diff --git a/giray/single_node/prescient_mpc_fixed_parameters.ipynb b/giray/single_node/prescient_mpc_fixed_parameters.ipynb index 259ead0e..58a23915 100644 --- a/giray/single_node/prescient_mpc_fixed_parameters.ipynb +++ b/giray/single_node/prescient_mpc_fixed_parameters.ipynb @@ -392,7 +392,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": null, "metadata": {}, "outputs": [ { @@ -401,15 +401,12 @@ "text": [ "Q = 0.00\n", "Q = 2.00\n", - "Q = 4.00\n", - "Q = 8.00\n", - "Q = 16.00\n", - "Q = 32.00\n" + "Q = 4.00\n" ] } ], "source": [ - "q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, B_pre = prescient_sweep_Q(l, R, constants)" + "q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, B_pre = prescient_sweep_Q(l, R, constants)\n" ] }, { @@ -1654,9 +1651,9 @@ ], "metadata": { "kernelspec": { - "display_name": "load", + "display_name": "Python 3 (ipykernel)", "language": "python", - "name": "load" + "name": "python3" }, "language_info": { "codemirror_mode": { @@ -1668,9 +1665,9 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.12.2" + "version": "3.13.5" } }, "nbformat": 4, - "nbformat_minor": 2 + "nbformat_minor": 4 } diff --git a/mpc_dev/burned_mwh.py b/mpc_dev/burned_mwh.py new file mode 100644 index 00000000..35e4e694 --- /dev/null +++ b/mpc_dev/burned_mwh.py @@ -0,0 +1,437 @@ +import marimo + +__generated_with = "0.14.10" +app = marimo.App(width="medium") + + +@app.cell +def _(): + import marimo as mo + import itertools + from collections import defaultdict + + MARKERS = '*vp.o3'*2 + return defaultdict, mo + + +@app.cell +def _(mo): + mo.md(r"""Prescient / MPC Parameters: frac $=.25$ and $\mu =0.1$""") + return + + +@app.cell(hide_code=True) +def _(): + import os + import cvxpy as cp + import pandas as pd + import numpy as np + import matplotlib.pyplot as plt + from matplotlib.dates import DateFormatter + from tqdm.notebook import tqdm + from ipywidgets import interact, Dropdown, IntSlider, DatePicker + def horizon(x, M, H): + number_of_samples = len(x) - H - M + future = np.zeros((number_of_samples, H)) + c = 0 + for i in range(M, len(x) - H): + future_slice = x[i:i + H] + future[c] = future_slice + c += 1 + return future + + def process_single_node_data_2018(G, verbose=False): + df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True) + df[df.columns] = df.apply(pd.to_numeric, errors='coerce').fillna(0).astype('float64') + df = df[~df.index.duplicated(keep='first')] + df['load[MW]'] = df['load[MW]'].mask(df['load[MW]'] < 100).interpolate(limit_direction='both').ffill().bfill() + df.index += pd.Timedelta(hours=8) + df = df.loc["2018-01-01 00:00":"2018-12-31 23:00"] + + l = df['load[MW]'].to_numpy() / 1000 + s = df['pv[MW]'].to_numpy() / 1000 + w = df['wind[MW]'].to_numpy() / 1000 + R = w + s + netload = l - (R + G) + + infeasible_indices = np.where(netload > 0)[0] + shortfall = np.maximum(l - (R + G), 0) + if verbose: + print("See the scenario WITHOUT BATTERIES: ") + print(f"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %") + print(f"average load = {np.mean(l):.2f} GW") + print(f"average renewable generation = {np.mean(R):.2f} GW") + print(f"average shortfall = {np.mean(shortfall):.2f} GW") + print(f"maximum fossil generation = {np.max(G):.2f} GW") + return l, R, shortfall + + G = 1.0 + M = 0 + l, R, shortfall = process_single_node_data_2018(G, True) + hor_l_1 = horizon(l, M, 1) + hor_R_1 = horizon(R, M, 1) + hor_l_24 = horizon(l, M, 24) + hor_R_24 = horizon(R, M, 24) + hor_l_72 = horizon(l, M, 72) + hor_R_72 = horizon(R, M, 72) + + def make_constants (M, G, sparse, etas): + constants = { + 'hor_l': None, + 'hor_R': None, + 'G': G, + 'C_max': 0.33, + 'cons_alpha': 1.25, + 'cons_beta': 0.5, + 'cons_lambda': 20.0, + 'cons_gamma': 5.0, + 'cons_sparse': sparse, + 'cons_mu': None, + 'cons_frac': None, + 'cons_Q': None, + 'cons_eta_storage':etas, + 'cons_eta_charge':etas, + 'cons_eta_discharge':etas, + 'H': None, + 'M': M, + 'num_samples': None, + 'number_of_Qs': 6, + 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]), + 'number_of_mus': 1, + 'mus': np.array([0.1]), + 'number_of_fracs': 1, + 'fracs': np.array([0.25]), + } + return constants + return cp, np, pd, plt + + +@app.cell(hide_code=True) +def _(cp, np): + def one_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b_charge <= B, + b_discharge <= B, + q[1:]==param_eta_storage*q[:-1]+ -b_discharge/param_eta_discharge + b_charge*param_eta_charge, + s <= l, + b_discharge - b_charge + r + u == l - s, + B == 0.33*param_Q, + q[0] == 1.0*param_Q, + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)+ param_sparse*cp.sum(b_discharge+b_charge)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + + def retrieve(problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + u = problem.var_dict['u'].value + s = problem.var_dict['s'].value + c = problem.var_dict['c'].value + r = problem.var_dict['r'].value + B = problem.var_dict['B'].value + return q, b_charge, b_discharge, u, s, c, r, B + + def prescient_sweep_Q(l, R, constants, label=None): + Qs = constants['Qs'] + G = constants['G'] + storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q + charge = np.zeros((Qs.shape[0], l.shape[0])) #b_charge + discharge = np.zeros((Qs.shape[0], l.shape[0])) #b_discharge + fossil = np.zeros((Qs.shape[0], l.shape[0])) #u + slack = np.zeros((Qs.shape[0], l.shape[0])) #s + curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c + renewable = np.zeros((Qs.shape[0], l.shape[0])) #r + max_discharge = np.zeros((Qs.shape[0],)) #B + objs = np.zeros((Qs.shape[0],)) + problem = one_shot(l, R, G) + for i,Q in enumerate(Qs): + print(f"Q = {Q:.2f}") + problem.param_dict['Q'].value = Q + problem.param_dict['alpha'].value = constants['cons_alpha'] + problem.param_dict['beta'].value = constants['cons_beta'] + problem.param_dict['gamma'].value = constants['cons_gamma'] + problem.param_dict['lambda'].value = constants['cons_lambda'] + problem.param_dict['sparse'].value = constants['cons_sparse'] + problem.param_dict['eta_storage'].value = constants['cons_eta_storage'] + problem.param_dict['eta_charge'].value = constants['cons_eta_charge'] + problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge'] + problem.solve(solver=cp.CLARABEL, verbose=False) + if problem.status == cp.INFEASIBLE: + raise ValueError(f"Problem infeasible for Q = {Q:.2f}") + elif problem.status == cp.UNBOUNDED: + raise ValueError(f"Problem unbounded for Q = {Q:.2f}") + print(f'objective: {problem.value:.4f}') + objs[i] = problem.value + q, b_charge, b_discharge, u, s, c, r, B = retrieve(problem) + storage[i] = q + charge[i] = b_charge + discharge[i] = b_discharge + fossil[i] = u + slack[i] = s + curtailment[i] = c + renewable[i] = r + max_discharge[i] = B + if label != None: + names = "store charge discharge fossil slack curtail renew maxDischarge obj".split(' ') + for i,var in enumerate([storage[:,1:], charge, discharge, fossil, + slack, curtailment, renewable, max_discharge, objs]): + np.save(f'test_data/{label}_{names[i]}.npy', var) + return storage[:,1:], charge, discharge, fossil, slack, curtailment, renewable, max_discharge + + return + + +@app.cell(hide_code=True) +def _(): + all_eta = [1, .98, .95, .92] + all_sparse = [3e-3, 1e-2, 3e-2] + # for etas, sparse in itertools.product(all_eta, all_sparse): + # constants = make_constants(M,G, etas = etas, sparse = sparse) + # label = f'sparse{int(sparse*1000)}eta{int(etas*100)}' + # (q_pre, b_charge_pre, b_discharge_pre, + # u_pre, s_pre, c_pre, r_pre, B_pre) = prescient_sweep_Q(l, R, constants, label) + return all_eta, all_sparse + + +@app.cell +def _(): + # [i for i in os.listdir('test_data') if 'sparse' in i] + return + + +@app.cell +def _(all_eta, all_sparse, mo): + drop_etas = mo.ui.dropdown(all_eta, value= all_eta[0], label = 'charging efficiency eta') + drop_sparse = mo.ui.dropdown(all_sparse, value = all_sparse[0], label = 'sparsity weight') + caps = [0,2,4,8,16,32] + drop_qs = mo.ui.dropdown(options={str(caps[i]):i for i in range(6)}, value= str(2),label="which battery capacity") + num_start = mo.ui.number(0,8760, 1, value = 0, label='start time') + num_window = mo.ui.number(24,24*30, 1, value = 24, label='time window') + return caps, drop_etas, drop_qs, drop_sparse, num_start, num_window + + +@app.cell +def _(drop_etas, drop_qs, drop_sparse, mo, num_start, num_window): + mo.vstack([drop_etas, drop_sparse, num_start, num_window, drop_qs]) + return + + +@app.cell +def _(all_eta, all_sparse, caps, defaultdict, np): + def get_burned_mw(): + burned_mw = defaultdict(list) + for sparse_val in all_sparse: + for eta_val in all_eta: + name_root = (f'test_data/sparse{int(sparse_val*1000)}'+ + f'eta{int(eta_val*100)}_') + dischrg = np.load(name_root+'discharge.npy') + chrg = np.load(name_root+'charge.npy') + og = np.load('test_data/Giray_discharge.npy') + is_chrg = ~np.isclose(chrg,0, atol = 1e-5) + is_dischrg = ~np.isclose(dischrg,0, atol = 1e-5) + both = np.where(np.logical_and(is_chrg, is_dischrg)) + # print(f'simultaneous charge and discharge times (6 simulated years, one per battery size): {len(both[0])}') + arr_both = np.array([both[0], both[1]]) + both_qs = {} + for nq in range(6): + both_qs[caps[nq]]= np.sum(arr_both[0,:]==nq) + # print(pd.DataFrame(both_qs, index = ['simultaneous charge by battery size'])) + chrg[arr_both[0,:],arr_both[1,:]] + dischrg[arr_both[0,:],arr_both[1,:]] + cancelled = np.minimum(chrg[arr_both[0,:],arr_both[1,:]], dischrg[arr_both[0,:],arr_both[1,:]]) + result = np.zeros(6) + for ir, row in enumerate(list(arr_both[0,:])): + result[row] += cancelled[ir] + for iq, qval in enumerate([0,2,4,8,16,32]): + burned_mw['eta']+=[eta_val] + burned_mw['sparse']+=[sparse_val] + burned_mw['q']+=[qval] + burned_mw['burned']+=[float(result[iq])] + return burned_mw + + burned_map = get_burned_mw() + return (burned_map,) + + +@app.cell +def _(burned_map): + burned_map.keys() + return + + +@app.cell +def _(burned_map, pd): + burn_df = pd.DataFrame(burned_map) + return (burn_df,) + + +@app.cell(hide_code=True) +def _(all_eta, all_sparse, mo): + eta_choose = mo.ui.dropdown(all_eta, value = .98, + label='eta for varying sparsity weight') + sprs_choose = mo.ui.dropdown(all_sparse, value = .01, + label='weight for varying eta') + + mo.vstack([eta_choose]) + return eta_choose, sprs_choose + + +@app.cell +def _(burn_df, eta_choose, plt): + diff_etas = {} + + for sprs in burn_df['sparse'].unique(): + fix_eta = burn_df [ + (burn_df['sparse']==sprs) & + (burn_df['eta']== eta_choose.value) + ].copy() + factor = 1-eta_choose.value**2 + plt.plot(fix_eta['q'], fix_eta['burned'], label = f'L1 sparsity weight = {sprs}') + plt.xlabel('Q') + plt.title(f'Burned MWhs with eta {eta_choose.value}') + plt.ylabel('Simultaneous MWhs "burned"') + plt.legend() + plt.show() + + return + + +@app.cell +def _(mo, sprs_choose): + mo.vstack([sprs_choose]) + return + + +@app.cell +def _(burn_df, plt, sprs_choose): + for eta in burn_df['eta'].unique(): + fix_sparse = burn_df [ + (burn_df['sparse']==sprs_choose.value) & + (burn_df['eta']==eta) + ].copy() + # 1-eta**2 + plt.plot(fix_sparse['q'], fix_sparse['burned'], label = f'eta = {eta}') + plt.xlabel('Q') + plt.ylabel('Simultaneous MWhs "burned"') + plt.title(f'Burned MWhs with sparsity weight {sprs_choose.value}') + plt.legend() + plt.show() + return + + +@app.cell +def _(mo): + array_slide = mo.ui.slider(0,500,value = 0,label = 'we explore the mistaken indeces', full_width = True) + array_slide + return (array_slide,) + + +@app.cell +def _(arr_both, array_slide): + print(arr_both[:,array_slide.value:array_slide.value+12]) + print('the upper row is the array index relevant to the battery size (0,2,4,8,26,32). \nthe lower row refers to the hour index of simultaneous chargin and discharging') + return + + +@app.cell +def _(arr_both, chrg, drop_qs): + for i, sim in enumerate(arr_both[0,:]==drop_qs.value): + if sim: + chrg[drop_qs.value,i] + + return + + +@app.cell +def _(arr_both, drop_qs): + (arr_both[0,:]==drop_qs.value).shape + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +@app.cell +def _( + chrg, + dischrg, + drop_etas, + drop_qs, + drop_sparse, + np, + num_start, + num_window, + og, + plt, +): + a,b,qi = num_start.value, num_window.value, drop_qs.value + t = np.arange(a,a+b) + plt.plot(t, dischrg[qi,a:a+b], label = 'discharge', marker = '.') + plt.plot(t, chrg[qi,a:a+b], label = 'charge', marker = '.') + plt.plot(t, dischrg[qi,a:a+b]-chrg[qi,a:a+b], label = 'net discharge', dashes = [2,2]) + + plt.plot(t, og[qi,a:a+b], label = 'single Giray', dashes = [1,2]) + plt.legend() + plt.ylabel('MWh') + plt.xlabel('hours') + plt.title(f'eta {drop_etas.value} sparse weight {drop_sparse.value}') + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +if __name__ == "__main__": + app.run() diff --git a/mpc_dev/charge_sparsity.py b/mpc_dev/charge_sparsity.py new file mode 100644 index 00000000..d9807952 --- /dev/null +++ b/mpc_dev/charge_sparsity.py @@ -0,0 +1,312 @@ +import marimo + +__generated_with = "0.14.10" +app = marimo.App(width="medium") + + +@app.cell +def _(): + import marimo as mo + import itertools + # from collections import defaultdict + + MARKERS = '*vp.o3'*2 + return (mo,) + + +@app.cell +def _(mo): + mo.md(r"""Prescient / MPC Parameters: frac $=.25$ and $\mu =0.1$""") + return + + +@app.cell(hide_code=True) +def _(): + import os + import cvxpy as cp + import pandas as pd + import numpy as np + import matplotlib.pyplot as plt + from matplotlib.dates import DateFormatter + from tqdm.notebook import tqdm + from ipywidgets import interact, Dropdown, IntSlider, DatePicker + def horizon(x, M, H): + number_of_samples = len(x) - H - M + future = np.zeros((number_of_samples, H)) + c = 0 + for i in range(M, len(x) - H): + future_slice = x[i:i + H] + future[c] = future_slice + c += 1 + return future + + def process_single_node_data_2018(G, verbose=False): + df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True) + df[df.columns] = df.apply(pd.to_numeric, errors='coerce').fillna(0).astype('float64') + df = df[~df.index.duplicated(keep='first')] + df['load[MW]'] = df['load[MW]'].mask(df['load[MW]'] < 100).interpolate(limit_direction='both').ffill().bfill() + df.index += pd.Timedelta(hours=8) + df = df.loc["2018-01-01 00:00":"2018-12-31 23:00"] + + l = df['load[MW]'].to_numpy() / 1000 + s = df['pv[MW]'].to_numpy() / 1000 + w = df['wind[MW]'].to_numpy() / 1000 + R = w + s + netload = l - (R + G) + + infeasible_indices = np.where(netload > 0)[0] + shortfall = np.maximum(l - (R + G), 0) + if verbose: + print("See the scenario WITHOUT BATTERIES: ") + print(f"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %") + print(f"average load = {np.mean(l):.2f} GW") + print(f"average renewable generation = {np.mean(R):.2f} GW") + print(f"average shortfall = {np.mean(shortfall):.2f} GW") + print(f"maximum fossil generation = {np.max(G):.2f} GW") + return l, R, shortfall + + G = 1.0 + M = 0 + l, R, shortfall = process_single_node_data_2018(G, True) + hor_l_1 = horizon(l, M, 1) + hor_R_1 = horizon(R, M, 1) + hor_l_24 = horizon(l, M, 24) + hor_R_24 = horizon(R, M, 24) + hor_l_72 = horizon(l, M, 72) + hor_R_72 = horizon(R, M, 72) + + def make_constants (M, G, sparse, etas): + constants = { + 'hor_l': None, + 'hor_R': None, + 'G': G, + 'C_max': 0.33, + 'cons_alpha': 1.25, + 'cons_beta': 0.5, + 'cons_lambda': 20.0, + 'cons_gamma': 5.0, + 'cons_sparse': sparse, + 'cons_mu': None, + 'cons_frac': None, + 'cons_Q': None, + 'cons_eta_storage':etas, + 'cons_eta_charge':etas, + 'cons_eta_discharge':etas, + 'H': None, + 'M': M, + 'num_samples': None, + 'number_of_Qs': 6, + 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]), + 'number_of_mus': 1, + 'mus': np.array([0.1]), + 'number_of_fracs': 1, + 'fracs': np.array([0.25]), + } + return constants + return cp, np, os, plt + + +@app.cell(hide_code=True) +def _(cp, np): + def one_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b_charge <= B, + b_discharge <= B, + q[1:]==param_eta_storage*q[:-1]+ -b_discharge/param_eta_discharge + b_charge*param_eta_charge, + s <= l, + b_discharge - b_charge + r + u == l - s, + B == 0.33*param_Q, + q[0] == 1.0*param_Q, + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)+ param_sparse*cp.sum(b_discharge+b_charge)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + + def retrieve(problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + u = problem.var_dict['u'].value + s = problem.var_dict['s'].value + c = problem.var_dict['c'].value + r = problem.var_dict['r'].value + B = problem.var_dict['B'].value + return q, b_charge, b_discharge, u, s, c, r, B + + def prescient_sweep_Q(l, R, constants, label=None): + Qs = constants['Qs'] + G = constants['G'] + storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q + charge = np.zeros((Qs.shape[0], l.shape[0])) #b_charge + discharge = np.zeros((Qs.shape[0], l.shape[0])) #b_discharge + fossil = np.zeros((Qs.shape[0], l.shape[0])) #u + slack = np.zeros((Qs.shape[0], l.shape[0])) #s + curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c + renewable = np.zeros((Qs.shape[0], l.shape[0])) #r + max_discharge = np.zeros((Qs.shape[0],)) #B + objs = np.zeros((Qs.shape[0],)) + problem = one_shot(l, R, G) + for i,Q in enumerate(Qs): + print(f"Q = {Q:.2f}") + problem.param_dict['Q'].value = Q + problem.param_dict['alpha'].value = constants['cons_alpha'] + problem.param_dict['beta'].value = constants['cons_beta'] + problem.param_dict['gamma'].value = constants['cons_gamma'] + problem.param_dict['lambda'].value = constants['cons_lambda'] + problem.param_dict['sparse'].value = constants['cons_sparse'] + problem.param_dict['eta_storage'].value = constants['cons_eta_storage'] + problem.param_dict['eta_charge'].value = constants['cons_eta_charge'] + problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge'] + problem.solve(solver=cp.CLARABEL, verbose=False) + if problem.status == cp.INFEASIBLE: + raise ValueError(f"Problem infeasible for Q = {Q:.2f}") + elif problem.status == cp.UNBOUNDED: + raise ValueError(f"Problem unbounded for Q = {Q:.2f}") + print(f'objective: {problem.value:.4f}') + objs[i] = problem.value + q, b_charge, b_discharge, u, s, c, r, B = retrieve(problem) + storage[i] = q + charge[i] = b_charge + discharge[i] = b_discharge + fossil[i] = u + slack[i] = s + curtailment[i] = c + renewable[i] = r + max_discharge[i] = B + if label != None: + names = "store charge discharge fossil slack curtail renew maxDischarge obj".split(' ') + for i,var in enumerate([storage[:,1:], charge, discharge, fossil, + slack, curtailment, renewable, max_discharge, objs]): + np.save(f'test_data/{label}_{names[i]}.npy', var) + return storage[:,1:], charge, discharge, fossil, slack, curtailment, renewable, max_discharge + + return + + +@app.cell +def _(): + all_eta = [1, .98, .95, .92] + all_sparse = [3e-3, 1e-2, 3e-2] + # for etas, sparse in itertools.product(all_eta, all_sparse): + # constants = make_constants(M,G, etas = etas, sparse = sparse) + # label = f'sparse{int(sparse*1000)}eta{int(etas*100)}' + # (q_pre, b_charge_pre, b_discharge_pre, + # u_pre, s_pre, c_pre, r_pre, B_pre) = prescient_sweep_Q(l, R, constants, label) + return all_eta, all_sparse + + +@app.cell +def _(os): + print([i for i in os.listdir('test_data') if 'sparse' in i][:3]) + return + + +@app.cell +def _(all_eta, all_sparse, mo): + drop_etas = mo.ui.dropdown(all_eta, value= all_eta[0], label = 'charging efficiency eta') + drop_sparse = mo.ui.dropdown(all_sparse, value = all_sparse[0], label = 'sparsity weight') + caps = [0,2,4,8,16,32] + drop_qs = mo.ui.dropdown(options={str(caps[i]):i for i in range(6)}, value= str(2),label="which battery capacity") + num_start = mo.ui.number(0,8760, 1, value = 0, label='start time') + num_window = mo.ui.number(24,24*30, 1, value = 24, label='time window') + + return caps, drop_etas, drop_qs, drop_sparse, num_start, num_window + + +@app.cell +def _(drop_etas, drop_qs, drop_sparse, mo, num_start, num_window): + mo.vstack([drop_etas, drop_sparse, num_start, num_window, drop_qs]) + return + + +@app.cell +def _(caps, drop_etas, drop_sparse, np): + + name_root = (f'test_data/sparse{int(drop_sparse.value*1000)}'+ f'eta{int(drop_etas.value*100)}_') + dischrg = np.load(name_root+'discharge.npy') + chrg = np.load(name_root+'charge.npy') + og = np.load('test_data/Giray_discharge.npy') + is_chrg = ~np.isclose(chrg,0, atol = 1e-5) + is_dischrg = ~np.isclose(dischrg,0, atol = 1e-5) + both = np.where(np.logical_and(is_chrg, is_dischrg)) + # print(f'simultaneous charge and discharge times (6 simulated years, one per battery size): {len(both[0])}') + arr_both = np.array([both[0], both[1]]) + both_qs = {} + for nq in range(6): + both_qs[caps[nq]]= np.sum(arr_both[0,:]==nq) + # print(pd.DataFrame(both_qs, index = ['simultaneous charge by battery size'])) + + + + return arr_both, chrg, dischrg, og + + +@app.cell +def _( + chrg, + dischrg, + drop_etas, + drop_qs, + drop_sparse, + np, + num_start, + num_window, + og, + plt, +): + a,b,qi = num_start.value, num_window.value, drop_qs.value + t = np.arange(a,a+b) + plt.plot(t, dischrg[qi,a:a+b], label = 'discharge', marker = '.') + plt.plot(t, chrg[qi,a:a+b], label = 'charge', marker = '.') + plt.plot(t, dischrg[qi,a:a+b]-chrg[qi,a:a+b], label = 'net discharge', dashes = [2,2]) + + plt.plot(t, og[qi,a:a+b], label = 'single Giray', dashes = [1,2]) + plt.legend() + plt.ylabel('MWh') + plt.xlabel('hours') + plt.title(f'eta {drop_etas.value} sparse weight {drop_sparse.value}') + return + + +@app.cell +def _(mo): + array_slide = mo.ui.slider(0,500,value = 0,label = 'we explore the mistaken indeces', full_width = True) + array_slide + return (array_slide,) + + +@app.cell +def _(arr_both, array_slide): + print(arr_both[:,array_slide.value:array_slide.value+12]) + print('the upper row is the array index relevant to the battery size (0,2,4,8,26,32). \nthe lower row refers to the hour index of simultaneous chargin and discharging') + return + + +if __name__ == "__main__": + app.run() diff --git a/mpc_dev/fixed_charge_blocks_objs.py b/mpc_dev/fixed_charge_blocks_objs.py new file mode 100644 index 00000000..716e1f47 --- /dev/null +++ b/mpc_dev/fixed_charge_blocks_objs.py @@ -0,0 +1,931 @@ +import marimo + +__generated_with = "0.14.17" +app = marimo.App(width="medium") + + +@app.cell +def _(): + import marimo as mo + import cvxpy as cp + import pandas as pd + import numpy as np + import matplotlib.pyplot as plt + return cp, mo, np, pd, plt + + +@app.cell +def _(np, pd): + def process_single_node_data(G, add_event=False, verbose=False): + # df = pd.read_csv('https://raw.githubusercontent.com/slacgismo/regrow/refs/heads/control/battery_control/single_node_data.csv', index_col=0, parse_dates=True) # $404 error + df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True) + df[df.columns] = df.apply( + pd.to_numeric, errors='coerce').fillna(0).astype('float64') + df = df[~df.index.duplicated(keep='first')] + df['load[MW]'] = df['load[MW]'].mask( + df['load[MW]']<100).interpolate(limit_direction='both').ffill().bfill() + # df.index += pd.Timedelta(hours=8) + df = df.loc["2018":"2020"] + if add_event: + df.loc["2019-08-15":"2019-08-20", 'load[MW]'] *= 1.5 + df.loc["2019-08-15":"2019-08-20", 'pv[MW]'] *= 0.25 + daily_df = df.groupby(df.index.date).aggregate('sum') / 1000 + daily_df.index = pd.to_datetime(daily_df.index) + + l = df['load[MW]'].to_numpy() / 1000 + s = df['pv[MW]'].to_numpy() / 1000 + w = df['wind[MW]'].to_numpy() / 1000 + R = w + s + netload = l - (R + G) + infeasible_indices = np.where(netload > 0)[0] + shortfall = np.maximum(l - (R + G), 0) + if verbose: + print(f"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %") + print(f"average load = {np.mean(l):.2f} GW") + print(f"average renewable generation = {np.mean(R):.2f} GW") + print(f"average shortfall = {np.mean(shortfall):.2f} GW") + print(f"maximum fossil generation = {np.max(G):.2f} GW") + return l, R, shortfall, df.index, daily_df + return (process_single_node_data,) + + +@app.cell +def _(R, cp, l, np): + def horizon(x, M, H): + number_of_samples = len(x) - H - M + future = np.zeros((number_of_samples, H)) + c = 0 + for i in range(M, len(x) - H): + future_slice = x[i:i + H] + future[c] = future_slice + c += 1 + return future + M = 0 + # l, R, shortfall = process_single_node_data_2018(G, True) + hor_l_1 = horizon(l, M, 1) + hor_R_1 = horizon(R, M, 1) + hor_l_24 = horizon(l, M, 24) + hor_R_24 = horizon(R, M, 24) + hor_l_72 = horizon(l, M, 72) + hor_R_72 = horizon(R, M, 72) + + # def make_constants (M, G, sparse, etas): + # constants = { + # 'hor_l': None, + # 'hor_R': None, + # 'G': G, + # 'C_max': 0.33, + # 'cons_alpha': 1.25, + # 'cons_beta': 0.5, + # 'cons_lambda': 20.0, + # 'cons_gamma': 0, + # 'cons_sparse': sparse, + # 'cons_mu': None, + # 'cons_frac': None, + # 'cons_Q': None, + # 'cons_eta_storage':etas, + # 'cons_eta_charge':etas, + # 'cons_eta_discharge':etas, + # 'H': None, + # 'M': M, + # 'num_samples': None, + # 'number_of_Qs': 6, + # 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]), + # 'number_of_mus': 1, + # 'mus': np.array([0.1]), + # 'number_of_fracs': 1, + # 'fracs': np.array([0.25]), + # } + # return constants + + def make_one_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + b = cp.Variable(T, nonneg=False, name='b') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b_charge <= B, + b_discharge <= B, + q[1:]== (param_eta_storage*q[:-1]+ + -b_discharge/param_eta_discharge + +b_charge*param_eta_charge), + s <= l, + b_discharge - b_charge + r + u == l - s, + B == 0.33*param_Q, + b == b_discharge - b_charge, + q[0] == 1.0*param_Q, + + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)+ + param_sparse*cp.sum(b_discharge+b_charge)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + + def make_ideal_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + # param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + # param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + # param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + # b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + # b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + b = cp.Variable(T, nonneg=False, name='b') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b <= B, + -b <= B, + q[1:]== q[:-1] -b, + s <= l, + b + r + u == l - s, + B == 0.33*param_Q, + q[0] == 1.0*param_Q, + + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + + + def make_scheduled_shot(l, R, G, prev_b_charge, prev_b_discharge, ideal = False): + #prev charge and discharge should come from sparse solutions + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + # schedule for charge and discharge + # charge_off = np.isclose(prev_b_charge,0, atol = 1e-5) + # discharge_off = np.isclose(prev_b_discharge,0, atol = 1e-5) + if ideal: + charge_on = (prev_b_discharge <= 0) + discharge_on = (prev_b_discharge > 0) + else: + charge_on = (prev_b_discharge-prev_b_charge <= 0) + discharge_on = (prev_b_discharge-prev_b_charge > 0) + B = cp.Variable(nonneg=True, name='B') + b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + b = cp.Variable(T, nonneg=False, name='b') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b_charge <= B, + b_discharge <= B, + q[1:]== (param_eta_storage*q[:-1]+ + -b_discharge/param_eta_discharge + +b_charge*param_eta_charge), + s <= l, + b_discharge - b_charge + r + u == l - s, + B == 0.33*param_Q, + b == b_discharge - b_charge, + b_discharge[charge_on] == 0, + b_charge[discharge_on] ==0, + q[0] == 1.0*param_Q, + + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + return make_ideal_shot, make_one_shot, make_scheduled_shot + + +@app.cell +def _(cp, np, one_shot): + def retrieve(problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + b = problem.var_dict['b'].value + u = problem.var_dict['u'].value + s = problem.var_dict['s'].value + c = problem.var_dict['c'].value + r = problem.var_dict['r'].value + B = problem.var_dict['B'].value + return q, b_charge, b_discharge, b, u, s, c, r, B + + def prescient_sweep_Q(l, R, constants, label=None): + Qs = constants['Qs'] + G = constants['G'] + storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q + charge = np.zeros((Qs.shape[0], l.shape[0])) #b_charge + discharge = np.zeros((Qs.shape[0], l.shape[0])) #b_discharge + net_discharge = np.zeros((Qs.shape[0], l.shape[0])) #b + fossil = np.zeros((Qs.shape[0], l.shape[0])) #u + slack = np.zeros((Qs.shape[0], l.shape[0])) #s + curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c + renewable = np.zeros((Qs.shape[0], l.shape[0])) #r + max_discharge = np.zeros((Qs.shape[0],)) #B + objs = np.zeros((Qs.shape[0],)) + problem = one_shot(l, R, G) + for i,Q in enumerate(Qs): + print(f"Q = {Q:.2f}") + problem.param_dict['Q'].value = Q + problem.param_dict['alpha'].value = constants['cons_alpha'] + problem.param_dict['beta'].value = constants['cons_beta'] + problem.param_dict['gamma'].value = constants['cons_gamma'] + problem.param_dict['lambda'].value = constants['cons_lambda'] + problem.param_dict['sparse'].value = constants['cons_sparse'] + problem.param_dict['eta_storage'].value = constants['cons_eta_storage'] + problem.param_dict['eta_charge'].value = constants['cons_eta_charge'] + problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge'] + problem.solve(solver=cp.CLARABEL, verbose=False) + if problem.status == cp.INFEASIBLE: + raise ValueError(f"Problem infeasible for Q = {Q:.2f}") + elif problem.status == cp.UNBOUNDED: + raise ValueError(f"Problem unbounded for Q = {Q:.2f}") + print(f'objective: {problem.value:.4f}') + objs[i] = problem.value + q, b_charge, b_discharge,b, u, s, c, r, B = retrieve(problem) + storage[i] = q + charge[i] = b_charge + discharge[i] = b_discharge + net_discharge[i] = b + fossil[i] = u + slack[i] = s + curtailment[i] = c + renewable[i] = r + max_discharge[i] = B + if label != None: + names = "store charge discharge fossil slack curtail renew maxDischarge obj".split(' ') + for i,var in enumerate([storage[:,1:], charge, discharge, + fossil,slack, curtailment, renewable, max_discharge, objs]): + np.save(f'test_data/{label}_{names[i]}.npy', var) + return (storage[:,1:], charge, discharge,b, fossil, + slack, curtailment, renewable, max_discharge) + return + + +@app.cell +def _(np): + def naive_control_utility_priority(l, R, G, Q, eta_storage, eta_charge, eta_discharge): + T = R.shape[0] + B = Q / 3 + b = np.zeros(T) + b_charge = np.zeros(T) + b_discharge= np.zeros(T) + q = np.zeros(T+1) + q[0] = 0.5 * Q + u = np.zeros(T) + s = np.zeros(T) + c = np.zeros(T) + for _ix in range(T): + net_load = l[_ix] - R[_ix] + if net_load == 0: + # exactly balences, everything else zero + b[_ix] = 0 + # q[_ix+1] = q[_ix] + u[_ix] = 0 + s[_ix] = 0 + c[_ix] = 0 + elif net_load < 0: + # more renewable than load + s[_ix] = 0 + u[_ix] = 0 + b[_ix] = max(max(net_load, -(Q - q[_ix])), -B) + b_charge[_ix] = - b[_ix] + c[_ix] = b[_ix] - net_load + else: + # less renewable than load + c[_ix] = 0 + u[_ix] = min(net_load, G) + b[_ix] = min(min(net_load - u[_ix], q[_ix]), B) + b_discharge[_ix] = b[_ix] + s[_ix] = net_load - u[_ix] - b[_ix] + # q[_ix+1] = q[_ix] - b[_ix] + q[_ix+1] = (q[_ix]*eta_storage - + b_discharge[_ix]*eta_discharge + + b_charge[_ix]/eta_charge) + return_dict = { + 'q': q, + 'b': b, + 'u': u, + 'c': c, + 's': s + } + return return_dict + return (naive_control_utility_priority,) + + +@app.cell +def _(np): + def naive_control_battery_priority(l, R, G, Q, eta_storage, eta_charge, eta_discharge): + T = R.shape[0] + B = Q / 3 + b = np.zeros(T) + b_charge = np.zeros(T) + b_discharge= np.zeros(T) + q = np.zeros(T+1) + q[0] = 0.5 * Q + u = np.zeros(T) + s = np.zeros(T) + c = np.zeros(T) + for _ix in range(T): + net_load = l[_ix] - R[_ix] + if net_load == 0: + # exactly balences, everything else zero + b[_ix] = 0 + # q[_ix+1] = q[_ix] + u[_ix] = 0 + s[_ix] = 0 + c[_ix] = 0 + elif net_load < 0: + # more renewable than load + s[_ix] = 0 + u[_ix] = 0 + b[_ix] = max(max(net_load, -(Q - q[_ix])), -B) + b_charge[_ix] = -b[_ix] + c[_ix] = b[_ix] - net_load + else: + # less renewable than load + c[_ix] = 0 + b[_ix] = min(min(net_load, q[_ix]), B) + b_discharge[_ix] = b[_ix] + u[_ix] = min(net_load - b[_ix], G) + s[_ix] = net_load - u[_ix] - b[_ix] + q[_ix+1] = (q[_ix]*eta_storage - + b_discharge[_ix]*eta_discharge + + b_charge[_ix]/eta_charge) + return_dict = { + 'q': q, + 'b': b, + 'u': u, + 'c': c, + 's': s + } + return return_dict + return (naive_control_battery_priority,) + + +@app.cell +def _(add_abnormal_event, process_single_node_data): + G = 1 + l, R, shortfall, tidx, daily_df = process_single_node_data(G, add_abnormal_event.value, True) + return G, R, daily_df, l, shortfall, tidx + + +@app.cell +def _(daily_df, mo, plt): + daily_df.plot(y=['load[MW]', 'pv[MW]', 'wind[MW]']) + mo.mpl.interactive(plt.gcf()) + return + + +@app.cell +def _(daily_df, plt): + daily_df.loc["2019-08-12":"2019-08-23"].plot(y=['load[MW]', 'pv[MW]', 'wind[MW]'], marker='.') + plt.legend(['load[GWh]', 'pv[GWh]', 'wind[GWh]']) + plt.gcf() + return + + +@app.cell +def _(mo): + make_problem = mo.ui.run_button(label='run optimization') + add_abnormal_event = mo.ui.switch(label='add abnormal weather event') + mo.vstack([make_problem, add_abnormal_event]) + return add_abnormal_event, make_problem + + +@app.cell +def _(G, R, l, make_one_shot, make_problem, mo): + mo.stop(not make_problem.value) + + problem = make_one_shot(l, R, G) + # ideal_problem = make_ideal_shot(l, R, G) + # naive_problem = make_naive_control(l, R, G) + return (problem,) + + +@app.cell +def _(problem): + problem + return + + +@app.cell +def _(mo): + alpha_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='alpha', + value=1.25, full_width=True, debounce = True) + beta_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='beta', + value=0.5, full_width=True, debounce = True) + gamma_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='gamma', + value=0.0, full_width=True, debounce = True) + lambda_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='lambda', + value=20.0, full_width=True, debounce = True) + eta_storage_sldr = mo.ui.slider( + start=-7, stop=-1, step=0.1, label='x, eta storage = 1-10^x', + value=-3, full_width=True, debounce = True) + eta_charge_sldr = mo.ui.slider( + start=.5, stop=1, step=0.0001, label='eta charge', + value=0.95, full_width=True, debounce = True) + eta_discharge_sldr = mo.ui.slider( + start=.5, stop=1, step=0.0001, label='eta discharge', + value=.95, full_width=True, debounce = True) + sparsity_l1_sldr = mo.ui.slider( + start=-8, stop=1, step=0.1, label='log10 of sparsity weight', + value=-2, full_width=True, debounce = True) + Q_sldr = mo.ui.number( + start=0, stop=300, step=1, label='battery capacity [GWh]', + value=4, full_width=True) + return ( + Q_sldr, + alpha_sldr, + beta_sldr, + eta_charge_sldr, + eta_discharge_sldr, + eta_storage_sldr, + gamma_sldr, + lambda_sldr, + sparsity_l1_sldr, + ) + + +@app.cell +def _( + Q_sldr, + alpha_sldr, + beta_sldr, + eta_charge_sldr, + eta_discharge_sldr, + eta_storage_sldr, + gamma_sldr, + lambda_sldr, + mo, + sparsity_l1_sldr, +): + form = mo.md('''{eta_storage}\n{eta_charge}\n{eta_discharge}\n{sparse}\n{Q}\n{alpha}\n{beta}\n{gamma}\n{lambd}\n''' + ).batch( + eta_storage = eta_storage_sldr, + eta_charge = eta_charge_sldr, + eta_discharge = eta_discharge_sldr, + sparse = sparsity_l1_sldr, + Q = Q_sldr, + alpha=alpha_sldr, + beta=beta_sldr, + gamma=gamma_sldr, + lambd=lambda_sldr + ).form(show_clear_button=True, bordered=False) + return (form,) + + +@app.cell +def _(R, l, np, plot_length, plot_start, plt, shortfall, tidx): + _fig, _ax = plt.subplots(nrows=3, sharex=True, figsize=(10, 5)) + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _ax[0].plot(tidx[_s], l[_s]) + _ax[0].axhline(1, color='orange', ls=':', label='max fossil') + _ax[0].legend() + _ax[0].set_title('load') + _ax[1].plot(tidx[_s], R[_s]) + _ax[1].set_title('renewables') + _ax[2].plot(tidx[_s], shortfall[_s]) + _ax[2].set_title('shortfall') + plt.tight_layout() + # mo.mpl.interactive(_fig) + _fig + return + + +@app.cell(hide_code=True) +def _(l, mo): + ### original view + # plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start', full_width=True, value=14069) + # plot_length = mo.ui.slider(start=0, stop=len(l), step=1, label='plot length', value=12*24, full_width=True) + ### tight vew + # plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start', full_width=True, value=14069+24*4.3) + # plot_length = mo.ui.slider(start=0, stop=len(l), step=1, label='plot length', value=3.5*24, full_width=True) + ## wide view + plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start',full_width=True, value=13824) + plot_length = mo.ui.number(start=0, stop=len(l), step=1, label='plot length', value=26*24) + show_batt_power_bounds = mo.ui.switch(label='battery power bounds') + show_cap_constrained = mo.ui.switch(label='capacity limits', value=True) + show_battery_priority = mo.ui.switch(label='show battery priority') + show_utility_priority = mo.ui.switch(label='show utility priority') + show_ideal = mo.ui.switch(label = 'show ideal') + show_scheduled = mo.ui.switch(label = 'show fixed schedule') + + mo.output.append(mo.hstack([plot_start,plot_length])) + mo.output.append(mo.hstack([show_batt_power_bounds, show_cap_constrained, show_battery_priority])) + mo.output.append(mo.hstack([show_utility_priority, show_ideal, show_scheduled])) + + return ( + plot_length, + plot_start, + show_batt_power_bounds, + show_battery_priority, + show_cap_constrained, + show_ideal, + show_scheduled, + show_utility_priority, + ) + + +@app.cell(hide_code=True) +def _(am_solving, form, problem): + am_solving + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + eta_storage = 1 - 10**form.value['eta_storage'] + + lost_store = (q * (1-eta_storage)) + lost_charge = (b_charge * (1 - form.value['eta_charge'])) + lost_discharge = (b_discharge * (1/form.value['eta_discharge']-1)) + + return b_charge, b_discharge, lost_charge, lost_discharge, lost_store + + +@app.cell(hide_code=True) +def _( + b_charge, + b_discharge, + form, + np, + plot_length, + plot_start, + plt, + problem, + schedule_problem, + show_cap_constrained, + tidx, +): + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _charged = np.isclose( + problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose( + problem.var_dict['q'].value[_s], 0, atol=1e-2) + charging = ~np.isclose(b_charge,0, atol = 1e-5) + discharging = ~np.isclose(b_discharge,0, atol = 1e-5) + both = np.where(np.logical_and(charging, discharging)) + print(f'charge interference locations: \n{both}') + + schedule_charging = ~np.isclose( + schedule_problem.var_dict['b_charge'].value,0, atol = 1e-5) + schedule_discharging = ~np.isclose( + schedule_problem.var_dict['b_discharge'].value,0, atol = 1e-5) + schedule_both = np.where( + np.logical_and(schedule_charging, schedule_discharging)) + print(f'scheduled charge interference locations: \n{schedule_both}') + + disp_start, disp_end = ( plot_start.value, + plot_start.value+plot_length.value) + plt.figure(figsize=(12,1)) + both_sub = np.array( + [i for i in both[0] if i=disp_start]) + if len(both_sub)>0: + plt.scatter(tidx.values[both_sub], + np.zeros_like(tidx[both_sub]).astype(int), + color='green') + if show_cap_constrained.value: + plt.plot( + tidx[_s][_charged].values, + np.ones_like(tidx[_s][_charged]).astype(int), + ls='none', marker='.', color='blue') + plt.plot( + tidx[_s][_discharged].values, + -np.ones_like(tidx[_s][_discharged]).astype(int), + ls='none', marker='.', color='orange') + plt.title(f'''Charging Interference ({len(both[0])} + /{len(tidx)} events, log10 sparsity weight ={ + np.log10(problem.param_dict['sparse'].value):.2f} )''') + plt.yticks(labels=['SOC = 0', 'interfere', 'SOC = Q'], ticks=[-1,0,1]) + plt.show() + return (both,) + + +@app.cell(hide_code=True) +def _( + am_solving, + both, + form, + naive_bp, + naive_ideal, + naive_up, + np, + plot_length, + plot_start, + plt, + problem, + schedule_problem, + show_batt_power_bounds, + show_battery_priority, + show_cap_constrained, + show_ideal, + show_scheduled, + show_utility_priority, + tidx, +): + am_solving + _s = np.s_[int(plot_start.value): + int(plot_start.value+plot_length.value)] + _fig, _ax = plt.subplots(nrows=5, sharex=True, figsize=(10, 6)) + _charged = np.isclose( + problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose( + problem.var_dict['q'].value[_s], 0, atol=1e-2) + _ax[0].plot(tidx[_s], problem.var_dict['q'].value[_s]) + + if show_cap_constrained.value: + _ax[0].plot( + tidx[_s][_charged], + problem.var_dict['q'].value[_s][_charged], + ls='none', marker='.', color='blue') + _ax[0].plot(tidx[_s][_discharged], + problem.var_dict['q'].value[_s][_discharged], + ls='none', marker='.', color='orange') + + _ax[0].axhline(0.5 * form.value['Q'], + color='orange', ls=':', linewidth=0.5) + _ax[0].set_title( + f'battery SOC, max={problem.param_dict['Q'].value}, ') + _ax[1].plot(tidx[_s], problem.var_dict['b'].value[_s]) + + if show_batt_power_bounds.value: + _ax[0].axhline(0, color='red', ls='--', linewidth=0.5) + _ax[0].axhline(form.value['Q'], color='red', ls='--', linewidth=0.5) + _ax[1].axhline(problem.var_dict['B'].value, + color='red', ls='--', linewidth=0.5) + _ax[1].axhline(-problem.var_dict['B'].value, + color='red', ls='--', linewidth=0.5) + _ax[1].axhline(0, color='orange', ls=':', linewidth=0.5) + _ax[1].set_title( + f'battery power, charging interferences ={len(both[0])}, log10 sparsity weight = {np.log10(problem.param_dict['sparse'].value):.2f}') + _ax[2].plot(tidx[_s], problem.var_dict['u'].value[_s]) + + if show_cap_constrained.value: + _ax[2].plot(tidx[_s][_charged], problem.var_dict['u'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[2].plot(tidx[_s][_discharged], problem.var_dict['u'].value[_s][_discharged], ls='none', marker='.', color='orange') + _ax[2].set_ylim(-0.1, 1.1) + _ax[2].set_title('utility power') + _ax[3].plot(tidx[_s], problem.var_dict['c'].value[_s]) + + if show_cap_constrained.value: + _ax[3].plot(tidx[_s][_charged], problem.var_dict['c'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[3].plot(tidx[_s][_discharged], problem.var_dict['c'].value[_s][_discharged], ls='none', marker='.', color='orange') + # _ax[3].set_ylim(-0.1 * np.max(problem.var_dict['c'].value), 1.1*np.max(problem.var_dict['c'].value)) + ax3_title = f'curtailed renewable power = {np.sum(problem.var_dict['c'].value[_s]):.2f}' + _ax[4].plot(tidx[_s], problem.var_dict['s'].value[_s]) + + if show_cap_constrained.value: + _ax[4].plot(tidx[_s][_charged], problem.var_dict['s'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[4].plot(tidx[_s][_discharged], problem.var_dict['s'].value[_s][_discharged], ls='none', marker='.', color='orange') + # _ax[4].set_ylim(-0.1 * np.max(problem.var_dict['s'].value), 1.1*np.max(problem.var_dict['s'].value)) + ax4_title = f'curtailed load = {np.sum(problem.var_dict['s'].value[_s]):.2f}' + + if show_battery_priority.value: + _ax[0].plot(tidx[_s], naive_bp['q'][_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_bp['b'][_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_bp['u'][_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_bp['c'][_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_bp['s'][_s], linewidth=0.75) + ax3_title += f', {np.sum(naive_bp['c'][_s]):.2f}' + ax4_title += f', {np.sum(naive_bp['s'][_s]):.2f}' + + if show_utility_priority.value: + _ax[0].plot(tidx[_s], naive_up['q'][_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_up['b'][_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_up['u'][_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_up['c'][_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_up['s'][_s], linewidth=0.75) + ax3_title += f', {np.sum(naive_up['c'][_s]):.2f}' + ax4_title += f', {np.sum(naive_up['s'][_s]):.2f}' + _ax[3].set_title(ax3_title + ' GWh') + _ax[4].set_title(ax4_title + ' GWh') + + if show_ideal.value: + _ax[0].plot(tidx[_s], naive_ideal.var_dict['q'].value[_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_ideal.var_dict['b'].value[_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_ideal.var_dict['u'].value[_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_ideal.var_dict['c'].value[_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_ideal.var_dict['s'].value[_s], linewidth=0.75) + ax3_title += f', ideal = {np.sum(naive_ideal.var_dict['c'].value[_s]):.2f}' + ax4_title += f', ideal = {np.sum(naive_ideal.var_dict['s'].value[_s]):.2f}' + _ax[3].set_title(ax3_title + ' GWh') + _ax[4].set_title(ax4_title + ' GWh') + + if show_scheduled.value: + _ax[0].plot(tidx[_s], schedule_problem.var_dict['q'].value[_s], linewidth=0.75) + _ax[1].plot(tidx[_s], schedule_problem.var_dict['b'].value[_s], linewidth=0.75) + _ax[2].plot(tidx[_s], schedule_problem.var_dict['u'].value[_s], linewidth=0.75) + _ax[3].plot(tidx[_s], schedule_problem.var_dict['c'].value[_s], linewidth=0.75) + _ax[4].plot(tidx[_s], schedule_problem.var_dict['s'].value[_s], linewidth=0.75) + ax3_title += f', scheduled = {np.sum(schedule_problem.var_dict['c'].value[_s]):.2f}' + ax4_title += f', scheduled = {np.sum(schedule_problem.var_dict['s'].value[_s]):.2f}' + _ax[3].set_title(ax3_title + ' GWh') + _ax[4].set_title(ax4_title + ' GWh') + + + plt.tight_layout() + _fig + return + + +@app.cell(hide_code=True) +def _( + am_solving, + form, + lost_charge, + lost_discharge, + lost_store, + np, + plot_length, + plot_start, + plt, + problem, + show_cap_constrained, + tidx, +): + am_solving + + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _charged = np.isclose(problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose(problem.var_dict['q'].value[_s], 0, atol=1e-2) + _fig, _ax = plt.subplots(nrows=2, sharex=True, figsize=(10, 3)) + _ax[0].plot(tidx[_s], lost_store[_s], linewidth=0.75) + _ax[0].set_title(f'Lost Storage {np.sum(lost_store[_s] ):.2f} GWh, '+ + f'log10(1-eta_store)={np.log10(1-problem.param_dict['eta_storage'].value):.2f}') + _ax[1].plot(tidx[_s], lost_charge[_s]+lost_discharge[_s], linewidth=0.75) + _ax[1].set_title(f'Lost Charge / Discharge {np.sum(lost_charge[_s]+lost_discharge[_s]):.2f} GWh, '+ + f'eta_charge={problem.param_dict['eta_charge'].value}, '+ + f'eta_discharge={problem.param_dict['eta_discharge'].value}') + if show_cap_constrained.value: + _ax[0].plot(tidx[_s][_charged], lost_store[_s][_charged], ls='none', marker='.', color='blue') + _ax[0].plot(tidx[_s][_discharged],lost_store[_s][_discharged], ls='none', marker='.', color='orange') + _ax[1].plot(tidx[_s][_charged], (lost_charge[_s]+lost_discharge[_s])[_charged], ls='none', marker='.', color='blue') + _ax[1].plot(tidx[_s][_discharged],(lost_charge[_s]+lost_discharge[_s])[_discharged], ls='none', marker='.', color='orange') + plt.tight_layout() + _fig + return + + +@app.cell(hide_code=True) +def _(am_solving, l, mo, np, problem): + am_solving + charged_times = np.isclose(problem.var_dict['q'].value, problem.param_dict['Q'].value, atol=1e-2) + discharged_times = np.isclose(problem.var_dict['q'].value, 0, atol=1e-2) + _vc = 1 / ((np.sum(charged_times)) / (len(l) / 24)) + _vd = 1 / ((np.sum(discharged_times)) / (len(l) / 24)) + # _va = (_vc + _vd) / 2 / 2 + _va = _va = 1 / ((np.sum(charged_times) + np.sum(discharged_times)) / (len(l) / 24)) + _asoc = np.average(problem.var_dict['q'].value) /problem.param_dict['Q'].value + mo.md(f"""Average number of days between charged periods: {_vc:.2f} + + Average number of days between discharged periods: {_vd:.2f} + + Average number of days in decoupled problems: {_va:.2f} + + Average SoC: {_asoc:.2f}""") + return + + +@app.cell +def _(form): + form + return + + +@app.cell +def _( + G, + R, + form, + l, + make_ideal_shot, + make_scheduled_shot, + naive_control_battery_priority, + naive_control_utility_priority, + problem, +): + naive_ideal = make_ideal_shot(l,R,G) + naive_ideal.param_dict['alpha'].value = form.value['alpha'] + naive_ideal.param_dict['beta'].value = form.value['beta'] + naive_ideal.param_dict['gamma'].value = form.value['gamma'] + naive_ideal.param_dict['lambda'].value = form.value['lambd'] + naive_ideal.param_dict['Q'].value = form.value['Q'] + + problem.param_dict['alpha'].value = form.value['alpha'] + problem.param_dict['beta'].value = form.value['beta'] + problem.param_dict['gamma'].value = form.value['gamma'] + problem.param_dict['lambda'].value = form.value['lambd'] + problem.param_dict['Q'].value = form.value['Q'] + problem.param_dict['eta_storage'].value = ( + 1 - 10**form.value['eta_storage']) + problem.param_dict['eta_charge'].value = form.value['eta_charge'] + problem.param_dict['eta_discharge'].value =( + form.value['eta_discharge']) + problem.param_dict['sparse'].value = 10**form.value['sparse'] + + + am_solving = True + + problem.solve(verbose=False, solver='CLARABEL') + naive_ideal.solve(verbose=False, solver='CLARABEL') + + naive_up = naive_control_utility_priority(l, R, G, form.value['Q'], + problem.param_dict['eta_storage'].value, + problem.param_dict['eta_charge'].value, + problem.param_dict['eta_discharge'].value ) + naive_bp = naive_control_battery_priority(l, R, G, form.value['Q'], + problem.param_dict['eta_storage'].value, + problem.param_dict['eta_charge'].value, + problem.param_dict['eta_discharge'].value ) + # print(' ') + + schedule_problem = make_scheduled_shot(l,R,G, + naive_ideal.var_dict['b'].value, + naive_ideal.var_dict['b'].value, True) + schedule_problem .param_dict['alpha'].value = form.value['alpha'] + schedule_problem .param_dict['beta'].value = form.value['beta'] + schedule_problem .param_dict['gamma'].value = form.value['gamma'] + schedule_problem .param_dict['lambda'].value = form.value['lambd'] + schedule_problem .param_dict['Q'].value = form.value['Q'] + schedule_problem.param_dict['eta_storage'].value = ( + 1 - 10**form.value['eta_storage']) + schedule_problem.param_dict['eta_charge'].value = form.value['eta_charge'] + schedule_problem.param_dict['eta_discharge'].value =( + form.value['eta_discharge']) + + schedule_problem.solve(verbose=False, solver='CLARABEL') + + return am_solving, naive_bp, naive_ideal, naive_up, schedule_problem + + +@app.cell +def _(naive_bp): + naive_bp + return + + +@app.cell +def _(cp, naive_ideal): + naive_ideal.solve(solver=cp.CLARABEL, verbose=False) + return + + +@app.cell +def _(): + return + + +if __name__ == "__main__": + app.run() diff --git a/mpc_dev/prescient_mpc_fixed_params.ipynb b/mpc_dev/prescient_mpc_fixed_params.ipynb new file mode 100644 index 00000000..afffe199 --- /dev/null +++ b/mpc_dev/prescient_mpc_fixed_params.ipynb @@ -0,0 +1,1712 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Prescient MPC parameters:\n", + "frac = 0.25 $\\mu = 0.1$" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "See the scenario WITHOUT BATTERIES: \n", + "percentage of shortfall times = 16.82 %\n", + "average load = 0.97 GW\n", + "average renewable generation = 0.71 GW\n", + "average shortfall = 0.02 GW\n", + "maximum fossil generation = 1.00 GW\n" + ] + } + ], + "source": [ + "import cvxpy as cp\n", + "import pandas as pd\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib.dates import DateFormatter\n", + "from tqdm.notebook import tqdm\n", + "from ipywidgets import interact, Dropdown, IntSlider, DatePicker\n", + "def horizon(x, M, H):\n", + " number_of_samples = len(x) - H - M\n", + " future = np.zeros((number_of_samples, H))\n", + " c = 0\n", + " for i in range(M, len(x) - H):\n", + " future_slice = x[i:i + H]\n", + " future[c] = future_slice\n", + " c += 1\n", + " return future\n", + "\n", + "def process_single_node_data_2018(G, verbose=False):\n", + " df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True)\n", + " df[df.columns] = df.apply(pd.to_numeric, errors='coerce').fillna(0).astype('float64')\n", + " df = df[~df.index.duplicated(keep='first')]\n", + " df['load[MW]'] = df['load[MW]'].mask(df['load[MW]'] < 100).interpolate(limit_direction='both').ffill().bfill()\n", + " df.index += pd.Timedelta(hours=8)\n", + " df = df.loc[\"2018-01-01 00:00\":\"2018-12-31 23:00\"]\n", + "\n", + " l = df['load[MW]'].to_numpy() / 1000\n", + " s = df['pv[MW]'].to_numpy() / 1000\n", + " w = df['wind[MW]'].to_numpy() / 1000\n", + " R = w + s\n", + " netload = l - (R + G)\n", + "\n", + " infeasible_indices = np.where(netload > 0)[0]\n", + " shortfall = np.maximum(l - (R + G), 0)\n", + " if verbose:\n", + " print(\"See the scenario WITHOUT BATTERIES: \") \n", + " print(f\"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %\")\n", + " print(f\"average load = {np.mean(l):.2f} GW\")\n", + " print(f\"average renewable generation = {np.mean(R):.2f} GW\")\n", + " print(f\"average shortfall = {np.mean(shortfall):.2f} GW\")\n", + " print(f\"maximum fossil generation = {np.max(G):.2f} GW\")\n", + " return l, R, shortfall\n", + "\n", + "G = 1.0\n", + "M = 0\n", + "l, R, shortfall = process_single_node_data_2018(G, True)\n", + "hor_l_1 = horizon(l, M, 1)\n", + "hor_R_1 = horizon(R, M, 1)\n", + "hor_l_24 = horizon(l, M, 24)\n", + "hor_R_24 = horizon(R, M, 24)\n", + "hor_l_72 = horizon(l, M, 72)\n", + "hor_R_72 = horizon(R, M, 72)\n", + "\n", + "constants = {\n", + " 'hor_l': None,\n", + " 'hor_R': None,\n", + " 'G': G,\n", + " 'C_max': 0.33,\n", + " 'cons_alpha': 1.25,\n", + " 'cons_beta': 0.5,\n", + " 'cons_lambda': 20.0,\n", + " 'cons_gamma': 5.0,\n", + " 'cons_mu': None,\n", + " 'cons_frac': None,\n", + " 'cons_Q': None,\n", + " 'H': None,\n", + " 'M': M,\n", + " 'num_samples': None,\n", + " 'number_of_Qs': 6,\n", + " 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]),\n", + " 'number_of_mus': 1,\n", + " 'mus': np.array([0.1]),\n", + " 'number_of_fracs': 1,\n", + " 'fracs': np.array([0.25]),\n", + " }" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "# --------------------------------------------PRESCIENT------------------------------------------------\n", + "def one_shot(l, R, G):\n", + " T = R.shape[0]\n", + " param_Q = cp.Parameter(nonneg=True, name='Q')\n", + " param_alpha = cp.Parameter(nonneg=True, name='alpha')\n", + " param_beta = cp.Parameter(nonneg=True, name='beta')\n", + " param_gamma = cp.Parameter(nonneg=True, name='gamma')\n", + " param_lambda = cp.Parameter(nonneg=True, name='lambda')\n", + " B = cp.Variable(nonneg=True, name='B')\n", + " b = cp.Variable(T, name='b')\n", + " q = cp.Variable(T+1, nonneg=True, name='q')\n", + " r = cp.Variable(T, nonneg=True, name='r')\n", + " u = cp.Variable(T, nonneg=True, name='u')\n", + " s = cp.Variable(T, nonneg=True, name='s')\n", + " c = cp.Variable(T, nonneg=True, name='c')\n", + " constraints = [\n", + " c == R - r,\n", + " r <= R,\n", + " q <= param_Q,\n", + " u <= G,\n", + " cp.abs(b) <= B,\n", + " cp.diff(q) == -b,\n", + " s <= l,\n", + " b + r + u == l - s,\n", + " B == 0.33*param_Q,\n", + " q[0] == 1.0*param_Q,\n", + " ]\n", + " objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u))\n", + " problem = cp.Problem(cp.Minimize(objective), constraints)\n", + " return problem\n", + "\n", + "def retrieve(problem):\n", + " q = problem.var_dict['q'].value\n", + " b = problem.var_dict['b'].value\n", + " u = problem.var_dict['u'].value\n", + " s = problem.var_dict['s'].value\n", + " c = problem.var_dict['c'].value\n", + " r = problem.var_dict['r'].value\n", + " B = problem.var_dict['B'].value\n", + " return q, b, u, s, c, r, B\n", + "\n", + "def prescient_sweep_Q(l, R, constants):\n", + " Qs = constants['Qs']\n", + " G = constants['G']\n", + " storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q\n", + " discharge = np.zeros((Qs.shape[0], l.shape[0])) #b\n", + " fossil = np.zeros((Qs.shape[0], l.shape[0])) #u\n", + " slack = np.zeros((Qs.shape[0], l.shape[0])) #s\n", + " curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c\n", + " renewable = np.zeros((Qs.shape[0], l.shape[0])) #r\n", + " max_discharge = np.zeros((Qs.shape[0],)) #B\n", + " problem = one_shot(l, R, G)\n", + " objs = {}\n", + " for i,Q in enumerate(Qs):\n", + " print(f\"Q = {Q:.2f}\")\n", + " problem.param_dict['Q'].value = Q\n", + " problem.param_dict['alpha'].value = constants['cons_alpha']\n", + " problem.param_dict['beta'].value = constants['cons_beta']\n", + " problem.param_dict['gamma'].value = constants['cons_gamma']\n", + " problem.param_dict['lambda'].value = constants['cons_lambda']\n", + " problem.solve(solver=cp.CLARABEL, verbose=False)\n", + " if problem.status == cp.INFEASIBLE:\n", + " raise ValueError(f\"Problem infeasible for Q = {Q:.2f}\")\n", + " elif problem.status == cp.UNBOUNDED:\n", + " raise ValueError(f\"Problem unbounded for Q = {Q:.2f}\")\n", + " print(f'objective: {problem.value:.4f}')\n", + " objs[Q] = problem.value\n", + " q, b, u, s, c, r, B = retrieve(problem)\n", + " storage[i] = q\n", + " discharge[i] = b\n", + " fossil[i] = u\n", + " slack[i] = s\n", + " curtailment[i] = c\n", + " renewable[i] = r\n", + " max_discharge[i] = B\n", + " pd.DataFrame(objs, index = np.arange(1,7)).to_csv('old_objectives.csv')\n", + " return storage[:,1:], discharge, fossil, slack, curtailment, renewable, max_discharge\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Prescient" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Q = 0.00\n", + "objective: 2.6029\n", + "Q = 2.00\n", + "objective: 1.8238\n", + "Q = 4.00\n", + "objective: 1.4655\n", + "Q = 8.00\n", + "objective: 1.0310\n", + "Q = 16.00\n", + "objective: 0.8095\n", + "Q = 32.00\n", + "objective: 0.7018\n" + ] + } + ], + "source": [ + "q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, B_pre = prescient_sweep_Q(l, R, constants)" + ] + }, + { + "cell_type": "code", + "execution_count": 54, + "metadata": {}, + "outputs": [], + "source": [ + "arr_names = 'q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, bigB_pre'.split(', ')\n", + "for i, arr in enumerate([q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, B_pre]):\n", + " np.save(arr_names[i]+'.npy',arr)\n", + " " + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "# --------------------------------------------MPC------------------------------------------------\n", + "\n", + "def mpc(H):\n", + " # -------------------PARAMETERS-------------------\n", + " l = cp.Parameter(H, nonneg = True, name = 'l')\n", + " R = cp.Parameter(H, nonneg = True, name = 'R')\n", + " G = cp.Parameter(nonneg = True, name = 'G')\n", + " Q = cp.Parameter(nonneg = True, name = 'Q')\n", + " B = cp.Parameter(nonneg = True, name = 'B')\n", + " q_t_1 = cp.Parameter(nonneg = True, name = 'q_t_1')\n", + " alpha = cp.Parameter(nonneg = True, name = 'alpha')\n", + " beta = cp.Parameter(nonneg = True, name = 'beta')\n", + " lambda_ = cp.Parameter(nonneg = True, name = 'lambda')\n", + " gamma = cp.Parameter(nonneg = True, name = 'gamma')\n", + " mu = cp.Parameter(nonneg = True, name = 'mu')\n", + " Q_target = cp.Parameter(nonneg = True, name = 'Q_target')\n", + " # -------------------VARIABLES-------------------\n", + " q = cp.Variable(H + 1, nonneg = True, name = 'q')\n", + " b = cp.Variable(H, name = 'b')\n", + " u = cp.Variable(H, nonneg = True, name = 'u')\n", + " s = cp.Variable(H, nonneg = True, name = 's')\n", + " c = cp.Variable(H, nonneg = True, name = 'c')\n", + " r = cp.Variable(H, nonneg = True, name = 'r')\n", + " delta_q_t = cp.Variable(name = 'delta_q_t')\n", + " \n", + " objective = 1/H*(alpha*cp.sum(u) + beta*cp.sum_squares(u) + lambda_*cp.sum(s) + gamma*cp.sum(c))+ mu*cp.sum_squares(delta_q_t)\n", + " constraints = [r + b + u + s == l,\n", + " cp.diff(q) == -b,\n", + " cp.abs(b) <= B,\n", + " q <= Q,\n", + " u <= G,\n", + " r <= R,\n", + " c == R - r,\n", + " s <= l,\n", + " q[0] == q_t_1,\n", + " delta_q_t == Q_target - q[-1]]\n", + " problem = cp.Problem(cp.Minimize(objective), constraints)\n", + " return problem\n", + "\n", + "def mpc_set_param(problem, l, R, Q, B, q_t_1, Q_target, constants):\n", + " problem.param_dict['l'].value = l\n", + " problem.param_dict['R'].value = R\n", + " problem.param_dict['G'].value = constants['G']\n", + " problem.param_dict['Q'].value = Q\n", + " problem.param_dict['B'].value = B\n", + " problem.param_dict['q_t_1'].value = q_t_1\n", + " problem.param_dict['Q_target'].value = Q_target\n", + " problem.param_dict['alpha'].value = constants['cons_alpha']\n", + " problem.param_dict['beta'].value = constants['cons_beta']\n", + " problem.param_dict['lambda'].value = constants['cons_lambda']\n", + " problem.param_dict['gamma'].value = constants['cons_gamma']\n", + " problem.param_dict['mu'].value = constants['cons_mu']\n", + " return problem\n", + "\n", + "def mpc_ret_var(problem):\n", + " q = problem.var_dict['q'].value\n", + " b = problem.var_dict['b'].value\n", + " u = problem.var_dict['u'].value\n", + " s = problem.var_dict['s'].value\n", + " c = problem.var_dict['c'].value\n", + " r = problem.var_dict['r'].value\n", + " delta_q_t = problem.var_dict['delta_q_t'].value\n", + " return q, b, u, s, c, r, delta_q_t\n", + "\n", + "def mpc_roll(constants):\n", + " l = constants['hor_l']\n", + " R = constants['hor_R']\n", + " #------------------------------------------------------------------------------------------------------\n", + " q_star = np.zeros((constants['num_samples'],))\n", + " b_star = np.zeros((constants['num_samples'],))\n", + " u_star = np.zeros((constants['num_samples'],))\n", + " s_star = np.zeros((constants['num_samples'],))\n", + " c_star = np.zeros((constants['num_samples'],))\n", + " r_star = np.zeros((constants['num_samples'],))\n", + " delta_q_t_star = np.zeros((constants['num_samples'],))\n", + " q_t_1_star = constants['cons_Q']\n", + " # -------------------------------------------LOOP------------------------------------------------------\n", + " prob_mpc = mpc(constants['H'])\n", + " for t in range(constants['num_samples']):\n", + " #------------------------------------------------------------------------------------------------------\n", + " Q = constants['cons_Q']\n", + " B = constants['C_max']*Q\n", + " Q_target = constants['cons_frac']*Q\n", + " q_t_1 = q_t_1_star\n", + " #------------------------------------------------------------------------------------------------------\n", + " prob_mpc = mpc_set_param(prob_mpc, l[t][:constants['H']], R[t][:constants['H']], Q, B, q_t_1, Q_target, constants)\n", + " prob_mpc.solve(solver=cp.CLARABEL, verbose=False, warm_start=True)\n", + " if prob_mpc.status == cp.INFEASIBLE:\n", + " raise ValueError(f\"MPC problem infeasible at timestep {t}, status: {prob_mpc.status}\")\n", + " elif prob_mpc.status == cp.UNBOUNDED:\n", + " raise ValueError(f\"MPC problem unbounded at timestep {t}, status: {prob_mpc.status}\")\n", + " q_H, b_H, u_H, s_H, c_H, r_H, delta_q_t = mpc_ret_var(prob_mpc)\n", + " q_star[t] = q_H[1]\n", + " b_star[t] = b_H[0]\n", + " u_star[t] = u_H[0]\n", + " s_star[t] = s_H[0]\n", + " c_star[t] = c_H[0]\n", + " r_star[t] = r_H[0]\n", + " delta_q_t_star[t] = delta_q_t\n", + " #------------------------------------------------------------------------------------------------------\n", + " q_t_1_star = q_H[1]\n", + " return q_star, b_star, u_star, s_star, c_star, r_star, delta_q_t_star\n", + "\n", + "def mpc_full_sweep(constants):\n", + " Qs = constants['Qs']\n", + " fracs = constants['fracs']\n", + " mus = constants['mus']\n", + " num_Qs = constants['number_of_Qs']\n", + " num_fracs = constants['number_of_fracs']\n", + " num_mus = constants['number_of_mus']\n", + " num_samples = constants['num_samples']\n", + "\n", + " storage = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " discharge = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " fossil = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " slack = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " curtailment = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " renewable = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " delta_q_t = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + "\n", + " for i, Q in enumerate(tqdm(Qs, desc=\"Sweeping Qs\")):\n", + " constants['cons_Q'] = Q\n", + " for j, frac in enumerate(tqdm(fracs, leave=False, desc=f\"Q={Q:.2f}\")):\n", + " constants['cons_frac'] = frac\n", + " for k, mu in enumerate(tqdm(mus, leave=False, desc=f\"frac={frac:.2f}\")):\n", + " constants['cons_mu'] = mu\n", + " q, b, u, s, c, r, delta_q = mpc_roll(constants)\n", + " storage[i, j, k] = q\n", + " discharge[i, j, k] = b\n", + " fossil[i, j, k] = u\n", + " slack[i, j, k] = s\n", + " curtailment[i, j, k] = c\n", + " renewable[i, j, k] = r\n", + " delta_q_t[i, j, k] = delta_q\n", + "\n", + " return storage, discharge, fossil, slack, curtailment, renewable, delta_q_t\n", + "\n", + "def calculate_costs_mpc_sweep(constants, u, s, c):\n", + " alpha = constants['cons_alpha']\n", + " beta = constants['cons_beta']\n", + " lamb = constants['cons_lambda']\n", + " gamma = constants['cons_gamma']\n", + "\n", + " # Elementwise cost arrays\n", + " fossil_costs = alpha * u + beta * np.square(u)\n", + " slack_costs = lamb * s\n", + " curtailment_costs = gamma * c\n", + " total_costs = fossil_costs + slack_costs + curtailment_costs\n", + "\n", + " return fossil_costs, slack_costs, curtailment_costs, total_costs\n", + "\n", + "def find_best_mpc_combination(constants, total_costs):\n", + " avg_costs = np.mean(total_costs, axis=-1) # shape (Q, frac, mu)\n", + " num_Qs = avg_costs.shape[0]\n", + "\n", + " best_Q_mpc_X = []\n", + " best_frac_mpc_X = []\n", + " best_mu_mpc_X = []\n", + " best_cost_mpc_X = []\n", + " best_index_mpc_X = []\n", + "\n", + " for i in range(num_Qs):\n", + " j, k = np.unravel_index(np.argmin(avg_costs[i]), avg_costs[i].shape)\n", + " best_Q_mpc_X.append(constants['Qs'][i])\n", + " best_frac_mpc_X.append(constants['fracs'][j])\n", + " best_mu_mpc_X.append(constants['mus'][k])\n", + " best_cost_mpc_X.append(avg_costs[i, j, k])\n", + " best_index_mpc_X.append((i, j, k))\n", + "\n", + " return best_Q_mpc_X, best_frac_mpc_X, best_mu_mpc_X, best_cost_mpc_X, best_index_mpc_X\n", + "\n", + "def print_best_combinations(constants, best_Q, best_frac, best_mu, best_cost):\n", + " print(\"Best (frac, mu) combinations for each Q:\")\n", + " print(\"-\" * 50)\n", + " for i in range(len(best_Q)):\n", + " print(f\"Q = {best_Q[i]:>5.2f} → best frac = {best_frac[i]:>4.2f}, best mu = {best_mu[i]:>5.2f}, avg cost = {best_cost[i]:.4f}\")\n", + "\n", + "def plot_total_cost_heatmap(constants, avg_total_costs, Q_index):\n", + " fracs = constants['fracs']\n", + " mus = constants['mus']\n", + " Q = constants['Qs'][Q_index]\n", + "\n", + " data = avg_total_costs[Q_index] # shape: (frac, mu)\n", + "\n", + " fig, ax = plt.subplots(figsize=(6, 4))\n", + " im = ax.imshow(data, cmap='viridis', aspect='auto')\n", + "\n", + " ax.set_title(f'Avg Total Cost (Q = {Q:.2f})')\n", + " ax.set_xlabel('mu')\n", + " ax.set_ylabel('frac')\n", + "\n", + " ax.set_xticks(np.arange(len(mus)))\n", + " ax.set_yticks(np.arange(len(fracs)))\n", + " ax.set_xticklabels([f'{m:.2f}' for m in mus])\n", + " ax.set_yticklabels([f'{f:.2f}' for f in fracs])\n", + "\n", + " cbar = fig.colorbar(im, ax=ax)\n", + " cbar.set_label('Avg Total Cost')\n", + "\n", + " plt.tight_layout()\n", + " plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# MPC - 1" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "5103a9ff65d844e493474089fc13c19e", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "Sweeping Qs: 0%| | 0/6 [00:00 0.01) * 100,\n", + " 'average_shortfall_cost': np.mean(shortfall_cost_i),\n", + " 'average_curtail': np.mean(c_i),\n", + " 'average_curtailment_rate': np.mean(c_i > 1e-5) * 100,\n", + " 'average_total_cost': np.mean(total_cost_i),\n", + " 'average_renewable': np.mean(r_i),\n", + " }\n", + "\n", + " max_metrics = {\n", + " 'maximum_storage': np.max(q_i),\n", + " 'argmax_storage': np.argmax(q_i),\n", + " 'maximum_fossil': np.max(u_i),\n", + " 'argmax_fossil': np.argmax(u_i),\n", + " 'maximum_fossil_cost': np.max(fossil_cost_i),\n", + " 'argmax_fossil_cost': np.argmax(fossil_cost_i),\n", + " 'maximum_shortfall': np.max(s_i),\n", + " 'argmax_shortfall': np.argmax(s_i),\n", + " 'maximum_shortfall_cost': np.max(shortfall_cost_i),\n", + " 'argmax_shortfall_cost': np.argmax(shortfall_cost_i),\n", + " 'maximum_curtailment': np.max(c_i),\n", + " 'argmax_curtailment': np.argmax(c_i),\n", + " 'maximum_renewable': np.max(r_i),\n", + " 'argmax_renewable': np.argmax(r_i),\n", + " }\n", + " slack_run, slack_start = longest_consecutive_run(s_i, threshold=0.1)\n", + "\n", + " max_metrics.update({'maximum_slack_run': slack_run,'start_idx_slack_run': slack_start})\n", + " metrics_list.append({**avg_metrics, **max_metrics})\n", + "\n", + " return metrics_list\n", + "\n", + "def longest_consecutive_run(arr, threshold):\n", + " mask = arr > threshold\n", + " max_run = run = 0\n", + " max_start = start = None\n", + " for i, val in enumerate(mask):\n", + " if val:\n", + " if run == 0:\n", + " start = i\n", + " run += 1\n", + " if run > max_run:\n", + " max_run = run\n", + " max_start = start\n", + " else:\n", + " run = 0\n", + " return max_run, max_start\n", + "\n", + "def plot_metric_vs_Q(constants, metric_lists, labels, colors, metric_name, ylabel, title, prescient_metrics=None, logy=False):\n", + " Qs = constants['Qs']\n", + " \n", + " for metric_list, label, color in zip(metric_lists, labels, colors):\n", + " values = [metrics[metric_name] for metrics in metric_list]\n", + " plt.plot(Qs, values, label=label, color=color, marker='o')\n", + " \n", + " if prescient_metrics is not None:\n", + " prescient_values = [metrics[metric_name] for metrics in prescient_metrics]\n", + " plt.plot(Qs, prescient_values, label='prescient', color='black', marker='o')\n", + "\n", + " plt.xlabel('Q [GWh]')\n", + " plt.ylabel(ylabel)\n", + " plt.title(title)\n", + " plt.legend()\n", + " plt.tight_layout()\n", + " if logy:\n", + " plt.yscale('log')\n", + " plt.show()\n", + "\n", + "def plot_metric(metrics_results_mpc_1, metrics_results_mpc_24, metrics_results_mpc_72, metric_name, ylabel, title, metrics_results_pre=None, logy=False):\n", + " plot_metric_vs_Q(\n", + " constants,\n", + " metric_lists=[metrics_results_mpc_1, metrics_results_mpc_24, metrics_results_mpc_72],\n", + " labels=['mpc-1', 'mpc-24', 'mpc-72'],\n", + " colors=['blue', 'red', 'orange'],\n", + " metric_name=metric_name,\n", + " ylabel=ylabel,\n", + " title=title,\n", + " prescient_metrics=metrics_results_pre,\n", + " logy=logy\n", + " )" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "metrics_results_pre = calculate_all_metrics(q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, constants)\n", + "\n", + "\n", + "# Extract best rows from sweep result\n", + "q_best_mpc_1 = np.array([q_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "b_best_mpc_1 = np.array([b_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "u_best_mpc_1 = np.array([u_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "s_best_mpc_1 = np.array([s_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "c_best_mpc_1 = np.array([c_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "r_best_mpc_1 = np.array([r_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "\n", + "q_best_mpc_24 = np.array([q_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "b_best_mpc_24 = np.array([b_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "u_best_mpc_24 = np.array([u_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "s_best_mpc_24 = np.array([s_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "c_best_mpc_24 = np.array([c_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "r_best_mpc_24 = np.array([r_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "\n", + "q_best_mpc_72 = np.array([q_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "b_best_mpc_72 = np.array([b_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "u_best_mpc_72 = np.array([u_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "s_best_mpc_72 = np.array([s_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "c_best_mpc_72 = np.array([c_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "r_best_mpc_72 = np.array([r_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "\n", + "metrics_results_mpc_1 = calculate_all_metrics(q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1, constants)\n", + "metrics_results_mpc_24 = calculate_all_metrics(q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24, constants)\n", + "metrics_results_mpc_72 = calculate_all_metrics(q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72, constants)" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average total cost \n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " 'average_total_cost',\n", + " 'Average Total Cost [$/h]',\n", + " 'Average Total Cost vs Q',\n", + " metrics_results_pre,\n", + " logy=False\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average curtailment\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_curtail\",\n", + " ylabel=\"Average Curtailment [GW]\",\n", + " title=\"Average Curtailment vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum curtailment\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_curtailment\",\n", + " ylabel=\"Maximum Curtailment [GW]\",\n", + " title=\"Maximum Curtailment vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average fossil cost\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_fossil_cost\",\n", + " ylabel=\"Average Fossil Cost [GW]\",\n", + " title=\"Average Fossil Cost vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average AH throughput\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_ah_throughput\",\n", + " ylabel=\"Average AH Throughput [GWh]\",\n", + " title=\"Average AH Throughput vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average shortfall\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_shortfall\",\n", + " ylabel=\"Average Shortfall [GW]\",\n", + " title=\"Average Shortfall vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average shortfall cost\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_shortfall_cost\",\n", + " ylabel=\"Average Shortfall Cost [GW]\",\n", + " title=\"Average Shortfall Cost vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum shortfall\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_shortfall\",\n", + " ylabel=\"Maximum Shortfall [GW]\",\n", + " title=\"Maximum Shortfall vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum slack run\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_slack_run\",\n", + " ylabel=\"Maximum Slack Run [h]\",\n", + " title=\"Maximum Slack Run vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Plotting widget" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "def plot_zoomed_signals(model_data, ts, sample_idx, days_before=1, days_after=6):\n", + " q, b, u, s, c, r = model_data\n", + " labels = ['q (Storage)', 'b (Discharge)', 'u (Fossil)', 's (Slack)', 'c (Curtailment)', 'r (Renewable)']\n", + " signals = [q[sample_idx], b[sample_idx], u[sample_idx], s[sample_idx], c[sample_idx], r[sample_idx]]\n", + "\n", + " timestamps = pd.date_range(start='2018-01-01 00:00', periods=q.shape[1], freq='h')\n", + " start = pd.to_datetime(ts - pd.Timedelta(days=days_before))\n", + " end = pd.to_datetime(ts + pd.Timedelta(days=days_after))\n", + " mask = (timestamps >= start) & (timestamps <= end)\n", + "\n", + " fig, axes = plt.subplots(6, 1, figsize=(12, 10), sharex=True)\n", + " for i in range(6):\n", + " axes[i].plot(timestamps[mask], signals[i][mask], color='black')\n", + " axes[i].set_ylabel(labels[i])\n", + " axes[i].grid(True)\n", + " axes[i].tick_params(axis='x', rotation=45)\n", + " axes[-1].xaxis.set_major_formatter(DateFormatter('%m-%d-%Y'))\n", + " axes[-1].set_xticks(pd.date_range(start, end, freq='D'))\n", + " plt.tight_layout()\n", + " plt.show()\n", + "\n", + "def plot_full_signals(model_data, Q_index, constants):\n", + " q, b, u, s, c, r = model_data\n", + " labels = ['q (Storage)', 'b (Discharge)', 'u (Fossil)', 's (Slack)', 'c (Curtailment)', 'r (Renewable)']\n", + " signals = [q[Q_index], b[Q_index], u[Q_index], s[Q_index], c[Q_index], r[Q_index]]\n", + "\n", + " timestamps = pd.date_range(start='2018-01-01 00:00', periods=signals[0].shape[0], freq='h')\n", + "\n", + " fig, axes = plt.subplots(6, 1, figsize=(12, 12), sharex=True)\n", + " for i in range(6):\n", + " axes[i].plot(timestamps, signals[i], color='black')\n", + " axes[i].set_ylabel(labels[i])\n", + " axes[i].tick_params(axis='x', rotation=45)\n", + " axes[i].grid(True)\n", + " axes[-1].xaxis.set_major_formatter(DateFormatter('%m-%d'))\n", + " axes[-1].set_xticks(pd.date_range(timestamps[0], timestamps[-1], freq='MS'))\n", + " plt.suptitle(f'Q = {constants[\"Qs\"][Q_index]:.2f} GWh', fontsize=14)\n", + " plt.tight_layout(rect=[0, 0, 1, 0.98])\n", + " plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "47952cd806f14a3eae21e290f726ad85", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='Model:', options=('prescient', 'mpc-1', 'mpc-24', 'mpc-72'), value…" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "@interact(\n", + " model=Dropdown(options=['prescient', 'mpc-1', 'mpc-24', 'mpc-72'], description='Model:'),\n", + " Q_index=IntSlider(min=0, max=len(constants['Qs']) - 1, step=1, description='Q index:')\n", + ")\n", + "def interactive_full_plot(model, Q_index):\n", + " if model == 'prescient':\n", + " model_data = (q_pre, b_pre, u_pre, s_pre, c_pre, r_pre)\n", + " elif model == 'mpc-1':\n", + " model_data = (q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1)\n", + " elif model == 'mpc-24':\n", + " model_data = (q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24)\n", + " elif model == 'mpc-72':\n", + " model_data = (q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72)\n", + "\n", + " plot_full_signals(model_data, Q_index, constants)" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "e64c3b49590c450f879a95900b867066", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='Model:', options=('prescient', 'mpc-1', 'mpc-24', 'mpc-72'), value…" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "@interact(\n", + " model=Dropdown(options=['prescient', 'mpc-1', 'mpc-24', 'mpc-72'], description='Model:'),\n", + " sample_idx=IntSlider(min=0, max=5, step=1, description='Q index:'), # Adjust max as needed\n", + " ts=DatePicker(value=pd.Timestamp('2018-06-01'), description='Center date:')\n", + ")\n", + "def interactive_plot(model, sample_idx, ts):\n", + " if model == 'prescient':\n", + " model_data = (q_pre, b_pre, u_pre, s_pre, c_pre, r_pre)\n", + " elif model == 'mpc-1':\n", + " model_data = (q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1)\n", + " elif model == 'mpc-24':\n", + " model_data = (q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24)\n", + " elif model == 'mpc-72':\n", + " model_data = (q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72)\n", + "\n", + " plot_zoomed_signals(model_data, ts, sample_idx)\n" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python [conda env:gnnFlow]", + "language": "python", + "name": "conda-env-gnnFlow-py" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} diff --git a/mpc_dev/prescient_mpc_fixed_params_orig.ipynb b/mpc_dev/prescient_mpc_fixed_params_orig.ipynb new file mode 100644 index 00000000..836d94b6 --- /dev/null +++ b/mpc_dev/prescient_mpc_fixed_params_orig.ipynb @@ -0,0 +1,1698 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Prescient MPC parameters:\n", + "frac = 0.25 $\\mu = 0.1$" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "See the scenario WITHOUT BATTERIES: \n", + "percentage of shortfall times = 16.82 %\n", + "average load = 0.97 GW\n", + "average renewable generation = 0.71 GW\n", + "average shortfall = 0.02 GW\n", + "maximum fossil generation = 1.00 GW\n" + ] + } + ], + "source": [ + "import cvxpy as cp\n", + "import pandas as pd\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib.dates import DateFormatter\n", + "from tqdm.notebook import tqdm\n", + "from ipywidgets import interact, Dropdown, IntSlider, DatePicker\n", + "def horizon(x, M, H):\n", + " number_of_samples = len(x) - H - M\n", + " future = np.zeros((number_of_samples, H))\n", + " c = 0\n", + " for i in range(M, len(x) - H):\n", + " future_slice = x[i:i + H]\n", + " future[c] = future_slice\n", + " c += 1\n", + " return future\n", + "\n", + "def process_single_node_data_2018(G, verbose=False):\n", + " df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True)\n", + " df[df.columns] = df.apply(pd.to_numeric, errors='coerce').fillna(0).astype('float64')\n", + " df = df[~df.index.duplicated(keep='first')]\n", + " df['load[MW]'] = df['load[MW]'].mask(df['load[MW]'] < 100).interpolate(limit_direction='both').ffill().bfill()\n", + " df.index += pd.Timedelta(hours=8)\n", + " df = df.loc[\"2018-01-01 00:00\":\"2018-12-31 23:00\"]\n", + "\n", + " l = df['load[MW]'].to_numpy() / 1000\n", + " s = df['pv[MW]'].to_numpy() / 1000\n", + " w = df['wind[MW]'].to_numpy() / 1000\n", + " R = w + s\n", + " netload = l - (R + G)\n", + "\n", + " infeasible_indices = np.where(netload > 0)[0]\n", + " shortfall = np.maximum(l - (R + G), 0)\n", + " if verbose:\n", + " print(\"See the scenario WITHOUT BATTERIES: \") \n", + " print(f\"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %\")\n", + " print(f\"average load = {np.mean(l):.2f} GW\")\n", + " print(f\"average renewable generation = {np.mean(R):.2f} GW\")\n", + " print(f\"average shortfall = {np.mean(shortfall):.2f} GW\")\n", + " print(f\"maximum fossil generation = {np.max(G):.2f} GW\")\n", + " return l, R, shortfall\n", + "\n", + "G = 1.0\n", + "M = 0\n", + "l, R, shortfall = process_single_node_data_2018(G, True)\n", + "hor_l_1 = horizon(l, M, 1)\n", + "hor_R_1 = horizon(R, M, 1)\n", + "hor_l_24 = horizon(l, M, 24)\n", + "hor_R_24 = horizon(R, M, 24)\n", + "hor_l_72 = horizon(l, M, 72)\n", + "hor_R_72 = horizon(R, M, 72)\n", + "\n", + "constants = {\n", + " 'hor_l': None,\n", + " 'hor_R': None,\n", + " 'G': G,\n", + " 'C_max': 0.33,\n", + " 'cons_alpha': 1.25,\n", + " 'cons_beta': 0.5,\n", + " 'cons_lambda': 20.0,\n", + " 'cons_gamma': 5.0,\n", + " 'cons_mu': None,\n", + " 'cons_frac': None,\n", + " 'cons_Q': None,\n", + " 'H': None,\n", + " 'M': M,\n", + " 'num_samples': None,\n", + " 'number_of_Qs': 6,\n", + " 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]),\n", + " 'number_of_mus': 1,\n", + " 'mus': np.array([0.1]),\n", + " 'number_of_fracs': 1,\n", + " 'fracs': np.array([0.25]),\n", + " }" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "# --------------------------------------------PRESCIENT------------------------------------------------\n", + "def one_shot(l, R, G):\n", + " T = R.shape[0]\n", + " param_Q = cp.Parameter(nonneg=True, name='Q')\n", + " param_alpha = cp.Parameter(nonneg=True, name='alpha')\n", + " param_beta = cp.Parameter(nonneg=True, name='beta')\n", + " param_gamma = cp.Parameter(nonneg=True, name='gamma')\n", + " param_lambda = cp.Parameter(nonneg=True, name='lambda')\n", + " B = cp.Variable(nonneg=True, name='B')\n", + " b = cp.Variable(T, name='b')\n", + " q = cp.Variable(T+1, nonneg=True, name='q')\n", + " r = cp.Variable(T, nonneg=True, name='r')\n", + " u = cp.Variable(T, nonneg=True, name='u')\n", + " s = cp.Variable(T, nonneg=True, name='s')\n", + " c = cp.Variable(T, nonneg=True, name='c')\n", + " constraints = [\n", + " c == R - r,\n", + " r <= R,\n", + " q <= param_Q,\n", + " u <= G,\n", + " cp.abs(b) <= B,\n", + " cp.diff(q) == -b,\n", + " s <= l,\n", + " b + r + u == l - s,\n", + " B == 0.33*param_Q,\n", + " q[0] == 1.0*param_Q,\n", + " ]\n", + " objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u))\n", + " problem = cp.Problem(cp.Minimize(objective), constraints)\n", + " return problem\n", + "\n", + "def retrieve(problem):\n", + " q = problem.var_dict['q'].value\n", + " b = problem.var_dict['b'].value\n", + " u = problem.var_dict['u'].value\n", + " s = problem.var_dict['s'].value\n", + " c = problem.var_dict['c'].value\n", + " r = problem.var_dict['r'].value\n", + " B = problem.var_dict['B'].value\n", + " return q, b, u, s, c, r, B\n", + "\n", + "def prescient_sweep_Q(l, R, constants, label):\n", + " Qs = constants['Qs']\n", + " G = constants['G']\n", + " storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q\n", + " discharge = np.zeros((Qs.shape[0], l.shape[0])) #b\n", + " fossil = np.zeros((Qs.shape[0], l.shape[0])) #u\n", + " slack = np.zeros((Qs.shape[0], l.shape[0])) #s\n", + " curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c\n", + " renewable = np.zeros((Qs.shape[0], l.shape[0])) #r\n", + " max_discharge = np.zeros((Qs.shape[0],)) #B\n", + " problem = one_shot(l, R, G)\n", + " objs = np.zeros((Qs.shape[0],))\n", + " for i,Q in enumerate(Qs):\n", + " print(f\"Q = {Q:.2f}\")\n", + " problem.param_dict['Q'].value = Q\n", + " problem.param_dict['alpha'].value = constants['cons_alpha']\n", + " problem.param_dict['beta'].value = constants['cons_beta']\n", + " problem.param_dict['gamma'].value = constants['cons_gamma']\n", + " problem.param_dict['lambda'].value = constants['cons_lambda']\n", + " problem.solve(solver=cp.CLARABEL, verbose=False)\n", + " if problem.status == cp.INFEASIBLE:\n", + " raise ValueError(f\"Problem infeasible for Q = {Q:.2f}\")\n", + " elif problem.status == cp.UNBOUNDED:\n", + " raise ValueError(f\"Problem unbounded for Q = {Q:.2f}\")\n", + " \n", + " objs[i] = problem.value\n", + " q, b, u, s, c, r, B = retrieve(problem)\n", + " storage[i] = q\n", + " discharge[i] = b\n", + " fossil[i] = u\n", + " slack[i] = s\n", + " curtailment[i] = c\n", + " renewable[i] = r\n", + " max_discharge[i] = B\n", + " if label != None:\n", + " names = \"store discharge fossil slack curtail renew maxDischarge obj\".split(' ')\n", + " for i,var in enumerate([storage[:,1:], discharge, fossil,\n", + " slack, curtailment, renewable, max_discharge, objs]):\n", + " np.save(f'test_data/{label}_{names[i]}.npy', var)\n", + " return storage[:,1:], discharge, fossil, slack, curtailment, renewable, max_discharge\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Prescient" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Q = 0.00\n", + "Q = 2.00\n", + "Q = 4.00\n", + "Q = 8.00\n", + "Q = 16.00\n", + "Q = 32.00\n" + ] + } + ], + "source": [ + "q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, B_pre = prescient_sweep_Q(l, R, constants, label = 'Giray')" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "# --------------------------------------------MPC------------------------------------------------\n", + "\n", + "def mpc(H):\n", + " # -------------------PARAMETERS-------------------\n", + " l = cp.Parameter(H, nonneg = True, name = 'l')\n", + " R = cp.Parameter(H, nonneg = True, name = 'R')\n", + " G = cp.Parameter(nonneg = True, name = 'G')\n", + " Q = cp.Parameter(nonneg = True, name = 'Q')\n", + " B = cp.Parameter(nonneg = True, name = 'B')\n", + " q_t_1 = cp.Parameter(nonneg = True, name = 'q_t_1')\n", + " alpha = cp.Parameter(nonneg = True, name = 'alpha')\n", + " beta = cp.Parameter(nonneg = True, name = 'beta')\n", + " lambda_ = cp.Parameter(nonneg = True, name = 'lambda')\n", + " gamma = cp.Parameter(nonneg = True, name = 'gamma')\n", + " mu = cp.Parameter(nonneg = True, name = 'mu')\n", + " Q_target = cp.Parameter(nonneg = True, name = 'Q_target')\n", + " # -------------------VARIABLES-------------------\n", + " q = cp.Variable(H + 1, nonneg = True, name = 'q')\n", + " b = cp.Variable(H, name = 'b')\n", + " u = cp.Variable(H, nonneg = True, name = 'u')\n", + " s = cp.Variable(H, nonneg = True, name = 's')\n", + " c = cp.Variable(H, nonneg = True, name = 'c')\n", + " r = cp.Variable(H, nonneg = True, name = 'r')\n", + " delta_q_t = cp.Variable(name = 'delta_q_t')\n", + " \n", + " objective = 1/H*(alpha*cp.sum(u) + beta*cp.sum_squares(u) + lambda_*cp.sum(s) + gamma*cp.sum(c))+ mu*cp.sum_squares(delta_q_t)\n", + " constraints = [r + b + u + s == l,\n", + " cp.diff(q) == -b,\n", + " cp.abs(b) <= B,\n", + " q <= Q,\n", + " u <= G,\n", + " r <= R,\n", + " c == R - r,\n", + " s <= l,\n", + " q[0] == q_t_1,\n", + " delta_q_t == Q_target - q[-1]]\n", + " problem = cp.Problem(cp.Minimize(objective), constraints)\n", + " return problem\n", + "\n", + "def mpc_set_param(problem, l, R, Q, B, q_t_1, Q_target, constants):\n", + " problem.param_dict['l'].value = l\n", + " problem.param_dict['R'].value = R\n", + " problem.param_dict['G'].value = constants['G']\n", + " problem.param_dict['Q'].value = Q\n", + " problem.param_dict['B'].value = B\n", + " problem.param_dict['q_t_1'].value = q_t_1\n", + " problem.param_dict['Q_target'].value = Q_target\n", + " problem.param_dict['alpha'].value = constants['cons_alpha']\n", + " problem.param_dict['beta'].value = constants['cons_beta']\n", + " problem.param_dict['lambda'].value = constants['cons_lambda']\n", + " problem.param_dict['gamma'].value = constants['cons_gamma']\n", + " problem.param_dict['mu'].value = constants['cons_mu']\n", + " return problem\n", + "\n", + "def mpc_ret_var(problem):\n", + " q = problem.var_dict['q'].value\n", + " b = problem.var_dict['b'].value\n", + " u = problem.var_dict['u'].value\n", + " s = problem.var_dict['s'].value\n", + " c = problem.var_dict['c'].value\n", + " r = problem.var_dict['r'].value\n", + " delta_q_t = problem.var_dict['delta_q_t'].value\n", + " return q, b, u, s, c, r, delta_q_t\n", + "\n", + "def mpc_roll(constants):\n", + " l = constants['hor_l']\n", + " R = constants['hor_R']\n", + " #------------------------------------------------------------------------------------------------------\n", + " q_star = np.zeros((constants['num_samples'],))\n", + " b_star = np.zeros((constants['num_samples'],))\n", + " u_star = np.zeros((constants['num_samples'],))\n", + " s_star = np.zeros((constants['num_samples'],))\n", + " c_star = np.zeros((constants['num_samples'],))\n", + " r_star = np.zeros((constants['num_samples'],))\n", + " delta_q_t_star = np.zeros((constants['num_samples'],))\n", + " q_t_1_star = constants['cons_Q']\n", + " # -------------------------------------------LOOP------------------------------------------------------\n", + " prob_mpc = mpc(constants['H'])\n", + " for t in range(constants['num_samples']):\n", + " #------------------------------------------------------------------------------------------------------\n", + " Q = constants['cons_Q']\n", + " B = constants['C_max']*Q\n", + " Q_target = constants['cons_frac']*Q\n", + " q_t_1 = q_t_1_star\n", + " #------------------------------------------------------------------------------------------------------\n", + " prob_mpc = mpc_set_param(prob_mpc, l[t][:constants['H']], R[t][:constants['H']], Q, B, q_t_1, Q_target, constants)\n", + " prob_mpc.solve(solver=cp.CLARABEL, verbose=False, warm_start=True)\n", + " if prob_mpc.status == cp.INFEASIBLE:\n", + " raise ValueError(f\"MPC problem infeasible at timestep {t}, status: {prob_mpc.status}\")\n", + " elif prob_mpc.status == cp.UNBOUNDED:\n", + " raise ValueError(f\"MPC problem unbounded at timestep {t}, status: {prob_mpc.status}\")\n", + " q_H, b_H, u_H, s_H, c_H, r_H, delta_q_t = mpc_ret_var(prob_mpc)\n", + " q_star[t] = q_H[1]\n", + " b_star[t] = b_H[0]\n", + " u_star[t] = u_H[0]\n", + " s_star[t] = s_H[0]\n", + " c_star[t] = c_H[0]\n", + " r_star[t] = r_H[0]\n", + " delta_q_t_star[t] = delta_q_t\n", + " #------------------------------------------------------------------------------------------------------\n", + " q_t_1_star = q_H[1]\n", + " return q_star, b_star, u_star, s_star, c_star, r_star, delta_q_t_star\n", + "\n", + "def mpc_full_sweep(constants):\n", + " Qs = constants['Qs']\n", + " fracs = constants['fracs']\n", + " mus = constants['mus']\n", + " num_Qs = constants['number_of_Qs']\n", + " num_fracs = constants['number_of_fracs']\n", + " num_mus = constants['number_of_mus']\n", + " num_samples = constants['num_samples']\n", + "\n", + " storage = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " discharge = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " fossil = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " slack = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " curtailment = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " renewable = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " delta_q_t = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + "\n", + " for i, Q in enumerate(tqdm(Qs, desc=\"Sweeping Qs\")):\n", + " constants['cons_Q'] = Q\n", + " for j, frac in enumerate(tqdm(fracs, leave=False, desc=f\"Q={Q:.2f}\")):\n", + " constants['cons_frac'] = frac\n", + " for k, mu in enumerate(tqdm(mus, leave=False, desc=f\"frac={frac:.2f}\")):\n", + " constants['cons_mu'] = mu\n", + " q, b, u, s, c, r, delta_q = mpc_roll(constants)\n", + " storage[i, j, k] = q\n", + " discharge[i, j, k] = b\n", + " fossil[i, j, k] = u\n", + " slack[i, j, k] = s\n", + " curtailment[i, j, k] = c\n", + " renewable[i, j, k] = r\n", + " delta_q_t[i, j, k] = delta_q\n", + "\n", + " return storage, discharge, fossil, slack, curtailment, renewable, delta_q_t\n", + "\n", + "def calculate_costs_mpc_sweep(constants, u, s, c):\n", + " alpha = constants['cons_alpha']\n", + " beta = constants['cons_beta']\n", + " lamb = constants['cons_lambda']\n", + " gamma = constants['cons_gamma']\n", + "\n", + " # Elementwise cost arrays\n", + " fossil_costs = alpha * u + beta * np.square(u)\n", + " slack_costs = lamb * s\n", + " curtailment_costs = gamma * c\n", + " total_costs = fossil_costs + slack_costs + curtailment_costs\n", + "\n", + " return fossil_costs, slack_costs, curtailment_costs, total_costs\n", + "\n", + "def find_best_mpc_combination(constants, total_costs):\n", + " avg_costs = np.mean(total_costs, axis=-1) # shape (Q, frac, mu)\n", + " num_Qs = avg_costs.shape[0]\n", + "\n", + " best_Q_mpc_X = []\n", + " best_frac_mpc_X = []\n", + " best_mu_mpc_X = []\n", + " best_cost_mpc_X = []\n", + " best_index_mpc_X = []\n", + "\n", + " for i in range(num_Qs):\n", + " j, k = np.unravel_index(np.argmin(avg_costs[i]), avg_costs[i].shape)\n", + " best_Q_mpc_X.append(constants['Qs'][i])\n", + " best_frac_mpc_X.append(constants['fracs'][j])\n", + " best_mu_mpc_X.append(constants['mus'][k])\n", + " best_cost_mpc_X.append(avg_costs[i, j, k])\n", + " best_index_mpc_X.append((i, j, k))\n", + "\n", + " return best_Q_mpc_X, best_frac_mpc_X, best_mu_mpc_X, best_cost_mpc_X, best_index_mpc_X\n", + "\n", + "def print_best_combinations(constants, best_Q, best_frac, best_mu, best_cost):\n", + " print(\"Best (frac, mu) combinations for each Q:\")\n", + " print(\"-\" * 50)\n", + " for i in range(len(best_Q)):\n", + " print(f\"Q = {best_Q[i]:>5.2f} → best frac = {best_frac[i]:>4.2f}, best mu = {best_mu[i]:>5.2f}, avg cost = {best_cost[i]:.4f}\")\n", + "\n", + "def plot_total_cost_heatmap(constants, avg_total_costs, Q_index):\n", + " fracs = constants['fracs']\n", + " mus = constants['mus']\n", + " Q = constants['Qs'][Q_index]\n", + "\n", + " data = avg_total_costs[Q_index] # shape: (frac, mu)\n", + "\n", + " fig, ax = plt.subplots(figsize=(6, 4))\n", + " im = ax.imshow(data, cmap='viridis', aspect='auto')\n", + "\n", + " ax.set_title(f'Avg Total Cost (Q = {Q:.2f})')\n", + " ax.set_xlabel('mu')\n", + " ax.set_ylabel('frac')\n", + "\n", + " ax.set_xticks(np.arange(len(mus)))\n", + " ax.set_yticks(np.arange(len(fracs)))\n", + " ax.set_xticklabels([f'{m:.2f}' for m in mus])\n", + " ax.set_yticklabels([f'{f:.2f}' for f in fracs])\n", + "\n", + " cbar = fig.colorbar(im, ax=ax)\n", + " cbar.set_label('Avg Total Cost')\n", + "\n", + " plt.tight_layout()\n", + " plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# MPC - 1" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "5103a9ff65d844e493474089fc13c19e", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "Sweeping Qs: 0%| | 0/6 [00:00 0.01) * 100,\n", + " 'average_shortfall_cost': np.mean(shortfall_cost_i),\n", + " 'average_curtail': np.mean(c_i),\n", + " 'average_curtailment_rate': np.mean(c_i > 1e-5) * 100,\n", + " 'average_total_cost': np.mean(total_cost_i),\n", + " 'average_renewable': np.mean(r_i),\n", + " }\n", + "\n", + " max_metrics = {\n", + " 'maximum_storage': np.max(q_i),\n", + " 'argmax_storage': np.argmax(q_i),\n", + " 'maximum_fossil': np.max(u_i),\n", + " 'argmax_fossil': np.argmax(u_i),\n", + " 'maximum_fossil_cost': np.max(fossil_cost_i),\n", + " 'argmax_fossil_cost': np.argmax(fossil_cost_i),\n", + " 'maximum_shortfall': np.max(s_i),\n", + " 'argmax_shortfall': np.argmax(s_i),\n", + " 'maximum_shortfall_cost': np.max(shortfall_cost_i),\n", + " 'argmax_shortfall_cost': np.argmax(shortfall_cost_i),\n", + " 'maximum_curtailment': np.max(c_i),\n", + " 'argmax_curtailment': np.argmax(c_i),\n", + " 'maximum_renewable': np.max(r_i),\n", + " 'argmax_renewable': np.argmax(r_i),\n", + " }\n", + " slack_run, slack_start = longest_consecutive_run(s_i, threshold=0.1)\n", + "\n", + " max_metrics.update({'maximum_slack_run': slack_run,'start_idx_slack_run': slack_start})\n", + " metrics_list.append({**avg_metrics, **max_metrics})\n", + "\n", + " return metrics_list\n", + "\n", + "def longest_consecutive_run(arr, threshold):\n", + " mask = arr > threshold\n", + " max_run = run = 0\n", + " max_start = start = None\n", + " for i, val in enumerate(mask):\n", + " if val:\n", + " if run == 0:\n", + " start = i\n", + " run += 1\n", + " if run > max_run:\n", + " max_run = run\n", + " max_start = start\n", + " else:\n", + " run = 0\n", + " return max_run, max_start\n", + "\n", + "def plot_metric_vs_Q(constants, metric_lists, labels, colors, metric_name, ylabel, title, prescient_metrics=None, logy=False):\n", + " Qs = constants['Qs']\n", + " \n", + " for metric_list, label, color in zip(metric_lists, labels, colors):\n", + " values = [metrics[metric_name] for metrics in metric_list]\n", + " plt.plot(Qs, values, label=label, color=color, marker='o')\n", + " \n", + " if prescient_metrics is not None:\n", + " prescient_values = [metrics[metric_name] for metrics in prescient_metrics]\n", + " plt.plot(Qs, prescient_values, label='prescient', color='black', marker='o')\n", + "\n", + " plt.xlabel('Q [GWh]')\n", + " plt.ylabel(ylabel)\n", + " plt.title(title)\n", + " plt.legend()\n", + " plt.tight_layout()\n", + " if logy:\n", + " plt.yscale('log')\n", + " plt.show()\n", + "\n", + "def plot_metric(metrics_results_mpc_1, metrics_results_mpc_24, metrics_results_mpc_72, metric_name, ylabel, title, metrics_results_pre=None, logy=False):\n", + " plot_metric_vs_Q(\n", + " constants,\n", + " metric_lists=[metrics_results_mpc_1, metrics_results_mpc_24, metrics_results_mpc_72],\n", + " labels=['mpc-1', 'mpc-24', 'mpc-72'],\n", + " colors=['blue', 'red', 'orange'],\n", + " metric_name=metric_name,\n", + " ylabel=ylabel,\n", + " title=title,\n", + " prescient_metrics=metrics_results_pre,\n", + " logy=logy\n", + " )" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "metrics_results_pre = calculate_all_metrics(q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, constants)\n", + "\n", + "\n", + "# Extract best rows from sweep result\n", + "q_best_mpc_1 = np.array([q_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "b_best_mpc_1 = np.array([b_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "u_best_mpc_1 = np.array([u_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "s_best_mpc_1 = np.array([s_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "c_best_mpc_1 = np.array([c_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "r_best_mpc_1 = np.array([r_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "\n", + "q_best_mpc_24 = np.array([q_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "b_best_mpc_24 = np.array([b_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "u_best_mpc_24 = np.array([u_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "s_best_mpc_24 = np.array([s_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "c_best_mpc_24 = np.array([c_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "r_best_mpc_24 = np.array([r_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "\n", + "q_best_mpc_72 = np.array([q_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "b_best_mpc_72 = np.array([b_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "u_best_mpc_72 = np.array([u_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "s_best_mpc_72 = np.array([s_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "c_best_mpc_72 = np.array([c_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "r_best_mpc_72 = np.array([r_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "\n", + "metrics_results_mpc_1 = calculate_all_metrics(q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1, constants)\n", + "metrics_results_mpc_24 = calculate_all_metrics(q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24, constants)\n", + "metrics_results_mpc_72 = calculate_all_metrics(q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72, constants)" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average total cost \n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " 'average_total_cost',\n", + " 'Average Total Cost [$/h]',\n", + " 'Average Total Cost vs Q',\n", + " metrics_results_pre,\n", + " logy=False\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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s2DDat2/P66+/TlRUFNOnT6d8+fJpHuSSJ08eKleuzMKFCylfvjz58uWjSpUqVKlShcaNGzNu3Dji4uIoVqwYK1euTHb/6qNUpkwZPvzwQ4YPH87Jkydp164d7u7unDhxgqVLl/Lyyy8zZMgQq4/p6enJjBkzcHd3x9XVFT8/v/veK+rg4ECHDh1YsGABkZGRTJgwIdnzhw8fpnnz5nTu3JnKlStjb2/P0qVLuXDhQtLv7V4aNmyYNIF8tWrV6NWrF97e3hw8eJCvv/4aOzs7fv75Z00iLjmLbQZ/i0h20KZNG8PZ2dmIjIy8Z5tevXoZDg4OSdPfJCQkGL6+vgZgfPjhh6m+JjY21vjkk0+Mxx57zHBycjK8vLyM2rVrG6NGjTLCw8OT2vHvJNqpmTlzplGuXDnDycnJqFixojFr1qxUp8GJjIw0+vXrZ+TLl89wc3Mz2rVrZxw6dMgAjLFjxyZre+HCBaNfv36Gr6+v4eDgYBQpUsRo3ry58dVXX6Xp87p9+7bxzTffGI0aNTI8PDwMBwcHo0SJEkbv3r1TTPGzcuVKo0qVKoajo6NRoUIF4/vvv7/vROKpCQkJMWrXrm04Ojomm9Ln7NmzRvv27Q1PT0/Dw8PD6NSpk3H+/PkU0/5YM43P3ZO0J752y5YtyfYnvodLly4l27948WKjYcOGhqurq+Hq6mpUrFjR6Nevn3Ho0KFk537sscdSvM/Upj365ZdfkiZWJ41T+qxatcoADJPJZJw5cybZc5cvXzb69etnVKxY0XB1dTU8PDwMPz8/Y9GiRQ88bqL169cbzzzzjFGgQAHDZDIZgFGoUCEjNDQ0zccQyS5MhvEQdyaLiGRDO3fupGbNmnz//fc8//zzti5HcqgPPviA9957j//97398+OGHti5HJEPpEraI5Gi3bt1KMYp58uTJ2NnZ0bhxYxtVJbnBiBEjOH/+PB999BHFixfn5ZdftnVJIhlGPZAikqONGjWKbdu20bRpU+zt7VmxYgUrVqzg5Zdf5ssvv7R1eSIi2ZICpIjkaKtWrWLUqFHs37+fmzdvUrx4cbp3787//vc/7O11EUZEJD0UIEVERETEKpoHUkRERESsogApIiIiIlbRDUA2lJCQwPnz53F3d0/3km4iIiIiGcEwDG7cuEHRokWxs7t/H6MCpA2dP38eX19fW5chIiIikuTMmTP4+Pjct40CpA25u7sDll9U3rx5bVyNiIiI5GYRERH4+vom5ZP7UYC0ocTL1nnz5lWAFBERkSwhLbfVaRCNiIiIiFhFAVJERERErKIAKSIiIiJW0T2QIiIiYpX4+Hji4uJsXYZYycHBAbPZnCHHUoAUERGRNDEMg7CwMK5fv27rUiSdPD09KVKkyEPPP60AKSIiImmSGB4LFSqEi4uLFsHIRgzDICoqiosXLwLg7e39UMdTgBQREZEHio+PTwqP+fPnt3U5kg558uQB4OLFixQqVOihLmdrEI2IiIg8UOI9jy4uLjauRB5G4u/vYe9hVYAUERGRNNNl6+wto35/CpAiIiIiYhXdA5mDxUbHMvezLzh3+hjFipehx+uv4ejsaOuyREREJJtTD2QONXbIW5T0dqHPsDd4f9rn9Bn2BiW9XRg75C1blyYiIrlYfDwEBcH8+ZY/4+NtXdGjs2TJElq2bEn+/PkxmUzs3LnT1iWlmwJkDjR2yFu8M3E8odeT/1cZdj2edyaOV4gUERGbWLIESpaEpk2hWzfLnyVLWvbnBpGRkTRs2JBPPvnE1qU8NAXIHCY2OpapMydipPJc4r7PZ04kNjr2UZYlIiK53JIl8OyzcPZs8v3nzln2Z2aIDAwMZMCAAQwaNAgvLy8KFy7M119/TWRkJL1798bd3Z2yZcuyYsUKAIKCgjCZTPz2229Uq1YNZ2dn6tevz969e5MdNzg4mMDAQFxcXPDy8qJVq1Zcu3btnnV0796d9957jxYtWmTem31EFCBzmLlTpnL+esI9nzeAc9cTmDtl6qMrSkREchzDgMjItD0iIuD11y2vSe04AAMHWtql5XipHedB5syZQ4ECBdi8eTMDBgygb9++dOrUCX9/f7Zv307Lli3p3r07UVFRSa8ZOnQoEydOZMuWLRQsWJA2bdokTX+zc+dOmjdvTuXKldm4cSMbNmygTZs2xOeSa/IaRJPDXN21wYp2b2ZuMSIikmNFRYGbW8YcyzAsPZMeHmlrf/MmuLpad47q1avz7rvvAjB8+HDGjh1LgQIF6NOnDwDvvfce06dPZ/fu3UmvGTlyJI8//jhgCaA+Pj4sXbqUzp07M27cOOrUqcMXX3yR1P6xxx6zrqhsTD2QOUxx17T915zWdiIiIjlBtWrVkn42m83kz5+fqlWrJu0rXLgwQNJSfwANGjRI+jlfvnxUqFCBAwcOAP/1QKZm3rx5uLm5JT3Wr1+foe8lK1APZA7T4dnu+Pz0Peeuk+p9kCbAx9PSTkREJL1cXCw9gWmxbh08+eSD2/3+OzRunLZzW8vBwSHZtslkSrYvcYLthIR73wZ2p8RlAVPTtm1b/Pz8kraLFStmTanZggJkDuPYojkTfNzoev0mJlKGSAMY7+OGY4vU/9UkIiKSFiZT2i8jt2wJPj6WATOp3b9oMlmeb9kSHmJ55gy3adMmihcvDsC1a9c4fPgwlSpVAiw9mqtXr2bUqFEpXufu7o67u/sjrfVR0yXsnMZspsuoOfxYBop5pnza3g4qPD8ka/0XKiIiOZrZDFOmWH6+eyW9xO3Jk7PeX02jR49m9erV7N27l169elGgQAHatWsHWO6j3LJlC6+99hq7d+/m4MGDTJ8+ncuXL9/zeFevXmXnzp3s378fgEOHDrFz507CwsIexdvJUAqQOVGHDnQct5gTbkVZWxx+KAdrfKFZcbidAAPnfm7rCkVEJJfp0AF++gnuvprr42PZ36GDbeq6n7FjxzJw4EBq165NWFgYy5Ytw9HRsqJb+fLlWblyJbt27aJevXo0aNCAX375BXv7e1/c/fXXX6lZsyZPPfUUAM899xw1a9ZkxowZj+T9ZCSTYaRnMLxkhIiICDw8PAgPDydv3rwZf4L4eFi/HkJDoXBhtg17jfo7DnE7HqZ9MJLX3n0/488pIiI5UnR0NCdOnKBUqVI4Ozun+zh3/tXk7Q2NGmW9nsegoCCaNm3KtWvX8PT0tHU5Gep+v0drconugczJzGYIDEzarP3lDwx6vjYTDsK4yR/SY8Ag3Dw8bVaeiIjkPnf91STZlC5h5ya1ajG0XneKesCpK/EM7tHR1hWJiIhINqQAmcsU+nQynxRzAuC7FWvYHhxs44pERESylsDAQAzDyHGXrzOSAmRuky8fXftPpmlJiI6DIa+oF1JERESsowCZC5lf7sO4/KWxN8PafRf4cuwYW5ckIiIi2YgCZG5kNlPn83m8XsGyOXbie0TduGHbmkRERCTbUIDMrerX562qnSmSF05evs3gnp1tXZGIiIhkEwqQuVjhz6Yy1teyDujc3/5g1+YtNq5IREREsgMFyNysUCGef2kcjUvArVgY/H/tbV2RiIiIZAMKkLmc/YD+TMjng9kO1uw5x8yJE21dkoiIiGRxCpC5nb09dSfPo39Fy+aYccOJjoqybU0iIpJzxcdDUBDMn2/5Mz7e1hU9EnFxcQwbNoyqVavi6upK0aJF6dGjB+fPn0+1fUxMDDVq1MBkMrFz585HW2waKEAKNG7M2xXbUjgvHLsYx+Cez9m6IhERyYmWLIGSJaFpU+jWzfJnyZKW/TlcVFQU27dvZ8SIEWzfvp0lS5Zw6NAh2rZtm2r7t956i6JFiz7iKtNOAVIAKDJ1OmOKW5ZGn7tsGXu37bRtQSIikrMsWQLPPgtnzybff+6cZX8mhsjAwEAGDBjAoEGD8PLyonDhwnz99ddERkbSu3dv3N3dKVu2LCtWrAAgKCgIk8nEb7/9RrVq1XB2dqZ+/frs3bs32XGDg4MJDAzExcUFLy8vWrVqxbVr11KtwcPDg1WrVtG5c2cqVKhA/fr1+fzzz9m2bRunT59O1nbFihWsXLmSCRMmZM4HkgEUIMWiaFG6P/8hAcUhMgYGvdTO1hWJiEhWZhgQGZm2R0QEvP665TWpHQdg4EBLu7QcL7XjPMCcOXMoUKAAmzdvZsCAAfTt25dOnTrh7+/P9u3badmyJd27dyfqjtu4hg4dysSJE9myZQsFCxakTZs2xMXFAbBz506aN29O5cqV2bhxIxs2bKBNmzbEW3FJPjw8HJPJlGzJxAsXLtCnTx++++47XFxcrH6fj4rJMNLxW5AMERERgYeHB+Hh4eTNm9fW5UBsLJv8ShCwK4wEA76dPJXeA/vbuioREckCoqOjOXHiBKVKlcLZ2dkS5NzcbFPMzZvg6prm5oGBgcTHx7N+/XoA4uPj8fDwoEOHDsydOxeAsLAwvL292bhxI9HR0TRt2pQFCxbQpUsXAK5evYqPjw+zZ8+mc+fOdOvWjdOnT7Nhw4Z0vYXo6GgCAgKoWLEi8+bNA8AwDJ588kkCAgJ49913OXnyJKVKlWLHjh3UqFEjXedJ7bzJfo93sCaXqAdS/uPoSP3x39G3smXz44/fJDrqlm1rEhERyQDVqlVL+tlsNpM/f36qVq2atK9w4cIAXLx4MWlfgwYNkn7Oly8fFSpU4MCBA8B/PZCpmTdvHm5ubkmPxOCaKC4ujs6dO2MYBtOnT0/aP3XqVG7cuMHw4cMf4p0+GgqQklyLFrxTuiUF3eHoxVjefLG7rSsSEZGsyMXF0hOYlsfvv6ftmL//nrbjpePSroODQ7Jtk8mUbJ/JZAIgISEhTcfLkyfPPZ9r27YtO3fuTHrUqVMn6bnE8Hjq1ClWrVqVrKdvzZo1bNy4EScnJ+zt7SlbtiwAderUoWfPnmmq61FRgJQUin7+NR+XNAMw9+fFHNy9z8YViYhIlmMyWS4jp+XRsiX4+Fhec69j+fpa2qXlePc6TgbbtGlT0s/Xrl3j8OHDVKpUCbD0aK5evTrV1yUOykl8JIbNxPB45MgR/vrrL/Lnz5/sdZ999hm7du1KCp6//xu8Fy5cyEcffZQZbzHdFCAlpeLF6dHhXfx84WYMvN4z9SkGRERE0sRshilTLD/fHf4StydPtrTLQkaPHs3q1avZu3cvvXr1okCBArRr1w6A4cOHs2XLFl577TV2797NwYMHmT59OpcvX071WHFxcTz77LNs3bqVefPmER8fT1hYGGFhYcTGxgJQvHhxqlSpkvQoX748AGXKlMHHx+eRvOe0UoCUVDm+/TaT8hfAZIJVO4/z3Rdf2bokERHJzjp0gJ9+gmLFku/38bHs79DBNnXdx9ixYxk4cCC1a9cmLCyMZcuW4ejoCED58uVZuXIlu3btol69ejRo0IBffvkFe3v7VI917tw5fv31V86ePUuNGjXw9vZOeoSEhDzKt5UhNArbhrLcKOy7/fYbfYc9zYx9UK6wM3tPXcfRycnWVYmIiA3cb/SuVeLjYf16CA0Fb29o1CjL9TwGBQXRtGlTrl27lmyKnZxAo7Al8z31FO/6NiG/Gxy5EM2QF3vbuiIREcnuzGYIDISuXS1/ZrHwKGmjACn3VezzmXxUxnJ/yuwl8zmy/7CNKxIRERFbU4CU+ytTht5Pvk1dX7gRDQO6a0CNiIjkbIGBgRiGkeMuX2ckBUh5IMd33+XT/J6YTPDn9kPM/2aurUsSERERG1KAlAdzcSFgxEz+7zHL5vsj+hIXG2fbmkRERMRmFCAlbdq3573C9cnnCofDonirz8u2rkhERERsRAFS0sZkwmfabD4oZxlQ8+2Pczh26LiNixIRERFbUICUtKtQgZeaDqSWD0TcMuj/ggbUiIiI5EYKkGIVp1GjmVzAMrnoH1v38ePsBTauSERERB41BUixjrs7jd6awYtVLJvv/e//uB1327Y1iYiIyCOlACnWe+453i9QE08XOHg+kmGv9rN1RSIikl0kxMOFIDg53/JnQrytK3pkTCZTqo/x48cDcPLkSV566SVKlSpFnjx5KFOmDCNHjiQ2NtbGlaekACnWM5nw/WwOH1SwbM6c/zUnjp6ybU0iIpL1nVkCv5aE1U0hpJvlz19LWvbnAqGhocke3377LSaTiY4dOwJw8OBBEhIS+PLLL9m3bx+ffvopM2bM4J133rFx5SkpQEr6VK1KH/9XqVEMwm8Z9H/+GVtXJCIiWdmZJbD+WYg6m3x/1DnL/kwMkYGBgQwYMIBBgwbh5eVF4cKF+frrr4mMjKR37964u7tTtmxZVqxYAUBQUBAmk4nffvuNatWq4ezsTP369dm7d2+y4wYHBxMYGIiLiwteXl60atWKa9eu3bOOIkWKJHv88ssvNG3alNKlSwPQunVrZs2aRcuWLSldujRt27ZlyJAhLFmS9QK2AqSkm9OHY5hS0AWA3zfvYum8rPcFFxGRTGIYcDsybY/YCNj6OmCkdiDLH1sHWtql5XhGase5vzlz5lCgQAE2b97MgAED6Nu3L506dcLf35/t27fTsmVLunfvTlRUVNJrhg4dysSJE9myZQsFCxakTZs2xMVZFtLYuXMnzZs3p3LlymzcuJENGzbQpk0b4uPTdkn+woUL/Pbbb7z00kv3bRceHk6+fPmsfr+ZzWQY6fgtSIaIiIjAw8OD8PBw8ubNa+ty0sWYNYvek15kzl6oVDQvu09dxd7ebOuyREQkg0VHR3PixAlKlSqFs7OzJcgtcrNNMZ1vgr1rmpsHBgYSHx/P+vXrAYiPj8fDw4MOHTowd65led6wsDC8vb3ZuHEj0dHRNG3alAULFtClSxcArl69io+PD7Nnz6Zz585069aN06dPs2HDhnS9hXHjxjF27FjOnz9v+TxTcfToUWrXrs2ECRPo06dPus5ztxS/xztYk0vUAykPxdSzJ6M9K+PhAgfOR/BOv0G2LklERCSFatWqJf1sNpvJnz8/VatWTdpXuHBhAC5evJi0r0GDBkk/58uXjwoVKnDgwAHgvx7I1MybNw83N7ekR2JwvdO3337L888/f8/weO7cOVq3bk2nTp0yLDxmJHtbFyDZnJ0dxad8x6g+tRm0Hb75fhoDhg/Ht2RRW1cmIiKZyexi6QlMi4vrIOjJB7cL/B0KNU7bua3k4OCQbNtkMiXbZzJZVlpLSEhI0/Hy5Mlzz+fatm2Ln59f0naxYsWSPb9+/XoOHTrEwoULU339+fPnadq0Kf7+/nz11VdpqudRUw+kPLxatXi5di+qFYNrUQZ9u2pAjYhIjmcyWS4jp+VRpCW4+ACmex0MXHwt7dJyPNO9jpOxNm3alPTztWvXOHz4MJUqVQIsPZqrV69O9XWJg3ISH3eHzZkzZ1K7dm2qV6+e4rXnzp0jMDCQ2rVrM2vWLOzssmZUy5pVSbaTZ8wEJheydMP//s9Wfl243MYViYhIlmFnhtpT/t24O/z9u117sqVdFjJ69GhWr17N3r176dWrFwUKFKBdu3YADB8+nC1btvDaa6+xe/duDh48yPTp07l8+fJ9jxkREcGPP/7I//3f/6V4LjE8Fi9enAkTJnDp0iXCwsIICwvLjLf3UBQgJWPkz0/gy5/yQlXL4Li333yBrz6ZxKj+A/hm3GRio7PeJKgiIvII+XaARj+BS/LLubj4WPb7drBNXfcxduxYBg4cSO3atQkLC2PZsmU4OjoCUL58eVauXMmuXbuoV68eDRo04JdffsHe/v53By5YsADDMOjatWuK51atWsXRo0dZvXo1Pj4+eHt7Jz2yGo3CtqGcMAo7mfh4TjaqSKWtR4mOS/6Ut6eZ118azNsTxtmmNhEReSj3G71rlYR4uLQeboVCHm8o2CjL9TwGBQXRtGlTrl27hqenp63LyVAZNQpbg2gk45jNLK3oR/TGoymeCrsezzsTLUs1KUSKiORidmYoHGjrKuQh6RK2ZJjY6FgmLJ2f6nOJ3dyfz5yoy9kiIiLZnAKkZJi5U6Zy/vq9pz8wgHPXE5g7ZeqjK0pERMRKgYGBGIaR4y5fZyQFSMkwV3elbTb+tLYTERGRrEkBUjJMcde0LWmV1nYiIiKSNSlASobp8Gx3fDzvO00svp6WdiIiIpJ9KUBKhnFs0ZwJPpbexdRCpAGM93HDsUXqa4eKiIhI9qAAmYHat2+Pl5cXzz77rK1LsQ2zmS6j5vBjGSjmmfJpezuo8ML7YM5a832JiIiIdRQgM9DAgQOZO3eurcuwrQ4d6DhuMSfcirK2OPxQDtaUgMfLwe0EeG3OdFtXKCIiIg9JATIDBQYG4u7ubusybK9DB+xPniZwzlq6jvqBpjNWMN7DA3szbDxwjK8mf2vrCkVERGzm5MmTmEwmdu7caetS0s3mAXLMmDHUrVsXd3d3ChUqRLt27Th06FCGnmPdunW0adOGokWLYjKZ+Pnnn1NtN23aNEqWLImzszN+fn5s3rw5Q+vIVcxmCAyErl2hdWuqD/mSATUsT435aACxsXH3e7WIiORQ8fHxBAUFMX/+fIKCgoiPj7d1SY+cr68voaGhVKlSJUOPe7+Mk9FsHiD//vtv+vXrx6ZNm1i1ahVxcXG0bNmSyMjIVNsHBwcTF5cyfOzfv58LFy6k+prIyEiqV6/OtGnT7lnHwoULGTx4MCNHjmT79u1Ur16dVq1acfHixaQ2NWrUoEqVKike58+ft/Jd50KdO/O2R3UKusPJy1EMeqm/rSsSEZFHbMmSJZQsWZKmTZvSrVs3mjZtSsmSJVmyZImtS0smNjZzV0wzm80UKVIEe/tsvKK0kcVcvHjRAIy///47xXPx8fFG9erVjWeffda4fft20v6DBw8ahQsXNj755JMHHh8wli5dmmJ/vXr1jH79+iU7V9GiRY0xY8ZYVf/atWuNjh07pqlteHi4ARjh4eFWnSPb2r7d+NoPAzDcnU3GsSOnbV2RiIik0a1bt4z9+/cbt27dStfrFy9ebJhMJgPLpBxJD5PJZJhMJmPx4sUZXPF/mjRpYvTr18/o16+fkTdvXiN//vzGu+++ayQkJBiGYRglSpQwRo8ebXTv3t1wd3c3evbsaRiGYaxfv95o2LCh4ezsbPj4+BgDBgwwbt68mXTcadOmGWXLljWcnJyMQoUKJfv7Pz4+3vjkk0+MMmXKGI6Ojoavr6/x4YcfGoZhGCdOnDAAY8eOHUnt9+zZY7Ru3dpwdXU1ChUqZLzwwgvGpUuXkr2HAQMGGEOHDjW8vLyMwoULGyNHjkx6vkSJEsk+1xIlSqT6Wdzv92hNLrF5D+TdwsPDAciXL1+K5+zs7Pj999/ZsWMHPXr0ICEhgWPHjtGsWTPatWvHW2+9la5zxsbGsm3bNlq0aJHsXC1atGDjxo3peyP3MW3aNCpXrkzdunUz/NhZWs2a9KjWkzrF4Ua0wavdculodRGRHMAwDCIjI9P0iIiI4PXXX8cwjFSPA5aBqBEREWk6XmrHeZA5c+Zgb2/P5s2bmTJlCpMmTeKbb75Jen7ChAlUr16dHTt2MGLECI4dO0br1q3p2LEju3fvZuHChWzYsIH+/S1X0LZu3crrr7/O6NGjOXToEH/88QeNGzdOOt7w4cMZO3YsI0aMYP/+/fzwww8ULlw41dquX79Os2bNqFmzJlu3buWPP/7gwoULdO7cOcV7cHV15Z9//mHcuHGMHj2aVatWAbBlyxYAZs2aRWhoaNJ2pnlgxHyE4uPjjaeeesoICAi4b7tTp04ZxYsXN7p06WIUL17c6NGjR9K/Ih6EVHogz507ZwBGSEhIsv1Dhw416tWrl+b6mzdvbhQoUMDIkyePUaxYsRTHu1uu64E0DMO4eNFYV8/x3391Yvy86A9bVyQiImlwd8/VzZs3U/QmPqrHnb2AadGkSROjUqVKybLCsGHDjEqVKhmGYem9a9euXbLXvPTSS8bLL7+cbN/69esNOzs749atW8bixYuNvHnzGhERESnOFxERYTg5ORlff/11qvXc3QP5wQcfGC1btkzW5syZMwZgHDp0KOk9NGzYMFmbunXrGsOGDUvaTi3j3C1H9kD269ePvXv3smDBgvu2K168ON999x0LFy7E3t6emTNnYjLda/2TR+evv/7i0qVLREVFcfbsWRo0aGDrkrKeggVp2HUs3auDYcA7g18gISHB1lWJiEgOV79+/WRZoUGDBhw5ciRpEE+dOnWStd+1axezZ8/Gzc0t6dGqVSsSEhI4ceIEjz/+OCVKlKB06dJ0796defPmERUVBcCBAweIiYmhefO0LZyxa9cu1q5dm+xcFStWBODYsWNJ7apVq5bsdd7e3snGajxKWSZA9u/fn+XLl7N27Vp8fHzu2/bChQu8/PLLtGnThqioKN54442HOneBAgUwm80pBuFcuHCBIkWKPNSxJSVTv/6MdimGmzPsP3uZ94d+YOuSRETESi4uLty8eTNNj99//z1Nx/z999/TdDwXF5cMfz+urq7Jtm/evMkrr7zCzp07kx67du3iyJEjlClTBnd3d7Zv3878+fPx9vbmvffeo3r16ly/fp08efJYde6bN2/Spk2bZOfauXMnR44cSXZZ3MHBIdnrTCaTzTphbB4gDcOgf//+LF26lDVr1lCqVKn7tr98+TLNmzenUqVKLFmyhNWrV7Nw4UKGDBmS7hocHR2pXbs2q1evTtqXkJDA6tWr1YuYGRwcKPn+t7xbw7I5/esPuXolwqYliYiIdUwmE66urml6tGzZEh8fn3teLTSZTPj6+tKyZcs0HS89Vx3/+eefZNubNm2iXLlymO+xOlqtWrXYv38/ZcuWTfFwdHQEwN7enhYtWjBu3Dh2797NyZMnWbNmDeXKlSNPnjzJcsX91KpVi3379lGyZMkU57o72N6Pg4PDI5sWyeYBsl+/fnz//ff88MMPuLu7ExYWRlhYGLdu3UrRNiEhgSeeeIISJUokXb6uXLkyq1atYtasWXz66aepnuPmzZtJaR7gxIkT7Ny5k9OnTye1GTx4MF9//TVz5szhwIED9O3bl8jISHr37p0p7zvXa9mSfkWaU7YQXL5xm1e6Pm/rikREJJOYzWamTJkCkCL8JW5Pnjz5nmEuI5w+fZrBgwdz6NAh5s+fz9SpUxk4cOA92w8bNoyQkBD69++f1Bv4yy+/JA2iWb58OZ999hk7d+7k1KlTzJ07l4SEBCpUqICzszPDhg3jrbfeYu7cuRw7doxNmzYxc+bMVM/Vr18/rl69SteuXdmyZQvHjh3jzz//pHfv3lYFwpIlS7J69WrCwsK4du2adR+QtR54l2Qm4x43yM6aNSvV9itXrkz1xs/t27cbZ86cSfU1a9euTfUcicP0E02dOtUoXry44ejoaNSrV8/YtGnTw769+8qVg2judOSI8WsDOwMwHMwYGzfstHVFIiJyDw87jY9hWKby8fHxSfZ3sa+vb6ZO4WMYlgEor732mvHqq68aefPmNby8vIx33nkn2TQ+n376aYrXbd682Xj88ccNNzc3w9XV1ahWrZrx0UcfGYZhGVDTpEkTw8vLy8iTJ49RrVo1Y+HChUmvjY+PNz788EOjRIkShoODg1G8eHHj448/Ngwj9Wl8Dh8+bLRv397w9PQ08uTJY1SsWNEYNGhQUo1NmjQxBg4cmKy+Z555JlmW+fXXX42yZcsa9vb2mT6Nj8kw0jEWXjJEREQEHh4ehIeHkzdvXluXYxMJw4bw9LKJrDgAdcuXYfOho7YuSUREUhEdHc2JEycoVaoUzs7O6T5OfHw869evJzQ0FG9vbxo1apSpPY9gWWq4Ro0aTJ48OVPPkx3c7/doTS6x+SVsyd3s3h3JuLzuOJhhy+FjfDFR62SLiORkZrOZwMBAunbtSmBgYKaHR8kcCpBiW+7uVHltKgP/nT1h7McDiInJ3CWkRERE5OEoQIrtvdCdt10qU9gDzlyNon+vAbauSEREcpCgoCBdvs5gCpBie3Z25B87i0+qWDbnL/2aI4fO2LYmERERuScFSMka6tWjW7ku1CsJkTEGrz6vdbJFRLIijb3N3jLq96cAKVmGw8efMtnbMsv+mm2bWbzgTxtXJCIiiRJXQUlcrk+yp8Tf392r2ljLPiOKEckQ3t7Uf2YUvWPfYdY2eOfN7rTvHIadnf6dIyJia2azGU9Pz6S1l11cXNK1IozYhmEYREVFcfHiRTw9PR969LvmgbQhzQOZipgYzjQtwWM7LnAjGt4eOJoxk0fYuioREcESQsLCwrh+/bqtS5F08vT0pEiRIqmGf2tyiQKkDSlA3sPy5Uz8pA1DNkA+VwcOHr9IwUKetq5KRET+FR8fT1xcnK3LECs5ODjct+dRATKbUIC8B8Mgsm1jam/dwKEweKZZG35e/autqxIREcnRtBKNZG8mE67jv+bTspbN34KWsWHdTpuWJCIiIv9RgJSsqWJFWtfrT5sqcDsBXn/pWU0dISIikkUoQEqWZRrxAePcXXG0hx1HjzF1/CxblyQiIiIoQEpW5ulJxRc/ZXA9y+bYsa8TFRVt25pEREQkbYNoOnToYPWBZ8yYQaFChdJVVG6hQTRpEB/PteaVqLL7COevQa9nX2bWj1/auioREZEcJ8MH0fz88884Ojri4eGRpsdvv/3GzZs3M+TNSC5nNuP14bd8UtWyuejXrzl08LRtaxIREcnl0tQDaWdnR1hYWJp7FN3d3dm1axelS5d+6AJzMvVApt3tF9rTeOPPbDwOjWrUY92Of2xdkoiISI6S4T2Qa9euJV++fGkuYMWKFRQrVizN7UUexH7sVCYXtcdkgvU7N7No3h+2LklERCTXSlOAbNKkCfb2aV82u2HDhjg5OaW7KJEUfHyo2/JdXqpr2XxnSA/i4+NtW5OIiEguleZR2E2aNGH06NGsW7dOyxeJTZiGvMX79gXxcIFjYZd4e+BHti5JREQkV0pzgCxVqhSzZs0iMDAQT09PWrRowUcffcTGjRvVEySPRp48FBs8nVH/TuvzzawPuRB21bY1iYiI5EJWr4V98uRJ1qxZw99//01QUBBnzpzBzc2NgIAAmjVrxtChQzOr1hxHg2jSwTC49ZQfdXZtYf95eKpJG5YHaZ1sERGRh2VNLrE6QN7t+PHjfPvtt0ydOpWbN2+qN9IKCpDptGcPK1+vRqsgMNvB6r+206RpTVtXJSIikq1Zk0vSPjLmDqdOnSIoKCjpcfHiRerXr0+TJk3SVbCIVapW5fGqfWh/7WuW7oIBL3Vi17EjmEwmW1cmIiKSK6S5B3Lu3LlJgfHy5cv4+/vTpEkTmjRpQt26dXFwcMjsWnMc9UA+hCtXONrOhyr/RBMTB+M/msmQd160dVUiIiLZVqZcwrazs6N48eK8/fbbvPTSSwqMGUAB8iFNm8qIRa/z4Too7OHKsXOXcHXNY+uqREREsqUMn0gc4IsvvqB+/fqMGjWKQoUK0aZNGyZOnMjWrVt5yNsoRdLnlb4MsSuFTz64EB7JK90H2boiERGRXCFdg2j279+fNAo7KCiImJgYAgICaNq0KUOGDMmMOnMk9UBmgLVrWfBRM7quBmcHE9t2nKDyYyVsXZWIiEi280hHYZ8/f54vvvhCo7DTQQEyY8R3fZKm21aw/gg0qFqPkN1aJ1tERMRamToK++LFi6xduzap9/Hw4cM4ODhQv359mjZtmu6iRdLL/PE0JvcuS92jCWzcs5kfvvuDbt1b27osERGRHCvNPZCvvfYaQUFBHDp0CHt7e+rVq0dgYCBNmzbF398fZ2fnzK41x1EPZAZ6bzh9/xrLjI1QolBBjp47b9X67SIiIrldplzCbtCgAU2bNqVp06YEBATg4uKSIcXmZgqQGSgykrDWvlTecY1rkdD//0ZQvVw+zp0+RrHiZejx+ms4OjvaukoREZEs65HeAynppwCZwX74gc9nPc+Av8Bkgju/2d6eZl5/aTBvTxhnu/pERESysEy5BzIhIYF9+/ZRtWpVAGbMmEFsbGzS82azmb59+2Jnl+aZgUQyVteu5J0+CLjE3f8sCrsezzsTxwMoRIqIiDykNPdA/vDDD8yYMYN169YB4O7ujqenZ9J9ZpcvX2by5Mm89NJLmVdtDqMeyIwVGx1LKW9nzl9P/SttAop62nE89JYuZ4uIiNwlUyYSnzVrFv369Uu27++//+bEiROcOHGC8ePH8/3336evYpEMMHfK1HuGRwADOHc9gblTpj66okRERHKgNAfIgwcPUqdOnXs+36RJE3bt2pUhRYmkx9VdGzK0nYiIiKQuzfdAXrp0Kdn28ePHyZ8/f9K2g4MDkZGRGVeZiJWKu7plaDsRERFJXZp7IAsXLsyhQ4eStgsWLJhswMyBAwcoUqRIxlYnYoUOz3bHx9Nyr2NqTICvp6WdiIiIpF+aA2Tz5s356KOPUn3OMAzGjBlD8+bNM6wwEWs5tmjOBB9L72JqIdIAxvu44dhC31MREZGHkeYA+b///Y+9e/fi5+fHjz/+yK5du9i1axeLFi3Cz8+Pffv28c4772RmrSL3ZzbTZdQcfiwDxTxTPu3rBu3fnQlm8yMvTUREJCdJc4AsU6YMq1at4saNG3Tp0oVatWpRq1YtnnvuOW7evMnKlSspW7ZsZtYq8mAdOtBx3GJOuBVlbXH4oRz87Af53eDMTei7bKutKxQREcn20rUSzc6dOzl8+DAA5cqVo2bNmhleWG6geSAzUXw8rF8PoaGwYztz9k2g1+/g7GDHlm3HqFK1pK0rFBERyVK0lGE2oQD5iCQkEP9kHZqd3MG6Q1CzYm22H1BPpIiIyJ0yfCLxwYMHWzVFz/Dhw7l69Wqa24tkKjs7zOPnMM0X7M2w4+A2Jk+cb+uqREREsq00BcgpU6YQFRWV5oNOmzaN69evp7cmkYxXtSpVag5iaBPL5oejXiY8/KZtaxIREcmm0jSRuGEYlC9fHpPpXjPsJacJxSVLeu8Dhj/xPfMLXubkpZv06NyPX/6cY+uqREREsp00BchZs2ZZfeDChQtb/RqRTOXmhvvgr/h8Zgee/g1++2suQWvfILBpDVtXJiIikq1oEI0NaRCNDRgGCc8+TqeTq1myHcoWK82h00eSraokIiKSG2X4IBqRHMNkwm7C13zqYY+bMxw9d5zhQybbuioREZFsRQFScp9SpSjeYiSjm1o2v5g+nLNnL9m2JhERkWxEAVJypyFv8VpkcaoXh5vRsXRr38PWFYmIiGQbCpCSOzk64vT+bGZUAZMJ1m/9gx/m/WXrqkRERLIFqwPkiy++yI0bN1Lsj4yM5MUXX8yQokQeiaZN8SvUmZcDLJtDX+9GTEysbWsSERHJBqwOkHPmzOHWrVsp9t+6dYu5c+dmSFEij4pp7Gd8ZM5Dwbxw/uolXun9P1uXJCIikuWlOUBGREQQHh6OYRjcuHGDiIiIpMe1a9f4/fffKVSoUGbWKpLxChcmf5cJTPx3hZoFP05i967jtq1JREQki0vTROIAnp6emEwmTCYT5cuXT/G8yWRi1KhRGVqcyCPx8it0W/wF31bcR9DBBF7o1Jldh7akeeUlERGR3CbNAXLt2rUYhkGzZs1YvHgx+fLlS3rO0dGREiVKULRo0UwpUiRTmc2Yx83li//VpvoR2HNkG59O+IHBQ5+3dWUiIiJZktUr0Zw6dQpfX1+t3JEBtBJNFjOoLyP2z+DDVeDl5sbxM+fx9HS3dVUiIiKPhDW5JF1LGV6/fp3Nmzdz8eJFEhISkj3Xo4fm00srBcgsJjycm21KUP1QOMcvwlMterB81RxbVyUiIvJIZGqAXLZsGc8//zw3b94kb968ye4TM5lMXL16NX1V50IKkFnQggX8sbArT/wMZhP8uXIbzVvUsnVVIiIimS5T18J+8803efHFF7l58ybXr1/n2rVrSQ+FR8n2unShZUJDOtWBeAP69OiUopddREQkt7M6QJ47d47XX38dFxeXzKhHxLZMJuzGz2Sipx3uznAi9DhvvfmprasSERHJUqwOkK1atWLr1q2ZUYtI1lC+PL7+w/nwccvmjOnvcPr0BdvWJCIikoWkeRqfRE899RRDhw5l//79VK1aFQcHh2TPt23bNsOKE7GZ4e/ySqtvmV0ylB0nY+navhfB21bYuioREZEswepBNPebvsdkMhEfH//QReUWGkSTxf35J5unt6b+r2AY8N13q3jhhRa2rkpERCRTZOogmoSEhHs+FB4lR2nVirpubenb2LI55PVuREfH2LYmERGRLOChZgOPjo7OqDpEsiTTJ1/wgZ0jhT3gwrVL9On1rq1LEhERsTmrA2R8fDwffPABxYoVw83NjePHjwMwYsQIZs6cmeEFithUsWLkazuGSc0tm4sWT2LnzmO2rUlERMTGrA6QH330EbNnz2bcuHE4Ojom7a9SpQrffPNNhhYnkiX0f50u4eVpXhlibyfwQqcupGMBJxERkRzD6gA5d+5cvvrqK55//nnMZnPS/urVq3Pw4MEMLU4kS7C3x/zRXKaVAUd72Hd0GxPG/WDrqkRERGwmXROJly1bNsX+hIQE4uLiMqQokSzHz48Kvr0Z/u/ckB9/8CrXrkXYtiYREREbsTpAVq5cmfXr16fY/9NPP1GzZs0MKUokS/pwIkOj3ClbGK5H3qTrs/1tXZGIiIhNWD2R+HvvvUfPnj05d+4cCQkJLFmyhEOHDjF37lyWL1+eGTWKZA1eXri+OJVpy3rR6idYtfY7Vq0cyOMta9u6MhERkUfK6h7IZ555hmXLlvHXX3/h6urKe++9x4EDB1i2bBmPP/54ZtQoknV078Hjt+rxnB8kGNCnZ2fNfyoiIrmO1SvRSMbRSjTZ1P79nBtShcpBBhG34I0B45n02RBbVyUiIvJQMnUlmjvdvHmTiIiIZA+RHK9yZYrVeJOPWlk2Z3z5DqdOhdm2JhERkUfI6gB54sQJnnrqKVxdXfHw8MDLywsvLy88PT3x8vLKjBpFsp53R/HKtYLULgW3YuPo0q6XrSsSERF5ZKweRPPCCy9gGAbffvsthQsXxmQyZUZdIlmbiwsOb87ky7ltqXcS/tn5J3Pn/EmPnq1sXZmIiEims/oeSDc3N7Zt20aFChUyq6ZcQ/dAZn/Gc60ZeOlPpq6Bgp4FOXX+NHnyONu6LBEREatl6j2QdevW5cyZM+kuTiQnMY37ilFme4p4wqXrl3ip5whblyQiIpLprO6BPHbsGK+++iovvPACVapUwcHBIdnz1apVy9ACczL1QOYQ48aycOtwnvsR7M12bN5ykJo1y9m6KhEREatYk0usDpCbNm2iW7dunDx58r+DmEwYhoHJZNKceFZQgMwh4uKIb12BJy+dYOUeqFi6NvuPbtH9wSIikq1k6iXsF198kZo1a7Jx40aOHz/OiRMnkv0pkus4OGB+fw7TyoKTAxw8vo1Pxnxv66pEREQyjdU9kK6uruzatYuyZctmVk25hnogc5g+3fggbD7vLYe8Lm4cP32G/Pk9bV2ViIhImmRqD2SzZs3YtWtXuosTybE+nsKQKBfKe0NE1E26dnzd1hWJiIhkCqvngWzTpg1vvPEGe/bsoWrVqikG0bRt2zbDihPJVgoWJM9zn/LF2ldoMR/++vs7/vxjAK1a17V1ZSIiIhnK6kvYdnb37rTUIBrr6BJ2DpSQgPFUbbqH72TeRvApVJqT5w9jNpttXZmIiMh9Zeol7ISEhHs+FB4l17OzwzR2NhMKgocLnL14nMEDJ9m6KhERkQxldYAUkQeoXp0iZQcw5gnL5ldf/Y8TJ87btiYREZEMlKZL2J999lmaD/j66xo4kFa6hJ2D3bhBXNuSNDxzlc3HoHa1lmzd9aetqxIREbmnDJ9IvFSpUmk6sclk0lyQVlCAzOF++okdSzpRZwEkGPDtt7/Tu/cTtq5KREQkVZm6Eo1kHAXIHM4wMJ5txuCIICb/BQXyFuRU6ClcXPLYujIREZEUMnUQjYikkcmEadw3vO9gpqgXXI64RO8eI2xdlYiIyENL0zyQgwcP5oMPPsDV1ZXBgwfft+2kSRpxKpKkTBk8GrzLFM9RdJoPS5Z+yrZtfahdu4KtKxMREUm3NAXIHTt2EBcXl/TzvZhMpoypSiQneWs47Z+YyRPVz7JiVwJdn+3GoeNb9d+LiIhkW7oH0oZ0D2Qusno1x79qwWNLIToOPvxgNv97t6etqxIREUmieyBFsprmzSnt3IF3/x2E/cnH/bl8+ZptaxIREUmndPVAbt26lUWLFnH69GliY2OTPbdkyZIMKy6nUw9kLhMWxq3uJam1P4aD56FZ4xdY/fd3tq5KREQEyOQeyAULFuDv78+BAwdYunQpcXFx7Nu3jzVr1uDh4ZHuokVyvCJFyPPMOKY3t2yuXfc9K1b8Y9uaRERE0sHqAPnxxx/z6aefsmzZMhwdHZkyZQoHDx6kc+fOFC9ePDNqFMk5+vajyYXK9AgAA/i/nt24ffu2rasSERGxitUB8tixYzz11FMAODo6EhkZiclk4o033uCrr77K8AJFchSzGdNHcxhXCLxc4fyl4wwaqKmvREQke7E6QHp5eXHjxg0AihUrxt69ewG4fv06UVFRGVudSE5Upw6Fi/Vh7NOWzW++fpdjx87atiYRERErWB0gGzduzKpVqwDo1KkTAwcOpE+fPnTt2pXmzZtneIEiOdIH43jxYl7ql4WYuDg6tXvJ1hWJiIikmdWjsK9evUp0dDRFixYlISGBcePGERISQrly5Xj33Xfx8vLKrFpzHI3CzuV+mMeuP16g9jyIT4Bvvl7OS//3lK2rEhGRXMqaXKKJxG1IATKXMwyM9g0ZGh3CxD8hn3tBToeexNXVxdaViYhILpSp0/iYzWYuXryYYv+VK1cwm83WHk4k9zKZMH3yLe852OGTD67euESv7iNsXZWIiMgDWR0g79VhGRMTg6Oj40MXJJKrVKhA3hrD+OzfATVLf5nMli0HbFuTiIjIA9inteFnn30GgMlk4ptvvsHNzS3pufj4eNatW0fFihUzvkKRnO6dEbR9ahZP1wxj+Y4Euj77AkdObsVkMtm6MhERkVSl+R7IUqVKAXDq1Cl8fHySXa52dHSkZMmSjB49Gj8/v8ypNAfSPZCSZMUKTn7/JJV/gluxMHrULEa818vWVYmISC6SqYNomjZtytKlS/H09HyYGgUFSLnL808z9tZvDF8Krs6unDh9moIF89m6KhERySUybRBNXFwcp0+fJjQ09KEKFJFUfDKDQVGOVC4GkdGRdOrwuq0rEhERSZVVAdLBwYHo6OjMqkUkd/PxwbnlR0xvadn8e8M8li8PsW1NIiIiqbB6FHa/fv345JNPuH37dmbUI5K7vT6IRmfK0buxZbNPrxeIi4uzbU0iIiJ3SfMo7ERbtmxh9erVrFy5kqpVq+Lq6prs+SVLlmRYcSK5jr09plGzGTc5gF/cIOzKCQYOmMgXM962dWUiIiJJrO6B9PT0pGPHjrRq1YqiRYvi4eGR7CEiD8nfnwL5ejCurWVz5sz3OHLktG1rEhERuYOWMrQhjcKWe7pyhdtdShJ45ibBh6Fa5cfZtW+lrasSEZEcLFOXMhSRRyB/fuyfn8L0hmBvht37V/HVl7/auioREREgHT2QpUqVuu8KGcePH3/oonIL9UDKfSUkYLStx7CEbYxfAZ5uBTkTegI3N9cHv1ZERMRK1uQSqwfRDBo0KNl2XFwcO3bs4I8//mDo0KHWHk5E7sXODtPY2bz3XlUW5ofTVy7R44V3WfLzp7auTEREcrkMuwdy2rRpbN26lVmzZmXE4XIF9UBKmgwbzK+XPuWZWWA22bEhZBf161exdVUiIpLDZOpShvdy/PhxatSoQUREREYcLldQgJQ0uXkT45lStA+/zC/boKRPTY6d2oqdnW5hFhGRjGOTQTQ//fQT+fLlvnV727dvj5eXF88++6ytS5Gcys0N04Cv+awquDjBybM7GD1aPf0iImI7VvdA1qxZM9kgGsMwCAsL49KlS3zxxRe8/PLLGV5kVhYUFMSNGzeYM2cOP/30k1WvVQ+kpJlhQJfHGW+s5q2fwMXJleOnTlK4cAFbVyYiIjlEpg6iadeuXbJtOzs7ChYsSGBgIBUrVrT2cNleYGAgQUFBti5DcjqTCcZ9w+v9yjHX5zZ7z0bSqcPrrAv+wdaViYhILmR1gBw5cmRm1JEp1q1bx/jx49m2bRuhoaEsXbo0RQCeNm0a48ePJywsjOrVqzN16lTq1atnm4JF7qdkSZwajmSGzwgafgXrQ+bz66+v0bZtQ1tXJiIiuUya74E8f/48Q4YMSXWQTHh4OEOHDuXChQsZWtzDioyMpHr16kybNi3V5xcuXMjgwYMZOXIk27dvp3r16rRq1YqLFy8mtalRowZVqlRJ8Th//vyjehsi/3nzLfyPl+T/Ai2bfXr3IC4uzqYliYhI7pPmADlp0iQiIiJSvSbu4eHBjRs3mDRpUoYW97CeeOIJPvzwQ9q3b5/q85MmTaJPnz707t2bypUrM2PGDFxcXPj222+T2uzcuZO9e/emeBQtWtTqemJiYoiIiEj2ELGKoyOm/81ibFEo4A4Xr56gf7/xtq5KRERymTQHyD/++IMePXrc8/kePXqwfPnyDCnqUYiNjWXbtm20aNEiaZ+dnR0tWrRg48aNmXLOMWPG4OHhkfTw9fXNlPNIDhcYSH7nzoxvZ9mc9e37HDp00pYViYhILpPmAHnixAmKFy9+z+d9fHw4efJkRtT0SFy+fJn4+HgKFy6cbH/hwoUJCwtL83FatGhBp06d+P333/Hx8blv+Bw+fDjh4eFJjzNnzqS7fsnlxkyle1geGleEuPg4Orb7PzJoSlcREZEHSnOAzJMnz30D4smTJ8mTJ09G1JSt/PXXX1y6dImoqCjOnj1LgwYN7tnWycmJvHnzJnuIpEuhQpg7TGR6E7A3w76Dq/nyy19sXZWIiOQSaQ6Qfn5+fPfdd/d8fu7cudlq9HKBAgUwm80pBv5cuHCBIkWK2KgqESu8/AqVTlVhSGvL5rAhfbhx46ZtaxIRkVwhzQFyyJAhzJo1iyFDhiQLXRcuXODNN99k9uzZDBkyJFOKzAyOjo7Url2b1atXJ+1LSEhg9erV9+1FFMky7OwwfTyXd/NAyYIQEXmZbl3fYfLkIAYMmM/kyUHExsbbukoREcmBrFqJ5ssvv2TgwIHExcWRN29eTCYT4eHhODg48Omnn9K3b9/MrNVqN2/e5OjRo4BlBZ1JkybRtGlT8uXLR/HixVm4cCE9e/bkyy+/pF69ekyePJlFixZx8ODBFPdGZgatRCMZ4o3X+C1yOk9/nfIps9mHwYOnMG5ch0dfl4iIZCvW5BKrlzI8d+4cixYt4ujRoxiGQfny5Xn22Wfx8fF5qKIzQ1BQEE2bNk2xv2fPnsyePRuAzz//PGki8Ro1avDZZ5/h5+f3SOpTgJQMERHBwvpFee5AZIqnTIABDB26WCFSRETuK1MDpGQcBUjJCLGx8RTJ68m1mNTvfzQBLs75uRp+AUdH86MtTkREsg1rckma74EUkazpi2lB9wyPYOmBjIy+whfTgh5ZTSIikrMpQIpkc5ePrsnQdiIiIg+iACmSzVVxPJ2h7URERB5EAVIkm+tYqzg++Sz3Ot7PbxsPEBmZcqCNiIiItdIVIK9fv84333zD8OHDuXr1KgDbt2/n3LlzGVqciDyYg08zprS3/Hx3iLxz+/t/tlHctxpBQSGPqjQREcmhrA6Qu3fvpnz58nzyySdMmDCB69evA7BkyRKGDx+e0fWJyIM0DqTD2fz8OBCK5Uv+lE8++Gkg/DkMinnB1WvHada0Ib17DyMmJsY29YqISLZndYAcPHgwvXr14siRIzg7Oyftf/LJJ1m3bl2GFiciaWA2w8tf0TEETrwHa/8HP/Sz/Hn8PegYAi0PV2TvUOjRCAwMZs8eR6niNdiyZYetqxcRkWzI6gC5ZcsWXnnllRT7ixUrRlhYWIYUJSJW6tAB3l6M/cRiBC6BrtshcAnYT/KBtxfDkgN4BvzJt/ULs/QNKJQXQi8epIFfHV7v/z63b9+29TsQEZFsxOoA6eTkRERERIr9hw8fpmDBghlSlIikQ4cOcOIUfLEWBvxg+fP4Sct+gMYtMX8SyjP132f3MDMd6kK8kcDUaaN4rGgF9u3db9PyRUQk+7A6QLZt25bRo0cTFxcHgMlk4vTp0wwbNoyOHTtmeIEiYgWzGQIDoWtXy5/mu1aeMZkwdR5J4Tcu8X3vhnz/Gni6wOFLx6lVrQrv9xpAQkKCLSoXEZFsxOoAOXHiRG7evEmhQoW4desWTZo0oWzZsri7u/PRRx9lRo0iktHyeJGn73q6vfkr295zp1U1iDUMRs35nAaeBTm+6i9bVygiIllYutfC3rBhA7t37+bmzZvUqlWLFi1aZHRtOZ7WwpYsIe4G4b+/xsJl3zP4e4iMAVcTjPVrTL8lCzB5e9u6QhEReQSsySXpDpDy8BQgJSuJP/cX+7/vRr9Zl1h/yLKvldmOma8PpNjo0eDmZtsCRUQkU2VqgPzss89SP5DJhLOzM2XLlqVx48aY7773SpJMmzaNadOmER8fz+HDhxUgJeuIi+DSysF8N38m7yyCmDjwtIPP3PLywtixmP7v/8DBwdZViohIJsjUAFmqVCkuXbpEVFQUXl5eAFy7dg0XFxfc3Ny4ePEipUuXZu3atfj6+qb/XeQC6oGUrCru9Eq2fd+T/t+Ese2EZV9HO5hesjQFJ0yAdu3A9KDFE0VEJDuxJpdYPYjm448/pm7duhw5coQrV65w5coVDh8+jJ+fH1OmTOH06dMUKVKEN954I91vQERsy6F4S+oPOcgvk15kVEewN8PiBKhy6ji/dOgADRtCiJZEFBHJrazugSxTpgyLFy+mRo0ayfbv2LGDjh07cvz4cUJCQujYsSOhoaEZWWuOox5IyQ5iTv7Bxtk96T/zIvvOWvb1sIMpCeDZvj2MGQMVKti2SBEReWiZ2gMZGhqa6qoVt2/fTlqJpmjRoty4ccPaQ4tIFuRUsjWB7xxm2cQevPW05cr13ASoag9/LV0Kjz0Gr70GFy7YulQREXlErA6QTZs25ZVXXmHHjv/W0N2xYwd9+/alWbNmAOzZs4dSpUplXJUiYluOHpTqPIeRn/7Ob2/np0xhOHsbHgf6GfFETp8OZcrAqFFw86atqxURkUxmdYCcOXMm+fLlo3bt2jg5OeHk5ESdOnXIly8fM2fOBMDNzY2JEydmeLEiYlsuZZ/gifeP8tv453nt36lfv0iAKk4OBEdGwvvvQ9my8OWXoPW1RURyrHTPA3nw4EEOHz4MQIUKFaige6CspnsgJTuLOPgbq77qwaA5Vzl7FUzAYA8PPgwPxxks90WOHQvPPKMR2yIi2YAmEs8mFCAl24u9xq65r/Hp3AXMWW/ZVdozP4uIp/b165YdAQEwfjw0aGCzMkVE5MEyPUCePXuWX3/9ldOnTxMbG5vsuUmTJll7uFxLAVJyiqt7lvHbjJ4M+f4aFyPAbGfH0Dr+jN69FYfoaEujjh3h44+hfHnbFisiIqnK1AC5evVq2rZtS+nSpTl48CBVqlTh5MmTGIZBrVq1WLNmzUMVn5soQEpOYkRfZfM3rzJ+7o8s3mLZV863LEvrVOOxX36GhASwt4eXX4b33oPChW1ar4iIJJep0/gMHz6cIUOGsGfPHpydnVm8eDFnzpyhSZMmdOrUKd1Fi0j2ZnLOh1//RXz+xc/M+D8PPF3gyJmj1Pz1F0a9PIiEp56yDKz54gvLQJsPPoDISFuXLSIi6WB1gDxw4AA9evQAwN7enlu3buHm5sbo0aP55JNPMrxAEcleitR5hj6fHWfpqPa0rgZx8fG8P2MS1Y+d59j386BuXctUP++9ZwmSX32lEdsiItmM1QHS1dU16b5Hb29vjh07lvTc5cuXM64yEcm27PLkI3DIEr6cvoSJL7jj6gR7D+6gSu9eTOzUA2PBAihdGsLC4JVXoGpV+PVX0Jg+EZFsweoAWb9+fTZs2ADAk08+yZtvvslHH33Eiy++SP369TO8QBHJvor7t2fA9BP8+G4bGleE6Lg4hrw1gPqfTOHcX3/BlCmQPz8cPGiZ7qdJE/jnH1uXLSIiD2B1gJw0aRJ+fn4AjBo1iubNm7Nw4UJKliyZNJG4iEgiB7f8PPHur8z84kc+6OSGkwNs3rGRCpUr841zXoyjR+Gdd8DZGdavh/r1oVMnOHLE1qWLiMg9WDUKOz4+nuDgYKpVq4anp2cmlpU7aBS25DbR4Zf5fUIPxvywgq3HLfuaNmzOwiXzKRgTAyNHwuzZ/43YfvVVGDECChWyad0iIrlBpo3CNpvNtGzZkmvXrj1UgSKSOzl7FKDDB7/z7ecLebutC/ZmWLthNeVLl2LRhk0wcybs2gWJI7Y//9yyxvaHH2rEtohIFmL1JewqVapw/PjxzKhFRHKJqk905n/fnmT2Gy2o4gPXb0bSpWsn2rZuw3UfH1i+HNasgTp1LCO2R4yAcuXg6681YltEJAuwOkB++OGHDBkyhOXLlxMaGkpERESyh4hIWrjlL8jz41cxc/I8Xm+VBzsTLPtzOeVLleD3336Hpk0tA2rmz4dSpSA01DIJebVqsGyZRmyLiNiQ1SvR2Nn9lzlNJlPSz4ZhYDKZiI+Pz7jqcjjdAylicT3sIj991IVPfgzi6AXLvm4dO/PVnG9xdXWFmBiYMcMy+fiVK5YGjRvDuHHw76A+ERF5OJm6lOHff/993+ebNGlizeFyNQVIkTsYBmvnzmXe7FeYGRQDQLECXvzw01IaJ/5/JTwcPvkEPv0UEtfY7tTJssZ22bI2KlxEJGfI1AApGUcBUiSlS6cvMP+DjkxYGsyZK2Aywcs9ezF5+nScnZ0tjc6etaxkM3u25VK2vT307Wu5V7JgQZvWLyKSXWXqWtgA69ev54UXXsDf359z584B8N133yVNMC73N23aNCpXrkzdunVtXYpIllOweGEGfLme6R9+w3MNHDEM+HL2bB4rU4KtmzdbGvn4wLffWkZsP/mkZWDN1KmWEdsffQRRUbZ9EyIiOZzVAXLx4sW0atWKPHnysH37dmJiLJeawsPD+fjjjzO8wJyoX79+7N+/ny1btti6FJEsyWRn4qlXX2L83FN8/LwfhfLC8fMXadDAj7cG9CMuLs7SsGpV+O03WL0aateGGzfg3XctI7ZnztSIbRGRTJKuUdgzZszg66+/xsHBIWl/QEAA27dvz9DiRCR38ylbhGFzNvL5yBm0reXA7QQY//kX1KhQin17dv/XsFkz2LwZfvjBMmL7/Hn4v/+D6tUtUwLpTh0RkQxldYA8dOgQjRs3TrHfw8OD69evZ0RNIiJJ7MwmOg1+hYmzT/Lus7XwdIH9J85Rq1YNRr8z9L+ZH+zsoGtXOHDAMsgmXz7Yvx/atLFMCZR4+VtERB6a1QGySJEiHD16NMX+DRs2ULp06QwpSkTkbmWrFmXkD1uZ9PZntKhiT+xtg5FjJlCvSlmOHz38X0MnJxg0CI4dg2HDLGts//23ZbqfLl0s+0VE5KFYHSD79OnDwIED+eeffzCZTJw/f5558+YxZMgQ+vbtmxk1iogAYO9goveIAXz67UmGtKmKmzNsP3iSqo9VYvKY90k2qYSnJ4wdC4cPQ69eluHcixZBpUowcCBcumSrtyEiku1ZPY2PYRh8/PHHjBkzhqh/Rzo6OTkxZMgQPvjgg0wpMqfSND4i6RcTbfDN+5OYv3QYwYctl7Eb1izPgl9WUsy3RMoX7N4Nb78NK1ZYtt3dLduDBoGLy6MrXEQki3ok80DGxsZy9OhRbt68SeXKlXFzc0tXsbmZAqTIw9vy9xlmfdyKb9ceICYO8rqYmfTJR7zY761kq2UlWb0a3noLEgf9FS1qWeGmZ08wmx9t8SIiWUimzgP5/fffExUVhaOjI5UrV6ZevXoKjyJiM3Wb+DJ+8T5GvfIRtUqaiYiK5/8GvM2TDatx6UJYyhc0bw5btsC8eVCypGXE9ksvWUZs//abRmyLiKSB1QHyjTfeoFChQnTr1o3ff/9da1+LiM25upkYNvUdJn5xlN6B5bA3wx8he6lUzpcf53ye8gV2dtCtGxw8CJMmgZcX7NsHTz9tmRJIc7SKiNyX1QEyNDSUBQsWYDKZ6Ny5M97e3vTr14+QkJDMqE9EJM0CnyjJp0sP8U6P96hczI4rN27TudcAOrWsw/WrV1K+wMkJ3njDMjL7rbcs20FBUK8ePPecRmyLiNzDQ62FHRUVxdKlS/nhhx/466+/8PHx4Zj+h5tmugdSJPMsW3SUH6a0ZNHGEyQY4O3lyLffzKB1h973ftHp05Y1tufOtVzKdnCA116zrG5ToMCjK15ExAYyfS3sRC4uLrRq1YonnniCcuXKcfLkyYc5nIhIhmnTuSyfLT3GG12GUbqQidBrsTzR8UV6tQvgZkR46i8qXhxmz4YdO6BVK4iLgylTLGtsjxmjNbZFRP6VrgAZFRXFvHnzePLJJylWrBiTJ0+mffv27Nu3L6PrExFJt4KFTIz/YSwffryfdnV8AZjzSwhVyhVh3R/z7/3C6tXhjz9g5UqoUQMiIuCdd6B8eZg1C3Tvt4jkclZfwn7uuedYvnw5Li4udO7cmeeff54GDRpkVn05mi5hizw6Z88YfDRgMMvXT+HsVQOTCfp3bcq4b5bjnOc+80AmJMD8+fC//8GpU5Z9VarAJ5/AE09YJigXEckBMvUSttlsZtGiRYSGhvL5558nC4979+61vloRkUfAx9fEF0s/ZcSIXbSu5o1hwNQf1lKjXEG2rfvl3i+0s4Pnn7eM2J4wwTJie+9eeOopy5RAW7c+ujchIpJFPNQgGoAbN24wf/58vvnmG7Zt26ZpfaygHkgR2zh21OCDfv1YsWkGFyMM7M0w5MXWjP78Zxwcne7/4mvXLPdDfvYZxMRY9j33HHz0EZQunfnFi4hkkkcyiGbdunX07NkTb29vJkyYQLNmzdi0aVN6Dyci8siUKWti5u9f8NabW2lcsSC342Hs139Qt2IB9m/54/4v9vKCcePg0CHo3t1yCXvBAqhY0TIl0JVUpgsSEclhrAqQYWFhjB07lnLlytGpUyfy5s1LTEwMP//8M2PHjqVu3bqZVaeISIYym+HN92rx+cJQOjfujZcL7Dpxk1oBTzDmjfbE3467/wFKlLBM97N9O7RsaRmxPXmyZcT22LFw69YjeR8iIraQ5gDZpk0bKlSowO7du5k8eTLnz59n6tSpmVmbiEimq1rNzHervmXAaxupVyYfMXHwzuSfaVi1IMf3BD34ADVqwJ9/Wh7Vq0N4OAwfbhmxPXu2RmyLSI6U5gC5YsUKXnrpJUaNGsVTTz2F2WzOzLpERB4ZR0cYNb4+U+ddpK1fN9ycYNPBcKrVbcrnI7piJKQhBLZsaemN/O47y3ySZ89C795QsyasWKE1tkUkR0lzgNywYQM3btygdu3a+Pn58fnnn3P58uXMrE1E5JGq52dmwdp5vNwriOrFPYiMgQEfLqBFrUKcO7zxwQews4MXXrDcHzl+PHh6wp498OST0KIFbNuW6e9BRORRSHOArF+/Pl9//TWhoaG88sorLFiwgKJFi5KQkMCqVau4ceNGZtYpIvJI5MkDE2c0YdK3l2lZswPODrBm11Wq1PRn9theaeuNdHaGIUMsa2kPGWLp4lyzBurUsUwJdOJE5r8REZFM9FDT+Bw6dIiZM2fy3Xffcf36dR5//HF+/fXXjKwvR9M0PiJZ240bMKTvStavfZYD5y3/SG5TvyAz5/9BwZK10n6gkydhxAj4/nvLtqMj9OtnmZw8f/6ML1xEJB0e2VrYFSpUYNy4cZw9e5b58++zLJiISDbk7g5fft+SsV9cpsljT2FvhmWbLvFYtTos+bxv2u9rLFnScm/k9u2WS9mxsfDpp5YR2598ohHbIpLtPPRE4pJ+6oEUyT6uXIEBL/3KPxu7cvxiFABdA4vwxfd/4lmsmnUHW7kS3noLdu2ybPv4wIcfWu6f1ABFEbGRR9YDKekzbdo0KleurHkzRbKR/Pnhh5/bMnrCJRqUb4GdCeYHhVGlag3++HaQdaOsW7a0DKiZMwd8fS0jtnv1glq14I8/NGJbRLI89UDakHogRbKn0FB4pfsiduzoydmr0QD0edKHSd+uxK1wJesOFh0NU6dalkIMD7fsa97cstpNLSvusxQReUjqgRQRyUTe3vDLqs4MH32B2qUbAvD172epVu0x1i9427oeRGdnGDoUjh+HN9+0DLBZvRpq17Zc0j55MnPehIjIQ1CAFBFJB5MJXuuXlx//Wk/zBrMonNeRExcNmnT7hDc6lSb66lHrDpgvH0yYYJlD8vnnLfvmzYMKFSzB8urVjH8TIiLppAApIvIQSpWClRt6MXBYKFV962IYMHnxSWpVq8DWX0Zafz9jyZKW6X62bbNcyo6NhUmTLCO2x4+3XPK+U3w8BAXB/PmWP7V0oog8AgqQIiIPyc4Ohr+Tj4V/bsa/xhfkc3PgwLkEGnQczYieFYgLP2n9QWvVglWrLINqqlWD69ctI7fLl4e5cyEhAZYssQTOpk2hWzfLnyVLWvaLiGQiDaKxIQ2iEcl5bt+GEe9eYOl3j3Po/B4AapUy8930UVRu+Y7l2re14uMtvZIjRsCZM5Z9JUrAqVMp2yYe/6efoEOHdL4LEcmNNIhGRMRG7O1hzNjC/LBsN7UqTiBvHjPbT8RTq827fPJqZeJvnLH+oGYz9OxpuT/yk08gb97UwyP8d8l80CBdzhaRTKMeSBtSD6RIzhYdDW8OPs0fi1ty/OIhAAIqmJkzfQxlAoekrzcS4JdfoF27B7d75x0ICAAvL8sjXz7Lnw4O6TuviORo1uQSBUgbUoAUyR3Wrzfo22s0J86OJio2AVcnGPdqVfp+tAKTazHrDzh/vuWex/Rydf0vTN4dLu/++c5tT0+tlCOSgylAZhMKkCK5x82b0PeVo6z7syWnr5wA4PFq9nw7fSI+DQZY1xsZFGQZMPMgiRORX7tmmQYocaLyh5E3b9rC5t0/581rGW0kIlmWAmQ2oQApkvusWJHAwJff4XTYOGJuG3i4wJTXa9JjxG+YXLzTdpD4eMto63PnUp8myGSyrK994kTyHsP4eEuITAyU167997hzO7Xnbt58uDduZ2fpwUxL8Lx7280t/Zf7RSTNFCCzCQVIkdzp2jV4sdceNq97kvPXzwLQrq4DX06bTKE6fdMWlpYsgWeftfx85//GM2sUdlycZSoha4PntWtw69bDndve3vrL7Yk/58mTIW9fJDdQgMwmFCBFcrdFi27z1uuDOXf5c27HGxTMC9OH1qPjm79CnsIPPsCSJTBwIJw9+98+X1+YPDlrTeETHZ08WFrTAxob+3DndnKyPngmPpycMub9i2QTCpDZhAKkiFy4AN26bmXvtqe5GHEBgOcbOvL5tGl4Vn3pwb2R8fGwfj2EhloW6W7UKOcMdDEMS+9lWno5U3vuYacxcnGx7j7PxG1PT0uvqUg2owCZTShAighYctLMmTG8/3Y/Qq/OJMGAYl4w838BtHptcdp6IyU5w4AbN6y/3H7tmuVS/cP+1ejunr6R7h4eGmwkNqMAmU0oQIrInU6fhk7PbuDo/nZcjbwCwCuPOzFh8le4Ve5h4+pykYSE/wYbWRM8r161hNaHYTJZQmR6Rrq7u2uwkTwUBchsQgFSRO6WkACTJ0cx7oP/48L1+QCULgSzRjSh8f8tAudCNq5Q7uv2bUsPZnpGukdFPdy5zea0j2y/+zkXF4VPUYDMLhQgReReDh+Gjh3+5MzxLoTfCsdkgsFP5+HDCV/jXP55W5cnmSE2Nn3B89o1iIl5uHM7OqZvpLuXFzg7Z8z7F5tTgMwmFCBF5H5u34YPPgjni097cvnGLwBULgZzR7Wg9vM/gHNB4uNiWb/sC0LPHsPbpwyN2ryG2cHRxpXLI3f3YCNrgujt2w937jx50j/SXctqZikKkNmEAqSIpMXu3dC+3RIunu/BzZhIzHbwv44uPFarGW9OWMHZK/+NNvbJb2bKx4Pp8PI4G1Ys2YZhQGRk+ka6X79uuefiYbi5pW+ku4dHzpltIAtRgMwmFCBFJK1iY2HYsCvM+bor1yJX3bNd4l1sP305VCFSMldCAkREpC143r2dEctq3j3YKK1BNG/e7He/5yOarksBMptQgBQRa23aBJ06zuZcaO97zjRjAorlM3MyLEqXsyVrun07/SPdIyMf7tyJy2qmZ6S7q+ujD5+pLRjg4wNTpmT4ggEKkNmEAqSIpMcf8yfzRLc3Hthu9bQ2NGvXDzyrQJ6i2a/XRSQ1sbHpH+keHf1w53ZwSHkfZ1qDaHqW1UxcsvTuqJZJS5Zak0s0VX4GOXPmDN27d+fixYvY29szYsQIOnXqZOuyRCQH2rPjWJravf/ZMo5uX4Z/OahcyhO7fNXAoyp4VrWESo8q4OiRydWKZDBHRyhUyPKwVuKymukZ6R4XZ3lcvGh5WMvZ2brgmTcv9O+f+qT2hmEJkYMGwTPP2OR+UAXIDGJvb8/kyZOpUaMGYWFh1K5dmyeffBJXV1dblyYiOYydY5k0tVt/yPIA8HC5ToOy6/Avv46A8lCvDLg5Ay7F7wiU/4bLvBXBrEvfkgM5O1vuIfT2tu51hmGZpzO9I90TEizhNTTU8sgIhgFnzljujQwMzJhjWkEBMoN4e3vj/e8XskiRIhQoUICrV68qQIpIhqsR+Bre04YQdj2e1O5BMgFernZcjRwGbAY2ER4VyR+74Y/dljZ2JqheAgLKn8a/3GkCyv+Gb/5/r4yZ7CFvBUsPpWfV/x6uJcCkZfYkFzKZLPc/urqCr691r01cVtPake4XLqRtcvmMCqRWyhIB8ty5cwwbNowVK1YQFRVF2bJlmTVrFnXq1MmQ469bt47x48ezbds2QkNDWbp0Ke3atUvRbtq0aYwfP56wsDCqV6/O1KlTqVevntXn27ZtG/Hx8fha+yUTEUmDwKaOVC45mLCd4zFBshCZeJdjrXJv8lPQx2zfDhs23GbVqj1s3x5CZGQwEEKCcYodJ2HHSfh8peU1RbwcaVjeoGH5OPzL7aNGiX042C/87+D2buDxWPJQ6VEFnAs+irctkj2ZTJbL0XnzQsmSaX9dUBA0bfrgdtb2pmYQmwfIa9euERAQQNOmTVmxYgUFCxbkyJEjeHl5pdo+ODiYevXq4XDX5KP79+8nf/78FC5cOMVrIiMjqV69Oi+++CId7nGz6cKFCxk8eDAzZszAz8+PyZMn06pVKw4dOkShf++zqFGjBrdTmXB15cqVFC1aFICrV6/So0cPvv76a6s+BxGRtDKb4bUR47j5Fpy+MonQ6//NA1nE00zx/IPpO2IcHh6Wv3+aNrVnxIiaGEZNjh7tx8aNsGrVOdavD+HUqRAgGNhB2LVYfvoHfvrHcixHBwdqlvUi8DETjUpdoUHZm+S7/Q9c+Sd5Qc6F/w2T/14K96xqCZr2Lo/sMxHJcRo1soy2Pncu9fsgTSbL840aPfrayAKjsN9++22Cg4NZv379A9smJCRQq1YtypUrx4IFCzD/e9PooUOHaNKkCYMHD+att9667zFMJlOqPZB+fn7UrVuXzz//POlcvr6+DBgwgLfffjtN7yUmJobHH3+cPn360L179we21yhsEXkYS5bAoIGx5LP7AhenY0TFlOGa8RqfTnZM88DMmzdhyxb4++8oVq7cwq5dIURFWXop4VqK9r5FihFQrSAtaphoWOIy5T3O3GNwtwncyvwXKBMDpntZsLN534VI9pA4ChuSh8gsMArb5gGycuXKtGrVirNnz/L3339TrFgxXnvtNfr06ZNq+/Pnz9O4cWP8/Pz47rvvOHHiBI0bN6ZNmzbMmDHjgedLLUDGxsbi4uLCTz/9lGx/z549uX79Or/88ssDj2sYBt26daNChQq8//77D2wPCpAi8vAyen5hw4CjRyE4OIE//jhEcHAIZ88m9lIeStE+T5581Kj8GI/XL0iLGmbqFL1Enuj9EH2PUap2TuBR6Y7R4P/2WuYppmmGRFKT2jyQvr4weXLungfS+d9F2AcPHkynTp3YsmULAwcOZMaMGfTs2TPV15w+fZpGjRrRoEEDNm7cSGBgILNnz8aUhv/5pBYgz58/T7FixQgJCaFBgwZJ+9966y3+/vtv/vnnn1SOlNyGDRto3Lgx1apVS9r33XffUbVq1RRtp02bxrRp04iPj+fw4cMKkCKSpd24Yeml/Ouvy6xatZG9e0OIjg7BMkAn+bx6JpM9vr61aNigJm2aFqZJJTPeTqfh+h4I3we37zEJtKNX8kE7HlUswdLRM7PfnkjWp5VoUnJ0dKROnTqEhIQk7Xv99dfZsmULGzduvOfr1q1bR5MmTShdujSHDh3C3j5tl0QyK0Cmh3ogRSQ7SuylXL8+luXLd/LPP8GcP5/YS5lyRGjevCWpVs2fJ57w58nAElQtFov5xv5/Q+VeiDgERnyK1wHg4ntHoLxzmiGnTH2PIrlRtppI3Nvbm8qVKyfbV6lSJRYvXnzP11y4cIGXX36ZNm3asGXLFt544w2mTp2a7hoKFCiA2WzmwoULKc5TpEiRdB9XRCQnMpmgXDkoV86RF1+sB9Tjxo032LzZYMWKU6xeHcKBA8HExIQAu4mIOMmGDSfZsOEH/gfY27tRunR9GjUKoH37l2jYqgYeptD/AuX1PZZH1Jn/Hud/v6MAM7iXTz4a3LMquJbUNEMij4jNA2RAQACHDiW/r+bw4cOUKFEi1faXL1+mefPmVKpUiR9//JHDhw8TGBiIk5MTEyZMSFcNjo6O1K5dm9WrVyf1TCYkJLB69Wr69++frmOKiOQm7u7QvLmJ5s1LAiUxjG4cOQJr1kSwfPlmtm4N4cKFYGATt29HcPjwXxw+/BczZwKYKFiwKjVr+vP00wE89dTLlGpSClNcOFzfmzxUXt8Dcdch4oDlcXrRf0XYu/43zdCdI8Kd07FiiYjcl80vYW/ZsgV/f39GjRpF586d2bx5M3369OGrr77i+eefT9Y2ISEBPz8/ChUqxNKlS3F0tKyUsGvXLpo1a8a7777LG2+kXB/25s2bHD16FICaNWsyadIkmjZtSr58+ShevDhgmcanZ8+efPnll9SrV4/JkyezaNEiDh48mOrUQBlBl7BFJDe5cQM2bYrn11/3ERQUwuHDIcTGBgPHU7R1di5C+fL+BAb68+yzAdSrVxMnJyfL9fNb5yzBMjFQhu+B8AOQEJP6iZ0L3TXFUFXwfMwSOEUkSba6BxJg+fLlDB8+nCNHjlCqVCkGDx58z1HYq1atolGjRkmDbxLt2LGDggUL4uPjk+I1QUFBNE1lMs6ePXsye/bspO3PP/88aSLxGjVq8Nlnn+Hn5/dwb+4+FCBFJDczDDhyBFasCOO330LYsSOEy5eDgW1AXLK2JpMTRYvWoW7dANq29efpp/0pWPCOCcwTbsONo5YwmdRbuRduHoN7rdfjVjr5Eo6eVcG9nKYZklwr2wXI3EoBUkQkuRs3YMOGaJYs2cb69cEcPx5CXFwwcDlFWze3clSuHEDz5v506RJA1aoVsbO76x7I25EQvv+/QJkYMKMvpDgeAHaOkLdSytV2XHw0zZDkeAqQ2YQCpIjI/RkGHD5s8PPPR/njj2B27w7h6tUQYF+KtmazJ8WLN6B+/QA6dPDniSfq4ep6j8vU0ZdSDtoJ33vvaYYcPO+4BH7HiHBNMyQ5iAJkNqEAKSJivRs3YPXqayxZsomQkGBOnQrh9u1/gKi7Wprx8qpB1ar+tGoVQJcu/pQp43vvAxsJEHkq+YCd8D0PmGbIJ/n9lZ5VLT2YmmZIsiEFyGxCAVJE5OEZBuzff5sff9zFqlUh7NsXTHh4CHAmRVtHR19KlfInIMCfzp0DaN68+oPnEY6PsYTIxECZOIAn6nTq7U1my72USQN2/g2YbqU1zZBkaQqQ2YQCpIhI5rhxA5YvP8PPP4eweXMIZ84EEx+/E0jek2gyuVCwoB81avjz5JMBPPdcfQoX9krbSWLD77gEfsf9lbEp1xAHwOzy3zRDiaHSoyrkyZyZPkSspQCZTShAiog8GoYBO3dGsmDBZtasCeHQoRBu3AgBrqdo6+JSmbJlA2jc2J/nngvA379smpbKTTrRrfPJA+X1PZaBPPeaZsipYMp7Kz0eAwe3dL9fkfRQgMwmFCBFRGzn+vUEFi8+yK+/BrNtWwihocEkJBxJ0c7OrgDe3v7Urh3A00/789xzdXB3d07liPeRcNsypVCy+yv3WqYeSnWaISyXvO8MlUnTDDlY/2ZF0kABMptQgBQRyToMAzZtusSCBRv5++9gjhwJISpqC3B3z6ED7u61qVDBn2bNAnj+eX+qVUvnsre3o+6YZuiOUeHRYam3t3O0rAWe1FP576VwF19NMyQPTQEym1CAFBHJ2i5dimH+/B38/nsIO3cGc/FiMIaRcg5Je/vS+Pj4U7euP+3bB9C+/WM4O5vTf+Loy8kH7CRNM3Qz9fYOHndMin7nNENpvJ9TBAXIbEMBUkQke4mPN1iz5gQ//hjChg3BnDgRQnT0HlJehs6Lp2d9Klf25/HHA3jhBT/KlnV/uJMnTTN01/2VEYfAuJ36a/IUu2sJx6rgUQnMVl6Cl1xBATKbUIAUEcn+zp6N4PvvN/HnnyHs2RPMlSubgLt7Cu1wcKhKyZIB1K9vWd+7desSODpmwGXn+Fi4cSjl/ZWRp1Jvb7Kz3Et55xKOHv9OM2T3EL2mku0pQGYTCpAiIjlPXFw8v/22l8WLg9m0KYRTp4KJizuZSktv8uf3p1q1AFq39qdr15r4+jpmYCER/10Cv3PFndirqbc350k+zVDiAB7nwrq/MpdQgMwmFCBFRHKHgwfPM3/+RlatCmb//hDCw7cDcXe1csbJqS6lSwfQsKE/nTs3oEmTAjhk5KBrw4BboSlDZcR+iI9O/TVOBe4xzdBDXpKXLEcBMptQgBQRyZ0iI2+xdOlWfv45mC1bQjh3LoT4+Csp2plMFShUyJ+aNQN48kl/nn22At7embCaTUI83Dx6R4/lv8HyftMMuZZKeX9l3vKaZigbU4DMJhQgRUQEwDAMtm07zIIFIaxdG8yhQyFERh5IpWU+8uRpQPny/jRpEkDnznWpV88lY3sp73Q7CiIOpLy/8lZo6u3tHCzTDN25hKNnVXAprsvg2YACZDahACkiIvdy6dIVFi/exPLlIWzfHkxY2GYM49ZdrewxmWri7e1PnTr+tG0bwNNPF6NwZq+OGH35v0vgdy7nePtG6u0d8v53CfzOS+FO+TK5ULGGAmQ2oQApIiJpFRcXx4YNO/nxxxDWrQvh6NFgYmLOpdKyOK6uAVSs6E/z5v506FCNWrXsM6+XMpFhWEZ+33lv5fU9EHHwPtMMFU252k7eSmCfJ5OLldQoQGYTCpAiIpJehmFw6tQZfvopmBUrQti1K5grV3YBCXe1dMXOzg8fnwD8/Px55pn6PP64J4UKPaJC42PhxuG7LoPvuf80Q25lk4dKjyrgVkbTDGUyBchsQgFSREQy0s2bN1mzZjOLFwcTEhLCyZMbuX07/K5WJuAx3N39qVIlgMcf96dNmzJUr27K/F7KO8VFwPV9d0yK/u8E6TEpBxMB/04zVDnlZXDnIrq/MoMoQGYTCpAiIpKZEhIS2Lt3P0uXhrByZTB794YQEXE0lZaFsLPzp0QJf/z9A3jmmVo0aeL86HopExmGZR3wu9cGD993n2mG8idfwjHxZ00zZDUFyGxCAVJERB61Cxcu8NdfG/n552D++SeEs2e3Yhixd7VyBOrg4eFP9er+tG7tT6tWhalWDeztbVB0QjzcPJby/sqbRy1LPKbGtUTy1XY8q4J7eTBn4GTtOYwCZDahACkiIrYWExPDli3b+OWXEFavDubAgRCioy+m0rIMZnMApUv706iRP08//RgBAXaPvpfyTrdv3WOaofOpt7dzAPcKKVfbcS2hy+AoQGYbCpAiIpLVGIbBsWPH+OuvEJYtC2Hr1mAuXtxHygnFPYD6eHkFUKuWP08+6UdgoJvteinvFHPlrknR//35XtMM2btbLnvfPSLcKf+jrdvGFCCzCQVIERHJDq5fv05IyCaWLQvh779DOHJkE7dvR97Vyg6ojr29P+XKBRAY6E+rVsVp0MBk217KRIYBUaf/G7CTGC4jDkLC3ctK/iuP9z2mGXJ5tLU/IgqQ2YQCpIiIZEe3b99mz549rFplmUJox44QwsNTm5anGOBP/vwB1K3rzxNP1KBhQ4es0UuZKGmaob13jAjfA5En7/ECE7iXTb6Eo2cVy9RD2XyaIQXIbEIBUkREcoqzZ88SHLyR5cuD2bAhhFOndmCkmEA8D1APe3t/KlYMoHnzBjRrlo8GDaBgQVtUfR9xNyyjv++ev/Ke0ww5Q97K/wXKxHCZx/vh769MiIdL6y1LSObxhoKNMiWsKkBmEwqQIiKSU0VFRbFlyxZWrw7hzz+D2b07hOjoa6m0rAT4U7CgP/XrB9CqVXn8/U1UrZqFeikTGQZEX7jHNEN3LzP5L8d8yQNlYsB0SOPf+2eWwLaBEHX2v30uPlB7Cvh2ePj3dAcFyGxCAVJERHKLhIQEDh06xIYNIaxYEczGjSGEhR1KpWV+wB8HB38ee8yfFi3q0rhxHurXz4K9lIkS4uHm8eQDdsL3wI0j955myKV4ytV28lZMPs3QmSWw/llSDmD6t0ez0U8ZGiIVILMJBUgREcnNLl++zMaNG1mzJoS//grm4MEt3L5994Th9kAtIIDChf0JCPCnefOiNGhA1uylvNPtW5ZBOkmjwf993GuaIZM95P13miGPx+DgZIi9xyVzTJaeyLYnMuxytgJkNqEAKSIi8p/Y2Fh27tzJhg3B/PlnCP/8E0x4eGgqLUsC/jg6BlC1qj8tWlQlIMCctXsp7xRzNfmk6Ik/x0VYf6zma6FwYIaUpQCZxU2bNo1p06YRHx/P4cOHFSBFRERSYRgGp06dIjg4mLVrQwgKCuH48d0YKS4LuwH1AX+KFg2gUSM/Gjf2yB69lIkMA6LO/Bcqzy2Hy8EPfp3/D1Cya4aUoACZTagHUkRExDoRERFs3ryZDRuCWbUqhO3bNxIdffcE4SagKpZeSn9q1gygadNS+PubaNAAChSwQeHWuhAEq5s+uJ16IHMfBUgREZGHEx8fz759+wgJCWHt2mDWrQshLOx4Ki0LAwGAP8WK+dOkSS0aNnSiQQOoUiUL9lImxMOvJSHqHCkH0YDugczFFCBFREQyXlhYGCEhIQQHW9b33rt3G/Hxd6824wTUAQJwcvKnTh1/GjcuSIMGZJ1eyqRR2JA8RGoUdq6mACkiIpL5oqOj2bp1KyEhlqUYN2wIJiLiciotywH+QAC+vv40aVIJf3872/ZSpjoPpC/Unqx5IHMrBUgREZFHzzAMjh49SnBwMMHBlkvfx47tT6WlJ9AA8MfZOYB69erRsKErDRpA/fqPsJdSK9HInRQgRUREsoZr166xadMmgoMt91Fu3vwPMTFRd7UyAzWw9FL6U7JkAI0b+yZd9n7ssSx4L6UVFCCzCQVIERGRrCkuLo7du3cTEmK55G0ZnHMmlZY+JA7OcXYOwM+vGgEBDo++lzIDKEBmEwqQIiIi2ceZM2f+HZxjCZR79uwkISH+rlYuQD0SQ2Xp0g1o2NArqZeyShUwW3n1OT4e1q+H0FDw9oZGjaw/RlooQGYTCpAiIiLZV2RkJJs3b07qpQwO3siNG9dTaVmZxEDp4uKPn1+5pDkp/fzu30u5ZAm8/no8586tB0IBb4oVa8Rnn5npkLFjaBQgswsFSBERkZwjISGBgwcPEhwcTEhICOvXB3Ps2JFUWhYgcbQ3+FOmTB0CApxT9FIuWQIdOy4BBgJ3jMLGB5jC4sUdMjREKkBmEwqQIiIiOdulS5cICQlJmpdyy5YtxMbG3NXKAahNYqi09FIWYePGJURHP0vKicQt80Dmz/8TFy50yLDL2QqQ2YQCpIiISO4SExPDjh07knopN2wI5uLFC6m0LAlcBO4eCZ7IBPjw118naN5cK9HkKgqQIiIiuZthGJw4cSJpcE5ISAh79uwhrfHs3XfX8sEHgRlSizW5JBvPViQiIiKSvZlMJkqXLk3p0qV54YUXAAgPD6dv37HMnz82DUcIzdwC78HOJmcVERERkVR5eHjw0kut0tQ2MNA7k6tJnQKkiIiISBYTGNiI/Pl9SBwwk5KJ/Pl9CQxs9CjLSqIAKSIiIpLFmM1mvvpqyr9bd4dIy/ZXX03GnBkziqeBAqSIiIhIFtShQwcWL/4JH59iyfb7+PiwePFPdMjomcStoFHYNqRR2CIiIvIg8fHxrF+/ntDQULy9vWnUqFGm9DxqFLaIiIhIDmE2mwkMDLR1GcnoEraIiIiIWEUBUkRERESsogApIiIiIlZRgBQRERERqyhAioiIiIhVFCBFRERExCoKkCIiIiJiFQVIEREREbGKAqSIiIiIWEUBUkRERESsoqUMbShxGfKIiAgbVyIiIiK5XWIeScwn96MAaUM3btwAwNfX18aViIiIiFjcuHEDDw+P+7YxGWmJmZIpEhISOH/+PO7u7phMpkw5R0REBL6+vpw5c4a8efNmyjlyIn1u6aPPLX30uaWfPrv00eeWPjn9czMMgxs3blC0aFHs7O5/l6N6IG3Izs4OHx+fR3KuvHnz5sgve2bT55Y++tzSR59b+umzSx99bumTkz+3B/U8JtIgGhERERGxigKkiIiIiFhFATKHc3JyYuTIkTg5Odm6lGxFn1v66HNLH31u6afPLn30uaWPPrf/aBCNiIiIiFhFPZAiIiIiYhUFSBERERGxigKkiIiIiFhFATKHmzZtGiVLlsTZ2Rk/Pz82b95s65KytPfffx+TyZTsUbFiRVuXleWsW7eONm3aULRoUUwmEz///HOy5w3D4L333sPb25s8efLQokULjhw5Yptis5AHfW69evVK8f1r3bq1bYrNQsaMGUPdunVxd3enUKFCtGvXjkOHDiVrEx0dTb9+/cifPz9ubm507NiRCxcu2KjirCEtn1tgYGCK79yrr75qo4qzhunTp1OtWrWkuR4bNGjAihUrkp7Xd81CATIHW7hwIYMHD2bkyJFs376d6tWr06pVKy5evGjr0rK0xx57jNDQ0KTHhg0bbF1SlhMZGUn16tWZNm1aqs+PGzeOzz77jBkzZvDPP//g6upKq1atiI6OfsSVZi0P+twAWrdunez7N3/+/EdYYdb0999/069fPzZt2sSqVauIi4ujZcuWREZGJrV54403WLZsGT/++CN///0358+fp0OHDjas2vbS8rkB9OnTJ9l3bty4cTaqOGvw8fFh7NixbNu2ja1bt9KsWTOeeeYZ9u3bB+i7lsSQHKtevXpGv379krbj4+ONokWLGmPGjLFhVVnbyJEjjerVq9u6jGwFMJYuXZq0nZCQYBQpUsQYP3580r7r168bTk5Oxvz5821QYdZ09+dmGIbRs2dP45lnnrFJPdnJxYsXDcD4+++/DcOwfL8cHByMH3/8ManNgQMHDMDYuHGjrcrMcu7+3AzDMJo0aWIMHDjQdkVlE15eXsY333yj79od1AOZQ8XGxrJt2zZatGiRtM/Ozo4WLVqwceNGG1aW9R05coSiRYtSunRpnn/+eU6fPm3rkrKVEydOEBYWluy75+HhgZ+fn757aRAUFEShQoWoUKECffv25cqVK7YuKcsJDw8HIF++fABs27aNuLi4ZN+5ihUrUrx4cX3n7nD355Zo3rx5FChQgCpVqjB8+HCioqJsUV6WFB8fz4IFC4iMjKRBgwb6rt1Ba2HnUJcvXyY+Pp7ChQsn21+4cGEOHjxoo6qyPj8/P2bPnk2FChUIDQ1l1KhRNGrUiL179+Lu7m7r8rKFsLAwgFS/e4nPSepat25Nhw4dKFWqFMeOHeOdd97hiSeeYOPGjZjNZluXlyUkJCQwaNAgAgICqFKlCmD5zjk6OuLp6Zmsrb5z/0ntcwPo1q0bJUqUoGjRouzevZthw4Zx6NAhlixZYsNqbW/Pnj00aNCA6Oho3NzcWLp0KZUrV2bnzp36rv1LAVLkDk888UTSz9WqVcPPz48SJUqwaNEiXnrpJRtWJrnBc889l/Rz1apVqVatGmXKlCEoKIjmzZvbsLKso1+/fuzdu1f3JlvpXp/byy+/nPRz1apV8fb2pnnz5hw7dowyZco86jKzjAoVKrBz507Cw8P56aef6NmzJ3///bety8pSdAk7hypQoABmsznFyLALFy5QpEgRG1WV/Xh6elK+fHmOHj1q61KyjcTvl757D6906dIUKFBA379/9e/fn+XLl7N27Vp8fHyS9hcpUoTY2FiuX7+erL2+cxb3+txS4+fnB5Drv3OOjo6ULVuW2rVrM2bMGKpXr86UKVP0XbuDAmQO5ejoSO3atVm9enXSvoSEBFavXk2DBg1sWFn2cvPmTY4dO4a3t7etS8k2SpUqRZEiRZJ99yIiIvjnn3/03bPS2bNnuXLlSq7//hmGQf/+/Vm6dClr1qyhVKlSyZ6vXbs2Dg4Oyb5zhw4d4vTp07n6O/egzy01O3fuBMj137m7JSQkEBMTo+/aHXQJOwcbPHgwPXv2pE6dOtSrV4/JkycTGRlJ7969bV1aljVkyBDatGlDiRIlOH/+PCNHjsRsNtO1a1dbl5al3Lx5M1kPxYkTJ9i5cyf58uWjePHiDBo0iA8//JBy5cpRqlQpRowY8f/t3V9Ik10cB/DvQ7mhzVaT1aa4DdkUKaSLiHmRc4qK6YUiZBCWKEUoEQVZ0T+9qy6kMiQiqIisrlJSUstchf/ahWYXYv65SEIxNGyaGuF5L6SHd6+9uafMx9f3+4Fd7DxnZ78ddvHlnOcPwsPDkZWVpV7RK8DP5s1gMKCsrAw5OTkwmUwYGBhASUkJ7HY70tLSVKxafcXFxaiqqkJNTQ1CQ0Plc830ej2Cg4Oh1+tRWFiIY8eOwWAwYP369Th8+DDi4+PhdDpVrl49i83bwMAAqqqqsGvXLoSFhaG7uxtHjx5FQkIC4uLiVK5ePadOnUJ6ejosFgt8Ph+qqqrg8XjQ0NDA/9rfqX0ZOP1ZFRUVwmKxCI1GI3bs2CHa29vVLmlFy83NFWazWWg0GhERESFyc3NFf3+/2mWtOM3NzQLAgtf+/fuFEPO38jl79qzYvHmz0Gq1Ijk5WfT29qpb9Arws3n78uWLSE1NFUajUQQFBQmr1SoOHDggRkZG1C5bdT+aMwDi1q1bcp/p6WlRVFQkNm7cKEJCQkR2drYYHh5Wr+gVYLF5e//+vUhISBAGg0FotVpht9vF8ePHxcTEhLqFq6ygoEBYrVah0WiE0WgUycnJorGxUT7O/9o8SQghljOwEhEREdF/G8+BJCIiIiJFGCCJiIiISBEGSCIiIiJShAGSiIiIiBRhgCQiIiIiRRggiYiIiEgRBkgiIiIiUoQBkoiIiIgUYYAkIlpBSktLIUkSJEnC5cuXl/V7t23b9tM++fn5cm3V1dXLUhcRrUwMkEREf8DQ0BAKCgoQHh4OjUYDq9WKI0eOYGxsbNHPbtmyBcPDwzh48KBfe2dnJ3Jzc2E2m6HVamG1WpGZmYnHjx/j+0PFzGYzLly44Pe5kydPQpIkeDwev/bExETk5eUF/JuuXLmC4eHhgPsT0erFAElEtMQGBwexfft29PX14f79++jv78f169fR1NSE+Ph4jI+P//Tza9euhclkQkhIiNxWU1MDp9OJyclJ3LlzBz09Paivr0d2djbOnDmDiYkJAPOh8J9Bsbm5GZGRkX7tMzMzaG9vR1JSUsC/S6/Xw2QyBdyfiFYvBkgioiVWXFwMjUaDxsZGuFwuWCwWpKen49mzZ/jw4QNOnz6taLypqSkUFhYiIyMDdXV1SE1NRVRUFGJjY1FYWIg3b95Ar9cDANxuN1paWvDt2zcAgM/nQ2dnJ06cOOEXINva2jA7Owu32+33XXfv3oXNZoNer8eePXvg8/l+bzKIaFVigCQiWkLj4+NoaGhAUVERgoOD/Y6ZTCbs3bsXDx8+lLecA9HY2IixsTGUlJT8ax9JkgDMB8jJyUl4vV4AwKtXrxAdHY2cnBx0dHRgZmYGwPyqpM1mg81mk8cYGBhAdXU1amtrUVtbixcvXizYDiciAhggiYiWVF9fH4QQiI2N/eHx2NhYfPr0CR8/fgx4zHfv3gEAYmJi5Dav1wudTie/amtrAQAOhwMRERHyaqPH44HL5YLJZILFYkFbW5vc/s/Vx7m5Ody+fRtbt27Fzp07kZeXh6ampoDrJKL/DwZIIqI/YLEVRo1G81vjx8XFoaurC11dXZiampK3rAH/8yA9Hg8SExMBAC6XCx6PB9PT0+jo6FgQIG02G0JDQ+X3ZrMZo6Ojv1UnEa1ODJBEREvIbrdDkiT09PT88HhPTw+MRiM2bNgQ8JgOhwMA0NvbK7dptVrY7XbY7fYF/b+fBzk2NobOzk64XC4A8wGyubkZra2t+Pr164ILaIKCgvzeS5KEubm5gOskov8PBkgioiUUFhaGlJQUVFZWYnp62u/YyMgI7t27h/z8fEVjpqamwmAw4OLFiwH1d7vdmJqaQnl5ORwOBzZt2gQASEhIwOvXr/HkyRN5q5uI6FcwQBIRLbFr165hdnYWaWlpePnyJYaGhlBfX4+UlBRER0fj3LlzisbT6XS4efMm6urqkJGRgYaGBgwODqK7uxuXLl0CAKxZs0buHxUVBYvFgoqKCnn1EQAiIyMRHh6OGzduLNi+JiJSggGSiGiJORwOeL1eREVFYffu3bBarUhPT0d0dDRaWlqg0+kUj5mdnY3W1laEhIRg3759iImJQVJSEp4/f44HDx4gMzPTr7/b7YbP55PPf/zO5XLB5/MxQBLRb5GEkntJEBHRLzl//jzKy8vx9OlTOJ3Of+1XWlqK6upqdHV1LV9xCkmShEePHiErK0vtUohIJVyBJCJaBmVlZbh69Sra29sXvTDl7du30Ol0qKysXKbqAnPo0KFfWj0lotWHK5BERCvI+Pi4/KhDo9EoP2FmJRgdHcXnz58BzN/iZ926dSpXRERqYYAkIiIiIkW4hU1EREREijBAEhEREZEiDJBEREREpAgDJBEREREpwgBJRERERIowQBIRERGRIgyQRERERKQIAyQRERERKcIASURERESK/AWjfdDjVeuReAAAAABJRU5ErkJggg==", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average curtailment\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_curtail\",\n", + " ylabel=\"Average Curtailment [GW]\",\n", + " title=\"Average Curtailment vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum curtailment\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_curtailment\",\n", + " ylabel=\"Maximum Curtailment [GW]\",\n", + " title=\"Maximum Curtailment vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average fossil cost\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_fossil_cost\",\n", + " ylabel=\"Average Fossil Cost [GW]\",\n", + " title=\"Average Fossil Cost vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average AH throughput\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_ah_throughput\",\n", + " ylabel=\"Average AH Throughput [GWh]\",\n", + " title=\"Average AH Throughput vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average shortfall\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_shortfall\",\n", + " ylabel=\"Average Shortfall [GW]\",\n", + " title=\"Average Shortfall vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average shortfall cost\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_shortfall_cost\",\n", + " ylabel=\"Average Shortfall Cost [GW]\",\n", + " title=\"Average Shortfall Cost vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum shortfall\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_shortfall\",\n", + " ylabel=\"Maximum Shortfall [GW]\",\n", + " title=\"Maximum Shortfall vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum slack run\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_slack_run\",\n", + " ylabel=\"Maximum Slack Run [h]\",\n", + " title=\"Maximum Slack Run vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Plotting widget" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "def plot_zoomed_signals(model_data, ts, sample_idx, days_before=1, days_after=6):\n", + " q, b, u, s, c, r = model_data\n", + " labels = ['q (Storage)', 'b (Discharge)', 'u (Fossil)', 's (Slack)', 'c (Curtailment)', 'r (Renewable)']\n", + " signals = [q[sample_idx], b[sample_idx], u[sample_idx], s[sample_idx], c[sample_idx], r[sample_idx]]\n", + "\n", + " timestamps = pd.date_range(start='2018-01-01 00:00', periods=q.shape[1], freq='h')\n", + " start = pd.to_datetime(ts - pd.Timedelta(days=days_before))\n", + " end = pd.to_datetime(ts + pd.Timedelta(days=days_after))\n", + " mask = (timestamps >= start) & (timestamps <= end)\n", + "\n", + " fig, axes = plt.subplots(6, 1, figsize=(12, 10), sharex=True)\n", + " for i in range(6):\n", + " axes[i].plot(timestamps[mask], signals[i][mask], color='black')\n", + " axes[i].set_ylabel(labels[i])\n", + " axes[i].grid(True)\n", + " axes[i].tick_params(axis='x', rotation=45)\n", + " axes[-1].xaxis.set_major_formatter(DateFormatter('%m-%d-%Y'))\n", + " axes[-1].set_xticks(pd.date_range(start, end, freq='D'))\n", + " plt.tight_layout()\n", + " plt.show()\n", + "\n", + "def plot_full_signals(model_data, Q_index, constants):\n", + " q, b, u, s, c, r = model_data\n", + " labels = ['q (Storage)', 'b (Discharge)', 'u (Fossil)', 's (Slack)', 'c (Curtailment)', 'r (Renewable)']\n", + " signals = [q[Q_index], b[Q_index], u[Q_index], s[Q_index], c[Q_index], r[Q_index]]\n", + "\n", + " timestamps = pd.date_range(start='2018-01-01 00:00', periods=signals[0].shape[0], freq='h')\n", + "\n", + " fig, axes = plt.subplots(6, 1, figsize=(12, 12), sharex=True)\n", + " for i in range(6):\n", + " axes[i].plot(timestamps, signals[i], color='black')\n", + " axes[i].set_ylabel(labels[i])\n", + " axes[i].tick_params(axis='x', rotation=45)\n", + " axes[i].grid(True)\n", + " axes[-1].xaxis.set_major_formatter(DateFormatter('%m-%d'))\n", + " axes[-1].set_xticks(pd.date_range(timestamps[0], timestamps[-1], freq='MS'))\n", + " plt.suptitle(f'Q = {constants[\"Qs\"][Q_index]:.2f} GWh', fontsize=14)\n", + " plt.tight_layout(rect=[0, 0, 1, 