiGRqZsRmZoZkal5EZm6F5EZzYzI1N2ITN2MEX4BItNvRGTGMCIy4+MRmbohkambEZmaGZGpeRGZuheRGc2MyNTdiEzdjBF+ASLTb0RkxjAiMuPjEZm6IZGpmxGZmhmRqXkRmboXkRnNjMjU3YhM3YwRfgEi029EZMYwIjLj4xGZuiGRqZsRmZoZkal5EZm6F5EZzYzI1N2IzJ+Zvb/5gU2vLNjCvTv2937ub+qYjHgoQGTG2BnclzL36OvpjvEsyRrKfTL17U1k6mZEpm5GZGpmRKbmRWTqXkRmNDMiU3dLcmSu727azPK8TS/N2ezqgq1uP9j7bt950v7X//ILOiYjiMxG7ANEpq5IZOpmRKZuRmTqZkSmZkZkal5Epu5FZEYzIzJ1tyRF5mZuy66u3LCZlXmbWV6w25urAdjJti6b6B+1yYFxm+wftTNP9eiQjHhEgCOZMXYIIlPHIzJ1MyJTNyMydTMiUzMjMjUvIlP3IjKjmRGZuttxjszdQs7e+uCGzSzNB2G5eH/JSlayjnSbXeobtqmBsSAqh08NWou16HiMqCtAZMbYOYhMHY/I1M2ITN2MyNTNiEzNjMjUvIhM3YvIjGZGZOpuxykyc8WC/XT9ts2sLNjMypxdX7tt+WLBWlMZe673vE0NjttE36g923PW0i0pHYsRoQWIzNBUjy9IZOp4RKZuRmTqZkSmbkZkamZEpuZFZOpeRGY0MyJTdzvKkVkslWzh/vtBVLrrKt9ee8/c0ctUS4uNnz4bBOXk4Jh9vHfI2tIZHYcRkQWIzMh0ZkSmjkdk6mZEpm5GZOpmRKZmRmRqXkSm7kVkRjMjMnW3oxaZ7jrK2eUFm16Zt6sri7aZ2w7e9NCJAZscGAtOgb3UN2RdmQ4dgxENEyAyY1ASmToekambEZm6GZGpmxGZmhmRqXkRmboXkRnNjMjU3Q57ZLoZX11QzrgZYFcWzM0I6x4DXaeDyXpcVE4NjAeT9/A4PAJEZoxtQWTqeESmbkZk6mZEpm5GZGpmRKbmRWTqXkRmNDMiU3c7bJH5IOtmgF3Yu7XI6oLd3VwL3lRPe/feDLDBdZUjQWTyOLwCRGaMbUNk6nhEpm5GZOpmRKZuRmRqZkSm5kVk6l5EZjQzIlN3e9KRuZPP2tXVRZtedrcVmbebG8vBm+jMtNtE/4hN9o/Z5MCoXTgxoL85RjwxASIzBj2RqeMRmboZkambEZm6GZGpmRGZmheRqXsRmdHMiEzdrdmRmS3k7fr6rSAoZ1fm7fr6HSuWitaebrXney8EM8C624qMnjpjKWaA1TfoIRlBZMbYEESmjkdk6mZEpm5GZOpmRKZmRmRqXkSm7kVkRjMjMnW3g45MF5Dvrt+x2dW9GWDfWbtluWI+CMiLPWdtIjhSOWbP9V6w1lRafwOMOJQCRGaMzUJk6nhEpm5GZOpmRKZuRmRqZkSm5kVk6l5EZjQzIlN3a3RklqxktzZWbGbZ3avSHa1ctO38rrVYi42cGtw7/XVwzC71DllHpk1fYUYcCQEiM8ZmIjJ1PCJTNyMydTMiUzcjMjUzIlPzIjJ1LyIzmhmRqbs1IjKXt+7Zj4NrKvdmgHWT97jHme5em3L3qhzYu66yu5UZYPUtdDRHEJkxthuRqeMRmboZkambEZm6GZGpmRGZmheRqXsRmdHMiEzdLUpkuoicXp4LJutxUeki0z36Ok/ahIvKwXG70jcS/DePZAoQmTG2O5Gp4xGZuhmRqZsRmboZkamZEZmaF5GpexGZ0cyITN0tTGRu5Xfs2urNx2aA7W7ttCv9IzbVP2YTA6N2rrtPXwFGHEsBIjPGZiUydTwiUzcjMnUzIlM3IzI1MyJT8yIydS8iM5oZkam71YpMNwPsT9Zu2szSfDBhz9w9NwNsyTrSbXapb9im3Omv/aM2dHLQUi0t+osy4tgLEJkxNjGRqeMRmboZkambEZm6GZGpmRGZmheRqXsRmdHMiEzdzUVma1vabm4uPzYDbCaVtou952yyf++2Ihd7z1ua24royAkcQWTG2OhEpo5HZOpmRKZuRmTqZkSmZkZkal5Epu5FZEYzIzLDubkZYG/cX7KZlQX7T++/a9fX37OdQi44Kjl++uxH11WOBfetdPev5IGAKkBkqmIVyxOZOh6RqZsRmboZkambEZmaGZGpeRGZuheRGc2MyKzvdvfD9SAqq2eAfaarN5j59YXBZ4P/25XpiIbPKAQqBIjMGLsDkanjEZm6GZGpmxGZuhmRqZkRmZoXkal7EZnRzIjMn7mt727uTdSzNBecBru6/SD4x4Gu0zbRPxpcV3mlf9TSubR1tLdaW2smGjqjEKghQGTG2C2ITB2PyNTNiEzdjMjUzYhMzYzI1LyITN2LyIxmluTI3Mxt2dWVGzaz4u5XuWC3N1cDxJNtXUFUTg6M2wsDY0FkVj7CzC4bbWswKskCRGaMrU9k6nhEpm5GZOpmRKZuRmRqZkSm5kVk6l5EZjSzJEXmbiFnb31wI5gB1oXl4v0lc9daVs8AO3xq0Fqs/gywRGa0fY1R+wsQmZ495MbNW/blr37DNjY2Hy559plB+9IXP2/5Yir43/p6utnPQgoQmSGhKhYjMnUzIlM3IzI1MyJT8yIydS8iM5rZcY7MXLFgP12/vXdd5cqcXV+7bfliwVpTGXuu97xNDY4HE/Y823NWmgGWyIy2rzGKyIy1D7jI/Pq3XrXfeOVlGx46/8hzcSRTpyUydTMiUzcjMnUzIlMzIzI1LyJT9yIyo5kdp8h096VcuP9+EJXTS3P29tp75o5eVs8A+/HeIWtLR7+eksiMtq8xisiMtQ8QmbH4HhtMZOqeRKZuRmTqZkSmZkZkal5Epu5FZEYzO+qR6a6jnF1esOmVebu6smibue0AYujEgE0OjAWT9VzqG2roDLBEZrR9jVFEZqx9oPp02fKpsqdPnTSOZOq0RKZuRmTqZkSmbkZkamZEpuZFZOpeRGY0s6MWmW7GVxeUwQywKwvmZoR1j8oZYKcGxoPJew7qQWQelGyyn5drMsXt/+pr37fVtTX73Csv2+ZWLhjd1dkmPktyF89m85ZKpyyT3ruelYdfYGc3Z22taUulMPNr7S2xvZ2zjo6MtbTUn+gg7HMlZbmt7SyfZZ6N7XanUmlvoWKxZO7zrKODm5SH/Rkp5IuWLxSsvR2zsGa5fMFKxZK1tUU/FTLsax2X5dzPZUuqxVoz6UP5ljayW3Zt7YZdXV20tz5YtKWt9WA9T7d12+W+IbvcN2aXe4etr/NU09Z/dzdnmUza0nw3e8S8q4Pv93F2QiJT1HNHNr/z3R/YFz77mYcT/3TyCzO0YjaXD2KJyAxNZrvZ/N6Hf4pgCqu2vZuzjjYiM6xXEOa7OeOzbH+xRyKzVDL3edbRRjCF3c8KxdJeZHIvvrBkgVexZNZ2SIMp9Btp4oIuzN0fGA/L94ydQs7eXrthsx9F5a0PVwKNzkybfbx32C4/PWJXeoftXHd/E5UefandXD7wSvPH7Edgnupqf2Lb5Di8MJEpbsVakcnssuEROV02vFV5SU6X1c04XVY343RZzYzTZTUvt3Q2W7CdbNZOdnfqgxM6Yns3a4VCybr5sht6D3jSp8tmC3m7vn7LZpbnbXZl3q6v37FiqWjt6VZ7vvdCMAPsZP+ojZ46Y6mWw3GGEqfLht69WFAQIDI9WP/hR39qI8MXHs4s606XdY+XX/o012QKO1p5USJTRyMydTMiUzcjMjUzIlPzIjJ1LzeCyNTdmh2ZLiDfXb9js6t7M8C+s3bLcsV8EJAXe87aRP9YMGHPc70XrDV1OE/hJTL1/YwRfgEi02M0PfuWfeVr33y41AtTl4PrMTva24lM//712BJEpo5GZOpmRKZuRmRqZkSm5kVk6l5EZjSzg47MkpXs1saKzSy7e1W6o5WLtp3ftRZrsZFTgzbponJwzC71DllH5mhc00dkRtvXGLW/AJEZYw9hdlkdj8jUzYhM3YzI1M2ITM2MyNS8iEzdi8iMZnYQkbm8dc9+vDxvM8t7M8A+yG4FK3emu9em+kaDI5WTA6PW3XpwM8BG0wg3isgM58RSmgCRqXk9sjSRqeMRmboZkambEZm6GZENWlKnAAAgAElEQVSpmRGZmheRqXsRmdHMGhGZ7jYiV1cWbDq4rnLBXGS6R1/nSZtwUTk4blf6RoL/Pg4PIvM4bMXD9x6IzBjbhMjU8YhM3YzI1M2ITN2MyNTMiEzNi8jUvYjMaGZRInMrv/Pw9Fd3GuztzdXgxbtbO+1K/4hN9Y/ZxMConevui7ZSh3wUkXnIN9ARXT0iM8aGIzJ1PCJTNyMydTMiUzcjMjUzIlPzIjJ1LyIzmlmYyNwNbivyns0szQcT9szdczPAlqwj3WaX+oZtyp3+2j9qQycHLZWA+y0TmdH2NUbtL0BkxthDiEwdj8jUzYhM3YzI1M2ITM2MyNS8iEzdi8iMZlYrMgulol1fu2UzK26ynjm7vnbb8sWCZVJpu9h7zib7924rcrH3vKUPyW1For37aKOIzGhujCIyD2wfIDJ1WiJTNyMydTMiUzcjMjUzIlPzIjJ1LyIzmpmLTEu12MruWhCV7rrKa6s3bKeQDY5Kjp8++9F1lWPBfSvd/SuT/iAyk74HHMz750hmDFciU8cjMnUzIlM3IzJ1MyJTMyMyNS8iU/ciMjUzdx3l7PKC/dndd+0nazdtM7cTPIG7jtLN/BrcWmRg1LoyHdoTJ2BpIjMBG/kJvEUiMwY6kanjEZm6GZGpmxGZuhmRqZkRmZoXkal7EZn7m61uP7Crq4s2szQXXFfp/ts9+jpO2eW+EfuLzzxrV/pHrae9Oxp+gkYRmQna2E18q0RmDGwiU8cjMnUzIlM3IzJ1MyJTMyMyNS8iU/ciMh8128xt7c0Auzxv06sLdndzLVjgZFuXTfS7e1WO2wsDY/aUdVoqnbLOdk6DDbvXEZlhpVhOESAyFa2qZYlMHY/I1M2ITN2MyNTNiEzNjMjUvIhM3SvpkbmTz9q1tZvBDLAzK/O2eH/JSlayzky7TfSPPDz99fyJfmuxlofAYWaXjbY1ju8oIvP4btsn+c6IzBj6RKaOR2TqZkSmbkZk6mZEpmZGZGpeRKbulbTIzBUL9o67rcjyvM2uzNv1dXdbkaK1pjL2XO95mxocDybs+VjPWUvtMwMskanva0SmbsYIvwCR6TequwSRqeMRmboZkambEZm6GZGpmRGZmheRqXsd98h096VcuP/+3gywS3PBfSvd/StdQF7sOWsTwUQ9Y3ax57y1pTOhAYnM0FQPFyQydTNG+AWITL8RkRnDqHookaljEpm6GZGpmxGZmhmRqXkRmbrXcYzM8gyw0yvzdnVl0TZz2wHM0ImBICinBsbsSt+IdWTaooGZGZGp0xGZuhkj/AJEpt+IyIxhRGTGxyMydUMiUzcjMjUzIlPzIjJ1r+MQmW7GVxeUwQywKwu2vrsZQJzp7rWpPjdZz1gwA6ybvKdRDyJTlyQydTNG+AWITL8RkRnDiMiMj0dk6oZEpm5GZGpmRKbmRWTqXkcxMh9kt+zqyuMzwLrbiAQzwA6O21T/mPV1nowGEmIUkRkCqWoRIlM3Y4RfgMj0GxGZMYyIzPh4RKZuSGTqZkSmZkZkal5Epu51FCLTzQDr7lU5vTwfTNhzc2M5eKPdrZ12pX8kCMqJgVE7190XDSDCKCJTRyMydTNG+AWITL8RkRnDiMiMj0dk6oZEpm5GZGpmRKbmRWTqXocxMrOFvF1fv/XYDLDt6VZ7vvdCMAPsZP+ojZ56xlItP7utSLR3H20Ukam7EZm6GSP8AkSm34jIjGFEZMbHIzJ1QyJTNyMyNTMiU/MiMnWvwxCZ7hYi767fsdnVvRlg31m7Zbli3jKptF3sPWeT/XtR+WzPOWtNpaO9yQaPIjJ1UCJTN2OEX4DI9BsRmTGMiMz4eESmbkhk6mZEpmZGZGpeRKbu9SQis2Qlu7WxYjPLCzaz4u5XuWjb+V1rsRYbOTVok+62IoNjdvnpYXNHLw/jg8jUtwqRqZsxwi9AZPqNiMwYRkRmfDwiUzckMnUzIlMzIzI1LyJT92pWZC5v3bMfB9dU7s0A6ybvcY/KGWAnB0atu7VxM8BG0wg3isgM51S5FJGpmzHCL0Bk+o2IzBhGRGZ8PCJTNyQydTMiUzMjMjUvIlP3OqjIdLcRcTPAusl6XFS6yHQPN+PrhLutyOB4cK/Kg5wBNppGuFFEZjgnIlN3YoQmQGRqXo8s7b6UBR/MPd0xniVZQzc/3LFMa8Y62jLJeuMx3i2RqeMRmboZkamZEZmaF5GpezUqMrfyOw9Pf3Wnwd7eXA1W5knOABtNI9woIjOcE5GpOzFCEyAyNS8iM4aXG0pk6oBEpm5GZOpmRKZmRmRqXkSm7hU1MncLOXt77T2bWZoPJuyZu3fHiqWSdaTb7FLfsE0NjAWT9QydHHxiM8BG0wg3isgM50Rk6k6M0ASITM2LyIzhRWRGwyMydTciUzcjMjUzIlPzIjJ1r7CRWSgV7fraLZtZcZP1zNn1tduWLxYemwH2Yu95S7ekoq3IERpFZOobi2sydTNG+AWITL9R3SU4XVbH40imbkZk6mZEpm5GZGpmRKbmRWTqXvUi0x2VvPlgKYhKd13ltdUbtlPIBkclx0+f/ei6yrHgvpWHdQbYaBrhRhGZ4ZwqlyIydTNG+AWITL8RkRnDqHookaljEpm6GZGpmxGZmhmRqXkRmbpXZWTeL27Y7PKCTa/M29WVRdvMbQdPeK67z9zMr8GtRQZGrSvTEe2FjtEoIlPfmESmbsYIvwCR6TciMmMYEZnx8YhM3ZDI1M2ITM2MyNS8iEzNa3X7gV1dXbQ/f/9du/rBoq3tbARPMNB12ib6R4PrKq/0j1pPOxMPVssSmdq+5pYmMnUzRvgFiEy/EZEZw4jIjI9HZOqGRKZuRmRqZkSm5kVk7u+1mdvamwF2ed6mVxfs7uZaMOBEW5dd6hmyv3D2or0wMBZEJo/9BYhMfQ8hMnUzRvgFiEy/EZEZw4jIjI9HZOqGRKZuRmRqZkSm5kVkPuq1k8/atbWbwQywMyvztnh/yUpWss5Mu030jzw8/fXptlNWLJh1d7Xr4AkdQWTqG57I1M0Y4RcgMv1GRGYMIyIzPh6RqRsSmboZkamZEZmaV9IjM1cs2DvutiLL8za7Mm/X191tRYrWmsrYc73nbWpwPJiw52M9Zy1VMQPs9m7WCoUSkSnsbkSmgPXRokSmbsYIvwCR6TciMmMYEZnx8YhM3ZDI1M2ITM2MyNS8khaZLiAX7t/dmwF2aS64b6W7f6ULyIs9Z20imKhnzC72nLe2dKYuJpGp72dEpm5GZOpmjPALEJl+IyIzhhGRGR+PyNQNiUzdjMjUzIhMzSsJkfnexvLedZUr7mjlom3ndwOkoRMDQVAGk/X0jVhHpi00HpEZmurhgkSmbkZk6maM8AsQmX4jIjOGEZEZH4/I1A2JTN2MyNTMiEzN6zhG5vLWPZtdXbSZpTmbXVmw9d3NAOVMd69N9Y0GYelmgD3Z1qVjfTSCyNTpiEzdjMjUzRjhF0h0ZN64ecu+/NVv2N/+my/ai5/6RE2t8jIbG3u/PNzj7DOD9qUvft7yxVTw3309TCHu39X2luA+mWGlfrYckambEZm6GZGpmRGZmtdxiMwH2S2bXp6z6eC6ygVzkeke7jYi7rYik4PjNtU/Zn2dJ3WcOiOITJ2SyNTNiEzdjBF+gcRGZmU8vvSrv7RvZH79W6/ab7zysg0PnX9E1H0pIzL9O1nlEkSm5uWWJjJ1MyJTNyMyNTMiU/M6ipG5ld+xa6s3g6h0E/bc3FgO3nR3a6dd6R8JgnJiYNTOdffpGCFHEJkhoSoWIzJ1MyJTN2OEXyCRkXnv/gP77d/7tv3qf/O37I/+7b+zqSuXiEz/vtKQJYhMnZHI1M2ITN2MyNTMiEzN6yhEZraQt598dFuR2dUFm7vnZoAtWXu61Z7vvRDMADvZP2qjp56xVEuLDhBhBJGpoxGZuhmRqZsxwi+QuMh0gfmbv/U79tKv/KI9d/FZ+91vveqNTHdKbfl02fKpsqdPnTSOZPp3sOoliEzdjMjUzYhM3YzI1MyITM3rMEZmoVS0n67fMReUbgbYd9ZuWa6Yt0wqbRd7z9lk/15UPttzzlpTaf0NN2AEkakjEpm6GZGpmzHCL5CoyNzZ3Q2i8sVP/oJNTVy28n/vdySzmvDV175vq2tr9rlXXrbNrVzwz091hp8pzr9JjvcSu9m8pdIpa03vXc/Kwy+wvZuzttaMpVPN+cu5f40O/xJb2znr7MhYS5OONhx+Ef8afrid5bPMx+T2p1IpWKpYLJn7POvsaPWN4t8/EsgXSpbP562j/cmYlaxk7z1YtqtrN4KwfGftpu0UctZiLTZ0csCuPD1iV/pG7eO9Q9aWqn9bkWZu0Fy+EOxr7W2HY32a+d6jvlY2m7eWVIu1Zp7MHwairveTHLezmwu80nw3e2QzdHbw/T7OfpmoyCwfxbzz/tJjZvtdl1m5sLuW8zvf/YF94bOfeTjxz5P6hRlnwz+psblc3lKpFB9kwgZwvzAzmVTgxiOcgPuF6b6UEZnhvNxSzozPsv293N95inuNGZxG6T7P2tueTDCF37KHZ8lioWj5YjH4o1mzHqs794MZYN9anbdrazdtI7cVvPQzTz1tl58etsu9I0FUPtXa2axVkl4nXygEf9cgmMKzuTB3n/0Zgik0WjaXD76Xpfme8YhZd1d7aEMWfFwgUZFZ/fajHMmsFZnMLhv+R4vTZcNblZfkdFndjNNldTNOl9XMOF1W83JLZ7MF28lm7WT3wQWdu43I1ZWFx2aAdTO+TrjbirgZYAfGghlhj8KD02X1rcTpsroZp8vqZozwCxCZVddkvv7Gm/bGH/9JcIsSd93lf/jRn9rI8IWHM8u602Xd4+WXPs01mf7967EliEwdjcjUzYhM3YzI1MyITM3roCLTzQA7s7xgMytuBtgFu725GqyYuzdlcFuRgb3rKs881aOv8CEYQWTqG4HI1M2ITN2MEX4BItMTmdOzb9lXvvbNh5IvTF0OrsfsaG8nMv37F5EZwah6CJGpIxKZuhmRqZkRmZpXoyJzt5Czt9fes5ml+eC6yvIMsB3pNrvUNxwcpXRROXxqMLjW8qg/iEx9CxKZuhmRqZsxwi+Q6Mj08+y/BLPL6oIcydTNiEzdjMjUzYhMzYzI1LyiRqabAfb62i2bWXFHK+fs+tptyxcL1prK2HO954PbirjTYJ/tOWvpluN33TqRqe9nRKZuRmTqZozwCxCZfqO6SxCZOh6RqZsRmboZkambEZmaGZGpeYWNTDeh0s0HS0FUTi/P27XVG7ZTyAb3pRw/ffaj6yrH9maATTdvAiH93TZmBJGpOxKZuhmRqZsxwi9AZPqNiMwYRtVDiUwdk8jUzYhM3YzI1MyITM1rv8h011HOLi/Y9Mq8XV1ZtM3cdvDkQycGbHJgLDgF9lLfkHVlOvQXPeIjiEx9AxKZuhmRqZsxwi9AZPqNiMwYRkRmfDwiUzckMnUzIlMzIzI1r8rIzKZzdnV10WaW5oLrKle3HwRPNtB1Opisx0Xl1MB4MHlP0h9Epr4HEJm6GZGpmzHCL0Bk+o2IzBhGRGZ8PCJTNyQydTMiUzMjMsN7bea2gplf//zunM2sLtjy1nowuHIG2BcGxoLI5PGoAJGp7xFEpm5GZOpmjPALEJl+IyIzhhGRGR+PyNQNiUzdjMjUzIjM+l47+axdW7sZzADrbi2yeH/JSlayzkybPd8zZH/xmY/Z5MConT/RfyxmgNX2HG1pIlPzcksTmboZkambMcIvQGT6jYjMGEZEZnw8IlM3JDJ1MyJTMyMyf+aVKxbsHXdbkeV5m12Zt+vrd6xYKj42A+zwU4OWzeXtZHenhp3gpYlMfeMTmboZkambMcIvQGT6jYjMGEZEZnw8IlM3JDJ1MyJTM0tyZLqAXLh/d28G2KW54L6V7v6VqZaUXew5axP9Y8GEPRd7zj8yA2w2W7CdbJbIFHY1IlPA+mhRIlM3IzJ1M0b4BYhMvxGRGcOIyIyPR2TqhkSmbkZkamZJi8z3NpaD6yrd6a+zK4u2nd8NwCpngL3SN2Idmba6kESmto+5pYlM3YzI1M2ITN2MEX4BItNvRGTGMCIy4+MRmbohkambEZma2XGPzOWtezZbngF2ZcHWdzcDoDPdvTbVNxocqbzSPyrNAEtkavsYkal7uRFEpu5GZOpmjPALEJl+IyIzhhGRGR+PyNQNiUzdjMjUzI5bZD7Ibtn08pxNB9dVuhlg7wUgPe3dwW1FJgfHbap/zPo6T2pQFUsTmTodRzJ1MyJTNyMydTNG+AWITL8RkRnDiMiMj0dk6oZEpm5GZGpmRz0yt/I7dm31ZhCVbsKemxvLAUB3a6dd6R8JgnJiYNTOdfdpMPssTWTqlESmbkZk6mZEpm7GCL9A0yLz1de+bz9880fBGn3yEz9vL7/0af/aHfIl3Jcy9+jr6T7ka3p4Vm/zwx3LtGasoy1zeFbqkK8JkalvICJTNyMyNbOjFpnZQt5+8tFtRWZXF2zunpsBtmTt6VZ7vveCTQ2O22T/qI2eesZSLS0aRsilicyQUBWLEZm6GZGpmxGZuhkj/AJNiczX33jTpq9es8+98rJ1tLebC85zZ8/Yi5/6hH8ND/ESRKa+cYhM3YzI1M2ITN2MyNTMDntkFkpF++n6HXNB6WaAfWftluWKecuk0nax95xN9u9F5bM956w1ldbefMSliUwdjsjUzYhM3YzI1M0Y4Rc48Mjc2d213/3Wq/biJ3/BpiYuB2t04+Yt+853f2Bf+Oxn7PSp6Nd3+N/ewS5BZOq+RKZuRmTqZkSmbkZkamaHLTJLVrIb95f2biuyPG/XVm/YTiFrLdZiI6cGbdLdVmRwzC4/PRwcvXwSDyJTVycydTMiUzcjMnUzRvgFDjwy791/YL/9e9+2X/+1X7bhofPBGtX63/yreviWIDL1bUJk6mZEpm5GZOpmRKZmdhgi8+6H60FUzizPBZP1uMl73MNdRzk5MBqE5ZX+Yetu7dLe3AEtTWTqsESmbkZk6mZEpm7GCL/AE4vM3/yt37GXfuUXHx7d9K/q4VuCyNS3CZGpmxGZuhmRqZsRmZrZk4hMdxuRYKKepbngNNjV7QfBSrsZXyfcbUXcDLADY8GMsIfxQWTqW4XI1M2ITN2MyNTNGOEXIDL9RnWXIDJ1PCJTNyMydTMiUzcjMjWzZkTmZm7Lrq7csJkVNwPsgt3eXA1W8mRb195tRQb2rqs881SPtvJPaGkiU4cnMnUzIlM3IzJ1M0b4BZoSme6o5Z33l/Zdm7PPDNqXvvj5I3WNJpHp38GqlyAydTMiUzcjMnUzIlMzO4jI3C3k7K0PbtjM0nwQlov3l8xda9mRbrNLfcPBUUoXlcOnBoNrLY/ag8jUtxiRqZsRmboZkambMcIvcOCR6V+Fo7sEkalvOyJTNyMydTMiUzcjMjWzRkRmrliwn67f3ruucmXOrq/dtnyxYK2pjD3Xez64rYg7DfbZnrOWbklpK3gIlyYy9Y1CZOpmRKZuRmTqZozwCxCZfqO6SxCZOh6RqZsRmboZkambEZmaWZTIdPelXLj//t4MsEtz9vbae+aOXrr7Uo6fPvvRdZVj9vHeIWtLH797CROZ2j7mliYydTMiUzcjMnUzRvgFmhqZ7v6YP3zzR4+s1Sc/8fP28kuf9q/pIVyCyNQ3CpGpmxGZuhmRqZsRmZpZ2Mh011HOLi/Y9Mq8XV1ZtM3cdvBCQycGbHJgLDgF9lLfkHVlOrQVOIJLE5n6RiMydTMiUzcjMnUzRvgFmhKZ7pYl7rrMgYE++9wrL1tHe3uwZuV7aC4vrx656zHd+hOZ/h2segkiUzcjMnUzIlM3IzI1s3qR6WZ8dUEZzAC7smBuRlj3GOg6HUzW46JyamA8mLwnaQ8iU9/iRKZuRmTqZkSmbsYIv0BTItMdwXSPekcsff/ufxtPZgkiU3cnMnUzIlM3IzJ1MyJTMytHZqrD7Gpwr8p5m15dsLuba8ETuduIBDPABtdVjgSRmfQHkanvAUSmbkZk6mZEpm7GCL/AgUdm+Wjli5/8hbr3xJyefcte/+G/f+Qop3/Vn/wSRKa+DYhM3YzI1M2ITN2MyAxntpPP2tXVRfvzu3M2vTxntz/cu61IZ6bdJvpHbLJ/zCYHRu3CiYFwT5igpYhMfWMTmboZkambEZm6GSP8Agceme5U2d/+vW/br//aL9vw0Pmaa3Tj5i37znd/YF/47Ge4hYl/mx3pJYhMffMRmboZkambEZm1zdwMsO+svRccqZxdmbfr63esWCpaW6rVPnbqrP3FcxeD24qMnjpjqWMwA6y+54QfQWSGtyovSWTqZkSmbkZk6maM8AsceGRyJNO/EZK0BJGpb20iUzcjMnUzInPPzAXkwv27NWaATdnFnrM2ERypHLPxU+dsdztnp08m79pKfe/aG0Fk6nJEpm5GZOpmRKZuxgi/wIFHplsF3zWXvn/3v40nswSny+ruRKZuRmTqZkSmbpbkyHxvY9lmlt29Kt3RykXbzu9ai7XYyKnBvdNfB8fsUu+QdWTaHsKGnV1W3xLHdwSRqW9bIlM3IzJ1MyJTN2OEX6Apkcnssv4NkZQliEx9SxOZuhmRqZslKTKXt+7Z7OriYzPAnunutam+0eBIpbuusru1/lFKIlPfx4hM3YzI1M2ITN2MyNTNGOEXaEpkllfj9TfetNe+9wePrBX3yfRvpOO0BJGpb00iUzcjMnWz4xyZD7JbwSQ908F1lQvmItM9+jpP2oSLysFxu9I3Evx32AeRGVbqZ8sRmboZkambEZm6GZGpmzHCL9DUyPSvztFagtNl9e1FZOpmRKZuRmTqZscpMrfyO3Zt9WYQlW7CnpsbywFId2unXekfsan+MZsYGLVz3X061EcjiEydjsjUzYhM3YzI1M2ITN2MEX4BItNvVHcJIlPHIzJ1MyJTNyMydbOjHJnZQt5+snbTZpbmbXZ1webuuRlgS9aRbrNLfcM25U5/7R+1oZODlmpp0XFqjCAydUYiUzcjMnUzIlM3IzJ1M0b4BZoSme4+mF/52jftn/yjv//YvTL3+zf/6j/ZJYhM3Z/I1M2ITN2MyNTNjlJkFkpF++n6nSAop5fm7J21W5Yr5i2TStvF3nM22T8eROXF3vOWPqDbihCZ+j5GZOpmRKZuRmTqZkSmbsYIv0BTItM3e6zv3/1vozlLVAcxkam7E5m6GZGpmxGZutlhjsySlezG/aW924osz9u11Ru2U8g+NgPs5aeHrT3dqr/5CCOITB2NyNTNiEzdjMjUzYhM3YwRfoEDj8zyzLIv/covPnYUs7x6Lt5e+/0/tC998fN2+lT4iRf8b69xS5QD0z1j+Ygskan7Epm6GZGpmxGZutlhi8y7H64HUTmzPBdM1uMm73EPdx2lm/nV3VrkSv/wvjPA6grhRxCZ4a3KSxKZuhmRqZsRmboZkambMcIv0JTI/O3f+7b9+q/9sg0Pna+5Rjdu3rLvfPcH9oXPfuZQRmZ5/X791z5tX//nr1o5mIlM/w5WvQSRqZsRmboZkambPenIXN/d3JuoZ2kuOA12dftB8CYqZ4B111b2tHfrb+4ARhCZOiqRqZsRmboZkambEZm6GSP8AgcemTu7u/a733rVXvzkL+x7JPP1H/57+9wrL1tHe7t/rZu4hAvMr3/rVfuNV162U6dO2m/+1u8QmTH8iUwdj8jUzYhM3azZkbmZ27KrKzdsZsXNALtgtzdXg5U+2dZlE/3uXpV711WeeapHfzNNGEFk6shEpm5GZOpmRKZuRmTqZozwCxx4ZLpVcPfHvH3nrr380qdrrpG7JvPc2TP24qc+4V/jJi7hTvWtPApbfepv+Uhmd9fhCuMmEskvtbObs3Q6Za2ZtDw2qQO2d7LW1poJ3HiEE/hwK2udna0Nm0k03Kse7aU2t3btID/LssWcXVu7aVdXFu3qBwt288GyuWstO9Kt9nzvcHBrkSu9IzZ0ciC41vKwPkofrVixWLTd3bx1drYd1lU9dOtVyBctl89bR8fRNHsSe2U2n7di0ayjLXPotudhXaHdbN5aUi3WxveM0JvI/THDfS/LpPluVonW0d6ca/xDb6gjtmBTIrN8NNPZVB6tLP/vy8urh/J6THcU88tf/YZtbGw+tlnddZnnzg8H/3s7H/6hd/t8vmAtqZSlU0/i13Xo1TxUC2ZzBctkUgSTsFXcl4z21rRZg25XIbz0kV00MGvgZ1m+WLD5B+/btQ9u2FtrC/bT++9boViwTEvGPtZz1i4/PWqXeods9OQzBzYDbKM3hrv9Sam0l5nFkgXB1N7Kl/+wzoViyQrF4pH98l/+A0PY99uI5QqFYrDPZQim0JzB94yWFv4wG1rMLJcrBF4pvps9onbiqQ5BkUWrBZoSmeUXdUc0X/veHzyyDi/96i8duiOY9XaTekcy+3oOxzVCR2H35nRZfStxuqxuxumyulnc02XdfSkX7r+/NwPs0py9vfae7RZywR9Hxk+ftYm+UZscHLOP9w5ZW/rohxmny+r7GKfL6macLqubcbqsbsbpsroZI/wCTY1M/+oc7iWIzPjbh8jUDYlM3YzI1M2iRKa7jnJ2ecGmV+aD02A3c9vBCw+dGLDJgTFzE/Vc6huyrszx+2swkanvY0SmbkZk6mZEpm5GZOpmjPALEJl+o4dLEJkCVp1FiUzdkMjUzYhM3SxMZLoZX11QBjPAriyYmxHWPQa6TgeT9bionBoYDybvOe4PIlPfwkSmbkZk6mZEpm5GZOpmjPALEJl+o7pLcAsTHY/I1M2ITN2MyNTNakWmuzfl1eBelfM2vbpgdzfXgid2txEJZoAdHLeJvpEgMpP2IDL1LU5k6mZEpm5GZOpmRKZuxgi/AJHpNyIyYxhVDyUydUwiUzcjMnUzF5ndJ9rs6uri3v0ql+ft5sZy8ESdmXab6B+xyYXEjrgAACAASURBVP4xmxwYtQsnBvQXOGYjiEx9gxKZuhmRqZsRmboZkambMcIvQGT6jYjMGEZEZnw8IlM3JDLDmWULebu+fisIyj97/6e2sHHXiqWitQe3FblgU4N796ocPXXGUi3cQqdSlcgMt49VLkVk6mZEpm5GZOpmRKZuxgi/AJHpNyIyYxgRmfHxiEzdkMisbeYC8t31Oza7ujcD7DtrtyxXzAcBOXrijP2FZ54NJux5rveCtaa4X9p+ex6Rqf9cEpm6GZGpmxGZuhmRqZsxwi9AZPqNiMwYRkRmfDwiUzckMvfMSlayWxsrNrO8YDMr8za7smjb+V1rsRYbOTW4d/rr4Fhwv8rNjaxxO6bw+xqRGd6qvCSRqZsRmboZkambEZm6GSP8AkSm34jIjGFEZMbHIzJ1wyRH5vLWPftxcE3l3gywbvIe9zjT3WtT7l6VA3vXVXa3PjoDbJjZZfUtcXxHEJn6tiUydTMiUzcjMnUzIlM3Y4RfgMj0GxGZMYyIzPh4RKZumKTIdLcRcTPAusl6XFS6yHSPvs6TNuGicnDcrvSNBP+934PI1PYzIlPzcksTmboZkambEZm6GZGpmzHCL0Bk+o2IzBhGRGZ8PCJTNzzOkbmV33l4+qs7Dfb25moA1N3aaVf6R2yqf8wmBkbtXHefBEdkSlxGZGpeRKbu5UYQmbobkambEZm6GSP8AkSm34jIjGFEZMbHIzJ1w+MUmbuFnL299p7NLM0HE/bM3btjxVLJOtJtdqlv2Kbc6a/9ozZ0ctBSLS061kcjiEyNjsjUvIhM3YvIjGZGZOpuRKZuxgi/AJHpNyIyYxgRmfHxiEzd8ChHZqFUtOtrt2xmxU3WM2fX125bvliwTCptF3vP2WT/3m1FLvaet3QDbytCZGr7GZGpeRGZuheRGc2MyNTdiEzdjBF+ASLTb0RkxjAiMuPjEZm64VGKTDcD7I37S0FUuusqr63esJ1CNjgqOX767EfXVY4F96109688qAeRqckSmZoXkal7EZnRzIhM3Y3I1M0Y4RcgMv1GRGYMIyIzPh6RqRse9si8++H63pHKqhlg3XWUbubX4NYiA6PWlenQ33zEEUSmBkdkal5Epu5FZEYzIzJ1NyJTN2OEX4DI9BsRmTGMiMz4eESmbnjYItPNAOuOUs4szQXXVa5uPwje1EDXaZvoHw2uq7zSP2o97d36m23QCCJTgyQyNS8iU/ciMqOZEZm6G5GpmzHCL0Bk+o2IzBhGRGZ8PCJTN3zSkbmZ27KrKzdsZsXdr/JnM8CebOsKonJyYNxeGBgLIvOwPIhMbUsQmZoXkal7EZnRzIhM3Y3I1M0Y4RcgMv1GRGYMIyIzPh6RqRs2OzLdDLBvfXAjmAHWheXi/SVz11p2Ztpton/k4emv50/0W4tFnwFWlwg/gsgMb+WWJDI1LyJT9yIyo5kRmbobkambMcIvQGT6jYjMGEZEZnw8IlM3POjIzBUL9tP124/NANuaythzvedtanA8mLDnYz1nLdXAGWB1ifAjiMzwVkSmZlVeOpst2E42aye7O6M9QQJHcZ9MfaMTmboZkambMcIvQGT6jYjMGEZEZnw8IlM3bHRkuvtSLtx/f28G2KW54L6V7uilC8iLPWdtIpioZ8wu9py3tnRGX+FDMILI1DYCRzI1L7c0kambEZm6GZGpmxGZuhkj/AJEpt+IyIxhRGTGxyMydcNGRObtzVWbXV6w6ZV5u7qyaJu57WBFhk4MBEEZTNbTN2IdmTZ9BQ/hCCJT2yhEpuZFZOpebgSRqbsRmboZkambMcIvQGT6jYjMGEZEZnw8IlM3jBKZbsZXF5TBDLArC+ZmhHWPM929NtXnJuvZmwHWTd5zHB9EprZViUzNi8jUvYjMaGZEpu5GZOpmjPALEJl+IyIzhhGRGR+PyNQNw0Tmg6ybAdbdq3LeplcX7O7mWvBC7jYiwQywg+M21T9mfZ0n9RU4giOITG2jEZmaF5GpexGZ0cyITN2NyNTNGOEXIDL9RkRmDCMiMz4ekakb1orMnXzWrq4u7t2vcnnebm4sB09cPQPshRMD+gsegxFEprYRiUzNi8jUvYjMaGZEpu5GZOpmjPALEJl+IyIzhhGRGR+PyNQNXWR2PZWxn96/EwTl7Mq8XV+/Y8VS0drTrfZ874VgBtjJ/lEbPXXmyMwAq0uEH0FkhrdySxKZmheRqXsRmdHMiEzdjcjUzRjhFyAy/UZEZgwjIjM+HpEZztAF5Lvrd2x2dcH+0+13be7BHcsV84/NAPtc7wVrTaXDPWmCliIytY1NZGpeRKbuRWRGMyMydTciUzdjhF+AyPQbEZkxjIjM+HhEZm3DkpXs1saKzSwv2MyKO1q5aNv5XWuxFjvf3W8/d2Y8OFp5qXfo2MwAG39vqv8MRKamS2RqXkSm7kVkRjMjMnU3IlM3Y4RfgMj0GxGZMYyIzPh4RObPDJe37tmPg2sq92aAdZP3uEflDLCTA6OW/dDs9MkOS6VS8TdAQp6ByNQ2NJGpeRGZuheRGc2MyNTdiEzdjBF+ASLTb0RkxjAiMuPjJTky3W1E3AywbrIeF5UuMt3Dzfg64W4rMjge3KuyegbYMLPLxt8yx+sZiExtexKZmheRqXsRmdHMiEzdjcjUzRjhFyAy/UZEZgwjIjM+XpIicyu/8/D0V3ca7O3N1QCwu7XTrvSPBLcUmRgYtXPdffvCEpn6fkdkamZEpuZFZOpeRGY0MyJTdyMydTNG+AWITL8RkRnDiMiMj3ecI3O3kLO3196zmaX5YMKeuXtuBtiSdaTb7FLfsE0NjAUzwA6dHLRUS0toTCIzNNXDBYlMzYzI1LyITN2LyIxmRmTqbkSmbsYIvwCR6TciMmMYEZnx8Y5TZBZKRbu+dstmVtxkPXN2fe225YsFy6TSdrH3nE32791W5GLveUu3RL+eksjU9zsiUzMjMjUvIlP3IjKjmRGZuhuRqZsxwi9AZPqNiMwYRkRmfLyjHJnuqOTNB0tBVLrrKq+t3rCdQjY4Kjl++uxH11WOBfetdPevbNSDyNQliUzNjMjUvIhM3YvIjGZGZOpuRKZuxgi/AJHpNyIyYxgRmfHxjlpkuusoZ5cXbHpl3q6uLNpmbjtAcNdRuplfJ/vHgv/blemIj1PnGYhMnZbI1MyITM2LyNS9iMxoZkSm7kZk6maM8AsQmX4jIjOGEZEZH++wR+bq9gO7urpoM0tzwXWV7r/dY6DrtE30jwbXVV7pH7We9u74GCGfgcgMCVWxGJGpmRGZmheRqXsRmdHMiEzdjcjUzRjhFyAy/UZEZgwjIjM+3mGLzM3c1t4MsMvzNr26YHc314I3ebKtK4jKyYFxe2FgLIjMJ/UgMnV5IlMzIzI1LyJT9yIyo5kRmbobkambMcIvkLjIvHf/gf3mb/2O3Xl/KdA5+8ygfemLn7fTp07W1Lpx85Z9+avfsI2NzYf/Xh6TL+5NTNLX07wjNP5NeriX2PxwxzKtGetoyxzuFT1Ea/ekI3Mnn7VrazeDGWBnVuZt8f6SlaxknZl2m+gfeXj66/kT/dZi4WeAPUhiIlPXJTI1MyJT8yIydS8iM5oZkam7EZm6GSP8AomLzOnZt+zO3WV78VOfCHRef+NNm756zT73ysvW0d7+mJiLzK9/61X7jVdetuGh84/8u/tSRmT6d7LKJYhMzcst3ezIzBUL9o67rcjyvM2uzNv1dXdbkaK1pjL2XO95mxocDybs+VjPWUvFmAFWlwg/gsgMb1VeksjUzIhMzYvI1L2IzGhmRKbuRmTqZozwCyQuMqtJXHS+9vt/WPdoJpHp34mUJYhMRWtv2YOOTBeQC/fv7s0AuzQX3LfS3b/SBeTFnrM2EUzUM2YXe85bW/poHIEmMvX9jMjUzIhMzYvI1L2IzGhmRKbuRmTqZozwCyQ+Ml997fu2ura275HMytNlK0+v5UimfwerXoLI1M0OIjLf21jeu65yxR2tXLTt/G6wYkMnBoKgDCbr6RuxjkybvsKHYASRqW8EIlMzIzI1LyJT9yIyo5kRmbobkambMcIvkNjIdKfJvva9P/Bek1lNWBmlm1u54J9PPnVwt2Lwb8KjtcTObs5S6bS1ZfauZ+XhF9jayVpbW8YyqehmK9v37OoHN+yqu63I6g27l9071fvMUz125enR4PTXS08PB5P3HIfH5lbWujpbg/tx8ggnsPHhjp3gs2x/rFSLWbEULFMolsx9nj3VeTT/EBNur2jsUvl80bL5vHV1YBZW1nkVi8Y8BmHBzGwnm7dUqsXaMmlhVLIXDb5ntGYsk47+PeM4CrrvXjyiCyQ2MstkvtNlq2nd6bPf+e4P7Auf/YyVJ/5hJwy/A+bzheDDPxUjmMK/2vFYMpcrBB/8Le4LbsjHRm7L3vpg0a5+sGg/+eCGre7cD0aebuu2jz89ZJeeHrUrvSPW23Ei5DMercWy2by1tabNiMzQG243m7d2fqHu6+V+Dt0RTPcolUrmPs9aW/kSEnYnKxZLViwWLcOX/7BkVigUg30Ns9BkVsgXgs/+NMEUGo3vZrWpOIgUehequWDiI9PNNvvbv/dt+/Vf++XHJvapJVYrMpldNvxOyOmy4a3KS4Y5XdbNAOvuVTm9PB9M2HNzYzkY3t3aaVf6R2yqf8wmBkbtXHefvgJHcASny+objdNlNTNOl9W83NLZbMF2slk72d2pD07oiO3drBUKJevuenxiwoSSeN82p8t6iR5bgNNldTNG+AUSF5nuNNmzZwZsauJyoOP++40//pOHE/9U//d/+NGf2sjwhYcB6k6XdY+XX/q0cU2mfwerXoLI1M1qRWa2kLfr67cemwG2Pd1qz/deCGaAnewftdFTzyTylFEiU9/PiEzNjMjUvIhM3cuNIDJ1NyJTNyMydTNG+AUSF5nV972svk9mdWS602m/8rVvPpR8Yeryw0mCiEz/DkZk6kbVI1xkdnRkbHFjyWZX92aAfWftluWKecuk0nax95xN9u9F5bM956w1xXUoRKa+3xGZmhmRqXkRmboXkRnNjMjU3YhM3YwRfoHERaafJPwSRGZ4q/KSHMkMZ1aykt3aWAlmgP1P779rb6/ftO181lqsxUZODdqku63I4JhdfnrY3NFLHo8KEJn6HkFkamZEpuZFZOpeRGY0MyJTdyMydTNG+AWITL9R3SWITB2PyKxvtrx1z34cXFM5Z7MrC/YguxUs/ExXb3BbkRcGx+1K/7B1tx6PGWD1vSf8CCIzvFV5SSJTMyMyNS8iU/ciMqOZEZm6G5GpmzHCL0Bk+o2IzBhG1UOJzJ+JrO9u2tWVhWCyHheVLjLdo6/zZHBLkcnB8eB+lals2ro626yVGRlD74lEZmiqhwsSmZoZkal5EZm6F5EZzYzI1N2ITN2MEX4BItNvRGTGMCIyfyawld8JTn+dWXFHKxfs9uZq8I/u3pQT/aM2ObB3XaW7d2XlI8zssg3cRMfiqYhMfTMSmZoZkal5EZm6F5EZzYzI1N2ITN2MEX4BItNvRGTGMEpyZO4Wcvb22ns2szQfTNgzd++OFUsl60i32aW+4eAopYvK4VODwbWW9R5Epr4DEpm6GZGpmRGZmheRqXsRmdHMiEzdjcjUzRjhFyAy/UZEZgyjJEVmoVS062u3bGbFHa2cs+trty1fLDw2A+zF3vOWbkmFViUyQ1M9XJDI1M2ITM2MyNS8iEzdi8iMZkZk6m5Epm7GCL8Akek3IjJjGB3nyHRHJW8+WAqi0l1XeW31hu0UssF9KcdPn/3ousqx4L6VcWaAJTL1HZDI1M2ITM2MyNS8iEzdi8iMZkZk6m5Epm7GCL8Akek3IjJjGB23yHTXUc4uL9j0yrxdXVm0zdx28BbPdffZ5MDo3q1FBkatK9PRMDUiU6ckMnUzIlMzIzI1LyJT9yIyo5kRmbobkambMcIvQGT6jYjMGEZHPTJXtx/Y1dVFm1maC66rdP/tHgNdp4PJetx1lVf6R62nvbuBSo8+FZGp0xKZuhmRqZkRmZoXkal7EZnRzIhM3Y3I1M0Y4RcgMv1GRGYMo6MWmZu5rb0ZYJfnbXp1we5urgVvoXIG2BcGxoLIbNaDyNSliUzdjMjUzIhMzYvI1L2IzGhmRKbuRmTqZozwCxCZfiMiM4bRYY/MnXzWrq3dDGaAdbcWWby/ZCUrWWem3Sb6Rx6e/nr+RP++M8A2kOixpyIydV0iUzcjMjUzIlPzIjJ1LyIzmhmRqbsRmboZI/wCRKbfiMiMYXTYIjNXLNg77rYiy/M2uzJv19fdbUWK1prK2HO9521qcDyYsOdjPWctJcwA20AiIrMBmESmjkhkamZEpuZFZOpeRGY0MyJTdyMydTNG+AWITL8RkRnD6ElHpgvIhft392aAXZoL7lvp7l/pAvJiz1mbCCbqGbOLPeetLZ1p4Dtt3FNxJFO3JDJ1MyJTMyMyNS8iU/ciMqOZEZm6G5GpmzHCL0Bk+o2IzBhGTyIy39tY3ruucsUdrVy07fxusBpDJwaCoAwm6+kbsY5MWwPf2cE9FZGp2xKZuhmRqZkRmZoXkal7EZnRzIhM3Y3I1M0Y4RcgMv1GRGYMo2ZE5vLWPZstzwC7smDru5vBy57p7rWpvtEgLN0MsG7ynqP4IDL1rUZk6mZEpmZGZGpeRKbuRWRGMyMydTciUzdjhF+AyPQbEZkxjA4iMh9kt2x6ec6mg+sqF8xFpnu424i424pMDo7bVP+Y9XWebOCaP7mnIjJ1eyJTNyMyNTMiU/MiMnUvIjOaGZGpuxGZuhkj/AJEpt+IyIxh1IjI3Mrv2LXVm0FUugl7bm4sB0/b3dppV/pHgqCcGBi1c919DVzTw/NURKa+LYhM3YzI1MyITM2LyNS9iMxoZkSm7kZk6maM8AsQmX4jIjOGUZTIzBby9pOPbisyu7pgc/fcDLAla0+32vO9F4IZYCf7R2301DOWamlp4NodzqciMvXtQmTqZkSmZkZkal5Epu5FZEYzIzJ1NyJTN2OEX4DI9BsRmTGMwkRmoVS0n67fMReUbgbYd9ZuWa6Yt0wqbRd7z9lk/15UPttzzlpT6QauzdF4KiJT305Epm5GZGpmRKbmRWTqXkRmNDMiU3cjMnUzRvgFiEy/EZEZw6hWZKZb07a0/cHebUWW5+3a6g3bKWStxVps5NSgTbrbigyO2eWnh4Ojl0l/EJn6HkBk6mZEpmZGZGpeRKbuRWRGMyMydTciUzdjhF+AyPQbEZkxjMpD7364HkTln925btfWb9pGdiv4J3cd5eTAaBCWV/qHrbv1aM4A2wCiuk9BZOq6RKZuRmRqZkSm5kVk6l5EZjQzIlN3IzJ1M0b4BYhMvxGRGcHI3UYkmKhnaS44DXZ1+0HwLL0dJ+zK06P2c888G9yv0s0Iy2N/ASJT30OITN2MyNTMiEzNi8jUvYjMaGZEpu5GZOpmjPALEJl+IyIzhNFmbsuurtywmRU3A+yC3d5cDUa5e1MGtxUZ2Luusts6LdOasY62TIhnZREnQGTq+wGRqZsRmZoZkal5EZm6F5EZzYzI1N2ITN2MEX4BItNvRGTWENgt5OytD27YzNJ8EJaL95esZCXrSLfZpb7h4Cili8rhU4PBtZblx+aHO0SmuM8RmSKYmRGZuhmRqZkRmZoXkal7EZnRzIhM3Y3I1M0Y4RcgMv1GRKaZuRlgr6/dCq6rnFmZs+trty1fLFhrKmPP9Z4Pbisy0edmgD1r6ZZUXTMiU9/hiEzdjMjUzYhMzYzI1LyITN2LyIxmRmTqbkSmbsYIvwCR6TdKZGS6+1LefLD02Ayw7r6U46fPBkHpZoD9eO+QtaXDn/pKZOo7HJGpmxGZuhmRqZkRmZoXkal7EZnRzIhM3Y3I1M0Y4RcgMv1GiYlMdx3l7PKCTa/M29WVRdvMbQfvfejEgE0OjAWnwF7qG7KuTEdkNSJTpyMydTMiUzcjMjUzIlPzIjJ1LyIzmhmRqbsRmboZI/wCRKbf6NhGppvx9erq4mMzwA50nQ4m63FROTUwHkze06gHkalLEpm6GZGpmxGZmhmRqXkRmbo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24, "metadata": {}, "output_type": "execute_result" } ], "source": [ "sourceT = 63 + 273\n", "sinkT = 140 + 273\n", "cop_curve_new(sourceT, sinkT)" ] }, { "cell_type": "code", "execution_count": 25, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "heatpump = Heatpump(\n", " name='Heatpump',\n", " max_th_power=1,\n", " min_th_power=0,\n", " cop_curve=cop_curve_new\n", ")" ] }, { "cell_type": "code", "execution_count": 26, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "import itertools\n", "\n", "source_Ts = np.arange(25, 75) + 273\n", "sink_Ts = np.arange(80, 170) + 273\n", "\n", "df = pd.DataFrame(columns=list(sink_Ts), index=list(source_Ts))\n", "for sourceT, sinkT in itertools.product(source_Ts, sink_Ts):\n", " df.loc[sourceT, sinkT] = heatpump.get_cop(heat_output=0.5, Tsink=sinkT, Tsource=sourceT)\n", " \n", "#df.to_csv('cops_at_50perc_load.csv', sep=';', decimal=',')" ] }, { "cell_type": "code", "execution_count": 27, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sourceT = 63 + 273\n", "sinkT = 140 + 273\n", "loads = np.arange(0, 1, 0.01)\n", "\n", "cop_series = pd.Series(index=loads, dtype='float')\n", "load_series = pd.Series(index=loads, dtype='float')\n", "for load in loads:\n", " cop = heatpump.get_cop(heat_output=load, Tsink=sinkT, Tsource=sourceT)\n", " cop_series[load] = cop\n", " load_series[load] = load / cop " ] }, { "cell_type": "code", "execution_count": 28, "metadata": { "tags": [ "exclude" ] }, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "line": { "color": "rgba(255, 153, 51, 1.0)", "dash": "solid", "shape": "linear", "width": 1.3 }, "mode": "lines", "name": "None", "text": "", "type": "scatter", "x": [ 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 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"title": { "font": { "color": "#4D5663" }, "text": "Heatpump COP curve at Tsource=99 and Tsink=413" }, "width": 600, "xaxis": { "autorange": true, "gridcolor": "#E1E5ED", "range": [ 50, 99 ], "showgrid": true, "tickfont": { "color": "#4D5663" }, "title": { "font": { "color": "#4D5663" }, "text": "Thermal load in %" }, "type": "linear", "zerolinecolor": "#E1E5ED" }, "yaxis": { "autorange": true, "gridcolor": "#E1E5ED", "range": [ 5.5436794111111105, 8.087291188888889 ], "showgrid": true, "tickfont": { "color": "#4D5663" }, "title": { "font": { "color": "#4D5663" }, "text": "COP" }, "type": "linear", "zerolinecolor": "#E1E5ED" } } }, "image/png": 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig_load_curve = load_series.iplot(title=f'Heatpump Load curve at Tsource={sourceT} and Tsink={sinkT}', yTitle='E-load', xTitle='Thermal load in %', colors=recoygreen, asFigure=True, dimensions=(600,400))\n", "fig_load_curve" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Create and assign assets" ] }, { "cell_type": "code", "execution_count": 31, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def create_and_assign_assets(c, s):\n", " heatpump_vdg = Heatpump(\n", " name='Heatpump VDG',\n", " max_th_power=c.hp_vdg_e_power,\n", " min_th_power=c.hp_vdg_e_power * c.hp_min_load,\n", " cop_curve=cop_curve_new\n", " )\n", "\n", " heatpump_ndg = Heatpump(\n", " name='Heatpump NDG',\n", " max_th_power=c.hp_ndg_e_power,\n", " min_th_power=c.hp_ndg_e_power * c.hp_min_load,\n", " cop_curve=cop_curve_new\n", " )\n", "\n", " capex_vdg = c.hp_capex*(heatpump_vdg.max_th_power) \n", " capex_ndg = c.hp_capex*(heatpump_ndg.max_th_power)\n", " heatpump_vdg.set_financials(capex=capex_vdg, opex=c.hp_opex*capex_vdg, devex=c.hp_devex*capex_vdg, lifetime=25)\n", " heatpump_ndg.set_financials(capex=capex_ndg, opex=c.hp_opex*capex_ndg, devex=c.hp_devex*capex_ndg, lifetime=25)\n", "\n", " gasboiler = GasBoiler(\n", " name='Gasboiler',\n", " max_th_output=c.gb_power,\n", " efficiency=c.gb_efficiency\n", " )\n", " gasboiler.set_financials(capex=0, opex=0, devex=0, lifetime=25)\n", " \n", " waterstorage = HotWaterStorage(\n", " name='HotWaterStorage',\n", " rated_power=c.storage_power, \n", " capacity_per_volume=c.storage_cap_per_volume,\n", " volume=c.storage_volume, \n", " temperature=c.storage_temperature,\n", " min_storagelevel=c.storage_min_level,\n", " # initial_storagelevel=c.storage_initial_level\n", " )\n", " capex_ws = c.storage_capex_per_MW * waterstorage.max_power + c.storage_capex_per_MWh * waterstorage.capacity\n", " opex_ws = c.storage_opex_perc_of_capex * capex_ws\n", " waterstorage.set_financials(capex=capex_ws, opex=opex_ws, devex=0, lifetime=c.storage_lifetime)\n", " \n", " s.baseline.add_asset(gasboiler)\n", " s.hpcase.add_asset(heatpump_vdg)\n", " s.hpcase.add_asset(heatpump_ndg)\n", " s.storage_case_PCM.add_asset(heatpump_vdg)\n", " s.storage_case_PCM.add_asset(heatpump_ndg)\n", " s.storage_case_PCM.add_asset(waterstorage)\n", "# s.hpcase_sde.add_asset(heatpump_vdg)\n", "# s.hpcase_sde.add_asset(heatpump_ndg)\n", "# s.optcase1.add_asset(heatpump_vdg)\n", "# s.optcase1.add_asset(heatpump_ndg)\n", "# s.optcase1.add_asset(gasboiler)\n", "# s.afrr_case.add_asset(heatpump_vdg)\n", "# s.afrr_case.add_asset(heatpump_ndg)\n", "# s.afrr_case.add_asset(gasboiler)\n", " return s\n", "\n", "s = create_and_assign_assets(c, s)" ] }, { "cell_type": "code", "execution_count": 32, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "HotWaterStorage(name=HotWaterStorage, rated_power=25, capacity=50.0, temperature=95, min_storagelevel=2.5)" ] }, "execution_count": 32, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.storage_case_PCM.assets['HotWaterStorage']" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Optimization" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Strategies" ] }, { "cell_type": "code", "execution_count": 33, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def baseline_sim(case):\n", " gasboiler = list(case.assets.values())[0]\n", " data = case.data\n", " demand = (data['MW (VDG)'] + data['MW (NDG)']).to_list()\n", "\n", " minutes = iter(range(len(case.data)))\n", " th_output = [0] * len(case.data)\n", " gas_input = [0] * len(case.data)\n", "\n", " for m in minutes:\n", " th_output[m], gas_input[m] = gasboiler.set_heat_output(demand[m])\n", "\n", " data['output_MW_th'] = np.array(th_output)\n", " data['output_MWh_th'] = np.array(data['output_MW_th']/60)\n", " data['gb_input_MW'] = np.array(gas_input)\n", " data['gb_input_MWh'] = np.array(data['gb_input_MW']/60)\n", " case.data = data.round(5)\n", " return case" ] }, { "cell_type": "code", "execution_count": 34, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def hponly(case):\n", " hp_vdg = case.assets['Heatpump VDG']\n", " hp_ndg = case.assets['Heatpump NDG']\n", " demand_vdg = case.data['MW (VDG)'].to_list()\n", " demand_ndg = case.data['MW (NDG)'].to_list()\n", " Tsink_vdg = case.data['Tsink (VDG)'].to_list()\n", " Tsink_ndg = case.data['Tsink (NDG)'].to_list()\n", " Tsource_vdg = case.data['Tsource (VDG)'].to_list()\n", " Tsource_ndg = case.data['Tsource (NDG)'].to_list()\n", "\n", " hp_vdg_input = [0] * len(case.data)\n", " hp_ndg_input = [0] * len(case.data)\n", " hp_vdg_output = [0] * len(case.data)\n", " hp_ndg_output = [0] * len(case.data)\n", "\n", " minutes = iter(range(len(case.data)))\n", " for m in minutes:\n", " demand = demand_vdg[m]\n", " if demand != 0:\n", " hp_vdg_input[m], hp_vdg_output[m] = hp_vdg.set_heat_output(\n", " heat_output=demand,\n", " Tsink=Tsink_vdg[m],\n", " Tsource=Tsource_vdg[m]\n", " )\n", "\n", " demand = demand_ndg[m]\n", " if demand != 0:\n", " hp_ndg_input[m], hp_ndg_output[m] = hp_ndg.set_heat_output(\n", " heat_output=demand_ndg[m],\n", " Tsink=Tsink_ndg[m],\n", " Tsource=Tsource_ndg[m]\n", " )\n", "\n", " case.data['hp_output_MW'] = np.array(hp_vdg_output) + np.array(hp_ndg_output)\n", " case.data['hp_input_MW'] = np.array(hp_vdg_input) + np.array(hp_ndg_input)\n", " case.data['cop'] = case.data['hp_output_MW'] / -case.data['hp_input_MW']\n", " \n", " for col in case.data.columns:\n", " if col.endswith('MW'):\n", " case.data[col + 'h'] = case.data[col] / 60\n", "\n", " case.data = case.data.round(3)\n", " return case" ] }, { "cell_type": "code", "execution_count": 35, "metadata": {}, "outputs": [], "source": [ "Tref = 0\n", "Cp = 4190 #J/kgK\n", "MWtoJs = 1000_000\n", "\n", "def power_to_mass_flow(power_MW, Tsink, Tref, Cp):\n", " return power_MW * MWtoJs /(Cp*(Tsink - Tref))\n", "def energy_to_storage(hp_heat_output_MW, process_demand_MW):\n", " return hp_heat_output_MW - process_demand_MW #MW\n", "\n", "def Tsource_calculation(Tstorage, discharge_power, Tsource, process_mass_flow): \n", " discharge_mass_flow = power_to_mass_flow(discharge_power, Tstorage, Tref, Cp)\n", " \n", " combined_mass_flow = (discharge_mass_flow + process_mass_flow)\n", " if combined_mass_flow == 0:\n", " return Tsource\n", " else: \n", " return (Tstorage * discharge_mass_flow + Tsource * process_mass_flow) / combined_mass_flow" ] }, { "cell_type": "code", "execution_count": 36, "metadata": {}, "outputs": [], "source": [ "def hp_storage_opt_enginge(c, ws, hp_vdg, hp_ndg, pos, neg, dam, demand_vdg, demand_ndg, tsource_vdg, tsink_vdg, tsource_ndg, tsink_ndg):\n", " \n", " from_storage_vdg_MW = 0\n", " to_storage_vdg_MW = 0 \n", " from_storage_ndg_MW = 0\n", " to_storage_ndg_MW = 0 \n", " \n", " if neg < dam - c.threshold:\n", " # overproduce\n", " if demand_vdg != 0:\n", " desired_hp_load_vdg = min(demand_vdg + ws.charging_power_limit, hp_vdg.max_th_power)\n", " e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(desired_hp_load_vdg, tsink_vdg, tsource_vdg)\n", "\n", " to_storage_vdg_MW = th_load_vdg - demand_vdg\n", " to_storage_vdg_MW = -ws.charge(round(to_storage_vdg_MW, 3))\n", "\n", " extra_charging_power_constraint = ws.max_power - to_storage_vdg_MW\n", " else:\n", " e_load_vdg, th_load_vdg = (0,0)\n", " \n", " if demand_ndg != 0:\n", " desired_hp_load_ndg = min(\n", " demand_ndg + min(ws.charging_power_limit, extra_charging_power_constraint), \n", " hp_ndg.max_th_power\n", " )\n", " e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(desired_hp_load_ndg, tsink_ndg, tsource_ndg)\n", "\n", " to_storage_ndg_MW = th_load_ndg - demand_ndg\n", " to_storage_ndg_MW = -ws.charge(round(to_storage_ndg_MW, 3))\n", " else:\n", " e_load_ndg, th_load_ndg = (0,0)\n", " \n", "\n", " elif pos > dam + c.threshold:\n", " # take from storage\n", " if demand_vdg != 0:\n", " from_process_massflow_vdg = power_to_mass_flow(demand_vdg, tsink_vdg, Tref, Cp)\n", " try:\n", " from_storage_vdg_MW = ws.discharging_power_limit\n", " tsource_vdg = Tsource_calculation(ws.temperature, from_storage_vdg_MW, tsource_vdg, from_process_massflow_vdg)\n", " e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(demand_vdg, tsink_vdg, tsource_vdg)\n", " except: \n", " from_storage_vdg_MW = 0\n", " tsource_vdg = Tsource_calculation(ws.temperature, from_storage_vdg_MW, tsource_vdg, from_process_massflow_vdg)\n", " e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(demand_vdg, tsink_vdg, tsource_vdg)\n", "\n", " from_storage_vdg_MW = ws.discharge(round(from_storage_vdg_MW, 3))\n", " else:\n", " e_load_vdg, th_load_vdg = (0,0)\n", " \n", " #print({f'from_storage_vdg_MW='})\n", " if demand_ndg != 0:\n", " from_process_massflow_ndg = power_to_mass_flow(demand_ndg, tsink_ndg, Tref, Cp)\n", " \n", " try:\n", " from_storage_ndg_MW = min(ws.max_power - from_storage_vdg_MW, ws.discharging_power_limit)\n", " tsource_ndg = Tsource_calculation(ws.temperature, from_storage_ndg_MW, tsource_ndg, from_process_massflow_ndg)\n", " e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(demand_ndg, tsink_ndg, tsource_ndg)\n", " except: \n", " from_storage_vdg_MW = 0\n", " tsource_ndg = Tsource_calculation(ws.temperature, from_storage_ndg_MW, tsource_ndg, from_process_massflow_ndg)\n", " e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(demand_ndg, tsink_ndg, tsource_ndg)\n", "\n", " from_storage_ndg_MW = ws.discharge(round(from_storage_ndg_MW))\n", " else:\n", " e_load_ndg, th_load_ndg = (0,0)\n", " else:\n", " e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(\n", " heat_output=demand_vdg,\n", " Tsink=tsink_vdg,\n", " Tsource=tsource_vdg\n", " )\n", "\n", " e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(\n", " heat_output=demand_ndg,\n", " Tsink=tsink_ndg,\n", " Tsource=tsource_ndg\n", " )\n", " return e_load_vdg, th_load_vdg, e_load_ndg, th_load_ndg, tsource_vdg, tsource_ndg, to_storage_vdg_MW, from_storage_vdg_MW, to_storage_ndg_MW, from_storage_ndg_MW, ws, hp_vdg, hp_ndg\n", "# Neg-take price, Pos-feed price" ] }, { "cell_type": "code", "execution_count": 37, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def hponly_with_storage(case):\n", " hp_vdg = case.assets['Heatpump VDG']\n", " hp_ndg = case.assets['Heatpump NDG']\n", " ws = case.assets['HotWaterStorage']\n", " demands_vdg = case.data['MW (VDG)'].to_list()\n", " demands_ndg = case.data['MW (NDG)'].to_list()\n", " Tsink_vdg = case.data['Tsink (VDG)'].to_list()\n", " Tsink_ndg = case.data['Tsink (NDG)'].to_list()\n", " Tsource_vdg = case.data['Tsource (VDG)'].to_list()\n", " Tsource_ndg = case.data['Tsource (NDG)'].to_list()\n", " dam_prices = case.data['DAM'].to_list()\n", " pos_prices = case.data['POS'].to_list()\n", " neg_prices = case.data['NEG'].to_list()\n", "\n", " hp_vdg_input = [0] * len(case.data)\n", " hp_ndg_input = [0] * len(case.data)\n", " hp_vdg_output = [0] * len(case.data)\n", " hp_ndg_output = [0] * len(case.data)\n", "\n", " minutes = len(case.data)\n", " storage_levels = [None] * minutes\n", " to_storage_list = [0] * minutes\n", " from_storage_vdg_list = [0] * minutes\n", " to_storage_vdg_list = [0] * minutes\n", " from_storage_ndg_list = [0] * minutes\n", " to_storage_ndg_list = [0] * minutes\n", " \n", " new_tsources_vdg = case.data['Tsource (VDG)'].to_list()\n", " new_tsources_ndg = case.data['Tsource (NDG)'].to_list()\n", " \n", " ws.set_chargelevel(ws.min_chargelevel)\n", " \n", " for m in range(minutes):\n", " tsource_vdg = Tsource_vdg[m]\n", " tsink_vdg = Tsink_vdg[m]\n", " tsource_ndg = Tsource_ndg[m]\n", " tsink_ndg = Tsink_ndg[m]\n", " demand_vdg = demands_vdg[m]\n", " demand_ndg = demands_ndg[m]\n", " \n", " e_load_vdg, th_load_vdg, e_load_ndg, th_load_ndg, tsource_vdg, tsource_ndg, to_storage_vdg_MW, from_storage_vdg_MW, to_storage_ndg_MW, from_storage_ndg_MW, ws, hp_vdg, hp_ndg = hp_storage_opt_enginge(\n", " c, ws, hp_vdg, hp_ndg, pos_prices[m], neg_prices[m], dam_prices[m], demand_vdg, demand_ndg, \n", " tsource_vdg, tsink_vdg, tsource_ndg, tsink_ndg\n", " )\n", " \n", " hp_vdg_input[m] = e_load_vdg\n", " hp_vdg_output[m] = th_load_vdg\n", " hp_ndg_input[m] = e_load_ndg\n", " hp_ndg_output[m] = th_load_ndg\n", " \n", " storage_levels[m] = ws.chargelevel\n", " new_tsources_vdg[m] = tsource_vdg\n", " new_tsources_ndg[m] = tsource_ndg\n", " to_storage_vdg_list[m] = to_storage_vdg_MW\n", " from_storage_vdg_list[m] = from_storage_vdg_MW\n", " to_storage_ndg_list[m] = to_storage_ndg_MW\n", " from_storage_ndg_list[m] = from_storage_ndg_MW\n", " \n", " case.data['hp_output_MW'] = np.array(hp_vdg_output) + np.array(hp_ndg_output)\n", " case.data['hp_input_MW'] = np.array(hp_vdg_input) + np.array(hp_ndg_input)\n", " case.data['cop'] = case.data['hp_output_MW'] / -case.data['hp_input_MW']\n", " case.data['tsource_vdg'] = new_tsources_vdg\n", " case.data['tsource_ndg'] = new_tsources_ndg\n", " case.data['to_storage_ndg_MW'] = to_storage_ndg_list\n", " case.data['from_storage_ndg_MW'] = from_storage_ndg_list\n", " case.data['to_storage_vdg_MW'] = to_storage_vdg_list\n", " case.data['from_storage_vdg_MW'] = from_storage_vdg_list\n", " case.data['to_storage_MW'] = case.data['to_storage_vdg_MW'] + case.data['to_storage_ndg_MW']\n", " case.data['from_storage_MW'] = case.data['from_storage_vdg_MW'] + case.data['from_storage_ndg_MW']\n", " case.data['storage_level_MWh'] = storage_levels\n", " \n", " for col in case.data.columns:\n", " if col.endswith('MW'):\n", " case.data[col + 'h'] = case.data[col] / 60\n", "\n", " case.data = case.data.round(3)\n", " return case\n" ] }, { "cell_type": "code", "execution_count": 38, "metadata": {}, "outputs": [], "source": [ "# charge_times = print(sum(s.storage_case_PCM.data['to_storage_MW']!= 0))\n", "# discharge_times = print(sum(s.storage_case_PCM.data['from_storage_MW']!= 0))\n", "# # 154476 times out of 525600, the storage is used to charge/dischage\n", "# # from 39 000 to 110 000 discharge time increases\n" ] }, { "cell_type": "code", "execution_count": 39, "metadata": {}, "outputs": [], "source": [ "s.storage_case_PCM = hponly_with_storage(s.storage_case_PCM)" ] }, { "cell_type": "code", "execution_count": 40, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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DAMPOSNEGForeNegForePosGas prices (€/MWh)CO2 prices (€/ton)CO2 prices (€/MWh)Tsource (VDG)Tsink (VDG)...from_storage_MWstorage_level_MWhhp_output_MWhhp_input_MWhto_storage_ndg_MWhfrom_storage_ndg_MWhto_storage_vdg_MWhfrom_storage_vdg_MWhto_storage_MWhfrom_storage_MWh
2019-06-22 06:37:00+02:0029.4827.4827.4827.1627.0310.326.645.1466.047143.767...0.02.50.446-0.0810.00.00.00.00.00.0
2019-02-05 07:15:00+01:0062.2231.9331.9352.5351.5019.131.966.1665.315154.395...0.047.50.463-0.0870.00.00.00.00.00.0
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2 rows × 35 columns

\n", "
" ], "text/plain": [ " DAM POS NEG ForeNeg ForePos \\\n", "2019-06-22 06:37:00+02:00 29.48 27.48 27.48 27.16 27.03 \n", "2019-02-05 07:15:00+01:00 62.22 31.93 31.93 52.53 51.50 \n", "\n", " Gas prices (€/MWh) CO2 prices (€/ton) \\\n", "2019-06-22 06:37:00+02:00 10.3 26.64 \n", "2019-02-05 07:15:00+01:00 19.1 31.96 \n", "\n", " CO2 prices (€/MWh) Tsource (VDG) Tsink (VDG) \\\n", "2019-06-22 06:37:00+02:00 5.14 66.047 143.767 \n", "2019-02-05 07:15:00+01:00 6.16 65.315 154.395 \n", "\n", " ... from_storage_MW storage_level_MWh \\\n", "2019-06-22 06:37:00+02:00 ... 0.0 2.5 \n", "2019-02-05 07:15:00+01:00 ... 0.0 47.5 \n", "\n", " hp_output_MWh hp_input_MWh to_storage_ndg_MWh \\\n", "2019-06-22 06:37:00+02:00 0.446 -0.081 0.0 \n", "2019-02-05 07:15:00+01:00 0.463 -0.087 0.0 \n", "\n", " from_storage_ndg_MWh to_storage_vdg_MWh \\\n", "2019-06-22 06:37:00+02:00 0.0 0.0 \n", "2019-02-05 07:15:00+01:00 0.0 0.0 \n", "\n", " from_storage_vdg_MWh to_storage_MWh \\\n", "2019-06-22 06:37:00+02:00 0.0 0.0 \n", "2019-02-05 07:15:00+01:00 0.0 0.0 \n", "\n", " from_storage_MWh \n", "2019-06-22 06:37:00+02:00 0.0 \n", "2019-02-05 07:15:00+01:00 0.0 \n", "\n", "[2 rows x 35 columns]" ] }, "execution_count": 40, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.storage_case_PCM.data.sample(2)" ] }, { "cell_type": "code", "execution_count": 41, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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DAMPOSNEGhp_output_MWto_storage_MWTotal demand
count525600.000000525600.000000525600.000000525600.000000525600.000000525600.000000
mean41.19580140.39106042.55408224.3545810.89404523.460537
std11.27817351.22693152.0032527.1519662.6333766.814125
min-9.020000-487.650000-487.6500000.0000000.0000000.000000
25%34.10000024.47000025.53000022.7600000.00000022.676000
50%39.70000031.11000032.16000026.9800000.00000026.441000
75%47.39250040.90000042.54000028.0100000.00000027.690000
max121.460000936.120000936.12000031.00000025.00000030.900000
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" ], "text/plain": [ " DAM POS NEG hp_output_MW \\\n", "count 525600.000000 525600.000000 525600.000000 525600.000000 \n", "mean 41.195801 40.391060 42.554082 24.354581 \n", "std 11.278173 51.226931 52.003252 7.151966 \n", "min -9.020000 -487.650000 -487.650000 0.000000 \n", "25% 34.100000 24.470000 25.530000 22.760000 \n", "50% 39.700000 31.110000 32.160000 26.980000 \n", "75% 47.392500 40.900000 42.540000 28.010000 \n", "max 121.460000 936.120000 936.120000 31.000000 \n", "\n", " to_storage_MW Total demand \n", "count 525600.000000 525600.000000 \n", "mean 0.894045 23.460537 \n", "std 2.633376 6.814125 \n", "min 0.000000 0.000000 \n", "25% 0.000000 22.676000 \n", "50% 0.000000 26.441000 \n", "75% 0.000000 27.690000 \n", "max 25.000000 30.900000 " ] }, "execution_count": 41, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.storage_case_PCM.data[['DAM', 'POS', 'NEG', 'hp_output_MW', 'to_storage_MW', 'Total demand']].describe()" ] }, { "cell_type": "code", "execution_count": 42, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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DAMPOSNEGhp_output_MWto_storage_MWfrom_storage_MWTotal demand
2019-03-30 10:07:00+01:0031.6327.2637.7727.8980.0000.027.898
2019-03-03 19:29:00+01:0041.8036.2036.2027.7940.0000.027.794
2019-01-26 10:55:00+01:0058.6243.1143.1122.7550.0000.022.755
2019-08-29 08:36:00+02:0058.1639.3239.3227.6480.0000.027.648
2019-12-02 14:51:00+01:0049.71211.36211.3629.5350.0000.029.535
2019-01-12 14:08:00+01:0051.7553.4553.450.0000.0000.00.000
2019-01-24 04:22:00+01:0056.9545.0145.0127.6720.0000.027.672
2019-10-19 16:07:00+02:0035.04-4.03-4.0331.0003.3390.027.661
2019-01-27 22:39:00+01:0050.825.765.7631.0008.2790.022.721
2019-06-02 12:25:00+02:008.9125.4825.4823.2950.0000.023.295
2019-10-15 01:46:00+02:0025.72-9.39-9.3931.0008.4480.022.552
2019-12-10 16:38:00+01:0045.4138.9338.9328.2620.0000.028.262
2019-05-03 07:13:00+02:0046.9932.7132.7126.7930.0000.026.793
2019-01-27 13:46:00+01:0043.25-16.74-16.7431.0008.2240.022.776
2019-12-23 10:58:00+01:0037.4030.0830.0822.7820.0000.022.782
2019-09-18 11:26:00+02:0031.9916.9216.920.0000.0000.00.000
2019-04-05 22:08:00+02:0041.3328.0146.6022.8840.0000.022.884
2019-08-22 21:34:00+02:0045.4017.8731.6027.7500.0000.027.750
2019-11-20 16:13:00+01:0062.6429.9829.9831.0002.8580.028.142
2019-11-12 03:52:00+01:0032.6022.1022.1027.5420.0000.027.542
\n", "
" ], "text/plain": [ " DAM POS NEG hp_output_MW to_storage_MW \\\n", "2019-03-30 10:07:00+01:00 31.63 27.26 37.77 27.898 0.000 \n", "2019-03-03 19:29:00+01:00 41.80 36.20 36.20 27.794 0.000 \n", "2019-01-26 10:55:00+01:00 58.62 43.11 43.11 22.755 0.000 \n", "2019-08-29 08:36:00+02:00 58.16 39.32 39.32 27.648 0.000 \n", "2019-12-02 14:51:00+01:00 49.71 211.36 211.36 29.535 0.000 \n", "2019-01-12 14:08:00+01:00 51.75 53.45 53.45 0.000 0.000 \n", "2019-01-24 04:22:00+01:00 56.95 45.01 45.01 27.672 0.000 \n", "2019-10-19 16:07:00+02:00 35.04 -4.03 -4.03 31.000 3.339 \n", "2019-01-27 22:39:00+01:00 50.82 5.76 5.76 31.000 8.279 \n", "2019-06-02 12:25:00+02:00 8.91 25.48 25.48 23.295 0.000 \n", "2019-10-15 01:46:00+02:00 25.72 -9.39 -9.39 31.000 8.448 \n", "2019-12-10 16:38:00+01:00 45.41 38.93 38.93 28.262 0.000 \n", "2019-05-03 07:13:00+02:00 46.99 32.71 32.71 26.793 0.000 \n", "2019-01-27 13:46:00+01:00 43.25 -16.74 -16.74 31.000 8.224 \n", "2019-12-23 10:58:00+01:00 37.40 30.08 30.08 22.782 0.000 \n", "2019-09-18 11:26:00+02:00 31.99 16.92 16.92 0.000 0.000 \n", "2019-04-05 22:08:00+02:00 41.33 28.01 46.60 22.884 0.000 \n", "2019-08-22 21:34:00+02:00 45.40 17.87 31.60 27.750 0.000 \n", "2019-11-20 16:13:00+01:00 62.64 29.98 29.98 31.000 2.858 \n", "2019-11-12 03:52:00+01:00 32.60 22.10 22.10 27.542 0.000 \n", "\n", " from_storage_MW Total demand \n", "2019-03-30 10:07:00+01:00 0.0 27.898 \n", "2019-03-03 19:29:00+01:00 0.0 27.794 \n", "2019-01-26 10:55:00+01:00 0.0 22.755 \n", "2019-08-29 08:36:00+02:00 0.0 27.648 \n", "2019-12-02 14:51:00+01:00 0.0 29.535 \n", "2019-01-12 14:08:00+01:00 0.0 0.000 \n", "2019-01-24 04:22:00+01:00 0.0 27.672 \n", "2019-10-19 16:07:00+02:00 0.0 27.661 \n", "2019-01-27 22:39:00+01:00 0.0 22.721 \n", "2019-06-02 12:25:00+02:00 0.0 23.295 \n", "2019-10-15 01:46:00+02:00 0.0 22.552 \n", "2019-12-10 16:38:00+01:00 0.0 28.262 \n", "2019-05-03 07:13:00+02:00 0.0 26.793 \n", "2019-01-27 13:46:00+01:00 0.0 22.776 \n", "2019-12-23 10:58:00+01:00 0.0 22.782 \n", "2019-09-18 11:26:00+02:00 0.0 0.000 \n", "2019-04-05 22:08:00+02:00 0.0 22.884 \n", "2019-08-22 21:34:00+02:00 0.0 27.750 \n", "2019-11-20 16:13:00+01:00 0.0 28.142 \n", "2019-11-12 03:52:00+01:00 0.0 27.542 " ] }, "execution_count": 42, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.storage_case_PCM.data[['DAM', 'POS', 'NEG', 'hp_output_MW', 'to_storage_MW', 'from_storage_MW','Total demand']].sample(20)" ] }, { "cell_type": "code", "execution_count": 43, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "Index(['DAM', 'POS', 'NEG', 'ForeNeg', 'ForePos', 'Gas prices (€/MWh)',\n", " 'CO2 prices (€/ton)', 'CO2 prices (€/MWh)', 'Tsource (VDG)',\n", " 'Tsink (VDG)', 'MW (VDG)', 'Tsource (NDG)', 'Tsink (NDG)', 'MW (NDG)',\n", " 'Total demand'],\n", " dtype='object')" ] }, "execution_count": 43, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.hpcase.data.columns" ] }, { "cell_type": "code", "execution_count": 44, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "Index(['DAM', 'POS', 'NEG', 'ForeNeg', 'ForePos', 'Gas prices (€/MWh)',\n", " 'CO2 prices (€/ton)', 'CO2 prices (€/MWh)', 'Tsource (VDG)',\n", " 'Tsink (VDG)', 'MW (VDG)', 'Tsource (NDG)', 'Tsink (NDG)', 'MW (NDG)',\n", " 'Total demand', 'hp_output_MW', 'hp_input_MW', 'cop', 'tsource_vdg',\n", " 'tsource_ndg', 'to_storage_ndg_MW', 'from_storage_ndg_MW',\n", " 'to_storage_vdg_MW', 'from_storage_vdg_MW', 'to_storage_MW',\n", " 'from_storage_MW', 'storage_level_MWh', 'hp_output_MWh', 'hp_input_MWh',\n", " 'to_storage_ndg_MWh', 'from_storage_ndg_MWh', 'to_storage_vdg_MWh',\n", " 'from_storage_vdg_MWh', 'to_storage_MWh', 'from_storage_MWh'],\n", " dtype='object')" ] }, "execution_count": 44, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.storage_case_PCM.data.columns" ] }, { "cell_type": "code", "execution_count": 45, "metadata": {}, "outputs": [], "source": [ "# hp_selection = s.hpcase.data[['DAM', 'POS', 'NEG', 'hp_input_MW', 'hp_output_MW', 'cop', 'Total demand']]\n", "hp_selection = s.hpcase.data[['DAM', 'POS', 'NEG', 'Total demand']]\n", "storage_selection = s.storage_case_PCM.data[['hp_input_MW', 'hp_output_MW', 'cop', 'to_storage_MW', 'from_storage_MW']]\n", "\n", "selection = pd.concat([hp_selection, storage_selection], axis=1)" ] }, { "cell_type": "code", "execution_count": 46, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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DAMPOSNEGTotal demandhp_input_MWhp_output_MWcopto_storage_MWfrom_storage_MW
2019-06-01 05:02:00+02:0027.0028.4528.4527.316-5.19627.3165.2570.00.0
2019-06-29 17:41:00+02:0030.1834.1934.1927.796-5.14727.7965.4010.00.0
2019-04-26 15:41:00+02:0040.3834.5734.5720.669-3.72320.6695.5520.00.0
2019-09-12 11:01:00+02:0041.9744.0344.0327.397-5.14527.3975.3250.00.0
2019-01-21 00:02:00+01:0055.5444.9247.3022.820-3.92422.8205.8150.00.0
2019-03-12 14:22:00+01:0043.5265.8265.820.0000.0000.000NaN0.00.0
2019-12-26 05:03:00+01:0026.1614.2514.2527.867-5.14527.8675.4170.00.0
2019-04-10 06:38:00+02:0046.9933.6233.6226.864-4.89126.8645.4930.00.0
2019-11-12 11:58:00+01:0042.03140.12140.1227.990-5.15727.9905.4280.00.0
2019-04-07 04:45:00+02:0035.6434.1634.1627.815-5.18327.8155.3660.00.0
2019-09-08 05:03:00+02:0031.0018.2618.2622.875-4.04022.8755.6620.00.0
2019-08-19 23:04:00+02:0034.9226.9026.9026.964-4.73926.9645.6900.00.0
2019-11-10 06:43:00+01:0035.6030.9130.9128.928-5.30028.9285.4580.00.0
2019-02-22 12:46:00+01:0051.4533.4933.4927.202-5.04127.2025.3960.00.0
2019-10-11 02:33:00+02:0017.6522.0822.0828.731-5.32128.7315.4000.00.0
2019-06-02 09:46:00+02:0028.5436.2736.2726.772-4.91026.7725.4530.00.0
2019-07-04 14:20:00+02:0029.5326.8926.8922.840-4.05822.8405.6290.00.0
2019-01-05 09:45:00+01:0052.4150.9150.9120.680-3.68720.6805.6090.00.0
2019-01-29 02:33:00+01:0048.0948.0848.0829.283-5.34029.2835.4840.00.0
2019-04-14 06:46:00+02:0037.3637.6837.680.000-0.0000.000NaN0.00.0
\n", "
" ], "text/plain": [ " DAM POS NEG Total demand hp_input_MW \\\n", "2019-06-01 05:02:00+02:00 27.00 28.45 28.45 27.316 -5.196 \n", "2019-06-29 17:41:00+02:00 30.18 34.19 34.19 27.796 -5.147 \n", "2019-04-26 15:41:00+02:00 40.38 34.57 34.57 20.669 -3.723 \n", "2019-09-12 11:01:00+02:00 41.97 44.03 44.03 27.397 -5.145 \n", "2019-01-21 00:02:00+01:00 55.54 44.92 47.30 22.820 -3.924 \n", "2019-03-12 14:22:00+01:00 43.52 65.82 65.82 0.000 0.000 \n", "2019-12-26 05:03:00+01:00 26.16 14.25 14.25 27.867 -5.145 \n", "2019-04-10 06:38:00+02:00 46.99 33.62 33.62 26.864 -4.891 \n", "2019-11-12 11:58:00+01:00 42.03 140.12 140.12 27.990 -5.157 \n", "2019-04-07 04:45:00+02:00 35.64 34.16 34.16 27.815 -5.183 \n", "2019-09-08 05:03:00+02:00 31.00 18.26 18.26 22.875 -4.040 \n", "2019-08-19 23:04:00+02:00 34.92 26.90 26.90 26.964 -4.739 \n", "2019-11-10 06:43:00+01:00 35.60 30.91 30.91 28.928 -5.300 \n", "2019-02-22 12:46:00+01:00 51.45 33.49 33.49 27.202 -5.041 \n", "2019-10-11 02:33:00+02:00 17.65 22.08 22.08 28.731 -5.321 \n", "2019-06-02 09:46:00+02:00 28.54 36.27 36.27 26.772 -4.910 \n", "2019-07-04 14:20:00+02:00 29.53 26.89 26.89 22.840 -4.058 \n", "2019-01-05 09:45:00+01:00 52.41 50.91 50.91 20.680 -3.687 \n", "2019-01-29 02:33:00+01:00 48.09 48.08 48.08 29.283 -5.340 \n", "2019-04-14 06:46:00+02:00 37.36 37.68 37.68 0.000 -0.000 \n", "\n", " hp_output_MW cop to_storage_MW from_storage_MW \n", "2019-06-01 05:02:00+02:00 27.316 5.257 0.0 0.0 \n", "2019-06-29 17:41:00+02:00 27.796 5.401 0.0 0.0 \n", "2019-04-26 15:41:00+02:00 20.669 5.552 0.0 0.0 \n", "2019-09-12 11:01:00+02:00 27.397 5.325 0.0 0.0 \n", "2019-01-21 00:02:00+01:00 22.820 5.815 0.0 0.0 \n", "2019-03-12 14:22:00+01:00 0.000 NaN 0.0 0.0 \n", "2019-12-26 05:03:00+01:00 27.867 5.417 0.0 0.0 \n", "2019-04-10 06:38:00+02:00 26.864 5.493 0.0 0.0 \n", "2019-11-12 11:58:00+01:00 27.990 5.428 0.0 0.0 \n", "2019-04-07 04:45:00+02:00 27.815 5.366 0.0 0.0 \n", "2019-09-08 05:03:00+02:00 22.875 5.662 0.0 0.0 \n", "2019-08-19 23:04:00+02:00 26.964 5.690 0.0 0.0 \n", "2019-11-10 06:43:00+01:00 28.928 5.458 0.0 0.0 \n", "2019-02-22 12:46:00+01:00 27.202 5.396 0.0 0.0 \n", "2019-10-11 02:33:00+02:00 28.731 5.400 0.0 0.0 \n", "2019-06-02 09:46:00+02:00 26.772 5.453 0.0 0.0 \n", "2019-07-04 14:20:00+02:00 22.840 5.629 0.0 0.0 \n", "2019-01-05 09:45:00+01:00 20.680 5.609 0.0 0.0 \n", "2019-01-29 02:33:00+01:00 29.283 5.484 0.0 0.0 \n", "2019-04-14 06:46:00+02:00 0.000 NaN 0.0 0.0 " ] }, "execution_count": 46, "metadata": {}, "output_type": "execute_result" } ], "source": [ "selection.sample(20)" ] }, { "cell_type": "code", "execution_count": 47, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "DAM 41.195801\n", "POS 40.391060\n", "NEG 42.554082\n", "Total demand 23.460537\n", "hp_input_MW -4.359432\n", "hp_output_MW 24.354581\n", "cop 5.573655\n", "to_storage_MW 0.894045\n", "from_storage_MW 0.888908\n", "dtype: float64" ] }, "execution_count": 47, "metadata": {}, "output_type": "execute_result" } ], "source": [ "selection.mean()" ] }, { "cell_type": "code", "execution_count": 48, "metadata": {}, "outputs": [], "source": [ "########################\n", "\n", "# This is where we left\n", "\n", "########################" ] }, { "cell_type": "code", "execution_count": 49, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def cost_function(th_load, cop, electricity_cost, alt_heat_price, demand):\n", " return (\n", " th_load / cop * electricity_cost\n", " + (demand - th_load) * alt_heat_price\n", " )" ] }, { "cell_type": "code", "execution_count": 50, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def hybrid_imb_optimisation(case, decimals, s):\n", " gb = case.assets['Gasboiler']\n", " hp_vdg = case.assets['Heatpump VDG']\n", " hp_ndg = case.assets['Heatpump NDG']\n", " demand_vdg = case.data['MW (VDG)'].round(decimals).to_list()\n", " demand_ndg = case.data['MW (NDG)'].round(decimals).to_list()\n", " Tsink_vdg = case.data['Tsink (VDG)'].round(decimals).to_list()\n", " Tsink_ndg = case.data['Tsink (NDG)'].round(decimals).to_list()\n", " Tsource_vdg = case.data['Tsource (VDG)'].round(decimals).to_list()\n", " Tsource_ndg = case.data['Tsource (NDG)'].round(decimals).to_list()\n", " fore_neg = case.data[c.forecast].fillna(999).round(decimals).to_list()\n", " gas_prices = case.data['Gas prices (€/MWh)'].round(decimals).to_list()\n", " co2_prices = case.data['CO2 prices (€/MWh)'].round(decimals).to_list()\n", " eb_ode_g = s.eb_ode_g\n", " eb_ode_e = s.eb_ode_e\n", " \n", " gb_input = [0] * len(case.data)\n", " gb_output = [0] * len(case.data)\n", "\n", " minutes = range(len(case.data))\n", " hp_output = [0] * len(case.data)\n", " hp_input = [0] * len(case.data)\n", "\n", " for m in tqdm(minutes):\n", " dem_vgd = demand_vdg[m]\n", " if dem_vgd != 0:\n", " max_load = min(hp_vdg.max_th_power, dem_vgd)\n", " min_load = hp_vdg.min_th_power\n", " Tsink = Tsink_vdg[m]\n", " Tsource = Tsource_vdg[m]\n", " cop_max_load = hp_vdg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n", " cop_min_load = hp_vdg.get_cop(heat_output=min_load, Tsink=Tsink_vdg[m], Tsource=Tsource_vdg[m])\n", " \n", " cost_full_load = cost_function(\n", " th_load=max_load,\n", " cop=cop_max_load,\n", " electricity_cost=fore_neg[m] + eb_ode_e - c.sde_switch_price_correction,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_vgd\n", " )\n", " \n", " cost_min_load = cost_function(\n", " th_load=min_load,\n", " cop=cop_min_load,\n", " electricity_cost=fore_neg[m] + eb_ode_e,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_vgd\n", " )\n", " \n", " if cost_full_load < cost_min_load:\n", " hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(max_load, Tsink, Tsource)\n", " else:\n", " hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(min_load, Tsink, Tsource)\n", " else:\n", " hp_vdg_input, hp_vdg_output = (0, 0)\n", "\n", " dem_ngd = demand_ndg[m]\n", " if dem_ngd != 0:\n", " max_load = min(hp_ndg.max_th_power, dem_ngd)\n", " min_load = hp_ndg.min_th_power\n", " Tsink = Tsink_ndg[m]\n", " Tsource = Tsource_ndg[m]\n", " cop_max_load = hp_ndg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n", " cop_min_load = hp_ndg.get_cop(heat_output=min_load, Tsink=Tsink, Tsource=Tsource)\n", " \n", " cost_full_load = cost_function(\n", " th_load=max_load,\n", " cop=cop_max_load,\n", " electricity_cost=fore_neg[m] + eb_ode_e,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_ngd\n", " )\n", " \n", " cost_min_load = cost_function(\n", " th_load=min_load,\n", " cop=cop_min_load,\n", " electricity_cost=fore_neg[m] + eb_ode_e,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_vgd\n", " )\n", " \n", " if cost_full_load <= cost_min_load:\n", " hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(max_load, Tsink=Tsink, Tsource=Tsource)\n", " else:\n", " hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(min_load, Tsink=Tsink, Tsource=Tsource)\n", " else:\n", " hp_ndg_input, hp_ndg_output = (0, 0)\n", "\n", " hp_out = hp_vdg_output + hp_ndg_output\n", " hp_output[m] = hp_out\n", " hp_input[m] = hp_vdg_input + hp_ndg_input\n", " remaining_demand = max(dem_vgd+dem_ngd-hp_out, 0)\n", " gb_output[m], gb_input[m] = gb.set_heat_output(remaining_demand)\n", "\n", " case.data['hp_output_MW'] = np.array(hp_output)\n", " case.data['hp_input_MW'] = np.array(hp_input)\n", " case.data['gb_output_MW'] = np.array(gb_output)\n", " case.data['gb_input_MW'] = np.array(gb_input)\n", "\n", " for col in case.data.columns:\n", " if col.endswith('MW'):\n", " case.data[col + 'h'] = case.data[col] / 60\n", "\n", " case.data = case.data.round(5)\n", " return case" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "aFRR\n", "* Bid in a volume (X MW) --> Strategy is to only bid in on aFRR down\n", "* Remaining demand is filed in by gasboiler\n", "* Bid price at switch price?\n", "* Assume direct response to 0% for now?\n" ] }, { "cell_type": "code", "execution_count": 51, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def calc_afrr_capacity(case):\n", " hp_vdg = case.assets['Heatpump VDG']\n", " hp_ndg = case.assets['Heatpump NDG']\n", " \n", " capacity = 0\n", " for hp in [hp_vdg, hp_ndg]:\n", " max_th_output = hp.max_th_power\n", " cop = hp.get_cop(max_th_output, Tsink=135, Tsource=60)\n", " e_power = max_th_output / cop\n", " capacity += e_power\n", " return capacity" ] }, { "cell_type": "code", "execution_count": 52, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def aFRR_optimisation(case, s):\n", " s.afrr_case.afrr_capacity = calc_afrr_capacity(s.afrr_case)\n", " gb = case.assets['Gasboiler']\n", " hp_vdg = case.assets['Heatpump VDG']\n", " hp_ndg = case.assets['Heatpump NDG']\n", " demand_vdg = case.data['MW (VDG)'].to_list()\n", " demand_ndg = case.data['MW (NDG)'].to_list()\n", " Tsink_vdg = case.data['Tsink (VDG)'].to_list()\n", " Tsink_ndg = case.data['Tsink (NDG)'].to_list()\n", " Tsource_vdg = case.data['Tsource (VDG)'].to_list()\n", " Tsource_ndg = case.data['Tsource (NDG)'].to_list()\n", " afrr_up = case.data['Hoogste_prijs_opregelen'].fillna(-999).to_list()\n", " gas_prices = case.data['Gas prices (€/MWh)'].to_list()\n", " co2_prices = case.data['CO2 prices (€/MWh)'].to_list()\n", " eb_ode_g = s.eb_ode_g\n", " eb_ode_e = s.eb_ode_e\n", " \n", " gb_input = [0] * len(case.data)\n", " gb_output = [0] * len(case.data)\n", "\n", " minutes = range(len(case.data))\n", " hp_output = [0] * len(case.data)\n", " hp_input = [0] * len(case.data)\n", "\n", " for m in tqdm(minutes):\n", " dem_vgd = demand_vdg[m]\n", " if dem_vgd != 0:\n", " max_load = min(hp_vdg.max_th_power, dem_vgd)\n", " min_load = hp_vdg.min_th_power\n", " Tsink = Tsink_vdg[m]\n", " Tsource = Tsource_vdg[m]\n", " cop_max_load = hp_vdg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n", " cop_min_load = hp_vdg.get_cop(heat_output=min_load, Tsink=Tsink_vdg[m], Tsource=Tsource_vdg[m])\n", " \n", " cost_full_load = cost_function(\n", " th_load=max_load,\n", " cop=cop_max_load,\n", " electricity_cost=afrr_up[m] + eb_ode_e - c.sde_switch_price_correction,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_vgd\n", " )\n", " \n", " cost_min_load = cost_function(\n", " th_load=min_load,\n", " cop=cop_min_load,\n", " electricity_cost=afrr_up[m] + eb_ode_e,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_vgd\n", " )\n", " \n", " if cost_full_load < cost_min_load:\n", " hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(max_load, Tsink, Tsource)\n", " else:\n", " hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(min_load, Tsink, Tsource)\n", " else:\n", " hp_vdg_input, hp_vdg_output = (0, 0)\n", "\n", " dem_ngd = demand_ndg[m]\n", " if dem_ngd != 0:\n", " max_load = min(hp_ndg.max_th_power, dem_ngd)\n", " min_load = hp_ndg.min_th_power\n", " Tsink = Tsink_ndg[m]\n", " Tsource = Tsource_ndg[m]\n", " cop_max_load = hp_ndg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n", " cop_min_load = hp_ndg.get_cop(heat_output=min_load, Tsink=Tsink, Tsource=Tsource)\n", " \n", " cost_full_load = cost_function(\n", " th_load=max_load,\n", " cop=cop_max_load,\n", " electricity_cost=afrr_up[m] + eb_ode_e,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_ngd\n", " )\n", " \n", " cost_min_load = cost_function(\n", " th_load=min_load,\n", " cop=cop_min_load,\n", " electricity_cost=afrr_up[m] + eb_ode_e,\n", " alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n", " demand=dem_vgd\n", " )\n", " \n", " if cost_full_load <= cost_min_load:\n", " hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(max_load, Tsink=Tsink, Tsource=Tsource)\n", " else:\n", " hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(min_load, Tsink=Tsink, Tsource=Tsource)\n", " else:\n", " hp_ndg_input, hp_ndg_output = (0, 0)\n", "\n", " hp_out = hp_vdg_output + hp_ndg_output\n", " hp_output[m] = hp_out\n", " hp_input[m] = hp_vdg_input + hp_ndg_input\n", " remaining_demand = max(dem_vgd+dem_ngd-hp_out, 0)\n", " gb_output[m], gb_input[m] = gb.set_heat_output(remaining_demand)\n", "\n", " case.data['hp_output_MW'] = np.array(hp_output)\n", " case.data['hp_input_MW'] = np.array(hp_input)\n", " case.data['gb_output_MW'] = np.array(gb_output)\n", " case.data['gb_input_MW'] = np.array(gb_input)\n", "\n", " for col in case.data.columns:\n", " if col.endswith('MW'):\n", " case.data[col + 'h'] = case.data[col] / 60\n", "\n", " case.data = case.data.round(5)\n", " return case" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Run optimisation" ] }, { "cell_type": "code", "execution_count": 53, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def run_optimisation(c, s):\n", " s.baseline = baseline_sim(s.baseline)\n", " s.hpcase = hponly(s.hpcase)\n", " s.storage_case_PCM = hponly_with_storage(s.storage_case_PCM)\n", "# s.hpcase_sde.assign_algorithm(hponly)\n", "# s.hpcase_sde.run()\n", " \n", "# s.optcase1.assign_algorithm(hybrid_imb_optimisation)\n", "# s.optcase1.run(decimals=2, s=s)\n", " \n", "# s.afrr_case.assign_algorithm(aFRR_optimisation)\n", "# s.afrr_case.run(s=s)\n", " \n", " for case in [s.hpcase, s.storage_case_PCM]: # [s.hpcase, s.hpcase_sde, s.optcase1, s.afrr_case]:\n", " case.mean_cop = case.data['hp_output_MW'].sum() / case.data['hp_input_MW'].abs().sum()\n", " \n", " return s\n", "\n", "s = run_optimisation(c, s)" ] }, { "cell_type": "code", "execution_count": 54, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "5.451794715081109" ] }, "execution_count": 54, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.hpcase.data['hp_output_MW'].sum() /s.hpcase.data['hp_input_MW'].abs().sum() " ] }, { "cell_type": "code", "execution_count": 55, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "5.586642522442619" ] }, "execution_count": 55, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.storage_case_PCM.data['hp_output_MW'].sum() /s.storage_case_PCM.data['hp_input_MW'].abs().sum() " ] }, { "cell_type": "code", "execution_count": 56, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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DAMPOSNEGForeNegForePosGas prices (€/MWh)CO2 prices (€/ton)CO2 prices (€/MWh)Tsource (VDG)Tsink (VDG)MW (VDG)Tsource (NDG)Tsink (NDG)MW (NDG)Total demandhp_output_MWhp_input_MWcophp_output_MWhhp_input_MWh
2019-01-01 00:00:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.990143.3600.020.510147.6200.00.00.00.0NaN0.00.0
2019-01-01 00:01:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.985143.0890.020.387147.6420.00.00.00.0NaN0.00.0
2019-01-01 00:02:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.980142.8180.020.264147.6640.00.00.00.0NaN0.00.0
2019-01-01 00:03:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.975142.5470.020.141147.6860.00.00.00.0NaN0.00.0
2019-01-01 00:04:00+01:0068.9234.8558.01NaNNaN20.8334.246.664.970142.2760.020.018147.7080.00.00.00.0NaN0.00.0
\n", "
" ], "text/plain": [ " DAM POS NEG ForeNeg ForePos \\\n", "2019-01-01 00:00:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:01:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:02:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:03:00+01:00 68.92 34.85 58.01 NaN NaN \n", "2019-01-01 00:04:00+01:00 68.92 34.85 58.01 NaN NaN \n", "\n", " Gas prices (€/MWh) CO2 prices (€/ton) \\\n", "2019-01-01 00:00:00+01:00 20.83 34.24 \n", "2019-01-01 00:01:00+01:00 20.83 34.24 \n", "2019-01-01 00:02:00+01:00 20.83 34.24 \n", "2019-01-01 00:03:00+01:00 20.83 34.24 \n", "2019-01-01 00:04:00+01:00 20.83 34.24 \n", "\n", " CO2 prices (€/MWh) Tsource (VDG) Tsink (VDG) \\\n", "2019-01-01 00:00:00+01:00 6.6 64.990 143.360 \n", "2019-01-01 00:01:00+01:00 6.6 64.985 143.089 \n", "2019-01-01 00:02:00+01:00 6.6 64.980 142.818 \n", "2019-01-01 00:03:00+01:00 6.6 64.975 142.547 \n", "2019-01-01 00:04:00+01:00 6.6 64.970 142.276 \n", "\n", " MW (VDG) Tsource (NDG) Tsink (NDG) MW (NDG) \\\n", "2019-01-01 00:00:00+01:00 0.0 20.510 147.620 0.0 \n", "2019-01-01 00:01:00+01:00 0.0 20.387 147.642 0.0 \n", "2019-01-01 00:02:00+01:00 0.0 20.264 147.664 0.0 \n", "2019-01-01 00:03:00+01:00 0.0 20.141 147.686 0.0 \n", "2019-01-01 00:04:00+01:00 0.0 20.018 147.708 0.0 \n", "\n", " Total demand hp_output_MW hp_input_MW cop \\\n", "2019-01-01 00:00:00+01:00 0.0 0.0 0.0 NaN \n", "2019-01-01 00:01:00+01:00 0.0 0.0 0.0 NaN \n", "2019-01-01 00:02:00+01:00 0.0 0.0 0.0 NaN \n", "2019-01-01 00:03:00+01:00 0.0 0.0 0.0 NaN \n", "2019-01-01 00:04:00+01:00 0.0 0.0 0.0 NaN \n", "\n", " hp_output_MWh hp_input_MWh \n", "2019-01-01 00:00:00+01:00 0.0 0.0 \n", "2019-01-01 00:01:00+01:00 0.0 0.0 \n", "2019-01-01 00:02:00+01:00 0.0 0.0 \n", "2019-01-01 00:03:00+01:00 0.0 0.0 \n", "2019-01-01 00:04:00+01:00 0.0 0.0 " ] }, "execution_count": 56, "metadata": {}, "output_type": "execute_result" } ], "source": [ "s.hpcase.data.head()" ] }, { "cell_type": "code", "execution_count": 57, "metadata": {}, "outputs": [], "source": [ "vis_data = s.storage_case_PCM.data[[\n", " 'storage_level_MWh', \n", " #'to_storage_ndg_MW', \n", " #'to_storage_vdg_MW', \n", " 'to_storage_MW', \n", " #'from_storage_ndg_MW', \n", " #'from_storage_vdg_MW',\n", " 'from_storage_MW'\n", "]]\n", "\n", "cops = pd.concat([s.hpcase.data['cop'], s.storage_case_PCM.data['cop']], axis=1)\n", "vis_data = pd.concat([vis_data, cops], axis=1)" ] }, { "cell_type": "code", "execution_count": 58, "metadata": {}, "outputs": [ { "ename": "KeyError", "evalue": "'2023-01-01'", "output_type": "error", "traceback": [ "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m", "\u001b[1;31mKeyError\u001b[0m Traceback (most recent call last)", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexes\\datetimes.py:610\u001b[0m, in \u001b[0;36mDatetimeIndex.get_loc\u001b[1;34m(self, key)\u001b[0m\n\u001b[0;32m 609\u001b[0m \u001b[38;5;28;01mtry\u001b[39;00m:\n\u001b[1;32m--> 610\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_partial_date_slice\u001b[49m\u001b[43m(\u001b[49m\u001b[43mreso\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mparsed\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 611\u001b[0m \u001b[38;5;28;01mexcept\u001b[39;00m \u001b[38;5;167;01mKeyError\u001b[39;00m \u001b[38;5;28;01mas\u001b[39;00m err:\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexes\\datetimelike.py:333\u001b[0m, in \u001b[0;36mDatetimeIndexOpsMixin._partial_date_slice\u001b[1;34m(self, reso, parsed)\u001b[0m\n\u001b[0;32m 329\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28mlen\u001b[39m(\u001b[38;5;28mself\u001b[39m) \u001b[38;5;129;01mand\u001b[39;00m (\n\u001b[0;32m 330\u001b[0m (t1 \u001b[38;5;241m<\u001b[39m \u001b[38;5;28mself\u001b[39m[\u001b[38;5;241m0\u001b[39m] \u001b[38;5;129;01mand\u001b[39;00m t2 \u001b[38;5;241m<\u001b[39m \u001b[38;5;28mself\u001b[39m[\u001b[38;5;241m0\u001b[39m]) \u001b[38;5;129;01mor\u001b[39;00m (t1 \u001b[38;5;241m>\u001b[39m \u001b[38;5;28mself\u001b[39m[\u001b[38;5;241m-\u001b[39m\u001b[38;5;241m1\u001b[39m] \u001b[38;5;129;01mand\u001b[39;00m t2 \u001b[38;5;241m>\u001b[39m \u001b[38;5;28mself\u001b[39m[\u001b[38;5;241m-\u001b[39m\u001b[38;5;241m1\u001b[39m])\n\u001b[0;32m 331\u001b[0m ):\n\u001b[0;32m 332\u001b[0m \u001b[38;5;66;03m# we are out of range\u001b[39;00m\n\u001b[1;32m--> 333\u001b[0m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mKeyError\u001b[39;00m\n\u001b[0;32m 335\u001b[0m \u001b[38;5;66;03m# TODO: does this depend on being monotonic _increasing_?\u001b[39;00m\n\u001b[0;32m 336\u001b[0m \n\u001b[0;32m 337\u001b[0m \u001b[38;5;66;03m# a monotonic (sorted) series can be sliced\u001b[39;00m\n", "\u001b[1;31mKeyError\u001b[0m: ", "\nThe above exception was the direct cause of the following exception:\n", "\u001b[1;31mKeyError\u001b[0m Traceback (most recent call last)", "Cell \u001b[1;32mIn[58], line 1\u001b[0m\n\u001b[1;32m----> 1\u001b[0m \u001b[43mvis_data\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mloc\u001b[49m\u001b[43m[\u001b[49m\u001b[38;5;124;43m'\u001b[39;49m\u001b[38;5;124;43m2023-01-01\u001b[39;49m\u001b[38;5;124;43m'\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43m:\u001b[49m\u001b[43m]\u001b[49m\u001b[38;5;241m.\u001b[39miplot(subplots\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mTrue\u001b[39;00m, shape\u001b[38;5;241m=\u001b[39m(\u001b[38;5;241m5\u001b[39m,\u001b[38;5;241m1\u001b[39m), dimensions\u001b[38;5;241m=\u001b[39m(\u001b[38;5;241m1000\u001b[39m, \u001b[38;5;241m800\u001b[39m))\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexing.py:1184\u001b[0m, in \u001b[0;36m_LocationIndexer.__getitem__\u001b[1;34m(self, key)\u001b[0m\n\u001b[0;32m 1182\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_is_scalar_access(key):\n\u001b[0;32m 1183\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mobj\u001b[38;5;241m.\u001b[39m_get_value(\u001b[38;5;241m*\u001b[39mkey, takeable\u001b[38;5;241m=\u001b[39m\u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_takeable)\n\u001b[1;32m-> 1184\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_getitem_tuple\u001b[49m\u001b[43m(\u001b[49m\u001b[43mkey\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 1185\u001b[0m \u001b[38;5;28;01melse\u001b[39;00m:\n\u001b[0;32m 1186\u001b[0m \u001b[38;5;66;03m# we by definition only have the 0th axis\u001b[39;00m\n\u001b[0;32m 1187\u001b[0m axis \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39maxis \u001b[38;5;129;01mor\u001b[39;00m \u001b[38;5;241m0\u001b[39m\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexing.py:1368\u001b[0m, in \u001b[0;36m_LocIndexer._getitem_tuple\u001b[1;34m(self, tup)\u001b[0m\n\u001b[0;32m 1366\u001b[0m \u001b[38;5;28;01mwith\u001b[39;00m suppress(IndexingError):\n\u001b[0;32m 1367\u001b[0m tup \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_expand_ellipsis(tup)\n\u001b[1;32m-> 1368\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_getitem_lowerdim\u001b[49m\u001b[43m(\u001b[49m\u001b[43mtup\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 1370\u001b[0m \u001b[38;5;66;03m# no multi-index, so validate all of the indexers\u001b[39;00m\n\u001b[0;32m 1371\u001b[0m tup \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_validate_tuple_indexer(tup)\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexing.py:1065\u001b[0m, in \u001b[0;36m_LocationIndexer._getitem_lowerdim\u001b[1;34m(self, tup)\u001b[0m\n\u001b[0;32m 1061\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m i, key \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28menumerate\u001b[39m(tup):\n\u001b[0;32m 1062\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m is_label_like(key):\n\u001b[0;32m 1063\u001b[0m \u001b[38;5;66;03m# We don't need to check for tuples here because those are\u001b[39;00m\n\u001b[0;32m 1064\u001b[0m \u001b[38;5;66;03m# caught by the _is_nested_tuple_indexer check above.\u001b[39;00m\n\u001b[1;32m-> 1065\u001b[0m section \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_getitem_axis\u001b[49m\u001b[43m(\u001b[49m\u001b[43mkey\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43maxis\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mi\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 1067\u001b[0m \u001b[38;5;66;03m# We should never have a scalar section here, because\u001b[39;00m\n\u001b[0;32m 1068\u001b[0m \u001b[38;5;66;03m# _getitem_lowerdim is only called after a check for\u001b[39;00m\n\u001b[0;32m 1069\u001b[0m \u001b[38;5;66;03m# is_scalar_access, which that would be.\u001b[39;00m\n\u001b[0;32m 1070\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m section\u001b[38;5;241m.\u001b[39mndim \u001b[38;5;241m==\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mndim:\n\u001b[0;32m 1071\u001b[0m \u001b[38;5;66;03m# we're in the middle of slicing through a MultiIndex\u001b[39;00m\n\u001b[0;32m 1072\u001b[0m \u001b[38;5;66;03m# revise the key wrt to `section` by inserting an _NS\u001b[39;00m\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexing.py:1431\u001b[0m, in \u001b[0;36m_LocIndexer._getitem_axis\u001b[1;34m(self, key, axis)\u001b[0m\n\u001b[0;32m 1429\u001b[0m \u001b[38;5;66;03m# fall thru to straight lookup\u001b[39;00m\n\u001b[0;32m 1430\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_validate_key(key, axis)\n\u001b[1;32m-> 1431\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_get_label\u001b[49m\u001b[43m(\u001b[49m\u001b[43mkey\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43maxis\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43maxis\u001b[49m\u001b[43m)\u001b[49m\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexing.py:1381\u001b[0m, in \u001b[0;36m_LocIndexer._get_label\u001b[1;34m(self, label, axis)\u001b[0m\n\u001b[0;32m 1379\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21m_get_label\u001b[39m(\u001b[38;5;28mself\u001b[39m, label, axis: AxisInt):\n\u001b[0;32m 1380\u001b[0m \u001b[38;5;66;03m# GH#5567 this will fail if the label is not present in the axis.\u001b[39;00m\n\u001b[1;32m-> 1381\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mobj\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mxs\u001b[49m\u001b[43m(\u001b[49m\u001b[43mlabel\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43maxis\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43maxis\u001b[49m\u001b[43m)\u001b[49m\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\generic.py:4298\u001b[0m, in \u001b[0;36mNDFrame.xs\u001b[1;34m(self, key, axis, level, drop_level)\u001b[0m\n\u001b[0;32m 4296\u001b[0m new_index \u001b[38;5;241m=\u001b[39m index[loc]\n\u001b[0;32m 4297\u001b[0m \u001b[38;5;28;01melse\u001b[39;00m:\n\u001b[1;32m-> 4298\u001b[0m loc \u001b[38;5;241m=\u001b[39m \u001b[43mindex\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mget_loc\u001b[49m\u001b[43m(\u001b[49m\u001b[43mkey\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 4300\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28misinstance\u001b[39m(loc, np\u001b[38;5;241m.\u001b[39mndarray):\n\u001b[0;32m 4301\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m loc\u001b[38;5;241m.\u001b[39mdtype \u001b[38;5;241m==\u001b[39m np\u001b[38;5;241m.\u001b[39mbool_:\n", "File \u001b[1;32m~\\AppData\\Roaming\\Python\\Python310\\site-packages\\pandas\\core\\indexes\\datetimes.py:612\u001b[0m, in \u001b[0;36mDatetimeIndex.get_loc\u001b[1;34m(self, key)\u001b[0m\n\u001b[0;32m 610\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_partial_date_slice(reso, parsed)\n\u001b[0;32m 611\u001b[0m \u001b[38;5;28;01mexcept\u001b[39;00m \u001b[38;5;167;01mKeyError\u001b[39;00m \u001b[38;5;28;01mas\u001b[39;00m err:\n\u001b[1;32m--> 612\u001b[0m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mKeyError\u001b[39;00m(key) \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01merr\u001b[39;00m\n\u001b[0;32m 614\u001b[0m key \u001b[38;5;241m=\u001b[39m parsed\n\u001b[0;32m 616\u001b[0m \u001b[38;5;28;01melif\u001b[39;00m \u001b[38;5;28misinstance\u001b[39m(key, dt\u001b[38;5;241m.\u001b[39mtimedelta):\n\u001b[0;32m 617\u001b[0m \u001b[38;5;66;03m# GH#20464\u001b[39;00m\n", "\u001b[1;31mKeyError\u001b[0m: '2023-01-01'" ] } ], "source": [ "vis_data.loc['2023-01-01', :].iplot(subplots=True, shape=(5,1), dimensions=(1000, 800))" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "total_to_storage = s.storage_case_PCM.data['to_storage_MWh'].sum()\n", "total_from_storage = s.storage_case_PCM.data['from_storage_MWh'].sum()\n", "total_to_storage, total_from_storage" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "s.storage_case_PCM.data.columns" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "hp_output = s.storage_case_PCM.data['hp_output_MW'].round(2)\n", "demand_and_to_storage = (s.storage_case_PCM.data['Total demand'] + s.storage_case_PCM.data['to_storage_MW']).round(2)\n", "hp_output.equals(demand_and_to_storage)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "pd.concat([hp_output, demand_and_to_storage], axis=1).resample('H').sum().iplot()" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Financials" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def calculate_sde_subsidy(c, s, case):\n", " hp_capacity = abs(case.assets['Heatpump VDG'].max_th_power) + abs(case.assets['Heatpump NDG'].max_th_power)\n", " case.full_load_hours = abs(case.data['hp_output_MWh'].sum() / hp_capacity)\n", "\n", " subsidized_hours = min(case.full_load_hours, 8000)\n", " subsidized_MWh = subsidized_hours * hp_capacity\n", "\n", " base_amount_per_MWh_th = round(c.sde_base_amount*0.173 + c.longterm_gas_price, 2)\n", " base_subsidy_amount = round(base_amount_per_MWh_th * subsidized_MWh, 2)\n", " long_term_gas_price_LHV = round(EURperHHV_to_EURperLHV(c.longterm_gas_price), 2)\n", " base_amount_gas = (2/3)*long_term_gas_price_LHV*0.9\n", " mean_ttf_price_LHV = round(EURperHHV_to_EURperLHV(case.data['Gas prices (€/MWh)'].mean()), 2)\n", " correction_amount_gas = max(mean_ttf_price_LHV, base_amount_gas)\n", " avoided_gas_consumption = subsidized_MWh/0.9\n", " correction_gas = round(correction_amount_gas * avoided_gas_consumption, 2)\n", "\n", " base_amount_co2 = (2/3)*c.longterm_co2_price\n", " avoided_co2_emission = avoided_gas_consumption * 0.226\n", " mean_ets_price = round(EURperHHV_to_EURperLHV(case.data['CO2 prices (€/ton)'].mean()), 2)\n", " correction_amount_co2 = max(base_amount_co2, mean_ets_price)\n", " correction_co2 = round(correction_amount_co2 * avoided_co2_emission, 2)\n", "\n", " sde_subsidy_corrected = max(base_subsidy_amount - (correction_gas + correction_co2), 0)\n", " sde_per_MWh_th = sde_subsidy_corrected / subsidized_MWh\n", " sde_per_MWh_e = sde_subsidy_corrected / case.data['hp_input_MWh'].abs().sum()\n", "\n", " case.sde_results = {\n", " 'base_amount': base_subsidy_amount,\n", " 'correction_gas': correction_gas,\n", " 'correction_co2': correction_co2,\n", " 'corrected_amount': sde_subsidy_corrected,\n", " 'sde_per_MWh_th': sde_per_MWh_th,\n", " 'sde_per_MWh_e': sde_per_MWh_e\n", " }\n", " return case" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "s.storage_case_PCM.data.columns" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def collect_cashflows(c, s):\n", " s.hpcase.generate_electr_market_results(nom_col='hp_input_MWh', real_col='hp_input_MWh')\n", " s.storage_case_PCM.data['nomination_MWh'] = s.hpcase.data['hp_input_MWh']\n", " s.storage_case_PCM.generate_electr_market_results(nom_col='nomination_MWh', real_col='hp_input_MWh')\n", "\n", "# s.hpcase_sde.generate_electr_market_results(nom_col='hp_input_MWh', real_col='hp_input_MWh')\n", " \n", "# s.optcase1.data['DA Nom'] = s.hpcase.data['hp_input_MWh'] * c.day_ahead_buying_perc\n", "# s.optcase1.generate_electr_market_results(nom_col='DA Nom', real_col='hp_input_MWh')\n", " \n", "# s.afrr_case.data['POS'] = s.afrr_case.data['aFRR_up'].fillna(value=s.afrr_case.data['POS'])\n", "# s.afrr_case.data['DA Nom'] = s.hpcase.data['hp_input_MWh']\n", "# s.afrr_case.generate_electr_market_results(nom_col='DA Nom', real_col='hp_input_MWh')\n", "# s.afrr_case.add_cashflow('aFRR capacity fee (€)', c.afrr_capacity_fee * s.afrr_case.afrr_capacity)\n", " \n", " for case in [s.baseline]: #, s.optcase1, s.afrr_case]:\n", " case.add_gas_costs(gasvolumes_col='gb_input_MWh')\n", " case.add_co2_costs(volume_cols='gb_input_MWh', fuel='gas')\n", " case.add_eb_ode(commodity='gas', tax_bracket=c.tax_bracket_g)\n", " \n", " for case in [s.hpcase, s.storage_case_PCM]: #, s.hpcase_sde, s.optcase1, s.afrr_case]:\n", " \n", " case.add_eb_ode(commodity='electricity', tax_bracket=c.tax_bracket_e, cons_col='hp_input_MWh')\n", " case.add_grid_costs(\n", " power_MW_col='hp_input_MW',\n", " grid_operator=c.grid_operator,\n", " year=2020, \n", " connection_type=c.connection_type\n", " )\n", " \n", " for case in s.sde_cases:\n", " case = calculate_sde_subsidy(c=c, s=s, case=case)\n", " case.add_cashflow('SDE++ subsidy (€)', case.sde_results['corrected_amount'])\n", " return s\n", "\n", "s = collect_cashflows(c, s)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def calculate_financials(c, s):\n", " for case in s.cases:\n", " case.calculate_ebitda(c.project_duration)\n", "\n", " for case in [s.hpcase, s.storage_case_PCM]: #, s.hpcase_sde, s.optcase1, s.afrr_case]:\n", " case.calculate_business_case(\n", " project_duration=c.project_duration, \n", " discount_rate=c.discount_rate, \n", " baseline=s.baseline\n", " )\n", " \n", " return s\n", "\n", "s = calculate_financials(c, s)" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Visualisations" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "fig_demands_over_time = s.demand['Total demand'].resample('H').mean().iplot(\n", " title='Smurfit Kappa: Heat demand by Hour in MW', \n", " yTitle='MW', \n", " colors=recoygreen,\n", " asFigure=True,\n", " dimensions=(800, 400)\n", ")\n", "fig_demands_over_time" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "demands_fig = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].resample('H').mean().iplot(\n", " kind='box',\n", " title='Smurfit Kappa: Source and Sink temperatures',\n", " color=recoygreen,\n", " yTitle='Temperature in degrees C',\n", " legend=False,\n", " asFigure=True,\n", " dimensions=(800, 400)\n", ")\n", "demands_fig" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "s.storage_case_PCM.data.columns" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "temp_comparison = pd.concat([s.storage_case_PCM.data[['tsource_ndg', 'tsource_vdg']], s.storage_case_PCM.data[['Tsource (NDG)', 'Tsource (VDG)']]], axis=1)\n", "temp_comparison.columns = ['Tsource (NDG) -after', 'Tsource (VDG) - after', 'Tsource (NDG) - before', 'Tsource (VDG) - before']\n", "temp_comparison.resample('15T').mean().iplot()" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "s.storage_case_PCM.data[['tsource_ndg', 'tsource_vdg']].idxmin()" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "# s.storage_case_PCM.data.loc['2019-01-04 07:45:00']" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "case = s.storage_case_PCM\n", "hp_vdg = case.assets['Heatpump VDG']\n", "hp_ndg = case.assets['Heatpump NDG']\n", "ws = case.assets['HotWaterStorage']\n", "ws.storage_level = 47.083 + 25\n", "pos = 35.650\n", "neg = 43.850\n", "dam = 68.400\n", "demand_vdg = 0\n", "demand_ndg = 0\n", "tsource_vdg = 29.635\n", "tsink_vdg = 134.840\n", "tsource_ndg = 21.420\n", "tsink_ndg = 118.755\n", "\n", "hp_storage_opt_enginge(c, ws, hp_vdg, hp_ndg, pos, neg, dam, demand_vdg, demand_ndg, tsource_vdg, tsink_vdg, tsource_ndg, tsink_ndg)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "#e_load_vdg, th_load_vdg, e_load_ndg, th_load_ndg, tsource_vdg, tsource_ndg, to_storage_vdg_MW, from_storage_vdg_MW, to_storage_ndg_MW, from_storage_ndg_MW, ws, hp_vdg, hp_ndg" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "Tsource_VDG_before = s.hpcase.data['Tsource (VDG)'].round(2)\n", "Tsource_VDG_after = s.storage_case_PCM.data['Tsource (VDG)'].round(2)\n", "Tsource_VDG_before.equals(Tsource_VDG_after)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "Tsource_NDG_before = s.hpcase.data['Tsource (NDG)'].round(2)\n", "Tsource_NDG_after = s.storage_case_PCM.data['Tsource (NDG)'].round(2)\n", "Tsource_NDG_before.equals(Tsource_NDG_after)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "test_hp = Heatpump(\n", " name='Heatpump for Testing',\n", " max_th_power=1,\n", " min_th_power=0.3,\n", " cop_curve=cop_curve\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "# Tsrc_vdg, Tsnk_vdg, Tsrc_ndg, Tsnk_ndg = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].mean().to_list()\n", "# mean_gas_price = (s.optcase1.data['Gas prices (€/MWh)'].mean() \n", "# + s.eb_ode_g \n", "# + s.optcase1.data['CO2 prices (€/MWh)'].mean()\n", "# )\n", "\n", "# max_gas_price = (s.optcase1.data['Gas prices (€/MWh)'].max() \n", "# + s.eb_ode_g \n", "# + s.optcase1.data['CO2 prices (€/MWh)'].max()\n", "# )\n", "\n", "# min_gas_price = (s.optcase1.data['Gas prices (€/MWh)'].min() \n", "# + s.eb_ode_g \n", "# + s.optcase1.data['CO2 prices (€/MWh)'].min()\n", "# )\n", "\n", "# Tsrc_vdg_min, Tsnk_vdg_min, Tsrc_ndg_min, Tsnk_ndg_min = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].min().to_list()\n", "# Tsrc_vdg_max, Tsnk_vdg_max, Tsrc_ndg_max, Tsnk_ndg_max = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].max().to_list()" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "import plotly.graph_objs as go\n", "def create_load_trace(gas_price, Tsnk, Tsrc, name):\n", " loads = []\n", " eprices = list(range(1000))\n", " for eprice in eprices:\n", " _, load = test_hp.set_opt_load(\n", " electricity_cost=eprice + s.eb_ode_e,\n", " alt_heat_price=gas_price / 0.9,\n", " demand=1, \n", " Tsink=Tsnk,\n", " Tsource=Tsrc\n", " )\n", " loads.append(load)\n", " trace = go.Scatter(x=eprices, y=loads, name=name)\n", " return trace" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "# import plotly.graph_objects as go\n", "# import numpy as np\n", "\n", "# fig = go.Figure()\n", "\n", "# configs = {\n", "# 'mean': [mean_gas_price, Tsnk_vdg, Tsrc_vdg],\n", "# 'unfav_gas': [min_gas_price, Tsnk_vdg, Tsrc_vdg],\n", "# 'fav_gas': [max_gas_price, Tsnk_vdg, Tsrc_vdg],\n", "# 'unfav_all': [min_gas_price, Tsnk_vdg_max, Tsrc_vdg_min],\n", "# 'fav_all': [max_gas_price, Tsnk_vdg_min, Tsrc_vdg_max],\n", "# }\n", "\n", "# for name, config in configs.items():\n", "# trace = create_load_trace(*config, name)\n", "# fig.add_trace(trace)\n", "\n", "# fig.update_layout(title='Switch prices for different configurations')\n", "# fig.show()" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "date = s.baseline.data.index[0].strftime('%Y-%m-%d')" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "fig_steamboiler = s.baseline.data[['Total demand', 'output_MW_th']].abs().loc[date, :].iplot(\n", " subplots=True, \n", " title=f'Steamboiler only case on {date}',\n", " subplot_titles=['Total demand', 'Steam boiler output (MW)'],\n", " legend=False,\n", " dimensions=(800, 400),\n", " colors=[recoydarkblue, recoygreen], \n", " asFigure=True,\n", " shape = (2, 1)\n", ")\n", "fig_steamboiler" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "fig_heatpump = s.hpcase.data[['Total demand', 'hp_output_MW']].abs().loc[date, :].iplot(\n", " subplots=True, \n", " title=f'Heatpump only case on {date}', \n", " subplot_titles=['Total demand', 'Heatpump output (MW)'],\n", " legend=False,\n", " dimensions=(800, 400),\n", " colors=[recoydarkblue, recoygreen], \n", " asFigure=True,\n", " shape = (2, 1)\n", ")\n", "fig_heatpump" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "# fig_optcase = s.optcase1.data[['hp_output_MW', 'gb_output_MW', 'NEG']].loc[date, :].iplot(\n", "# subplots=True, \n", "# title=f'Hybrid case on {date}',\n", "# subplot_titles=['Heatpump output (MW)', 'Steam boiler output (MW)', 'Imbalance price (€/MWh)'],\n", "# legend=False,\n", "# dimensions=(800, 600),\n", "# colors=[recoydarkblue, recoygreen, recoyred],\n", "# asFigure=True,\n", "# shape=(3,1)\n", "# )\n", "# fig_optcase" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "# date = '2019-09-04'\n", "\n", "# fig_optcase2 = s.optcase1.data[['hp_output_MW', 'gb_output_MW', 'NEG']].loc[date, :].iplot(\n", "# subplots=True, \n", "# title=f'Hybrid case on {date}',\n", "# subplot_titles=['Heatpump output (MW)', 'Steam boiler output (MW)', 'Imbalance price (€/MWh)'],\n", "# legend=False,\n", "# dimensions=(800, 600),\n", "# colors=[recoydarkblue, recoygreen, recoyred],\n", "# asFigure=True,\n", "# shape=(3,1)\n", "# )\n", "# fig_optcase2" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "report = ComparisonReport(\n", " cases=s.optcases, \n", " kind='electr_market_results',\n", ")\n", "report.show()" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "casereport = ComparisonReport(cases = s.cases, kind='ebitda_calc', baseline=s.baseline, comparison='relative')\n", "casereport.show(presentation_format=True)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "BusinessCaseReport(s.hpcase).show()" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "#price chart\n", "from copy import deepcopy\n", "\n", "data = deepcopy(s.baseline.data)\n", "data = data[data.columns[:2]]\n", "data[data.columns[1]] = MWh_gas_to_tonnes_CO2(data[data.columns[1]])\n", "data = data.rename(columns={\"CO2 prices (€/ton)\": \"CO2 prices (€/MWh)\"})\n", "\n", "data.resample('D').mean().iplot(dimensions=(800, 300), title='Gasprices vs. CO2 prices', colors=recoycolors)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "# #price chart\n", "# from copy import deepcopy\n", "\n", "# s.optcase1.data['DAM'].resample('D').mean().iplot(dimensions=(800, 300), title='Electricity Prices', colors=recoycolors)\n", "\n", "# _source_output = s.optcase1.data[['hp_output_MWh', 'gb_output_MWh']].resample('M').sum()\n", "# _total_output = _source_output.sum(axis=1)\n", "# _data = _source_output.divide(_total_output, axis=0).rename(\n", "# columns={'hp_output_MWh':'Heat pump', 'gb_output_MWh':'Gasboiler'}\n", "# ) * 100\n", "\n", "# production_fig = _data.iplot(\n", "# kind='bar',\n", "# barmode='stack',\n", "# colors=[recoydarkblue, recoygreen],\n", "# title='Hybrid case: Heat production per Month by Source in % share',\n", "# yTitle='Share of production in %',\n", "# dimensions=(600, 400),\n", "# asFigure=True\n", "# )\n", "\n", "# production_fig = production_fig.update_layout(legend_traceorder=\"reversed\")\n", "# production_fig" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "report = ComparisonReport(s.cases, kind='capex').report\n", "report = report[report.index.str.contains('CAPEX')].T\n", "capex_fig = report.iplot(\n", " kind='bar', \n", " barmode='relative',\n", " colors=recoycolors,\n", " title='CAPEX by Casestudy',\n", " yTitle='CAPEX in €',\n", " dimensions=(600, 400),\n", " asFigure=True,\n", ")\n", "\n", "capex_fig = capex_fig.update_layout(legend_traceorder=\"reversed\")\n", "capex_fig" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "cashflow_report = ComparisonReport(cases = s.cases, kind='cashflows')\n", "\n", "fig = cashflow_report.report.T.iplot(\n", " kind='bar',\n", " barmode='relative',\n", " colors=recoycolors,\n", " title='OPEX breakdown',\n", " asFigure=True,\n", " yTitle='€',\n", " dimensions=(800, 600)\n", ")\n", "\n", "ebitda_report = ComparisonReport(cases=s.cases, kind='ebitda_calc')\n", "scat = go.Scatter(\n", " mode='markers',\n", " y=ebitda_report.report.loc['EBITDA (€)', :].values, \n", " x=ebitda_report.report.columns, \n", " line=go.scatter.Line(color=recoydarkgrey),\n", " marker=dict(\n", " color=recoydarkgrey,\n", " size=20,\n", " line=dict(\n", " color=recoydarkgrey,\n", " width=3\n", " ),\n", " symbol='line-ew'\n", " ),\n", " name='EBITDA (€)'\n", ")\n", "fig.add_trace(scat)\n", "fig" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "# ebitda_report.show(comparison='relative')" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_series = SingleFigureComparison(s.cases, 'ebitda', label='EBITDA').report\n", "ebitda_graph = _series.iplot(\n", " kind='bar',\n", " title='Yearly EBITDA by Casestudy in €',\n", " colors=recoygreen,\n", " dimensions=(600, 400), \n", " yTitle='EBITDA in €',\n", " asFigure=True,\n", " yrange=[_series.min() * 1.2, max(_series.max() * 2, 0)]\n", ")\n", "\n", "ebitda_graph.update_traces(\n", " text=_series.values/1000_000, \n", " textposition='outside', \n", " texttemplate=\"%{text:.1f}M €\", \n", ")\n", "\n", "ebitda_graph" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_series = SingleFigureComparison(s.optcases, 'npv', label='NPV').report\n", "\n", "npv_graph = _series.iplot(\n", " kind='bar',\n", " title='NPV by Casestudy in €',\n", " colors=recoygreen,\n", " dimensions=(600, 400), \n", " yTitle='NPV in €',\n", " asFigure=True,\n", " yrange=[0, _series.max() * 1.1]\n", ")\n", "\n", "npv_graph.update_traces(\n", " text=_series.values/1000_000, \n", " textposition='outside', \n", " texttemplate=\"%{text:.1f}M €\", \n", ")\n", "\n", "npv_graph" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "irr_report = (SingleFigureComparison(s.optcases, 'irr', label='IRR').report * 100)\n", "irr_fig = irr_report.iplot(\n", " kind='bar',\n", " title='IRR by Casestudy in %',\n", " colors=recoygreen,\n", " dimensions=(600, 400),\n", " yTitle='IRR in %',\n", " asFigure=True,\n", " yrange=[0, irr_report.max() * 1.2]\n", ")\n", "\n", "irr_fig.update_traces(\n", " text=irr_report.values, \n", " textposition='outside', \n", " texttemplate=\"%{text:.0f} %\", \n", ")\n", "\n", "irr_fig" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_series = (SingleFigureComparison(s.optcases, 'spp', label='Simple Payback Time').report)\n", "spt_fig = _series.iplot(\n", " kind='bar',\n", " title='Simple Payback Time by Casestudy in Years',\n", " colors=recoygreen,\n", " dimensions=(600, 400),\n", " yTitle='Years',\n", " asFigure=True,\n", " yrange=[0, _series.max() * 1.2]\n", ")\n", "\n", "spt_fig.update_traces(\n", " text=_series.values, \n", " textposition='outside', \n", " texttemplate=\"%{text:.1f} years\", \n", ")\n", "\n", "spt_fig " ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "mean_cops = (SingleFigureComparison(s.optcases, 'mean_cop', label='COP').report)\n", "cop_fig = mean_cops.iplot(\n", " kind='bar',\n", " title='Mean COP by Casestudy',\n", " colors=recoygreen,\n", " dimensions=(600, 400),\n", " yTitle='COP',\n", " asFigure=True,\n", " yrange=[0, mean_cops.max() * 1.2]\n", ")\n", "\n", "cop_fig.update_traces(\n", " text=mean_cops.values, \n", " textposition='outside', \n", " texttemplate=\"%{text:.1f}\", \n", ")\n", "\n", "cop_fig " ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Sensitivity analysis" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "We have agreed that for the sensitivity analysis we will vary the following key assumptions in the flex-model:\n", "1. Market prices of gas and electricity. We will use the actual prices for 2019, the actual prices for 2020.\n", "2. aFRR prices +/- 30%\n", "3. CAPEX\n", "4. CO2 price\n", "5. Tsource +/- 10 degrees Celsius\n", "6. Tsink\n", " * Roam off the peak / lower pressure\n", " * Stabalize / running average per hour/ 2 hours\n", "7. __A scenario with a constraint on grid capacity and a scenario without grid capacity as a constraint__\n", "8. Energy Tax and ODE +/- 30%" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def setup():\n", " _c = Config()\n", " s = setup_model(c=_c)\n", " return s\n", "\n", "def routine(c, s):\n", " s = load_data(c=c, s=s)\n", " s = create_and_assign_assets(c=c, s=s)\n", " #s = preprocessing(c=c, s=s)\n", " s = run_optimisation(c=c, s=s)\n", " #s = postprocessing(c=c, s=s)\n", " s = collect_cashflows(c=c, s=s)\n", " s = calculate_financials(c=c, s=s)\n", " return s" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "%time _s = setup()" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "%time result = routine(c, _s)\n", "npv = result.hpcase.npv\n", "npv" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "# sensitivity:Storage temperature\n", "values = range(80, 120, 10)\n", "param = 'storage_temperature'\n", "kpis = ['npv','irr','spp', 'mean_cop']\n", "\n", "sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='volume(m3)',\n", " yTitle='NPV in €',\n", " yrange=[output.min().min()*1.1, 0],\n", " title='Sensitivity: Storage volume',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Sensitivity: Water storage volume" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "(_s.demand['MW (VDG)'] + _s.demand['MW (NDG)']).to_list()[:3]" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "%time _s = setup()" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "values = range(100, 500, 100)\n", "param = 'storage_volume'\n", "kpis = ['npv','irr','spp']\n", "\n", "sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "[case.name for case in s.cases][1:]" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='volume(m3)',\n", " yTitle='NPV in €',\n", " yrange=[output.min().min()*1.1, 0],\n", " title='Sensitivity: Storage volume',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('irr', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='volume(m3)',\n", " yTitle='irr in %',\n", " yrange=[output.min().min()*1.1, 0],\n", " title='Sensitivity: IRR',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='volume(m3)',\n", " yTitle='years',\n", " yrange=[output.min().min()*1.2, 0],\n", " title='Sensitivity: payback time',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('mean_cop', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='volume(m3)',\n", " yTitle='COP',\n", " yrange=[output.min().min()*1.1, 0],\n", " title='Sensitivity: COP',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Sensitivity: CAPEX per MW storage" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "values = range(4_000, 10_000, 2_000)\n", "param = 'storage_capex_per_MW'\n", "kpis = ['npv', 'irr', 'spp', 'mean_cop']\n", "\n", "sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='CAPEX',\n", " yTitle='NPV in Euro',\n", " yrange=[output.min().min()*1.1, 0],\n", " title='Sensitivity: NPV in euro',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='CAPEX/MW',\n", " yTitle='years',\n", " yrange=[output.min().min()*1.2, 0],\n", " title='Sensitivity: payback time',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Sensitivity: CAPEX per MWh storage" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "values = range(1_000, 5_000, 1000)\n", "param = 'storage_capex_per_MWh'\n", "kpis = ['npv', 'spp', 'mean_cop']\n", "\n", "sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='CAPEX/MWh',\n", " yTitle='NPV',\n", " yrange=[output.min().min()*1.2, 0],\n", " title='Sensitivity: NPV in Euro',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='CAPEX/MWh',\n", " yTitle='years',\n", " yrange=[output.min().min()*1.2, 0],\n", " title='Sensitivity: Payback time',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Sensitivity: threshold price" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "values = range(10, 60, 10)\n", "param = 'threshold'\n", "kpis = ['npv', 'spp', 'mean_cop']\n", "\n", "sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='threshold',\n", " yTitle='NPV',\n", " yrange=[output.min().min()*1.2, 0],\n", " title='Sensitivity: NPV in Euro',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='threshold',\n", " yTitle='years',\n", " yrange=[output.min().min()*1.2, 0],\n", " title='Sensitivity: SPP in years',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "output = sens.single_kpi_overview('mean_cop', case_names=[case.name for case in s.cases][1:])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='threshold',\n", " yTitle='COP',\n", " yrange=[output.min().min()*1.2, 0],\n", " title='Sensitivity: SOP',\n", " colors=recoycolors,\n", " dimensions=(600, 400),\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Heat Pump CAPEX" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [0.7, 1, 1.3, 2]\n", "for value in values:\n", " _c = Config()\n", " _c.hp_capex *= value\n", " configs[value*100] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "%%time\n", "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "\n", "sens_capex = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='CAPEX factor (%)',\n", " yTitle='Payback Period in years',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Heat Pump CAPEX (€)',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_capex" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: CO2 prices" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "mean = 24.86\n", "co2_prices = [10, 25, 50, 100]\n", "\n", "for price in co2_prices:\n", " _c = Config()\n", " multiplier = price / mean\n", " _c.co2_price_multiplier = multiplier\n", " configs[price] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "%%time\n", "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('ebitda', case_names=['Baseline', 'Heatpump + SDE', 'Heatpump only', 'Optimisation', 'Optimisation + aFRR'])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Mean CO2 price in €',\n", " yTitle='EBITDA in €',\n", " yrange=[output.min().min() * 1.1, 0],\n", " title='Sensitivity: CO2 prices > EBITDA',\n", " colors=[recoypurple, recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "sens_co2_spp = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Mean CO2 price in €',\n", " yTitle='Payback Period in Years',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: CO2 prices',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_co2_spp" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Mean CO2 price in €',\n", " yTitle='NPV in €',\n", " yrange=[output.min().min() * 10, output.max().max()*1.1],\n", " title='Sensitivity: CO2 prices > NPV',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400)\n", ")" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Gas prices" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [0.7, 1, 1.3]\n", "for value in values:\n", " _c = Config()\n", " _c.gas_price_multiplier = value\n", " configs[value * 100] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "%%time\n", "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Gas price factor (%)',\n", " yTitle='NPV in €',\n", " yrange=[output.min().min()*1.5, output.max().max()*1.1],\n", " title='Sensitivity: Gas prices',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400)\n", ")" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Day Ahead buying amount" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [0, 0.5, 1]\n", "for value in values:\n", " _c = Config()\n", " _c.day_ahead_buying_perc = value\n", " configs[value * 100] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Volume in %',\n", " yTitle='NPV in €',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Volume bought on Day-Ahead market in %',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400)\n", ")" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Electricity prices" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [0.7, 1, 1.3]\n", "for value in values:\n", " _c = Config()\n", " _c.e_price_multiplier = value\n", " configs[value * 100] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "sens_eprices = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Electricity price factor in %',\n", " yTitle='Payback Period in years',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Electricity prices',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_eprices" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Electricity price volatility" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [0.7, 1, 1.3]\n", "for value in values:\n", " _c = Config()\n", " _c.e_price_volatility_multiplier = value\n", " configs[value] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "sens_evol = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Volatility factor',\n", " yTitle='Payback period in years',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: E-price volatility',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_evol" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: aFRR capacity fee" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [10_000, 25_000, 50_000]\n", "for value in values:\n", " _c = Config()\n", " _c.afrr_capacity_fee = value\n", " configs[value] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "sens_affr_fee = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='aFRR capacity fee in €/MW',\n", " yTitle='Payback Period in years',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: aFRR capacity fee',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_affr_fee" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Energy tax" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [0.7, 1, 1.3]\n", "for value in values:\n", " _c = Config()\n", " _c.energy_tax_multiplier = value\n", " configs[value] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Factor',\n", " yTitle='NPV in €',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Energy taxes',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400)\n", ")" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Tsource" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [-25, -10, 0, 10, 25]\n", "for value in values:\n", " _c = Config()\n", " _c.tsource_delta = value\n", " configs[value] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "output.loc[-25, 'Heatpump only'] = np.nan\n", "sens_tsource = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Tsource delta',\n", " yTitle='Payback Period in years',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Tsource',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_tsource" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('mean_cop', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Tsource delta',\n", " yTitle='COP',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Tsource > Mean COP',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400)\n", ")" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Tsink" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "_s = setup()\n", "configs = {}\n", "values = [-25, -10, 0, 10, 25]\n", "for value in values:\n", " _c = Config()\n", " _c.tsink_delta = value\n", " configs[value] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "sens = SensitivityAnalysis(_s, routine, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "sens_tsink = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Tsink delta',\n", " yTitle='Payback Period in Years',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Tsink',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_tsink" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "output = sens.single_kpi_overview('mean_cop', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "sens_tsink_cop = output.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Tsink delta',\n", " yTitle='COP',\n", " yrange=[0, output.max().max()*1.1],\n", " title='Sensitivity: Tsink > Mean COP',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400),\n", " asFigure=True\n", ")\n", "sens_tsink_cop" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "### Sensitivity: Time period" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "def routine2(c, s):\n", " s = setup_model(c=c)\n", " s = load_data(c=c, s=s)\n", " s = create_and_assign_assets(c=c, s=s)\n", " s = run_optimisation(c=c, s=s)\n", " s = collect_cashflows(c=c, s=s)\n", " s = calculate_financials(c=c, s=s)\n", " return s" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "configs = {}\n", "start_values = ['2018-01-01', '2019-01-01', '2019-11-01']\n", "\n", "for value in start_values:\n", " _c = Config()\n", " _c.start = value\n", " _c.end = (pd.to_datetime(value) + timedelta(days=364)).strftime('%Y-%m-%d')\n", " configs[value] = _c" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "%%time\n", "sens = SensitivityAnalysis(_s, routine2, configs)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "result = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n", "result.iplot(\n", " mode='lines+markers',\n", " symbol='circle-dot',\n", " size=10,\n", " xTitle='Start date',\n", " yTitle='NPV in €',\n", " yrange=[0, result.max().max()*1.1],\n", " title='Sensitivity: Modelled time period',\n", " colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n", " dimensions=(600, 400)\n", ")" ] }, { "cell_type": "markdown", "metadata": { "tags": [ "exclude" ] }, "source": [ "## Report" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "tags": [ "exclude" ] }, "outputs": [], "source": [ "renderer = 'svg'" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "# __Presentation Flexible Heatpumps__\n", "\n", "ENCORE meeting: 17-12-2020\n", "Mark Kremer\n", "\n", " \n", " \n", " \n", "\n", "\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## __Central question:__\n", "#### *Can Smurfit Kappi shorten the Payback Period of an investment in a Heatpump by operating it in a flexible manner?*" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Flexible operations on imbalance market__\n", "\n", "Benefiting from fluctuations in electricity market prices by ramping the asset up- and down (increasing and decreasing the electricity consumption)." ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_example_1 = s.hpcase.data[['DAM']].iloc[:60*24].iplot(\n", " title='Day-Ahead prices on arbitrary day in €/MWh',\n", " yrange=[-100, 200],\n", " colors=recoygreen, \n", " yTitle='Price in €/MWh',\n", " xTitle='Time of Day',\n", " dimensions=(800, 400),\n", " asFigure=True\n", ")\n", "\n", "fig_example_1.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Imbalance prices are very volatile, with prices below -100 and above 200 €/MWh on a daily basis." ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_example_2 = s.hpcase.data[['DAM', 'POS']].rename(columns={'POS':'IMB'}).iloc[:60*24].iplot(\n", " title='Imbalance Prices on arbitrary day in €/MWh',\n", " colors=[recoygreen, recoydarkblue], \n", " yTitle='Price in €/MWh',\n", " xTitle='Time of Day',\n", " dimensions=(800, 400),\n", " asFigure=True\n", ")\n", "\n", "fig_example_2.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "It is possible to benefit from these fluctiations, if you have __flexibility__\n", "* Storage options\n", "* Hybrid installations (e.g. with gas-powered assets)\n", "\n", "In this case we are looking at a __hybrid set-up of a Steamboiler and a Heatpump__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Simulations & mathematical modelling__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* To answer the central question, we have build a simulation model\n", "* The model simulates the operations of a hybrid set-up of a Heatpump and a Steamboiler over the timespan of 1 years (on a 1 minute basis)\n", "* The goal of the model is to minimize the operating costs, in order to reach the shortest Payback Period\n", "* We are taking into account all major investment and operating costs, including:\n", " * Asset CAPEX\n", " * Commodity costs for gas and electricity\n", " * Energy taxes\n", " * Grid transport costs\n", " * SDE++ subsidies\n", " * Maintenance costs\n", " * CO2 allowances\n", "* The output of the model is a Payback Period for an investment in an heatpump, in different scenario's" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Casestudies__\n", "5 main scenario's" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "\n", "1. Steamboiler only (baseline, baseload)\n", "2. Heatpump only (stand-alone, baseload, without SDE++)\n", "3. Heatpump + SDE\n", "4. Heatpump + SDE + Steam boiler (hybrid set-up) on Imbalance market\n", "5. Heatpump + SDE + Steam boiler (hybrid set-up) on aFRR (secondary reserve market)\n", "\n", "Besides that, we modelled 11 sensitivities:\n", "* Heatpump CAPEX\n", "* Gas & CO2 prices\n", "* Electricity prices & volatility\n", "* Energy taxes\n", "* Bidding strategies\n", "* Source temperatures (affecting COP)\n", "* Sink temperatures (affecting COP)\n", "* Time period (2018, 2019, 2020)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Smurfit Kappa case__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "The model is based on the context of Smurfit Kappa (paper factory)\n", "* Currently a Steamboiler is providing the 20-30 MW of average heat demand for drying processes\n", "* We add a 31 MW heatpump (to make sure it can cover entire demand)\n", "* The steam demand must be fulfilled at all times, by either the heatpump or the gasboiler\n", "* The heatpump and steam boiler can both respond very quickly (within minutes) within a flexible range (30%-100% for heatpump)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_demands_over_time.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Source temperatures of around 65 degrees C\n", "* Sink temperatures of 125-170 degrees C \n", "* Average Temperature lift of about 85 degrees C" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "demands_fig.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Heat pump__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "COP roughly between 4 and 1.5, depending on load, Tsource and Tsink" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "def cop_curve(Tsink, Tsource):\n", " Tsink += 273\n", " Tsource += 273\n", "\n", " c1 = 0.267 * Tsink / (Tsink - Tsource)\n", " c2 = 0.333 * Tsink / (Tsink - Tsource)\n", " \n", " return Polynomial([c2, c1])" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "sourceT = 63\n", "sinkT = 140\n", "cop_curve(sourceT, sinkT)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_cop_curve.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Optimisation__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* At each moment in time, we calculate the cheapest option to produce the required heat. \n", "* Taking into account the COP fluctuations, due to changing Tsource and Tsink\n", "* Taking into account fluctuating market prices (electricity, gas, CO2)\n", "* We are predicting real-time electricity prices using our forecasting models" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "__Some example days:__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Steamboiler only is following demand pattern" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_steamboiler.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Similar pattern for heatpump only case" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_heatpump.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Hybrid set-up is responding to price fluctuactions, steam boiler taking over at high prices" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_optcase.show(renderer=renderer)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "fig_optcase2.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Business case__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "CAPEX of around 6 M€ (200.000 €/MW), which need to be earned back by savings in operating costs" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "capex_fig.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Savings in EBITDA compared to the baseline are about 1.5 mln € without subsidy, and up to 4.5 mln € including subsidy\n", "* The optimisation on aFRR allows for a 30-40% improvement in EBITDA" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "ebitda_graph.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Resulting in a Payback Period of 5.4 years without subsidy, and 1.8 years with subsidy" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "spt_fig.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "The added value of the optimisation is limited (in absolute terms), which is explained by the high COP of the heatpump" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "production_fig.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* The heatpump is filling in 95-98 % of the demand. \n", "* Because of its high COP, it is almost always cheaper to run than the steam boiler\n", "* Switch price is on average around 90€/MWh (excluding subsidies)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Sensitivities__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "If CAPEX is 200%, subsidy is needed to keep a good Payback Time" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "sens_capex.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Subsidies are protecting the business case againsts low CO2 prices" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "sens_co2_spp.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* The businesscase is quite sensitive to Tsource and Tsink differences, because they directly impact the COP\n", "* The Smurtfit Kappa case, with a temperature lifte of about 85 degrees C on average, looks favorable. \n", "* When the temperature lift is higher, the COP will decrease and the business case will degrade" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "sens_tsource.show(renderer=renderer)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "sens_tsink.show(renderer=renderer)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "sens_tsink_cop.show(renderer=renderer)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "sens_eprices.show(renderer=renderer)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### __Conclusions__" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* The business case for a Heat Pump seems favourable\n", "* Flexible operation, using aFRR, can improve the operational results by 30-40%\n", "* However, this only results in a marginal improvement of the business case\n", "* SDE++ has a very favourable effect on the business case, but is not critical\n", "* The business case is notably sensitive to the temperature lift required, and is therefore strongly dependent on the specific use case." ] } ], "metadata": { "interpreter": { "hash": "fea6e7ab4c0ed1d184e153838ac4b2d24a0985a5f17e99f4f437a114b66796b8" }, "kernelspec": { "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.10.9" }, "toc-autonumbering": false, "toc-showmarkdowntxt": false, "widgets": { "application/vnd.jupyter.widget-state+json": { "state": {}, "version_major": 2, "version_minor": 0 } } }, "nbformat": 4, "nbformat_minor": 4 }