0.98])\n", + " plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "47952cd806f14a3eae21e290f726ad85", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='Model:', options=('prescient', 'mpc-1', 'mpc-24', 'mpc-72'), value…" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "@interact(\n", + " model=Dropdown(options=['prescient', 'mpc-1', 'mpc-24', 'mpc-72'], description='Model:'),\n", + " Q_index=IntSlider(min=0, max=len(constants['Qs']) - 1, step=1, description='Q index:')\n", + ")\n", + "def interactive_full_plot(model, Q_index):\n", + " if model == 'prescient':\n", + " model_data = (q_pre, b_pre, u_pre, s_pre, c_pre, r_pre)\n", + " elif model == 'mpc-1':\n", + " model_data = (q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1)\n", + " elif model == 'mpc-24':\n", + " model_data = (q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24)\n", + " elif model == 'mpc-72':\n", + " model_data = (q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72)\n", + "\n", + " plot_full_signals(model_data, Q_index, constants)" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "e64c3b49590c450f879a95900b867066", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='Model:', options=('prescient', 'mpc-1', 'mpc-24', 'mpc-72'), value…" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "@interact(\n", + " model=Dropdown(options=['prescient', 'mpc-1', 'mpc-24', 'mpc-72'], description='Model:'),\n", + " sample_idx=IntSlider(min=0, max=5, step=1, description='Q index:'), # Adjust max as needed\n", + " ts=DatePicker(value=pd.Timestamp('2018-06-01'), description='Center date:')\n", + ")\n", + "def interactive_plot(model, sample_idx, ts):\n", + " if model == 'prescient':\n", + " model_data = (q_pre, b_pre, u_pre, s_pre, c_pre, r_pre)\n", + " elif model == 'mpc-1':\n", + " model_data = (q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1)\n", + " elif model == 'mpc-24':\n", + " model_data = (q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24)\n", + " elif model == 'mpc-72':\n", + " model_data = (q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72)\n", + "\n", + " plot_zoomed_signals(model_data, ts, sample_idx)\n" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} diff --git a/mpc_dev/prescient_mpc_real_battery.ipynb b/mpc_dev/prescient_mpc_real_battery.ipynb new file mode 100644 index 00000000..d63b53f9 --- /dev/null +++ b/mpc_dev/prescient_mpc_real_battery.ipynb @@ -0,0 +1,2111 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Prescient MPC parameters:\n", + "frac = 0.25 $\\mu = 0.1$" + ] + }, + { + "cell_type": "code", + "execution_count": 99, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "See the scenario WITHOUT BATTERIES: \n", + "percentage of shortfall times = 16.82 %\n", + "average load = 0.97 GW\n", + "average renewable generation = 0.71 GW\n", + "average shortfall = 0.02 GW\n", + "maximum fossil generation = 1.00 GW\n" + ] + } + ], + "source": [ + "import cvxpy as cp\n", + "import pandas as pd\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib.dates import DateFormatter\n", + "from tqdm.notebook import tqdm\n", + "from ipywidgets import interact, Dropdown, IntSlider, DatePicker\n", + "def horizon(x, M, H):\n", + " number_of_samples = len(x) - H - M\n", + " future = np.zeros((number_of_samples, H))\n", + " c = 0\n", + " for i in range(M, len(x) - H):\n", + " future_slice = x[i:i + H]\n", + " future[c] = future_slice\n", + " c += 1\n", + " return future\n", + "\n", + "def process_single_node_data_2018(G, verbose=False):\n", + " df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True)\n", + " df[df.columns] = df.apply(pd.to_numeric, errors='coerce').fillna(0).astype('float64')\n", + " df = df[~df.index.duplicated(keep='first')]\n", + " df['load[MW]'] = df['load[MW]'].mask(df['load[MW]'] < 100).interpolate(limit_direction='both').ffill().bfill()\n", + " df.index += pd.Timedelta(hours=8)\n", + " df = df.loc[\"2018-01-01 00:00\":\"2018-12-31 23:00\"]\n", + "\n", + " l = df['load[MW]'].to_numpy() / 1000\n", + " s = df['pv[MW]'].to_numpy() / 1000\n", + " w = df['wind[MW]'].to_numpy() / 1000\n", + " R = w + s\n", + " netload = l - (R + G)\n", + "\n", + " infeasible_indices = np.where(netload > 0)[0]\n", + " shortfall = np.maximum(l - (R + G), 0)\n", + " if verbose:\n", + " print(\"See the scenario WITHOUT BATTERIES: \") \n", + " print(f\"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %\")\n", + " print(f\"average load = {np.mean(l):.2f} GW\")\n", + " print(f\"average renewable generation = {np.mean(R):.2f} GW\")\n", + " print(f\"average shortfall = {np.mean(shortfall):.2f} GW\")\n", + " print(f\"maximum fossil generation = {np.max(G):.2f} GW\")\n", + " return l, R, shortfall\n", + "\n", + "G = 1.0\n", + "M = 0\n", + "l, R, shortfall = process_single_node_data_2018(G, True)\n", + "hor_l_1 = horizon(l, M, 1)\n", + "hor_R_1 = horizon(R, M, 1)\n", + "hor_l_24 = horizon(l, M, 24)\n", + "hor_R_24 = horizon(R, M, 24)\n", + "hor_l_72 = horizon(l, M, 72)\n", + "hor_R_72 = horizon(R, M, 72)\n", + "\n", + "constants = {\n", + " 'hor_l': None,\n", + " 'hor_R': None,\n", + " 'G': G,\n", + " 'C_max': 0.33,\n", + " 'cons_alpha': 1.25,\n", + " 'cons_beta': 0.5,\n", + " 'cons_lambda': 20.0,\n", + " 'cons_gamma': 5.0,\n", + " 'cons_mu': None,\n", + " 'cons_frac': None,\n", + " 'cons_Q': None,\n", + " 'cons_eta_storage':1,# .85**.33,\n", + " 'cons_eta_charge':1,# .85**.33,\n", + " 'cons_eta_discharge':1,#.85**.33,\n", + " 'H': None,\n", + " 'M': M,\n", + " 'num_samples': None,\n", + " 'number_of_Qs': 6,\n", + " 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]),\n", + " 'number_of_mus': 1,\n", + " 'mus': np.array([0.1]),\n", + " 'number_of_fracs': 1,\n", + " 'fracs': np.array([0.25]),\n", + " }" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# battery inefficiencies\n", + "split $b$ into two parameters for charge and discharge with various inefficiencies, and change how $b$ interacts with $q$ the charge state" + ] + }, + { + "cell_type": "code", + "execution_count": 100, + "metadata": {}, + "outputs": [], + "source": [ + "# --------------------------------------------PRESCIENT------------------------------------------------\n", + "def one_shot(l, R, G):\n", + " T = R.shape[0]\n", + " param_Q = cp.Parameter(nonneg=True, name='Q')\n", + " param_alpha = cp.Parameter(nonneg=True, name='alpha')\n", + " param_beta = cp.Parameter(nonneg=True, name='beta')\n", + " param_gamma = cp.Parameter(nonneg=True, name='gamma')\n", + " param_lambda = cp.Parameter(nonneg=True, name='lambda')\n", + " param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage')\n", + " param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge')\n", + " param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge')\n", + " \n", + " B = cp.Variable(nonneg=True, name='B')\n", + " b_charge = cp.Variable(T, nonneg=True, name = 'b_charge')\n", + " b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge')\n", + " q = cp.Variable(T+1, nonneg=True, name='q')\n", + " r = cp.Variable(T, nonneg=True, name='r')\n", + " u = cp.Variable(T, nonneg=True, name='u')\n", + " s = cp.Variable(T, nonneg=True, name='s')\n", + " c = cp.Variable(T, nonneg=True, name='c')\n", + " constraints = [\n", + " c == R - r,\n", + " r <= R,\n", + " q <= param_Q,\n", + " u <= G,\n", + " b_charge <= B,\n", + " b_discharge <= B,\n", + " # cp.diff(q) == -b_discharge/param_eta_discharge + b_charge*param_eta_charge - (1-param_eta_storage)*q[:-1],\n", + " q[1:]==param_eta_storage*q[:-1]+ -b_discharge/param_eta_discharge + b_charge*param_eta_charge,\n", + " s <= l,\n", + " b_discharge - b_charge + r + u == l - s,\n", + " B == 0.33*param_Q,\n", + " q[0] == 1.0*param_Q,\n", + " ]\n", + " objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+\n", + " param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u))#+\n", + " #param_gamma*2*cp.norm1(b_discharge)+param_gamma*2*cp.norm1(b_charge))\n", + " problem = cp.Problem(cp.Minimize(objective), constraints)\n", + " return problem\n", + "\n", + "\n", + "def retrieve(problem):\n", + " q = problem.var_dict['q'].value\n", + " b_charge = problem.var_dict['b_charge'].value\n", + " b_discharge = problem.var_dict['b_discharge'].value\n", + " u = problem.var_dict['u'].value\n", + " s = problem.var_dict['s'].value\n", + " c = problem.var_dict['c'].value\n", + " r = problem.var_dict['r'].value\n", + " B = problem.var_dict['B'].value\n", + " return q, b_charge, b_discharge, u, s, c, r, B\n", + "\n", + "\n", + "def prescient_sweep_Q(l, R, constants, save_objs = ''):\n", + " Qs = constants['Qs']\n", + " G = constants['G']\n", + " storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q\n", + " charge = np.zeros((Qs.shape[0], l.shape[0])) #b_charge\n", + " discharge = np.zeros((Qs.shape[0], l.shape[0])) #b_discharge\n", + " fossil = np.zeros((Qs.shape[0], l.shape[0])) #u\n", + " slack = np.zeros((Qs.shape[0], l.shape[0])) #s\n", + " curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c\n", + " renewable = np.zeros((Qs.shape[0], l.shape[0])) #r\n", + " max_discharge = np.zeros((Qs.shape[0],)) #B\n", + " problem = one_shot(l, R, G)\n", + " objs = {}\n", + " for i,Q in enumerate(Qs):\n", + " print(f\"Q = {Q:.2f}\")\n", + " problem.param_dict['Q'].value = Q\n", + " problem.param_dict['alpha'].value = constants['cons_alpha']\n", + " problem.param_dict['beta'].value = constants['cons_beta']\n", + " problem.param_dict['gamma'].value = constants['cons_gamma']\n", + " problem.param_dict['lambda'].value = constants['cons_lambda']\n", + " problem.param_dict['eta_storage'].value = constants['cons_eta_storage']\n", + " problem.param_dict['eta_charge'].value = constants['cons_eta_charge']\n", + " problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge']\n", + " problem.solve(solver=cp.CLARABEL, verbose=False)\n", + " if problem.status == cp.INFEASIBLE:\n", + " raise ValueError(f\"Problem infeasible for Q = {Q:.2f}\")\n", + " elif problem.status == cp.UNBOUNDED:\n", + " raise ValueError(f\"Problem unbounded for Q = {Q:.2f}\")\n", + " print(f'objective: {problem.value:.4f}')\n", + " objs[Q] = problem.value\n", + " q, b_charge, b_discharge, u, s, c, r, B = retrieve(problem)\n", + " storage[i] = q\n", + " charge[i] = b_charge\n", + " discharge[i] = b_discharge\n", + " fossil[i] = u\n", + " slack[i] = s\n", + " curtailment[i] = c\n", + " renewable[i] = r\n", + " max_discharge[i] = B\n", + " if save_objs != '':\n", + " pd.DataFrame(objs, index = np.arange(1,7)).to_csv(save_objs+'_objectives.csv')\n", + " return storage[:,1:], charge, discharge, fossil, slack, curtailment, renewable, max_discharge\n", + " " + ] + }, + { + "cell_type": "code", + "execution_count": 101, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Q = 0.00\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/laurentaylor/Desktop/anaconda3/envs/gnnFlow/lib/python3.13/site-packages/cvxpy/reductions/solvers/solving_chain.py:241: UserWarning: You are solving a parameterized problem that is not DPP. Because the problem is not DPP, subsequent solves will not be faster than the first one. For more information, see the documentation on Disciplined Parametrized Programming, at https://www.cvxpy.org/tutorial/dpp/index.html\n", + " warnings.warn(DPP_ERROR_MSG)\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "objective: 2.6029\n", + "Q = 2.00\n", + "objective: 1.8238\n", + "Q = 4.00\n", + "objective: 1.4655\n", + "Q = 8.00\n", + "objective: 1.0310\n", + "Q = 16.00\n", + "objective: 0.8095\n", + "Q = 32.00\n", + "objective: 0.7018\n" + ] + } + ], + "source": [ + "q_pre, b_charge_pre, b_discharge_pre, u_pre, s_pre, c_pre, r_pre, B_pre = prescient_sweep_Q(l, R, constants,'real')\n" + ] + }, + { + "cell_type": "code", + "execution_count": 82, + "metadata": {}, + "outputs": [], + "source": [ + "arr_names = 'q_pre, b_charge_pre, b_discharge_pre, u_pre, s_pre, c_pre, r_pre'.split(', ')\n", + "for i,arr in enumerate([q_pre, b_charge_pre, b_discharge_pre, u_pre, s_pre, c_pre, r_pre]):\n", + " np.save('l1'+arr_names[i]+'.npy', arr)\n", + "\n", + "np.save('l1b_pre.npy',b_discharge_pre - b_charge_pre)" + ] + }, + { + "cell_type": "code", + "execution_count": 85, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(array([3, 4, 5]),)" + ] + }, + "execution_count": 85, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "np.where(np.arange(6)>2)" + ] + }, + { + "cell_type": "code", + "execution_count": 105, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "0\n", + "0\n", + "0\n", + "0\n", + "0\n", + "0\n" + ] + } + ], + "source": [ + "exp = 'l1'\n", + "charging= np.load(exp+'b_charge_pre.npy')\n", + "discharging = np.load(exp+'b_discharge_pre.npy')\n", + "for i in range(6):\n", + " discharge_locs = set(np.where(discharging[i]>.10)[0])\n", + " charge_locs = set(np.where(charging[i]>.10)[0])\n", + " oops = discharge_locs.intersection(charge_locs)\n", + " print(len(oops))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "old_chanp.load('b_pre.npy')" + ] + }, + { + "cell_type": "code", + "execution_count": 104, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "q_pre changed by 0.11149530057789597 percent\n" + ] + }, + { + "data": { + "image/png": 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TZUederS94fL1DI9TV9UKFG8VIq/C3fvzDYq85+YTl0XohieFlsYvPEDdPl4rLPq27g3cqsT6huBI1DmnhfMwd8tyRzjXZe3RRJfuFWwd+3zVcWENc5VnZm6jaTKr/1YP8174PJWq9Khl+vfvT5988gmNHz9e5G3v2bOHoqOjzQXX4uPjRa9uiWvXron2Y40aNRJebq5SvnnzZtGKzGhcTLml2mvon925VZKVKG4ohxVaNiRyGou3yMPrlOL+6Zvoly3xNHD2dlF99c+dxsiJB/9n7zzAm6raOP7SlrYU2jIKlEKh7L1H2UOQ6UARcQsKKIqfCqLgYDlwiyIKqAwHigMnQ/bee1f2puwWCrTQ9nve0970Jr1JbpKb5N7c/+95Qklyk5yMc8951//VBi5hYFbuP09XbtzUxEn13I9b6eMFSRQkM24d7M+tUkubvbOYpq46bHcvwOcg5vK1m6rWvJd+2S7GI809vm3v6VRatMe63MgeD0xZRx/8m0R/7zhl95gCCnNSEkTkvYdVBpvdsea/Ta/nWqB/WBdE4tfcTFFPmbT8oBAj5PIICYs/zcHjeO71+GwVPfNDTqamEpyens8J5+A5f9pwjDp/slyIJEqcuHRNlGHajk0J1ob4fOkB+t+PW8mV2vNFsvPGd+uOuj2vjZqGDsNbh8hrr+UTgg1HrkGWDGAJNT++h75aLzxntqkczmBD/du1R4Xoya+5Ak22CqmPTd0gnpcVzeXjvu/LNaItAm8ieIxSFIlrWrgO857cWsuFe5KpwdiF1FemZCq9x92nUuiuz1cJtUcJXvBtcfYZbD+RQuMX7be8pz5T1pG7qqvN3l5ES5POCsVIo058LeC0co5ac+uv9evXU2JiouW+ZcuW0fTp0y3XP/nkE8uxrHw+Z84cUeNtNjhLI/GdxWJTaST4d7756KV85x61DP1lu/g7bt4+j8fy86a8DZC35t+eU2hfB9xDmiPcEos3tRwNt8XZ75azLv7efoo+W3LAStwo24ENeSsz5zk7fbxcRKDG/qPckoh7efM5iFWPWVhN4tNF+8WmmG9npPWa12c2Ong83687KsZeccRc6vbpSlqe2x9cDkennp25RfE9Hjmf5/i3vd82eM7Ov+Gzd4j/czaB0mupibRXfW2eyJBjR8TpFLQpA+7B6x/DkW/e87IzytV5zY6kd+ftE+Vcb/6zN38miwORYG6PyVkdc3eesTtnOD39u7VHaMaaI5bbuF6a9xs/bjhmtQ9nhs/eSf8lX6XW7y0R1/l9tX5vqaUMUy74xs9zzxer6eyVG/k0ItYdvqB+L378MvX/NqcLwri5e+mNP3Kclq6QeuMmNRy7kJ6YvlGMa+MRY7Upg+GtQ+y1/mDDcdfJVJopW8hZdZAXwYThc6yMdEuduAfthFhkjGudJXbnbkaVRnfi0nWxKMvh+m9ui9B70lohinLbR8sUVdMH5E5COewkYM8be/h2nEgRBi8b67yJmS/zxh29kCaM8+6fraIXZ21T9Z6G/pz/hGkPjsrzZ/vNqsMi7X/NwQsiDZ3bnbBipLzGBgBn3Pvlaqu5pDvsuNw5pY1FjXgu+xu5Qqp8iXe1hSFHBuVZN3JmrHXuhQfAEW/P3Ss2tVI0XG7g8pr9poJhzCKffJH35z4oSyGVNuhKW4RW7y3JVyIhj6rZwka2bR04b4r5do7KVXltrlgv5T21uXzLXko4i7zxfoG1Y+bsOC3eOxvrXL8qj1JxxJ2NADb+5YrOcmEpCV5vORtOLfzuWWyt8qtzxeM40s5whhw7IlqMyzEwAHCXvWdSRZanbQScyzN5Xtd8Y36+x/CcZoN0vcxA5SwwW2NVae8/c/0xsebJW4xJQS6l88Abf+6mv3ectgo6sROLWxCysV9z5Px8e+Brue12+X3ZwiWXHKFm5zlrLLw7d59wQnAbwrzx57Tw5LnN89rWFlBi67FLNHlFTm23M7hU9ItlB8RenM8Zb/2zRzg4uXacx8X7kiRZSr7egbiaAWGPNS+QteKixMIowSkoPw1sYVlwm761iNI86F/NImNdape2EmV7vlNVu2VdnHKixM7c9Bepdl0t7HmTw+nptnAKvDwS/txtVejKjVsUGhJk9z3FFy+kegxSVJ43SfINhASnzz3boYrq5wPm5mZuVMqo6uhK2Sa+xt75Z94ux8rOtnBkkPnnudZaDAsAgRTwSZdpGvBGmY3O+OIRFqEzdua+1r2mRbSJyzCcZYQ4Onvw5vmSjZHKDmIWJnIVjspJ66XV6zsYgCTyJrF4X7JFrFW+R5DvEzj7be/YrrRy/zlKrGQtLiVfY9XC+6EtuQJsbyl0bQHAXSSdIPkcYGfv4fNpVDsuSpQzShFqNg7rlSsqrm8+elG0s7RFHuV2tiuw7evdfNxiOvJuD0VnFSNlrdh7Hl7P2SmmBg7uSRFq5nxahnDC2yLvFvL6H7vo/ibxIlO1brloh3trNaSlZ1rOJXzOUII7O1SPjSQjAMPbDTiKXGf0v2KhKx0VRt89mUjVSkc6FRVSq1DOP3RHcAsNvtzXuBxVK52n9Lfu0EU6eO4qVSgeQRuPXFJtdHPahj3+3Z2cL5WlZqx2rZ20ThW97aOczbQjjl90L91s9QH36sKBsWCnVURoiFfaAvkLT+eZvQVeT7g7QmetmIDxWbX/PD2SK3w2rEt1p85SXoOjC6lT9ZfqkCWyFX6RvFFmdo3pYnXs9+uPUqeapSmuaCG7Rve3suiRNI8lde98Y7HJblt/+KJVZM1T2LBXqaeWz+i2B0fgHGElBqeyY4ujmlzej3mjWwzwPTxPuSUs07FGKfrswYZU2EFnAd7rFgkNUaVQbqslorSEss7QoXNp9NVjTawM6Semb6KfBjanyiUL23UAnZUJkkkP/c9O1FapHeDXKw/lm++ukOGm9oFSVFwJtpGUMlzdQY3mDGfdGgWkmrsIpzewwqGUmpGcmk532/HASEZ64zcXisVFqx+hfGGx7cPZ8aPloj2W2k3oqD930UcueJRZjEWuFu4p/wsA5XAtNzbANxw4e0UIF9k6ndihxa1pOKVJqTbznx2nVC88tvyaGzXWM5wt4g3Uno/487cnCmV5LtnO/6/tp0Tqbs7tHg0RBCj8G5GMbimC6qj8itOgeTOvVgjwxZ/Vr2FyHRSp73zLd5c4rD2WKwZztIdLq+yh1KOeBQO1gh36813MLNEbLPIIjA/PA8nollrgfrY4Zy1QglOR641eIPbvamBtA2ew0c1waYi8BOP81XSRUfXLphOq1j4WGONaZS5PUeKPbfmj01pndEy3iap7itb2jjNmbToueoAbARjeLjJhSf6Jzaklm+wU97NXiSPP7NGS10q5ir2o9LTVeSIK8hOG2k0o1zIeOp9z8vAHatNd9MzovwOr1YEZ6PTxCiFc9Obf1nWW8oXbtjaTNQa41RYLkLjDTTsLETvnOF1N10J9PjBqOXLIn789USh7jkBO3ZWEbwCwRUlx9/mfttqdb1wL6YoQoFxsiJGeV6ksg9NOlVD7++VzkFyE1B+gzSbQA6z/YwvXDF+4qtzaioXBXEEKrklIZwulfby9lXvKykN2NZvsCZD6i9E2eyEjsuw/YwTBYHi7iNTo3Zb7bESH8sQSrNO0WIWPo2auwOrgbWzqnZ3hyuKs9sQAlHGkSAn0jTyFyZnhe96mVyWnLLLgh1pRD3vTbNRfu6nDh8voq5XqhEbcgR2ALHzkbhs9X5whrt10P9rOwpKupKTKRaiupuu3vzjwjH1nlDUJuA6YxfXkKM3/nzcdp4HfbnLYg962DIO1SbibBxvJtrDgmBJLXMiashVRBcBs2IoIyuF2kErzWm5I87r/6DfrHa7dtus1Z5hyhuhAmeJ33osoP8fpy9fhFPYhWQbpHAjD2wscOZ8mlP24BkO+KLOyJi+wHDVzBVYHd1b37cqJyRZ3U2eBsSY7cAyrf7oCK9pzHWOX8Ss8el2pj+WH/+b1mdea81czhNPQ3TZ6vkB+rnTkBFFyAnCk3JUNjvw7sxWuAYEDp3o6EimVYPFMFuq0zSx7+dcdtGBPslV7HjUONXu/KRZUU2L2ljwVcy3XdgACEUdq/Reu5jmmOMjV5K1F+dpNcXutlfvPi245rsxre90uFuxRLr/wRNwYBG4QDIa3hkxcekCIuHDtBQsn2NZgOPJUc40X107ZCrUAAHyDXIVYzUIsb4Xjr6gxG6hcT+ZtfJ0U4+r6Ke+coAbbaKcSOBcbH0caSntOpwhNARY9ZIOYhYp+2qCcNcEtJG3n3eK9yaJW/Ch+JwD4lCAHC9KFtAz64N99IgDGQS6+3tdOeZjS2snrOpeELNl3LuC7lQQa2WQMoGquElY4tG2XYa/tRZVSeUrjchztXdt/sMxuf0ygbzgCwX0af950gtpVLUnlS0T4e0jARTiVdMV+9Qstb7z1UKDx3vwk0XP3/V716P6m8S7/brk/KJ+vnJWbnLpsXceqVoiS03S71YmlWy5G6Rwe7aMPfmnSWXq8ZYJvXgxoDvee/Wql/WyGV37bmU/V3p7Qr20kZfl/5+jJGXktdoDxYAOLu8Dc07Ccv4cCXIAN6v/9ZD9rlNPI+TJxaZ44otr1h9dEe+2qgP7Jysqm5NQb9O/uM3Rvo3JUxIHCvT9BxFsli/Ymi4sn0RRHqawwuo3LmdQbVHf0Anrjj13U9oOl9OwPW2iXkwgcR1m6fLKCxkCYza9I9ubIP3dZLdTOU6Fd10bwhpYCG93uCvyxIuztn6ywm/4qx522JaySuubgBXrjz92qSmXkH4+Uas61sj0+W+mwxtZbSCUAwDkTJ06khIQECg8Pp8TERNqwwT0BQi2R9551xD5ZnafUq1dpQydH6hUNjAl3rGAD68VZ24VY5vs2dcH21O5bv7dEGOvAf7AI2Q4Xy8KyAyxVGSgzfc0RUebL3SLavr9UCGs6apfM7DyRQq3eXSK6X/gKGN5O4JQVFmGwVTj0VNyFDS420Lmlka0YBDAe8tYJc3aeFv0dGa4t6jttAw34dhOduHSN1h68IIS0Xvt9JyUlX1FUpef6pXYfLKUab8xDPZ+XkdZZzlZwyTB0ksaqBNeUOX4B5d+VmrYcru4X2CvMEWlmwpID5A1cFS2zErqT1cruPpVK/+w47fOe4mrS0QHRrFmzaMiQITRq1CjasmUL1a9fn7p06UJnz/peYZa7A9z9+Sq3W159Ycf59vWqw6LOe3/yFXrqu02iHSEwLvKOFaxxw3odXDZwK1eE8oEpa4VDkh2Ag77fTE9/t1mo3XOv4BG5mRJyZm85IVpQ/r5V/y0jjQh/L7wP5/24Oy2jHK2h4xf9JzoTDJ65JSC67JiZfTInKpf2sjH9ycIc7ZxZG4+Jec0Cebz3+WrFIRH8euirdUIIU6n7BXem4HnNwTQt0WccXkdIUbCSRcLcery9tBU2uJSMLhAYsCH05PSNorekUl9I3iAqwZE97iMt9+A92bqil0cLXIU3ZK6qCzvLmLE1J9np0uSthcII3TayMwU7sPTtRerUCNB4q42ZowD/0QtpYsPL6fFhIcEWISv5PFielJf6n5mrYHjFifca+J6PP/6YBgwYQP369RPXJ02aRHPmzKGpU6fS8OHDfTqWYb9sF5llT3+voDysAskZZa/7AAhc2ry/lO6qH2eJfK07dJEKBhegeTZOHG4fa5t19G5u6zmOoCN1XXuWJp0Tjmu+VC8dqelzj1+0X1wYuYMXBAbTVh+hmCJhllJgntdHLlwT5UKO2HLsEt37xRpLMO3Vy9epbNFCmowJhredxZfbfnWtHWu5bfZW9aqjADByo1sttu0t5uw4BcNbJ8jtUxbz8na6KRv2qTduWVoR8uLBfLnsoMikmPxoY0WFZjUEyXKdvJVT4SguzQrSzLkr6TSkc/V893Pphpx/dyfTwXNpNGXFIYovrs3i5y3Yk37kQhq91bNOwLdqzMjIoM2bN9OIESMstwUFBVGnTp1o7VrrFpsS6enp4iKRmqqcFeYK3Pbr543H7To0AVCDbbrptwoq1jdthAAkoxtoD6cBv/7HTqofX9RyG2cKAuAKktEt4czoZiYsznHGSLAejlaGN1LNFeg/YyNtOHyRxv5j/IbywFiEFQzK138ZeA82OjnF0Olx2dkiTUle72dbM8jphlrS9O1FirdzaQq3JeQaJneRp2vb1q/Kb+fyCFu4d7lWrWA+W3JAvEa/aY5rgvn9stHNHL+Yvz+yt2BjzlXenrtX9BRnj7mtWNt/AbZpPH/+PGVmZlLp0qWtbufrZ84op3uPGzeOoqOjLZf4eNdEAZXSUDlbgttusoIxAN4sN7E1vIH34JI9zmBRcoAA4E2kTDwJVwViHQHDWwFORQDAV7BgC9eRsAEYGmw9JXedTKULPmgXZfYUQ3u8M3cvfb3ykMiCkffkvG4TYeaawSE/bxdGgC1cYmCvTZEnnE5xXWlcCXvrCesStH5vab66Re5dzvWODP827W1E7bV8kZdcMEN/3i5SCfXIy7/tEK0eHcF6HYnvLMpXeyivcV+5/xz1m7aROn+yQjhwWJnXrHB0PCUlxXI5ftx154ac35GNBnwIZ97wen1Xro6LLb9s8uz3DADwDzyv+cKBltAQ6704aztoVZZnasObN4C8aeLNMivfccTKUY0XAN6ABVuYl37ZrljHi9pC7+FMvI6jrG/N2Zsv9dmeCAs/HZ+cWZhn89FLFgN2eK6h6gi2UyXD3fYEfyblBqU5OTexkn6KTb9he8h/Zpl2FhOpVILrFm3hiP+ag+ep8VuLqNunKxUfby/L+od11k4ITpvXM9ynmdeF0X/ttjgNuCsBfwacjsY1ZMmp6fT8rG1Wj5NnEnAGldyxy0rtgUBMTAwFBwdTcrK1M4Wvx8bmlWrJCQsLo6ioKKuLGvj3z50jWKBS+t3wHOMyDAB8jT1l7WEyrQqgDs6ikrpIsFNyzo7TXtMeAUBNmZ/tXpy7F0l7Ok8xdY03b4gZFmuYveUkbThykbrVUdcyDACtqR0XLWpebVGTCg3U8+3aPFFDrWtCWeRszs4z9GZumcqRd3vYPZY9q5MeaWRVp91g7EK6s34ZqlXG2hi5Y8IqkQ3x39vd7D4fHxMZFkI7x3Rxq3WXqzz01Xq31L/5PCtH78L9D0xZZyV2yN/p8Nk76M9t1s4XFouz15rGtk2NPHvCyISGhlLjxo1p8eLF1LNnT3FbVlaWuD548GBNX2vi0pzNOV92jelCvSfllH4M65JfIwAAYAxYUZqzqJhHEstT+w9z9D/kayMAvoS1WbbLuqxIXMnV3PEU00a8uVBe4lTKDctm0FbBEgBfceDcVXp2prZtC4A1Q2ZtEz0evQXbV/8l551bljoR2Hv6e+vvmyOrP244Tp8vzV9HzfX+9uqxJa64kbEj2YRqo+X22HHisiibmLszRxk2UGXFXv19Zz6jW6LiiDmW/z85Y5PFqRHIwRtuJfbVV1/RjBkzaO/evTRo0CBKS0uzqJxrAX+O3PJJ3g5PIt0PPd4BYBCV9ZxFstIjeQbamtzMFgB8zeVrGXTIi+Vgpo143/bRcqsPGQB/Yxsxk8DSrh5O1Q6xqZOX4Fpkb3cnYEVruZXVb/pGTZ+/08d55y1PkKttS6nmY/7xzCHx1HebRd35Mz9syYn0B6ii98z19uv1bffh/HnEFS0U0HO4T58+dO7cORo5cqQQVGvQoAHNnz8/n+CaJ9g6Og7KsixYoA8Af1BxxFx/D8HQcH9teSndeVmbSwiqAT3Yh560bbWHaSPecjDBgZ6BU10d83edET3Q7dVfO6vn1oKPFv6nyfNwzbASrnhhHYnyFbD5fXHkZt9p9xW3tx67lE/sLTDNbtc3lvbmsDPRNiPBaeVHjx4VbcLWr19PiYmJmj7/Czb18wO/c69PNwBAP9h2eWg+brHfxgKAr/bipjS8WUgNABBYPP39ZpGO/dyPW/1meDPejqqrxZX6dY7c7Dntfj/le75YY3V9f/IVOqugV2A2uM3c0QtpdPh8/jr4uz9f7ZcxGQ2k8wIQmGw/kb+OFoBAx3Sp5inXb1Kb95b4exgAqEar9Bazw6rfvlSp9zdfrzxs9z57rb604vZPVnj1+Y3CVysPi4sScEyoYwJSyQEIOLgrBrfhBMBsmC7ivfNECqVqpEwHgC/Qa8Bn4sSJlJCQQOHh4SK1dMOGDQ6P/+WXX6hGjRri+Lp169Lcud6rj+N2T7ZoXW+tZ1h8av7uM3YjiFqruQPgLT7WqHwDAKAfJiyGQw2Ycy9uuoi3vZ61AOgVPf5kZ82aJdSMJ02aJIzu8ePHU5cuXSgpKYlKlSqV7/g1a9bQgw8+SOPGjaM77riDZs6cKdoPbdmyherUqaN5OmrNkfPJzCS+Y79WrsOHy+jIBbSoAwAA4B9u3EI3AmAstNqKmy7i7awdDwB646Cs9Z1e+Pjjj2nAgAGiZVCtWrWEAR4REUFTp05VPP7TTz+lrl270rBhw6hmzZr05ptvUqNGjejzzz/XZDy+qt82Am3ed1xKA6MbAACAP0lzo/UlAIGA6QxvbNCB0UjPVUbWCxkZGbR582bq1KmT5bagoCBxfe3atYqP4dvlxzMcIbd3PKsjp6amWl0cgWmdx/GL+qgxBwAAAJS4hUUbmFTo03yGtx7zdgEwEOfPn6fMzMx8fXr5OvfxVYJvd+V4TkmPjo62XOLj452OK7yg6U5nAAAAgOFA9ikwGkg1dxNMdgD0z4gRIyglJcVyOX78uMPjQ0OCaN+b3ejV7jWsbi8Slidj8f599bw2XgAcceDtblbXI0KD6ci7Pfw2HgAA8CcIggGzAnE1AIBLxMTEUHBwMCUnJ1vdztdjY2MVH8O3u3J8WFiYuLiK7fRumlCMliado5giobovM6lZJorG3FWbqpUuQhGhIZR64ybdzMyikkXCKCTYdz7SW5lZ+V6Px7LpyEWqUzaaSkWGq34uHv8P647S6L/3WG57pHl52nTkEhUMDqJONUtTTGQoHb1wjaasOERmYdlL7f09BAAA8BuZmfpejwGwBarmbpJQorC/hwCAS4QEebfnsquEhoZS48aNafHixUKZnMnKyhLXBw8erPiYFi1aiPtfeOEFy20LFy4Ut2uJrW39Ye/6NH3NEerdOJ72nPZNH2+1dKhekqb1a2b3/pgirjsetEDJyI8KL0i31bAuFVADG9d9W1UUF2e82r0m3biZKXqMcwYD11OlZWRScIECVCg0WBzDt1Uc4b02dN6gY41SVEDWN/3BZvFUKkq98wIAAAKNVlVi6JfNJ/w9DAB8julSzSvGwPAGxoKNEL3BrcS++uormjFjBu3du5cGDRpEaWlpQuWceeyxx0S6uMTzzz9P8+fPp48++oj27dtHo0ePpk2bNtk11N0ly8YlWaJIGA3tXJ3Kl4igzrWUo+tasmhIO7qtRl47tdd71KR3761L20benu/Ybx5v6vXxGI3wgsGW3zsbq1wqIBnd0m09G8SRkZAb3Uz3umX8NhYAANADbaqV9PcQAHCRABdXmzhxIiUkJFB4eLjoE7xhwwZNnpejKQAYCVtjUg/06dOHPvzwQxo5ciQ1aNCAtm3bJgxrSUDt2LFjdPr0acvxLVu2FL27p0yZQvXr16dff/2V/vjjD016eKslyIuZA2EhQaJmt0qpIjS1b1NaPqw9LXyxLfVvU4keaFaeikaEUo96ZXw2nkBm8G1VyEjw14xvGgBgNLy1D2dwTgRGQ6utuC4N71mzZomI2qhRo2jLli1io86th86ePevxc8PuBkZDh3a3gKPVR48eFa2/1q9fLxZmiWXLltH06dOtju/duzclJSWJ43ft2kXdu3c3jHji3P+1sbreIL6o1fV1IzpaXa9QojBVLR1pdVuvRmW9MjazUaWU9efavFJx6l7X+9kM7nKXwSL0AADgzX04g704MCu6NLw//vhjGjBggEhbrVWrFk2aNIkiIiJo6tSpHvf7xWQHRkOndrcu0dru7tMkXkSya8VF0e/PtLQYetL/JYoVDnX6XB2q56WgA+34aWALuqOe94zb4na+27d6Os/WmP1MS+qB1HKPwJoNgL734W7txRHzBiZFd4Z3RkYGbd68mTp16mS5LSgoSFxfu3atx/1+kWoODAcsb9V0rq1OAKxl5RKqjnsosbzl/w3LFxNq1JMeaZyvblcN8se81r2my48H+Zn4UCPxt2vtWK/V7G94taP4K2fja51EeYEzGpUvJr53LDvuw+J6AAD97sPd2YtjWgOjEbB9vM+fP0+ZmZmWWlEJvn7mzBmP+/1irgOjkQ3L26WWXEtfak/P3VaF/hrcyuPnq2+TUp4QU1jUa7sL9xJnY/7J1s5VvoF91r/akeY938ZSN8/18p1qaptRwL22uWafVd75r8SwLtWpZKR/FOfNCLQQAND3PpzBXhwEOtloJ+Zev19EvIHR0Hn7aV12LmAlc0f46zRwf5N4cQGeUToqXFy8CWc2KOGO0e1OhgTIAXY3MBrc9tBsc97VvbjJPh4A9BvxjomJoeDgYEpOTra6na/HxnqeTojJDoy4iAPtiS9eyKPHt81th9KsYnGNRgQ8Q93J/f4m5VQdVzSioEPnrdk21v4CznJgNIzuLPf2PpzB+ROYNftUd4Z3aGgoNW7cmBYvXmy5LSsrS1xv0aKFx8+PyQ6MhsHXcF2iRtilTtkoh/dPeKAhvdmzDk22ExkF+mBaX+t+6e/1queRwdcswb6jZWDbSi6ODjgDKzYwGkZ3lnt7H85gXgOzostUc25h8Pjjj1OTJk2oWbNmNH78eEpLSxPqigCYDYOv4bqEbSpnkbRONR0LtUVHFKRHm1fQeGRASx5OLE8dauTVfnNtvbvO1+0jO9OlaxlUvkSE3WPg19UeOMuB0QiEJdvb+3DMa2A0ArrGu0+fPnTu3DkaOXKkEHJo0KABzZ8/P5/QAwAAaEHZooXo5OXr/h4G0JA/n21FteNyshbeuacuzd5yQojuMR2ql6SlSeeEc2Xv6VRV3z07WviiRMPyRSnl+k16oGl5mrz8kMbvBABgJLICwFvu7X04zG5gNLSa1bo0vJnBgweLCwAAeJvWVWJo1iZrFdY+TSGCZmTkivSsJC9vDffpgw1p0Z5kur1Wafp8yQGavCK/sVyiSKjqjePvz+Qo6J+7km657el2lRUfh5pl1wgvGERX8z5WAHRPANjdXt+H4zQIzIpuDW8AAPAXd9WPozLRnomvAd/iykYuKrwg3dtIWWRtWr+mdOXGLY+//74tExRvD6T95ttvv01z5syhbdu2ibrQy5cva/4acUUL0fmrGZo/LwDAf8DwBmZFd+JqAADgbWzry2zVKsNCcGo0Kx2qlxKOF28RSLWNGRkZ1Lt3bxo0aJDXXiNwPi1gFgIh1VwPAqcABKJoIiLeAAAATIuvt8iB1Jd6zJgx4u/06dNVPyY9PV1cJFJTUx0/IIAcFcAcwO5WAaY1MCkI6wAAADAt0YXyBNOWD2uv+nH1ykU7tBHt2YuBFPF2h3HjxlF0dLTlEh8fbxpHBTAHsLudA60LYFYQ8QYAmI4CNlEJRCjMS79WCbT56CXqWjuWKpQorPpxVUtH0m+DWlCpyHCXXs/shuSIESNEqyJ5xNuR8W3yjwsYEKSaOwfzGhgNraY1It4AANNh62zHNsm8RISG0NS+Tel+N1TsG1coTvHF7ff1VkLvgZ7hw4eLqLyjy759+9x+/rCwMIqKirK6OMLsGQLAeMDudg6mNTAatlpA7oKINwAA2IB9k/EoYJAx6N2QHDp0KPXt29fhMZUqVfLZePT9aQGgABYQp0BcDZgVGN4AANPTIL4o/br5hL+HATxgUPvKtGBPMukdvdc2lixZUlz0gs4/LgDygVRz52BeA6Oh1bSG4Q0AMB22a36w2QtvA4CG5YtRYsXitP7wRdIzsVGu1YTrmWPHjtHFixfF38zMTNHPm6lSpQoVKVJEk9dAZAwYDZjdzsGsBmYFhjcAwHToPd0XuEdkuH6XtN+faUlXbtyi2OjAMbxHjhxJM2bMsFxv2LCh+Lt06VJq3169QrxDMFWBSfv9BjSY18BgIOINAAAagYB3oFBAtw4djsgHGty/25Ue3u6AqQmMRhbsbqcgkwUYjVtZWZo8D1TNAQCm5876cVQpRn0rKaBXsOMNNPReEw+ALWnpt/w9BN0DZzcwGp8vPaDJ88DwBgCYHm4ptXhoO38PAwBgA+xuYDTm7jrt7yHoHpR7AaNx/OJ1TZ4HhjcAwCVYTOnhhx8W/XeLFi1KTz75JF29etXhY7je07YX8NNPP0166smIjYDx6VGvjPhbtmghfw8FAAAAAMAK1HgDAFyCje7Tp0/TwoUL6ebNm9SvXz8aOHAgzZw50+HjBgwYQGPHjrVcj4iI8MFogZno2aAsxUUXohqxUX55fbhutAf+MAACD8xrYFZgeAMAVLN3716aP38+bdy4kZo0aSJumzBhAnXv3p0+/PBDiouLs/tYNrRjY2NVvU56erq4SKSmpmowehDocNZCYqUS/h4GAMDEQNQcAGAPpJoDAFSzdu1akV4uGd1Mp06dKCgoiNavX+/wsT/88APFxMRQnTp1aMSIEXTt2jW7x44bN46io6Mtl/j4ePIlYSE4NQLPwOZbGwoVDPb3EAAAGhMMdTVgUky5u3zutir+HgIAhuTMmTNUqlQpq9tCQkKoePHi4j57PPTQQ/T999+L/r5sdH/33Xf0yCOP2D2ej0lJSbFcjh8/Tr5g1J21qEZsJD3fqapPXg8EFkif1J5Rd9amcsVQsw9AINGgXFFqVQXZScB8mNLwHtq5OkWEwosOgMTw4cPziZ/ZXvbt2+f283MNeJcuXahu3bqiRvzbb7+l33//nQ4ePKh4fFhYmBBvk198Qb9WFWn+C22pVGS4T14PBC4wwrUhvngELRpi3XGgXbWSfhtPIBAXjfObN2lUvpi/h6B7goIK0A/9m1vddkeuOCYAekQr0VZTGt5AO2KjwumNO2pReEH8lIzM0KFDRf22o0ulSpVEjfbZs2etHnvr1i2hdK62fptJTEwUfw8c0KYvoqvAJgLAuFQoAWFGT5j8aF6pENCegsFYYdyhcChkpzzhkebl/T2EgKZ3k3KaPI9pf+Wov1Pmq8ea0IBvN9HttUrTwj3JTo9fO+K2HEGjisXpjgmrfDJGoD0lS5YUF2e0aNGCLl++TJs3b6bGjRuL25YsWUJZWVkWY1oN27ZtE3/LlPGPhxvTH3gbrDHeyx6AWZNHZHgIXblxi2KKhNH5q3mClErMf6ENlSsWQYVDg6lH3TI0Zyf6TXsDTH33QJZQHg3ii9K245fFXE3LyHR4bK0yUaKEtkONUvT9umM+G6PZKKDRymPaMKVtD1+QQ5VSRejQO91pyqON6c2edRwe27FGKUvv4zplo2lAm4pOn59T/De/3onqlYvWbMzAd9SsWZO6du0qWoNt2LCBVq9eTYMHD6YHHnjAomh+8uRJqlGjhrif4XTyN998UxjrR44cob/++osee+wxatu2LdWrV8/P7wgAYMQ0VZDDjlGdxZr6ff9mTo/lNntFwkLEuj3x4UZ2jwuViUv+NqglrX+1o2bjNQNwurmHtJ8ERL883YImPdJIlL45491edalb3TIUXjCYlr3UXnXa9P+gd+UXTGt4m5GNr3VyekzxwqFiU8MnwEebV6DtozrT4A5VaOGL+Sd/rAt1Yl883IhKRobRjCeaUYkiYdSnqW9VqoF2sDo5G9YdO3YUbcRat25NU6ZMsdzPvb2TkpIsquWhoaG0aNEi6ty5s3gcp7X36tWL/v77bz++C2yOgHfBHtJ7BJvgw30o0XnaaNOEYmKt5jWVjeptI2+nsXfXFhlrahzh9vj4/vqW/zeuUIxKR6Em3BWysLi4RTAsEgsFg4Ooa50yQuPi9R41qYyD/bY8EpsQU9jh+ULi0RYVaEjn6hqOOPDJ1ihgi1RzE/PjgOb04FfrLNefaFWRogsVtDqGr7/UJWdyftS7Po35e7cwuMsXL0wvd6lhdWyEg/qc7nXLULc6sRaP5gNNy9OPG47RrpPoz+yMp9tVJj3BCuYzZ860e39CQgJlyyYYtwJbvnw56YnA37YDELgpfmZoRVQ8IjRfthiXdC1NOmdVGianaEQoPdYiQVyuZdyiZUnnaP/Zq+K+Qe3VryPFIkKFs50jaBLT+jalftM3evCOzEPtON+IgQYaQSZwqElOtZnr81LC3+pZh17/Y5fl+q9Pt7A6vn+bSuKSmZUtzn09J64WaegSZYqqc4zxtqx/64r0754z9GCzHMceG/VvzdmrwbsKfFpWjtHkeeBfMnFdWIvK1q0cGpYv6vAxvRqXox2ju9CCF9vR1483oegIayO9v8zDXqlkYYdpRHzy+P2ZVvTdk8rpcc7S3AOVd+6pq/hdAW1ht4BJ1njgJ+Dc9SIFzBdd2fBaJwqxCQmyoW0PdoQvHNKOjrzbQ1xe6WrtKGfqlo22m2petXSkiLZJcP3oP8+1pnsalvWq4q+R4DR8JSLDrfdGQB0mmNb5uLdR2Xx77yYJxRWPlRyOswe1pP/e6kYLXmxLfw9uLfQd5Mzsb19v5/U7atGKYR0sQTY26Of+rw2N6Jb//MDYm++BzG01SlFRG/uGaVZR+XtxFdMa3o72RIVkXt5AwXZR5DovWzzdJ/Ji8+kDDUQf5KmPNxXiEAwv1vZSadpUVRb0ur9JORrWpbp4jpkD1It2GR2oofoOGEYAGFVczdqJG4hULlnE6rqozdb4NX4c2JxKR4XR3Q3iRAacRJMKyu2wWMuleaX8m89+rRLoy0dyyskeVpEiHyiEyWrhgeeYpcZb/i671I51WbSLy0HZOVatdCTVVdBLalklLzL7zeN5WTFDbq+m+DnXiouip+xkVrJom0QlB2nsgURQgRz7xFsglGbH+Ll+kwKKVa90oPRbWZbr3upjfneDsuLC/PFsK5Fy7OrJtHWVGAoLCaZnO1QRFwAAMBom2UP6Bbmt3aZqjEipDjR6NihLQ37e7tXXYGN+zfCOFufF4XHdna7XpSLzp7WOurO2lY4Mp2Q+O3OLV8YMAhczpJr3bBBHhRUCX1qz6fVOottBxZjCYl5fSb9FUS5mYnDQrFLJIrR6+G2i9IVtoyqvzaNAp0ABrfTLlTGvuy47cLxuISo8/vye5PVaoSH5DW95Xa5WqPks/xrcykpFtUvt0vmOWTfCuaoqe+InPNjQcl0pVcQfJ1m1QGESgMABGRXaUcBkG/Rn2lcWUa037qhldbs33rY8Y0DNet2+ekmrKJgS3evGUrXS1hF7Jbi2VW+EF1S/La5ZBrXcWmJ0cbVIFQb1O/fWFfPb2/Oa08/Z6M55/gKqjG7OWLV9DiljtlBosCh1sdWVUEK0NqvuvD2tL7mrvvq9ONe9e3OJMfjP3DvqdNKP1SjsHN1FpGNzmpcRqVeuKL3Ro6bl+kOJFfIdw4JuEx9qJOphlOB0uZ8GtqCudWItt/3ylLVAha/hrILxD+Q5AuT0alQu323cDgJ7dd9QIFdMUKrnAQAYB/mmyGgODlYc5xrLOf9TLsFipLcUU8S6htu7cRh18CZ+qEwNuZiCg5uPmf1MK5HCbq+Mb/eYLvRIc+u1XhJ88hfcSrVEYfX7qEAtc/AX3kzv9QWrXrnNaWkkay/YajPoxY/I2aolCoc67FzE5y/udNTIjiYUO9P4/FC3XN79G/zcjnD0nbVEZpRaKpTwrg1o7F+5Rshrmxh51NQIsCeKU7tm9HPex1OvZKtYzHrUK0Mf399A1JOxN517l0o0zRWjKKCjk5kjUTQIpvn/98a/I06lmvRIY38PBwQg/j7/BCrxxXOiL6603dIT3FqzfIkIqh2nLGxmtN8U15naS2P/9IGGQh29fPEIIe7G/YYllNJt41xoUepMDNYdpNpZpd8c8D4D2lSyUoZvUclaAFjPvNy1uhAc5r24q1o9enCoSajxY3KnIw501SkbJTJUD7zdzaGifyk/tyMMKxjsspPMm9+JaQ1vuZdcru7dsnIJitOBOie37ujbMsHu/Sw8llAiguY938ZyW9li6sftjbRyT3BF0I7ryVhZnXuXTuvXVHjgpBoz21S54d1qiEwAVm10RJ8m1n3FJREKNXDk9MnW+XumZil8xHfUK0MD2+YtLmq4s576FBmgHv6tsFiQ0kYLAKAf5Od1W0cZixOpKbfyNlxH6Qjuw8vpl2qiepIwqRFwdv5kdfQVL3cQ7cx61C0jouD2Usy5tzAb37ymznjCcSBBntHmqvOFs+dYBFYJeeDlqbaVRB/zrx9rqvq5+T0C1+F9XDFZtHXcvXWpVRX/G977ZUalEtK5R75Ps83kcITOtuIuzft/nmtDkx9tIlLQea/NGSv2zl0da5SieuWiadGQtg6fd71NdJx/F2p5v1c96lQzfwZjVna2aGkswanzzRKK02cOgqzezGZB2M0G+cT3J4mVilOFEhE0fc0Rxft5kqsVHquvoHqoN+5qEEd/7zgtHB+u0KF6KXGRKKDQA5sXT964ta1Wklb8d05VJOF/HauKFORZG49ThxolqWzRCOoyfoXiY0femVOH982qw3bT4JNT08X/P3+okfg7+q/d+Y7j9g58cpJzX+NyIjoCADAWRt1Q6R2ORLD4phZwJPP4xesePw9vNnmNubN+HP29/ZTdNFS1e7nOdjabeqptZ+P5y2UHaezd6uu0eYPOUXB7cAouCzmpqTWXH/NEqwR6u2cdmrj0gIhaN4wvRo9NXU83M7MVP1vOnmuSUIwS31mc7352xsqDMiO655XBySmVW9rH7ZZ+33rScvvnDxkrY1IvFNBpGj87yt7rVZde+W2n4v1bR95Ol6/dtGq9Z4+P76+veLuOpjUN71qDXv5tBz3eQr3zQNprO+Kbvk1dFlvuUa+McJLN2XGathy7RB1rlqI1By7Q50sPKB5/f9N4cUkYPifffXKNKw7G/ZzbK/1/P25VfK4nWlekN//ZYyVWpxWmDfXYno7fvbeu8IC+1r2m3QQDltLv3Th/ba6cWI1SKrgOhNUEWeHb04kalduvT88bRd5IfftEM6eT1xnyz0Wq1ZImes0yyh5ue/ACzP3Eb6tRmqrb8Y7L+dmmplz6PNWkrIy9u7bItOAo/p6xXSy3S70WgbboaJ0DAYSeUga9zZEjR+jJJ5+kihUrUqFChahy5co0atQoysjI0Py1bD/VB5rGC4fyi50cZybxps0R1RXSpO3piDjipdya589sxIlsDQm1m067x+no58VRPTaSPdXEYecyI+11VH9GttcLFKDBt1WlZ9pXEQbzD/2tSwhte/GWjgp3SfzUXg9vNqbkDnOjifPqDZ7bLOBXy4FwHWd8uko3mf6Pq+UMfZqWd9hGV43RzXAwTQk9/WLYcGUx49F35WSRuotSS0J350aPemWE0KTolmAn4Cj/vXBNt7u2jVSjz848uZCclq0DzWt423wTDzQrT/NfaJsvzVxekF8kPIQ+6F3f8fNqLI815u7aolbq+Y5VrW5X+v16er4PhPWCJzbX7f42qEW+7AXbz9AWqTYlSkX99d6xXcWCK0/15wWdnQd5ZNv9Tdh+1o+1SLByugAAgJ7Zt28fZWVl0eTJk2n37t30ySef0KRJk+jVV1/16uvyuZPrg/8c3Jqe71TV6YaN0wpden43tsHS+ZzXH063ZMExR6Vi7hIAS3Q+3ry7jnCQfPGIYyeJozW0kMKayfWnltfoWYeWD2svAiyPy74Xe+KnalSPJWOLv3NJ/Rm4j/R9vturHk3v1yyfkSYvDeAgyvv31XPp+TkTwlXkJSy832PFe9YqcP8cUsAQe28WVfPUgcQZplP7NqGVL3fId1+7avYVz+WmWQUFh4Zc34PZ8sbt9PY9dejbJ/P23n1bVbQSf1NrlbGtxcZ9Ximid7oWYIevgPz3xpNs5f5Vmjwvp1Fzqhh70SYsUU6VsKVyySK0fVRn4S1nz3Cb95dqkobjrT7eekCeKibHkUHLdYLPdawqUtUktWulFLUFe5JF2zKe/PcqKJOr9bKp9cAhXdU74GMF3kBrx6ue6dq1q7hIVKpUiZKSkujLL7+kDz/80Guv62w/OPKOWjRWliLIaeAnL9tLJ3f8ZC91rkb7z16lP7cpp48rwbWpnIbNS7S9UjGzqDyrgddSdpAo3lcwmK7fzFQUJ+WNMX/O3KtYybki/+zuqhcnhK9cVStG9Np3OHN4cUBF3kOaNRNce/48Pupdn/7YdpKOX7xGRy5cU/V43u+x6jfvvTnteeGeZNICPehTeAvOFrVnCy23U/bJbYBZ8Hr+rtM02EnbQi4BKF44lB5W6ITkaCPtzrTWcmU3reHtyYf4SZ/69OKs7S4/jpU92Zu37tAF1Ya33MhmD+u9DctSemaWSynt8sWDxQQ+X7JfMXJv1kXmj2dbibRFfv/v3JOnumrLRxzh3nWGutSKVe00AQAAs5CSkkLFi+ek8tojPT1dXCRSU1OdPq8npVVsnM3ZedqtnQCnLjOuGN7yNXtm/0Qa9usOEZFxh041S1PThGLUsHz+tE0zoPS9//lsK0vKriMRKza8Zw1sTreysoXRDYwN6wPIsVeGqQbW7+nVuBw9MGWtasNbPq9H3VmLFu9NVmwLq/b3zIK8O0+mULvqJenohTQy+7x+oGm8KDXlWmwuFZGLXtvC2Stbj11W3ZtbrXaXrywg0xrejnBmgHJ0lMh1w1sLPu5jv4ZMzi9Pt6Dek9aK/8vfDf9Q7f1YGxpISVUrQoODVCvIci3P/Tbq544Yn1vvpxS1VruRNKkvxOvgYwXewEw13rYcOHCAJkyY4DTaPW7cOBozZoymn7F1X+9snwum2vvWW1aJEXXQauBU2n1nruRTDv7l6ZxaYjPCLR8nLj1odVt9F/YpiQZqR2V2lMsn7Z9P+T7uEDNlxSHvjcnOzC5XLIL2vdlNVUeU759MpEe+WZ/7fHlwzbJZaZmbzi2HA4sJKvUiOHPFleyVbnU87zSg5coe+HlMPk7hLRbhP1V0+Q+jnAutxSTUCkQYmVWvdBACer5Ai7Z0SDUHAPiS4cOHi02towvXd8s5efKkSDvv3bs3DRgwwOHzjxgxQkTGpcvx48edjsl72VgFdPM0akTd5LXEI7o5rzU1Oiyex1FrXyCplAOgZl47Mrrlp6vWMp0okAOXg/49uLVbdoo7aKGQnx2ohvfbb79NLVu2pIiICCpa1LvRVy0V6uRwKwm5R5bTy/0NoqbWnsoqpX2bAo7PX3/AnwG8jVHrvYcOHUp79+51eOF6bolTp05Rhw4dxNo9ZcoUp88fFhZGUVFRVhctz6euGulPtcvp1exJzaWvMh3kKu4s9mqG9GJfRa09ma2Btsb7ci/uLT0D3otLquS2QTG137XWX6u9c1OlmLw9qVmE+uqWixZdfPSMt87rujpzcxsS9pi3aNGCvvnmG6++1vf9E+mFn7Y5lcx3JeLIbTWqlIoUNUj7k6/QpOWHhJJ22w9yBNEknH2VLCjiK7h+bOORS2RWpHRwrVA6ryJqDYBJCIANeMmSJcVFDRzpZqO7cePGNG3aNAoK8p4vv3vdWLpwNYOqONHOsE01d8TjLStQm6o57/XDf5OEWnpy6g2Xx8YCP74Atcr6JNDWeF/uxTnlesaaI/SKhhkcLJB7R704cfl503FatCeZBrSpRN+tO2p1jnBmWFUp5ZsgjVxxPdCcOGrp5WK9vC+ypLzlPNeV4S3VfU2fPl31Y9wRamGaJhRXXXulln9faGv5f9XSkUKMSw0sFHI0V+CB25BI/SE9gc8rLKe/5dhlesBBD0Kz072u57UfwHiYdG0D3ibANuDOjO727dtThQoVRF33uXN5KrWxsa73zHXGFw83tntfzgbatQ9/7YjbqEx0XqrjS7m9gUf/tdvl1lLVZa2OPGm/887cfaod74Fm7KmhdFSYLtYJLVJX9Ywv9+IsMsYXreAMluGyll+sy8OXc1fyxmaPFpVK0NpDF8T/H29RgYa60S/cEWo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s0wXdjZMAa0fUHDnfbbXeaxnqfruONCjswZ7iV37dITQuXMWhK6GA7879auC6YKmsCPgXzhQa8/duS89djkR6QuI7i4WmA9eDM9yTl9t1AqCUMTHwu/zZkMBzeH3moJd0TuYsA0/gLCcW2hv7T45TbvPRSzRu7l6xzoV42A4Y+I90DVXh5SKvk5Yf1LTtKAxvFRv5Txb9J9JatIIj3tzPk5/7m1WHhejL6394L80UeBeuGdt67JLD79vR/XIKFQzOV8LgqkEI3Ev3fvm3HS6lQivVGvsaHjN77Vmt2R311loj/1XlJd5+wvVFh7s9zNp0XGhcnL/qvHRC/nFKjk4+Pz77wxZRe+tr5rnoMECiqT6i29NWH7G0lGLNFS3genD+Tb70y3bRrvPJ6Rs1eV7gH7h7glK0k+HvmdvNuVvuxWUnQFt4/82Ch5Jj/ZpGrTl5jeLMpl5frhG9tNmJLTlSgfH4fMkBh+2CD5y9KtLH3dmLc5meVtmFEFdzof0QtxjSinu/WKPZcwH/c88Xa6hMdDj1a5VAf2w9RS90qiqErLj3oNQyYWDbShRTJJQGtKlk12hTakU34vcd9EP/5l5/D4EOZ5hMXHqAHm2eJ3AonUaV+nnbIv/K+PzrqmN832nH0TdPzHhXywtZRf2fHTmG5Su/7aCudWJJa9SmakvIF0Tp7XBGENOtbizdUS/Opz3F1x26qGkrtp0nUqhssUJUvHAoBQJHjhyhN998k5YsWUJnzpyhuLg4euSRR+i1116j0FD/vEd5OynWYGAjXCs4ldiVUgWgX7h7Al8ebFaeMrOyxNwde3cdupCWTl3H5wl2vdipGnWuXZpqlolS/dycFTn6rtpeGrk5kTtu955OpW4Komru0vTtHDFFYHyOXbwmVO6bJRQX+29OF//gvvoUGx1Obd9fSinXc0o3x95dm2Kjwqlzbfv7nhCb7lRSqXDrqjEejxOGtw/qxIA5OJ1yQyzm9lLOJKXbcsUiqHvdMorPEaRgkF91oLIJyKW+u+w5n+WktZ8aciKyrhmAHP119TUGfMu/o2z66rEmDiPs2S7GW/m3Kn8db+AoIYDr6XkD1bh8MQrK9WDYzhl5GjzX5BkFjqSxwF/hsLzllVMZOaoSFhJESW91o0Bg3759lJWVRZMnT6YqVarQrl27aMCAAZSWlkYffvihv4dHY3OdNgDYQy6Kq9RTmLMd+eKOuj3wDloa3SAw2XDkorgwXcavyHe/1H7u0DvdLfsPW4IVNjDcmUoLTJtqzvn7XcevEGJWB89dtdp8ci7/2L/3WG38nEUzAFALp0txjRKnpNmKgMk3AhagluoW783fJ0o65BFHreqAkq+k06K9yeRNLl27KV5j0d6zVoKM/+4+Qx8tSLI6Z91w0CNciaAg7/+8HLkl7vtyjaid/dmOM2LQ9zlp8BInL98Q77vdB0t1VUutlALf/oOlVHvUv1bCiMuTzmpeg+ZvunbtStOmTaPOnTtTpUqV6K677qKXXnqJZs+erflr3biZSbd9uExoGly4mi4uEjwPvlh2QFNhHQDksA4P93/mUgPOFpKAkrnnPP/TVvG58hy3Laubt/M0fbnsoN/GBgKb6WuOiNT0IT9vy7evUAyUaDTdTRvxHp7b17Pu6AXi7+AOVeilLtXF/6WWO1MhogK8BNcTSUJ9lUsWobfn7qEutWNpwpL8rY2wtLsHL9h8cRatUNt+TB5B41oiORzR5GimOz2y7SGJMNr+Bp7KjQyflxkfriJP185ysHlUqmXntixtq5V0+7W5TmrfmSuW83C3umVEWrAcW6eGvJvEUR9qHvBiXK9cUbv3n7p8w27f4W3HLls+J7PM4ZSUFCpevLjDY9LT08VFIjXVeRu/uz9fTYfOp1npMOx/uxsVDA4SDpn35yd5OHIA7PPcj1to18lUy/nvydYVRfvCoZ2r+Xtohub4xWv057ZT4v9L950V7cF+G9SSGlcoJm4blFvTDYA34D0dO/95PzJ7y0ma2rcJTVx6kIbc7t15bcqIt1KBPKsc8ibT1bpEANyNxkrc+fkqUU865m/l1MiDZ6/6cGTGxZ7SqSPDmuc8tx+zx+oD54XQDnvj5QKLtq/FacT2xDeOXkizqCy7gmLbQTtqup5gzyj8Yf1R0drOVs3zsakb6M9tJ91ONefPVM6Yv3Zbepnrjbs+X+1QZMlROj07NDizalnSWSvnBme5OGtdZ0QOHDhAEyZMoKeeesrhcePGjaPo6GjLJT4+3ulzJyXn10fgSAXP3+/WHfVo3AA4QzK6mbNX0mncvH205uAF6vWl+y2tANFimYNV6sn95bKcvfi+M84dcgB4ihQEYJ6YvkkEUR7+ej15E1NGvP/aftKpeAoAegEqm+q4ZcfwfmL6RvruyUTF+w6ec6xwae8EbK9emw3v4KACwlgtW7QQFSscSu0+WEaeoiajkdOelQRBnBmM9pQ6X/t9l1UGkJznf9pGiRVLUN9pG6hjzVI0rEuN/K9hJ9n8ty0nrK5vOqpO8d9fJKemU3ShgiKVuXpsJFUqWUTcfvbKDctmkWzE4BiOiEniXs+0r2y5nVvdNatYnH5+qgXpkeHDh9N7773n8Ji9e/dSjRp53/nJkydF6nnv3r1FnbcjRowYQUOGDLGKeKsxvm1p8/5Slx8DANAP3CHAFi6twl4cBDKmNLxfnLXd30MAwK16XGAfeynTK3N7XF/XqAWJI1jkjOvKuWtBaEgQ/edASKvnxNX0Xq96lutc/zvw203UqWZpYeDJ6fbpCrq9Vmkad2/e8bbUGf0v3dOwrMNjJOQmsbtliu0/XCpqy9ljrGh424kGS6mFciVSPcPiLOxE4c4WDJcuzFhzRFFwk9ufScgVtb+wqVPUsj2l1gwdOpT69u3r8Biu6ZY4deoUdejQgVq2bElTpkxx+vxhYWHioha17V8AAMaBs8gAMCOmM7y5jxsARiLcpp8gUGZ/sv25vWSfd4XQ5Ebs8qRzFnVrRz0ltx2/nE9xc8GeZHFhQ8+2nQqnljsyqtkIdnaMcmu0HMvb1V7ZtoJu3K5t/KL/6LEWCaL9jv+7nGuHZHRLLUUCuctFyZIlxUUNHOlmo7tx48ZCaC3IC17C9h96njECANAXk5ZDNA2YE9PF0o5f0nd0BQC1tcvAmoe/Xmf3Pq7d8QUc7ZZ/W9xT0h1u2WlbMV0zwcf84mpf2wicucoLP20Thr+l3YujAmgD8+BX9n9nZoKN7vbt21P58uVF+7Bz586Jft58AQAAR8zbifMEMBautm21h+ki3jcDqJ0LMAfoWKKOVB20/Hvoq/X03G1VNKkrVlsTZw9HEWzriLdyCriraYNrD12wfg23n80cKCnGG4mFCxcKQTW+lCtXzuo+tFkCADgiw8UMKwACBd1GvCdOnEgJCQkUHh5OiYmJtGHDBk2eF0JVwGjgF2ss9FLOwqns9rA19/7341bae9p9Fdkab8x3+7Fm5dVc8TqjwnXgbGArXQAAxsdb+3AmHTXewGBotbTp0vCeNWuWUD0dNWoUbdmyherXr09dunShs2fPevzcZYqGazJGAHwFNrLGYt4ufaTQ7XfgALCNtP613f1otxI9Plup2xZheuHHDcf8PQQAAPD5PpxpWD6nVzcAZkOXhvfHH38sWpL069ePatWqRZMmTaKIiAiaOnVqvmPT09NFOxL5xRG1ykR5ceQAaI9eS7xd9Yb/8ssvogURH1+3bl2aOxctQ7zF9YxMGjF7p937vZ3gvPsUerACbQgybjY+AIbFlX24O3vxrnVivTRyALyDVpVhujO8MzIyaPPmzdSpUyfLbayUytfXrl2b7/hx48ZRdHS05eKsHyj32AUgENpkGckbvmbNGnrwwQfpySefpK1bt1LPnj3FZdcubdJtkRVgzVtz7NeCz9t5GkrRwDCo7U0PAPDPPpzBXhwEOtmBmmp+/vx5yszMpNKlS1vdzteV1FJHjBhBKSkplsvx48cdPn+wgcVsgDnRo03pqjf8008/pa5du9KwYcOoZs2a9Oabb1KjRo3o888/D+isAH/xw3r7acyDftji07EA4AnYnwOg7324O3txzGtgVnRneLtKWFgYRUVFWV0cEYTZDkzawsCf3nC+XX48wxFye8e7mramx6wAf5EwfI6/hwCAZpSKhC4LMBZmzMByeS+OIBgwKbozvGNiYig4OJiSk5OtbufrsbGoCQHmQ29ruDvecL7dleNdTVuD4Q1AYBJVyHRdT4HBMXoGli/24TC8gdEI2FTz0NBQaty4MS1evNhyW1ZWlrjeokULv44NAH9gRqPS1bS10OAg2vLG7fRgs/J2j3m9R00vjBQA52x4rWO+25YMbeeXsRgNlIcBo2H0iLcv9uGo8QZmRZeuZBZtevzxx6lJkybUrFkzGj9+PKWlpYl6UgDMht685+54w/l2V47ntDW+qIXbYxUvHEoVYyKsbi8cGkxpGTn9QiPDdXm6c5sKJSKoWEQoFQwuQLXjoqlkZBhF8XssUIAKFQymiNBgsblJvX6TbmVlU9FCBa02PAVDgkST+LSMW+I67xXPXkkXm8bUG7covGAQZdzKorT0W+Iz5L98PSI0hGIiQ+ni1QwRtWDHUPqtLLqVlUUXrmbQjZuZlJyaTmdSb/j189ELzRKK50uX3vdmVwovGOy3MRkJ29Z3AOgdva3ZetyHY1oDs6LLnWifPn3o3LlzNHLkSJGK2qBBA5o/f36+VFUAgH+94axMLveGDx48WPEx7CXn+1944QXLbQsXLtQ8i8V2w/PV403oqW8309ietelargGuJwa0qSh0JzpUL0U1y0QJw9mshgYb7OeupNOSfWdp/q4ztOPEZYvTxMg0rFDU6vr0fk1hdLsAImPAaARClpq39+GY18Cs6NLwZngDb28TDwDQtzf8scceo7Jly4pabeb555+ndu3a0UcffUQ9evSgn376iTZt2kRTpkzx6oanZeUY2j6qszBuT6dcJ1/D0eibmdZjeiixPI26sxaFhcD4ksPGaHzxCHq8ZYK42MKR+D+2naQXZ20no9C3ZQI937Gq+H9cdDidSrlB9cpZG+LAMdifA6MRAHa31/fhqPEGRiM70A1vAIBxveHHjh0TSucSLVu2pJkzZ9Lrr79Or776KlWtWpX++OMPqlOnjtc3PFIngzLRhcjbPNGqIh2/dI261YmlqqUiqW65aK+/plngTIB7GpYTl182Hadhv+4gvTP6rtqW/897vi2lZ2aKkgigHmzQgdEIhIi3t8G8BmbVboDhDQDQ3Bu+bNmyfLf17t1bXLxJlh+K6zrVLEWTH22C1Dkf0rtJvLjsOplCd0xYRUYgOoJr7HPq7IF6sEEHRgOGt3OwXAKjgYg3AADY4Cu7e1rfpnQq5TpFFypId9SL882LgnzUKRtNR97t4dXe5VMebUwDv9vstecHjpElzgBgCGB2O0fKRAPAbGBJAwAEDMULq4soFhPRR9d4s2cd2j6yMx14uxt1qFGKHk6sAKNbJ+wd29VrqvWda8cK416tWB7QFlbsB8BIZGf5ewT6ByU3wGgEbB9vX/Ddk838PQQAgBe4v2m8UAdn7m5g3yiWjlFD/fiiNPuZlvRo8woiXTgk2JSnTV1TKDSYdozq7LPX41p+JZokFLf8v2XlEj4bTyDzQqeq9GCz8v4eBgCqQaq5cyqXLEJjZBoYAJilxtuUO8g2VUv6ewgAqKZOWfVGotlhpfB5z7eh3WO60Pg+DTR5zj+fbUWNyhfT5LmAd8XXOtXUtuXkPQ3LKt5umyW5Zvht9MvTLahhfJ5i+Uf319d0LGaF+8a/3KW61W0Ny0MZHugXGN7qsO1ewaKkAAR6KaMpDW8AjER9tB9ymcJhjvth810lI8N8OibgfYbZGGiPtahgdb1WmSjRzm3n6M409m7H0ZZnO1Smd+6pq3jfvF1nrK7HFS1ETTnajbJFnwis1UH6OdAxftD4DAiQfg7M4FCD4Q2Ajhh3b/6NPhZx7SlABSgsBKe/QKN6bKQoCZDoXrcMrRjWge5vUo7WjehIc59vI4zpyPCC1LmW4+hKtzplRAq7LU+3q0wnL19X9RsD3hFYQwcBoAf+GtzKqympZiME8xrogNtqlKLSUfkDMzC8ATANWMQBUMuzHapY/l++eASVLxFB799Xn2Kjw62O4+uhDpwvxexEX+KLe78fPHAc8UaLMaAH7DnXsGK7h6MsNQB8hb1fIcTVvEihgvmjHAD4iywopGoO1vfAhQ3qiQ81ok8faCBSwB0x57nWire/36selbXzWC796NfKujbR7KSnp1ODBg3Exnnbtm2aP7+toR0SnHe9bTVotgB9rSOo8XYPONSAHrD3M8zWyKUGw1sBqNECf1A7DiJqvkTNGv9a95q+GArQmB71ytDdDZSF0eRULR1Jkx9tTDViI/Op49uy8uUO9NPA5qJ3+KB2lRWfz6zp5S+//DLFxcX5bK7KN+iP29TxA+ArOJsGaIc805y7iQDgD3o3yb/+awkM71wK5nrQX+lag95RqLMFwBFPtva8f++nDzTUZCxAHXIjqVejcsrHmNOOMhVdaseq6hUdXzyCmlfKccqWigoXa4UjzPLbmTdvHi1YsIA+/PBDn0XCGsTnfV8dNVayB+agjE3piTtEhRfUZCwgP5MfaUy9GyuvywDYY9SdtUiLPYE3geGdy7JhHUT7oQFtKlJ0obyTaeMKaCME1Hlq7bUeUsPAtpWoSqkimo4JuO54A+ZEnkKmVrhLvk6YleTkZBowYAB99913FBERoTotPTU11eriDNuvpHXVkvTFw41o4YttxfUImQgelJGBGmY/09Kjx/89WLlMBXjG78+0pO+ebCZKhqqWztsT9bVpPQaAEr0al/NIfFOrNrSOgOGdC9fz9WxYlkKCrT+S13pYp5rGaeAlBYEH1zZ+0uf/7Z0HeFPl98dP94AuaAuFtpRSKJRSRoHSsoeUoT9QRBQUUIYgqAiC4GCqOHDinjhQlL/iFmUqCoKyZMsG2cjeo/k/5y1Jb5Kb5Ca5Se5Nvp/nuZQkN8l7c++573ve95zvaUAf3tXUpfc/fC2kOciDeSXA/HxJF9FspeQh5ywwuKdNWej4wlGtFb0n0O2SlZv79+9PQ4YMocaNGyt+39SpUykuLs60paU5DuuztMOga4r1nCpQ2hbreymjdl134D+kxEXRrqe6uvTeR7vWoXqptqNkkOLtGmzmDdMTqGXNJKvfceL/7Jd/BMCojL/9yS7UKN35VIXyEaHCD7SVNgZxNTdRWsPX8qfH/RTIUa+qc3VlO+fKh7Lg+tIWEG4KDLKSY2jzlE5iIF6tYjmXP0fqH+p1ymbs2LHXJqZsb5s3b6bp06fT6dOnady4cU59Pu9/8uRJ07Z3716H73F1/gtlnYAzSCMnpOSkmOuvWFZIAOoQYlk3EAAnCbNYPHWG3KqxXplYD9irXLoy+cmgAsWdPPrxwCImItThPs/cnEfX56VYXTvJMpM7XwwtpLkjWlKl2LKO+4uh7oW8AfXpWi9FrHwi/D9wiEQ1C8GoUaNo06ZNdrfMzExauHAhLVu2jCIiIig0NJSyskrLuPHqd79+/Wx+Pu8fGxtrtjmCnX2jjgavYpezuC/bGiRdRYcdcHA1A0cssBHVMuNO84i1l29rSG/cnm8Vlt4lt7S/B+qdr9jIUJFyJwXWC4zc3dr82pDj4wEFJsdbWpruyRvrWS2UvdO3Mf35SAez51/2ks6SY6/CT6mTEmszzEgaYmBZVzDQwwsDjfZ1kum/s5doydajNve5RaKAKB3nyV0p+dUqyDyXoPtVMr1hHclifrZiIkMpMwlON7ANlxWzh157iqSkJLE54uWXX6bHH3/c9Hj//v1UXFxMn332GRUUmE9mq8Fj1+eITQ5b/vXVEr2eBeAqXM3g/lm2S9pdl1OJati4t1suunA/0DY72ey5W5ukUbAbOaTA+nzZqkCBeTNgpH3tSvTmLzvIHi1qJspGO1mO79h+O+RYpyGxaKo3KpQErOOtFMuf/rmeDej2d5f7qDXAG3CNXla5/nLVPrqvfRbdZ6cTt4danQY6H/VB6jZwFy4r9umgZmb1vgPpskpPTzd7XL58qTNTo0YNSk3VhhrxsLZZdPFyCa3YdczXTQEeZMeTXWj6wm1USyLGpQau2jO6bM/CIcHsiL20YKuvmwI8yJIxbenvf0/SjiNnqElGgmpjaJftGjne3h+Uc51lnlFZ9dh1Ln1ul3quSdQrUVaXDv6A80jPKYv28KB6/A05FB8d7sZgGt2vlrF3E8VkB1BCYY2KNmv5BpIT7mtsmSuXf/vs7mYuf263Bq7VJm+AGsQepbJkZcq4gnV/h5rUuR5CwP0JWxGmI6+rRQ9cV8tlpfOpLpYMHtK6TIRT7XE+KOWWxqlmJTy75qXQve1rWkUfO4PWhnNwvB0gPddGifrwUNd+tpiIMPp6WHPqKBPiYA8l0vgcPgWU0762efiYtARNQrR5mSB79m4pxuKJldRDpy+q/6HADDjaALhHRkaGCO9r0MDz5VicwZ0B21M35dGzN+cp2neoRBlfCa6OI/wdDuW25L52pfoBRqonlqMWWaVhpRFO/o432Sn7qVY/cP7SVXU+CHikDGib7CR64/ZGivbtU5DuVKppzeTSSgvAnBvqW09ilpMRM2xjkdqhlO4Wk6Tu3PdtcfDUBVU+B3d+GYIc3IjdSe+pnxZvEolRirMdCzDnmR55IkyFIxaMvNLb+qb7Qq/69HCX2kLhWGlnvGxse5v7qtWJ//rPEXU+CJhwZMIIRQfugrkc/RMVHkI9JRoe9rh0pcSp+wfShOW5s3l1KqhegSZJykfFRYdbTWw836u+SAv7/j7l9bS/u7cFdbJRUYRJrxCtyuB93b4TLr0POIc7zlWn3BQqzKzo1HsiQyHA6SrhIcF0e7N0s4kvjlRZ8bD5GLpT3cp0b7sseref8hKVPfNT6dme9W1XtLAYjLt62Xz+l+MKHEqAR+cCnky6l5vB4Tw14Dq3NEmj2UOKzFa1eUBlyY0NU2lwK+WrFhXLhVOcxeq4lOiIEKuQOKCPDhsr4MAVPDHLDvQBpygZFXODNDSO0BscRfbZ3YXUzyKM2LKkV3JMJE24oa7VRLk9ePLdno0qKROmpG9A/+EdvGFBfLkYx451UrCa7Q6Pd69Hz/dqYFPQzOiMj+qYTe3rKI/izUuNs1tGLNSNEmNSkOPtQaQ3Zl+Oo17o1UDkHnOemiv1SpWUwgKOceYakO775u2NFaUJuPpdwHXwMwNPg2sssEhNiKK14zvSHIvSU0rv9e/1V77CE4hIfy9vVZeBDQNm6dh2tH5SMUWHOz+mRs637/24Gy3SSxRNjHrQ+OF4y+Do93b3pp8gWXm1246gILNVWvttsqZ1tuOSMMBz5EhC24G2MHhoRhQAELjjBo6AcvVeUlDdubDXQIIXFtSIELC32p0UE+H25wPv4u70i1IV/MiwECrv4kJWZiLKktrE4J2v4fOnJTDaVEB2pdLwkv/JiAM4g/GeX+va52mRR7vWoW+GN/d1M3SLZeCBXCQCg5VtbcHhoQAA/cNhh2rzjIXAmmUusCspB5biasEudAoc1cY5kYGA9OdBmH5g466AmfH6ebA427n3uXDZYaznG7/b4IF8D7XOJRxvBT/u7KGF9PGAAiH64SmaVq/g1vvlrjFX8g0HtsykvNR4IeFvZPz1OaQFYiJDNZV/GahpXMeOHaM+ffpQbGwsxcfH04ABA+jMmTN239OmTRvx+0u3IUOGkFZA5wjUAJeRj5DcjHlim8O9fx/bTrWPz0our2pfJOdou3IP+nhgAb1xRz7tnNqFtIil0rA74xtf2Ja9vFF7oD9RB8txLdd15oUhLjOlBjGRtjV61CLIjbJaYzplO11a2Bv0K6ymKefY4OT+5b1w3u0Bx1sBsZFhon63s/m63oTLI6hJbpWyVYMe+WV19TzN+/2b6GoGzJkO1xmVRi3DTveGDRto3rx59N1339Gvv/5KgwcPdvi+QYMG0YEDB0zbM88845X2AgACi4bpCVQ1PsqDkUwyO7k5PHDHWZNOKqt53I4IdTAmUmuymz/G2zne/H2sru4KEFfzDOxw88KQlrEKSXfBBtpmJ9EzN9ene9qYCyt7M1o2o6I6kxv2bDbIgzNU9j77ie65Ln0mxNV0rkzbMF3dm0c7i7rU7sIlzx7qVJt+uK+lVycc2to7Djcv+rgo12a5glQyTGdUGrXKpk2baO7cufTOO+9QQUEBtWjRgqZPn06zZs2i/fv3231vdHQ0Va5c2bTxirktLl68SKdOnTLbANATGHt7EQ93UWo7s9fnpVg12ZVQc+lbhrWtIQbL3Gd7i+SYCCu1cXeR+xlKRa3KXrh81fPW9V7/JkJhGfgOPUYORIZZppCo54N4s7TwpG6uOae2iJLJs04sr0zDSs2FNi7prFbEhKvA8fYi0vrdM/o3VfWz5QzVnXsW559x3UwWCLNn7O6GyDtDZlI5p9/zyaAC0/8fuz6HmmZUoOm3NXTqMzCALmPZsmUivLxx47LV+w4dOlBwcDAtX77c7ntnzpxJiYmJlJubS+PGjaNz587Z3Hfq1KkUFxdn2tLSlNXSdQZvKeMCADyMh02Zy0z1Lki3u48zecdcitKyy3alv5Z+5+ji2rR4dFsh8NYkI8EriwMGG6U5y9rnHGkVoswmOR7uUpta1kykmxpVNfu9Vu4+Tr4C/Yb38FTkgNThWziqtbofbplC4oJlS9/x1bDmIqJ13gOtyJvYmzCoUM55IcIHrqtl+v/MgQXUuFoCvdXX+1GgWpjLgePtRWpKwkTs1X/2NlO61RV/x3WubTPPSa5EyvYnu9Dndxe6dePiEiwO29c9l7o1qEKv9G7k9OcX1Ug0/b9SbCR9PqSQbnBTJM/ejJoeZ2id4eDBg5ScbB6VEBoaShUqVBCv2aJ379708ccf06JFi4TT/dFHH9Htt99uc3/e5+TJk6Zt79695ElQbx2ojZ/fCvyeHo3MU6yUlPV0hojQEJdWvEcXZwsHlSfHa9pQZX61j3VfWZhZkXY91VVsSmteK0Gu1Xe3zqQJNzivDfN6n3yzRYTBrWrQRwMKhCqxVuxJiSPl7+MAvSOtPJCZpK7qeIiL2g08GWec3Lu3fU3T8w3S4mnGnU2F/3B7M/ncatZ4WDP+OkXfo1SMUe46f7FXA7qtaTrdUL9MA0oJHeokU2L5Mme9eVYi/d/QItVC59XSuHIExNV8iCshYd7AFXXTjjmV6I7CDNo4uZjubl3DqVA7Ywi6Oxd451zHbc6tEksv3dpQhIck+GDCQptnW13Gjh1rJX5muW3evNnlz+cc8OLiYqpXr57IEf/www9pzpw5tH37dtn9IyIiRCi6dPMkPKM8okNZZwcA8B+kgz41MDhU3XbMaxbOsdJudFjbLFo0qg39PaGjzTI5yTHWE4nBHhrtybV7XOc6QozWKNLqSAVeyQqnN1IAzb7PjRVv5Hh7h4Roz4Uquzrp0r2h+cKO0qv2wwFNRe4xj8XZ2bYl8sjRH1btCgqi+Ohwt8QMLeuNy5lb94ZVaepN9cQiljP4iz0YkOPtO0Pjzu7edlmaURg08mxP85InSvop4yRCaQ6VHYKUvbR5Siebiof3SWbxjJRTUBtR6vRzKN2P98vnsKkRXieHrUGD3EBArzeYUaNGifxte1tmZqbIzT58+LDZe69cuSKUzvk1pXB+OLNt2zbyBUEy53JEh7JQKIQTAuA/cMpRezd1UKQRTmoIdXKuoauOJa/YqVWbVroCLp0I75LreFVL7mfgEFKp9sx397agH2z02VafZ+e+GwgT4MA5+hdlWDmMvobH0tK0UqVmzb4G3wMcjcXL2Xldaj32IlsqlHNvwoLH7awwv9RG5QjLiU5Pj6aCgnwjpuwqcLxdZFTHbHq4Sx3SKkrEYCrFRqhyDJaXt3QAIXVaR15Xi7Y+0dls32IHq/QcspYsmV1jgbQ6NsRcZg+xDodXg1E2aj0qMWztmr45SUlJVLt2bbtbeHg4FRYW0okTJ2jlypWm9y5cuJBKSkpMzrQS1qxZI/6mpDgXsqQWejkvAADHhIXYH91ySOO7HqyY4S3c0VRRslqXIBmQVywfISbSpRVTLOuZyznK793ZxGwskFs1zlrpme/9cZFmTrozvNCrvkvvA/rCkbAv6wu81idf6ABolSoKhRmTY9WNyrHHsnHtRJ61M/w6uq3ZY45AtXVsHJLuCR7uIp8Oq2EfWxY43jbgECnuFJTmOblClTh180qlDu/03o4FxP4Y157SFZYMUCoQwU2QhuK/17+x6Li/vJYjLq2LObhVpsMba+Nq8gONaDuCLmpPUnA5OaW4Gw3nihCHN6lTpw516tRJlAZbsWIF/f777zR8+HC69dZbqUqV0jCnffv2CUedX2c4nHzKlCnCWd+1axd988031LdvX2rVqhXl5ZkP5AAAwFk4TJMduTdud14HxBaWTmXrWuqW7HRFFXjWoGYe/Q4ewPLYp1lmBaqZXF6sqktXr25p7FjkUml/mVHRObFUad96Y0P7JU4bqVw1xlk0mo2oO/oUpAtRXV6A0RPS09+tgXVouCWzhxQqTodx9dqqdU0PgsPFWV9CuijGvoAjlPoK7vDY9fZ1IWpXVu6PuZuaEhQoOd48KB8wYABVr16doqKiqEaNGjRhwgS6dOmS19vyau9GIvnfk+UkHrIhZuYq4RKnlmf4g1S8MJ254Ia0yRRiVRyOn5UcI4QhGqWrGwYuneEa2KK6EGBzFVdz3zyRc6aHEGdWJ2fHun379tSlSxdRUuytt94yvX758mXasmWLSbWcV8rnz59PHTt2FO/jsPYePXrQt99+S1pF6xMgAIAy8qtVoGXj2lMnBeHRrsI5lGpjzIFWUg6Uwzs9NR65qWGpc8Ahsjz2mTW4UPF3ObvaxKJrnIv6vMyqtd5Wrmyh5+PQ0jg8JjKMFo5qIzQDPEk1lZ1KaWSKknK8TTI8Ux3ImPbJom2sjs6lBovrWpe1jY0Kdfsarlc1TtxHZg1u5nLYd5yrJX89cFs0eNCuHSfYehEWb+KQ1TfffJOysrJo/fr1YmXt7NmzNG3aNNIjE2/IoYnfbvTKd7HK6dfDmtOVEoNsaBfDM4dv/rLDo+1gYRcOZXHkmEaGBrtU45BpWzuJflh3UNwwH3UwS+bNTlLpZ+nZsWMF808++cTm6xkZGWY3Wi4F9ssvv5CWCPKDCRCgbXAF6RtnFXdduaM/e3OeyKtuk51ss+rHv8fPe/yKeu6W+vTkTfWczht3pe+8LqeSEF5jsDKsPfxxHM5kV4qhLYdOi9rzjpTI3R2r8TX+dt/GVLuy7XtIbGQonbpwhTy9gtytYVXhFHO0KZcHNqK27bFQs1GN/fdtR8nXGDQ8+6Upx5tDWHkzwmJOvHL2+uuv69bgb2yUSpeulsjOaHlixVQq2GL5+SyGsPfYOZccb3stldb5Nt6k7B0b3wy+XbufBrbKpJiIUDEjeLXE4FQt0ak35YlV9Ovz3C8N5kn75Bvwh8t2K1Z11bNDrie0e0sG/gIsWZ/wytDiLYfprmvOoSdhISVbfVj1xHK06ME2lDH2e499v7Gb5v7altN9d6tM+r+V/9LN+aXh3exQDPrwL9N9VHov/Z+dUp0f3tWUTl24TKkJ0S71vd520r2toq4V/HEczrzbvzG99esOebsOUv/a4bGfLX4a0Yoe+2o9rdh1jDwJizDaijblaALTfsHBNLZTHbGYJbf4EGpnhWzBqNb06z9HTKXQxHsN+neWgwLF8ZaDa/jyCpstLl68KDYjp06dIi3BTiXXovQFnKc1Z/U+8X9eCWcxBHa81YYFFga1rE5R4aFi1d0RHM4mVX3kDrnPO8ut9nugQy2beS8ckjKwpfbyfiz7ag6Ryq0SR21qK8sPxEorAAD4Di7lY6ucjxG58aGaZUa5ZNB4NyO5LJE27/07m9D4r9fTtJsdi5Rx/WAWWTNOsFs6FNLB8gt2RJVaKciRt/cTemtSmuudbz18mgrcEbLzM5/d0ThcD2NxnvCZ3M35lEQ1sjv4mlq24z/x/y+GFlG2nZVwd+haL4W+XrNfkbgyj6Hf7ddYOOc8buccbq7UtHL3cat73Go7NcJrJJUXm9YmsYJsfKfSpjgqGem3jjeXGpo+fbrdWbapU6fSpEmTSKvYO0+evhRvzk8Ts9g848VOt7ETdQVHhvNIV3UHCUySTEiQllBy/lh185Ym1oI0cLB9j4YmV4EfgssrsHBmUGarP104qjVtPHBKDKCN+3D+98LNh6lfYYZaTaW22cm0ZIx8KSA5bK2G8z1Uep0ryWeVUpSVSH9dG+gbP08Lpec4Ao8dElfRwnF4cxyuh7G4y+N0FbytN27Pp/mbDlFxbmVTGmi3hlXEineNJOdEBu3Bk2LfDG8uomWU0L6O+SSa1HwNNlbHlVA1IcqrK9lBCvZh5fslW4+6dR/VVR3vsWPHiovX3sZ5JVJYGZnDXXr27CnyS2wxbtw4MRtn3Pbu3UtaQqri7W24E2RFRaPTbXRmuXNf8bBjFUNvYctoGlVzXpn02+EtSM8g1BwA/eJvK11K+P7770UpQRZiSkhIoO7du5NeyUq2v3LjaTKTyovQc+lg/7U+jeiLoYV0T9ss0h4G6nYtvNwVB2JY2xr0xI1lq5BqDc+dnQCQwr+9O063VvHkOFwPY3FfEhcdRj3yU820l25rkk6fDmpGc4Y1V+17+BzmpcY77SjLjT8zFTrvcrDjL60wodSuDQ5edyeq6L3+TWj+yFZC1T0gQs1Zxbh///529+E8EiP79++ntm3bUlFRkZlashwRERFi0ypKQq990bk7izfHk8sfbk8HT15wqnSAkXqpcfTSrQ3o/llrRN1wreaVwMH2Lfj1AXCfL774QgzIn3zySWrXrh1duXJFiDHplWk9ldWHlotYkt7THY0PnRlA8mozq7Zrlb6FGSKSjut1OwuXNepTUI1emLeVjp65aCp55O5N+4k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LBcusZfm1rBSMrZvwurLWdDvrGwzUb+5v/HfGgmC2NsJy2HbVseFUmzIA2HqYZwIL+5F9Z0igjn+X8J3sP/7d/n7G6cJ+ZIUaLNNAWB/x8RGW+fhXe1ocN/N5zPeTUOon/h4/0b5jQ8paS1vmR0LYj+L3mj9joOq65kyPMfM38/0lfG9EcADf3+zabakkclhaHC28fwD5IqWe03wF7ibVwacC7zE9WtPaI41V5RIjQ/hfdlFmg89HhDReAAFcde5yJf3xs538+e9nrtDhiyX8eYe4MOqXEk3l1fW07miBxSHu2Et+o4ScYwBNU2oKLyoqIr1eT4mJiSbT2eujR4+2mH/evHk0Z84ch76DlfiKAyxx0G1rjFypgZrAWtBtbZgg8+Da2lBC5oQA1lHm31dRq+cPk2WL9g2L5ZtL9O3/goQMBHPm22UtU0H4TvOg3pHvtHZ8bB03c5bWz/x75BzeSby/7B1rVqPBVyn1nKaU/YJmC+Bzgbc4d3JsryTjc1YFDIE3uMuCNceNz4/klhprWvx9Qm8a0SWBPt1yyhh4sxIDAPA9WunVnJWMs/bg4hLvlJQUm5+Z83+9qU7fXCrKSi8D/f15QC7l5pQFXfd+soM//8/UISYl5Ky09Zb3t/LnI7sm0Mzx3amgrIYSWgXTTf/cwqfPu6MPDewQ07i+VXW05nA+Xde9NcW1CuKB5uGLpRQWpKPU+HCeEcpO06xEO6+kmiJDA+mOD7cbv2/t9FG89JNlorL+W9lzVprKHsJ0Pza96fWXO87S31ce4Z9d8/RIvr2/Hc6n/edK6K/Xd+HLYFWyc0uq+TzLn7ia7vxoO43sEk9v3tmX38Sz4Jutl/CXPbadLKKTBeX06dbmXpjXTh/Jy8F4CTkRrxrPtm9Qagy/72HV5ZlPJw2i9nFhJvt48/FCOnOpgh4d0Ym/5t/V9Ltt/MumNn1/030U22fsu9iYwsI2/vY0Wweinacv08vLD/Jj9e9HBlut7cWORWFZDQ9gv99zwbifhO88dLGEwoMDqFNC4xCcBaU1FBjgT5Fm93DmvyPxS6F2QlP5vXFe41/yo7HvbubP2e/n2u6tacepSxQSoKPBHWP55621Uw8N0pGv0sgpTZWw79XDtwJv0XNWdSpQ58eDopnfH6A5t/WidjGmFx6p2AUnJNAfw0EBxy7KghMFzWNAsuFdGHGVvhYl3kLuKE6iAJqm1CQeHx9POp2O8vPzTaaz10lJzRnWguDgYP5wROfWrdxWAtmldQQlRJgG3uIqymzkiB7Jja/3zbqRzhdXUq82USbLG9R0bhZ0TYyw+L3dkyJNXo/oEu/wtkwensoDR1YlmQX2TOfWpt/HlikE3qyWVPZr4+3eX7SPa8//rth3kQeulpabltC8rpW1zSW33ZIiKCU2TNI+kCK7oKLFctjf+we3N1aTt0aYnwW2gzrE8gySLqJ1YesqZr6N7sZqqrF1cmV/+ArU1LPCgd3y3toT9L895+n7Pw/nmVSsjwjQFp/qXM2cUBLJSh//veOsU8uY89Mh6jFrNU39ItPNawdqxdrWmWPt2VhmDyO+50AbbwBQkqCgIBo4cCCtW7fOOK2hoYG/HjZsGCkBC6iv6RxPV3eOM2nby4hPqeZn16iwwBZBt6cF6vzp3sHtjUG3lJEwHMnUl1ryxUpvWZtydg0Smt65S49ky0EqbxMucVvYvPcNad8i0AYFQ9ztcobEgrXHKedyJY17dws9+90+6jvnN4ea3oDy+VSJty2s3a0zlv1+jv9deySfV0Nj1d9YjvvSh64yyaUF36EXdeInEFcpP13UXBrQOtK0pIjflKDOEIDmKTmZs6rjkydPpkGDBtHgwYPp3XffpYqKCt7LuRKw8ySrriw8N3/P0nM1YSW927Ivyfod7JqU+fIN/HcYFODeMpgOceG04omredV98B0KPqUpwte7GuMFKViw/d/M8/z5/vON/QSBNvhU4G3rpODq0B3M7rOXjUHV9pOXEHj7qPqGlr8lcZVy1rZRYK30BRcwAPCWiRMnUmFhIc2aNYvy8vKoX79+tHr16hYdrnmTtaDaVom3Wjw+uhMv1R/VrbWs3yPUwpJDeko0aYNaf0Wep5V+K+TqdNdTTRxtYU1Mlu+9KOu6gG0+FXjbwgJlZ5h02CGqYowTkPatP5pPWedMcyJZhy+WqpqLq5Tb+mkIc5VU1fFH+9gwWW+OAAAsmTZtGn+ojUlALnPMJFeJOjvnP3h1R1mWDSAX3PU2qq7T0+9nLhtfs7IYoaNAV7HYwtJ558UfDlKqWQeJlry+6gh9uSPHLesCzkHg3eRCcRXvgZp1xCL1x7/3XLHJ0B/idlkShvAEFWND0D36RabFIDslNrTFNNZTrbX2e5bcuGCzMZBnveaqtcokAIC3CL1W+xbcfIB3oLypUfeXV5u8Xn0ojz/cYf3RArq+h+WaR+L7UVZww0ZsMO80cX3TkMrWoNBQfj7duZq5v/1wwOaP7kxRBR28UMLnOXih1GRIEUbc+aCU4ArUq6JGz09yLB5+YGgH/mBDqTDnLle1mN+893JrzAP5k4UVJjUpAEAbkJcmP+xjAM/BnYr8bLX3Pn+l+d6z39zfaMQ/NrSo4q7T4aTobSjxFtmbU8x7N580LLXFeycLy+n6dzbx5+/cnc7H8jRnbVxH0B6hPQ3rofbVCb358y93Wu8ZX9y5mqN5MvhVAQAojxJvYZHnD96C0lL5Sd3DwqFgVd7Fpd4B4uqXNj4H8vH35Yvk6G4J/O+1TX+Zs5csd4AgzjViHahZOsGIOzeYv+Y4/WP1USqtrnPDmoPSCJks4pJs8U/ilVt7msxvMp8nVhAAwMcpMTAG0Crc2zjvq51n6bp3Nrp9ueY1Ju2NYCsuNQd5+HSJ96eTBtHZy5WUFh9O7/x2nD7YkG21Wq94ak293uIJRvzZylo9fbjxJG08VkgTr0qh6LBAGt872e3DdoB9rHnAo1/s5m1ekqJCaNmfhlF8K9NhvBwlHGtr43D3ax/jVOdqliAHEgBAeVXNlViVHZcL8Br8+JzGOkeTRNyXlIRats/9dz/d2DOJPs84Qzf0TLRb4v3sf/dJWw9wmk8H3gE6f+qU0MqkKrCloaAYcQk3K/E+dLG0xTyWgvbDuaU0+8dDjcuYSDShf9sW8+SXVvPOujrGt7IayIHztpwooosl1cY201k5xTSmp2vD4gi1G6Qerpiw5vFMDbg6AQCovnM1XK21T4mZK0qFexv5iffw/y3cKukz17y5nspq6nlN3O5Jtoc53nW6uTd2kIdPBd62TqABTRGUuIM0MXE8vtZKr4Di8ZktKSyraTFtW3YR/fGznTwT65a+yfTBfQNsLgMcZ97RnTs6vhMyYsRtt8XMp867o4/xedvoUMe+CxczAM1BTRb5tYtx7FwLAM7DOc0ztpwo5AVKrJNnKVjQLTiaVybjmoEUPhV43z+kA/16KJ/G9Upq8Z5Q0qy3VuItYfnWqqmzquyniiosDj11LK/MeLJCgvAMd/SBJ+SxSOmtnAXaqfHhxtcPX92Rss4V0x0DWtZ+AAAA1/xn6hDeWeofh3bw9qoA+AwE3p7Zxw98tsvbqwEu8KnAe2TXBFrz9MgW49pJKvGWcEb5ePMpi9MDdNaDevFy0SOkPMz3qzv2s5DJYrXEWzQ5PSXK5L2Y8CD69yNDJH8XfhYAANIN7xTPH74I9xHgLaidJz/sY/XzqcCb6ZJouX2DpRLvDzdm807XQgN1dNfAdnaXzcZxvlzRcrrQmYGlEm/xNRLJSR7mu13c+7w9hy+W0tyfD/HO8ljNhbfvTud9AwgZJlJKvIemxTm+0gAAoGh+aACseTjC0iHPR34LN5z09iqAi5zqYnvhwoWUmppKISEhNGTIENq1y3q1h6VLl/KLk/jBPqc0QuC9POsiLd12muca/2P1MV6yWV5Tz9ti21Ovt3zWCTSWeBtsl6TjpOWRi4EjVc2XZ12gHacu0/7zJfy38fDnu+mVHw/Rok2NJz9rneGJO/XBhRsAQHuUeG7HbQR4CzoHBpAh8F62bBlNnz6dZs+eTXv27KH09HQaO3YsFRRY7nCMiYyMpNzcXOPj7NmzpDStI5ozA1756TB1nLnK4VLSWiv11IWTkaUSb/EkXDDlYd5MwJGqeOaZKZuPF9LS7Wfo5/25/HVkaKCb1hIAAMA1wRiyFLzk6s6+2bwDwBEOn6Hnz59PU6dOpYceeoh69uxJixYtorCwMFq8eLHVz7BS7qSkJOMjMdG1oZzkMLZXIn10v/UexaXEanX1lgNvVjWZqbcQmKONt/wMEjvBk2pQhxiadm1n+st1nemtu/panMekBqKL1RHxswDQHtRSVj8lHsN/PTCI9+b+oY37GQA5CH0lAYCbAu/a2lrKzMykMWPGNC/A35+/zsjIsPq58vJy6tChA6WkpNBtt91Ghw41jmttTU1NDZWWlpo85MaC4/F9kq2+3+BCibdQ1fzLHTkt3hMH24ivZNJiODHrsxaUVtOrPx+mGf/bTy8tP0CHc0tazDO8Uxw9O7YbPXNjN+rd1rTjNCYuvHnMbjXRYhMSAABfkp4STVtfuI5usnE/A9pox6+0azbuYQHcHHgXFRWRXq9vUWLNXufl5Vn8TLdu3Xhp+IoVK+jLL7+khoYGGj58OJ0/f97q98ybN4+ioqKMDxawe7ualpTAu8ZKiXdQU4k363zNnDhWR8mmPMwDbVvH8j+7cuizrafpm9/P8YwS1r7bUQM7xJi8Vu5lW/tNSAAAALQG12wAdZK9MdCwYcNo0qRJ1K9fPxo1ahR9//33lJCQQB9//LHVz8ycOZNKSkqMj3PnzpGnfP3oUHp1Qu8W060M7y3JuN6N44Zbyjg1qWqO/EJZmO/XBrNInDUBOH+lkj/yS6v5tOgwG2237eSAm7/taoa5J34XWm1CAqBUyGgFAC1ds3FOA3Bz4B0fH086nY7y8/NNprPXLBFLERgYSP3796fs7Gyr8wQHB/OcOfHDUwa0j6Hb+7d1qsTbXlUlS4sQVzU/d7mK5q85Tkfz5K9a70ts9WrO9v+ED7fRNW9u4I+vdzVm8iSKOtszJyWOVnDtNJ9qQgIAIB8VnehBM0fYE9dsZ67XKDwCcHPgHRQURAMHDqR169YZp7Gq4+w1K9mWglVVP3DgACUnJ6vqRJtb0lgSasvobgm09+Ub6Plx3ei123u3WJ5BQjXof647QX/9eq+jqwxOjuPNepo/eKHlBSXUQrMAqcRDiVl6rbRcZF9oQgIA4G5qymAF5ygxlPTENRvXawCFVDVnbUo++eQT+vzzz+nIkSP0+OOPU0VFBa/uwrBq5ayquGDu3Ln022+/0alTp3g7lD/+8Y+8XcmUKVNISyKCA+hPIztRTHgQ/Xl0ZxrTo/mE6G/j6mypJP1MUaVs6+mLzHNhX15+kHeiZt7DedfEVsbnoYE6p2+22PuuBttKp7YmJAAAAL7K0Wu2M9drVDUHsC+AHDRx4kQqLCykWbNm8Zw1lohXr15tzHnLycnhVV4EV65c4e1Q2LwxMTG8xHz79u28TYqWcrH/9+fh1DUxwubyLA0XZqmHbWH3bTpeSBuOFtAdA9pS33bRjq8UNDI0d5wndIA3+PV19MwNXenhazoaZ2sVHOCeEm+3t/GWlyebkLAHAIAWaDt7FZTKE9dsXK8BFNS52rRp03ipNWsDsnPnTj6MgWDjxo182ALBggULjPOy4HvlypU8sSuZM6WV5p+wNIyzpQDKUjAulJBPXryLlm4/Q8//d7/D6wMtaxU8ODyVOiWEG6e/s+Y4TfxXc3uo0d1a878hgf50VWqs1eVprTTbV5qQAAAAOEKJV3ulXrNR4A0gQ4k3WNaiVNOvZSAtxNhl1XW8Lbe/vx99vPlUi2XpzBYmpX05tHSpvIYqa/XNtQr8iFqFmPZWLm7fPe3azvTINR1J5+9HFTX19Obqo059LwvMxYfQ1Qu3pcwZd2NNSCZPnkyDBg2iwYMH07vvvtuiCUnbtm15uy+hCcnQoUOpc+fOVFxcTG+99ZYmm5AAAFiDNt7gLYq8ZqOuOYBdCLzddjH1kxxArTmcT59sOW11PhaQm7zGxd1hW08U0QOLd5pcB8zb2t/Wrw2tyLrIn7O32H4Pb6puHhKoo+SoEIuZHnXiwdctUeHx8oUmJAAAAFqAazaAOiHwdpMW7XpF0ZexxLvpdXlNvc1lmQfatjpng5ZKq+to15nLLTJf2V4U78lhaXHGwNu8loGtDtYO59oeVoN/j5962niLm5CwhyWsCYkYa0LCHgDgHJzWAZRPyelUaddslHcD2IfA201a1DS3UNVcUNvUwZc1rKqztWU5gwX6y/deoISIYBrbS1rHG2q149Ql+uOnO/kwYRZ7GxftywCdv9V93vgB91T91lqbcABwHWplqh/O7QAA4AgE3hY4E+j62fiQ8a2mGy2hZ21rzAN1W8uW4uudOfTaqiP8+YZnR1PH+OYOxrRmybbTFoNuS/s1UNf82tIxsbbX7d0vs+Plzhsy3KADAACAkuFeBcA+BN5uYqtXc0FZTT09/999tO5Igc1lBQX4m5SqutrG+0plrfF5MX+u3cCbDcFmjXlV8wBR+6f/S2/Tcn4nMzxafAqFIgDQAu5S1U7J1ZABPM0THcEC+ORwYlrn1HBiLcZubp4gfuvb3eftLotVe9aLSm1dbeMtLgC2UhisGdbaZXOsJFq0L8XVy1Mt1AKwluHh5+kbMo0fMwAANULgrX04xgDgTgi8PRCsm5+4L1U0l0BbwjINxQGyy8NRmURu2o7ixBkW9gJpcVXz4ICWScFa5q39quZmr+3MDwC+B4VD6pfeLtrbqwCgGDilAdiHquZuyuGMCjUdH9qslbbDgXKD6K7M1TbeBh8q8bZ1M2ve8pqVcseGB1FJVZ3FG6iqOr1T62BepZ3cmnECAADetObpkbTlRBH9cWgHb68KAACoCAJvN4kKMwu8XRhOqrHEW1TV3MV6CQ2iaFv8XIv0Btsl3uJjERESQNtnXEc1dQ0tjh/jbH6HeUaJqxknAKA92j4Ta1uXxAj+AO1Dz/XSoRYPgH2oam6BJ06zc/6vlwNVzV0s8bbS0Zpaq5KfLCw3qVL+6ZZTdOOCTfTVzrMmGRZSxloPCdRZDLqdcdfAdvzvoyPT3NouDBczAAAAUDLcqgDYh8DbAneUUIqDZUtL87fTVXm9vsFtvZqLg9HHvtxDCzdkk1o99mUmXf/OJnp46e/GaX9feYSO55fT3J8OU4ONkdpiw4NNj4ufewPht+7qS4fnjqUeyZEm05FfDgDmkKEGAADgWxB4y8VOtKUTRX3920e3GJLht0P5Jr2av/HLUbrunY309a4c4zxHcktp95nLVGtnXHDzG7y3fj1GarXmcL7VYcPYWNy2SrzvGNDW5LjYC4gdrWnAMmzCglq23nA1Hwf35wAAAKC24cReubWnV9YFQKkQeFvg54ESdHEpdliQ6RBY7NTFOvwSnCqqoEWbTtKpwgr6eNNJPm3lgVwa/94WumtRBv3thwOaHluRrf/m44W07khzZgTz/roTVG3WAZqtNt6sWrnnoJwbAKxDp4kAoGWs89qebaK8vRoAioLO1WRi0rmahffFY3OHBgbY7FzNdLmNnzt7qdI47XRRhc11UWp/aplnL9PDS3fT7f3b0is22rz/fuYKTVq8q8X0d9Yc5w8xR/IYPNXpmcsl3irPOAEAAADfE9cqyNurAKAoKPG2wB3xmJ+d5YnbeN81sK2F4cQsL1coCRd3LiZuD66WkpUT+WV050cZfHuWbj9jdb6Syjr6w8cZsqyDnGE3OjIHAAAAX2FeRsAKDToltPLW6gAoEkq8vVQSKq5qLi79tlfifbmill5beZg+2XLaOK1Ob1BdiXd2Qbmk+TJOXSKlcXR3urNXegDQBlRkAVABZKIDgBuhxNsDwbvFEm/RxBaBt53qxeKgm6kzK/HOL62mDUcLqKpWL1tV5fKaetpwrKBFG2spCsqq6d21J4yvg3TWf4bikn13s5e/UlRe4/yynf4kiP3lus7eXgUAAACww1rtSvE93qxb0Nka+DaUeMvEpKq5hTBMHPT5+9sex9ueerOZb/7nVh40sl685/+hnywlK7OWH6Tv916gP41Ko5nje0j+HGuPPmb+JpOAWijd33++mP6beZ6P05159gq1Cg6kO82q4bvMgfHRK5syLlwNql1v400+a/oNXalDXDg9+90+b68KgFv5cLIGAB/y2YOD6IHPGvvpQZtv8HUo8fYSWyXexZW1dPhiqeRlmZd4CyW1hy40LsPWEFvOYkE38/GmU/zvheIqSaXfGScvtSjFFl49/9/99EXGWdqWfYmq6xr4dgjLd0SfthJ70XR2HG8pi0Yjb7dg+zE5KsTbqwEAAAA2WLvV9OyIMgDKhsDbE72a26lqrhM3+G4qwV59KE/yd52/UmV8bqlauStx93Pf7aMuL66i81eae1E39+7a43T1G+vphgWb7Hb0Zik4F9b5gmg7XNE1McL4PLxpqLa+7ZqCcRXGw0rsHM/bpeAAaofRCgCUT4W3DF5jfkbDGQ6gJQTeMhFXY7ZU+ilu1qxzQ+no2UsVvOM18TBjAkvV1rMLyuhIru1SddZW/LvM87zztunLrFf1ZdXCmXOXq3jbb1sWbzNtny7Hyfmq1Bjj8wUT+9HQtFh6bUKfFl8mZ6E0Ltby6dUm0turAKBJZ86coUceeYQ6duxIoaGh1KlTJ5o9ezbV1tZ6e9UAQAOQ3wi+Dm28vUQcjIuHFnPWxmOFtHBDNhWU1UgqWRkzfzP/mzXrBooOC+LzsJLzdjGhxnUTOmdjdp25LGk97LVNbxUcIPuJWFybYEhaHN3YK8mrwbHL1c5xoTKBWvwA8jh69Cg1NDTQxx9/TJ07d6aDBw/S1KlTqaKigt5++21vrx4AKJi1ezkE2wDNEHh7KTiw1cbbGbN/PGR1HYT22JawUnIWeH+65TS9tuoIPXR1Ks2+tRd/Ty/xbCmezV57cltBqLvOzeKMjBZ5Gn6eqSJq0tTA9a8ENw7PBgCWjRs3jj8EaWlpdOzYMfroo48QeAOAQ83iEHADtISq5h5gKUwwqWou41Goqbfd4ZlwXmRBN7Nk2xmqrG2sLt4gsWv1+oYGyYG3taDVne0dbY2RblrVXB0BHK5dZtRx2ABsUstNaUlJCcXGxlp9v6amhkpLS00eAFqhlvsEtUCfNeDrEHh7gKXztklVcxlP7Hkl1TbftxTwXiqvtThMmbXPiGdjbzkztjf7nLuCb/H+tLVrPVfV3ENfpFHYfQDekZ2dTe+//z796U9/sjrPvHnzKCoqyvhISUnx6DoCgNKrmiPYBhAg8JaJaVVjP4d6NXend9eesPm+rfOh+bBfAjZ0mJi4ZPzDDdnU55VfafVB6b2yC8t016m5c+tW1CkhnAa0j6ZQ82Es/NRXHRrXLFMIxAEcM2PGDJ7Za+vB2neLXbhwgVc7v/vuu3k7b2tmzpzJS8WFx7lz5zywRQAAAO7VLTGCFj84iOSENt4e6dW85fs6D5V4H7xQYvN9S7H1npwr9MqPh2hEl3iLn6mtNx0yTNwW/POMs/zvG78coXG9LXdqZi2DwF0BZnCAP615ehTf7+bVxCpEva57qiQabZLdC1X/QAs8WeXymWeeoQcffNDmPKw9t+DixYt07bXX0vDhw+lf//qXzc8FBwfzB4AW4WrjXihIACVjt5cJrUJk/Q4E3god59td7HWQZunm75lv9/Fq5uuOFlj5jClLbcHLqk2HFSurrqP7PtlJR/PKLC7zWH4pVTlRRd0Stj+t9RR/6GKpRwJidx5TtIkCAFckJCTwhxSspJsF3QMHDqQlS5aQvz8qxoHvwtVXOvMq5cJr7EOAZgi8ZeJIr9ZyVjW3l7so6hfNyFrbblZ6vnjr6RbDc1kK7s3bee88dZkO2Ch9P3ih1OMloh4r8UaWuWvM9h92J2iBEkt+WNA9evRo6tChA+/FvLCw0PheUpL0GkwAAILosEDj8/SUaK+uC4C3IfCWiUlwYKlzNSvVzh2x82/X05DX11l9n5UuR4YEuK009ellWXSioLzF8GSWguY6s+DdUqFJUmQI5ZXa7vzNGVoLzJR4g+5NyMgANdn78g3U/9U1pAZr1qzhHaqxR7t27UzeQwdJAGCLtVNE96RIem5sN37P1ymhlcl7V3eOo23ZlzyzggAKgDpkHmCxSrN4yCsnS7xDg8w6DrOg1KzKtzlH7qVY0C0Vawder2+g0uo6PqSZvsFzAZTS2gAra20AwJNiwoMsTldiHMvagbMA29IDwBfh+u281pHNbWWfuLYz3TnQNDOPeWh4Rw+vFYB1jZ2NtpyeEhtK7oISb/JO8NcuOoz6touikAAdRYYESlheyxs1d1wQ5Lyfevu34/TvjDOUFBVCz97YzWMXNKn5GHLG5+5sw+/rt7zonA4AAEDZhHuVtPhwft8397beXl4jAMcE6eS/30TgLRM/u+N4E6144mr+/HJFraTlGWQo2S2vqadVB3JJDos2neR/TxZWUHV9y47TLtoZY1ypgRoKf7xLzlEAADwFpxEA0BLh3mhIWhzNu6OP3fkDdX44D4KivHV3eouRm9x934/A2wOshQlC4CwlgObzmB15d/TJ9vZvxyjz7BWS23e7z5OnSI3L5O3V3CTrxaVloZonAACA5yGfV759xmp8AihJ18QIu8MwuwptvD1S1dj2WUjKOcpSkO2OwNETQTez/eQlzVxQcSH2Lux+0AJkqAGAljgz9CnOg6AG7vyZIvB2QXwry53mSAm2xQdRSiBnKchGAGiZs53VuTMB2mtq4O7v07IW+w+/ewAAAEWSeolmtzY+fnsDPghVzWUUHOBPNfUN1DbGdm94kkquEWxIJnVXYZcCgLfghhMAtMTXCwlAva7tlkCDUmM98l0IvGU8yaz86wiqqtVTnIXhZBytkmOxqjkiR9faeHtoB+IwuRd6OQcAAE/A9UY6g8P97CBYB2VY8tBgj30XAm8ZdW7div+trmvZo7f4ZCMlCLdY1RwXBIuk7hc59x4yRQAAAMDXOHZvisgbfAsCbxcYXAjCDI62GfbBEu+nx3SlBWuPe6SDDzmX72rJuq/nCGv8Zw6+ysfTNQBoy6iu8RQRHEA9kiMlzW9hsB4ARXJnJ4BOda62cOFCSk1NpZCQEBoyZAjt2rXL5vzfffcdde/enc/fp08fWrVqFfkSd5RMWxq7WOvjGfdpJ+3kbU5q+rC3+wZ2iHHq+82PuVqOklrStcZ/9gAAoBBKvt4o7Zo9sEMsTR2ZRtd0iVdUcz8AJXE48F62bBlNnz6dZs+eTXv27KH09HQaO3YsFRQUWJx/+/btdO+999IjjzxCe/fupQkTJvDHwYMHyZeJc0+kxImWTk9aP2U5m2HRIDHytnfSv2tgO1ICuUvwGaRrAO2lawDQJi1cs3mJt9e+HaBRoM5+rGHwZuA9f/58mjp1Kj300EPUs2dPWrRoEYWFhdHixYstzv/ee+/RuHHj6LnnnqMePXrQq6++SgMGDKAPPviAfKXqgf2q5vaXMyi1Zemr5jMLndw+d9UI8XPbOO6urcfF4mqSm5LTta0MkkEu1EoA8KZdp694exUAQKWUfM2WCp2rgVrkllR7J/Cura2lzMxMGjNmTPMC/P3564yMDIufYdPF8zMsV87a/ExNTQ2VlpaaPLzF2o19q+AAuqZLAn/eNtr2cGE6C4FDREhz8/qQQJ3xeXRYoMVlzLq1V4t1YQFJSKB2h2JPaBVsfN6rjfRq5+HB1rsuCAqQvr/ax4VZnD68k/1qVCEBzcc0NKj5uT1BupbrZ6lzPndSerqOb2U6KkBCRPPv4sP7B0haBoDSBFgaqgIAFEV8vVEKT1yz5bwPj20a6WdYpzhqEx1inH7v4BS3fQf4luSo5t+Ro67ubHpPH2NhJCqvda5WVFREer2eEhMTTaaz10ePHrX4mby8PIvzs+nWzJs3j+bMmUPe9PnDg+lkQTndPagdfb79DAUH6EhvMFB8q2B6c/VR+u5Pw3gQlxoXRjf3Tba5LH9/P/ro/gFUVlNPkSGBVFVXT60jQkwCxQ/u689z/tLbRdPdH2+nmLAgenx0Jyqrruff2TE+nN66O51WZF3gVbC7J0fwz65+ciTNX3Ocftx30bi8tPhw6tkmkg5eKKGLJdVUp2+g9+/tT2cvVdKOU5coNS6cL/Of60+QvsFg/NFW1uqppKqOf/7s5Ur+Hrs5rG+ap0NcGF+GObYfHhyeynMvP9lyireN/v2MaWkOW/+uia2oS+sIWnM4n3JLquh/jw+nzLNXaMb3B4zzPTe2G+06fZmu696aereN4oFVcWUdjenRmu77dCfd1DuJOrVuRWeKKvnxKCyrpq93naMurVtRh7hwurlvkvGkbsnqJ0fQnR9tpxfGdbf7GxiWFkf3XJVCZy5V0PPjutPiraepfWwYPXR1qt3PRoUF0tt3p1N+aTUNdmBswC+nDKF/bT7JxxPslhhB647mU6eExt7x5aL0dJ2W0Ir+cVdf2nKiiG7pm8z3xz/u7EvxEUHUOjKENj03mh5c8jvd0b8tXSiuom9+P2e8YSosqyFnsIyxQJ0/Xa6oNU5jwwJeanrNMryq6xqcWjYoH8tMZb8l88xWdg67d3B7+tsPB6hO33g9uL1/G/pky2n6y3Wd6bOtp/l5lJ03I0MDafatPflnt824jq5+Y71xWYmRwXSTnesGAHjPkoeuooLSauqa2HivpSSeuGbLeR++4omr+b3sA0NT+b3SlGs60sGLJfTizT3p4as70g0LNrf4DOu0jd1DW7r/TG8Xxe852b2fcM1uExXC73/bxYTy++hHR6bR/vPF9OuhfJvrJr7Oy0Hn72e87/ZF9w1pz++t//L1Xqc+zwqnavWm917suLPhm5f9fo5WHcilG3sm0q+H8+i29LbUOjKYci5V0g9ZF/g1fN4dffh8LO66rV8bWns4n+4b0qHF9f+du9Ppgw3ZFBzgT//Xrw0VlDp3L2mJn8GBrtouXrxIbdu25W1Fhg0bZpz+/PPP06ZNm2jnzp0tPhMUFESff/45b1si+PDDD3mCzs/Pt5rTxh4CltOWkpJCJSUlFBnpXIdbAFrE0kZUVJRLaQPpGkCbadsb1LreAJ6glms2rtcA8qRrh0q84+PjSafTtUik7HVSUpLFz7DpjszPBAcH8wcAyA/pGgAAQB08cc3G9RpAHg4F3izHbODAgbRu3TreGyLT0NDAX0+bNs3iZ1huHHv/qaeeMk5bs2aNSS6dPUKhvDfbegMokZAmXBljEOkaQJtp2xuQrgG0d81GugZwU7o2OOibb74xBAcHG5YuXWo4fPiw4dFHHzVER0cb8vLy+PsPPPCAYcaMGcb5t23bZggICDC8/fbbhiNHjhhmz55tCAwMNBw4cEDyd547d45tCR544GHlwdKIK5Cu8cBDm2nb05Cu8cBDe9dspGs88CC3pGuHSryZiRMnUmFhIc2aNYt3ytCvXz9avXq1sdOGnJwc3ruiYPjw4fSf//yHXnrpJfrb3/5GXbp0oeXLl1Pv3r0lf2ebNm3o3LlzFBERYXVoIaH9CZtPC+1PtLQ9WtoWpW0Py10rKyvjacQVSNeege1RLqVti7vStqchXWN7lEZJ26PWa7aUdK20fe0qLW0Lg+1RRrp2qHM1JdNahy5a2h4tbYsWt0fJtLavsT3KpaVtUTqt7Wtsj7JpbXuUTEv7WkvbwmB7lEG7g0ADAAAAAAAAKAACbwAAAAAAAAAZaSbwZsMezJ49WzPDH2hpe7S0LVrcHiXT2r7G9iiXlrZF6bS2r7E9yqa17VEyLe1rLW0Lg+1RBs208QYAAAAAAABQIs2UeAMAAAAAAAAoEQJvAAAAAAAAABkh8AYAAAAAAACQEQJvAAAAAAAAABkh8AYAAAAAAACQkSYC74ULF1JqaiqFhITQkCFDaNeuXd5eJZo3bx5dddVVFBERQa1bt6YJEybQsWPHTOYZPXo0+fn5mTwee+wxk3lycnLo5ptvprCwML6c5557jurr603m2bhxIw0YMIB3qd+5c2daunSp27fnlVdeabGu3bt3N75fXV1NTzzxBMXFxVGrVq3ozjvvpPz8fEVuC8N+L+bbwx5sG9R2bLRMaWkb6Rrp2pPbo1VKS9daS9tI18o8LlqHdI1rtiNSfTVdG1Tum2++MQQFBRkWL15sOHTokGHq1KmG6OhoQ35+vlfXa+zYsYYlS5YYDh48aMjKyjLcdNNNhvbt2xvKy8uN84waNYqvb25urvFRUlJifL++vt7Qu3dvw5gxYwx79+41rFq1yhAfH2+YOXOmcZ5Tp04ZwsLCDNOnTzccPnzY8P777xt0Op1h9erVbt2e2bNnG3r16mWyroWFhcb3H3vsMUNKSoph3bp1ht27dxuGDh1qGD58uCK3hSkoKDDZljVr1rBh9QwbNmxQ3bHRKiWmbaRrpGuka+2la62lbaRrZR4XLUO6xjXbUQU+mq5VH3gPHjzY8MQTTxhf6/V6Q5s2bQzz5s0zKAn7gbEf1KZNm4zT2I/qySeftPoZ9iPy9/c35OXlGad99NFHhsjISENNTQ1//fzzz/NEKDZx4kR+snF3Yk9PT7f4XnFxsSEwMNDw3XffGacdOXKEb29GRobitsUSdhw6depkaGhoUN2x0So1pG2ka+VsiyVI18qjhnSt9rSNdG1K6dujBUjXuGa76kkfSdeqrmpeW1tLmZmZNGbMGOM0f39//jojI4OUpKSkhP+NjY01mf7VV19RfHw89e7dm2bOnEmVlZXG99g29OnThxITE43Txo4dS6WlpXTo0CHjPOLtF+aRY/tPnDhBbdq0obS0NLr//vt5FQ+GHYO6ujqT9WBVX9q3b29cD6Vti/nv6Msvv6SHH36YV2VR47HRGrWkbaRrZW2LGNK18qglXWshbSNdK/O4aBHSNa7Zrqr1oXQdQCpWVFREer3eZKcz7PXRo0dJKRo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Pc8XaOH9zZT06Opry8/PFRZ3njfXo0YO6du1qGGLOw895v6qen7hBzDzqqn6YmP78NXr0aLFcCA+J5+FxPA/9559/NqmA89xyvlhzYx2/R56mYjz8HLSNG5Huvfde8XvjBmi+Hkh9PG4I46leHBuF9zly5Ihb0wQAynT+/HkRj4mDpnEsk/vvv59mzJghKtEcT0nfQG0NV8C5gZ074uzBHV48lZPrBBxjhRu1uRzhqsDEXB7h+gJPfzMvj/CQcePyCNyAOd0qXJKA54hYwhVgxoVunofJczk5w3OBnOde8HxqqYMWWQomwcaOHSta6LjgM2bMGJFOniPKLW0AamFt5QKubHP+5oI9X5wt7We8tAgHLCsuLha92pzf9ZVr/su3T58+LeaDV7XS7Ui+5koMt35v2LBBFAQ4TgPHfOAWeX4/XFGPjY0VDYL8+K+//irOTxzTYubMmR5JJ8gXB+LhRiMutD744IOyOB7vw3mNR59wRGAAAEt47jPHKdHHWdHjsjjjBubhw4fbfA0OVpqenm7X8Tjqub7DbejQoSKIGh+bYy0ZB1R1FpdHuMJtPALV1UuNqREq3TLHkcD1rUocVEGPC8zGEQIZR/zmFiZLARmMcWGWe4k54JHxeuBc6a4KTqO5M2fOUFhYmOG28RB5R/AwWB6Wwxmco7jHx8eL4TcAWsH5myvfPBpE34BmDfcWc4s2V7B548BmjBvaOGBZeHi44XZVz0/c8s4BFI17u7lSr3/ceMTKoEGDxMZBET/88EP63//+Jyri+nMWB4zhXnHeeFoNV3Z4KB4Hg+RzFmgXF0htFUp5/Vn+PXGATY7cz9cMDkA4cOBAtxyPPfXUU+KvI6O5AEB7kpOTxfWbp3oa48ZxfaAzW/i5fJ7hcrAzOEAyB1rm6y4HQONrbVXLI3zt5xFs1jrLoCIML5c5LoxyLzRXMI2XDTCORK7Hre3cs8WVaXNcCNFnau5V4sqvcebnzFzV4Xr8fI5YrMfRCjnysHHBRZ/RjZczshcXcLhXjN87D+errEAEoCZcAeW8y72+5kuI8G2et63HFVSOiMoVEG6gMu7p5iHnvKwYXzT1y5U4i1dT4PMIRyw1xlHL+Ryjz6OWWuc50rm+ssSM08+40aBDhw7ivekLJgDWTJw4UVz/eCUOjvfBU4+GDRtmsTEYAMBdeBokNzzzHGc9bijnaxlPqzLG12hmXJnmTjVzPP2T7+dzmrN4ChdfZ7nhvaq4vsHX/lmzZlV4jOsazpTxtQA93TLHQzTeeOMNEVKfh4ZwIZfD8fMQUx4+Yox7s/7880+xH6/1ywENePgbL9nFc0a4Ys3P4RYv7mnizMvzRHjuBa+fzWt6c2HFWfx8Hmr34osvioK0vnJsPNyd08Q48BIPeeFKBM/vtAenlV/r999/F8fgxggAreBKMi8dyL2+nJc5cCH3LvMyHZwneJk9PlfocQX7o48+ElMwOJAK4+FgvFQJD+Pmc0RV8ZxXnqfGPYycJh6Oyw1jHDCNgz1ymhkvE8bDy/ncw73ffM7hoeM8aoXPGYznxvKcNW4553nfPE+dK/P8HPM54wDGuGGJR2rxX56DzTgv8DQFvp97dwAAPIE7nPi6yHO2OVga4+stz63mXmYuw/Pa1vplQfn/vDSuHl8jebQXX7e5AZ3jr3BjIjdU8/OdxY3gPAKIy/8cM6UqZWjuNee0cN2EY1nw9Ztfjxs5OcgaD2Pn5T/BjNTh08H2kmH6JYBmzpwplhrgZbkGDhyoO3HihMXlvHjpgWnTpunatGkjlhoLCQnR9e/fXzd37lyxLJjed999J5Yf8Pf317Vr104cV79skbNLhn3yySe6efPm6UJDQ8XrDhgwQHf06FGTfUtKSnSvvPKKrn79+mJJIf3xjF/DlhEjRoj99u7da8enCaAM+rxnvqSWpfPBr7/+qrvtttvEEhy8cf7lZUBiY2NNnrthwwbx3OHDh5vcP378eHE/nwMcZb5kmP6cw8sCNmnSROfr6yvOK5yPjZc4DA8PF0uC8T58XuK/Y8aMMVne8Ouvv9bdfvvtYnkzPn+0bt1aN3nyZLuWSAFt4d/v77//brIUD9+nzxP6jZfZefTRR8U+MTExJkv1WNrefPNNu45nTn/9Onz4sBveLQAoyfbt28X5gK/rxnhJXV4WtGXLluI6yGX6CRMmVLju8zW6Q4cOulq1aolrKpfn+dyUlZVl1/H5Gs1LgFmyfPlykTYuW1RlyTC9b775RtezZ09RN+H0du7cWSxXevXqVcM+WDLsBi/+x7wiDiBX3BrIPfdxcXFSJwUAACTAUxd4dAeP9mAclI9XuDh58mSFIIMcYJBHUHCMAI4gbAuPzLIUAMj8eOZ4lAfHWuAeLP20CQAAAGMYXg6KkZiYKCIf81BWAAAA/XxInl/I0xasReTnGAEcwRcAAEAKqHSD7PGcVV5Ogee+8JyRqsxpAYCKONAZ9wRaw72HWAIEpMQrcxiPcOLrAs8lrFu3rghSxD3dvLTkvHnzRCWcgw5xlP4uXbqIuACuPF7z5s0N+YbnkV+9elXc5lgJjHvWeQMAANDD8HJQxPqGzzzzjCjocIEKwRkAXIuXVdqxY4fVxzmwC5ZFAilFRESI4ETmxo0bJ64RHOGeAw2uWLFCrKLBQUP79u0rov3rAwm68njG1yZzxgGUAAAAGCrdAAAaFx0dTdevX7f6OK/DyVHFAQAAAMBxqHQDAAAAAAAAuIm3u14YAAAAwFncJ5CVlSX+AigNfr8AoLpAamVlZSKQSa1atcTSHgBKwhfk7OxsatKkCXl7ox2sMsjvoFTI647hCkvt2rUpISGBgoKCpE4OgMO/39DQUMrIyKDg4GCpkyNruK6DFq7tqqh0c0blExuAknHBslmzZlInQ/aQ30HpkNftw4UYhvwOSv8do9JtG67roIVruyoq3dwyxtAaDkpuDdf/jsE25HdQKuR1xyCvg5Ihv9sPeR20kNdVUenWD0XhjIrMCkqFIVX2QX4HpUNetw/yOqgB8nvlkNdBC3kdk8pAURLS82jab8fpfGqO1EkBADcqK9PRhxtjaOPxRKmTAuByp5Oy6K3fj1NyVoHUSQEA8Ji4lGxRjr+SkU9ao4qebtCOp5dF0bnUXNpyKpkOvj1Y6uQAgJv8cyqJvtl5Xvz/4kcjpU4OaLjxZ+fZVOrUNJhCavpX+fUKikvJv5o3Dft0l7h9LiWH1vynn8k+hSWlVM3bm3y80UPqCRfScqmGnw8Vl+moae3qUicHQNUeWLSXsgtL6NjlDNrwfwNIS9DTDYrCFW6WllModVIAwI1SspHHoXL5RaUuj0K791wapfzbA/3Locv09LIDNHTBTlpzIJ52n01z+rXPpeZQu3c20aSfjxrui00uDxZnXCnvNnMLDVmwowrvAiyNkhvzzT7aHpticv/+89fozrkR1PvDcLr1o20mIw+4weXnAwkUl1I+si49t4iKS8s8nnYANckuLBF/T17NIq1BpRsAAAAU58DFdGo/fRO999cpl71mRGwqPb5kv6iEcQX8n5PJ4v5ruUX05q/H6cnv9tscMv7ij9F01qwirfftrgvi7++HrxjuM+/L5oJofnGpoYEZqm7TiSQaMGc7RZ6/Rs8sO2Dy2LojV01uH0nIMPyfG1ym/HqMBs/fQRfTcqnHrC107+e7PZZuAFAXVLoBAABAceZsOi3+Lt1TXpl1hdUH4g3/zyksERVvez2yOJL+PpFEY5ZYrphbirHjjSBbbvfCj9FWHzP/+I2/buMK+IZ/Y0ucTrLcoAIAUBlUukFVNp9MouELd1ntaQAAdeDhv/d8vot+irpRSQJt8arQT1x1xpVgrn+VOlDpzi4ocXj6E+rc8oUp9QCe9/vhyzTys11iSojaoNINqvKfH6IpJjGLXvnpsNRJAYAqqKy8O2dzLJ24kiWioIJGuaFSZFLpLiMqs7/O7WRyvehqRj4lZmovkq8lRSVlsvgJ8QgH40YdNI4AeMZ/1xwV02ze/fMkqQ2il4Mq8bBAAFCvvCLkca3jyqo9+/CQ79G3hFJN/2qUmV9MwdV9RaUqOauQGgUHiP/fvWCnIWCW3tmUbBHYzNzl63linvDwzo0N0a7Nh6Hz0ORuobUpI6+ItsakUGp2Ia3cX3FUBveK9/9om/h/2wY1yd/Xvr6QktIy2nc+XfTG9mlVTwyLv3w9n6YMvdmhdaH5/e04k0q3tQmhMp2O1h68TMM7N6LGwc5H8eYGBA5w16p+TXGb33tITb9K07Vqf7xYRm3R4z1o19lU2n8hndY835caBAWYjHCpFeBL1Xy8yNfHuX6jB7/cQ11Da4tAaebLFlkbij5nU6xTxwIA5+Sq8BqPSjcAAAAoDlcy9cKmbrC576z1jgdbe3hxpMX7b/t4u/j7/oYYUem+/ab6FaY5jFq0x+HjnTWr9C/aHkefbI4VS4z9/J9+1KVZsKHi+ln4WfpsW5z4/9P9w2j53ovi/8M6NhIVyl+jL4vG53H9w8T9HJW7z4fh9H93taFJQ242HIOjqZv7MiJOHG/8ioP08sA29FDPZiaPn7iSSYfjr9MTfVqQ979jsLkR4KuIc3Qo/jptj00V9306uhu9tuaI4XlzHu5CU345RqN7hdLHD3ehmX+dpGV7ytNt7OVVhwz/54B21X19RE9znpVI9Sue7U1jl0aJ/7cMqSGWALPlUHyG2Jyl/63V8q9Ge6fdJRoBAAAqg0o3qJID0/AAAACcwj2l7oorwBVuVlhSRvcv2iN6i/9vUFsa2y+Mlv1byWb6CrfxvPLX15YvSza4Q0PRMMAVbsYVdX4NblBoFVLD4nHTcorEtI3zqbnidcwr3ff8G8H7nT9O0r1dm9DnY7rT/34/QWsOJpjsZ1zhZlzhZrxfcKCvxQq3JRzN3RZ9hZtVVuF29dJH76+PEQ0IAOBaOhWW4zGnGwAA5AeTKAEqVIan/1E+z9HHzihfmXnFFe6LvnRdDH//zWjpMnMFds6t/uvoVTG03rzCXZlvdp4nNeCefQAAe6DSraHW+K2nkh1a/kTp75eHgD2zLMqjLd8AUuM5mhuPJ1JWQcXCtpoYBznqOWsL3frRNlEBAPdZtGgRhYWFUUBAAPXp04eiom70MFqydu1aateundi/c+fOtHHjRo+lVe2sLTWmEzHXb+B52hX3sef17U+LRooVAJLiteIjYlNIK/ZfSBfl+OdXHLQrfocSoNKtEVwg5flZ/5xKJjX648gVmvSz6VA2xnPLnl1+QJI0AUiBI36+tPKQuFApmpWSPAe7emllNMUkZRnuu5ZbJBrasGqB+6xZs4YmTZpEM2bMoEOHDlHXrl1p6NChlJJiuRC4d+9eGjNmDD333HN0+PBhGjVqlNhOnDjh8bSrkbVKMWcb48Z1S5Vue+rTXma95TyP2xrUuQHcb+DcCHp62QE6eDGd1OinqHia9lv5FBRjXG+xVL5XIszp1pj959NpaMdGpDavrraeIbmn+4d9l+jJPs0diuoKoES/RF8WfzmysRo99d1+SswssPr4kp3naVT3plS/lr9H06V28+fPpwkTJtAzzzwjbi9evJg2bNhAS5cupalTp1bYf+HChTRs2DCaPHmyuD1r1izasmULffHFF+K54DxbQeOM5zez+76oGNBt9Df7Kj2GcaCxru/9Y3Pf1m9pdwSDefA7AHc7djmTeoXVJbWZZmP5Ty7P/HwggR69JZSUDD3doAnvrDshlo0BAIWw0kBmq8LNPtgYg9EtLlZUVETR0dE0ePBgw33e3t7idmSk5QjffL/x/ox7xq3tzwoLCykrK8tkAwAAmPLrMTqg8F5+VLpBM84kZ0udBADwgOM2hsKC49LS0qi0tJQaNmxocj/fTkqy3JjJ9zuyP5s9ezYFBwcbttBQZfdqAACA61y6lkdKhkq3xpgHWQEAAJCDadOmUWZmpmFLSHAsIjYAgNqhFK9cmNMNAKAiCFsArhYSEkI+Pj6UnGwaiJNvN2pkOUYI3+/I/szf319sAErxQPemUicBABQCPd2gGVjWBADAcX5+ftSzZ08KDw833FdWViZu9+vXz+Jz+H7j/RkHUrO2vzO6Ngt22WsBOGPeI12lTgKAZugUXpBHpRsquJZTSDP+OEEnr2JeJIDafRkRZ4h4LifosJcXXi5syZIl9P3331NMTAy9+OKLlJuba4hmPnbsWDE8XO/VV1+lTZs20bx58+j06dP07rvv0sGDB2nixIkuS9OsUZ1IbZ67rWWl+7x7bwePpEWrgqv72r2vtyMLmgN4SGJmPk3/44RYYhPkA5VuqOCt34/T95GXaORnu6VOCgC4ObjgnE2x9Mbao1InBWRu9OjRNHfuXJo+fTp169aNjhw5IirV+mBp8fHxlJiYaNi/f//+tGrVKvrmm2/Emt6//PILrVu3jjp1cl1F2Vtlcynu7dqEXh3cttL9nuzbwiPp0aqwkBpSJwGgSl788RCtiLxEoxZVXDIQpIM53Rpjz8iMmERtRPk+cSWTtsYk0z1dGlOZjuimhrWkThKAR2XkFZMWZBUU07c7z9PgDg2poLiMerWogx4qJ3AvtbWe6oiIiAr3PfLII2JzF7VVuj8f093m4/y7fXFga6rm403tGwdRTKJnl1Tr0DiITnn4mFIYf1tLeuWnw1InA8DpIdbHLmeIvzmFJaRm0Zeu0964NBreuRH5eHtTS5k3mLmtp3vRokUUFhZGAQEB1KdPH4qKirLreatXryYvLy8aNWqUu5IGINzz+W76dOtZGjx/Jw1ZsJOu5xZJnSRFQl4HuXvvr1P02bY4uu+LPfTo15G0dM8FqZMELtCukecbSr9+qic1q1Pd7v17NK9t135/vHyr4f+jujUxeaxhkD/98kI/+uXF/jSoffnIgm+e6kk+FhqOXrmrDd15c32bx2pQy7lgdRtfHUCzH+xMSndXuwYV7uvXqp7JiIOpw9uR1uHaDnL30Fd7ad6WM6Icf+fcCCosKSXNVbrXrFkj5n/NmDGDDh06JIaWDR06lFJSUmw+7+LFi/TGG2/QgAED3JEskDCy8fvrT9Hd83dQXpF8W90uX8+XOgmKg7wO5rbHplC/2eGi9VkuDsdfN7m99qD85rCD46yNVritTUiFSquxix+NNNkcMbRjI9r95l1WH3/21pZ0ZPrdhtsfPtiZLsweQVsn3UHnPhwh/n961jA68/5wOvTO3fTnxFtFGrqG3qicLxjdjboZ3d7/1mDqFVbX5DihdQNp/qMVg3iN6NyYPh3d3W3lgDG9m5MccOPCril32tyHK8+WfPhAxYaDujX9TG6/cEdr8T3p1QqoRsM6Wo+8rza4tssXN2hI4c1fjtG9n++m4tIykqu8Qg1WuufPn08TJkwQAVY6dOhAixcvpsDAQFq6dKnV55SWltITTzxBM2fOpFatWrkjWSChb3dfoLMpOfTroStSJwVcCHkdzD2z7AAlZhbQ49/ur9LrIAAMuIqXB8Py3RJWh2oF+FYoJLdpUFP0TPP/A3x9yK+aN9Wt4UddmlXsCed9QmpW3httaZSpuM9LPp+HlFPlPnm4Cz3YvSkNvLk+9W5Zl758ogd9N64XNQoOqLCvn0/F4jB/T8bH8zbbxbihRG1wbQdzaw4m0PErmbT7rHwa1JXG5ZXuoqIiio6OpsGDB984iLe3uB0ZGWn1ee+99x41aNCAnnvuuUqPUVhYSFlZWSabUiVnFdCyPRfEnEO5XKjc2YgmZbj/yo6sq3QP8HReV1N+Ly3T0Y/7LlFsknxiJsh5SuzyvRfd1jOAvK4tnv6de7mgguvr4+W296uGcAZldpQluNI8f3Q3Wv5Mb/r5P/3EKAD98Hx7Kt3mZRfz88jM+zqSGqEc75jL1/No+Z4LlF/kmV5We8rR7uwNr8r1s7CKw78rL8drrNKdlpYmWrv0EU31+HZSUpLF5+zevZu+++47sRyJPWbPnk3BwcGGLTQ0lJTqsW/20cy/TtG0345LnRQA2eV1NeX3X6IT6O11J2jopzvdehw19GIBuJJxjri7Q0P3H8/ogM6Wfd8a0Z6a1q5Ob49s7/Dc7MoqkJUVyEd2aUxyx6MEeHMVHnlgCwdb7dI0WFVrBluDcrxjhn26i9796xR9vOm01ElRROeDlkm+ZFh2djY99dRTIqOGhJjOw7KG1wLNzMw0bAkJCaRUF9Jyxd+I07bnychFSRXncsj5GiXntKmBM3ldTfn92GVlrXtf1bwuZ8jr6jaofQOa+0hX0Vs8/Z4O5GPUazzPwjxoc8/cGkZLn+4lNmPG86ytqRlQzSVBy3jO9p6pd9H4AdaH6fZrXY9ev/smWvxkT8N9Nfx9RA9vzxZ1xO3fX+pP74/qRKF1bwR/e9NGkLBNrw2gRY/3EHPOOZp61FuDaPXzfU3mN1uy5vm+Jrc/fqgz3W8WEM6SAW1DbDYsWMKB5njZtBr+1eiH53rTm8Mqvh97viv9EPFV4/tYHHJujD/XZ25tSdMQYK0CrZfj9RHCI89dIyVQdzleR5paMowznI+PDyUnJ5vcz7cbNaoYhOLcuXMi8MK9995ruK+srPwHUa1aNYqNjaXWrVubPMff319s4FlzNp2mb3ddoI2v3kZtGtRS5dIDap6jpcS8zpDfPS/qQjo99k0k/W9kB3rutpakdOb9ehxfAtThyb7N6cd98Sb3je0XJuZPP9yzmbhdr6Yfvbr6CI3pHUpBZvOtLZlx741hw+tevpUuXculAW3rU5BZhZrxfS/f2YZm/33aEMSNe5K3/Pd2sTxd7UDX9caa4+O8Mqh8XW+uWGfkFVGLeuVL5vz6Yn/Dft2b1xEB0LgnjpfUua9rEwqrF0i1q/uJzyavqFT09HIjRaBf+Xvk2/pAZA2CTCukjYICKCmrQFwvjyZkiPnSfVrVo91v3km/H7oiGgqq+/nQ6Fua0+heoWK94I8e6iwC3xUUl4plSd9ed5xGdGpM00aUV7gf6tGMSnU66vX+VnF7+TO30Ofb4sR1eWy/FuK75NUH3hrRjp6//cZ1gr8X3oZ3akS1A31F3s4uKKa72tk3ooEbZbiBggPVfbI51uoogXu6NBGfyX/uaE0HL12nqxn51Nms51stUI5XL853v0Rfpm2vD6Qmte1fhUEpleVTiVnifKCZSrefnx/17NmTwsPDDcsFcObj25bW92zXrh0dP246tPrtt98WLWcLFy5U9JATR35k8m6bKfdlxDnxd+7mM7T4qRst61KLvpRu346VZOr31p+iZ1VQwfAU5HXHrNxvWjGQszfWHhXDKWetP6WKSjeo17v3dqT/3N5aFCD/PHqFhndqXGEprfu7NaW+repZ7XVeOb4PLQw/KxqbLPWY2uo1va9bE5FHGgYF0C0t6xqGbrdt6NmGae75tYU/Ex6yrmccwI17jB0RMXkgZeUXi8p4bmEJVf834FizOoGGRgC9/m1CxKbHjR4NagXQrimmEeDr/DtUnCOSc3p46Dg3FvAqCHe2ayB6721Fmg/7d33eW8yivFvz64v96NK1PMOIAK5Q23p949/UkrG9LM7xVgtc29U7XFrfQLl09wV6+54OHj++l5Xpb1tj7BztW8nHPf77gxT7/nDSTKWb8TID48aNo169elHv3r3p008/pdzcXBEFkY0dO5aaNm0q5nTw+n+dOnUyeX7t2uUXA/P71eaa0brQ3NIMztl80rQ11hbusTh6OZPuVcCcNSVAXge54uUJNx5PokHtGogeNFCnaj7eYig2e6B7ec+2JVwptubWNiFiqpelSrc9hUhOw6juTUkruAKsj+ztaIW9MvrvkgVX96Xhnd1zre7Zoq7YnKXWCrceru32OXHlxrQxBOh03u+H7V/GMy4lm84m51g8NxSWyHtanFsq3aNHj6bU1FSaPn26CLrQrVs32rRpkyEoQ3x8vIiEKEdFJWVUUlZmGGLlTkotB1blxCL1fIs7PokQf68bNXiANvM6/xazCkpEwQ7UZ/ofJ8UwOh4Cej61PHYGgKupvO4FGqXkaztPYTBf8k3KKPpyVJVUS/2WB88vD0Y75+EupDRuq1nyEBRLw1BYRER5xcea5cuXk1T6zg6n9NwiinlvmJiTBOosHX29o3yoPGg3r/OqAbwsFa/bam0ZGa1SQ0Xir6NXxV9eVxQAANR/becgYV3e/Uf8P2bWsApTTUDhvG7899MtZ0hp5NlMJSGucLM4DQfacecpyh1DsryU0jwHslwHes6mWNIqFEcAAEAtrucVU1Fpmdg47oAnyamI6d5yvBtek+x8URl9xs5ApVtCfFJQIjmdWAAAAKrK2csaGq4A5MPT86rzFRqPCeV4aaDSLaFZf50irZF6TjeAFM4mZ3vuYC6oBaihIqGGIfIAACBfr689qrlrDorxzkOl206ZecUurzBuOpnk0tcD++GcAbZarvWBWFzldJIHK90A4DBny8tqj2INoBbuKMcnZha49PXUzstL2+V4VLrtEHnuGnV97x964Mu9dC5V/XO9L17Lk+SHzusdurMnXIkZFDyruLSMOs7YRO3e2STyvdpHZiRlFah2fVO754gBAFQCZxNl23wySZTjn/xuPyWk2y7jOktOxYWSSq6v7hqG7/5yvI6UDJVuO3y+7az4eyQhgwbN2yEK5nr8/2V7LlCsQnqy5FqJKCwppdvnbKenvouy+zn3fr6b0nIKnToeLqBgSWp2IemvVWOW7KM//42Arbf9dAptPJ5IajFx1WFJjjv9jxPUdeY/lGRnL8GwT3dSeEyy29MF4Che4xvUq05g+ZKSgztghQsl+2BDjPi7J+4aDZiz3eQxHtn23e4LdCFNGUtLyrQYT9kFxdTnw60OlSse+HIP5RSWaKYcj0q3E4wXX/9x3yWx9NDQT8vXjQPbrJ0roi9dpysZ+bQ7Ls3u1+KlgD7desapnCfTcxbIzN/Hb0wBKSvT0TPLD9BLKw9RSrZjPcSeHIHqikO5e8jsishL4kK7dM8Fu4fnP/f9QYeOgVG/4E77pg2i75/tTYPbN5A6KeBGEZPvpA3/dxv1bVVP6qSAmywMP0uz1p+iO+faXgYNbJef/z6RRGk5RbTBgY6Jw/EZtCLyombK8W5bp1tNzAtvxr3Fxy5rbw1YObWyFRSXUQ1/+/b1kul7ABnndaPTuvFPhpciaVArwHMJAwC3cvSS0Cg4QGygbsHVfSm4erDUyYAqstUIe/BiukuOoaRipZzKwEVGHZmOTBuT03uwl2Z6urmi/PGm0/SX2XBR8CwvCeduKjB/gpM2nUik2RtjRO+0O8j5ZC/jpAEAADilpLRM9EhvPYWpRuorx9sHc7oVIuJMKn0VcY5e+emww/OdzSt1Ojf++HILS+j+L3bTwq3l88hdTW2RVvkrS891bl43qNcLPx6ir3eep39OObZCQIW8bpTZ3ZFzuADx6OJIkzgRWuJojAkudNlLXWc6AABt+/XQZTH3evwKG1ONdI5fD1wddDM9t4iGL9xF3+46T+6gsmI8cTEgJUsb5XjNVLpTq/CFOjLPmAuRHBTMWasPJNDRy5m0gOcqu2k+OgeEq1oPoM7lz6zKSe/ng5dJ6yctsCw1p8ih/c+mZDv0261KXmdcgIi6mC4CtLnDyauZIriJWny727454AAAoC5Xrue7bVUeV5Tj9cXKL7bFUUxiFr3/b/A2V+PAb8cuZ0gWGNl6Od55UU4M8VdiOV4zle4yO36crvj9/nfNEbr57U0iKJi75zY446eoeBq1aA8t2h5HWubuzxnkwdvBk/Kzyw/YvS9HMee8vmp/PMlp+Szjtzzys900dIF6gjw6Ejk+t8i1a60DAIB07LpMuqAixuWATjM2ix5rR+hc1Bhfmbn/nKH7vthDK11Q9lDyb6CgWHnXeM1UutPzbmSe3WfTRG+vO6w7ctUQ1VzOlrhp2Iuc7TEasXDNwZMpKFNCej6tP3bV7hbh4lL7K78cxZy99ftxkrOrdi7LZUyBDcgAVYLfPIC8XTXqzNp2OplOXc1yy3G2x6aKssDfJ+S9PKgrGvyV5s9/61jsep7yRvFpptK9aNuNnt0nv9svenvNKXt6vnbn+NjrULxrGloiYlNozDf7KCHd/uFKII3FO86JNSP/Oubai6ej54rKpk/g3OP+4YXOSMsppCe/3S8abkDdkAcB5O23w1cM/392+UEa8dkuSdMDrluyzV6R56+Rq0bNPfHtPoeXf60qzVS681w4DMGd0yg8NUdBqgKGnKM+2+vpZQdExn997VGpkwJ2cnZJEOOfq1Tzp4AkG6Hy0d+nRUwPbrgBAACojPrL8covC7208hDtibtGH7pp3j1pvdKtlB+SDJIADvSCAcgt37vkgu+l/vPdrrOple6TYTQtCQAAoLI6BMrxypHu4SHqmql0uzQTuHPNMJV/ltYqBEqMQgjqh4unemGtVwAA0GY5XufypYfVtiSxO2im0v1k3+aV7iOH8nVVfrPhMcl0MS3XlckBUAVXV55d/XqO5vszydlWe2rRUGAffEwAAMpxS1gdkjN9pdPZcjxXhDedSKLL1xEvSK00U+luHFzdof11VSySebrguzcujZ77/iANnBtBcnE9t0gsTZaYma/OCoGa3ouG2ZvX3fl1O5ovhizYSU99F0VxNtYVrwpnygwr91+iyHOOBTmRf8O47BMIAKAJbRrUdGh/nYevy1WdosoBX1/4MZpu+3g7yUVKVoEoxxtPp5TDVFxX8fR70Uyl2x6WPvtMhYSkP+ymJdAssfcn+uqaI/TJ5lh6fMl+UiP1nHaAlZQqb+32uJRct1RkswpKHNo/6kI6/e/3EzRmyT6HnifltdueY8u/UcAz0tPT6YknnqCgoCCqXbs2Pffcc5STk2PzOQMHDhQ9P8bbCy+84LE0AwAwR9fbloqjjdZVYe+ld9yyA6Ic/9KP5UukQtVoutJdWQtHVkExdX3vn4rPM/q5VrYUkKM8Vsb79y3kF5XSY99E0pKdttftjr/m+HCXnWfKh79ecHLIO1eC1NSiBvLuzX54caTFZ7qC+ypvjqXvk82n6ZllUVRaZvt5qdmOBQmMr+LyeZzPPd3oUVLJZwA3cIX75MmTtGXLFlq/fj3t3LmTnn/++UqfN2HCBEpMTDRsc+bM8Uh6AQD4upKcVUA9Zm2xuZ+rL8+urhdYoy8fc8DPh7/aW+m63SeuZDp8jJjE8rXQo5xcAUaJnRnupPFKd/nf6EvX6dnlBypUDk8nZns+TR4u1POQ0H3n0+mDjbbD5h+8dCPDeaIizCeR7u9toZdXebZ17TcH1v1Gg4Dy5BSW0H9+OEh/Hq247vIRD44WcfV0Fnst2n6Otsem0k47Ind70n9+iBYFI27o9JSfomwXUKBcTEwMbdq0ib799lvq06cP3XbbbfT555/T6tWr6epV2+uXBwYGUqNGjQwb95TbUlhYSFlZWSYbAEBldp9No+eWH6DkTNMG4z1xaR5Lg66K13Nny/Gfb4ujg5eu01u/H7e537bTKYb/e6L4ylNLO87YTNN+O0aetN3ofVbG08V4bVe6//370Fd7xY+RC+N2PU8FdS39W/j7RJLbjmHpBGLtozPflStF2YUltPG4+9Jnydc7bPf4g/xZagzR3/XNjnO0+WQy/d9P9q27bPxScsz3jqQpJbvA8P/iEte2Pjvbrq9P/j+nksWQdg4iA/ISGRkphpT36tXLcN/gwYPJ29ub9u+3PXVo5cqVFBISQp06daJp06ZRXp7tERGzZ8+m4OBgwxYaGuqy9wEA6vXkd/sp/HQKvfnrjQqexy/ZEpURfj6Y4NHj2VuOX7bnIhWWlNFPUZ5N34/7LpFcVSPSeuH8xs/k8vUbAb+kms/n5eHhLNzLb9fra2RuoyMtlJeqOKQWPO+aTOd2eWI42vvrb4xmkWH7gSwTppHTnk1JSUnUoEEDk/uqVatGdevWFY9Z8/jjj1OLFi2oSZMmdOzYMXrzzTcpNjaWfvvtN6vP4Yr5pEmTDLe5pxsVbwCwV1LWjcZl6crxzh3U2aRm2xmDRSvXM50D+17NMK33uZu2K92kXV4y+9x2mw0BUsLJQY49n+CZ78XR4WMHL9pu3HJ2OJrOgQu+cTAZKX+7xkPIlZDP9WKTsunmRrVILaZOnUoff/xxpUPLnWU857tz587UuHFjGjRoEJ07d45at25t8Tn+/v5iAwCoKpTRPDulbfNJ00ZYLwV8J+c9vMyy24aXL1q0iMLCwiggIEDMA4uKirK675IlS2jAgAFUp04dsfHQNVv7O8PSfE3zL9/8t+CloB5gR9Oh80DLnaVneNmYkyIHrjohTPvtOA37dCcVlpSS2sktr+cWVWz1lfo8v3TPBVIzR84/K/ZetPq9eGpuuzPv61Si5SA0fx9PpL4fhlO0UdwLJXj99ddFpdrW1qpVKzEXOyXFdI5cSUmJiGjOj9mLzw0sLk4e53oAUNa1ff/5dIeml/H1xJ6yq1LL8VK9vrWX4WlicqBzUUF+4qpD9OCXeyoNPCt5pXvNmjViiNiMGTPo0KFD1LVrVxo6dGiFC7deREQEjRkzhrZv3y7mj/FwsiFDhtCVK1dclqYtFn4M5gU8OQfG4i+d556/utq+uahyZfcnLJezYBWCNJ1Oyrb4u1MTOeb1ryLOuf1n5e5TxefhZ2ngJ9tN1sasajpM37ulee+eOf8Vlcr3PGvOuMBm7eN5ceUhMaRx3NIDpCT169endu3a2dz8/PyoX79+lJGRQdHR0Ybnbtu2jcrKygwVaXscOXJE/OUeb1mS8fUfwNPkeG23p1dSylxc2bELiktpxMJd9PY62wHP1FOOJ0VbfyyRDsVn0HEnor57tNI9f/58sVTIM888Qx06dKDFixeLKKZLly61GmzlpZdeom7duokLPUdJ5Qt6eHg4uVNuoXO9kFJk6mOXM8T86z+O2I4W60gUZ0cYF9jtLZvwuqyWcOGelyHgE5DcuPq7VXs5To553XxOF7t0Ldep70PnoV5Y83TN23KGLl7Ls9mAICe2GjM4gikv26L0/FJZ2opVujRK+/btadiwYSKfc8/Vnj17aOLEifTYY4+J+dqMC9acn/U9WzyEfNasWaKifvHiRfrzzz9p7NixdPvtt1OXLl0kfkcAoMRruyU2y5E2ztlSdLJtjUmmU4lZ9OM+aVbOMC6TV/Xt8+d38momFbk4KKs8y/Ey7ukuKioSF1oeWmI4iLe3uM2tX/bgCKfFxcUiUIs7lxWZ8stR28PLHWylycwvdlsBXYlLylr7oXJk8uELd9HjS/ZZfPzX6Mv0zroTFSIvO9pQ4InMxSecV346TD8f8Gx0RjnwRF53VX7fE3eNXKnMQxdsVw5rMubq5Ft7PS4Q9Zu9jfp8GG5Yr9P4tHrpWh7d8sHWCs/xdHATW42devwWv9t9gSavPUplSjwhVwEXqLkgzXOyR4wYIZYN++abbwyPcx7mIGn66OTcQ75161bR08XP46HsDz30EP31118SvgsAUFs5frbZcrfm1yJHy/EmsU9cXH509fVcykbq5Xsv0sjPdtNLK6MtP77nQoXVgJIyCyjfA51tjn4uXLd48cdo+svCUrKyD6SWlpZGpaWl1LBhQ5P7+fbp06fteg2Ocsot6MYZ3nxZkZkzZ1Y5rVtj7F/LzVrGMs7PPPy7qhw5QXA6eMmvzk2DFTWKQ78+Lg/bsOT1taaNITzEtvcH4eTtgTdZWV4177FbG50gMipvj94SqrZR8pLndVfmd2dYu4i6uqXant8JVwD54tC/dYiTx/D8j9F4eHxRaRlV8/Gu0PJvjD/toZ/uFJVxObiaWWDyW5i1/pT4/33dmtCAtvU1k9e54Lxq1Sqrj/O8T+O8wkNLd+zY4aHUAYBWy/HciTPz/k4Ol+f4dKU/ZxtPIxo83/nzls6JawE3RnM5/pawuh5ZxcRVuAHaVj3q3b/Kr5XGow3v+CSCAv18SGrcQ2/s6x3nxHfA271dy0dvuavsJLt1uj/66CNavXo1/f777yJ4g7VlRTIzMw1bQoJrehmruiZvXEqO4f+uzjyWvnM+2by08hANmLOd5MjSD9WZYRo7YlPFX490LlVyjGyjyMvmoxvA9Xndqfyuc3DteCd+V+td3CJqTxru+2IPPb5kv8l6267sca/KS9lzTbLn9VOyCmVT4TZnnPxcD4y6AQ9Tc6sJgGbK8boqXdOMe7q9PFAm/j7ykhgtOWhehBOvR5Jw5nP989+psXlFHujpruTxlOxCyZaSdXlPd0hICPn4+FBysmkPBt+uLNLp3LlzRWblYWm25n15blkRK3OSjf5/Pc8zla7dZ02X1GL7jCI5Gme+owkZ1DW0NskRB8JwtEHCvOfbnSqvxJimvbL3oqSWSznmdWfyu7Vv0JnpCcavVWwcAMyNX2tl6eSKqd7Mv05ZbJmVC+NCBl9sa/jbvuQs2HqGlMBSA6Ca8zoAaIeSyvHmZXB764M6KxVtd9p0IrHCfRGx5T3FuUWlJuX4C2m51DKkhiyHl1++nudwhZ/j1MiFedIreyuuvLK7vKeb53L17NnTJHiCPpgCR0G1Zs6cOSLwyqZNm6hXr16kBNzjZD480pgr5/3Nr+QHu+7wjZ633w+7LlqkJfb28lj6oa7aH19h7dsfIm8sISR35icaLXeOKC2vf7PTdH6Ro3gJOE/k9U4zNtt83HhZDkvRze3qdXYgPfYECLOnwvne+lO080yqbJYVcVgVR0IBACiB0q7t1tgTW4krt7HJ2W6/tnOsko3HTdexNmccKDncRt3CFaoyWuv9Dabz6DkGy/dGS4HKnZdZIcnyCEj3XOTdMryclxngNfu+//57sdbniy++SLm5uSIKIuMopjy0RO/jjz+md955R0RF5LlhSUlJYsvJuTFc29O4x5N7jG2JPHfN5rq8nd/dTCdcGGre9hqyzgWhsP9YNw528NJ1+mCD6XwNR1zPu9Gq+PGm0/TOHydJLjhitCONAJW2kKm8Ui7HvG7tZJlh9Lszdy618uNfvn4juJf519pl5j9VijSuc+C9fBZ+1qljOPtTHPCx89NXSo1GB/xzMonGLo0SKxfIxXPLD9h9cTUeBWOpMKf2vK56aEkBkPW13S4608BlR6yU4/Xn/Y3HK/Y+6y0MP0td3/tHVMyregrJsjIV0bhs7eh0RUcDNhtfo9YduUpfbHOuLMHSsm+UpzjWyYw/5VOO33kmlX47dNnu/S11Ghh/l668trul0j169GgxxGT69Oli+QBen5NbvvRBGeLj4ykx8cYP/auvvhLREh9++GGxhqd+49eQytI9F0XPjC3eNr4JjmrNw0Xe+t3z6/G5soXmy4g4sTi8+VzmJbvKgyjYYu3j4fWr9aydEKVkqxGgwrAUr8qH4aiZGvI6Dy0bNG9HlYeEcwOSUlg6RfBomns+31VhKoulJdjIznzw8eYbn4kcqzThp1Mow4kpQpY+P0/MVQMA8ASlXtuNT81zN8fSsj0XnS7Hp2YXUnZBCX1idB1TYhvgwq1nafTXkVRYbDpqbe4/zg/5No5Cvv/CjamucjHp56NVKsfrzH4Hsp3TrcfrePJmSUSEacAAXsdTbmyFjj8cn0HtG9eymVltZRxb6wrKbV7gnE2xVgMN8LBTX7NoxFpj/H3xqAaO6Pj6kJsM93248TQ9c2tLVX9Ocsvr1nuNLecvW0E0ImJTRdTN0DqBzqVFp6NsO4ZxeSLXV3a6+mJ7nPj75Hf7LTZM1K3h5/AxNxxLlHRdVHs4Mwcwv6hULDk5tGOjCqMpagc6/jkBAMiN3K7tjsZE4d5ca45dyaTGwQF2rYpjuZG1hKp5e1vsebb4khIW7fWxUq5mVlyKk0cD+HhiaSAZ8zL6/8GL6bQqKp7eHNbOcN9z3x+kcx+OcMnn5LZKt5pNWHFQ/H2iT3OHh3/w8gA87Nw8s7qSO4q2XMg0x8NJPhjVSQQV0kqmNZ8LUlhy43O55/PdhmBxxu75bDdt/u/tHkohWBOfnkfN6zpeeeZlLsb1a+HUMf+75ojNC7+eJ6qjXlUYltZj1ha6+NFIVV6g7W0MSDRaPuybXefFahU/HzQdwtbtvS0U/fZgqlfTE4E+AQDAGQ9+Wb7E7/BOtgPDMfNLBFe4O0zfTA2DTM/zrmxXdvQabQ/znm62YMsZ0VHEafdW2bXd3g6IIqNpcA8vjrQ4HeDxJftozX+sxzOwl3q73+xUld6XlWZBwSy/vunttJwiEQXZnQvEu6NDSWclKNp/foim2+dst9l7rybmpyRLw3PizIJy2ArSAZ7DFUZn8bIexrIK7AtCYk+F2xY59Q3/fCCBOs7YZDOWhS0y7ei2+zM2nkufZFQBN3fgovyG2gEAQEW8NrOjFeBTV8vjkiQbrSSi1HI8NyCPWbKPhn66U3QKaoGXWUn+p6iKdTnzzjNXDaHXfKW7sMQzPzIO1JSYme+W1itPsDangSMRX8nIt7ikmdJtPZVMs/+OMYle6erI0OBZnqgQZeYV0/HL7gug6Mo1Qh0x5ddjVFBcRi+ujHbq+XLNF1y4ib+WR++sO0EJ6fbFYOCYHbZeDwAAPMPSSEx34NV2uCzszCleDlNHrZXjefnhsyk5FGdHQFml+evoVdGbb9zBak9RyJUr0hjT/PDyyoKlVRV/z9dyCg2BmiKn3eXwaxgPYdYvJcDrcFv73fwSfVk8/nDPZuQpOqsnGds/XE+tj+ios8nZNP7faQQdmwRT99DaNGDOdhet9Q3uZO3j5xEHrgyIYc3AudvF2qErx/ep8ogbjhPAW6emwVafO++fWHr5zjYU4OtDnuDsz7sqIw3ciefsv7TyEKVkF9LOs6kU8cZAGv/9QRFkzZoiGz0C8nyXAADqNOnnI26/5l1MyxW9wWztC/0cvjaajwbdciqZeofVtVqO/2HfJWpWJ5BGdmlsM11VZdyA7OzrybUcH5eSQ6/8dFj8v3/relSnhh8NWWB96VdjpW4qx2u+0m2+brSr8ddm73IDe+JMe4v5x8JTLJrWrm5yP0/qD6npT0M7lkeRNMdD199Ye5RGdG5EgX6e+YrlGiTJWXcbZcykzHx6z0ZgPXPcGwjSsfZL9ESFm3GFW39RtYYfu61NiOH22oOX6esd5+mDBzqZ7HcoPkPECoh9f5jV1/p8W5y4WL4x9Ga701iV7Kq2vK6fw8UuXcsTU4BsVbgro7KPBwBA8UPEq0Jn50o7POozymwY8rPLD4iAbcYxQfSxodo1qkUNgwKsLlH68qpDNLLLSPIUtV27Bs/fYRIw15FO1oT0ikHnXEETlW5bQwE9zdaP+olv99Mwo2i4+gjqlqIGp+UU2vW+PRVI19LbUupQenPcQaeVOetqYGvlAbngC+69XZsYbu/+t8Ft4qryVllHh8+dTrqx9rW7B7GpI1e7r1FBLec9AAC5yLVjFRBPsXWJePTrSBrQ9kaD+jYbDbi8fK61SrcU1HztKtPpPDYNgbQ+p1tJgW0OxV93WSHQk61Wlo7FAePUgN+bM2v5AjjaOMBRUZ3Jy/bkddPo5VWgc/18cTlx17AyAABwzvpj8m9MN5777QmuvlKp+dKn0xGl2tFZ6W6aqHRLWRzkCrO7yqOVva5OgrmRD365x+awWiXi1r/jV+QXGAu0o7K8rJPgvDZx1SF6380xMaTw5fZzVXq+mgsuAABSkDIQGZ/TpSrHe3qqF4+ae+DLPRWmuyqdjoiy7Vx1xp20UemWvBfmxvE/+vu0x47qTIbkCOvOmrz2mJiDql/HXC3mbIqVOgmgQDvOpHosL9uT141Pg1W9WMckZtP6Y4n07e4L5a9N6sEBbAAAQD6kLcabXi/fXnec5EBnI4CYsziI6OH4DDHdVU3+79+AalLTRKXbR8IF383Ltn9WMt/UYhRwK2ebH/e5Pgjcwq031qJ1jI4y8uUZwRBACvYGULQnr+vnfFflNVyFz1ElZfKJkyE36OhWJnxvAPIlp3L8meQcl51LImKr0Dhv5UDv/nnS6ZeUayRytdBEpVvCvCqWKZLqcu7MUZ3tABPDb1TV3wVAHh0pYsurq20viWKcba33Yrsmf+YWlSCvayi6OwCA1Lw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yqG3btjR37lzFPB/vc/fdd9O7774rSZkAAAC0BG07AAComS9pzODBg8VmS2FhIb366qv03XffUVZWFrVq1Uo0mL179/bI87EnnnhC/Hv+/HmXngMAAEDP0LYDAICaae5Kd1UmTJhAu3btoqVLl9KhQ4fo4YcfpkGDBtGpU6fkLhoAAAC4AG07AAAoma6C7pSUFFq4cCEtX76cevToQY0aNaKXXnpJDA/j+wEAAEBd0LYDAIDS6SroPnz4MJWWllLTpk0pJCTEtG3dupXOnDkj9jlx4oRIiGJvmzp1qtwvBQAAANC2AwCACmhuTrc9ubm55OPjQ/v37xf/muMGmiUmJtLx48ftPg5nKgUAAAD5oW0HAACl01XQfeedd4re8IyMDDEEzRp/f39q3ry55GUDAAAA56FtBwAApfPVYo/36dOnTbfPnTsn1s6MjIwUQ88ef/xxGjlyJH344Yeiob569Spt3LiR2rRpQ0OGDHHr88XHx4v7rl+/LuacXb58WdxOTk4W/8bExIgNAAAAbEPbDgAAqmbQmM2bNxv4ZVXcRo0aJX5fVFRkmD59uiEhIcHg5+dnqFu3ruGBBx4wHDp0yCPPxxYuXGh1nxkzZrjtdQMAAGgV2nYAAFAzL/6f3IE/AAAAAAAAgBbpKns5AAAAWNq2bRsNHTqUYmNjRRbvlStX2t1/9OjRVrN/t2zZ0rTPzJkzK/0ec6oBAECvNDGnu6ysTMypCg0NFQ07gJrwYJObN2+KE15vb/SDVQX1HdRKqXU9Ly+P2rZtS08++ST9+c9/rnL/jz/+mN555x3T7ZKSEvH3Dz/8sMV+HIRv2LDBdNvX17lTDtR1UDOl1nclQl0HPdR1TQTdXFHj4uLkLgZAtaSmplL9+vXlLobiob6D2imtrg8ePFhsjgoPDxebEV8Zv3HjBo0ZM8ZiPw6yq5NQDHUdtEBp9V2JUNdBD3VdE0E394wZX2xYWJjcxQFwSk5OjmhsjN9jsA/1HdRKq3X9q6++on79+lGDBg0s7j916pTo+Q8MDKSuXbvSrFmzTJm/rSksLBSbkTHlDOo6qJFW67snoF0HPdR1TQTdxqEoXFFRWUGtMKTKMajvoHZaqut8hernn3+mJUuWWNzfpUsXWrRoETVr1oyuXLlCb7zxhlhD+8iRIzZPTDgo5/0qQl0HNdNSffcUtOugh7quy0kmyWk36cK1PLmLAQAedi23kPaeu266YgYA7vX1119TREQEDRs2zOJ+Hq7Oc7x5neyBAwfSmjVrKCsri77//nubjzVt2jTKzs42bXzVy1GlZQbafCKDCopLq/V6AEC59l+4Thk3C+QuBoBLNHGl21HX84roZPpNevTz3eL2SwOa0oR7mshdLADwkLvf3Uy3iktp4ehO1Kd5HbmLA6Ap3Jm1YMECeuKJJ8jf39/uvhyYN23alE6fPm1zn4CAALE5o6S0jK7lFdH0n47QuqPp4r4dU++hehFBTj0OACjbb+ev08Pzd4mfz78zRO7iADhNN1e6v9p+jtq/td4UcLN/bTsrGmwAZ2TmFtIP+y/iiooKcMDNtiRnyF0UAM3ZunWrCKKfeuqpKvfNzc2lM2fOUN26dd32/LmFJdT41Z+pyz82mgJu9s/NtgN7AFsdSJuTM+g/+y9iZJRC7TidKXcRAKpFF1e6OTh6a9WxSvffLCihvKJSCg/STd8DuOG71P2dTVRYUkYvLv8dva0qgVMoAPsBsfkV6HPnzlFSUhJFRkaKxGc87PvSpUu0ePHiSgnUeO52q1atKj3mSy+9JNb+5uRqPO97xowZ5OPjQyNGjHBbuVf9ftnq/ek5t5OxATjip6TLNHFZkvh5+6mrNOfRO+UuElSAvhBQO10E3dm3im3+btzifeTt5UUBft70Qt8mdOxKDjWsVYO6NY6StIygDldvFoqA2+hWUSkF+nmL5AnnM/PozVXH6MSVHAoJ9KVGtUPoo+HtKNDPR9YyAwDYs2/fPurTp4/p9qRJk8S/o0aNEsnQOBFaSkqKxd/wnOsffvhBrNltzcWLF0WAfe3aNapduzbdfffdtHv3bvGzu5zKyLV6/4bj6fTo57vESXqjOiHUpWEkZeQUiikmjeuEuO35QTvOZt7O87P9dCYdvphNLWPDyNvbi/619Qwt/S2VzmXmUVSIP43smkB/7YupiQDgHF0E3TxcyKjfHXWoe+MoWrjjPKVcz6c9566bfrcl+arp55Xju1O7uAjJywrKVlhiOaT8julrxb9No0PoZLrZCWA2idvD7rxKA1u6vk4tAICn9e7d2+6QWg68K+J1uvPz823+zdKlS8nTo46W/VaeaC0qJIAGt4qhjgk16YWl5Vcrd58tb9u5jV+yp7zD4O9rjmN0ElhVaDZdLDO3iIZ+tt3qfvw7DsIRdEsPF7pB7XQRdJ9Iuyn+faZnIk279w7xMwfeczefpga1atBPSZfowjXLk4dhc3fQwdf7U80a9pPDVMRzxG/kF1PtUOeSwYBy5RQU0wvfHaQyA9GQNtbnI5oH3HxVxdiZw1fCQZ6ONs5yCgDaxMnTEqKCRdv9w3NdRVvOwgL9aM3hK6KNNw4XNjf00+308aPtKLF2iNOrnvAIJiRo047v9qbQZ5tOU6eEmpRs3mluw8uDmtF7a5MtRrsBADhKF0H3J4+2o4c71KdujWqZ7msaHUof/zFnp/8d0VZ7Ne98az0937sRTR7YzObaa/lFJRTg60M+3l50I6+IHvtyD51Iy6FnejaiO+qGigP6/93VgEZ1S/DgKwR34Cs9HKxxT3bNYD8RZEcE+9HG4xm0+Y9REFtP3h4NURF36vRsWpu6JtaikQv2iiFqB1NuUFiQL3VpWItqBOiiuinCS8t/l7sIAOBBHPz+NP5usfynMeBmPITcuFLBkr0pYslAVsPfR+RwOXwpm+75cCstGtOJejWtbbVt56vonDCzfs1gsRTZ6sNX6K/fHRS/47+bt+UMXbxxiz577E66M76mZK8ZXHP2ai4t2HGOfL29KSzQVyTYbFM/gqb9eFj8/lLSLbt//59nu1KTOqFUUFIqgu6SMgP9c8tp8R38U5tYcf4H0iwBan6+hvXPQW10EQVwxeRgyJbW9cNNP0//UwsxL9fon1vOiO3wzAEUGuhn8XdL96bQ1B8Pizm93z/Tle77bIfpd/O3nqHW9cLFnLMZ/z1KX+88LwL9+FrBVCc0gJ7s3lDMFTJ37HIOLd+fSk/d3VA09uCYlQcvma5o/PK3nuJ9dsXB1Cya/J9DDu3bPCaUxvZIFCdjm06UZ8bmzpW4yPLPbe/58hO9r3ddEBt/F/73l7tdKhcAAFTGwY69K9bc0W4Muj997E56ctE+0+9GL/yNWtQNozUv9Kj0d3/+506R34WDch6tZDyeM+6YNY5keuCfO8W/A1tGi873+9rGUr8W0ZWWKv129wVxLvDBw23J3xeJWx3BnR5Pf72PklKzxO3qTAvgczjzaYb2fDWqIwX5+9BjX+wx3dcxIVL8W5Bze+QaB98sPaeAxvVs5HLZwHF8vmXEHWd3xkfQ7EfayVomAGfoIuh2hp+vt2hoK17RbD3zFxrbo6G4Cnrpxi2KrOFPxX8sN1ZQXGYRcBtxj7p5kg7zRB2cZMt83eDdZ6+ZljPj+eaYd+b4kjGTvr89hPDDX5LpX090tLm/cd7iyqRL9OEvJ6l+zSAKCfCjXWcyydfn9slQjyZR9Osp28tT8MiFBzvUp0tZt0xBtzHgZkUVhp9xkjUAAJBOg1q3j8lt60dQsL8P5ZtN+eHAmlej4OM9Z6/mK6CjujYQ99sa2bTq0O0TfyPjcmWrDl2ms7Ms225eP9z4N1yeFwc0c+Mr1K7/Jl02BdzsSvYtqhseZLVN52z1ZeLKJ9HUHw7T0cvZVDs0kEICfOjQxWzTcPAAX28x939lkvWs96xboygRdBvdbZZU19p11ctZBdV4leCMfndEmzpPOKkdbwi6QU0QdP/hibsaiB7xP7WuSw+1ry8a3Vb1wqj9m+vFkDT2xa/n3PZ8fCXcPOg+c9VyPtHqQ1doQMto8jMLBKGy3IISMQzcqIa/r8hWHx7kJ3qgv/z1rFgaLuNmIe07f51uFvJ0AG/RUcJ4iOBt5Z/zoJYxNP+JDjRozjZTPoApg5rTu2tPmPYc1q6e+PeRjnG04uAlerB9+W0AAFCGAS1iqGviRXH1uVZIAO17rZ8YYpx6I5/6frhV7MMdp5yZ2ohHJrmK2yKe+90s5vZoq1SzNuaLX8+KjNiDWtWlsrLyIBFDZK3LKyyxuL3/wg1qFVtGCVE1RD4enrrXIjZM3G8NXyCpaOGYTiKoNgbdfJ7AHeTc2cK+fbqLKeD+YmRHcf7wzoOtbz8APipZYZQIqB2C7j+8NcxyndEODcrnaX32eHt65t/7K125rC7ulWX/3nWeNp7IqLSu6PglB+jdB1uLq7Ac7PGc9L+4mC2T56TxHDUtzCnmXm3uueZluNYdTaOsfMvl4H48eEls9hgD7oraxkVQ/YggeqFf+ft8Jft2D3bd8ECL+V3GhjkmPJA2v9S7Wq8JAADcj9u878bdZbod7O9rGmn213sa0yebbq9N7i6/p2ZR3YhAevbf+8VUMr5t3vY8+80B+n36AHrsy92ijfnk0Tvp7iZRLrWFfHGAX4sWlqXkzo8jl7Ip9Xq+6Ozm0X/mJiwpn1NvzlbAXdGwdrHU945okW+l4jQxPp8w4uR7Rv1bRIsNAMBd1B+FeVifZnXo2BsDxTCnsYv3iczkjvq/u+IpNiKIdp25ZhqqHBMWSGk5BfTb+Rv09qpj9OV221fPL2UV0IELV8TSZh+uP+lS0M0N/v1zy4e+u5KNXWk4QZm9Yd9V4UbWePW6op/Gd7e4bZw+wKp7MQJLXcjLzmpIAKBDkwY0o/H3NBZLi41asNepdv3RTvFi5BSPfuNgkSXWrkFnr+bRyz8cEps9fKX96OXyIew/HrzoUtDNK6z8fjFbdBZXbLvUhDsPeHQaD/N3FZ9X+fp4VRi5Vu61IXfQ0z0Srf5d72Z1LKYBVsULl7plhXcf1A5BtwN4ri8n0vB2IvLa8lJvMQyKPd+7MSVMXW1xhZvZC7iNy49xBmyjN/93jDJuFtDrf2pB0WGBYr7ZxuPpYohzq3q3k8GZM//7u9/dRBte7GV1XpQU2UN5Lp2tcho7CHiuNSfG+f63VLHvY53j6UZ+EX3wS7IYlmd+1cAcX4luGFWDdp6x7B1ny8bdJV5zjQAfKioto66zNjk8lMl8/p8RRgMCAKgfJz+r5URHNOdyeXtY+XBjbp+4E9u4LjgH3I4yv7rK09oemreTujaqJdZ+zi8spZEL9ois6M/3aUR1Qm+PsjLHAbf4NzWLXlh60LQai5R4xZbv96WKqXK2EpjyNK9Xfjwsrv4fvphNx9Nu0v1tY8UFieNXckROlM4NyxOVWfNQh/o2k6Cdm3WvyOvCSW4/WJdMn22uPHLBWhtu5OfjXGOOth8AqgNBt5PrgrqSwMXVg3bFJC685AXjpCy8DvjVm4Wm2/tf6yfmhvE8qM+3naXQQF+RBb3wj7lKjOemv73qOM19vL3d5+W5Znw1ngNZ8/lmPI+KG9A37mtJpzNyxRBre1nWbxYUi0bwX1vPmu5bMrYLxUcG0/J9F0VSm4MpWVRYUirmvfFjmuMeaF5H09qJSkUhAb4W7+2XIzuK94Eb8y5mQ8rMl5yoyoyhLehvy36nSf2bOvw3AACgTebJMqtj1prjpp/56ixv+y7coE/NhrtzUM2Z0999qI24ve3kVdEe3t8uVswJN8dJ4HjllZrB/pVWRTHHy5nm3CqxCHI5GRUH+Y93aUAP3FlPjCS7p3kd0cFgC6/csmjnedOoMc5Rs++1/rRwxzkxKpA7ys9k5FFcZJAY1VfR8gpBtLXOcvPRaUa9m9UWic14Gc+Z97UU5yfGVWWCA6wPsbf2bgxtG0t7zl4Tr/ej9SdtPrcjjwXSQacHqB2Cbg9xR3IU4/Aza4wBt3FJkobT1ojlT4xZV43z0ivOWeMlF9ZMWy2CUp7jxMuU3fvJr6LBfvLuhmKo1wP/LB+2dkfdMPr5j+VULt7Ip/fXlS+RsefsdUpOvyl6iXdMuUe0RNZ644d8sl0MjTd3/MpNkZ19/bHybK/uwglSppgN6eOlJL5/tmul/cwzlFflgTt5bfcoMS/vf1Yy1kK5uXPn0vvvv09paWnUtm1b+vTTT6lz585W9/3iiy9o8eLFdOTIEXG7Q4cO9I9//MPm/gAAnuRMU81trKMigv1MOUca1wmx6FTmhJ6OWLYvVWzGNcbZz0fSaOvkynlEOry9QfzLHfCcNG7Mwr20OfkqrZvYU3R03ywspkFzfhX7/PPx9nRv6/LAna+Sp16/Re/8fIK+3XNB/HxXYiS9cu8donO/4sg4ziLOS6Wa42l3l7Nu0durb3cmMO68r64hbeqaHpc/Kh4qbm24OJ/LOOqTR9uJKUf2OigAANwNQbeC1IsIMs0Pc4V5wM142Jc13Ng89fU+sSzZxGXlyUl4bfKfki6ZhqwxHvrFiU34SjqvhW3EATcrLjVQ539sFD8v+iMraFZ+EUUE+9P/fbWnUsDN3jJbA90d+jSrLQJpfu8qXim3xtfJRpaH8TPLv3K+oTYuVaY1y5Yto0mTJtH8+fOpS5cuNGfOHBo4cCAlJydTnTq3s/MbbdmyhUaMGEHdunWjwMBAevfdd2nAgAF09OhRqlcPGeABQFrVmadr77DOCUyNHGmb7DEG3Eb9P9pmd4QcX8HlgJsNnFN53082nqJ952+IedDmI8g44GY8z924DCoH8Xzlmq8o8/DwpxffXuvcXI/3NlN1ta4XLka4debpfN5Ez/VubPH58FV5ZxOkWutU4YsirlwXsXYxRattOwC4H4JuiVmbF86BYEmZgWrW8KtW0F3Rd3utB91GnLjE/PnMA26jP3263aHnGr3wN5IKJ0bh5HS8pNrwTvGm+ytmgLeGTzLAfWbPnk1jx46lMWPGiNscfK9evZoWLFhAU6dOrbT/t99+a3H7yy+/pB9++IE2btxII0eOtPochYWFYjPKyXH8igYAgKcY7KTI5BFSvFylJ9hbTWXS979bjPqyhoeF20ooausKuhQ4Xw0PXX95UHOxMghLM1tF5Py1yh35Rub5csy5MybG2QMAVAcWvZMYN8TW5g73alpbzKmSkjsDfCnx/O2vRneyCLgdHd7vx93n4BZFRUW0f/9+6tevn+k+b29vcXvXrl0OPUZ+fj4VFxdTZKTtRDqzZs2i8PBw0xYXF+fWk2MA0K/qzARLjAqx+bueTWvTqK4N6MOH21b5OOZLUrIXXFwe1IhHoakRzzWfPbydKeB25vMxLuMJ2oXs8aB2iEAkwnOoRnSOo/+7q3Jg/UTXBPr6yc4U6IePw9NcncNl3vAjmUe5zMxMKi0tpehoy7VM+TbP73bElClTKDY21iJwr2jatGmUnZ1t2lJT7Y/gAADwhIrH/jb1w+nlQc1EjpSKfLy86I37W9GDHepX+bgVr8bySh1QztHmlrOcW/17N7bXaPsBtOFU+k2RHJqTVUoJw8slwklLeFtzGAm59Eid1x0865133qGlS5eKed48v9uWgIAAsVUHesgBoLqBVMXgmEdU8ZKg1cWJ1tyRdEzPujdyfq1zd0DbLh10eoC7GPNiZN8qFkkjpeL2S6s8FLRTp04UGhoqEikNGzZMJFWqyvLly6l58+bi5Lt169a0Zs0adxdN9f7+QCu5i6Aa7j42mwdtOO6Xi4qKIh8fH0pPt8xEz7djYmLs/u0HH3wggu5ffvmF2rQpXxLHkzC8HACUqlOC7ek14BgEZADgLF7iUEpuD7q3bt1K48ePp927d9P69evFfE3OTpyXZzvr5M6dO0VG46eeeooOHjwoAnXejMsKgfV5XwBy8vf3F0t+cRI0o7KyMnG7a9fKy7UZvffee/TWW2/R2rVrqWPHysMyAQD0FNhVfFx3LDmqGXgr4A/4KoDauX14OZ9Im1u0aJG44s0Jl3r27Gn1bz7++GMaNGgQTZ48WdzmE3IO2D/77DORDVkv2YyrGgKLIbKOwzmLNHi5sFGjRongmdfa5iXDuIPNmM2cM5LzUmA8AobxEmHTp0+nJUuWUEJCgmnud0hIiNgAAKSEdlUbpPgU8V0BgOrweOYuTnzE7GUn5kzHFRMp8Vq/tjIguyObsRJVOQQWx3vZWCZSc2WdbtKk4cOHi6HiHEi3a9eOkpKSRMebMblaSkoKXblyO4/BvHnzRNbzhx56iOrWrWva+DE8SavvPwAoEzp+lcHTowbQtkgHI0DA7SSuvx5NpMZDTSdOnEjdu3enVq1sz0fmq13OZEDmbMZ8hc38SrdWAm8AtZkwYYLYrOEkaebOnz8vUakAAORTnWAMocVtuLoMAFrh0aCb53bzvOzt27e79XHdkc1YjdD0lDPI0FDjvQcA0B5cPAMAAFUH3Xzla9WqVbRt2zaqX9/+OpWc6diVDMgAcsA5GgAAeCqYR0eAQoce43MBACXN6TYYDCLgXrFiBW3atIkaNmxY5d9wpmPzDMiME6nZy4AM+qXGdg9LVgEAAGirAwJtO4B6GSSuv76eGFLOmYl/+uknsVa3cV42JzwLCgqymtH4hRdeoF69etGHH35IQ4YMoaVLl9K+ffvo888/d3fxQAMcqiJe+mr4AQAAAABAJ1e6OTsxZyzv3bu3RXbiZcuWmfapmNG4W7duIlDnILtt27b0n//8h1auXGk3+ZoeIXOjMuBjUB9ciwAAa5R4OEcb4zy8ZdqHegFqT9To64nh5VWpmNGYPfzww2LTOiwvodaDM472AADgeThPUGbLi6APABS9TjcA4CRKbo50BgLoFSc8HTp0KMXGxooRVTzSrKqOc96v4lZxmc+5c+dSQkICBQYGUpcuXWjv3r0efiUA0tJy0+JM/f3iiy+oR48eVLNmTbH169fP7fUdy8eB2ud0I+iWGHpK1Q8HfvX5bm+q3EUAUKy8vDwxtYtPsp2RnJwspooZtzp16ph+x1PKJk2aRDNmzKADBw6Ixx84cCBlZGSQkiihTfZSYJnUNq0O75l7OVt/uSNuxIgRtHnzZtq1axfFxcXRgAED6NKlS5KXHUCpEHRLTMu9okri7vYXDToAaNXgwYPp7bffpgceeMCpv+Mgm5f2NG7e3rdPKWbPnk1jx46lMWPGUIsWLWj+/PkUHBxMCxYs8MArULeKpwU4TwC5OVt/v/32W3r++eepXbt21Lx5c/ryyy+prKys0spEAHqGoBvASQjAAQBInGBzotT+/fvTjh07TPcXFRXR/v37xRBTIw7I+TZfBbOlsLCQcnJyLDa1QuJTZXDnx6CXT9TV+msuPz+fiouLKTIyUvN1HcBRCLolhnZYnar7seHCBQBoBQfafOXrhx9+EBsPJeUVS3gYKsvMzKTS0lKKjo62+Du+XXHetzleRpSXFzVu/Lh6gOHlHmx7Pdz4arFtd7X+mpsyZYrIEWEeuJvTa10HZZF6VBGCbhV9wGiHHYerDAAAntGsWTN65plnqEOHDmLJTx5yyv9+9NFH1XrcadOmiSVHjVtqqhS5GBxvK6RqVTC83Hlo85XjnXfeoaVLl9KKFStEEjZ31XV8xKB2bl8yDDwH7TAAAChR586dafv27eLnqKgo8vHxofT0dIt9+DbP/bYlICBAbEqFNlh9EKg5z9X6yz744AMRdG/YsIHatGmj2roO+uAl8fEBV7oBHIBedAAA25KSksSwc+bv7y+ugpsnUTImVeratauMpVQHNDe34b2Qnqv197333qO33nqL1q5dSx07dnR7ufBVALXDlW4VwQFHxe8VLpEAgELl5ubS6dOnTbfPnTsngmhOghQfHy+GgvLSP4sXLxa/nzNnDjVs2JBatmxJBQUFIlPxpk2b6JdffjE9Bi83NGrUKHHyzVfB+W94aTLOhqzWoA7Dy/W9xKe1znetflZV1d+RI0dSvXr1xNxs9u6779L06dNpyZIlYm1v49zvkJAQsQEAgm5QITkaOfOmFj3v6nThWh41qFVD7mIAKM6+ffuoT58+FifcjE+6Fy1aJNbgTklJschu/OKLL4pAnJcR4mGkPJzU/DGGDx9OV69eFSfifALOmc75CljF5EwAnmSooscbo9isq6r+8vHAfInAefPmiePCQw89ZPE4vM73zJkz3VImfFSg9ngCQTdoEg7OUNGC7efojftbyV0MAMXhzOMGO2cfHHibe/nll8VWlQkTJohNj6rTBKH98syVamvsfe/1zl793bJli8Xt8+fPS1QqAPXCnG5QHTWekFTV2w4AANpRnSM+4kD1BO2YOwYAjkLQDaojy/ByLykbcfAEnBoBQEU4moOj8F1Rni3JGXIXAcBhCLpVRI1XeOWCwBgAAOSC4eVugvcC7My/f+6bA7KUBbTBIPHzIehWEQw5k4/FlW6cBAAAgB0YXq4OSKSmbpi6B2qCoBtAAjiJkh8+AwCoCEGXvlU3kRraFelYq6l4/6E6pD76I+hWEZwbOA7vFQAAyMWZJgjtlefeG3e+t/iclAcxN6gJgm4AJ+eIo+FVJwxDAwAlwtU6+WCkg9ovdctQDtAMg8TPh6AbAHThwrV8uYsAAAAAboLOdFATBN0AjqhmZziaBQAA5cF1TmVT+ueDUQrywvsPaoKgG8BJWI4MAABAX4nU0PYrTxmiblARBN1uhKlByoHPAipC2wwAoC6Ycw1G6PQApa1e4CwE3QqCoEC5cKhXP5y7AUBFOC5oW1UfL4J6dcNpM6gJgm4VJX1AL58yuNJGS92bJqW5c+dSQkICBQYGUpcuXWjv3r029z169Cg9+OCDYn8+2ZkzZ46kZQUAkOTYj+ZaF5DIS976p+FTK9AgBN1uVN02Fh2u7uPuDgr0hlu3bNkymjRpEs2YMYMOHDhAbdu2pYEDB1JGRobV/fPz8ykxMZHeeecdiomJkbSsaJwBQLJjiBP7onmxDW8NAHiK1Of2CLolhqvV6odP8LbZs2fT2LFjacyYMdSiRQuaP38+BQcH04IFC6zu36lTJ3r//ffp0UcfpYCAAIeeo7CwkHJyciw2e4pKylx6LQAAckCHoDqgc0ReePvB3TCnW+MwFEma9xCNo+cVFRXR/v37qV+/fqb7vL29xe1du3a57XlmzZpF4eHhpi0uLs7u/ot2nnPbcwOAtjnTEY7h5QAA4CoE3QASnD9psaslMzOTSktLKTo62uJ+vp2Wlua255k2bRplZ2ebttTUVLv7J6fluu25AQA8DZ3EnntvPP3eYpQCADjK1+E9wbG5AVUcgaszvBwNszKG6ONzkBYPQ3d0KDoAAIARgmIAUApc6VbR8HI0Hk4ML3fzcyLQriwqKop8fHwoPT3d4n6+LXWSNEe+H5jaAQAV4dgOAKBPBomfD0G3giCoBjXx9/enDh060MaNG033lZWVidtdu3aVr2CoRwAAmlDdkW3oVNEOfJagdgi6VQQHHKVw/oPQaocKLxf2xRdf0Ndff03Hjx+n5557jvLy8kQ2czZy5EgxJ9s8+VpSUpLY+OdLly6Jn0+fPu22Mtl7q6/eLKTe72+muZvd93wAAKBPGm3aAcADMKdbRUG1VgM3Nay9J/c8cqUaPnw4Xb16laZPny6Sp7Vr147Wrl1rSq6WkpIiMpobXb58me68807T7Q8++EBsvXr1oi1btnh0CYhDF7NFsH3+Wj69vy6Zxvdp7JbnAwAAZULbrR34LMHdpP5GIehWEATVoEYTJkwQmzUVA+mEhASPr4tYZuPhbxaU0LnMPI8+NwAAQ4DgHtXtP3dnLg+MNgTQFoPEz4fh5SqCA74y3nt8Duq19eRVuYsAAAAATsK5F6gdgm7QJByb9asMQ0YAAECCEQdobgDU62BKlqTPh6DbjRDoAcgP50AA4ChcPQMAACkg6FYQNP7KfS/NHw4fk8Ih6gZwyrZt22jo0KEUGxsrklCuXLnS7v4//vgj9e/fn2rXrk1hYWFiicB169ZZ7DNz5kzxWOZb8+bNPfxKADwH8/QBoDoQdCvoXB/DlACqD8PLAZzDy/y1bduW5s6d63CQzkH3mjVraP/+/dSnTx8RtB88eNBiv5YtW9KVK1dM2/bt2z30CgBA69DlAWqH7OUqggOOjCwSqbn2SXDWbncvZQYAUF2DBw8Wm6PmzJljcfsf//gH/fTTT/S///3PYklAX19fiomJISVTwjFZCWVQKqW/Ne7Mjg4A2oYr3W6k8LZBV3ASo1+40A0grbKyMrp58yZFRkZa3H/q1CkxZD0xMZEef/xxSklJsfs4hYWFlJOTY7HpgaeXUdQznApoCD5MUDkE3W6EZlMaOD8Be3DlAUBaH3zwAeXm5tIjjzxiuq9Lly60aNEiWrt2Lc2bN4/OnTtHPXr0EMG5LbNmzaLw8HDTFhcXR2qd04v4wD0wjxoAtAJBN4CTDT9OAZQNnTIA0lmyZAm98cYb9P3331OdOnVM9/Nw9YcffpjatGlDAwcOFPO/s7KyxH62TJs2jbKzs01bamoqqbVDz5njEEZmqQM+Jnnh7Qe1w5xuN8IBQRpqbfj4JEytZQcAqGjp0qX09NNP0/Lly6lfv352942IiKCmTZvS6dOnbe4TEBAgNinhkAzVgk5eAHAQrnSD6shxJRPBMgDAbd999x2NGTNG/DtkyJAq9+fh52fOnKG6deuSWmF4ufTwPoIRvgugdrjSDeAkHPiVDRceAJzDAbH5FWief52UlCQSo8XHx4th35cuXaLFixebhpSPGjWKPv74YzF3Oy0tTdwfFBQk5mKzl156SSwj1qBBA7p8+TLNmDGDfHx8aMSIETK9SgAAAPngSreaINgDAAA327dvn1jqy7jc16RJk8TP06dPF7d5jW3zzOOff/45lZSU0Pjx48WVa+P2wgsvmPa5ePGiCLCbNWsmEqzVqlWLdu/eTbVr15bhFQJUH07BAEBRV7q3bdtG77//Pu3fv1801CtWrKBhw4bZ3H/Lli3Up0+fSvfz3yp9fU/Jh0bjEp6qG1t8fACgRL1797a7bBVnIa/Ybjsy3xtA64Eu2nUAkO1Kd15eHrVt25bmzp3r1N8lJyeLQNu4mWdBBVASLGGibMheDgCOwuECQB1w7gVq5/Yr3bxMCG/O4iCbs5s6orCwUGxGOTk5pIv5wDjeyAZLugAAAGgLWnYA0N2c7nbt2ok5Yf3796cdO3bY3XfWrFkiWYtxi4uLI7XAVTj1czX+tjd8EwAApIegS98d3oZqlgXtunRw7QPUTvagmwPt+fPn0w8//CA2DqB5ftmBAwds/g1nUs3OzjZtqampkpYZAJQMJ0EAIO/RAvGBMmCUGgAohexLhnFmU96MunXrJtby/Oijj+jf//631b8JCAgQmxrh+K9O+NwAAMBR6PpThqquRKNpVw98VqB2sl/ptqZz584Wa4ZqCUYiVR/eQgAAAO1DoAUAWqHIoDspKUkMOwdLyNwoHywZpj2YiwcAnoLWWnvDy609EloRAJBteHlubq7FVepz586JIDoyMpLi4+PFfOxLly7R4sWLxe/nzJlDDRs2pJYtW1JBQQF9+eWXtGnTJvrll1/cXTTVM+DwLuBkBtzhl2PpNLBljNzFAAAAmeCsCgBUG3Tv27eP+vTpY7o9adIk8e+oUaNo0aJFYg3ulJQU0++LioroxRdfFIF4cHAwtWnThjZs2GDxGABKaiQxv1vZNhzPcGi/y1m3PF4WAABwHdpbANAKtwfdnHnc3rBNDrzNvfzyy2KDqmF4uXzQ8GtPaZnc3TcAACAnNO3qgfMwUDtFzulWKxwQwB5MIVYWfB4AgNwOyqb0Jb/w9QEARyHodiMcfLXMSzUnAeCYMlRYAHACDv3q486PDJ+/vHDuBWqHoBsAdGnWzydo2NwdlJFTIHdRAEAFJ/LopwMAAFch6HYjdMLpAz5m7UhKzaJXVx6RuxgAIBMMLwcAACkg6HYjtN3a5Y4OFSz5pkzrj6XLXQQA0Fg7gE54fUCrrszO9G0nr8pdDIBKEHQDQLXMnTuXEhISKDAwkLp06UJ79+61u//y5cupefPmYv/WrVvTmjVr3FaW/KISl/7uZkGx28oAAADaC5r1NqdYSW27M3ja2MgFe+kSlgUFhUHQ7UaePh7r7HivWPgcblu2bBlNmjSJZsyYQQcOHKC2bdvSwIEDKSPD+lrZO3fupBEjRtBTTz1FBw8epGHDhontyBH3DPFOSsly6e/+vfuCW54fAACUA+21Ntp2V6Rez5ftuQEkWacbpBXg602FJWWkZoF+3lRQrOzX4I52W4vTD2bPnk1jx46lMWPGiNvz58+n1atX04IFC2jq1KmV9v/4449p0KBBNHnyZHH7rbfeovXr19Nnn30m/ra6XF16+9vdKVSk8noE7vfL0XQ6diXHoX2fuKsB1QrxFz/3bFqb2sfX9HDpAEDutn2DRqcnKa1t//nwFZqz4aTV3320/qTVzpWFO87R7rPXqv3coG1zbHyvrHm2VyMK9PNx+bkQdDuhR5Mo+vVUps3fD+8UR9/sTqGGUTVs7nNH3VCL223qh5t+bh4TZvf5o0L8qV5EkGnIDJ/kxUYE0btrT5CajenekOZtOePw/l0Ta1m9n9/3c5l5Vf79n9rUpVWHrljc17GB/RPkIP/blSzIgQo3onMcfbc31eK+rSev0sCWMaQVRUVFtH//fpo2bZrpPm9vb+rXrx/t2rXL6t/w/dx7bo57z1euXGnzeQoLC8VmlJNjOwgqKXMtcOY6NWfDKZf+FqDiaImwQD8E3SoRGuBXZSd23fBAupJdQE2iLdtvc8/0SqR/bT1rut3MrD0f3S2BFu08b/XvokIC6M74CIv7GtQKprjIIEq9rr7hsaGBvnSzoIR6N6tNRy7lUGbu7WO3Pc1jbL+3RvbOrWxJqOJvBrWKoeX7L1J8ZDC54lZxKRWWlFKAr+sn4nps251p19maI2lUXGq9V/3jjdbb7nVH08UGYI8z535P3t0QQbd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19T764JeqPxNz3+y5QDP+e5Qmff87DZu7gxbtPE9vrz5On26yXJ+8olt/DLcPrRCYR4cF0L+e6Gg34GYDWsSI+ehGD7av79g8NDu7NIkOrfrvKz6c2eMhUAcA0B+5wmBn2hxn2yfn95evAUQ/BAComduD7q1bt9L48eNp9+7dtH79eiouLqYBAwZQXt7tYc4V7dy5k0aMGEFPPfUUHTx4UATqvB05coSUqLzN8VzDwwEqZzQ3unAtv1oNUo8mUZXuS3HwMY2y8otMP3OSM2v3VzT1h0O0fP9F8XPHhJoWv+uaWMuh5727SRTte62/Q/u6ci4g1QkEzhUAQK0OHDhA/fv3p4iICKpVqxaNGzeOcnNtr95hvFI7ffp0qlu3LgUFBVG/fv3o1KlTkpVZDewFkWgzlAl97gDqZzAYLKa5qjboXrt2LY0ePZpatmxJbdu2pUWLFlFKSgrt3397OaeKPv74Yxo0aBBNnjyZ7rjjDnrrrbeoffv29Nlnn1ndv7CwkHJyciw2LeFAcOGYzo7vb/azZWJUg8ebCnsnDUt/SzX9zEuimWsa4/zVZjlhLpG64fMDcM3ly5dFwNy4cWPas2ePaOOPHj0q2nl73nvvPfrkk09o/vz54u9q1KhBAwcOpIKCAlItmS61erJv2Kua+3v6LbF9TgN6g1GG4C6v/3SEWs1YJ1aMkpJnFyfmucDZ2eLfyMhIm/vs2rVLNOrmuHHm+20NYQ8PDzdtcXHlQ6elpIbK787GsLpD6jljuF5PUgAA1GrVqlXk5+dHc+fOpWbNmonpYxxI//DDD3T69GmbVxHmzJlDr732Gt1///3Upk0bWrx4sQjgV65cKflrUCpH209bnYbcLldsm+Vsn5w95UAQDQBy+GZ3imk5Zs0E3WVlZTRx4kTq3r07tWrVyuZ+aWlpFB0dbXEf3+b7rZk2bZoI5o1baurtK6p6VrH5srjO7SVvYF/hQresVx4t5mdL9JyYiwYAasQjy/z9/cnb7CDOw8XZ9u3brf7NuXPnRPtt3pnOHeRdunSx2ZmuhlFsUh7G7bUZUrRb6FwGAFBR0M1zu3le9tKlS936uAEBARQWFmaxaVlVvcHmQaR5Q213vpibzh4cfZgeTSwzsquNZSI1nI6oDT4yANfcc889IoB+//33qaioiG7cuEFTp04Vv7ty5YrVvzF2mDvTma6EUWxK7Rv1bCI1L9UcS9F5rW9oxkHtPBZ0T5gwQQxL27x5M9WvX9/uvjExMZSenm5xH9/m+5WIr9KqqfIrIUisWSEju6swHA0AoPo4cOa2wd524sQJkZ/l66+/pg8//JCCg4NFu9ywYUMRQJtf/XYHvY1isxtEoqlTJCWcTwGAOrl9nW6ey/WXv/yFVqxYQVu2bBGNc1W6du1KGzduFEPRjTjzOd+vRFIHfo6G+BXX9TQvZ3WbCYObe5493W55ubkc1X//cAYFAMrx4osvVpkMLTExUfz72GOPiY07wzkhGgces2fPNv2+ImOHOe/P2cuN+Ha7du3sjmLjDaRrO71kfH5nL1+gFdU3dHiA2xlUHnTzkPIlS5bQTz/9JNbqNg4l46FixnlgI0eOpHr16omhZOyFF16gXr16iZ70IUOGiOHo+/bto88//9zdxdPm8HJb+yqqhXLPwVIJYwzkLwEAQPXUrl1bbM4wDhdfsGABBQYGimXErOHOdg68uTPdGGTz/GzOYv7cc8+5ofTaYP9Ct0G1baSe4N0GANmGl8+bN08MC+vdu7fo4TZuy5YtM+3DS4iZzwXr1q2bCNQ5yOZlxv7zn/+IDKf2kq/JPrxcBT1uxiabS1qxuJJfrXfT2+WOcpsXBScoAAD28fKdvFb3yZMnRRZznj7Gnea8brdR8+bNxQg3xu0jj1x7++236b///S8dPnxYdLbHxsbSsGHDSK3kmlPsyfMNp+eA67zNVMGpHwDoaXh5VXjYeUUPP/yw2NRM7iQfnnz66i4ZVpGXyk5S0NACgF7t3buXZsyYQbm5uSK4/te//kVPPPGExT7JycmmJULZyy+/THl5eTRu3DjKysqiu+++W6zxzVfI1cSz7aoHHl3DbZXc51gAAIoKuvVCSe2aeYBpmb1cOS2Ukt4vOQJwBX0UuqSl7x+A1HiN7apUbG+4XXrzzTfFphVSjhCTqs0ov3KNBspRaEsAQJFLhumN0q6GmoaXe8k/JKzilWelvFeOl0MhBQYAANVyJZhWVOsj55Jh6BwAABVD0O1Gcl/N9OTz22zsDMpsp+09nxrm4wMAgLbZa7Ndbc7RuoFW4dQN1A5BtwYqv0X2covh5Wb7VEykhg5jl7kyagBvNwCAusmXSM2TD+7R3TVHSed+nsZJExMSEkQehi5duojcDrZ88cUX1KNHD6pZs6bY+vXrZ3d/AD1C0K3hg7F59nKlvTdyD3f31HreAAAA1eVqThZNj+RC77VkeMWhSZMmiQSKvHIBryw0cOBAysjIsJkgecSIEbR582batWsXxcXF0YABA+jSpUtuK5NSzhtBOwwSH1QQdLtAzJG2Uvflv3psUOwzSn0eoOXzDgAAkJ5cTbwngw1nH1nTQb1D9PH6Z8+eTWPHjqUxY8ZQixYtaP78+RQcHEwLFiywuv+3335Lzz//PLVr106scPDll19SWVkZbdy4UfKyAygVgm4XSB1cV/V8ttpA857y6jYT8ncoeIiXC2t7u/JmavX9UwndnycCgOJoo1317IuwmDLn0WcCo6KiItq/f78YIm7k7e0tbvNVbEfk5+dTcXExRUZGWv19YWEh5eTkWGwAWoegW8MN+O3s5ZUjDoPEQ+Aq9tTLGQQh/gIAACUHxgYH20tDta9ck2zvFbKRK1NmZiaVlpZSdHS0xf18Oy0tzaHHmDJlCsXGxloE7uZmzZpF4eHhpo2HowNoHYJuF0i9BJczjaJFEGyRSE3mUFPq4eUIrQEAQMNXpj0atNpoQvXessp9KqUG77zzDi1dupRWrFghkrBZM23aNMrOzjZtqampVT4u3ntQ+zHdV9qn0wbFDS+30QwqqRdZqcdKR4Pz6nZaKOmz0CPZO50AAJxoF+y1+/YOZ84e6tTUQe1qcjn3loE0Lyoqinx8fCg9Pd3ifr4dExNj928/+OADEXRv2LCB2rRpY3O/gIAAsQHoCa50u0qB7ZRBhqI6nkhNgW8YAACAHeZNlzs6T519DKU1nUorD7ifv78/dejQwSIJmjEpWteuXW3+3XvvvUdvvfUWrV27ljp27Oj2cuGrB2o/nuFKtxYaHYuTArOfDfrtrXXnlQB3/z1Ir6xM4194AFAdu200RkdVgndEOrxc2KhRo0Tw3LlzZ5ozZw7l5eWJbOZs5MiRVK9ePTE3m7377rs0ffp0WrJkiVjb2zj3OyQkRGwAgKBbFw26O4LE6g7rUmqc6uh7g+zv6oaYGwCqTYbjiKcTo6ETGawZPnw4Xb16VQTSHEDzUmB8BduYXC0lJUVkNDeaN2+eyHr+0EMPWTwOr/M9c+ZMt5QJ31VwN8zpBjdmLzd4/GDl6Be24vO7PNwcwRO4AFeNAEBp1HhUUtMccKieCRMmiM2aLVu2WNw+f/68RKUCUC/M6dYA8ybQInm5Glt0iTl6+mDeR4CTDgAA7bHWZsrWjrr4vM62T2pqzXBOAwBqhqBbF6w1qwZpE6m5q2lX0xmCGbWeK8ydO1fMz+JlP7p06UJ79+61u//y5cupefPmYv/WrVvTmjVrLH4/evRoMcrBfBs0aJCHXwUAgDqP4xVHhcndBLpz1Bw6sKG6MnML5S4CgMMQdGt4CK3BjY1bdU82Kg0vr+bjgectW7ZMJFPhOVkHDhygtm3b0sCBAykjI8Pq/jt37qQRI0bQU089RQcPHqRhw4aJ7ciRIxb7cZB95coV0/bdd995/LXgCgkAKI29XClSHbLUtLIIDuP6Zu27OnFpkixlAW2Q+piCoFvDS5roOdBwOEGagztaDC9XzzlKtcyePZvGjh0rspW2aNGC5s+fT8HBwbRgwQKr+3/88ccioJ48eTLdcccdYumQ9u3b02effWaxH6/NyWt9GreaNWtK9IoAANTF04nUnKWT5g9UYv+FG3IXAcBhCLo1zWBqhD2XSM2xyN5tT2/n6TBUzX04C+n+/fupX79+pvs4Uynf3rVrl9W/4fvN92d8Zbzi/pyApU6dOtSsWTN67rnn6Nq1a3bLUlhYSDk5ORYbAIAaWeRdcXA/T0KrqZ+RAtqcKKnjq0tQbVLXXgTdGuLJRrraj10pezm5nScPvtUenq+yYQeZmZlUWlpqWh7EiG8b19+siO+van++Er548WLauHGjWNdz69atNHjwYPFctvA6oOHh4aYtLi6u2q8PAEANENOptx0Fz8NyoKAmWDJMA8wDQkezl0vddkmdSM3R53OlVDgJct2jjz5q+pkTrbVp04YaNWokrn737dvX6t9MmzZNzC034ivdCLwBQO1BnypjSLR/AKARBomfD1e6VcDVhtlg1kZ6qp10OHu5l3KGl6vyREdiUVFR5OPjQ+np6Rb3822eh20N3+/M/iwxMVE81+nTp23uw3PAw8LCLDZn4QoJAKiJZMNmVRRE4yiuc55biAdAEgi6NcSgohMApbTzDncGVLPAamsX/P39qUOHDmIYuFFZWZm43bVrV6t/w/eb78/Wr19vc3928eJFMae7bt26biw9AIB7yJ2c1Ol1tz08FKtiearznjhyXoE5u2BPGTrUQUUQdGsue7nZz2YHI4+1wwZ1BdnuoJeEbTyk+4svvqCvv/6ajh8/LpKe5eXliWzmbOTIkWLot9ELL7xAa9eupQ8//JBOnDhBM2fOpH379tGECRPE73Nzc0Vm8927d9P58+dFgH7//fdT48aNRcI1T7qWV+TRxwcAcJ6dJcPMfmWzxeF9qhlz6KM1A61CyA1qgjndGmYaXu4l/4GqYu+7x3vj3fzwejwxGT58OF29epWmT58ukqG1a9dOBNXGZGkpKSkio7lRt27daMmSJfTaa6/RK6+8Qk2aNKGVK1dSq1atxO95uPqhQ4dEEJ+VlUWxsbE0YMAAsbQYDyH3pFWHrtBnj3n0KQBA42Q5wfdyruPXXW2VreeQNacJIiyoAFPHQE3fHwTdGoKDjzRXrV056VDrR8NXqY1Xqivi5GcVPfzww2KzJigoiNatW+f2MgIAqJHdZKcSlQFLXjlLpY25Rs/X8GmAmmB4uRsZlDC83Eb28uo2rLZODhydb4V2HaRWUlomdxEAQOXcPZ3I2fMENJ23YX43aOWCBugTgm4Nu529XP5m20viINzew7tyjMbVAPXZf+GG3EUAAA1x9wm+J+IFZ5sqp/d3bncAt8FpGLib1Of2CLrd+CEp7XhgkUjNzu90zYUPTWmfM1iHbziAexw4cID69+9PERERVKtWLRo3bpxIjGhLcXExTZkyhVq3bk01atQQ+Rs48eLly5clLbeaoY0GANDWcRZBtxs/JNmGl1uEgZ4pha1HdfT7ih5KkFppGU5aAaqLA+V+/fqJVQb27NkjkikePXqURo8ebfNv8vPzRaD++uuvi39//PFHSk5Opvvuu49UvWSYDK2881eiPZ2kVL7GHP0Q+obTSFA7JFLTQeVXRsBbIXu5p5/NwRft6HujiLcQnJJ9q1juIgCo3qpVq8jPz4/mzp1rWq1g/vz51KZNGzp9+rQIxisKDw+n9evXW9z32WefUefOncWqB/Hx8Vafq7CwUGxGOTk5pNtEahIFmGjbAACkgSvdLgZ0BgU2XhUbaYvbchdOQ1ztxMBwQWlFh1kuQ3YuM0+2sgCoFQfB/v7+FssD8koEbPv27Q4/TnZ2tmg7eYi6LbNmzRIBu3GLi4sjvVNCThaldOKjCQUANUPQrYXh5bayl9spkcFd2ctVOLzcleBXSeWHqu07f52+2Z1icd/CHedkKw+AWt1zzz2UlpZG77//PhUVFdGNGzdo6tSp4ndXrlxx6DEKCgrEHO8RI0ZQWFiYzf2mTZsmgnPjlpqaStpOpGZQQCI1NG4AoE8GiZ8PQbeGvxTGEwRuU+XuLa/07B5u6B19dJxuaNND83fRioOX5C4GgGJx4MwBl73txIkT1LJlS/r666/pww8/pODgYIqJiaGGDRtSdHS0xdVve0nVHnnkEdHZOW/ePLv7BgQEiKDcfJOUAq+kIiYGKIe6AGqHOd0uUGrPMPeaS33OoMZ1M6v/+Snz8wf7rucVyV0EAMV48cUX7SZDY4mJieLfxx57TGzp6ekiGzkfQ2fPnm36fVUB94ULF2jTpk3SB9EK58qV86raL2dbJ0/vb/+xvDR/vgEAYISgWwVhl5cG5j8pqaPCpeHlbvjE+WkV9DboDhKrAdxWu3ZtsTmDr26zBQsWUGBgoFhGrKqA+9SpU7R582ax1Bg43v4oqf0GUAK5R2wCVBeGl7vIoIbh5X/8JR+oqh/sVe8Ve7mrI8HR53M0KzmiYAAAuzjzOC/9dfLkSZHFfMKECSLpmXlStObNm9OKFStMAfdDDz1E+/bto2+//ZZKS0vFvHDeeF44OM7zK314dn93QkcEALiT1IczXOnWEG6QzHvRpViORI2NoCtFNj/RQJwOAHqyd+9emjFjBuXm5org+l//+hc98cQTFvvwOtyc/IxdunSJ/vvf/4qf27VrZ7EfX/Xu3bs3qYUn2zi7bbSLHd1St0/VeX8ceo0qPMcAz8C5F7ib1IcXBN0uUlLdt3W11vRlEonUtHGwdPfrkPJ9wbkDAKjR4sWLq9zHvMM3ISEBSyS6SXlSO+u/M8gyz9l+q8mfO0aQAYAaHEzJkvT5MLwcHFLd86eKc3FcXuva0eez8wRIo6ZPiAEAoDrc3ZFgd1lPO09lv/10T2o0JcbNOITrmwK/kgBOQdCtteHlFndI8JwO7qekBtyl4eUeKAdIC5lvAUBt0PYAAGgDgm4NNIJeVSZSqxz0IvyQvjMAwy0BANTL3UdwJTQJakqkBgCgZgi6XaCAdlJytk4OXD1pUN3SDxaJ1FRWdp1B5wYAuItch3tXj2Jabp6UcGhXQhkAQJ0QdGuIoUKDYP6z3EGulk8EQNsdRAAA7uL0YcjDbad7ZoADSAAnkqByCLpdoLRqby+zafnv5S+xuxKpuZuUnRGI+eR9n3eeuSZxSQBA7Wx1ZHv+eV1cMoy0DK0oAKgXgm6dct8QXPU1gq68dPPgXNsnNdr+bh+6KO3yEAAA1eHp9kYpHeAAAFqHoFtjwYZ5wGH+c3Ub1upmflZqw67UcoHr/nfoss3fZeYWSloWANAOd6+AYK8DWKnd2UoYOQf6hG8eqB2Cbg2wnb3c/u+lVLGd9kSZPHku4I7HxpxiaWw7mWnzd/gMAEBNnA1ytRwU4/gNAGqGoFvDLBOpef455J47LVWDrOFzGs0PL8dJGwC4yt3HD3tXziVrz5xsm9H8gVxw7gVqh6Bba9nLK9x222MjWAEAAFA0LcclOA0BADVD0K0CVSU9q2o4mRJ6BysNL/dS2fByBc4HBOvsvcvPfbufdpy2PfwcAMBTcgtL6M//3Fmtdq2guJROpN0UP+cXlVbav7i0zKnHT8spqFZ5DqTcIFccu5xDU3447NLfAgCoEYJu3Ywv90xE6mgY6aWhocNyr3kO9tn7HhSXGujxL/dIWRwAULHsW8Wmn6vbxDy16DeL21N/OEz/+9164seikvLgObeghDJu3k4AeS2vyPTz2MX7xDHN3I4z7ulUvJx1y6H9TmXkWtxuOG0NJUxdTUv3ptCGY+mUlX+7vEYlpWV07ye/Wtx3DUkuAUDjfOUuAHhufLlbh5eTNilhFABIr7CklAJ8feQuBgAoyJ5z1yrdt+lEhhsf/7rF7WNXcugv3x0Umy0lZQaqFxFEUruSbf0KeM1gf4f+fuqPzl3F7vD2Bjr/zpBK91tMmbPTo8qjCEDbcMED1A5XuhW59rWbspcbbv/eS+bXXDl7uWslsjeU3vEA2vnPScsZYfWo26xNchcBABTA2+zYPu7f+yv9/rTZlVx7zR0HfX0/3CKu8n6z+4LF727kFdHs9SddLmPfO6JNP/dvcftnaxrXDnHqsX94rpv49/52sbT5pd6m+8vKrL/Y+jU91wHAQ+crcvS0amvyVfcXCADAjXCl2wVaiL+k7x/wUuTwcleCf1c/fySjk0aZA2+0+RBNAIDqenvVMTpzNU/8/NrKI2LrnBBJT/VoSJ9vO0v7L7g29/mOumHi34Ov96f84lJx1bvhtNWV2hMOnjlfxeN3NXDq8Ts0qGlxhblv8zq08UQGPdihvs0O6I+Gt6W/Lfvd4v5/PdGBnrHSaeGM5q+vpYn9mlDL2HBqHx9BAX6Wo5HsHdlLym7PZU+oFVytcoAyaeHcG/QNQbcLbJ3Ty301lBN1WWYvv30LB6vqwfunHujbAABPJLj8bm8Kzfpza6u/W/pbaqX79p6/LjZX3d04ir55uov4uWYNf6r5x/3H3xxELy7/nVYfukL/fqoz9WhS2xRAV9eXozpSQXEZBfnbnn4zrF09+v63i7Tr7DWKCvGndRN7Uq2QAFPwzsnceITA9bwi+uLXs7TFylXoyQOb0bO9Golu78RX1pjun7PhlMV+/5twt+lnfpz//n6ZIoP9qXPDSPL3vT1Y85ZZUjkfby8x4oCfY3yfxtV4NwAA3AdBtxaGl3tVMbzcDRGjrZfmcCK1ikVwsUjuGV4OWsYnogAAjpCj2T725kCRxTw8yI+WjrvL1K7xOYQj7XWgnw/Nfaw9zX3M/WXj57cXcBv3+W7cXTZ/7+fjbbpC371xVJXP+cZ9LWnGf49a/d3Qz7Zb3P6rnfnvRsYRB++vS6aRXRtQaKBflX8DyodTPFA7BN0uUGpwxycPcgX+as1ertTPEjyvtMwgrogAgP5sOpFOE5cmUU6Bcwm4zlzNFVdV4yKD6Vxmnmjb2tQPN/0+2N/H6lJeRiffHiyu0K6d2FNxo+XkwoGxraC7ulrP/IW+GtWRujaqRcH+1T/lfWj+Lovb+UVI4AYAjkHQ7UbyNZheVa8YVmEfqdeMVvvJhLpLD9bwUj3D7qwndzEAQGIcKD25aJ9Lf9v3w612f39f21iacE9jquHvSxHBfmIJLaOfxne3GBINt88PeGg6d6pzh8XvqVn0mBuXdnzq6/LP+ugbA6lGgK/NEQVVjTSwliH9+30X6b2H2rqtrACgXW4/+m/bto2GDh1KsbGx4uC1cuVKu/tv2bJF7FdxS0tLI7VR2lVmgxsDRltBuqMv2U2jy+0/h4MPWt2PSeX9B/CHjJvWl8QBAG3Kzi+moZ9upxbT19nc5x8PtBbBsqvubhJF9WsGiznYfC6zcEwnCvD1pq+f7Ext4yJcflw94PeLg+JujaPo5UHNLH7X7446Yo72W/e3pNHdEqz+fffGtWhgS9vZ3VvOWCfmehvXEufNnHkHiTWchb6iiuUEAJDsSndeXh61bduWnnzySfrzn//s8N8lJydTWFj5HCBWp04dUjIlXrmtsEy3BQUW1+1cy17u4H5ueP8U1ieje6W3k90CgIZxh/jec9dp+Oe7be4ztkdDenVIC/HzY13ixTByXh6LR4lduJZH0386KhKHVeXeVnUtbvdpVoeS3x7shlehL8/3bizaTJ6X/d8J3alNfcsOi5n3tbT79xuOpdPTi50fzZBXWCICf2u488Tca0PuoKd7JDr9HOAaPZzHgra5PegePHiw2JzFQXZEhGO9wIWFhWIzysnJIT1f1badSM3zZVTOuwDg/qXFAEC9eN3nX09l0vSfjtCVbOsjW74Y2VFcRa3Ykd7IbL3rJtGhIks4DyXmrNy9m9Wm3Wev0T+3nDHNSX7q7oZiOS9v5IlwG8487mr28X4tounQzAF0LbdILOfGy6A5IvVGvvgcef43f5S8XLkx94d5i2G+zBoAgKrmdLdr104E0q1ataKZM2dS9+7dbe47a9YseuONNyQtn6pZOQdwOt5w85BsT4wUcOUhXSmHEkc5gPP4CgpvGyb1pMZ1QuUuDgA4ief+ZuYWUt87bg8p5iRnx65kU/v4mtTp7xvoZhWJ0vq3sD0c2Zyvj7e4Am7Us2ltenlQ82qUHjwtLNBPbNyxsnx/KiWlZtPVm4W04Xi6aZ8eTaLorftbUe8Ptojbg+b8KmOJwR6ce4HayR50161bl+bPn08dO3YUQfeXX35JvXv3pj179lD79u2t/s20adNo0qRJFle64+LiSO/Ks5db3jbSw6HKsxcu3bDsGsYFKNLAOb/SmX/cK3cxAMBJ98/dIf4d3jGO3n2oDZWVGeiO6Wvt/g0nMuOEWv9Yc1ysgw3ax6MPhneKp+GdbidEy8ovEnPvjQL9vMX65AAAmg26mzVrJjajbt260ZkzZ+ijjz6if//731b/JiAgQGxyUVpnm5eMQZ6Shtk7Sn0lBkelXs93aekwAFAX87Zn2b5UsT19d8Mq/y75rUHiitmMofbnBIN2hQT4is1cs5gwMXLCEYm1a3ioZACgZYpcu6Jz5850+vRpUipu69U0zIUTwchd3IpLlsmZvdyVcpg/tno+ef1xJehm13Jv54gAAHUY3CrG4vaX289Z3Y+vYrJ9r/VTVdsN0unVxHLUg5/P7e9J7dDbF3k+HXEnbXqxt6RlA+c75NR4QQi0T5FBd1JSkhh2rmRKrNB8Zdv86ra9Iu48c82p16C8V+u+5cukosCvTJXmzp1LCQkJFBgYSF26dKG9e/fa3X/58uXUvHlzsX/r1q1pzRrLJVj4Ozd9+nRRv4OCgqhfv3506tQpktu3e1LkLgKAYh04cID69+8vkp3WqlWLxo0bR7m5uQ7//bPPPiuC3Tlz5ritTPx4xQ4sQbDlpd504q3BIvFVVIh8I+RA2cb1amT6+deX+9Cpv99LJ98u/9789mo/8S9vQ9vGkl64u/2Xyrh/76d7P9nu0PEBQNVBNzfEHDTzxs6dOyd+TklJMc3HHjlypGl/boR/+ukncWX7yJEjNHHiRNq0aRONHz+elEppHeU2s5dX8fuMm9av7hWVlFFJNQ5WvBbqd3tTqkikRrJRYewri2XLloncCTNmzBAn3bwU4MCBAykjw3oW2J07d9KIESPoqaeeooMHD9KwYcPExvXa6L333qNPPvlE5HHgvA01atQQj1lQUCDrZ5tXZD/ZEoBeXb58WXSONW7cWNTZtWvX0tGjR2n06NEO/f2KFSto9+7dFBvr/mBl2r13WL2fr1Iag6SEKAwFhqrxcHOe679r2j0UFxlsmv+vV55o/6Wy/lg6Hb+SQ0kOThcAUO2c7n379lGfPn1Mt40Jz0aNGkWLFi2iK1eumAJwVlRURC+++CJdunSJgoODqU2bNrRhwwaLx1AKPgBzQMoHZyUOUTt2OcciEcilG7dMP1sr77nMPJH5NeVavkgowrss2H6Ofjx4Sfz+gTvr0Sv33iGWXTlyKdvqc+6/cIN2nskkX29v8vEm8vbyotdWHqGjl6Vfxs217OUO7lfN51Gj2bNn09ixY2nMmDHiNgfKq1evpgULFtDUqVMr7f/xxx/ToEGDaPLkyeL2W2+9RevXr6fPPvtM/C1f5eZOttdee43uv/9+sc/ixYspOjqaVq5cSY8++qhsowmy8opFch0Ad/D38dbMCfuqVavIz89PXPXy9i5/TVyfua3mznIOxm3hdv0vf/kLrVu3joYMGeL25UDNl/Uyt3ZizyqfC6AiXp/b1hrdeuPu9r+6+DzUVht9s6DY6jkuXwBCuw5VceY7UsPfp1rxn9uPLpx53N6wZQ68zb388stiU4Npg5vTR+tP0uSBzcUBoKLYiCA6czXP7c8bGmj/Y+KA19oQ2Vt/lNHW1+PRz3fbfdwVBy+JzZ78olJ67Is95CzjupfOCgvys7ukiyef21kVs6Fm3ypWTYPOnWH79+8XI1OM+ISbr3jt2rXL6t/w/earCjDuGeeA2jjqJS0tTTyGUXh4uBi2xn9rK+h25kTc1eSBxkRMAO4w/U8t6EkHknqpAdc9f39/U8DNeGoI2759u82gu6ysjJ544glxEt6ypWNJy6qzHGjbuAiRCOuVe5vbDMYBQJ72v7odbJP/c4j+9/tlq79rPfMXq/c/vXif3ccEYK1mrCNHHZo5QCxD6CptdMVLZEz3hvT7jAHUoUFNujM+ghrUCqb28RFivc6FozvR3/o3pdjwQHprWCu3PN8b97UUc9BsDaEzerxLPLWuF04Bvt4iQA/y86H6NYMoOiyA4iODxRwkXhqFH4uv0jf8Y7ideWcN/y3/XdPoELFupfncNw4eQwN8KSzQlzheDQ/yo7sSIykmLFC83iZ1QkQ2z4RaweJ5+Tn5cfj52dvDWlG9iCDq27yOeM96N6tN3Z1cqoVPpO6oG0bjeiba3OfRTnGinI90rG/3sdrUC6fODSPF+qyO9lg1iwml5jGh1LFBTaoTGujQ3/zlniZUq4a/eM288agCtcjMzKTS0lJxFdoc3+bA2Rq+397+xn+deUzjiTgH58bN3vKAJaWYPADgTvfcc4+on++//744Gb9x44bpShePXLPl3XffJV9fX/rrX//q8HPxSX52drZpS02tuiNsdLcE0dZ8NaqjGE4+ruftubkAoIz2vzrtOoBWqOOym4IYg7Rgf1+RoKVi0LZzWl+3Pdeobgliq0q3xlH0v7/cXeV+nLmVRyFwmXk9U1670vivFL4a/ccimS7gE6mqTqbubV1XbFXhK+LfP9PVqefnz9vZIYvj+zSm53s3UuRUBDXhE3HzHnTuEbfVQHOHTvLbg8Q0EO5E4vdeZDLlK28Gg5j+cHsFgvJRILxiGP8OwF18JTqmVgcHzhwY23P8+HFxlfrrr78WdZDroo+Pjwik+YTa/Oq3Ob5KxsNNeS6oM8c/V5YDnXlfS5oxtAWOswAabdfZhw+3pfcfaiPacG6vubqj2Qap8QXK6kDQXQ1qbOSNZTYG2lIF3Hqlxu8Ii4qKEifX6enpFvfz7ZgYy2V6jPh+e/sb/+X7zFcn4Nvt2rVzy4k4v98Bvj5iM7vXob8F0BPOpVJVMrTExPKRRY899pjYuK5y8kOuZzzn0/j7in799VeRcCk+Pt50H1854+fkvA7nz59362tR63EWQC/tf3U72LSSIwP0Dd9iAKiE53B26NCBNm7caDFHk2937Wp9lADfb74/40Qqxv0bNmwoGmDzfbh3mzMi23pMAPCM2rVri+V97G18HDDHV7dDQkJEZmNeFoiXEbOG53IfOnTItJIJb5y9nOd3c1I1ANBX+w8AGrnSbUzcVlUiBgAlMn5vlbb2Ow/94lUHOnbsSJ07dxZXqPLy8kzZTHnpv3r16om5WeyFF16gXr160YcffigyFS9dulSsZvD555+brkbxkoBvv/02NWnSRAThr7/+ujgZ56VFHIX6Dmql1LpeFc5A3K1bNxFw84k0B8/vvPOOWLfbiIN0PhY88MADYi1v3sxxBnTudGvWrJnDz4u6Dmqm1vruifa/KqjroIu6btCA1NRUfpXYsKl64++x0nz66aeG+Ph4g7+/v6Fz586G3bt3m37Xq1cvw6hRoyz2//777w1NmzYV+7ds2dKwevVqi9+XlZUZXn/9dUN0dLQhICDA0LdvX0NycrJTZUJ9x6b2TYl13Z4nnnjCEBkZKep1mzZtDIsXL660D7+uhQsX2nyMBg0aGD766COnnhd1HZsWNrXVd0+1//agrmMjHdR1L/4fqRwPe7l8+TKFhoZandtlTNDAmVDDwsJILVBufZSZq+DNmzfFFV9biYlA2/VdjWVWa7lR19VDi3VdreVWY5kZ6rs6oK4rixrLnaOCuq6J4eX8AuvXt79MFOMPQS1fHnMot/bLzEtmgGO0XN/VWGa1lht1Xfm0XNfVWm41lpmhvisb6royqbHcYQqu6+h6AwAAAAAAAPAQBN0AAAAAAAAAHqKLoJvXApwxY4ZTawIqAcotHTWWGbTzWaqxzGottxrLDNr6LNVYbjWWWc3lBm18jii3dAJUUGZNJFIDAAAAAAAAUCJdXOkGAAAAAAAAkAOCbgAAAAAAAAAPQdANAAAAAAAA4CEIugEAAAAAAAA8BEE3AAAAAAAAgIfoIuieO3cuJSQkUGBgIHXp0oX27t0r2XPPmjWLOnXqRKGhoVSnTh0aNmwYJScnW+zTu3dv8vLystieffZZi31SUlJoyJAhFBwcLB5n8uTJVFJSYrHPli1bqH379iJdfuPGjWnRokUulXnmzJmVytO8eXPT7wsKCmj8+PFUq1YtCgkJoQcffJDS09NlK68Rf8YVy80bl1WJ7zO4H+q6c1DXUdfVTK76rsa6rtb6jroODHVd+3VdF/XdoHFLly41+Pv7GxYsWGA4evSoYezYsYaIiAhDenq6JM8/cOBAw8KFCw1HjhwxJCUlGe69915DfHy8ITc317RPr169RLmuXLli2rKzs02/LykpMbRq1crQr18/w8GDBw1r1qwxREVFGaZNm2ba5+zZs4bg4GDDpEmTDMeOHTN8+umnBh8fH8PatWudLvOMGTMMLVu2tCjP1atXTb9/9tlnDXFxcYaNGzca9u3bZ7jrrrsM3bp1k628RhkZGRZlXr9+PS+HZ9i8ebMi32dwL9R11HXUdf2Qs76rsa6rtb6jrgPquj7quh7qu+aD7s6dOxvGjx9vul1aWmqIjY01zJo1S5by8BeKv0Bbt2413cdfohdeeMHm3/CXxtvb25CWlma6b968eYawsDBDYWGhuP3yyy+LCmZu+PDh4oDhSmVt27at1d9lZWUZ/Pz8DMuXLzfdd/z4cfGadu3aJUt5beH3tFGjRoaysjJFvs/gXqjrqOuo6/qhpPquhrqulfqOuq4/qOv6rOtarO+aHl5eVFRE+/fvp379+pnu8/b2Frd37dolS5mys7PFv5GRkRb3f/vttxQVFUWtWrWiadOmUX5+vul3XNbWrVtTdHS06b6BAwdSTk4OHT161LSP+es07uPq6zx16hTFxsZSYmIiPf7442K4BuP3s7i42OK5eMhKfHy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N9DZOpw2UQQllij18LXCfjrQJjW4fuXBo5QR2d5s7t6iUysp0VLdmVfe+EYCb/R4aR1rjjpH8guIy2hKVRHd0akw31Kom++uDZTzaLh1B55HuVq1amT22a/Mg+uaxXlZf78O/Txj+LT32wIWrmt2CBiyTngPSc6NV/RqUcPX6mu+vHulJVfz9KCw2ndYevWz1uXrFpe4J1gfa4MlZZ1qp36uyN8RBaHT7yN/9xKUs0gJ3Nrp5tkCPSVvFv09PvY9qVAtw35sBOKikrJx+DjlPt3VsRH1a1bN5/HGN5Hl3m7rhFP11MJ56tAiiDW8N0Xz50LBhQwoICKCUFOPgUPx706ZNzT6H77d2vP4n38fRy6XH9OnTx2JaAgMDxc0eLerVoCdvNt8gN9c4kh7L/x7Zqym9sviwXe8F6tCsbnVKyrIcqE96DszZFUPxV/Mr/j26Lz08d7/4994P76RW9WuKf9euXsXQ6JY+d+H+C3QmOcfotTG7XBu0sCQrKdNzwSo9ReeG18zML6Yfg2Po0b4tqEeLuuQNCKSmUudSckQ0Tv20cvVfNpQ1xeZyZkXhDNqWVVBCYefTxVZDSlw7zDMvYq/kGkauv9t2lkZdqywqKZ2e4o6Pu+F4ovgZednyemItqVatGvXr14+Cg4MN95WXl4vfBw0aZPY5fL/0eLZ9+3bD8e3atRMNb+kxPGrNUcwtvaY7LHi+n/j53/u7Vnrs1hsbOvx6d3VpTIf+O4xiv7pflvSB67a/ezsFvz+UQj++i2Y+ablDZ//Hdxn9XjXget1B38g2xaPd9gZw9a0rr/pxWclbxqlFmQO9OkvCLxr+rZUqgc4Nn2Pqv6dEB9oDs/c5kSB50oCRbhuUuoT4nu/3iJ+1qgXQ3V2b+EzlW6l/D1CnR37aL6LXfvlID2pcpzopzZ3f7aYrOUX077jb6GyK8UiLqV/2xFKHxrUMv/tpMBaCEi5zWrjW8pTuF198kfr3708DBgwQkcfz8vJENHP2wgsvUIsWLcSaazZ+/HgaOnQozZgxg0aOHEnLly+nw4cP04IFCwzn1zvvvENffPEFdezYUTTCP/vsM2revLnYWsxT7u3e1OIspcAqAfTN473ow9WVpwpb0q1ZEDWqUzESf0fnRrQ7+oqs6QXzHu/XklYfMb8coGOTOoZ/87XR2swIqaoB18eYLF0N7+zSmAa2q0+9WhqPgg3u0IBOJWVr7jrgSz5ZGylmNH3/VG9q2+B6OanEP2N6bhHdPTOERvRoStMftb6khinwIyjSKZM87A0Y6bZBSRkyLbeo0ojcycsVU0il93LlnKehapGfj/ytwTP028X8ezzR6NxSyrmgr1TuOG17n9gvN502mj7rr8Gru0L+LKr31FNP0XfffUeff/65mP597Ngx2rJliyEQWnx8PCUlJRmOHzx4MC1btkw0snlP79WrV4vI5T169DAc8+GHH9Jbb71Fr7/+Ot18882Um5srXrN6dc92ZllbFvRk/1bUpen1RpsjU09/eKoP3dTa9rIOcF2/NjfYdVyAhZFpR46V9kdyw3zFfwbRf0d2Mzrm/Xs7K35LI7COG9xsxraziuyE5tHqB2fvE/X8pQfiKTO/hP46mGBxFNxSp48CP5rPTvs3R4PVMufwCfzr3lg6HGd530dv2h+TRv2/2EFjl0XYPPaz9VE0fbP5KLRqp8SLJWiDki/xOO2VSslnjXXjxo2jixcvii27eBo4b++lt3v3blq8eLHR8U888QRFR0eL4yMjI+n++++vdG2eOnWqiFZeWFhIO3bsoE6dOpHSdGhc2+5jpfXaejWr0bg7b7R4bE/JGsFqVVC1csWg9g2Mfp/2cHez079NG9I89fyebk1ow1u3me1wYRy7wdE6BXfkBJr8TdHmViel/t0+XRcpBtG+3359P3lre9CP+UPb8SnKFfp3chWml1+zOTKZvth4Wvw77uuRpDTzr41cczrVdCEBAPfxtWyvtCmdPBLBlfnODoyegnc91rcFbTxxfRTfEUM7NaLbbmxI3ZsH0c97Yo0eqyJZM+zAACxIppRPerAbZeSVUOsGxmuunxnYhhrUDqwUQNK0Ec5Tz395ob/Z13/+ljZilkO35kEOrZfVM22bK+xSBE46nZRNXZoGKSZwbkFJmc1jkrMLxQ3UN/KO7thr9MGKlMpWb6xWp2J4dHq5G18b1HVuDZsZQn9bWFPoLajkKSOPStPw274LNPyHivgaoA6D2l8PqMbBuBxRJcCflrw2kCaaCdTWoFYgvTioDb16WzuqHYgtJx0x/7m+9MWoHlSnetVKDW79iPb9PZtRc5N12vr19vbw9/ejge0biPdwpk5hev3F9HJteOSnUHpojhOBtRQaLFgrp6VOp830oNFt4wvVT/dQ2giLKYUnTz4YQQAPiE3Lo/dXHSelQ3YAcAyPaJ37cgRdmH5/pUacq6Y83IM+e8B4PTDYdl+PZlS9quMjjTzl31t8pcrlC86l5iq+XLc27qb09okzdBrNYWh022FW8Dk6fDHD28kADzYynLmGrTycoMmLny/w1FZ0SvDmkiP0xPzQSkEZlSqvqNTbSQCN4YBZ7owPghgM9guq7toqx++e6E3egKIePMkXzrdyBddJMNLtYem5xe57ceWeZ4pTWFLuttd2tcHMW9H86+RaQfANngwEKO1IkL4tx4U4FJdBZ1Otb0GmFEZrZ3GtBA/SOVl+oM1tv7CJd7v0fGfWz8vRyYoOdvXyRP5UwumRcDWfjidkklr8eyLx+i8K+P6kXvvjMH3kwHaTlqDRrRHOZPB959JowJc7aOcZ29sRKcXlzAKPvI+zbaOTl9RzgQP152+FlUtuId2LVwlTzpRQmQL3+fC+yttD2eP/7uwge1p8Qa1Adcbz1eKa7unTp4vt/urUqUONGzemUaNGiR0LrOFdDrgzWXrz9DaBWmOu/ulMnXTIN7vo4bn7ReNbDS5lXK/fKzF3rThsfgs3tzW6fTlDenu6mK23d6Yy+txvByg1p8hob1+o4Gx5quDZMU7z5XyvJHKcWmocnXH7tRfDkiDZi/v/7rC8LZglJybfS/3a1HdLmkCZ1HcltS0kJITGjh1L4eHhtH37diopKaF7772X8vLyrD4vKCiIkpKSDDfeitDXOVtuWXqeK0V3dLI6ZrX5girOZEiugJeWltInn3wiMuSpU6eoVq1aVjOktJKuxL2WtXgBBc+fA1rs/dZyvpfyRPI8+Q1Iz0X9P6Wn5/pjiVSlrx/d2Nj6dlcxqbm07EA8vXFHe2pcR4MdJ9rLsuCEFvVq0KibWjj13CCTiNg4pbTHtHzQYgf7li1bKnWec0f7kSNH6Pbbb7f4PC7bmzZt6oEUqoeSqoIKr3ppZoBA9kY3MqR7yDFlUqPnp0tKy8rFFi+epMW/A/K9OkUlZle6T3p6ztt9Xtzivh5p9XUemL1XxFKITsmmpa/dQt5kK3+Fnk+jlYcS6PMHu1P9Wt6LbAza4Oz1vHGdQKNlEaAwfq6fC1ptFEhlZWWJn/XrW5/FkZubS23atKHy8nLq27cvffXVV9S9e3dSKiU3Qn3gtJLle9gWlUzf7zhHs57uQ52aWB84UBJ/T2bIVq1a0cMPP0xRUVFWjy8qKqLs7Gyjm6+zdP4ZRrBcfP0HZ++jjDzbweLi0/Ppqh3HeVt6bhH1mbqd3ltxzKPvi4LY+XzvTfEKX/Okk6mS4cz5qQ9eeCKh4u/OCorLvBJp1NY7PvPLAVp3LJGmbThl/4s6WgHTfhYHF815pi8N7tCg0v1v33V96vpDvZvT6an3eThl2uPvYgtKyQ0wb+IG9DvvvEO33nor9ejRw+JxnTt3poULF9L69etpyZIl4nmDBw+mS5cu+XT93pXp5Y7OCkzLlcQ9MVPGT1h9QsxWs+XIxQx65Kf9dEwBwdd0Nh5//c8jdDopm8YujSA18VdahtSvIa1bt67hxpV2kL8ybbof+U+7Y6wek5pdSLd/u4v6TttOSrf8UALlFpXSmqOX7X6OHO1lLU4584WC2FMB+uRW5uAJZ8/RcWl5onOtEr/rBXzXz7fQkz+HkSf4abATBbStXcNatGxM5VkhNQOrULUqFdWuu7s2FnuGg2u6NQ/yyvtqcSmZFC8pi4yMpOXLl1s9btCgQfTCCy9Qnz59aOjQobRmzRpq1KgR/fzzzz5dv3fl9HC0Pp9mY3clHij7ZO1Jm6/z2LxQOhqfKbYU9TadnV8B1/N9otHtrgzJJk6cKEbT9LeEBNcjxrnKz8snl6X3l/O6b2s7LnPTVVlJmfu28VJb77USoiu7EwpiZZ2X9ub/E5ey6GJ6nsXjz1/JFQUzj2Df8d1u0blmmq9zCkspu7CEtkYli98PX8wgT3AmR2m9QgzqyK93d2ls9Duflvs+vJMWvXSzGOkGy9o2qGnXcTy1dNmYgbTz/aHkSff1aEZaNW7cONqwYQPt2rWLWrZs6dBzq1atSjfddBPFxMSopn6vJEqYeFFSdr38XH/sMu09d8Uj76tzotxWW1Hvr7QMyQIDA0UQJunN25QeBEon40mvnz7Ole6Tl7KsTiP9ZssZ6vzpZjHNQ0tTzpyl5ZFuFMSWJWcVikat25iULEWlZQ49ffWRSzT0291mH+NR7btnhIgZLAfjrkreo3Jn2sxtZ2XZ49ZZ9hawaiuIQZlcPdPv6mrc6O7ePIgaB1WnO7s0Vnydwtta3FDD7mMHd2hI7RvVtvt4V7/6P14ZQM8MaE1aw/U/LufXrl1LO3fupHbt2jn8GmVlZXTy5Elq1qyZaur3SsJFl7lrg73nrCNF367oVNp4IsnqrLfxy4/R878dJE/TaXQAy19pGRKcI1cl8/2Vx0Xlm3u2+N8PztlH3+84W+m4mdsqolL/tPu8aGh+u9X6FlKe5ue1gHbau1CgILbtlunBolHLI8FyWbjvgtHv0lNrTcRlp863X/bGVrovIv76iPWLC68XruZeOzGzQNbRel6ywp8zq0C+783d+VCrlQGoTM5zffbom2hIx4byvSB4ze2dGlGAv58mZ7LxcrBly5aJLUKTk5PFraDg+vIrnsHGneR6U6dOpW3btlFsbCxFRETQc889J7YMe+2110ipXOk45rLFG7M77S3S/j5yif49nmjx8Z9DztOaiIplfi8vOkRjl0VQSnZhpeN4b29z9yuug5102m10+0qGVBoeaQ45e8X6NEoHzruH5+6nT9eZX9+hXwM9OziG/rmWcWfvrDw6+aOZ+5TEayPdyptp7zJfyfdyFKSXMyyvDc8rKqUjcdcbuLxu6kKa5dHxqVaCgfFrMUeLG3OdYxb3BbXzPm40bzhhuZC3ZvQv4eJzfrT6BHmLEpfHgDLIOavjwd7NMboNijZv3jwx0+yOO+4QHeT624oVKwzHxMfHi7249TIyMmjMmDHUtWtXuv/++0U8ltDQUOrWrRspkasdshyss9+07ZRfLN9aYmuzSR0NXJxXXEZv/XXUbLkWk5pD0zefofdWHqejks72jPzK7/HxGs+XyTp1tZ/d3+j2hQwprdCamrsrhp7/7QAVm5l2KSVnZmTrjlkOBmauQWzL8YRMWhIeb3c0REd6lHibLmcvOq//cZimbzpNcnCmbsNThL3xvkrnK/n+jSURZvMB5/lNJy1PwXKkgZkjubYcisug8cuP2vXc4jId/X2td9qThZRpBYV/nbjmpFEhzo3mccvs+xymzl+p6HTYeSbVShok/7azm0EnYywLU3+EXXToeFAvLV7P1cKdy1jwZ7V8vTd3e+mllwzH7N69W2wbqvf999+LDnUOhsqd8Rs3bhRLydTInh05wmLTKbuwlEJj0mV73zeXHrF4bs67FuDY0WvRfT/sqXSfdEbZIz9ZD5Ym9+yzA7HpdPeM3WJbT19uqDs8vVyrGVJ6Ps8POW/2cR4l2nsuzerUjZWHE6jb51vpz7A4u9+bp2zmWJmWevDC9XWWnppiEWtmBM7ayc3nwaL9F6jLZ1vsSq+pI/EZtO1UCv28p/L0V0/hRpAj9AGltE7L+d6W/20+I/L8/1nZlkLaMOVGtH6GiLlgZqbS7NzLd/sp43NNzhEzS6/FH8s0CviFtFyj3zPyS3yuFjxze+XlNqB+5kbAlHBaDu3UiJSiYe1AWvbaQIuPV69qvkr542hlXftVVk8HGWUWlJhdMslTqW/+cgd9vfmMy+cQz2BbdcTyDk2mtkal2Axq5mjjUt+h7QqdyfXxuV8P0MuLDjo1W+CpBeEiTTxTwK73dkNr+kxyjkPHf7nRga1HPbFPt1aFnbfeg2UuwJDeh9emSX62PsruBhtP1b5pquVtuOypYMtxftp6G9Po5dIADPz2U/49RaXlOvpg1XGH37vExuwBJeKgUqBt6XZM7ZLmvbMpufT2X0dlD7zH+crse8tQffRz4Lpimg4/NxdQ4j38tN/7DcrkaueWHKO1HOncEx7u09xm8LDQj+9yKGCZ3gM9m9F/bm9PSuTNwJDgefnFZWZnVv20K0aU9+YG3czhgTJLMztH/rjXpW1A3Rcjyc+hWW3/+fP6CHxydiHti0mjXdFXFLVNl86Nr/3LXuO4OnJAo/saadlqaysce8thnsZtqVEvPZmtVarNvd+OU5V7xXReGOHhAAyyUUC552jPmtoCOIDy2HsOXTTZN9vPE41Le7Yy9HO+gJIGnbM3+6MxDb42vdzfQwG7vn+yj83gYbzHuDPfCX+Gifd3VeR3j3IcnMHrokf+uM9iw15qzB+H6VyKfaOsxy9lui0/WHsN0zYIfwbpFHNp2SvdUsxddKRNaHQ7UZnzcyBgWWhM5fULkZcrTzN15P1e++MwKfn74ympjm5pJHdvMwLWgBzsOYtsXTo4L2RYGDF3dYs5Obaos5RVLmcW0PMLbU0Fcz6f9Zq8zW0NbVSkwVE6N5RLVQK8Ww7FfT3S7Y37KpLncV7l0fDN44c4tH+5OVqMDg7K5UyJEW1nQ3r7qRR67jf7plW7dTark4+ZuvXrneQOOh/YHhSNbic40p4LthIgSM738/ZWVabv/ouDa7PlLl9RXIOn2Mp7Q/63i26att2h5/JWWna+O7lq52nz16hP1p6khKsFVvOVXH1bcrwOx8YAkFOPFq5tXfhQ7+Zib+4xQxzfZlEui182Pz198oPdZM+73ABvXq8GdW0WZHFtN38X797TyebrTnqwOzUJCqRPRzo2Qu4oTC8HT0jJLvLYWmxnBqNMaxLWckVBiWODao4ONGq547yKtxOgFLYqfdLHHblIm6tTO1rBtGf7KzlOT2ttB/2+fpaYpjDysvH6b2t4RO3dFcck6dC5vpYO5SjIIC7d9QIw1UqwNHMj1bxObMBXweQp+m0CTR0zszwmp9B4LZens5m161ycSfBHXv7C107eH9nUxfQ88Vl6tKjrhlSC2m1793Y6nZRNd9kxImtN9aoBtPFt66O+1tSqFkCuuqOz+c9Qu3pVm8/lfcU5kKS9Fr8ywGYnBN/Yyv8MomZ1q1s8tl3DWhQ+8W63zFpT2+gYuB+vpXbV2ZQch4N12UuW6eUW7s/IK6FXNh4id3lgtvlp+M7m0dSc64MSxQ7OqvU2jHQ70DA0cODkd3egIzkLkT/DL1pdv2L1/V143/F/HaVEyXZdcnwW03X59kx3RzkMpuwJGKLzQkN/VvC5ivfWeTewnGmF2NxyGm84n5onAj3yThOZZvYgHfrtblER4Ii1AKY6NalDD/dp4fVlSlMe7mE2grijnr+lTaX7BndoQHKQDkLc3La+3c8b0K4+tapf0/prK6j3fNydN4qfj97UwttJATcIOXvF5de49/s9DgVSZVds7GAi5yzWhfvNx135blvFzkzWKCgrUmHx9QB2/PVwh4m5fcmVCI1uOy/un0uikTty7knzC58YvJ1WoYNTM37X+L6wptuTlctwkZFGVl92IJ46f7rF6D4AV51JzqZJ6yNtFpr2Fqj6Br49pz8HOOE9spXWUTT32p6iUny9461GfrYSFdb67CHpRt32fWLp9DdrT+GtXQCUMPp5Z+fKW4OZ5opZT/ehzk2vRw8f2bOZ4d8LX+pv8bWnjepBUx/ubvj94H/vFtPA5fhObu/UUPxsbaEBPaJHU1IaZxoQ4+66kTa9PYS+ebyXO5IEXlbshR10uPznbco8Zf0x89uZHjETPNpWO0WOmQHW2PvqOUWl1OGTTdRnyjaHY0l5AxrdTrBnurc5vBXBkz+H0Xdu2GpKaesfcors37/XtCdP7rzMa1Mdjbau89DSAVCv+37YKzrEnNkiT09/CnGDtMekrTaXcUjx9Ghvx3IwtT+m8naLayIui61Gpm8+QxHxGTa3ZJSbsr4hAPnO06Aa16eI39Wlid3Pa1zHeFp3NwtrsM0xLeK+e6I3fTyiC634zy3mj1dgmejMZZMHZro1D6IqAag2a5G1eifvRPTCwoOio11O1rYf9vagm3T2qTlLD1y0OCAgRweGzsE8mldcRtFumtovJ1w9nOBsIbLUyvRte7bVsUT0SCmsZmmu8m2JadLlGOl2iuRtna0nKKwNBB5gun+9M+cLN0j1yzgcOYW8fbr5OTjq/OhPoTT6l3CKN90CzeoL+aniuwDfoh+Zvql1Pbe9h04FAePq1axGbwztQM3q2h45B1AundWdiPacvULP/XpQ3ne0M4PzDFlvM03rFxtOVzrmal4x9Z6yjYZ841x0c50PFOJodLu50e3qSNQri2wHN3h/lWMVdXew93PyXoWL9l+wuv7CkxmPA1+MXhBOh+KuGs0WUGLvPCiT3OeKvec/98w7ulTFU9cCvhUUl4mlHeYisd/+7S7nXtvKY9mSPUUB3O2Hp26iaQ93p19fsDytWy0cCQ5bu7p98XfbNqiYbv5Ar4rAaQBql5br/FIyVyQrMPZIsZk6/IHYdEOk9rm7Yui9lcdcaAPpNLkTAaKXy4SnVNSoGmD1tHEmKIhpQDBzeK3y5w/Is/2HnLhhXdVkKtY93+8RP9Nzi6lV/Ro0omezSmtDPDnS/fKiQyJI3hPzw2j6oz0lj3gmYjz4Ni6QnF1X/Ni8UPI2c3l11Nz9Ytprh0a1aXFonF2v4+gWJOa8udT+5SNy6uvGkU7wHEeXaNWtWZWeH9SWvMlcnUMuXKfYaWbL05rVqtCrt7Wj3/aZD8qkt+HtIRR7JZd6KnyHAHSwg6cHe7izXG370DuaT77dGi1+juhxPe6EXH+PkvJyVSyzNQeNbhmk5xZRvy92mN3+wlMZWYnTMtYevUxP9m9l9rE5uyoCLm2LSqm0DZEnG91K7EEE9e2t6Sw+1f/PpLGohoJD7x3JVn96xy9V7MkZ68B+o/w9hMem0y3t5Ymo7ElKirAM6uVMscfBvXiW1uP9Wrr23ibXHI7Q/cpt7cw2uvWRx201umsHVqFeLdEhBergqVKXg331mrKNgqpXoT0f3ml357w3Ar3Zoh/F5rXpPKut0EwgszF/HHbytcmi/11bjqdGaHTLcDKEXZtSkWQm8IC0MLN3msWGE4n0R+hF+tHM/rKWpOd5Z9qLNVn516d7nriUKWYDmAo2U6i7OSiiRdI/D+rR4AkcefNSRr7iO9AsuWiyNtsVvK59/dhbrR6jpu8G1IEDgX258RTNe64fqU39WtXo37dus+vY6lXsHxWvElBRALZvVEsEQTR1Z+fGYgS7V0tlj2ID2IvXI3tievqrvx8WDei03GK7y7Pxyyt3bnsaLxcz9cwvB8SuK0M6NqSfdlvencRUebmO/G2M9FsbfNh2KsXu9/p1b6wI4Prj0/a3p9wJjW4nmGYUaxnH0Uri9lMpNG5ZxT5/k/+5vk2ZLSN/dHzzeTmZ2+OPp4BEJWaJyKgPzdnvsXXwjuzXJ832Rmu6XUoBgP1wrtmf7525NigtwjsoC48SP9bX+3ty23PuunIqP3xTc1p//DIN7lCxxZc9ayEnDO8sfj7U23hddrUq/nY39gGgwmfrIkUkdDW6a0ZIpfv0A46pOY7NGF2wN1YEXzTl6iw/c9fHLzZWBHx7oJf9DXVL2jes5fJrIJCaE0z/rtZOE0dOIe79kU7FyCxwf8+bO32zJVp0BvyyN9ah57m6pZCz0aTlqJsrsN4GKqOVNiLHSnAFGsvgKUpscMsdLCiwSgAtfe0WGnvnjTaP1We9OtWr0tSHe1D/tvVJU3BpAS84fyXX6HdfPQ1/s7E0hcld/OebGal3mAzFBBrdbo5ILj20uMz680yDA2ilzrlgT6wqAiJJOfvVd2nq/NYroB5JWa41KGUvDDTmq02n6ZbpwSJehqvtIXc3qNTTXAMl0o+emI4mg2cg/4K3aKVjWa6P4SfJjc68pBq+TTS6ZZlebt9Yd0GxccAwU7/uvaC6E0hLHP2+zf3duzZDo9sXJGbKF4Cv1CSIwcaTieTruKOOg9iZ9ojrfLhiA9q0ftyt9Pebg+jRvi0qPWZ65t7YuLZH0uRLOcaXPit4l1aLotScIpfW0oeeTxPltKv94+4u6+XooMOabieYrjuQa033ppNJpm+kESrpS5b8sZzNuyqapQgO4j3mOzap4/a/89xd9gck0boyGQpRzVxGQZN4Cne/Ntanb295ZwhdziigHgrffgsA7IeyiejuGbspI7+EZo++yTjGkka/HIx0O8E0ura1xf+ObH/lzf2q3R2xUal0lv5t1ADX0aT1kbT8YLxH0wbKwhEwpRExQR2cvYzyEoLfQ+Mor6hUUx1tV69epWeffZaCgoKoXr169Oqrr1JurvFaQ1OFhYU0duxYatCgAdWuXZsee+wxSkm5Hpjm+PHjNHr0aGrVqhXVqFGDunbtSrNmzfLAp/ENvGzp7q5NPPZ+DWsHkq9QWfYFFdNGjV7ePJdxbZcjDiItLUudCaqmhu8XjW4ngpM4Uolz5FjTRjcQFZaU0ezgc3TKgeBozk4xkT5NZxKZ/fewi/TxmpPGxzv1LqAFm04mW308I6+YVh1OsNlgA9tc7f12NiLqqLn7adI/UTRtwynSEm5wR0VF0fbt22nDhg20Z88eev31160+591336V///2XVq1aRSEhIZSYmEiPPvqo4fEjR45Q48aNacmSJeK1//vf/9LEiRNpzpw5HvhE2sQV0Hs82NBm85/rSyN7NqOxd1aOLAwArjEdSNPIuJps/FzswXa27n82JYfeX3mc4m1sgSpHfBhML3dzxpG2o221qU2nUiI/Ev20K4Z+3BlDM7afpbivR7r1vaQZVvo3zjSzv7gl6DVXh5OXsmjSP5GyXNjNdZa99sdhOnIxw7ClBtiHOykCrOzf6dQ10ckLKa8pZyFnr5BWnD59mrZs2UKHDh2i/v37i/tmz55N999/P3333XfUvHnlYF5ZWVn022+/0bJly+iuu+4S9y1atEiMZoeHh9Mtt9xCr7zyitFz2rdvT2FhYbRmzRoaN26chz6ddvDa7Q1v3UbVq9q/t7Yr9HXJ+3o0Ezetq1O9CjWqEyiu3Q18aFQfvMyheFC+xc+02PfgV/PI3P2UV1xGJy5l0vb3hrr1vdDolmPLMGtruqV7P9tokZWWaXN6uStOXs7y2HtJv21pIHlcGLVn9C/hlOvkKPTWKONR7pzCyq/DDW62JuKykyn0PUUl5dR90laqHSgplmTIeq5OIPJz0xZO3sANYZ5Srm9ws2HDhpG/vz8dOHCAHnnkkUrP4VHskpIScZxely5dqHXr1uL1uNFtDjfW69e3vla5qKhI3PSys53b7lFr+IxytcH995uD7T7W14o4f38/Cv34LvG5rXXygfrFpeXRx2tOuO31eVbbP8cT7dp9wMeymUN0OteXajl7HeMGNzuXan2ZFQKpyYAbVLw39o7TqXY/J8qkIXgxPc/q3tuv/X6Y2jeqRf42zijTEbOj8Znk6zy53c8NNasZ/o0OD21ztsHN3l5+TNa0QIXolJxKfxteR9/pWvA6vdKycsoqKLF7hMqRvLwlMpnu69GUtCo5OVlMA5eqUqWKaBzzY5aeU61aNdFYl2rSpInF54SGhtKKFSto48aNVtMzffp0mjJlisOfQ+tcLfZuu7Eh9Wtzg1zJ0aSqAVhd6QvGrzhGxxMyZcuXpsXJ/y2NEDPaNp4wCYRsxoU047bCM78cIF/195FLldo8rm4ZpoYVuj5/1bmSW+RQg5stP5Rg9DtPf7bkSHwG7TidIrbAsVWOXs6Ub+9ftYtJzaUvN56i9Lxij71n07rVDf9GmxtM6c8JzHzwnENx14PX6b/7x+aFUr8vdoho8nI3ut9YcsTjHX9y+Pjjj0U6rd3OnDnjkbRERkbSww8/TJMmTaJ7773X6rG87ptHxPW3hATjshUqc8fpqIJTHMCiKzlFFtfjprmwnZU99EvIDsZddfi5p5J8c2ZPfnEZvb/qOH349/UZCDqT65BWB758YqSbR072nUujOzo3qjRly91/V6Mp4yjY7PbA7L1UWCKZ4+0AnRe3KkLlRVkFMf895I7EW2KyDAQ8Oyvh+KWKmUbrjl2mCcO72Hy+XFs6Ktn7779PL730ktVjeJ1106ZNKTXVuJO5tLRURDTnx8zh+4uLiykzM9NotJujl5s+59SpU3T33XeLwGyffvqpzXQHBgaKG8h7XraqX1OupAAo3s1f7hA/Iz67h+rXuj5jUQ7STnau3mmkyFDcTEMd79NNCt+nW4b6vU80uscujRDBcJ7q34r+93gvo8dc/Rudv2J9DYDRlHLkVrs52+B2OLq8hedJe9m0UjH3JUWlZYaC+NyXI2SZSsjrfobNDJEhdeDoWm9zHR6l5Tqxvv6PsDia+WQfi8+3ln+nbz7tegIV0NHWqFEjcbNl0KBBovHM67T79esn7tu5cyeVl5fTwIEDzT6Hj6tatSoFBweLrcJYdHQ0xcfHi9fT46jlHGjtxRdfpC+//FK2zwb2W/76LbQ24jJ9fJ/tzigArYm9kkv1a9V3uSEWk5pDNzauWNaUllusqunLahV8OpV6tazrUr1bDX8fn5hero8+u+Kw/FPXnv/V/jUZXEkEebcT+zH4HEXKFGxNGvTOaJ9uC70lCqhrgwVZ1/Z+ZPlFFUEyXMVbR/GyB/As6ayT73ecNfz755BY+s+fR2h/TDpN+TfK4vOtTVM7cW3U3Fdmr3DE8fvuu4/GjBlDBw8epP3794vo4k8//bQhcvnly5dFoDR+nNWtW1fs5f3ee+/Rrl27RIP95ZdfFg1ufRA1nlJ+5513iunkfByv9ebblSvaifyuBre0byAGFurWrGrX8UHVK8Zd7upivM4fwJetO5po+PfHkinQ4D4FJWV0LuV6/Yrjtny67iR9sOo45RSWuHV7UHvJETTVJ0a63flHSswqtHudNp9UIB+udHMlfKbJdmJOV5ItbO9mqc5uPuqphmroAAog7QArLjU/AyYk2nLjbuqGUzR79E1USxoV3YctXbpUNLR5GjhHLefR6x9//NHwOEcq55Hs/PzrayS///57w7EcbXz48OH0008/GR5fvXq1aGDzPt1802vTpg3FxcV58NNpg6e650Mm3Cki9t7cFkHXAMy1C4LPOBbzCZwXf/V6mSPdqpO3+Jv0YHeXL5yN6wRSqpvX+NuCWgioxvZTKUa/85pOc2xFibcHR523RY73Ac/giNfFZeVUsxoueWpjT6BL/ZYf5uw8kyq2Its8fgh1bRbk8PvbyuZquwpwpHLec9uStm3bVpqSWb16dZo7d664mTN58mRxA3W5oVY1GtDO+rZuAL4Gk1K9w99CYRt7xfIOUVI6FdTZfWJ6uTVYr6sevLWbte0X9JzddlN6Kry8+JCh4unYSDcogdFafdLR/T/upW6fbxVTlsA3jZi116k1fmrahxsAAMjFrad0NHZZBM3YFu2GFIEl/hZapPZGMrd1mKtVdjna7D7f6HZWQXEZHXJiiwBwP2u9WdYq3NKHeEsDa6Nnlt5HAR1pYMbZa2uFws6nVdobEgAAAIAdvZgp9t2ebWU7YPBc3b1cp6O8olLacSpFxHKy5LnfDlgcjDPd/jMl2/rSYHdxqtHNU8x4ChpPOeOIp/qAK5asWrVKBGbh43v27EmbNm0ipXC2+v3w3H30xPwwmVMDzjp44Sq1/Xij1YBKlvbhtbS+3zDSbeF4fx8a6dZKnv90XSSN/LFixBN8k6Ozm2x1pClhyhpoi7u3vgHQSllvK684k5Wc2XMbXOdnoSzlgZJnfj1Ar/1xmL7YeMrqa4xbFmHl9a//+8mfw9TR6F6xYoWITjpp0iSKiIig3r17i6Aqpnt/6oWGhtLo0aNF9NOjR4/SqFGjxI2jnXoD//G4gabvLUmQLNx3ZuQMlEGfgRbttx60Z2tUisVpKzx7QUpn46Ie4CN1bbXneemfj7f/OJOc45V0gPddzSumR37a75EpcQAAaqLGst60esYjmBHxGR57f5CPv4U6dUFJOR1PyBT/XhIeb/U10nKL7Oogv5juXNvPVQ5XF2bOnCm2G+EtQ7p160bz58+nmjVr0sKFC80eP2vWLLFFyYQJE8R2JdOmTaO+ffvSnDlzyBvmh5wXDbQ3lxyhLZHJ9PSCcK+kA9znv2tPOt0gM3rMxlbh5tZ0B2hw1EvteR5jRqDXd9p2Om7HNmFStnK0aWcdAIAaqbGsN47fQjTwq2B69KdQOnEp0yPbSIF8dlvYhUTf4HY1BosSJqc6FMq3uLhY7NE5ceJEw328jciwYcMoLMz8UD3fzz1nUtxztm7dOpJDXFoeHbiQbvfx326tCIywK/oK7ZaEpAftsFWpXnHIfE/Zvhjj8+HviEtUKzDA6EIgfe6pxGzNB1dTYp5nm08mUbaVvRuzC0oN/14TcUm29wXtW34w3mgaWlx6vsVrBouIt79CAACgREot63kdb3qe5dHLMsngyOaTyYZ/f7nxND3atwWlZHt3iyjwrOTsQrPlNe/3bcrccdbKekvT393W6E5LS6OysjJq0qSJ0f38+5kzZ8w+Jzk52ezxfL8lvA8o3/Sysys3bvR4GslHf9s/simFZVO+ydL5sklywdbv72vvc/WqV9XWXFMl5nnGe7P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gD3h/0YYjaeLvgXOZZBQYXg7BgEuKMdnImlDpBlNBTzeEqpTMfBo0YwPNXH9c1val5o6n4pZWQ+d4mSZ/oBHAOqS/5cNf7aTPNp2gpTHKe5WDPafbqsfp7tPqRy13932Y8buBwFi5HGmV49lmkc/hCpVuH8zyu1v1AA2lqJNgHEYZxszLBD06bxddKSyhj9cfo5SsfPpo/TG389BLS21O5wErFiy0aEhYE59M3d5YS59tSjDVsQHqKnXzuyZdVm+1jEB7zQPJz9n55Y1Kx1KzHf9OzrxCWfnWGAUH4A/tTucWvABDwFDpNkC2CQtCD5BVyonhOI+BitKy8unX/cm6DCOV4/WV8bT52AX6fucZKvERLemG/2ygV1cc0C1IXDBocRqbtGy/+PvfNeXD8SH0FJVod5Gc+vNB6jXtdzqX4X+cBcfwcj9yQZGkteqOj7bQxiNpdCG7QIyc6TX1dwo9fnyHJaX0+8EUEXQOINjkXsMtcqknqwSEc4VKtw9m+dmde7gskuvc0Pqzccv/mYtl6wSC9Q3/eAuNXbSH5m075dT4ZbRGqpyCYp+9rsmZ+bQi7hxZmfF6mY2WHlCTWofbgu2nKa+whL7YfML/a1yYemn6fMsJ2n82I/A3CiGfbkigZ76Lpfu/iNY7KaAiK1TurDhdwmaRz+EKle4QYeF6uKoFem75H/LeJsrGkLuQcPlqrwUHEjLyOR7TKsoY+TcC0FKYigVYPp94K9TytfBfy/bRbR9sooS08uHooeznvWUNmkdS8H2AsfDKROAbL5380Jc7aMORVNILKt0mtTLuHE1cspcKi90Pi+X5nVL7zxonKqkZGg9Ss/KDsyMwJF5ab+vxdDIKK7TGq8JmrCQM+3ALfbSufI49WEug1xuetvLwVzuU7dPD46v2J1OwnLmYRz/GnqUTF3LFMa42ngYzfdUhMtNJxQCnHgihHlUu2/taCthuw+Gy1QesxKbBe77yvwO0/cRFemJBDOkFlW5fDJohJyzZS8vjztHi3YkVThwf/H6Uer9pzXla6LEHrUgPrd8PpdIjX+8kq+QVq+QbIzY+zIySF00eQs+moxdoW8JFv1/P8Rz0wPOXtXI+4wot2plIX289RflFJaQHo1a0IDiMfj1My86nHlPW0vjFeylk2dTPpOk5BaQ3VLpNJOlSXoUe7Eu5hRW223nqklO0UivRcpgtLsRgNv4csjxc9IBJR74gj4KWXly6z6nCGejx5lp5tckI7MgVUjteucCVkiRx4C9e+cDVrtOXvL6u2EfQxkAUSwLW6ZWfpbuVmwace0BLP+87T4/N3yUC9S3elUSFJaXiMbM2RgfKRtaMJ1NJlXcBzf2095xo9fpT7+b06YPXhkSmA4AygZ7vpa+3DxeNe/12qlcjMsCUAVjH//acpeva1tNt/3/7PJqyPQRN9OdcwIG/3OGVEHZ7qHhPWBxHK/eedzvliqOe392nBVWLjKA18Sn05R8n6eP7+1Cr+tX96mVEuQX07rzRqjFFaW/6//0Q5xg5Vbd6Za/bcuW8a7PagSQPFFLrMEFPt0nM2VQW9fQXl5YvxzIiIXLt0nJYUIh8haBjoLJgriwg/UzudpuabY64BQXFJYbKo6Fyrg1V7kaPBcvpi+qtC+7L51tOun3cXYWb3TN7G72y/AD9Z80ROp6aLeJexJ65TJOXu1+m0BPpuUjDDnXZ5CYBDQQQDBlXCt2WRqT5hqet2OsEVg20arNodkOl2yQqRXjPVBY9Piuw3qkFIJSX3PJt/rbTjn+bMPlgMmq2ixl97qiSuZDnM/MdKz3cO2e7UyVBrswrRfTWqsNkJP6cU/75Q5z4LGB+vATc0pgkMgrPFeiwkGoQsmnwmYywnDIq3T4Y5WCOCHf/UxngGAKLmzFjBl1//fVUq1Ytaty4MY0ePZqOHj3q9TULFiwQJzjprWrVqkFLM/g+N5ilAsuRlI12PgZgSpeW5FVETl7IIbN5fP5up/tZfsaMeWvVIVpzMMVxv1Snk1Cgu+URhx+vx6oFVrg2cp586cf9eiYHTECtUxUq3SYRZsEeLKO1VIXKd6jU5s2baezYsbRjxw5at24dFRUV0R133EG5ubleX1e7dm1KTk523M6cOUNGFowGLH934c+RmXy1Z8rpfSRvxEGaFu7w/ZusPZhCN/13A+1NyiA9OM0BRRYFFXyz/TRtPBrYMjurDyRTz6m/0+Pzd9G7vx2RFYmb89CtH2wOaL96jGs7cE6dwIuHU7LIaOQ25CVduuJ0/1S69+sfGAuX7zgquNGhI83a13oEUrMIix6fFeB8FHxr1qyp0IvNPd6xsbF08803e20gadq0KZmBGXpQlabwQnZBhQuY9D3SsgvotZXx9MjANl7f5x9XgzE99c1uinntdtIzzxviVzJEIsBfexIv05SfD4p/n353VEBrTbONRy+IW3gY0Usjumh6xTLEkjdqDr8n8xbueV4tmMfrP8XTwh2JNPOBPtS5aS2yasXbzJ1HlyTxNIz3KdRJEXq6TdJ7a5WhomB+mZllvR7169f3ul1OTg61adOGWrVqRRXWxpoAAKHzSURBVHfffTcdPFhW0HWnoKCAsrKynG7BZNZAJErzfSAX5IKiUsd7zNt6irYnpFPQ+Ug/L7Fy96ytdPZy8AJSgfmW3rRzt5xWro/o4Z4cS80mrV331nrdr/XhLoWR+HPyz9VapT2vsFjR2uLS8yCKTqGBK9zsvbXep8bpzeOMbj+KKDwa57NNCWQWP+wqXy7RqsKNOB/USIJxgTNzy5SV4FfwrbS0lCZMmEA33HAD9ejRw+N2nTt3pnnz5tFPP/1ECxcuFK8bPHgwnT171uN5ok6dOo4bV9SDKfrkRTI6d6cJXvpH0XvIHHr7/U7Pw863JqTTm6sO0UNf7SSj4WVX9p3NpNdXxst/kTnbWwI2e/Zsatu2rYi1MGDAANq1q+Ka0FLLli2jLl26iO179uxJq1evrnAde+ONN6hZs2ZUrVo1GjZsGB0/fpyMRppn/jRra4XnZ28sjwqspPLp6qLolVb/qqLlGtpa5pcTF3Lo4HnnCroan4QDmnV7Yy3dFvCwfQjFMr4VeKpCPP/9HvrvmqMUl3iZzMZm0QJ5uFHng4LC659FD9AKQrSAbBScl+Pj42nx4sVetxs0aBCNGTOG+vTpQ0OGDKHly5dTo0aN6PPPP3e7/eTJk0UPuv2WlGScaKJWmK8147fD9F30abcXstJSG73yv/1ifjdXFHjo7b9XxFeYo8rrBydezKNESU9hMDiv6yuPokBPoXLulFiyZAlNnDiRpkyZQnv27KHevXvT8OHDKS3N/Tzn7du304MPPkhPPvkkxcXFiYI13/hcYPff//6XPvnkE5o7dy7t3LmTatSoId4zPz/fsJXuhDT/g5q5ZmVp3vrj+AXq99Z6enHpPq+VxeRM53nCcmw+pu+wZl+nsHdWHxbRzePPZVKPKWsp6nAqffXHSc0qxTf/d6P4y+el7SfS6e7Z28S+5WZ5OZ0ecubrhyqzlfGNXpkLtIzgbuTsxRz9lkE0krAAXvv11lPiXGb4SjfPB33ssceoe/fu4sLO80ETExPFfFAoY1MjkJofJcctxy7QwHeixF+zCAvhk7Hexo0bR6tWraKNGzdSy5YtFb22cuXKdO2111JCgvuhTlWqVBGB16Q3M9l9+lLAgZmUrBec4iZImjf5RaX0+k8H3faMbzqWRot3J4n53d9El/dwuxuuyZX3YA/Fl+ZLuXlUy9FDZpj/78uHH35ITz/9ND3++OPUrVs3UVGuXr26GJ3izsyZM2nEiBE0adIk6tq1K02fPp369u1Ls2bNcnzfH3/8Mb322mtiKkmvXr3o22+/pfPnz9PKlSvJrLz91q5lW+mWszaUnedy3Qxft6893//t9TRoxgan2AtmcOJCxcrU5dxCWhl3TkRz/2LLSbF+912fbqWcgmJ68psYeutX7ZYJky7d9dCXO2lfUobYt5o+3+x+TXMwZxnfjNPJwkJg5GyYgX+W3acvi3OZ6QKpyZkPyvM7+WYX7PmdUmY5fP3JZ2Pm7XL8DSSgDFgbn8T/+c9/0ooVK2jTpk3Url07xe9RUlJCBw4coDvvvJOs6L650eLvrn/fRo1ryVsaLTUrn5rU9rztbR9s8pjBV+0/T0/d1F7xBbbrG85B8Vi2pFf4kyjvw4F5iZ8KlQ3xmH9Xy9PpubRoVyI9dVM7Wd+b3M+raASugS/0WigsLBQFYh5dYhceHi6Gg0dHlx3Hrvhx7hmX4l5se4X61KlTlJKSIt7DjqeJ8LB1fu0DDzwQ8LU+5vQl+q8K8zF3nbqkqLIVl+g+an+6S+8Rr1/9t8+jZe2DzxcFxWWNWte/vZ7M7trp6/x6Xa+pv1P/dt5jgzD796qEt9dIf5/xi/fS9zsTVTtmQp3cmC96MnLlDuQ1bnPjGvc+vzyyC7WoW43MopIR54PyHJFp06YFM2mG56lQG2onDyMsbu9JcUkpVYqwXmxCHjq2aNEiMT+b521x4dpeqOa5m4yHkrdo0ULkXfbmm2/SwIEDqWPHjpSRkUHvvfeeWDLsqaeeIqNKzSpQpXfaU+XxaEq2U8TbAe9E0Uf396Z7rnU/auBynvMawO6WO9GyUdDde3Odl49zO/439yq1aVCdPv/7dYr3wUNBuaeKL6BL/jHI7Tb+ZHkzt/ZrLT09XTSCNWnSxOlxvn/kyBG3r+E87257+7nA/tfbNoFe6zPyinSp/CjZp9xteW1gkP+d+fO7a/G7QeBlfCN1qmkpLIBeeHflXG/XwUIfQQQ/33KCKkWE0dDOjX3GXZiz6QSNvaUjtWtYg4zs7tnbxN9zGVfof88NJrOopMd80K1bvQ/94RZ4aas6Z8pgB1YyC3dLAVmZpsPLA/wWu09ZS+snDqFW9auTlcyZM0f8HTp0qNPj8+fPF8PKGA8n494yu8uXL4vhq1zgrlevHvXr10/MC+WhrEZlXwJIiodL8hq8f+rdnAa2b+DzPbzV9YZ/vKXCY++vPeax0i2VkpVPfxyvGC1cy7olv7frXEYecs7D1O3ikjLoSEq2uAUyNNRTb2KFNJExlpwCdSi51vdsWYdmP9Q34H1OWBJHRSXyjyRP+xy7aI/Hbd09JzX+tmtopmRUybQ/d6fkzHyau1leEDejGtyhAW0/oSwopZzv19vv7um79vaaxbsTHefTJrWr0Bt3dfeaRl+/J8gv44dKp1owr1VnLuZ53S8PjX5s/m6fI1of+GKHmO4SfeIibXvlVjLDF3gq3ZixA3SvdNvng27ZssXnfFCe38m3YOJgQp9uSKDr2tajGzo2DG6PSQC7sLd+oWdHfzxckFsU3xrdk6xEzrHFw86lPvroI3Ezu4/WHRdDD/nm6YIl/X7e+Cmenh3SgW7r6tzj54ncfLvTQ08MD/fWcvQIVwSkTnq5wPFSSzWqVNK0NU32nG4Fu5YOr5fjiQWBz+vSU8OGDSkiIoJSU52DwvD9pk2bun0NP+5te/tffoyjl0u34WCKalzreSrGqF7l7+2vb6JPK+rZ9LTPsYs8bzvl5ype19R+oH8rmr/tlAj4d2rGnY48aNZKt/3cyCNfOv77N/Hv/7u1I32yIYH6t61Pu067/76X/mOQx+Hl0u/X2+/u7nfw9ZpeLevQTVcDsHFjqq/jytM+QHkZH51qxmWPL8G9x3Ycl6FyRBhVqRRh+rn2YQYYKKv5WFguVHJm5PmgGzZs8Gs+aDD8sv88fbT+GD3ssgwOLz/z24FkTfdthcA8VoB2C3B15mKuouNGabANuXOPlVYMlfB4HbL53lZ6n4Myag1ZNHCRkZFi5ElUVJTTsFC+z6sOuMOPS7dnHKnYvj1f17niLd2GC9McxdzTe+pF6TJ7/vhL3xZen68cEU77ptzhVOG2gkpXPxffJt7RmQ6/OYKWPjuI4qcNp9u7VWyIrFZZ3YK83PerW71yeZolI7Q8+fvANgGly8qUlvGNEDTVyDnO0+lAj+BvXOHmFQj6v639td2V3LO02Tocw4Mx3ITX6eU5ofb5oHy7ckX5Uhla4qVwPF2gn/t+Dx1ONva8k0APO45KXHg1sIuRHVewxEvSpTzKK9SusuKOyfI/+KD1zym3p9pbJPNAeSvz+6qgSF/LS4opwfnT8T4qX2CRD73jnqYvv/ySvvnmGzp8+DA999xzYokfjmZuj9EgDbQ2fvx4EaX4gw8+EPO+p06dSjExMaKwzbjiyHM533rrLfr5559F0ER+j+bNm4ulxYxEekyP7tNctfe9S9Jb+uIdnWjuI31p4u2d3G7bsGYV8Z0prXDPf+x6Mro61SqLG6sWWVYJrlmlEn05pmLMBzXaG4Z2buT498MDWou/vVvV9et38+Tfo7r6mTrrM0sZP9iMXLG3W7DtFL239ojH0b+HzmdVWCEADD68XM58UCOwyejx6tpMv2WMwjQuZHKU1kY1q4iIyFZwLDWb7vhoiyjcxLxWHlHXm9MyejV9QVk/9Pj6zRPSsisM05b7Wk/shXUtj7e4pLJ5YD5S4vf724d3agGjh7y7//776cKFC/TGG2+IAjIPAedKtT0QmmuMhsGDB4tCNS8J9uqrr9I111wjIpdLgyW99NJLouL+zDPPiOCJN954o3jPqlXlRfMPlq7NatHepLIYAh8/cC2t3Hve47b2yqMcfK2x46GYI3o0o/Sc8iX41HBLl8bUoEYkXdSwEU5LNSIjnJZRC1eh1t27ZV1HgMpJIzpTvzb1aHCH8imCvrSVETCqqpse9G46lgeNxCxlfCmjDy4JVvqm/nJI/L3n2hbUsXEtp+e+23FG1zqPVWle6TZb178nRv8YSguZP8ae9RqMwezWHSqbf+htXp2rAypElDX6cQLKhKlwjhv24RbFr128y/sSNnL3Lce4RXFuH//3ivgKj7n2zKlVOPD2PtJhdchf6uFeantPta8YDey+++4TN0/42OBVC/hmZNy47M1//9qLXvpxv/j3TdfIr7y5c21r+T2u8t+zHq0/7Dy/XmtNa1cVwRzdGdnDfRwAd1zPHzJGdvvUvG5Vp8aOkT2bKUqHv+dQLX5bMzJbGT9Y6TXqt7L/bAb9sCuJXhh2jeOxnALngKlsWWwSTfmT9wCDSr/35Mx8alanqqwRPmY7ruSy3vpGJiTn2PJ0jPp7XP5r2T63++AegOmrDomozZ6GnJghM+jXkmn87wbk4yU0tPzF3Y3e5qFcryyvGEnd7b41PNykwVTsEiVDwllYEObLym1QlE4R8vW97D59idbEe17KCkJX41rllfLIAJeA7N68Dn39qPKl9Ix2jdnx6m0en1MSzPEOl3ndavR039u3JT1xQzv6ys3wdQAlkjOvGHaapdys4i078mokf561jX7YlVghfpWS9/HH7I0JNPjdDU6rNnj7jCaoZvgFlW4DUOXYUukAHT17m1hw/r21R6mguMRpySC+f8sHm6jL62soxcNwWaPQI+iElU8UoSq/yPMFmBugpPOS1ZLmoUdJihvGeP/B5qtSvchDD/3FnAKx3JiWFfCzl51/C/5+PH1H982NpmcXxsoKlAfWcufVObye1qF1OmK8XEaqVnYuPjWsGel2O+lKBtc0rkmzHrrW43t2buI8xPPDv/UmIy4L5u81783RPZzmYIeHqRO87Y0/daNhbgK1eeLPbrs0df5tcKk3s4pHwL6kDBo0YwPd89k2jfbgH3+u89xw8Kmbym2CJCaSND5SMDrS3v/9mPj78XrPle5QmFaASvdVco457gV2NyxbT44lw1R+3yPJ2dRv+npRweZlQNj2hItiCDovjTVwRvCjGZohc6HSbS3eKnmvLN8v5iUv2pno//tfPWCuFJbQlmMXxMVS7iF04Fym7gU/12FiH68ru7BKccNEv7fW08iZf3h+Hy9FFH+Gl+cVlohz1J9mbfVaoPA01x6sq0vT2hQ9+VZaM+GmgN7nh6cHUvfmtUVk6z/1bk5P3ug7HgoHWLurl+fgbcueG0SRlcqLZX/pW770Uu+WdcRfvaOd16paiR66GrCMNa9bTfZrOaDaQ/3LX6v3ZwGwW76nrGx/8GrwMKNYHndO8WsWbD9FH7i5FnuidzkilARtnW6jkzOEkXuBWYu61WiQS2uv1r1LvBSR14BKKuQa6eUvK79ILBfAPt9yksbe0tHta7iycDI9RwQVMdIFVK+UIICTtXjLV0tjyi7SvNSg3+9/9e8/f4gT8zQfG9zWqUDrDQ/r1Huqh2s+cxfgae3BFEcr+4e/HxVRzv2dKyb30566up54WnYBZeQVUb0a7nshITQ1q1NN1kHmrTGI51b/+n/yKu4dG9cUxz+vCe1N7aqV6eZrGrmds/30ze39ura5Bi9TQ5v61R3/fsFDhHZPpEPKuQLvrYJuL4OozWkYq5/vgQZ283JXVFW7/KrWcbX71CX6a7+WijqSjqRkB7RP+2ObrwYotNt+Il18sMEdA4t1IYdVsxd6uv04ALiSGUxLY5KCsh9PJx0eau6pQvnXudtp1CdbafWBwOZHcuXhlf/tp6/+OBnQ+wSUBqf0+PkeVj1TgCbsx4u9kL1g+2lFx5AZDjdpIfuTDQk0f9tpiku8rPp8NQA1XNOkpuPfapXD14y/iQ5OG051q/vf+NO2QQ2/0uQpAjvPg/bX3we1oRs6NqCpf+qmKMI7i5CMKW9cq6ppApXVdvmcjwyU1zgKxhKMSwiXZ89d9n/JNKfRXX6kWI1YCdyoP2tjguM+TzV96Mud9NBXOylXo8Ywf671ZisSoKfbAPOFfR1cPNfE53vodOjZh+Lw0JxRMta79GTXqUu0eHdZ44Iay5b5dc6R9nAYp9MedCTnOAjkUHHXUy03Lx9KzhK9uEZzObeQIiLCHPPKeKi3q3s+2+7Xe3v7bsx28QVjqVWlEv3wzEBqWa+8F1etywDPO+abP+ec5c8PFgX4Hi3KhpfXiKwUcGO6p/XDpXiYu7ugUnzKqh5Zib5/aiD5o6aX3m0je++vvej/Fu+lZ29uL5Ykq1NdWWMDGIfWjbdTfj5Im4859xIHeo1TUu8IU1ye8f2F8KhWu9zCYqpRRf18HEbWZ86znwaM3IMip+CvdvrdXahd98FrYTuec2xj82uYjruCebAbRpxPdv5lf1TWQ48twNdyg5M/3C3pFWxn3bTmXzt9nfg7vHsTWntQ3tJGakQ9L/QQqE3rU3tfg/XIgX9a1KvmqNjqeT533WXf1vXEza6lZGi3HKOvbU6zN55weuwfQ9rTF5vdjyrb/e9hYgWFT6KO08/7Kq5h3rdNeVr8cV2bemIevKdAdsHgT5yINg1q0E9jb9AuURAUnn5vNfP6t9FnFG0vHfnlmj41y/aBdBg6fT8Gri8ZMcCyFIaXm4LnAyWvsDiIQ2ac77sGRuIgc/3fifJvvWuV84I/J1Dp50PlGVhqlvx13v2RnV9M//guhsxq7KI9Hp+LPyc/IA0HZ5Q1osfLie5Vmcusqc1IsSzAeoU0V2MGtZG9LS9X9s9by9fjZcfeGinWsx5+dX3t5nWch3g3qlVFzEEf0L6+0+PrJw6hN+/uHtCwdHt+mT66Bz1xY2DvA2CWvP7r/mSv8QmkI79cL3E2PzqPlF6SZC1b7DTkXXs2s9bsfUCl+yo9y02+Di5vabO3YKsdUMn9sFfvvVO89veF7AL6v8VxivdnhKJN4P3cAMppsba1Gc+pPCQvEIhEDmrr26au4fJNw5rl64j7wsuVVXYZ1m6Pjt6pSS3a+vIttOFfQ92+9oHrW4sly7ZMukXc54r4mEFtnaKrmxXayUKXp99ey2OCG6fH/yC/XOw2LWGBNyCkZucrmtMN6sPwcj+onTl9Hdtydqckf/z9653u9xPmPfrh3iT3EdRdFZeWmrK3yLmnW//0gDmofaRY5Vqn9HPIucjrHa0drEt6aEW9OIRiz1ymv0qW7DJrj5u3d7PPX2/ToLpYDnTpPwY5BTyTLlkGYAV6XUKijqTJ3jYsgPQu3OF5CdOx37sfmSZrF0EoEocFOELVDFDpNsAwstdWxoverkcHtw3KnO4/jqf79R6u88LUpPa370+lWY3hLEYcjgja9k6rfc4320XEk3MZ/kdvBQi26lUiHP/u0KimuJkNBzPloaxSci6FmyfdIs5p0sjiocMiJ1wI6Dc3ypGv5fXfU+wkpfsMRhnFZtFsaf5xQipRUkfTInN6G1oppyKn9/wHaQ+UFTKLUU7AYEz7z/qefyxXVr72y2+YTdKlPNpwJPVqYEYy9LkF5wpz+/TBa6lzk1r0/n29yQgCGWRVyU2lWW4DdGhWuCHUeIwObqDDX7rklz29wU6e67XWeW1741yIwwz0u8mBSreG3C23Ybfz5EVDRy8P9hrXamccv1YMQyA18GKvJNCXdBq22ofKf9YcoVB303830hMLYmjT0QtO+dKi099BR3/q3ZzWvnCzYXq2uzarrWh7DnzmS48Wyt7T6ozekAfaUuM3z8ov8lrG91eFQGhB6VX2HcMpkCHvWrIpSIsRyvWodMuk9CCbvHw/dXrtNzpzMbfCc3sSL9P9X+yQ/V6y5nRT4KRLgOm7hIcKw7wNkLnAWo6mZAXl+PJ3fU+zc/eV7jrt33JqUpgHDmbyzM3tacKwa+jncfKWp7q7d3Pxt3vz2h7LCsgCAOpNSbycW0i9pv5OQ97bqHo6VsSdc7ofnEjhbh5zOWlIvx+cTvyHSvdVvrKb0kL2D7uSxN8v/6i4FmbsaXkBycr3LWN4uQpX1fQcbZdH8kb6EdXozfKrpzvw3YKFSbPY55vL4xvguNHywh/4sDatfx808IGaqlaOoAnDOlGvlvIip08a0Zk+e7gvff/UAI/boNLtGb6a0OPuN1dyGt956pJmK2ZwXt1+Qv5IWD1o1ZAdpnLnmxGh0m1CU93M/1bj8PQ2d3yLj943af7gAEqlAdSc9VqqQI156SiAh4a1B1N9Dj1bfSCZ8ovcBy4B/1j0Ogzglxs7NhRrbt/ZsxnVrR7psYEe2cZzWQeXbDBaOU866tReLg32ijq41moDle6rtDqe1ThwpUEV2ILtp93sR9scMmbeLq/P23wMkfElTOVKtz8nqJpVyoP5l+CMAy7sh5RrXsstqBgI7bmFsfT893to2i+HgpU8S3Lt2fYnVyIrg1W1ql+25JcvZuw1qlUVi+uANtxmBwO1vgS788bd9+GtHP7RuuPaJoiM2VDYom61gN8DlW43lbT/xZ411MEQrEBqRwOY0+16Uf/9UEoA70W6nLSkBRgzFlJAW/ZDIk4SUI0VlVQ8VrYllA0P+2GX5zUzoeJF/m+fRzuvJapCNtQ6L2OZQNCL3OtccxUKi8H2+l3dqHeruvTR/epHlXeesgKg7Dyu9RnfaZh1EPbpbtqWzct19H97vNeRgsmm4PoeZoDGEDQluvHisn1en/f1G0sjGtpU+OGCFUhNLwfPZ9JDX+103Nervivdb4mfQSkjK6Edy+oen79b7yRYUvy58kB1HvlxckDEc7CqMJllhRl/6UmvrYynxwa3JbNoVqca/TRWXjA5ALmKS2y0LoBOIatG13cdsVeiw4UzLATar1FDkOnTDQmygvms2n9eRC13bBukHGO0jlklrYbPLox1uq/K8HI/XiP9rfxNw129yiLJgnVdKcQ87WD5auspp/ucK4tLSumigqCPesWIANCa69QzTxe+JrWr0pdjrqMbOjYMSrqMLgTK9uDBxdxCev/3YwFV+LSeX33mYh4F0/HUHOo+Za3TY65xmYJ9FbXJ3GEw57qrsStUumU6nFzeC+OtAWjcojifB47HYCcejjJZw8t17ut2TbqS9OQWlKhfSA4wd/jbyhcKLXWhrtDfYRDgVz6Ung/4n/fOjaZ+b62n4zKnw2he6UaeB524Xm/+79Zr9EoKgKkZ9TTuGF6uYQK/dmnclu7Xcd+gbdc2oybMA1S6/aHgR1ZS4PNUzzt7+YrP1x6UMzQzmAGPlCxY73JfjVEtq/adV/wam8LfjXvcIHTkFpbQ7R9u1jsZIedyXpFTVPh9V+fUr9wrL1ijt6y8++rSLwBW6Olu27AGtW9UQ7f0mJHJyuygEUU93WStSqW7z16hDIx8QmrEb0Gl248Mp+TYc1cv87QrTxW93+J9zz+Z9kvFZcSCKZD86frdq3GSsa+jKP598iLd89k2ij+X6fU10t3Kqfh/4WYNdqO2lkJFOW6ijnszfdUhOp6Wo1l6wL2kS+VD7b6NPuP499KYs/TT3nP0wBfRlOJlvdRiL5n5g3UVhxkCmFnlcBTrfAn28ktgfBEhfEy4++S+ysBKyum/HUhWnCabRWv5ODv70YKhpE6o5MAMJHCB0Q7PdYe8r2PszPm7Vzt+w/1f7KC4xAx65OvyYG2+Mrmc3+KnOOW96WAMy2KSqIfLHCYwpv1n3TeWXcguoPGL99KOk5do6s+eGx1veX8TnbyAxhIIgTndAOCX8HAF0cuDmO2CEb3c3XnEte4SyGjW56QrksikSQe/Ac6XqHT7QdmQcedti0pKPf7u/h5ka+JTdO9hDSSDpLsERdJqDmaGZJiqWzZljSXuWuIMkKdBhkk/7tc7CaCiNQe9jwZ6Z/URzfaNLA96cXe9wTXIN3xFYJqe7mD0qLkdXu6SDJf7oRigNAyB1HQaXq7gWJMeuDtOXqQur6+hb7afdrttiZ8HsWv0bz34GgqyNymDNh+74PRYflEJPT5/V4Vt9crMNlVGHRj0xA0QwtYfThXnX18Namcu5gYxVQCBGdyhQYXHQrAsHBCrDmMF7Xq6Q2N4uffo5aGQa2wanExR6faDkp9BeuC+uHSfqMyd9rAcAG/70bpj9OYvh8hsfB2bo2dvo0fn7aIjKVn0xILdtOXYBXrr10O08egFxe+lFaVzugHAPB74YofPbR6UsY3ZXbp0iR5++GGqXbs21a1bl5588knKyfE+/D4/P5/Gjh1LDRo0oJo1a9K9995LqampFebJut4WL16s8acJTdGTb6VvnuhPt3ZprHdSTMmonZqgn9Qsz3FBpE6l51L0ibIGXKs0Crkrc1dYMsxlI607x2xkPGFmqnTPnj2b2rZtS1WrVqUBAwbQrl0VezjN8mUqaf1QclwWFJXSzKjjNG/bKUpUuE5fVr6yoFBqS/FywpJ+XyM+/oM2HEmjMfN20cIdiW63N8KwFTlpcDcPxqoXc6X5d9myZdSlSxexfc+ePWn16tVBSyuAN1lXPJ8rz3sJyGaVebVc4T548CCtW7eOVq1aRVu2bKFnnnnG62teeOEF+uWXX0S+3rx5M50/f57+8pe/VNhu/vz5lJyc7LiNHj1aw08SuprVqUZDOjVyGxDMZIejJSISg/HL+L6slxmHiGOEfOVmiS2t2IuiWgb/O5lecYSXryKwFsX0MMlnNEA1QBNBqXQvWbKEJk6cSFOmTKE9e/ZQ7969afjw4ZSWlkZGodXxLK28+QoqmpFX6Ph3Uam5lqM646aR4MfYs/TqigOyljyT0quXWWkgtUoRoXGxVpp/t2/fTg8++KDoQYuLixMFb77Fx8eTEXBcBQhN/1q2j3q/+buq72mmYNGHDx+mNWvW0FdffSUKxjfeeCN9+umnokeaK9LuZGZm0tdff00ffvgh3XrrrdSvXz9RueZ8vmOH88gA7jlv2rSp48YFcAAjw/Dy0CjjmzWivb0OEezU+RxebpBsY1OwbZgBjpGgFBf4Yv3000/T448/Tt26daO5c+dS9erVad68eWRGSg42aeXNV48IrwNsd/esbaK3++B578tcGb2Au2hnIv3zhzhFryspsRlgeLnvNFSOqJh9KllwXpDS/Dtz5kwaMWIETZo0ibp27UrTp0+nvn370qxZs0hPPOIit6CYrvn3b7qmA/TDDYFqu5zrI0CjgURHR4uK8XXXXed4bNiwYRQeHk47d7pf3SE2NpaKiorEdnY8iqV169bi/aR4CHrDhg2pf//+4vzga1RYQUEBZWVlOd0AQrWCZVZWK+MbiV6dUL72a4QRqWZUSesdFBYWiov25MmTHY/xBZ4v4K4XbH8cOp9Fvx/yvY61LzzHWK6oI6mUWyhvOPf2Exfp4/XHPPYGSy3aecZpDeGb39tIVsBB1JTgzz1h2DU+t7N/r0p4e43091kRd85nunkZMrMPNdUi//Lj3Ootxa3eK1euVC1d30WfpvScQlGo5wCEfIHgiwBfB3guUvn9sn9/t6M8bwF4w3E1lGTjQ8nmqSimpKRQ48bO84ArVapE9evXF895ek1kZKSorEs1adLE6TVvvvmm6Annwvbvv/9Ozz//vJgr/n//938e0zNjxgyaNm1awJ8LIJCh+mDcMv7S3Ul0PlPZaEl/nMu44lfZUqttpcvv8uu4LhFMV4rKOwHZF1tOOt2fvTGBIiv512/7sYfvIepw+ciIzUfTPG4nHa2YnV8s+3uVlunlvMa1XSHMDJXu9PR0KikpERdoKb5/5MgRj63ffLPz1vrNgbk+Xn+cgonXheWbHFx5lpu+pTHq98KYlZzvzJ/fXe5rftrr3xrcNatonqWCyp/8ywVxd9t7KtQrzfPsm+gzlJCGtZdBfRxXw2xeeeUV+s9//uNzaLmWXn/9dce/r732WsrNzaX33nvPa6WbC+rSBjrO961atdI0nVZ3Xdt6dCQlW+9kGN62V26lgqISqlOtst5JCakygtJr/ZKYJIo9c5mCSUnZUqtt1Xidmlwr3Z9tOuH3e30s4/NwfBW5n1vLuoBUtcgICpQhawhKWr/bNaxBjwxsrcp+f957njo3rSXWc+ZWL17SqkvT2qIn465ezcTjXNAf1s1zxND8olIxhPH6tvVEq8rfrmvl6DXhxpkfdiXSyB5N6bf4sgpIszpVqX6NSFFZu6ZJTdp/NpMSL+VR5pUierB/ayoqLqVlboZEVq0cTt2b1xEno6a1q1JeYTH1b1efWtStJiKC83sEqnOTWnQ01fPFm/eXdCmPkjPz6aZrGtKx1GxKzSo/md7dp7movD5wfSvxHV7OK6TOTWqL5Xv4tbt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+ "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "b_pre = b_discharge_pre - b_charge_pre\n", + "arr_names = 'q_pre, b_pre, u_pre, s_pre, c_pre, r_pre'.split(', ')\n", + "L = 72\n", + "for i, our_arr in enumerate([q_pre, b_pre, u_pre, s_pre, c_pre, r_pre]):\n", + " name = arr_names[i]\n", + " old = np.load(name+'.npy')\n", + " new_loss = np.load('l1'+name+'.npy')\n", + " real = np.load('real'+name+'.npy')\n", + " ineff = np.load('85rt'+name+'.npy')\n", + " diff = np.linalg.norm(our_arr - old)\n", + " mag = np.linalg.norm(old)\n", + " print(f'{name} changed by {diff/mag*100} percent')\n", + " plt.figure(figsize=(10,10))\n", + " for k in range(6):\n", + " plt.subplot(6,4,k*4+1)\n", + " plt.plot(old[k])\n", + " if k == 0:\n", + " plt.title('ideal btry')\n", + " \n", + " plt.subplot(6,4,k*4+2)\n", + " plt.plot(new_loss[k])\n", + " if k == 0:\n", + " plt.title('new_loss')\n", + " \n", + " plt.subplot(6,4,k*4+3)\n", + " plt.plot(old[k] -real[k])\n", + " if k == 0:\n", + " plt.title('ideal - real')\n", + "\n", + " plt.subplot(6,4,k*4+4)\n", + " plt.plot(ineff[k])\n", + " if k == 0:\n", + " plt.title('.85 RT eff')\n", + " plt.tight_layout()\n", + " plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 60, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+4YcflvN5EhISDMIUFRXRvHnzyNXVldq2bUuvvfZatYmDKSkp5OvrKxdN4vssWbKEysrKDMKEhobSE088Id1yffv2pS1btpg9PmvWrJFTAt577z2LsT81NZVef/11aZ+TkxM9/vjjdO7cOf11dhbyaOdu3brJ67y2TGJiosE9srKyaPr06XKUZvv27WnOnDmUn59vECY6OprGjh0r0xsPCf/888/NYn95eTktX76cevXqJe3r06cPffLJJwYTz7QeB6MIDRIUFCQcHR3F5s2bRVxcnJg7d65o3769uH37dpPaMWHCBBEYGChiY2NFVFSUeOGFF0SPHj1Efn6+Pszbb78t3N3dRXBwsDh37pwYOXKkGD16tP56WVmZGDRokBg3bpyIjIwUBw4cEJ06dRJ+fn76MElJSaJNmzZi0aJF4uLFi+Krr74SdnZ24tChQ2aLy5kzZ4SHh4cYPHiwWLhwoUXYn5WVJXr27ClmzZolTp8+LZ9z+PBhceXKFX2YNWvWCBcXF7Fnzx5x4cIF8dJLL4levXqJe/fu6cNMnDhRDBkyRJw6dUocP35c9O3bV0ybNk1/PScnR3Tp0kVMnz5dftfbt28XTk5O4ttvvxUNZdWqVcLV1VXs379fJCcni507d4q2bduKL7/80mLiYAxNiseIESPEvHnz9Mfl5eXCzc1N+Pv7N6td6enpXFyIsLAweZydnS0cHBxkgtARHx8vw4SHh8tjzmy2trYiLS1NH2bjxo3C2dlZFBcXy+MPP/xQDBw40OBZU6ZMkeJlDvLy8kS/fv3EkSNHxLPPPqsXD63b/8c//lGMGTPG6PWKigrRtWtXsXbtWv05jlOrVq1k5mFYzDg+Z8+e1Yc5ePCgsLGxEampqfL466+/Fh06dNDHR/fs/v37i4bi6+sr3nzzTYNzr776qszklhIHY2iu2aJmqcOmIicnR+47duwo92xnaWmpga2enp7Uo0cPva2856q2cuIgLxjNMybj4uL0YZT30IUxV3y5WcLNjqrP0Lr9P/30k5y9PXnyZNlc8vLyok2bNumvJycny8mZymfzpC5u5irt52o+30cHh+c0dfr0aX2YZ555Ri45obSfm6h3795tUBxGjx4tl6y4fPmyPL5w4QKdOHGCfHx8LCYOzbaSWH2pbanDS5cuNZtdvG4J9xU8/fTTNGjQIHmOv3T+sviLNbYsI+9riovuWm1hOIPeu3dPtoPVEhQUJFe5P3v2bLVrWrc/KSmJNm7cKJeB+Oijj2QcFixYIG3mZSF0z69tWUzes/Aosbe3lwWAMgz3SRiLY4cOHUgtS5cule+BRZkX0uK0vWrVKtl/obu/1uNgMeKhVbj0jo2NlaWGpcDrQCxcuJCOHDkiO9EsDRZsLm1Xr14tj7nmwd8Br9jP4mEJ7Nixg7Zt20Y//PADDRw4kKKiomQhxOtlWEocjKG5ZouapQ4bG15+YP/+/RQSEmKwFgnbw82s7Oxso7byvqa46K7VFoZ71htS6+BmCf+eDntBuKTiLSwsjDZs2CD/55JJy/az94F/3kPJgAEDpPdH+fza0grvq/6mEHuK2HtRnziqZcmSJbL2MXXqVNn8mzFjBr3//vvSk2cpcbAY8VAudahDt9ThqFGjmtQW7lBm4di9ezcdPXq0WrWQ7XRwcDCwlduYnLh1tvI+JibG4MvnmgBnLF3G4DDKe+jCNDS+3t7e8tlc2uk2Lsm5yqz7X8v2cxOxqmuc+w569uwp/+fvgzOG8tncROB+AKX9LI4spDr4u+Q0xf0KujDHjh2T/T9K+/v379/g6n5hYaHsm1DChSM/31LiYBShUVct9zZv2bJF9jS/9dZb0lWr7PFvCt555x3pQgsNDRW3bt3Sb4WFhQauTnbfHj16VLo6R40aJbeqrs7x48dLdy+7Lzt37lyjq3PJkiXS2xEQEGB2V60OpbdF6/aze9ne3l66OxMTE8W2bdvkc7Zu3Wrg5uS0sXfvXhEdHS1efvnlGt2cXl5e0t174sQJ6XlSujnZu8FuzhkzZkg3J6c/fo453JwzZ84UjzzyiN5Vu2vXLunqZg+VpcTBGJoUD4bHCnCi5vEe7Lpl/3ZTw9pa08ZjP3TwF/zuu+9KNxl/WZMmTZICo+TatWvCx8dH+t054SxevFiUlpYahAkJCRFDhw6V8e3du7fBMxpTPLRu/759+6R4cWHi6ekpvvvuO4Pr7Opcvny5zDgcxtvbWyQkJBiEyczMlBmNx1ewi3n27NnSfa2Ex1ewW5jvwZmdM7Q5yM3Nle+b03Lr1q3lu1m2bJmBS1XrcTAG1vMAAFhHnwcAwDKAeAAAVAHxAACoAuIBAFAFxAMAoAqIBwBAFRAPAIAqIB4AAFVAPAAAqoB4AABUAfEAAJAa/gWyA7PM7mgMjgAAAABJRU5ErkJggg==", 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", 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", 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "for i in range(5):\n", + " plt.figure(figsize=(3,1))\n", + " plt.plot(q_pre[i])\n", + " plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 61, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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oV9kvclaPxkoTCrFZpC4jFCTcTk5Uz6HvLLISy6TufOlrZ87LTV7sJ7J2rC3NFV5nqtwCWya0A383WWtUvNei/i/ES1tjTcb4uajl2tAEspwMmCZe6vme+jT3rhHBXT2iJYxYfazKxxhT6YQV07iBA1y790ToKuRmb82apWH1K84dI0eYexMX5AqjK/N1fhrVCiIaOkFJaRmUlJazps/QOD/4cvclyC0ohj/Sb7FyKF6TOofAsHh/lsNz/X4Rs8YWbjuv1nfxdvtAeKt9ILNksbny390XZco3cLKFnZPbQ+SHO9l6ZEMnOHDpnlyrRN633Ce6IWxMvwUTOql3Y5trwci1sXzxINOW4STPh1ZdSJyqSOMGjnDuTgG8Gt1Q7X007VDctYmszwmtDm0yql0A+796eEsYsUa58HQMrQhNi/F2sYOb+RWJezzvdwtV+/if9I5kTZ/+LbxZwEDe+aKFUSrqFsGHq/Em4280tBzRMkNLALtQBLrVhcldGglig85kJK+gWBAntIY2ZdwSxFFsmeUXPWeC52qvvJMrWjIOtlawO7k9rD2aBe90CILY+RUzCNW1kbRm5QnB4teiYGbPxuCm4ji6CNVry3JCpz0+ILQNNeuqyG9vt4Z1o1vBsDgN+t2ZafbUkWfRWFqYMb+I6kPJlhna2k94Pa9XOBvLis8/6liZE8Oz9s1WYGNprtJ38c97HcBXlCaAovBm20BQF7RuPnwlXK4wKfouRHNiyC339eDmkNwVI4Rmco+H+Wx1rS1gfKdg2PteB5akKObQ9M6QOrMzeLuoTn8Iq+8gBADmvhzOhPbzfk1ZntH83pESZaPlND2xjuoKk27ESY0yKrbrQpgQspyqCD4t44M063PHX1a9mnnB5ozbwvtvtguAL3ZVNBmkrz10jD4vk7w80L9y/Ea+xnXGJg0PWgQt/F/0IZSmTbAbxAbUE5oo2PxA/hrfllkb6F/gP2/PlAQInrWNvR7Q0of5TLSNWI+r00UCuyOlz+nCvmfefyOdw4PNOFyUsWVCW1iXmiXXF9W/hQ9bpEFLzMrSHOICXatcf3Mtxy4wurvtTI4QdZaHvEPWRGoIWU46Qp4jl/9BP+8XpfbnbJuk3TD/p69GsrB0UrjiWZSHxVVYWGLL44sBzYQs4tkvNZEQOnH/QxQ0XYB1wb6O6HitrgMfm4Biv4uYWCWCzTdXpyaFMp8XfpeajG2ETVS0Xqsz3Ii56DdZOTRGYtvGsfEafx421VOmJKjs0KsPyHLSEB8X9UKl73UNhQm/pEu8Nyi2wu+BlgVe1HcLS9g6NjPQkfr0eZlEyJ1vLmAE6GHRc8FHoI6fQF5UB6/rwa182aIM6SaeOmC3h5v5RRAt1U1Cm3w3rCU7d20mGPIcnNYRLuQUCl0+5DG2QzD0ifaG+k4v0gNqGjMzyX6eYqS7qKhLTURrqwKJk5qgD2b7mRx4p4N6YWmxMxSdzQ1d7CBE9MQUCwzebJvHtZHbEbmirNS6Gsdv7usM0b7OEOBal0WDNIH/fE0kwNPRli26RhfChKB/SR0fkz6FiT//IzM6w7PScuZaqAn0NdYiiZOaoA8GF1Vg7+8ztwogodGLJzBaSo2k/BrSfiR5osQjbSmp48TEptYfYysEjxcntW/rys839S4nhkp9PQtkTUE+Jy0zvlMIrBgaozJZjvdfiCNoipAWLuzaUBXc1PSPcJXqJC2ohGliJue9mhi6miwnPf24Q1r5MZHBxENVfPdGC+i34jB7jU0n7LP2vxM3ZfKLFIG9yvdfvAsDK3N9VME3bzCBEekeodh5TtR+OD0dl8RJjz+uOj4OBEP+KFBHrt5n2eBolfVt7g1LUi6ptT/mI4n7Uynif+/EQW5BiWAx1bWxhJk9Gqt1DMK0MKuBJj+Jk5GAIxriosunWYyfbtIACN2xdFA0TP41Q2bkSl1TE8068jkRhBHzcpQXG5GiW4SKiQqqYemIo8w8vSuTcrEbl64gy8lYocn0iEp0NQnHgfc7Qn7RM7nuh9HtAljH9GZVmF5KXUicagBdNM9Jmghdg0MrKxpeGQWxqlFjdaFmXQ2gCyFRJ8pHEMb8NCPLyUjB/nE41AeOc0QQtRESJyMFzeoZFOYn1MUIs/110qy7fv06jBo1CgICAsDOzg6CgoJg7ty58OzZM6X7dejQgfUdEi9jxozRRRUJwqQI8TC+bH+dWE7nz5+H8vJyWLlyJQQHB8OZM2dg9OjR8OTJE1i0aJHSfbHcxx9/LKzXqUPznRFEdcFRMHBgQEysNRZ0UtNu3bqxhScwMBAuXLgAy5cvVylOKEb161N3CYLQNvImPjBkaixa9+jRI6hXT3UG8tq1a8HNzQ0iIiJgxowZUFRUpLR8SUkJFBQUSCwEQRg/NWLjXb58GZYuXarSaho8eDD4+fmBl5cXnDp1CqZNm8Ysro0bNyrcZ8GCBfDRRx/poNYEQegVTgOmTZuG2RJKl3Pnzknsc/PmTS4oKIgbNWoUpykpKSnsMy9fvqywTHFxMffo0SNhyc7OZvvga33jN20LW9Ku39d3VQjCYMB7U517VCPLacqUKTB8+HClZdC/xHP79m3o2LEjxMfHw6pVqzQWzlatWgmWF0b85GFjY8MWQwTHmsZcpKoOn0oQpoxG4uTu7s4Wdbh16xYTppiYGFi9ejWYK5vPRwEZGRnsf4MGKjo1GijjNJhpliCIGvA5oTBhzhL6j9DPdPfuXWEbH4nDMp07d4Yff/wRYmNj4cqVK7Bu3Tro0aMHuLq6Mp/T5MmToX379tC0qfK53+UNaUuOcYIwTPh7U+VEHbpoU65evVqhT4rn2rVrbH3v3r1sPSsri2vfvj1Xr149zsbGhgsODuamTp2qse+I9znRQgstYNAL3qvKMMM/UIvA5E/0dTk4OKicqQMV3MfHB7Kzs8HRUXfj0ugKqr/+MfZzKNBD/VFyCgsLWVRembvHeNJF1QRP1tvbW6N98EcxxguLh+qvf4z9HBxruP5OTsqnn0doyBSCIAwSEieCIAwSkxYnzI/C0RIMNU9KFVR//WPs52BjwPWvdQ5xgiBqByZtOREEYbiQOBEEYZCQOBEEYZCQOBEEYZCQOBEEYZCYrDgtW7YM/P39wdbWlg3Nkpqaqpd64GB5LVu2ZN1tPDw8oHfv3myAPTHFxcUwbtw41iHa3t4e+vbtC7m5uRJlsrKyoGfPnmyYY/ycqVOnQmlpqUSZf/75B5o3b87Cxji2+5o1a7R+PgsXLmTdht59912jqT92Qn/99ddZ/XBCjsjISEhLSxO2Y0B7zpw5bHQM3J6YmAiXLl2S+IwHDx7AkCFDWJa1s7Mzm+Dj8ePHEmWwM3u7du3YNYddRj777LNq172srAxmz54tMZnIvHnzJDrVGnL9lcKZIOvXr+esra2577//nsvMzORGjx7NOTs7c7m5uTVel6SkJNZR+syZM1xGRgbXo0cPztfXl3v8+LFQZsyYMZyPjw8bfC8tLY1r3bo1Fx8fL2wvLS3lIiIiuMTERC49PZ3bunUr5+bmxs2YMUMoc/XqVa5OnTpccnIyd/bsWW7p0qWchYUFt337dq2dS2pqKufv7881bdqUmzRpklHU/8GDB5yfnx83fPhw7ujRo+w4O3bskBjgcOHChZyTkxO3adMm7uTJk9wrr7zCBQQEcE+fPhXKdOvWjYuKiuKOHDnCHThwgHVcHzRokLAdO7B7enpyQ4YMYb/1L7/8wtnZ2XErV66sVv3nz5/Pubq6clu2bGGd6Tds2MDZ29tzS5YsMYr6K8MkxSk2NpYbN26csF5WVsZ5eXlxCxYs4PRNXl4e67G9b98+tv7w4UPOysqKXXQ8ONooljl8+DBbx5vZ3Nycy8nJEcosX76cc3R05EpKStj6+++/z4WHh0sca8CAAUwctUFhYSEXEhLC7dq1i0tISBDEydDrj6O7tm3bVuH28vJyrn79+tznn38uvIfnhCNn4A2KoFji+Rw7dkwos23bNs7MzIy7desWW//mm284FxcX4Xz4Y4eGhlar/j179uRGjhwp8V6fPn2YiBhD/ZVhcs06nDvv+PHjzLQVdxbG9cOHD4O+wYkgEH4yCKzr8+fPJeobFhYGvr6+Qn3xPzZFPD09hTJJSUmsx3lmZqZQRvwZfBltnTM227BZJn0MQ6//n3/+CS1atID+/fuz5mR0dDR8++23wvZr165BTk6OxLGx0yq6AsT1x6YQfg4Plsfr6ujRo0IZHJvM2tpaov7YhM/Pz69y/ePj4yElJQUuXrzI1k+ePAkHDx6E7t27G0X9lVHrRiVQxb1791g7XXwjILiO8+3pe7gX9NW0adOGzT6D4IWFFwRePNL1xW18GXnnw29TVgYF4OnTp8wXUVXWr18PJ06cgGPHjslsM/T6X716lU1ZlpycDDNnzmTnMHHiRFbnYcOGCceXd2xx3VDYxFhaWrIHjLgM+oUUnaOLS9WGcp4+fTr7DlDwLSws2LU9f/585j/iP9uQ668MkxMnQwatD5yAFJ98xgKOAzRp0iTYtWsXc5QaG/hAQIvh008/ZetoOeFvsGLFCiZOhs5vv/3GplPDUWTDw8PZ0Nb4gMOxkoyh/sowuWYdzomHTxjpaBGu63Myz/Hjx8OWLVtg7969EuNRYZ2wKfrw4UOF9cX/8s6H36asDEZnqmM1YbMtLy+PRdHwaYvLvn374KuvvmKv8elqyPXHCFaTJk0k3mvcuDGLHoqPr+x6wf/4HYjBSCNGwDQ5x6owdepUZj0NHDiQNY2HDh3KhrfGKLAx1F8ZJidOaK7jpAvYThc/PXE9Li6uxuuDQQkUpj/++AP27NkjYzpjXa2srCTqi+18vHn4+uL/06dPS1xgaMngjcvfeFhG/Bl8meqeM44Dj8fGJza/oCWCzQr+tSHXH5vQ0qkb6L/B8e8R/D3w5hMfG5tR6IsR1x/FF4WaB39LvK74GYSwzP79+5n/TVz/0NDQajWJioqKZEaTxIcvHtsY6q8UzkRTCTBasWbNGhapeOutt1gqgThaVFO88847LMz7zz//cHfu3BGWoqIiiVA8phfs2bOHheLj4uLYIh2K79q1K0tHwPC6u7u73FA8jsuO0bJly5ZpPZWARxytM/T6Y/qDpaUlC8lfunSJW7t2LTvOzz//LBGKx+tj8+bN3KlTp7hevXrJDcVHR0ezdISDBw+yyKU4FI8RMgzFDx06lIXi8RrE41Q3FD9s2DCuYcOGQirBxo0bWRoGRjeNof7KMElxQjBPBm8YzHfC1ALM79AHigZ/x9wnHryIxo4dy0K5eEG8+uqrTMDEXL9+nevevTvLPcGLc8qUKdzz588lyuBkEs2aNWPnHBgYKHEMXYqTodf/r7/+YuKID6ywsDBu1apVEtsxHD979mx2c2KZzp07cxcuXJAoc//+fXYzY44RpkCMGDGCpVeIwRwjTFvAz0BBQdGoLgUFBey7xmvZ1taWfS+zZs2SCPkbcv2VQeM5EQRhkJicz4kgCOOAxIkgCIOExIkgCIOExIkgCIOExIkgCIOExIkgCIOExIkgCIOExIkgCIOExIkgCIOExIkgCIOExIkgCDBE/h+VEB1Hyjk1bwAAAABJRU5ErkJggg==", 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "for i in range(5):\n", + " plt.figure(figsize=(3,1))\n", + " plt.plot(b_pre[i])\n", + " plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "\n", + "\n", + "\n", + "\n", + "# --------------------------------------------MPC------------------------------------------------\n", + "\n", + "def mpc(H):\n", + " # -------------------PARAMETERS-------------------\n", + " l = cp.Parameter(H, nonneg = True, name = 'l')\n", + " R = cp.Parameter(H, nonneg = True, name = 'R')\n", + " G = cp.Parameter(nonneg = True, name = 'G')\n", + " Q = cp.Parameter(nonneg = True, name = 'Q')\n", + " B = cp.Parameter(nonneg = True, name = 'B')\n", + " q_t_1 = cp.Parameter(nonneg = True, name = 'q_t_1')\n", + " alpha = cp.Parameter(nonneg = True, name = 'alpha')\n", + " beta = cp.Parameter(nonneg = True, name = 'beta')\n", + " lambda_ = cp.Parameter(nonneg = True, name = 'lambda')\n", + " gamma = cp.Parameter(nonneg = True, name = 'gamma')\n", + " mu = cp.Parameter(nonneg = True, name = 'mu')\n", + " Q_target = cp.Parameter(nonneg = True, name = 'Q_target')\n", + " # -------------------VARIABLES-------------------\n", + " q = cp.Variable(H + 1, nonneg = True, name = 'q')\n", + " b = cp.Variable(H, name = 'b')\n", + " u = cp.Variable(H, nonneg = True, name = 'u')\n", + " s = cp.Variable(H, nonneg = True, name = 's')\n", + " c = cp.Variable(H, nonneg = True, name = 'c')\n", + " r = cp.Variable(H, nonneg = True, name = 'r')\n", + " delta_q_t = cp.Variable(name = 'delta_q_t')\n", + " \n", + " objective = 1/H*(alpha*cp.sum(u) + beta*cp.sum_squares(u) + lambda_*cp.sum(s) + gamma*cp.sum(c))+ mu*cp.sum_squares(delta_q_t)\n", + " constraints = [r + b + u + s == l,\n", + " cp.diff(q) == -b,\n", + " cp.abs(b) <= B,\n", + " q <= Q,\n", + " u <= G,\n", + " r <= R,\n", + " c == R - r,\n", + " s <= l,\n", + " q[0] == q_t_1,\n", + " delta_q_t == Q_target - q[-1]]\n", + " problem = cp.Problem(cp.Minimize(objective), constraints)\n", + " return problem\n", + "\n", + "def mpc_set_param(problem, l, R, Q, B, q_t_1, Q_target, constants):\n", + " problem.param_dict['l'].value = l\n", + " problem.param_dict['R'].value = R\n", + " problem.param_dict['G'].value = constants['G']\n", + " problem.param_dict['Q'].value = Q\n", + " problem.param_dict['B'].value = B\n", + " problem.param_dict['q_t_1'].value = q_t_1\n", + " problem.param_dict['Q_target'].value = Q_target\n", + " problem.param_dict['alpha'].value = constants['cons_alpha']\n", + " problem.param_dict['beta'].value = constants['cons_beta']\n", + " problem.param_dict['lambda'].value = constants['cons_lambda']\n", + " problem.param_dict['gamma'].value = constants['cons_gamma']\n", + " problem.param_dict['mu'].value = constants['cons_mu']\n", + " return problem\n", + "\n", + "def mpc_ret_var(problem):\n", + " q = problem.var_dict['q'].value\n", + " b = problem.var_dict['b'].value\n", + " u = problem.var_dict['u'].value\n", + " s = problem.var_dict['s'].value\n", + " c = problem.var_dict['c'].value\n", + " r = problem.var_dict['r'].value\n", + " delta_q_t = problem.var_dict['delta_q_t'].value\n", + " return q, b, u, s, c, r, delta_q_t\n", + "\n", + "def mpc_roll(constants):\n", + " l = constants['hor_l']\n", + " R = constants['hor_R']\n", + " #------------------------------------------------------------------------------------------------------\n", + " q_star = np.zeros((constants['num_samples'],))\n", + " b_star = np.zeros((constants['num_samples'],))\n", + " u_star = np.zeros((constants['num_samples'],))\n", + " s_star = np.zeros((constants['num_samples'],))\n", + " c_star = np.zeros((constants['num_samples'],))\n", + " r_star = np.zeros((constants['num_samples'],))\n", + " delta_q_t_star = np.zeros((constants['num_samples'],))\n", + " q_t_1_star = constants['cons_Q']\n", + " # -------------------------------------------LOOP------------------------------------------------------\n", + " prob_mpc = mpc(constants['H'])\n", + " for t in range(constants['num_samples']):\n", + " #------------------------------------------------------------------------------------------------------\n", + " Q = constants['cons_Q']\n", + " B = constants['C_max']*Q\n", + " Q_target = constants['cons_frac']*Q\n", + " q_t_1 = q_t_1_star\n", + " #------------------------------------------------------------------------------------------------------\n", + " prob_mpc = mpc_set_param(prob_mpc, l[t][:constants['H']], R[t][:constants['H']], Q, B, q_t_1, Q_target, constants)\n", + " prob_mpc.solve(solver=cp.CLARABEL, verbose=False, warm_start=True)\n", + " if prob_mpc.status == cp.INFEASIBLE:\n", + " raise ValueError(f\"MPC problem infeasible at timestep {t}, status: {prob_mpc.status}\")\n", + " elif prob_mpc.status == cp.UNBOUNDED:\n", + " raise ValueError(f\"MPC problem unbounded at timestep {t}, status: {prob_mpc.status}\")\n", + " q_H, b_H, u_H, s_H, c_H, r_H, delta_q_t = mpc_ret_var(prob_mpc)\n", + " q_star[t] = q_H[1]\n", + " b_star[t] = b_H[0]\n", + " u_star[t] = u_H[0]\n", + " s_star[t] = s_H[0]\n", + " c_star[t] = c_H[0]\n", + " r_star[t] = r_H[0]\n", + " delta_q_t_star[t] = delta_q_t\n", + " #------------------------------------------------------------------------------------------------------\n", + " q_t_1_star = q_H[1]\n", + " return q_star, b_star, u_star, s_star, c_star, r_star, delta_q_t_star\n", + "\n", + "def mpc_full_sweep(constants):\n", + " Qs = constants['Qs']\n", + " fracs = constants['fracs']\n", + " mus = constants['mus']\n", + " num_Qs = constants['number_of_Qs']\n", + " num_fracs = constants['number_of_fracs']\n", + " num_mus = constants['number_of_mus']\n", + " num_samples = constants['num_samples']\n", + "\n", + " storage = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " discharge = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " fossil = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " slack = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " curtailment = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " renewable = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + " delta_q_t = np.zeros((num_Qs, num_fracs, num_mus, num_samples))\n", + "\n", + " for i, Q in enumerate(tqdm(Qs, desc=\"Sweeping Qs\")):\n", + " constants['cons_Q'] = Q\n", + " for j, frac in enumerate(tqdm(fracs, leave=False, desc=f\"Q={Q:.2f}\")):\n", + " constants['cons_frac'] = frac\n", + " for k, mu in enumerate(tqdm(mus, leave=False, desc=f\"frac={frac:.2f}\")):\n", + " constants['cons_mu'] = mu\n", + " q, b, u, s, c, r, delta_q = mpc_roll(constants)\n", + " storage[i, j, k] = q\n", + " discharge[i, j, k] = b\n", + " fossil[i, j, k] = u\n", + " slack[i, j, k] = s\n", + " curtailment[i, j, k] = c\n", + " renewable[i, j, k] = r\n", + " delta_q_t[i, j, k] = delta_q\n", + "\n", + " return storage, discharge, fossil, slack, curtailment, renewable, delta_q_t\n", + "\n", + "def calculate_costs_mpc_sweep(constants, u, s, c):\n", + " alpha = constants['cons_alpha']\n", + " beta = constants['cons_beta']\n", + " lamb = constants['cons_lambda']\n", + " gamma = constants['cons_gamma']\n", + "\n", + " # Elementwise cost arrays\n", + " fossil_costs = alpha * u + beta * np.square(u)\n", + " slack_costs = lamb * s\n", + " curtailment_costs = gamma * c\n", + " total_costs = fossil_costs + slack_costs + curtailment_costs\n", + "\n", + " return fossil_costs, slack_costs, curtailment_costs, total_costs\n", + "\n", + "def find_best_mpc_combination(constants, total_costs):\n", + " avg_costs = np.mean(total_costs, axis=-1) # shape (Q, frac, mu)\n", + " num_Qs = avg_costs.shape[0]\n", + "\n", + " best_Q_mpc_X = []\n", + " best_frac_mpc_X = []\n", + " best_mu_mpc_X = []\n", + " best_cost_mpc_X = []\n", + " best_index_mpc_X = []\n", + "\n", + " for i in range(num_Qs):\n", + " j, k = np.unravel_index(np.argmin(avg_costs[i]), avg_costs[i].shape)\n", + " best_Q_mpc_X.append(constants['Qs'][i])\n", + " best_frac_mpc_X.append(constants['fracs'][j])\n", + " best_mu_mpc_X.append(constants['mus'][k])\n", + " best_cost_mpc_X.append(avg_costs[i, j, k])\n", + " best_index_mpc_X.append((i, j, k))\n", + "\n", + " return best_Q_mpc_X, best_frac_mpc_X, best_mu_mpc_X, best_cost_mpc_X, best_index_mpc_X\n", + "\n", + "def print_best_combinations(constants, best_Q, best_frac, best_mu, best_cost):\n", + " print(\"Best (frac, mu) combinations for each Q:\")\n", + " print(\"-\" * 50)\n", + " for i in range(len(best_Q)):\n", + " print(f\"Q = {best_Q[i]:>5.2f} → best frac = {best_frac[i]:>4.2f}, best mu = {best_mu[i]:>5.2f}, avg cost = {best_cost[i]:.4f}\")\n", + "\n", + "def plot_total_cost_heatmap(constants, avg_total_costs, Q_index):\n", + " fracs = constants['fracs']\n", + " mus = constants['mus']\n", + " Q = constants['Qs'][Q_index]\n", + "\n", + " data = avg_total_costs[Q_index] # shape: (frac, mu)\n", + "\n", + " fig, ax = plt.subplots(figsize=(6, 4))\n", + " im = ax.imshow(data, cmap='viridis', aspect='auto')\n", + "\n", + " ax.set_title(f'Avg Total Cost (Q = {Q:.2f})')\n", + " ax.set_xlabel('mu')\n", + " ax.set_ylabel('frac')\n", + "\n", + " ax.set_xticks(np.arange(len(mus)))\n", + " ax.set_yticks(np.arange(len(fracs)))\n", + " ax.set_xticklabels([f'{m:.2f}' for m in mus])\n", + " ax.set_yticklabels([f'{f:.2f}' for f in fracs])\n", + "\n", + " cbar = fig.colorbar(im, ax=ax)\n", + " cbar.set_label('Avg Total Cost')\n", + "\n", + " plt.tight_layout()\n", + " plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Prescient" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Q = 0.00\n", + "Q = 2.00\n", + "Q = 4.00\n", + "Q = 8.00\n", + "Q = 16.00\n", + "Q = 32.00\n" + ] + } + ], + "source": [ + "q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, B_pre = prescient_sweep_Q(l, R, constants)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# MPC - 1" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "5103a9ff65d844e493474089fc13c19e", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "Sweeping Qs: 0%| | 0/6 [00:00 0.01) * 100,\n", + " 'average_shortfall_cost': np.mean(shortfall_cost_i),\n", + " 'average_curtail': np.mean(c_i),\n", + " 'average_curtailment_rate': np.mean(c_i > 1e-5) * 100,\n", + " 'average_total_cost': np.mean(total_cost_i),\n", + " 'average_renewable': np.mean(r_i),\n", + " }\n", + "\n", + " max_metrics = {\n", + " 'maximum_storage': np.max(q_i),\n", + " 'argmax_storage': np.argmax(q_i),\n", + " 'maximum_fossil': np.max(u_i),\n", + " 'argmax_fossil': np.argmax(u_i),\n", + " 'maximum_fossil_cost': np.max(fossil_cost_i),\n", + " 'argmax_fossil_cost': np.argmax(fossil_cost_i),\n", + " 'maximum_shortfall': np.max(s_i),\n", + " 'argmax_shortfall': np.argmax(s_i),\n", + " 'maximum_shortfall_cost': np.max(shortfall_cost_i),\n", + " 'argmax_shortfall_cost': np.argmax(shortfall_cost_i),\n", + " 'maximum_curtailment': np.max(c_i),\n", + " 'argmax_curtailment': np.argmax(c_i),\n", + " 'maximum_renewable': np.max(r_i),\n", + " 'argmax_renewable': np.argmax(r_i),\n", + " }\n", + " slack_run, slack_start = longest_consecutive_run(s_i, threshold=0.1)\n", + "\n", + " max_metrics.update({'maximum_slack_run': slack_run,'start_idx_slack_run': slack_start})\n", + " metrics_list.append({**avg_metrics, **max_metrics})\n", + "\n", + " return metrics_list\n", + "\n", + "def longest_consecutive_run(arr, threshold):\n", + " mask = arr > threshold\n", + " max_run = run = 0\n", + " max_start = start = None\n", + " for i, val in enumerate(mask):\n", + " if val:\n", + " if run == 0:\n", + " start = i\n", + " run += 1\n", + " if run > max_run:\n", + " max_run = run\n", + " max_start = start\n", + " else:\n", + " run = 0\n", + " return max_run, max_start\n", + "\n", + "def plot_metric_vs_Q(constants, metric_lists, labels, colors, metric_name, ylabel, title, prescient_metrics=None, logy=False):\n", + " Qs = constants['Qs']\n", + " \n", + " for metric_list, label, color in zip(metric_lists, labels, colors):\n", + " values = [metrics[metric_name] for metrics in metric_list]\n", + " plt.plot(Qs, values, label=label, color=color, marker='o')\n", + " \n", + " if prescient_metrics is not None:\n", + " prescient_values = [metrics[metric_name] for metrics in prescient_metrics]\n", + " plt.plot(Qs, prescient_values, label='prescient', color='black', marker='o')\n", + "\n", + " plt.xlabel('Q [GWh]')\n", + " plt.ylabel(ylabel)\n", + " plt.title(title)\n", + " plt.legend()\n", + " plt.tight_layout()\n", + " if logy:\n", + " plt.yscale('log')\n", + " plt.show()\n", + "\n", + "def plot_metric(metrics_results_mpc_1, metrics_results_mpc_24, metrics_results_mpc_72, metric_name, ylabel, title, metrics_results_pre=None, logy=False):\n", + " plot_metric_vs_Q(\n", + " constants,\n", + " metric_lists=[metrics_results_mpc_1, metrics_results_mpc_24, metrics_results_mpc_72],\n", + " labels=['mpc-1', 'mpc-24', 'mpc-72'],\n", + " colors=['blue', 'red', 'orange'],\n", + " metric_name=metric_name,\n", + " ylabel=ylabel,\n", + " title=title,\n", + " prescient_metrics=metrics_results_pre,\n", + " logy=logy\n", + " )" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "metrics_results_pre = calculate_all_metrics(q_pre, b_pre, u_pre, s_pre, c_pre, r_pre, constants)\n", + "\n", + "\n", + "# Extract best rows from sweep result\n", + "q_best_mpc_1 = np.array([q_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "b_best_mpc_1 = np.array([b_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "u_best_mpc_1 = np.array([u_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "s_best_mpc_1 = np.array([s_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "c_best_mpc_1 = np.array([c_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "r_best_mpc_1 = np.array([r_mpc_1[i, j, k] for (i, j, k) in best_index_mpc_1])\n", + "\n", + "q_best_mpc_24 = np.array([q_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "b_best_mpc_24 = np.array([b_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "u_best_mpc_24 = np.array([u_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "s_best_mpc_24 = np.array([s_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "c_best_mpc_24 = np.array([c_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "r_best_mpc_24 = np.array([r_mpc_24[i, j, k] for (i, j, k) in best_index_mpc_24])\n", + "\n", + "q_best_mpc_72 = np.array([q_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "b_best_mpc_72 = np.array([b_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "u_best_mpc_72 = np.array([u_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "s_best_mpc_72 = np.array([s_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "c_best_mpc_72 = np.array([c_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "r_best_mpc_72 = np.array([r_mpc_72[i, j, k] for (i, j, k) in best_index_mpc_72])\n", + "\n", + "metrics_results_mpc_1 = calculate_all_metrics(q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1, constants)\n", + "metrics_results_mpc_24 = calculate_all_metrics(q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24, constants)\n", + "metrics_results_mpc_72 = calculate_all_metrics(q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72, constants)" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average total cost \n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " 'average_total_cost',\n", + " 'Average Total Cost [$/h]',\n", + " 'Average Total Cost vs Q',\n", + " metrics_results_pre,\n", + " logy=False\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average curtailment\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_curtail\",\n", + " ylabel=\"Average Curtailment [GW]\",\n", + " title=\"Average Curtailment vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum curtailment\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_curtailment\",\n", + " ylabel=\"Maximum Curtailment [GW]\",\n", + " title=\"Maximum Curtailment vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average fossil cost\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_fossil_cost\",\n", + " ylabel=\"Average Fossil Cost [GW]\",\n", + " title=\"Average Fossil Cost vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average AH throughput\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_ah_throughput\",\n", + " ylabel=\"Average AH Throughput [GWh]\",\n", + " title=\"Average AH Throughput vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average shortfall\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_shortfall\",\n", + " ylabel=\"Average Shortfall [GW]\",\n", + " title=\"Average Shortfall vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Average shortfall cost\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"average_shortfall_cost\",\n", + " ylabel=\"Average Shortfall Cost [GW]\",\n", + " title=\"Average Shortfall Cost vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum shortfall\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_shortfall\",\n", + " ylabel=\"Maximum Shortfall [GW]\",\n", + " title=\"Maximum Shortfall vs Q\",\n", + " metrics_results_pre=metrics_results_pre,\n", + " logy=True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Maximum slack run\n", + "plot_metric(\n", + " metrics_results_mpc_1,\n", + " metrics_results_mpc_24,\n", + " metrics_results_mpc_72,\n", + " metric_name=\"maximum_slack_run\",\n", + " ylabel=\"Maximum Slack Run [h]\",\n", + " title=\"Maximum Slack Run vs Q\",\n", + " metrics_results_pre=metrics_results_pre\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Plotting widget" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "def plot_zoomed_signals(model_data, ts, sample_idx, days_before=1, days_after=6):\n", + " q, b, u, s, c, r = model_data\n", + " labels = ['q (Storage)', 'b (Discharge)', 'u (Fossil)', 's (Slack)', 'c (Curtailment)', 'r (Renewable)']\n", + " signals = [q[sample_idx], b[sample_idx], u[sample_idx], s[sample_idx], c[sample_idx], r[sample_idx]]\n", + "\n", + " timestamps = pd.date_range(start='2018-01-01 00:00', periods=q.shape[1], freq='h')\n", + " start = pd.to_datetime(ts - pd.Timedelta(days=days_before))\n", + " end = pd.to_datetime(ts + pd.Timedelta(days=days_after))\n", + " mask = (timestamps >= start) & (timestamps <= end)\n", + "\n", + " fig, axes = plt.subplots(6, 1, figsize=(12, 10), sharex=True)\n", + " for i in range(6):\n", + " axes[i].plot(timestamps[mask], signals[i][mask], color='black')\n", + " axes[i].set_ylabel(labels[i])\n", + " axes[i].grid(True)\n", + " axes[i].tick_params(axis='x', rotation=45)\n", + " axes[-1].xaxis.set_major_formatter(DateFormatter('%m-%d-%Y'))\n", + " axes[-1].set_xticks(pd.date_range(start, end, freq='D'))\n", + " plt.tight_layout()\n", + " plt.show()\n", + "\n", + "def plot_full_signals(model_data, Q_index, constants):\n", + " q, b, u, s, c, r = model_data\n", + " labels = ['q (Storage)', 'b (Discharge)', 'u (Fossil)', 's (Slack)', 'c (Curtailment)', 'r (Renewable)']\n", + " signals = [q[Q_index], b[Q_index], u[Q_index], s[Q_index], c[Q_index], r[Q_index]]\n", + "\n", + " timestamps = pd.date_range(start='2018-01-01 00:00', periods=signals[0].shape[0], freq='h')\n", + "\n", + " fig, axes = plt.subplots(6, 1, figsize=(12, 12), sharex=True)\n", + " for i in range(6):\n", + " axes[i].plot(timestamps, signals[i], color='black')\n", + " axes[i].set_ylabel(labels[i])\n", + " axes[i].tick_params(axis='x', rotation=45)\n", + " axes[i].grid(True)\n", + " axes[-1].xaxis.set_major_formatter(DateFormatter('%m-%d'))\n", + " axes[-1].set_xticks(pd.date_range(timestamps[0], timestamps[-1], freq='MS'))\n", + " plt.suptitle(f'Q = {constants[\"Qs\"][Q_index]:.2f} GWh', fontsize=14)\n", + " plt.tight_layout(rect=[0, 0, 1, 0.98])\n", + " plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "47952cd806f14a3eae21e290f726ad85", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='Model:', options=('prescient', 'mpc-1', 'mpc-24', 'mpc-72'), value…" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "@interact(\n", + " model=Dropdown(options=['prescient', 'mpc-1', 'mpc-24', 'mpc-72'], description='Model:'),\n", + " Q_index=IntSlider(min=0, max=len(constants['Qs']) - 1, step=1, description='Q index:')\n", + ")\n", + "def interactive_full_plot(model, Q_index):\n", + " if model == 'prescient':\n", + " model_data = (q_pre, b_pre, u_pre, s_pre, c_pre, r_pre)\n", + " elif model == 'mpc-1':\n", + " model_data = (q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1)\n", + " elif model == 'mpc-24':\n", + " model_data = (q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24)\n", + " elif model == 'mpc-72':\n", + " model_data = (q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72)\n", + "\n", + " plot_full_signals(model_data, Q_index, constants)" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "e64c3b49590c450f879a95900b867066", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "interactive(children=(Dropdown(description='Model:', options=('prescient', 'mpc-1', 'mpc-24', 'mpc-72'), value…" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "@interact(\n", + " model=Dropdown(options=['prescient', 'mpc-1', 'mpc-24', 'mpc-72'], description='Model:'),\n", + " sample_idx=IntSlider(min=0, max=5, step=1, description='Q index:'), # Adjust max as needed\n", + " ts=DatePicker(value=pd.Timestamp('2018-06-01'), description='Center date:')\n", + ")\n", + "def interactive_plot(model, sample_idx, ts):\n", + " if model == 'prescient':\n", + " model_data = (q_pre, b_pre, u_pre, s_pre, c_pre, r_pre)\n", + " elif model == 'mpc-1':\n", + " model_data = (q_best_mpc_1, b_best_mpc_1, u_best_mpc_1, s_best_mpc_1, c_best_mpc_1, r_best_mpc_1)\n", + " elif model == 'mpc-24':\n", + " model_data = (q_best_mpc_24, b_best_mpc_24, u_best_mpc_24, s_best_mpc_24, c_best_mpc_24, r_best_mpc_24)\n", + " elif model == 'mpc-72':\n", + " model_data = (q_best_mpc_72, b_best_mpc_72, u_best_mpc_72, s_best_mpc_72, c_best_mpc_72, r_best_mpc_72)\n", + "\n", + " plot_zoomed_signals(model_data, ts, sample_idx)\n" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.13.5" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} diff --git a/mpc_dev/real_battery_objs.py b/mpc_dev/real_battery_objs.py new file mode 100644 index 00000000..09fdd7fe --- /dev/null +++ b/mpc_dev/real_battery_objs.py @@ -0,0 +1,703 @@ +import marimo + +__generated_with = "0.14.17" +app = marimo.App(width="medium") + + +@app.cell +def _(): + import marimo as mo + import cvxpy as cp + import pandas as pd + import numpy as np + import matplotlib.pyplot as plt + return cp, mo, np, pd, plt + + +@app.cell +def _(np, pd): + def process_single_node_data(G, add_event=False, verbose=False): + # df = pd.read_csv('https://raw.githubusercontent.com/slacgismo/regrow/refs/heads/control/battery_control/single_node_data.csv', index_col=0, parse_dates=True) # $404 error + df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True) + df[df.columns] = df.apply( + pd.to_numeric, errors='coerce').fillna(0).astype('float64') + df = df[~df.index.duplicated(keep='first')] + df['load[MW]'] = df['load[MW]'].mask( + df['load[MW]']<100).interpolate(limit_direction='both').ffill().bfill() + # df.index += pd.Timedelta(hours=8) + df = df.loc["2018":"2020"] + if add_event: + df.loc["2019-08-15":"2019-08-20", 'load[MW]'] *= 1.5 + df.loc["2019-08-15":"2019-08-20", 'pv[MW]'] *= 0.25 + daily_df = df.groupby(df.index.date).aggregate('sum') / 1000 + daily_df.index = pd.to_datetime(daily_df.index) + + l = df['load[MW]'].to_numpy() / 1000 + s = df['pv[MW]'].to_numpy() / 1000 + w = df['wind[MW]'].to_numpy() / 1000 + R = w + s + netload = l - (R + G) + infeasible_indices = np.where(netload > 0)[0] + shortfall = np.maximum(l - (R + G), 0) + if verbose: + print(f"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %") + print(f"average load = {np.mean(l):.2f} GW") + print(f"average renewable generation = {np.mean(R):.2f} GW") + print(f"average shortfall = {np.mean(shortfall):.2f} GW") + print(f"maximum fossil generation = {np.max(G):.2f} GW") + return l, R, shortfall, df.index, daily_df + return (process_single_node_data,) + + +@app.cell +def _(R, cp, l, np): + def horizon(x, M, H): + number_of_samples = len(x) - H - M + future = np.zeros((number_of_samples, H)) + c = 0 + for i in range(M, len(x) - H): + future_slice = x[i:i + H] + future[c] = future_slice + c += 1 + return future + M = 0 + # l, R, shortfall = process_single_node_data_2018(G, True) + hor_l_1 = horizon(l, M, 1) + hor_R_1 = horizon(R, M, 1) + hor_l_24 = horizon(l, M, 24) + hor_R_24 = horizon(R, M, 24) + hor_l_72 = horizon(l, M, 72) + hor_R_72 = horizon(R, M, 72) + + # def make_constants (M, G, sparse, etas): + # constants = { + # 'hor_l': None, + # 'hor_R': None, + # 'G': G, + # 'C_max': 0.33, + # 'cons_alpha': 1.25, + # 'cons_beta': 0.5, + # 'cons_lambda': 20.0, + # 'cons_gamma': 0, + # 'cons_sparse': sparse, + # 'cons_mu': None, + # 'cons_frac': None, + # 'cons_Q': None, + # 'cons_eta_storage':etas, + # 'cons_eta_charge':etas, + # 'cons_eta_discharge':etas, + # 'H': None, + # 'M': M, + # 'num_samples': None, + # 'number_of_Qs': 6, + # 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]), + # 'number_of_mus': 1, + # 'mus': np.array([0.1]), + # 'number_of_fracs': 1, + # 'fracs': np.array([0.25]), + # } + # return constants + + def make_one_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + b = cp.Variable(T, nonneg=False, name='b') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b_charge <= B, + b_discharge <= B, + q[1:]== (param_eta_storage*q[:-1]+ + -b_discharge/param_eta_discharge + +b_charge*param_eta_charge), + s <= l, + b_discharge - b_charge + r + u == l - s, + B == 0.33*param_Q, + b == b_discharge - b_charge, + q[0] == 1.0*param_Q, + + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)+ + param_sparse*cp.sum(b_discharge+b_charge)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + return (make_one_shot,) + + +@app.cell +def _(cp, np, one_shot): + def retrieve(problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + b = problem.var_dict['b'].value + u = problem.var_dict['u'].value + s = problem.var_dict['s'].value + c = problem.var_dict['c'].value + r = problem.var_dict['r'].value + B = problem.var_dict['B'].value + return q, b_charge, b_discharge, b, u, s, c, r, B + + def prescient_sweep_Q(l, R, constants, label=None): + Qs = constants['Qs'] + G = constants['G'] + storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q + charge = np.zeros((Qs.shape[0], l.shape[0])) #b_charge + discharge = np.zeros((Qs.shape[0], l.shape[0])) #b_discharge + net_discharge = np.zeros((Qs.shape[0], l.shape[0])) #b + fossil = np.zeros((Qs.shape[0], l.shape[0])) #u + slack = np.zeros((Qs.shape[0], l.shape[0])) #s + curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c + renewable = np.zeros((Qs.shape[0], l.shape[0])) #r + max_discharge = np.zeros((Qs.shape[0],)) #B + objs = np.zeros((Qs.shape[0],)) + problem = one_shot(l, R, G) + for i,Q in enumerate(Qs): + print(f"Q = {Q:.2f}") + problem.param_dict['Q'].value = Q + problem.param_dict['alpha'].value = constants['cons_alpha'] + problem.param_dict['beta'].value = constants['cons_beta'] + problem.param_dict['gamma'].value = constants['cons_gamma'] + problem.param_dict['lambda'].value = constants['cons_lambda'] + problem.param_dict['sparse'].value = constants['cons_sparse'] + problem.param_dict['eta_storage'].value = constants['cons_eta_storage'] + problem.param_dict['eta_charge'].value = constants['cons_eta_charge'] + problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge'] + problem.solve(solver=cp.CLARABEL, verbose=False) + if problem.status == cp.INFEASIBLE: + raise ValueError(f"Problem infeasible for Q = {Q:.2f}") + elif problem.status == cp.UNBOUNDED: + raise ValueError(f"Problem unbounded for Q = {Q:.2f}") + print(f'objective: {problem.value:.4f}') + objs[i] = problem.value + q, b_charge, b_discharge,b, u, s, c, r, B = retrieve(problem) + storage[i] = q + charge[i] = b_charge + discharge[i] = b_discharge + net_discharge[i] = b + fossil[i] = u + slack[i] = s + curtailment[i] = c + renewable[i] = r + max_discharge[i] = B + if label != None: + names = "store charge discharge fossil slack curtail renew maxDischarge obj".split(' ') + for i,var in enumerate([storage[:,1:], charge, discharge, + fossil,slack, curtailment, renewable, max_discharge, objs]): + np.save(f'test_data/{label}_{names[i]}.npy', var) + return (storage[:,1:], charge, discharge,b, fossil, + slack, curtailment, renewable, max_discharge) + return + + +@app.cell +def _(np): + def naive_control_utility_priority(l, R, G, Q): + T = R.shape[0] + B = Q / 3 + b = np.zeros(T) + q = np.zeros(T+1) + q[0] = 0.5 * Q + u = np.zeros(T) + s = np.zeros(T) + c = np.zeros(T) + for _ix in range(T): + net_load = l[_ix] - R[_ix] + if net_load == 0: + # exactly balences, everything else zero + b[_ix] = 0 + # q[_ix+1] = q[_ix] + u[_ix] = 0 + s[_ix] = 0 + c[_ix] = 0 + elif net_load < 0: + # more renewable than load + s[_ix] = 0 + u[_ix] = 0 + b[_ix] = max(max(net_load, -(Q - q[_ix])), -B) + c[_ix] = b[_ix] - net_load + else: + # less renewable than load + c[_ix] = 0 + u[_ix] = min(net_load, G) + b[_ix] = min(min(net_load - u[_ix], q[_ix]), B) + s[_ix] = net_load - u[_ix] - b[_ix] + q[_ix+1] = q[_ix] - b[_ix] + return_dict = { + 'q': q, + 'b': b, + 'u': u, + 'c': c, + 's': s + } + return return_dict + return + + +@app.cell +def _(np): + def naive_control_battery_priority(l, R, G, Q): + T = R.shape[0] + B = Q / 3 + b = np.zeros(T) + q = np.zeros(T+1) + q[0] = 0.5 * Q + u = np.zeros(T) + s = np.zeros(T) + c = np.zeros(T) + for _ix in range(T): + net_load = l[_ix] - R[_ix] + if net_load == 0: + # exactly balences, everything else zero + b[_ix] = 0 + # q[_ix+1] = q[_ix] + u[_ix] = 0 + s[_ix] = 0 + c[_ix] = 0 + elif net_load < 0: + # more renewable than load + s[_ix] = 0 + u[_ix] = 0 + b[_ix] = max(max(net_load, -(Q - q[_ix])), -B) + c[_ix] = b[_ix] - net_load + else: + # less renewable than load + c[_ix] = 0 + b[_ix] = min(min(net_load, q[_ix]), B) + u[_ix] = min(net_load - b[_ix], G) + s[_ix] = net_load - u[_ix] - b[_ix] + q[_ix+1] = q[_ix] - b[_ix] + return_dict = { + 'q': q, + 'b': b, + 'u': u, + 'c': c, + 's': s + } + return return_dict + return + + +@app.cell +def _(np): + car = np.array([-2,3,4,0]) + car* (car >= 1e-5) + return + + +@app.cell +def _(add_abnormal_event, process_single_node_data): + G = 1 + l, R, shortfall, tidx, daily_df = process_single_node_data(G, add_abnormal_event.value, True) + return G, R, daily_df, l, shortfall, tidx + + +@app.cell +def _(daily_df, mo, plt): + daily_df.plot(y=['load[MW]', 'pv[MW]', 'wind[MW]']) + mo.mpl.interactive(plt.gcf()) + return + + +@app.cell +def _(daily_df, plt): + daily_df.loc["2019-08-12":"2019-08-23"].plot(y=['load[MW]', 'pv[MW]', 'wind[MW]'], marker='.') + plt.legend(['load[GWh]', 'pv[GWh]', 'wind[GWh]']) + plt.gcf() + return + + +@app.cell +def _(mo): + make_problem = mo.ui.run_button(label='run optimization') + add_abnormal_event = mo.ui.switch(label='add abnormal weather event') + mo.vstack([make_problem, add_abnormal_event]) + return add_abnormal_event, make_problem + + +@app.cell +def _(G, R, l, make_one_shot, make_problem, mo): + mo.stop(not make_problem.value) + + problem = make_one_shot(l, R, G) + # naive_problem = make_naive_control(l, R, G) + return (problem,) + + +@app.cell +def _(problem): + problem + return + + +@app.cell +def _(mo): + alpha_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='alpha', + value=1.25, full_width=True, debounce = True) + beta_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='beta', + value=0.5, full_width=True, debounce = True) + gamma_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='gamma', + value=0.0, full_width=True, debounce = True) + lambda_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='lambda', + value=20.0, full_width=True, debounce = True) + eta_storage_sldr = mo.ui.slider( + start=-7, stop=-1, step=0.1, label='x, eta storage = 1-10^x', + value=-3, full_width=True, debounce = True) + eta_charge_sldr = mo.ui.slider( + start=.5, stop=1, step=0.0001, label='eta charge', + value=0.95, full_width=True, debounce = True) + eta_discharge_sldr = mo.ui.slider( + start=.5, stop=1, step=0.0001, label='eta discharge', + value=.95, full_width=True, debounce = True) + sparsity_l1_sldr = mo.ui.slider( + start=-8, stop=1, step=0.1, label='log10 of sparsity weight', + value=-2, full_width=True, debounce = True) + Q_sldr = mo.ui.number( + start=0, stop=300, step=1, label='battery capacity [GWh]', + value=4, full_width=True) + return ( + Q_sldr, + alpha_sldr, + beta_sldr, + eta_charge_sldr, + eta_discharge_sldr, + eta_storage_sldr, + gamma_sldr, + lambda_sldr, + sparsity_l1_sldr, + ) + + +@app.cell +def _( + Q_sldr, + alpha_sldr, + beta_sldr, + eta_charge_sldr, + eta_discharge_sldr, + eta_storage_sldr, + gamma_sldr, + lambda_sldr, + mo, + sparsity_l1_sldr, +): + form = mo.md('''{eta_storage}\n{eta_charge}\n{eta_discharge}\n{sparse}\n{Q}\n{alpha}\n{beta}\n{gamma}\n{lambd}\n''' + ).batch( + eta_storage = eta_storage_sldr, + eta_charge = eta_charge_sldr, + eta_discharge = eta_discharge_sldr, + sparse = sparsity_l1_sldr, + Q = Q_sldr, + alpha=alpha_sldr, + beta=beta_sldr, + gamma=gamma_sldr, + lambd=lambda_sldr + ).form(show_clear_button=True, bordered=False) + return (form,) + + +@app.cell(hide_code=True) +def _(R, l, np, plot_length, plot_start, plt, shortfall, tidx): + _fig, _ax = plt.subplots(nrows=3, sharex=True, figsize=(10, 5)) + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _ax[0].plot(tidx[_s], l[_s]) + _ax[0].axhline(1, color='orange', ls=':', label='max fossil') + _ax[0].legend() + _ax[0].set_title('load') + _ax[1].plot(tidx[_s], R[_s]) + _ax[1].set_title('renewables') + _ax[2].plot(tidx[_s], shortfall[_s]) + _ax[2].set_title('shortfall') + plt.tight_layout() + # mo.mpl.interactive(_fig) + _fig + return + + +@app.cell +def _(l, mo): + ### original view + # plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start', full_width=True, value=14069) + # plot_length = mo.ui.slider(start=0, stop=len(l), step=1, label='plot length', value=12*24, full_width=True) + ### tight vew + # plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start', full_width=True, value=14069+24*4.3) + # plot_length = mo.ui.slider(start=0, stop=len(l), step=1, label='plot length', value=3.5*24, full_width=True) + ## wide view + plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start', full_width=True, value=13824) + plot_length = mo.ui.slider(start=0, stop=len(l), step=1, label='plot length', value=26*24, full_width=True) + show_batt_power_bounds = mo.ui.switch(label='show battery power bounds') + show_cap_contrained = mo.ui.switch(label='show active capacity limits', value=True) + show_battery_priority = mo.ui.switch(label='show battery priority controller') + show_utility_priority = mo.ui.switch(label='show utility priority controller') + mo.output.append(mo.hstack([plot_start,plot_length])) + mo.output.append(mo.hstack([show_batt_power_bounds, show_cap_contrained, show_battery_priority, show_utility_priority])) + return ( + plot_length, + plot_start, + show_batt_power_bounds, + show_battery_priority, + show_cap_contrained, + show_utility_priority, + ) + + +@app.cell +def _(form, problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + eta_storage = 1 - 10**form.value['eta_storage'] + + lost_store = (q * (1-eta_storage)) + lost_charge = (b_charge * (1 - form.value['eta_charge'])) + lost_discharge = (b_discharge * (1/form.value['eta_discharge']-1)) + + return b_charge, b_discharge, lost_charge, lost_discharge, lost_store + + +@app.cell(hide_code=True) +def _(b_charge, b_discharge, np, plt, problem): + is_chrg = ~np.isclose(b_charge,0, atol = 1e-5) + is_dischrg = ~np.isclose(b_discharge,0, atol = 1e-5) + both = np.where(np.logical_and(is_chrg, is_dischrg)) + print(f'charge interference locations: \n{both}') + # print(f'simultaneous charge and discharge times (6 simulated years, one per battery size): {len(both[0])}') + # arr_both = np.array([both[0], both[1]]) + # both_qs = {} + # for nq in range(6): + # both_qs[caps[nq]]= np.sum(arr_both[0,:]==nq) + plt.figure(figsize=(12,1)) + plt.vlines(both,0,1) + plt.title(f'Simultaneous Charging/Discharging ({len(both[0])}) sparsity weight = {problem.param_dict['sparse'].value}') + plt.xlabel('hour') + return (both,) + + +@app.cell +def _( + am_solving, + both, + form, + naive_bp, + naive_up, + np, + plot_length, + plot_start, + plt, + problem, + show_batt_power_bounds, + show_battery_priority, + show_cap_contrained, + show_utility_priority, + tidx, +): + am_solving + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _fig, _ax = plt.subplots(nrows=5, sharex=True, figsize=(10, 6)) + _charged = np.isclose(problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose(problem.var_dict['q'].value[_s], 0, atol=1e-2) + _ax[0].plot(tidx[_s], problem.var_dict['q'].value[_s]) + + if show_cap_contrained.value: + _ax[0].plot(tidx[_s][_charged], problem.var_dict['q'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[0].plot(tidx[_s][_discharged], problem.var_dict['q'].value[_s][_discharged], ls='none', marker='.', color='orange') + _ax[0].axhline(0, color='red', ls='--', linewidth=0.5) + _ax[0].axhline(form.value['Q'], color='red', ls='--', linewidth=0.5) + _ax[0].axhline(0.5 * form.value['Q'], color='orange', ls=':', linewidth=0.5) + _ax[0].set_title(f'battery SOC, max={problem.param_dict['Q'].value}, ') + _ax[1].plot(tidx[_s], problem.var_dict['b'].value[_s]) + + if show_batt_power_bounds.value: + _ax[1].axhline(problem.var_dict['B'].value, color='red', ls='--', linewidth=0.5) + _ax[1].axhline(-problem.var_dict['B'].value, color='red', ls='--', linewidth=0.5) + _ax[1].axhline(0, color='orange', ls=':', linewidth=0.5) + _ax[1].set_title(f'battery power, charging interferences ={len(both[0])}, sparsity weight = {problem.param_dict['sparse'].value}') + _ax[2].plot(tidx[_s], problem.var_dict['u'].value[_s]) + + if show_cap_contrained.value: + _ax[2].plot(tidx[_s][_charged], problem.var_dict['u'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[2].plot(tidx[_s][_discharged], problem.var_dict['u'].value[_s][_discharged], ls='none', marker='.', color='orange') + _ax[2].set_ylim(-0.1, 1.1) + _ax[2].set_title('utility power') + _ax[3].plot(tidx[_s], problem.var_dict['c'].value[_s]) + + if show_cap_contrained.value: + _ax[3].plot(tidx[_s][_charged], problem.var_dict['c'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[3].plot(tidx[_s][_discharged], problem.var_dict['c'].value[_s][_discharged], ls='none', marker='.', color='orange') + # _ax[3].set_ylim(-0.1 * np.max(problem.var_dict['c'].value), 1.1*np.max(problem.var_dict['c'].value)) + ax3_title = f'curtailed renewable power, total = {np.sum(problem.var_dict['c'].value[_s]):.2f}' + _ax[4].plot(tidx[_s], problem.var_dict['s'].value[_s]) + + if show_cap_contrained.value: + _ax[4].plot(tidx[_s][_charged], problem.var_dict['s'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[4].plot(tidx[_s][_discharged], problem.var_dict['s'].value[_s][_discharged], ls='none', marker='.', color='orange') + # _ax[4].set_ylim(-0.1 * np.max(problem.var_dict['s'].value), 1.1*np.max(problem.var_dict['s'].value)) + ax4_title = f'curtailed load, total = {np.sum(problem.var_dict['s'].value[_s]):.2f}' + + if show_battery_priority.value: + _ax[0].plot(tidx[_s], naive_bp['q'][_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_bp['b'][_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_bp['u'][_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_bp['c'][_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_bp['s'][_s], linewidth=0.75) + ax3_title += f', {np.sum(naive_bp['c'][_s]):.2f}' + ax4_title += f', {np.sum(naive_bp['s'][_s]):.2f}' + + if show_utility_priority.value: + _ax[0].plot(tidx[_s], naive_up['q'][_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_up['b'][_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_up['u'][_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_up['c'][_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_up['s'][_s], linewidth=0.75) + ax3_title += f', {np.sum(naive_up['c'][_s]):.2f}' + ax4_title += f', {np.sum(naive_up['s'][_s]):.2f}' + _ax[3].set_title(ax3_title + ' GWh') + _ax[4].set_title(ax4_title + ' GWh') + + plt.tight_layout() + _fig + return + + +@app.cell(hide_code=True) +def _( + am_solving, + form, + lost_charge, + lost_discharge, + lost_store, + np, + plot_length, + plot_start, + plt, + problem, + show_cap_contrained, + tidx, +): + am_solving + + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _charged = np.isclose(problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose(problem.var_dict['q'].value[_s], 0, atol=1e-2) + _fig, _ax = plt.subplots(nrows=2, sharex=True, figsize=(10, 3)) + _ax[0].plot(tidx[_s], lost_store[_s], linewidth=0.75) + _ax[0].set_title(f'Lost Storage {np.sum(lost_store[_s] ):.2f} GWh, '+ + f'eta_store={problem.param_dict['eta_storage'].value}') + _ax[1].plot(tidx[_s], lost_charge[_s]+lost_discharge[_s], linewidth=0.75) + _ax[1].set_title(f'Lost Charge / Discharge {np.sum(lost_charge[_s]+lost_discharge[_s]):.2f} GWh, '+ + f'eta_charge={problem.param_dict['eta_charge'].value}, '+ + f'eta_discharge={problem.param_dict['eta_discharge'].value}') + if show_cap_contrained.value: + _ax[0].plot(tidx[_s][_charged], lost_store[_s][_charged], ls='none', marker='.', color='blue') + _ax[0].plot(tidx[_s][_discharged],lost_store[_s][_discharged], ls='none', marker='.', color='orange') + _ax[1].plot(tidx[_s][_charged], (lost_charge[_s]+lost_discharge[_s])[_charged], ls='none', marker='.', color='blue') + _ax[1].plot(tidx[_s][_discharged],(lost_charge[_s]+lost_discharge[_s])[_discharged], ls='none', marker='.', color='orange') + plt.tight_layout() + _fig + return + + +@app.cell(hide_code=True) +def _(am_solving, l, mo, np, problem): + am_solving + charged_times = np.isclose(problem.var_dict['q'].value, problem.param_dict['Q'].value, atol=1e-2) + discharged_times = np.isclose(problem.var_dict['q'].value, 0, atol=1e-2) + _vc = 1 / ((np.sum(charged_times)) / (len(l) / 24)) + _vd = 1 / ((np.sum(discharged_times)) / (len(l) / 24)) + # _va = (_vc + _vd) / 2 / 2 + _va = _va = 1 / ((np.sum(charged_times) + np.sum(discharged_times)) / (len(l) / 24)) + _asoc = np.average(problem.var_dict['q'].value) /problem.param_dict['Q'].value + mo.md(f"""Average number of days between charged periods: {_vc:.2f} + + Average number of days between discharged periods: {_vd:.2f} + + Average number of days in decoupled problems: {_va:.2f} + + Average SoC: {_asoc:.2f}""") + return + + +@app.cell +def _(form): + form + return + + +@app.cell +def _(form, problem): + problem.param_dict['alpha'].value = form.value['alpha'] + problem.param_dict['beta'].value = form.value['beta'] + problem.param_dict['gamma'].value = form.value['gamma'] + problem.param_dict['lambda'].value = form.value['lambd'] + problem.param_dict['eta_storage'].value = 1 - 10**form.value['eta_storage'] + problem.param_dict['eta_charge'].value = form.value['eta_charge'] + problem.param_dict['eta_discharge'].value = form.value['eta_discharge'] + problem.param_dict['sparse'].value = 10**form.value['sparse'] + problem.param_dict['Q'].value = form.value['Q'] + am_solving = True + problem.solve(verbose=False, solver='CLARABEL') + # naive_up = naive_control_utility_priority(l, R, G, form.value['Q']) + # naive_bp = naive_control_battery_priority(l, R, G, form.value['Q']) + print(' ') + return (am_solving,) + + +@app.cell +def _(): + .85 /(.98*.95) + return + + +@app.cell +def _(): + #.99 = x^24*30 + .98**(1/720) + return + + +@app.cell +def _(): + 1-3e-5 + return + + +@app.cell +def _(): + .85/(.98*.97) + return + + +@app.cell +def _(): + #.99997 eta store, .9 discharge, .97 charge + return + + +if __name__ == "__main__": + app.run() diff --git a/mpc_dev/real_battery_prescient.py b/mpc_dev/real_battery_prescient.py new file mode 100644 index 00000000..bd7907a8 --- /dev/null +++ b/mpc_dev/real_battery_prescient.py @@ -0,0 +1,403 @@ +import marimo + +__generated_with = "0.14.10" +app = marimo.App(width="medium") + + +@app.cell +def _(): + import marimo as mo + eta_storage, eta_charge, eta_discharge = .95,.95,.95 + L1_charge_weights = True + LABEL = 'SPARSE01eta95' + MARKERS = '*vp.o3'*2 + return ( + L1_charge_weights, + LABEL, + MARKERS, + eta_charge, + eta_discharge, + eta_storage, + mo, + ) + + +@app.cell(hide_code=True) +def _(mo): + mo.md(r"""Prescient / MPC Parameters: frac $=.25$ and $\mu =0.1$""") + return + + +@app.cell(hide_code=True) +def _(mo): + mo.md("""## Load data, set constants""") + return + + +@app.cell +def _(eta_charge, eta_discharge, eta_storage): + import os + import cvxpy as cp + import pandas as pd + import numpy as np + import matplotlib.pyplot as plt + from matplotlib.dates import DateFormatter + from tqdm.notebook import tqdm + from ipywidgets import interact, Dropdown, IntSlider, DatePicker + def horizon(x, M, H): + number_of_samples = len(x) - H - M + future = np.zeros((number_of_samples, H)) + c = 0 + for i in range(M, len(x) - H): + future_slice = x[i:i + H] + future[c] = future_slice + c += 1 + return future + + def process_single_node_data_2018(G, verbose=False): + df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True) + df[df.columns] = df.apply(pd.to_numeric, errors='coerce').fillna(0).astype('float64') + df = df[~df.index.duplicated(keep='first')] + df['load[MW]'] = df['load[MW]'].mask(df['load[MW]'] < 100).interpolate(limit_direction='both').ffill().bfill() + df.index += pd.Timedelta(hours=8) + df = df.loc["2018-01-01 00:00":"2018-12-31 23:00"] + + l = df['load[MW]'].to_numpy() / 1000 + s = df['pv[MW]'].to_numpy() / 1000 + w = df['wind[MW]'].to_numpy() / 1000 + R = w + s + netload = l - (R + G) + + infeasible_indices = np.where(netload > 0)[0] + shortfall = np.maximum(l - (R + G), 0) + if verbose: + print("See the scenario WITHOUT BATTERIES: ") + print(f"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %") + print(f"average load = {np.mean(l):.2f} GW") + print(f"average renewable generation = {np.mean(R):.2f} GW") + print(f"average shortfall = {np.mean(shortfall):.2f} GW") + print(f"maximum fossil generation = {np.max(G):.2f} GW") + return l, R, shortfall + + G = 1.0 + M = 0 + l, R, shortfall = process_single_node_data_2018(G, True) + hor_l_1 = horizon(l, M, 1) + hor_R_1 = horizon(R, M, 1) + hor_l_24 = horizon(l, M, 24) + hor_R_24 = horizon(R, M, 24) + hor_l_72 = horizon(l, M, 72) + hor_R_72 = horizon(R, M, 72) + + constants = { + 'hor_l': None, + 'hor_R': None, + 'G': G, + 'C_max': 0.33, + 'cons_alpha': 1.25, + 'cons_beta': 0.5, + 'cons_lambda': 20.0, + 'cons_gamma': 5.0, + 'cons_sparse': 0.01, + 'cons_mu': None, + 'cons_frac': None, + 'cons_Q': None, + 'cons_eta_storage':eta_storage, + 'cons_eta_charge':eta_charge, + 'cons_eta_discharge':eta_discharge, + 'H': None, + 'M': M, + 'num_samples': None, + 'number_of_Qs': 6, + 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]), + 'number_of_mus': 1, + 'mus': np.array([0.1]), + 'number_of_fracs': 1, + 'fracs': np.array([0.25]), + } + return R, constants, cp, l, np, os, plt + + +@app.cell(hide_code=True) +def _(mo): + mo.md("""## Prescient""") + return + + +@app.cell +def _(L1_charge_weights, cp, np): + + def one_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b_charge <= B, + b_discharge <= B, + q[1:]==param_eta_storage*q[:-1]+ -b_discharge/param_eta_discharge + b_charge*param_eta_charge, + s <= l, + b_discharge - b_charge + r + u == l - s, + B == 0.33*param_Q, + q[0] == 1.0*param_Q, + ] + if L1_charge_weights: + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)+ param_sparse*cp.sum(b_discharge+b_charge)) + else: + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + + + def retrieve(problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + u = problem.var_dict['u'].value + s = problem.var_dict['s'].value + c = problem.var_dict['c'].value + r = problem.var_dict['r'].value + B = problem.var_dict['B'].value + return q, b_charge, b_discharge, u, s, c, r, B + + + def prescient_sweep_Q(l, R, constants, label=None): + Qs = constants['Qs'] + G = constants['G'] + storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q + charge = np.zeros((Qs.shape[0], l.shape[0])) #b_charge + discharge = np.zeros((Qs.shape[0], l.shape[0])) #b_discharge + fossil = np.zeros((Qs.shape[0], l.shape[0])) #u + slack = np.zeros((Qs.shape[0], l.shape[0])) #s + curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c + renewable = np.zeros((Qs.shape[0], l.shape[0])) #r + max_discharge = np.zeros((Qs.shape[0],)) #B + objs = np.zeros((Qs.shape[0],)) + problem = one_shot(l, R, G) + for i,Q in enumerate(Qs): + print(f"Q = {Q:.2f}") + problem.param_dict['Q'].value = Q + problem.param_dict['alpha'].value = constants['cons_alpha'] + problem.param_dict['beta'].value = constants['cons_beta'] + problem.param_dict['gamma'].value = constants['cons_gamma'] + problem.param_dict['lambda'].value = constants['cons_lambda'] + problem.param_dict['sparse'].value = constants['cons_sparse'] + problem.param_dict['eta_storage'].value = constants['cons_eta_storage'] + problem.param_dict['eta_charge'].value = constants['cons_eta_charge'] + problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge'] + problem.solve(solver=cp.CLARABEL, verbose=False) + if problem.status == cp.INFEASIBLE: + raise ValueError(f"Problem infeasible for Q = {Q:.2f}") + elif problem.status == cp.UNBOUNDED: + raise ValueError(f"Problem unbounded for Q = {Q:.2f}") + print(f'objective: {problem.value:.4f}') + objs[i] = problem.value + q, b_charge, b_discharge, u, s, c, r, B = retrieve(problem) + storage[i] = q + charge[i] = b_charge + discharge[i] = b_discharge + fossil[i] = u + slack[i] = s + curtailment[i] = c + renewable[i] = r + max_discharge[i] = B + if label != None: + names = "store charge discharge fossil slack curtail renew maxDischarge obj".split(' ') + for i,var in enumerate([storage[:,1:], charge, discharge, fossil, + slack, curtailment, renewable, max_discharge, objs]): + np.save(f'test_data/{label}_{names[i]}.npy', var) + return storage[:,1:], charge, discharge, fossil, slack, curtailment, renewable, max_discharge + + return (prescient_sweep_Q,) + + +@app.cell +def _(mo): + button = mo.ui.run_button() + return (button,) + + +@app.cell(hide_code=True) +def _(button): + button + return + + +@app.cell +def _(LABEL, R, button, constants, l, mo, prescient_sweep_Q): + mo.stop(not button.value) + + + (q_pre, b_charge_pre, b_discharge_pre, + u_pre, s_pre, c_pre, r_pre, B_pre) = prescient_sweep_Q(l, R, constants, LABEL) + + return + + +@app.cell(hide_code=True) +def _(mo): + mo.md( + """ + The prescient runs with various efficiencies are run and saved in the 'test_data' folder + + * `SPARSE{weight}eta{num}` is ran with a L1 weight but + * `L1eta{num}` will be a run as L1 perf but with the etas of storage, charge and discharge set to num percent + """ + ) + return + + +@app.cell(hide_code=True) +def _(mo): + mo.md("""## Analysis""") + return + + +@app.cell(hide_code=True) +def _(MARKERS, constants, np, os, plt): + objs = {i[:-4]:np.load('test_data/'+i) for i in os.listdir('test_data') if 'obj' in i} + plt.figure(figsize=(5,3)) + for i, key in enumerate(objs.keys()): + plt.scatter(constants['Qs'], objs[key], + label = key, marker= MARKERS[i], alpha = .5) + plt.legend() + plt.title('Objectives across runs') + plt.ylabel('Objective') + plt.xlabel('Battery Size') + plt.show() + return (objs,) + + +@app.cell(hide_code=True) +def _(mo, objs): + dropdown = mo.ui.dropdown(options=list(objs.keys()), value= 'Giray_obj',label="check error against original") + return (dropdown,) + + +@app.cell(hide_code=True) +def _(dropdown, mo): + mo.vstack([dropdown]) + + return + + +@app.cell(hide_code=True) +def _(constants, dropdown, objs, plt): + plt.scatter(constants['Qs'], + 100*(objs['Giray_obj'] - objs[dropdown.value])/(objs['Giray_obj'])) + plt.title("Objective error against Giray's prescient") + plt.ylabel('percent error') + plt.xlabel('Battery Size') + plt.show() + return + + +@app.cell +def _(os): + [k.split('_')[0] for k in os.listdir('test_data') if 'discharge' in k] + return + + +@app.cell +def _(mo, os): + curve_types = [k.split('_')[1][:-4] for k in os.listdir('test_data') if 'eta100' in k][:9] + + run_types = [k.split('_')[0] for k in os.listdir('test_data') if 'discharge' in k] + + + dropdown_curve = mo.ui.dropdown(options=curve_types, value= 'discharge',label="which variable curve") + + dropdown_runs = mo.ui.dropdown(options=run_types, value= 'SPARSE01eta95',label="which run") + + caps = [0,2,4,8,16,32] + dropdown_Qs = mo.ui.dropdown(options={str(caps[i]):i for i in range(6)}, value= str(2),label="which battery capacity") + + slide = mo.ui.slider(24, 8760, label = 'start hour', full_width = True) + slide_len = mo.ui.slider(24,24*30, label = 'length of window', full_width = True) + + return dropdown_Qs, dropdown_curve, dropdown_runs, slide, slide_len + + +@app.cell +def _(dropdown_Qs, dropdown_curve, dropdown_runs, mo, slide, slide_len): + mo.vstack([dropdown_curve, dropdown_runs, dropdown_Qs, slide, slide_len ]) + return + + +@app.cell(hide_code=True) +def _(dropdown_Qs, dropdown_curve, dropdown_runs, np, plt, slide, slide_len): + arr = np.load('test_data/'+ + dropdown_runs.value+'_'+dropdown_curve.value+'.npy') + + og = np.load('test_data/Giray_'+dropdown_curve.value+'.npy') + charge = np.load('test_data/'+dropdown_runs.value+'_charge.npy') + + net_discharge = arr - charge + + plt.plot(arr[dropdown_Qs.value,slide.value:slide.value+slide_len.value], label = dropdown_curve.value , marker = '.') + plt.plot(og[dropdown_Qs.value,slide.value:slide.value+slide_len.value], label = 'united '+dropdown_curve.value ) + plt.plot(charge[dropdown_Qs.value,slide.value:slide.value+slide_len.value], label = 'charge', marker = '.') + plt.plot(net_discharge[dropdown_Qs.value,slide.value:slide.value+slide_len.value], + label = 'net discharge', dashes = [2,4]) + plt.xlabel('hours') + plt.ylabel('MWh') + plt.title("united discharge v. to our discharge-charge, $\eta=95$, $\phi=0.01$") + plt.legend() + + return + + +@app.cell +def _(dropdown_runs, np): + chrg = np.load('test_data/'+dropdown_runs.value+'_charge.npy') + dischrg = np.load('test_data/'+dropdown_runs.value+'_discharge.npy') + return chrg, dischrg + + +@app.cell +def _(chrg, dischrg, np): + is_chrg = ~np.isclose(chrg,0, atol = 1e-5) + is_dischrg = ~np.isclose(dischrg,0, atol = 1e-5) + both = np.where(np.logical_and(is_chrg, is_dischrg)) + both + return + + +app._unparsable_cell( + r""" + ~np.isclose([.1,1e-bo],[0,0],atol=1e-5) + """, + name="_" +) + + +@app.cell +def _(): + return + + +if __name__ == "__main__": + app.run() diff --git a/mpc_dev/real_battery_sparse_objs.py b/mpc_dev/real_battery_sparse_objs.py new file mode 100644 index 00000000..9f3fb777 --- /dev/null +++ b/mpc_dev/real_battery_sparse_objs.py @@ -0,0 +1,829 @@ +import marimo + +__generated_with = "0.14.17" +app = marimo.App(width="medium") + + +@app.cell +def _(): + import marimo as mo + import cvxpy as cp + import pandas as pd + import numpy as np + import matplotlib.pyplot as plt + return cp, mo, np, pd, plt + + +@app.cell +def _(np, pd): + def process_single_node_data(G, add_event=False, verbose=False): + # df = pd.read_csv('https://raw.githubusercontent.com/slacgismo/regrow/refs/heads/control/battery_control/single_node_data.csv', index_col=0, parse_dates=True) # $404 error + df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True) + df[df.columns] = df.apply( + pd.to_numeric, errors='coerce').fillna(0).astype('float64') + df = df[~df.index.duplicated(keep='first')] + df['load[MW]'] = df['load[MW]'].mask( + df['load[MW]']<100).interpolate(limit_direction='both').ffill().bfill() + # df.index += pd.Timedelta(hours=8) + df = df.loc["2018":"2020"] + if add_event: + df.loc["2019-08-15":"2019-08-20", 'load[MW]'] *= 1.5 + df.loc["2019-08-15":"2019-08-20", 'pv[MW]'] *= 0.25 + daily_df = df.groupby(df.index.date).aggregate('sum') / 1000 + daily_df.index = pd.to_datetime(daily_df.index) + + l = df['load[MW]'].to_numpy() / 1000 + s = df['pv[MW]'].to_numpy() / 1000 + w = df['wind[MW]'].to_numpy() / 1000 + R = w + s + netload = l - (R + G) + infeasible_indices = np.where(netload > 0)[0] + shortfall = np.maximum(l - (R + G), 0) + if verbose: + print(f"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %") + print(f"average load = {np.mean(l):.2f} GW") + print(f"average renewable generation = {np.mean(R):.2f} GW") + print(f"average shortfall = {np.mean(shortfall):.2f} GW") + print(f"maximum fossil generation = {np.max(G):.2f} GW") + return l, R, shortfall, df.index, daily_df + return (process_single_node_data,) + + +@app.cell +def _(R, cp, l, np): + def horizon(x, M, H): + number_of_samples = len(x) - H - M + future = np.zeros((number_of_samples, H)) + c = 0 + for i in range(M, len(x) - H): + future_slice = x[i:i + H] + future[c] = future_slice + c += 1 + return future + M = 0 + # l, R, shortfall = process_single_node_data_2018(G, True) + hor_l_1 = horizon(l, M, 1) + hor_R_1 = horizon(R, M, 1) + hor_l_24 = horizon(l, M, 24) + hor_R_24 = horizon(R, M, 24) + hor_l_72 = horizon(l, M, 72) + hor_R_72 = horizon(R, M, 72) + + # def make_constants (M, G, sparse, etas): + # constants = { + # 'hor_l': None, + # 'hor_R': None, + # 'G': G, + # 'C_max': 0.33, + # 'cons_alpha': 1.25, + # 'cons_beta': 0.5, + # 'cons_lambda': 20.0, + # 'cons_gamma': 0, + # 'cons_sparse': sparse, + # 'cons_mu': None, + # 'cons_frac': None, + # 'cons_Q': None, + # 'cons_eta_storage':etas, + # 'cons_eta_charge':etas, + # 'cons_eta_discharge':etas, + # 'H': None, + # 'M': M, + # 'num_samples': None, + # 'number_of_Qs': 6, + # 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]), + # 'number_of_mus': 1, + # 'mus': np.array([0.1]), + # 'number_of_fracs': 1, + # 'fracs': np.array([0.25]), + # } + # return constants + + def make_one_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + b = cp.Variable(T, nonneg=False, name='b') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b_charge <= B, + b_discharge <= B, + q[1:]== (param_eta_storage*q[:-1]+ + -b_discharge/param_eta_discharge + +b_charge*param_eta_charge), + s <= l, + b_discharge - b_charge + r + u == l - s, + B == 0.33*param_Q, + b == b_discharge - b_charge, + q[0] == 1.0*param_Q, + + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)+ + param_sparse*cp.sum(b_discharge+b_charge)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + + def make_ideal_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + # param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + # param_eta_charge = cp.Parameter(nonneg=True, name='eta_charge') + # param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + # b_charge = cp.Variable(T, nonneg=True, name = 'b_charge') + # b_discharge = cp.Variable(T, nonneg=True, name = 'b_discharge') + b = cp.Variable(T, nonneg=False, name='b') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b <= B, + -b <= B, + q[1:]== q[:-1] -b, + s <= l, + b + r + u == l - s, + B == 0.33*param_Q, + q[0] == 1.0*param_Q, + + ] + objective = 1/T*(param_gamma*cp.sum(c)+param_lambda*cp.sum(s)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + return make_ideal_shot, make_one_shot + + +@app.cell +def _(cp, np, one_shot): + def retrieve(problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + b = problem.var_dict['b'].value + u = problem.var_dict['u'].value + s = problem.var_dict['s'].value + c = problem.var_dict['c'].value + r = problem.var_dict['r'].value + B = problem.var_dict['B'].value + return q, b_charge, b_discharge, b, u, s, c, r, B + + def prescient_sweep_Q(l, R, constants, label=None): + Qs = constants['Qs'] + G = constants['G'] + storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q + charge = np.zeros((Qs.shape[0], l.shape[0])) #b_charge + discharge = np.zeros((Qs.shape[0], l.shape[0])) #b_discharge + net_discharge = np.zeros((Qs.shape[0], l.shape[0])) #b + fossil = np.zeros((Qs.shape[0], l.shape[0])) #u + slack = np.zeros((Qs.shape[0], l.shape[0])) #s + curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c + renewable = np.zeros((Qs.shape[0], l.shape[0])) #r + max_discharge = np.zeros((Qs.shape[0],)) #B + objs = np.zeros((Qs.shape[0],)) + problem = one_shot(l, R, G) + for i,Q in enumerate(Qs): + print(f"Q = {Q:.2f}") + problem.param_dict['Q'].value = Q + problem.param_dict['alpha'].value = constants['cons_alpha'] + problem.param_dict['beta'].value = constants['cons_beta'] + problem.param_dict['gamma'].value = constants['cons_gamma'] + problem.param_dict['lambda'].value = constants['cons_lambda'] + problem.param_dict['sparse'].value = constants['cons_sparse'] + problem.param_dict['eta_storage'].value = constants['cons_eta_storage'] + problem.param_dict['eta_charge'].value = constants['cons_eta_charge'] + problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge'] + problem.solve(solver=cp.CLARABEL, verbose=False) + if problem.status == cp.INFEASIBLE: + raise ValueError(f"Problem infeasible for Q = {Q:.2f}") + elif problem.status == cp.UNBOUNDED: + raise ValueError(f"Problem unbounded for Q = {Q:.2f}") + print(f'objective: {problem.value:.4f}') + objs[i] = problem.value + q, b_charge, b_discharge,b, u, s, c, r, B = retrieve(problem) + storage[i] = q + charge[i] = b_charge + discharge[i] = b_discharge + net_discharge[i] = b + fossil[i] = u + slack[i] = s + curtailment[i] = c + renewable[i] = r + max_discharge[i] = B + if label != None: + names = "store charge discharge fossil slack curtail renew maxDischarge obj".split(' ') + for i,var in enumerate([storage[:,1:], charge, discharge, + fossil,slack, curtailment, renewable, max_discharge, objs]): + np.save(f'test_data/{label}_{names[i]}.npy', var) + return (storage[:,1:], charge, discharge,b, fossil, + slack, curtailment, renewable, max_discharge) + return + + +@app.cell +def _(np): + def naive_control_utility_priority(l, R, G, Q, eta_storage, eta_charge, eta_discharge): + T = R.shape[0] + B = Q / 3 + b = np.zeros(T) + b_charge = np.zeros(T) + b_discharge= np.zeros(T) + q = np.zeros(T+1) + q[0] = 0.5 * Q + u = np.zeros(T) + s = np.zeros(T) + c = np.zeros(T) + for _ix in range(T): + net_load = l[_ix] - R[_ix] + if net_load == 0: + # exactly balences, everything else zero + b[_ix] = 0 + # q[_ix+1] = q[_ix] + u[_ix] = 0 + s[_ix] = 0 + c[_ix] = 0 + elif net_load < 0: + # more renewable than load + s[_ix] = 0 + u[_ix] = 0 + b[_ix] = max(max(net_load, -(Q - q[_ix])), -B) + b_charge[_ix] = - b[_ix] + c[_ix] = b[_ix] - net_load + else: + # less renewable than load + c[_ix] = 0 + u[_ix] = min(net_load, G) + b[_ix] = min(min(net_load - u[_ix], q[_ix]), B) + b_discharge[_ix] = b[_ix] + s[_ix] = net_load - u[_ix] - b[_ix] + # q[_ix+1] = q[_ix] - b[_ix] + q[_ix+1] = (q[_ix]*eta_storage - + b_discharge[_ix]*eta_discharge + + b_charge[_ix]/eta_charge) + return_dict = { + 'q': q, + 'b': b, + 'u': u, + 'c': c, + 's': s + } + return return_dict + return (naive_control_utility_priority,) + + +@app.cell +def _(np): + def naive_control_battery_priority(l, R, G, Q, eta_storage, eta_charge, eta_discharge): + T = R.shape[0] + B = Q / 3 + b = np.zeros(T) + b_charge = np.zeros(T) + b_discharge= np.zeros(T) + q = np.zeros(T+1) + q[0] = 0.5 * Q + u = np.zeros(T) + s = np.zeros(T) + c = np.zeros(T) + for _ix in range(T): + net_load = l[_ix] - R[_ix] + if net_load == 0: + # exactly balences, everything else zero + b[_ix] = 0 + # q[_ix+1] = q[_ix] + u[_ix] = 0 + s[_ix] = 0 + c[_ix] = 0 + elif net_load < 0: + # more renewable than load + s[_ix] = 0 + u[_ix] = 0 + b[_ix] = max(max(net_load, -(Q - q[_ix])), -B) + b_charge[_ix] = -b[_ix] + c[_ix] = b[_ix] - net_load + else: + # less renewable than load + c[_ix] = 0 + b[_ix] = min(min(net_load, q[_ix]), B) + b_discharge[_ix] = b[_ix] + u[_ix] = min(net_load - b[_ix], G) + s[_ix] = net_load - u[_ix] - b[_ix] + q[_ix+1] = (q[_ix]*eta_storage - + b_discharge[_ix]*eta_discharge + + b_charge[_ix]/eta_charge) + return_dict = { + 'q': q, + 'b': b, + 'u': u, + 'c': c, + 's': s + } + return return_dict + return (naive_control_battery_priority,) + + +@app.cell +def _(add_abnormal_event, process_single_node_data): + G = 1 + l, R, shortfall, tidx, daily_df = process_single_node_data(G, add_abnormal_event.value, True) + return G, R, daily_df, l, shortfall, tidx + + +@app.cell +def _(daily_df, mo, plt): + daily_df.plot(y=['load[MW]', 'pv[MW]', 'wind[MW]']) + mo.mpl.interactive(plt.gcf()) + return + + +@app.cell +def _(daily_df, plt): + daily_df.loc["2019-08-12":"2019-08-23"].plot(y=['load[MW]', 'pv[MW]', 'wind[MW]'], marker='.') + plt.legend(['load[GWh]', 'pv[GWh]', 'wind[GWh]']) + plt.gcf() + return + + +@app.cell +def _(mo): + make_problem = mo.ui.run_button(label='run optimization') + add_abnormal_event = mo.ui.switch(label='add abnormal weather event') + mo.vstack([make_problem, add_abnormal_event]) + return add_abnormal_event, make_problem + + +@app.cell +def _(G, R, l, make_ideal_shot, make_one_shot, make_problem, mo): + mo.stop(not make_problem.value) + + problem = make_one_shot(l, R, G) + ideal_problem = make_ideal_shot(l, R, G) + # naive_problem = make_naive_control(l, R, G) + return (problem,) + + +@app.cell +def _(problem): + problem + return + + +@app.cell +def _(mo): + alpha_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='alpha', + value=1.25, full_width=True, debounce = True) + beta_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='beta', + value=0.5, full_width=True, debounce = True) + gamma_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='gamma', + value=0.0, full_width=True, debounce = True) + lambda_sldr = mo.ui.slider( + start=0, stop=50, step=0.25, label='lambda', + value=20.0, full_width=True, debounce = True) + eta_storage_sldr = mo.ui.slider( + start=-7, stop=-1, step=0.1, label='x, eta storage = 1-10^x', + value=-3, full_width=True, debounce = True) + eta_charge_sldr = mo.ui.slider( + start=.5, stop=1, step=0.0001, label='eta charge', + value=0.95, full_width=True, debounce = True) + eta_discharge_sldr = mo.ui.slider( + start=.5, stop=1, step=0.0001, label='eta discharge', + value=.95, full_width=True, debounce = True) + sparsity_l1_sldr = mo.ui.slider( + start=-8, stop=1, step=0.1, label='log10 of sparsity weight', + value=-2, full_width=True, debounce = True) + Q_sldr = mo.ui.number( + start=0, stop=300, step=1, label='battery capacity [GWh]', + value=4, full_width=True) + return ( + Q_sldr, + alpha_sldr, + beta_sldr, + eta_charge_sldr, + eta_discharge_sldr, + eta_storage_sldr, + gamma_sldr, + lambda_sldr, + sparsity_l1_sldr, + ) + + +@app.cell +def _( + Q_sldr, + alpha_sldr, + beta_sldr, + eta_charge_sldr, + eta_discharge_sldr, + eta_storage_sldr, + gamma_sldr, + lambda_sldr, + mo, + sparsity_l1_sldr, +): + form = mo.md('''{eta_storage}\n{eta_charge}\n{eta_discharge}\n{sparse}\n{Q}\n{alpha}\n{beta}\n{gamma}\n{lambd}\n''' + ).batch( + eta_storage = eta_storage_sldr, + eta_charge = eta_charge_sldr, + eta_discharge = eta_discharge_sldr, + sparse = sparsity_l1_sldr, + Q = Q_sldr, + alpha=alpha_sldr, + beta=beta_sldr, + gamma=gamma_sldr, + lambd=lambda_sldr + ).form(show_clear_button=True, bordered=False) + return (form,) + + +@app.cell +def _(R, l, np, plot_length, plot_start, plt, shortfall, tidx): + _fig, _ax = plt.subplots(nrows=3, sharex=True, figsize=(10, 5)) + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _ax[0].plot(tidx[_s], l[_s]) + _ax[0].axhline(1, color='orange', ls=':', label='max fossil') + _ax[0].legend() + _ax[0].set_title('load') + _ax[1].plot(tidx[_s], R[_s]) + _ax[1].set_title('renewables') + _ax[2].plot(tidx[_s], shortfall[_s]) + _ax[2].set_title('shortfall') + plt.tight_layout() + # mo.mpl.interactive(_fig) + _fig + return + + +@app.cell(hide_code=True) +def _(l, mo): + ### original view + # plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start', full_width=True, value=14069) + # plot_length = mo.ui.slider(start=0, stop=len(l), step=1, label='plot length', value=12*24, full_width=True) + ### tight vew + # plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start', full_width=True, value=14069+24*4.3) + # plot_length = mo.ui.slider(start=0, stop=len(l), step=1, label='plot length', value=3.5*24, full_width=True) + ## wide view + plot_start = mo.ui.slider(start=0, stop=len(l), label='plot start',full_width=True, value=13824) + plot_length = mo.ui.number(start=0, stop=len(l), step=1, label='plot length', value=26*24) + show_batt_power_bounds = mo.ui.switch(label='battery power bounds') + show_cap_constrained = mo.ui.switch(label='capacity limits', value=True) + show_battery_priority = mo.ui.switch(label='battery priority') + show_utility_priority = mo.ui.switch(label='utility priority') + show_ideal = mo.ui.switch(label = 'ideal') + mo.output.append(mo.hstack([plot_start,plot_length])) + mo.output.append(mo.hstack([show_batt_power_bounds, show_cap_constrained, show_battery_priority, show_utility_priority, show_ideal])) + return ( + plot_length, + plot_start, + show_batt_power_bounds, + show_battery_priority, + show_cap_constrained, + show_ideal, + show_utility_priority, + ) + + +@app.cell(hide_code=True) +def _(am_solving, form, problem): + am_solving + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + eta_storage = 1 - 10**form.value['eta_storage'] + + lost_store = (q * (1-eta_storage)) + lost_charge = (b_charge * (1 - form.value['eta_charge'])) + lost_discharge = (b_discharge * (1/form.value['eta_discharge']-1)) + + return b_charge, b_discharge, lost_charge, lost_discharge, lost_store + + +@app.cell(hide_code=True) +def _( + b_charge, + b_discharge, + form, + np, + plot_length, + plot_start, + plt, + problem, + show_cap_constrained, + tidx, +): + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _charged = np.isclose( + problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose( + problem.var_dict['q'].value[_s], 0, atol=1e-2) + charging = ~np.isclose(b_charge,0, atol = 1e-5) + discharging = ~np.isclose(b_discharge,0, atol = 1e-5) + both = np.where(np.logical_and(charging, discharging)) + print(f'charge interference locations: \n{both}') + disp_start, disp_end = ( plot_start.value, + plot_start.value+plot_length.value) + # plt.figure(figsize=(12,1)) + _fig, _ax = plt.subplots(nrows=1, sharex=True, figsize=(12, 1)) + + both_sub = np.array( + [i for i in both[0] if i=disp_start]) + if len(both_sub)>0: + _ax.scatter(tidx.values[both_sub], + np.zeros_like(tidx[both_sub]).astype(int), + marker='.',color='green') + if show_cap_constrained.value: + _ax.plot( + tidx[_s][_charged].values, + np.ones_like(tidx[_s][_charged]).astype(int), + ls='none', marker='.', color='blue') + _ax.plot( + tidx[_s][_discharged].values, + -np.ones_like(tidx[_s][_discharged]).astype(int), + ls='none', marker='.', color='orange') + _ax.set_title(f'''Charging Interference ({len(both[0])} + /{len(tidx)} events, log10 sparsity weight ={ + np.log10(problem.param_dict['sparse'].value):.2f} )''') + _ax.set_yticks(labels=['SOC = 0', 'interfere', 'SOC = Q'], ticks=[-1,0,1]) + _fig + return (both,) + + +@app.cell(hide_code=True) +def _( + am_solving, + both, + form, + naive_bp, + naive_ideal, + naive_up, + np, + plot_length, + plot_start, + plt, + problem, + show_batt_power_bounds, + show_battery_priority, + show_cap_constrained, + show_ideal, + show_utility_priority, + tidx, +): + am_solving + _s = np.s_[int(plot_start.value): + int(plot_start.value+plot_length.value)] + _fig, _ax = plt.subplots(nrows=5, sharex=True, figsize=(10, 6)) + _charged = np.isclose( + problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose( + problem.var_dict['q'].value[_s], 0, atol=1e-2) + _ax[0].plot(tidx[_s], problem.var_dict['q'].value[_s]) + + if show_cap_constrained.value: + _ax[0].plot( + tidx[_s][_charged], + problem.var_dict['q'].value[_s][_charged], + ls='none', marker='.', color='blue') + _ax[0].plot(tidx[_s][_discharged], + problem.var_dict['q'].value[_s][_discharged], + ls='none', marker='.', color='orange') + + _ax[0].axhline(0.5 * form.value['Q'], + color='orange', ls=':', linewidth=0.5) + _ax[0].set_title( + f'battery SOC, max={problem.param_dict['Q'].value}, ') + _ax[1].plot(tidx[_s], problem.var_dict['b'].value[_s]) + + if show_batt_power_bounds.value: + _ax[0].axhline(0, color='red', ls='--', linewidth=0.5) + _ax[0].axhline(form.value['Q'], color='red', ls='--', linewidth=0.5) + _ax[1].axhline(problem.var_dict['B'].value, + color='red', ls='--', linewidth=0.5) + _ax[1].axhline(-problem.var_dict['B'].value, + color='red', ls='--', linewidth=0.5) + _ax[1].axhline(0, color='orange', ls=':', linewidth=0.5) + _ax[1].set_title( + f'battery power, charging interferences ={len(both[0])}, log10 sparsity weight = {np.log10(problem.param_dict['sparse'].value):.2f}') + _ax[2].plot(tidx[_s], problem.var_dict['u'].value[_s]) + + if show_cap_constrained.value: + _ax[2].plot(tidx[_s][_charged], problem.var_dict['u'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[2].plot(tidx[_s][_discharged], problem.var_dict['u'].value[_s][_discharged], ls='none', marker='.', color='orange') + _ax[2].set_ylim(-0.1, 1.1) + _ax[2].set_title('utility power') + _ax[3].plot(tidx[_s], problem.var_dict['c'].value[_s]) + + if show_cap_constrained.value: + _ax[3].plot(tidx[_s][_charged], problem.var_dict['c'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[3].plot(tidx[_s][_discharged], problem.var_dict['c'].value[_s][_discharged], ls='none', marker='.', color='orange') + # _ax[3].set_ylim(-0.1 * np.max(problem.var_dict['c'].value), 1.1*np.max(problem.var_dict['c'].value)) + ax3_title = f'curtailed renewable power, total = {np.sum(problem.var_dict['c'].value[_s]):.2f}' + _ax[4].plot(tidx[_s], problem.var_dict['s'].value[_s]) + + if show_cap_constrained.value: + _ax[4].plot(tidx[_s][_charged], problem.var_dict['s'].value[_s][_charged], ls='none', marker='.', color='blue') + _ax[4].plot(tidx[_s][_discharged], problem.var_dict['s'].value[_s][_discharged], ls='none', marker='.', color='orange') + # _ax[4].set_ylim(-0.1 * np.max(problem.var_dict['s'].value), 1.1*np.max(problem.var_dict['s'].value)) + ax4_title = f'curtailed load, total = {np.sum(problem.var_dict['s'].value[_s]):.2f}' + + if show_battery_priority.value: + _ax[0].plot(tidx[_s], naive_bp['q'][_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_bp['b'][_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_bp['u'][_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_bp['c'][_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_bp['s'][_s], linewidth=0.75) + ax3_title += f', {np.sum(naive_bp['c'][_s]):.2f}' + ax4_title += f', {np.sum(naive_bp['s'][_s]):.2f}' + + if show_utility_priority.value: + _ax[0].plot(tidx[_s], naive_up['q'][_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_up['b'][_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_up['u'][_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_up['c'][_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_up['s'][_s], linewidth=0.75) + ax3_title += f', {np.sum(naive_up['c'][_s]):.2f}' + ax4_title += f', {np.sum(naive_up['s'][_s]):.2f}' + _ax[3].set_title(ax3_title + ' GWh') + _ax[4].set_title(ax4_title + ' GWh') + + if show_ideal.value: + _ax[0].plot(tidx[_s], naive_ideal.var_dict['q'].value[_s], linewidth=0.75) + _ax[1].plot(tidx[_s], naive_ideal.var_dict['b'].value[_s], linewidth=0.75) + _ax[2].plot(tidx[_s], naive_ideal.var_dict['u'].value[_s], linewidth=0.75) + _ax[3].plot(tidx[_s], naive_ideal.var_dict['c'].value[_s], linewidth=0.75) + _ax[4].plot(tidx[_s], naive_ideal.var_dict['s'].value[_s], linewidth=0.75) + ax3_title += f', ideal = {np.sum(naive_ideal.var_dict['c'].value[_s]):.2f}' + ax4_title += f', ideal = {np.sum(naive_ideal.var_dict['s'].value[_s]):.2f}' + _ax[3].set_title(ax3_title + ' GWh') + _ax[4].set_title(ax4_title + ' GWh') + + + plt.tight_layout() + _fig + return + + +@app.cell(hide_code=True) +def _( + am_solving, + form, + lost_charge, + lost_discharge, + lost_store, + np, + plot_length, + plot_start, + plt, + problem, + show_cap_constrained, + tidx, +): + am_solving + + _s = np.s_[int(plot_start.value):int(plot_start.value+plot_length.value)] + _charged = np.isclose(problem.var_dict['q'].value[_s], form.value['Q'], atol=1e-2) + _discharged = np.isclose(problem.var_dict['q'].value[_s], 0, atol=1e-2) + _fig, _ax = plt.subplots(nrows=2, sharex=True, figsize=(10, 3)) + _ax[0].plot(tidx[_s], lost_store[_s], linewidth=0.75) + _ax[0].set_title(f'Lost Storage {np.sum(lost_store[_s] ):.2f} GWh, '+ + f'log10(1-eta_store)={np.log10(1-problem.param_dict['eta_storage'].value):.2f}') + _ax[1].plot(tidx[_s], lost_charge[_s]+lost_discharge[_s], linewidth=0.75) + _ax[1].set_title(f'Lost Charge / Discharge {np.sum(lost_charge[_s]+lost_discharge[_s]):.2f} GWh, '+ + f'eta_charge={problem.param_dict['eta_charge'].value}, '+ + f'eta_discharge={problem.param_dict['eta_discharge'].value}') + if show_cap_constrained.value: + _ax[0].plot(tidx[_s][_charged], lost_store[_s][_charged], ls='none', marker='.', color='blue') + _ax[0].plot(tidx[_s][_discharged],lost_store[_s][_discharged], ls='none', marker='.', color='orange') + _ax[1].plot(tidx[_s][_charged], (lost_charge[_s]+lost_discharge[_s])[_charged], ls='none', marker='.', color='blue') + _ax[1].plot(tidx[_s][_discharged],(lost_charge[_s]+lost_discharge[_s])[_discharged], ls='none', marker='.', color='orange') + plt.tight_layout() + _fig + return + + +@app.cell(hide_code=True) +def _(am_solving, l, mo, np, problem): + am_solving + charged_times = np.isclose(problem.var_dict['q'].value, problem.param_dict['Q'].value, atol=1e-2) + discharged_times = np.isclose(problem.var_dict['q'].value, 0, atol=1e-2) + _vc = 1 / ((np.sum(charged_times)) / (len(l) / 24)) + _vd = 1 / ((np.sum(discharged_times)) / (len(l) / 24)) + # _va = (_vc + _vd) / 2 / 2 + _va = _va = 1 / ((np.sum(charged_times) + np.sum(discharged_times)) / (len(l) / 24)) + _asoc = np.average(problem.var_dict['q'].value) /problem.param_dict['Q'].value + mo.md(f"""Average number of days between charged periods: {_vc:.2f} + + Average number of days between discharged periods: {_vd:.2f} + + Average number of days in decoupled problems: {_va:.2f} + + Average SoC: {_asoc:.2f}""") + return + + +@app.cell +def _(form): + form + return + + +@app.cell +def _( + G, + R, + form, + l, + make_ideal_shot, + naive_control_battery_priority, + naive_control_utility_priority, + problem, +): + naive_ideal = make_ideal_shot(l,R,G) + naive_ideal.param_dict['alpha'].value = form.value['alpha'] + naive_ideal.param_dict['beta'].value = form.value['beta'] + naive_ideal.param_dict['gamma'].value = form.value['gamma'] + naive_ideal.param_dict['lambda'].value = form.value['lambd'] + naive_ideal.param_dict['Q'].value = form.value['Q'] + + problem.param_dict['alpha'].value = form.value['alpha'] + problem.param_dict['beta'].value = form.value['beta'] + problem.param_dict['gamma'].value = form.value['gamma'] + problem.param_dict['lambda'].value = form.value['lambd'] + problem.param_dict['eta_storage'].value = ( + 1 - 10**form.value['eta_storage']) + problem.param_dict['eta_charge'].value = form.value['eta_charge'] + problem.param_dict['eta_discharge'].value =( + form.value['eta_discharge']) + problem.param_dict['sparse'].value = 10**form.value['sparse'] + problem.param_dict['Q'].value = form.value['Q'] + + am_solving = True + + problem.solve(verbose=False, solver='CLARABEL') + naive_ideal.solve(verbose=False, solver='CLARABEL') + + naive_up = naive_control_utility_priority(l, R, G, form.value['Q'], + problem.param_dict['eta_storage'].value, + problem.param_dict['eta_charge'].value, + problem.param_dict['eta_discharge'].value ) + naive_bp = naive_control_battery_priority(l, R, G, form.value['Q'], + problem.param_dict['eta_storage'].value, + problem.param_dict['eta_charge'].value, + problem.param_dict['eta_discharge'].value ) + print(' ') + return am_solving, naive_bp, naive_ideal, naive_up + + +@app.cell +def _(naive_bp): + naive_bp + return + + +@app.cell +def _(cp, naive_ideal): + naive_ideal.solve(solver=cp.CLARABEL, verbose=False) + return + + +@app.cell +def _(): + return + + +if __name__ == "__main__": + app.run() diff --git a/mpc_dev/real_objectives.csv b/mpc_dev/real_objectives.csv new file mode 100644 index 00000000..b8faa32a --- /dev/null +++ b/mpc_dev/real_objectives.csv @@ -0,0 +1,7 @@ +,0.0,2.0,4.0,8.0,16.0,32.0 +1,2.6028739702371384,1.8238301894730993,1.4654854120085274,1.0309755282189637,0.809547556798336,0.7018382570452639 +2,2.6028739702371384,1.8238301894730993,1.4654854120085274,1.0309755282189637,0.809547556798336,0.7018382570452639 +3,2.6028739702371384,1.8238301894730993,1.4654854120085274,1.0309755282189637,0.809547556798336,0.7018382570452639 +4,2.6028739702371384,1.8238301894730993,1.4654854120085274,1.0309755282189637,0.809547556798336,0.7018382570452639 +5,2.6028739702371384,1.8238301894730993,1.4654854120085274,1.0309755282189637,0.809547556798336,0.7018382570452639 +6,2.6028739702371384,1.8238301894730993,1.4654854120085274,1.0309755282189637,0.809547556798336,0.7018382570452639 diff --git a/mpc_dev/single_node_data.csv b/mpc_dev/single_node_data.csv new file mode 100644 index 00000000..9c29914d --- /dev/null +++ b/mpc_dev/single_node_data.csv @@ -0,0 +1,43842 @@ +,load[MW],pv[MW],wind[MW],temp[degC],ws[m/s],irr[w/m^2] +2017-12-31 16:00:00,,134.31,0.0,13.9,0.7,68.5 +2017-12-31 17:00:00,,0.0,0.0,12.7,0.7,2.0 +2017-12-31 18:00:00,,0.0,0.0,12.4,0.6,0.0 +2017-12-31 19:00:00,,0.0,0.0,12.0,0.6,0.0 +2017-12-31 20:00:00,,0.0,0.0,11.4,0.7,0.0 +2017-12-31 21:00:00,,0.0,0.0,10.6,0.8,0.0 +2017-12-31 22:00:00,,0.0,0.0,10.3,1.0,0.0 +2017-12-31 23:00:00,,0.0,0.0,10.3,0.8,0.0 +2018-01-01 00:00:00,,0.0,0.0,10.6,0.7,0.0 +2018-01-01 01:00:00,1036.4127,0.0,0.0,10.4,0.7,0.0 +2018-01-01 02:00:00,960.5715,0.0,0.0,10.2,0.7,0.0 +2018-01-01 03:00:00,845.9815,0.0,0.0,9.9,0.7,0.0 +2018-01-01 04:00:00,762.1642,0.0,0.0,9.6,0.7,0.0 +2018-01-01 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05:00:00,691.6482,0.0,0.0,14.8,3.2,0.0 +2022-12-31 06:00:00,702.6282,0.0,0.0,14.9,3.6,0.0 +2022-12-31 07:00:00,740.5864,3.33,0.0,15.0,3.8,1.5 +2022-12-31 08:00:00,789.6773,36.408,3.0345,15.2,4.0,21.0 +2022-12-31 09:00:00,898.3802,81.474,10.71,15.7,4.4,19.5 +2022-12-31 10:00:00,1001.1954,53.501999999999995,15.606,15.9,4.6,18.0 +2022-12-31 11:00:00,1068.4261,83.472,0.0,15.9,4.2,47.5 +2022-12-31 12:00:00,1127.0207,99.45599999999999,0.0,15.9,4.3,59.5 +2022-12-31 13:00:00,1158.1148,69.93,0.0,15.7,3.5,53.0 +2022-12-31 14:00:00,1184.9154,52.169999999999995,35.9295,15.2,2.4,33.5 +2022-12-31 15:00:00,1193.6038,37.739999999999995,100.368,14.4,2.7,26.5 +2022-12-31 16:00:00,1143.0749,,,,, +2022-12-31 17:00:00,1092.6937,,,,, +2022-12-31 18:00:00,1081.6599,,,,, +2022-12-31 19:00:00,1075.7959,,,,, +2022-12-31 20:00:00,1143.1681,,,,, +2022-12-31 21:00:00,1162.0881,,,,, +2022-12-31 22:00:00,1141.7881,,,,, +2022-12-31 23:00:00,1100.6152,,,,, diff --git a/mpc_dev/symmetric_real.py b/mpc_dev/symmetric_real.py new file mode 100644 index 00000000..38b16476 --- /dev/null +++ b/mpc_dev/symmetric_real.py @@ -0,0 +1,442 @@ +import marimo + +__generated_with = "0.14.10" +app = marimo.App(width="medium") + + +@app.cell +def _(): + import marimo as mo + import itertools + + MARKERS = '*vp.o3'*2 + return (mo,) + + +@app.cell +def _(mo): + mo.md(r"""Prescient / MPC Parameters: frac $=.25$ and $\mu =0.1$""") + return + + +@app.cell +def _(): + import os + import cvxpy as cp + import pandas as pd + import numpy as np + import matplotlib.pyplot as plt + from matplotlib.dates import DateFormatter + from tqdm.notebook import tqdm + from ipywidgets import interact, Dropdown, IntSlider, DatePicker + def horizon(x, M, H): + number_of_samples = len(x) - H - M + future = np.zeros((number_of_samples, H)) + c = 0 + for i in range(M, len(x) - H): + future_slice = x[i:i + H] + future[c] = future_slice + c += 1 + return future + + def process_single_node_data_2018(G, verbose=False): + df = pd.read_csv('single_node_data.csv', index_col=0, parse_dates=True) + df[df.columns] = df.apply(pd.to_numeric, errors='coerce').fillna(0).astype('float64') + df = df[~df.index.duplicated(keep='first')] + df['load[MW]'] = df['load[MW]'].mask(df['load[MW]'] < 100).interpolate(limit_direction='both').ffill().bfill() + df.index += pd.Timedelta(hours=8) + df = df.loc["2018-01-01 00:00":"2018-12-31 23:00"] + + l = df['load[MW]'].to_numpy() / 1000 + s = df['pv[MW]'].to_numpy() / 1000 + w = df['wind[MW]'].to_numpy() / 1000 + R = w + s + netload = l - (R + G) + + infeasible_indices = np.where(netload > 0)[0] + shortfall = np.maximum(l - (R + G), 0) + if verbose: + print("See the scenario WITHOUT BATTERIES: ") + print(f"percentage of shortfall times = {len(infeasible_indices) / len(l) * 100:.2f} %") + print(f"average load = {np.mean(l):.2f} GW") + print(f"average renewable generation = {np.mean(R):.2f} GW") + print(f"average shortfall = {np.mean(shortfall):.2f} GW") + print(f"maximum fossil generation = {np.max(G):.2f} GW") + return l, R, shortfall + + G = 1.0 + M = 0 + l, R, shortfall = process_single_node_data_2018(G, True) + hor_l_1 = horizon(l, M, 1) + hor_R_1 = horizon(R, M, 1) + hor_l_24 = horizon(l, M, 24) + hor_R_24 = horizon(R, M, 24) + hor_l_72 = horizon(l, M, 72) + hor_R_72 = horizon(R, M, 72) + + def make_constants (M, G, sparse, eta_store, eta_discharge): + constants = { + 'hor_l': None, + 'hor_R': None, + 'G': G, + 'C_max': 0.33, + 'cons_alpha': 1.25, + 'cons_beta': 0.5, + 'cons_lambda': 20.0, + 'cons_gamma': 5.0, + 'cons_sparse': sparse, + 'cons_mu': None, + 'cons_frac': None, + 'cons_Q': None, + 'cons_eta_storage':eta_store, + 'cons_eta_discharge':eta_discharge, + 'H': None, + 'M': M, + 'num_samples': None, + 'number_of_Qs': 6, + 'Qs': np.array([0.0, 2.0, 4.0, 8.0, 16.0, 32.0]), + 'number_of_mus': 1, + 'mus': np.array([0.1]), + 'number_of_fracs': 1, + 'fracs': np.array([0.25]), + } + return constants + return cp, np, os, pd, plt + + +@app.cell(hide_code=True) +def _(b_charge, charge, cp, np, param_eta_charge): + def one_shot(l, R, G): + T = R.shape[0] + param_Q = cp.Parameter(nonneg=True, name='Q') + param_alpha = cp.Parameter(nonneg=True, name='alpha') + param_beta = cp.Parameter(nonneg=True, name='beta') + param_gamma = cp.Parameter(nonneg=True, name='gamma') + param_lambda = cp.Parameter(nonneg=True, name='lambda') + param_sparse = cp.Parameter(nonneg=True, name='sparse') + + param_eta_storage = cp.Parameter(nonneg=True, name='eta_storage') + param_eta_discharge = cp.Parameter(nonneg=True, name='eta_discharge') + + B = cp.Variable(nonneg=True, name='B') + b = cp.Variable(T, nonneg=False, name = 'b') + q = cp.Variable(T+1, nonneg=True, name='q') + r = cp.Variable(T, nonneg=True, name='r') + u = cp.Variable(T, nonneg=True, name='u') + s = cp.Variable(T, nonneg=True, name='s') + c = cp.Variable(T, nonneg=True, name='c') + constraints = [ + c == R - r, + r <= R, + q <= param_Q, + u <= G, + b <= B, + q[1:] == param_eta_storage*q[:-1]+ -b/param_eta_discharge + b_charge*param_eta_charge, + s <= l, + b + r + u == l - s, + B == 0.33*param_Q, + q[0] == 1.0*param_Q, + ] + objective = 1/T*(param_lambda*cp.sum(s)+ #param_gamma*cp.sum(c)+ + param_alpha*cp.sum(u)+param_beta*cp.sum_squares(u) ) + # param_sparse*cp.sum(b_discharge+b_charge)) + + problem = cp.Problem(cp.Minimize(objective), constraints) + return problem + + def retrieve(problem): + q = problem.var_dict['q'].value + b_charge = problem.var_dict['b_charge'].value + b_discharge = problem.var_dict['b_discharge'].value + u = problem.var_dict['u'].value + s = problem.var_dict['s'].value + c = problem.var_dict['c'].value + r = problem.var_dict['r'].value + B = problem.var_dict['B'].value + return q, b_charge, b_discharge, u, s, c, r, B + + def prescient_sweep_Q(l, R, constants, label=None): + Qs = constants['Qs'] + G = constants['G'] + storage = np.zeros((Qs.shape[0], l.shape[0]+1)) #q + discharge = np.zeros((Qs.shape[0], l.shape[0])) #b + fossil = np.zeros((Qs.shape[0], l.shape[0])) #u + slack = np.zeros((Qs.shape[0], l.shape[0])) #s + curtailment = np.zeros((Qs.shape[0], l.shape[0])) #c + renewable = np.zeros((Qs.shape[0], l.shape[0])) #r + max_discharge = np.zeros((Qs.shape[0],)) #B + objs = np.zeros((Qs.shape[0],)) + problem = one_shot(l, R, G) + for i,Q in enumerate(Qs): + print(f"Q = {Q:.2f}") + problem.param_dict['Q'].value = Q + problem.param_dict['alpha'].value = constants['cons_alpha'] + problem.param_dict['beta'].value = constants['cons_beta'] + problem.param_dict['gamma'].value = constants['cons_gamma'] + problem.param_dict['lambda'].value = constants['cons_lambda'] + problem.param_dict['sparse'].value = constants['cons_sparse'] + problem.param_dict['eta_storage'].value = constants['cons_eta_storage'] + problem.param_dict['eta_charge'].value = constants['cons_eta_charge'] + problem.param_dict['eta_discharge'].value = constants['cons_eta_discharge'] + problem.solve(solver=cp.CLARABEL, verbose=False) + if problem.status == cp.INFEASIBLE: + raise ValueError(f"Problem infeasible for Q = {Q:.2f}") + elif problem.status == cp.UNBOUNDED: + raise ValueError(f"Problem unbounded for Q = {Q:.2f}") + print(f'objective: {problem.value:.4f}') + objs[i] = problem.value + q, b_charge, b_discharge, u, s, c, r, B = retrieve(problem) + storage[i] = q + charge[i] = b_charge + discharge[i] = b_discharge + fossil[i] = u + slack[i] = s + curtailment[i] = c + renewable[i] = r + max_discharge[i] = B + if label != None: + names = "store charge discharge fossil slack curtail renew maxDischarge obj".split(' ') + for i,var in enumerate([storage[:,1:], charge, discharge, fossil, + slack, curtailment, renewable, max_discharge, objs]): + np.save(f'test_data/{label}_{names[i]}.npy', var) + return storage[:,1:], charge, discharge, fossil, slack, curtailment, renewable, max_discharge + + return + + +@app.cell(hide_code=True) +def _(): + # all_eta = [1, .98, .95, .92] + # all_sparse = [3e-3, 1e-2, 3e-2] + # for etas, sparse in itertools.product(all_eta, all_sparse): + # constants = make_constants(M,G, etas = etas, sparse = sparse) + # label = f'sparse{int(sparse*1000)}eta{int(etas*100)}' + # (q_pre, b_charge_pre, b_discharge_pre, + # u_pre, s_pre, c_pre, r_pre, B_pre) = prescient_sweep_Q(l, R, constants, label) + return + + +@app.cell +def _(os): + [i for i in os.listdir('test_data') if 'sparse' in i] + return + + +@app.cell +def _(all_eta, all_sparse, mo): + drop_etas = mo.ui.dropdown(all_eta, value= all_eta[0], label = 'charging efficiency eta') + drop_sparse = mo.ui.dropdown(all_sparse, value = all_sparse[0], label = 'sparsity weight') + caps = [0,2,4,8,16,32] + drop_qs = mo.ui.dropdown(options={str(caps[i]):i for i in range(6)}, value= str(2),label="which battery capacity") + num_start = mo.ui.number(0,8760, 1, value = 0, label='start time') + num_window = mo.ui.number(24,24*30, 1, value = 24, label='time window') + + return caps, drop_etas, drop_qs, drop_sparse, num_start, num_window + + +@app.cell +def _(drop_etas, drop_qs, drop_sparse, mo, num_start, num_window): + mo.vstack([drop_etas, drop_sparse, num_start, num_window, drop_qs]) + return + + +@app.cell +def _(): + from collections import defaultdict + return (defaultdict,) + + +@app.cell +def _(all_eta, all_sparse, caps, defaultdict, np): + def get_burned_mw(): + burned_mw = defaultdict(list) + for sparse_val in all_sparse: + for eta_val in all_eta: + name_root = (f'test_data/sparse{int(sparse_val*1000)}'+ + f'eta{int(eta_val*100)}_') + dischrg = np.load(name_root+'discharge.npy') + chrg = np.load(name_root+'charge.npy') + og = np.load('test_data/Giray_discharge.npy') + is_chrg = ~np.isclose(chrg,0, atol = 1e-5) + is_dischrg = ~np.isclose(dischrg,0, atol = 1e-5) + both = np.where(np.logical_and(is_chrg, is_dischrg)) + # print(f'simultaneous charge and discharge times (6 simulated years, one per battery size): {len(both[0])}') + arr_both = np.array([both[0], both[1]]) + both_qs = {} + for nq in range(6): + both_qs[caps[nq]]= np.sum(arr_both[0,:]==nq) + # print(pd.DataFrame(both_qs, index = ['simultaneous charge by battery size'])) + chrg[arr_both[0,:],arr_both[1,:]] + dischrg[arr_both[0,:],arr_both[1,:]] + cancelled = np.minimum(chrg[arr_both[0,:],arr_both[1,:]], dischrg[arr_both[0,:],arr_both[1,:]]) + result = np.zeros(6) + for ir, row in enumerate(list(arr_both[0,:])): + result[row] += cancelled[ir] + for iq, qval in enumerate([0,2,4,8,16,32]): + burned_mw['eta']+=[eta_val] + burned_mw['sparse']+=[sparse_val] + burned_mw['q']+=[qval] + burned_mw['burned']+=[float(result[iq])] + return burned_mw + + burned_map = get_burned_mw() + return (burned_map,) + + +@app.cell +def _(burned_map): + del burned_map[False] + return + + +@app.cell +def _(burned_map): + burned_map.keys() + return + + +@app.cell +def _(burned_map, pd): + burn_df = pd.DataFrame(burned_map) + return (burn_df,) + + +@app.cell(hide_code=True) +def _(all_eta, all_sparse, mo): + eta_choose = mo.ui.dropdown(all_eta, value = .98, + label='eta for varying sparsity weight') + sprs_choose = mo.ui.dropdown(all_sparse, value = .01, + label='weight for varying eta') + + mo.vstack([eta_choose]) + return eta_choose, sprs_choose + + +@app.cell +def _(burn_df, eta_choose, plt): + for sprs in burn_df['sparse'].unique(): + fix_eta = burn_df [ + (burn_df['sparse']==sprs) & + (burn_df['eta']== eta_choose.value) + ].copy() + factor = 1-eta_choose.value**2 + plt.plot(fix_eta['q'], fix_eta['burned'], label = f'L1 sparsity weight = {sprs}') + plt.xlabel('Q') + plt.title(f'Burned MWhs with eta {eta_choose.value}') + plt.ylabel('Simultaneous MWhs "burned"') + plt.legend() + plt.show() + return + + +@app.cell +def _(mo, sprs_choose): + mo.vstack([sprs_choose]) + return + + +@app.cell +def _(burn_df, plt, sprs_choose): + for eta in burn_df['eta'].unique(): + fix_sparse = burn_df [ + (burn_df['sparse']==sprs_choose.value) & + (burn_df['eta']==eta) + ].copy() + # 1-eta**2 + plt.plot(fix_sparse['q'], fix_sparse['burned'], label = f'eta = {eta}') + plt.xlabel('Q') + plt.ylabel('Simultaneous MWhs "burned"') + plt.title(f'Burned MWhs with sparsity weight {sprs_choose.value}') + plt.legend() + plt.show() + return + + +@app.cell +def _(mo): + array_slide = mo.ui.slider(0,500,value = 0,label = 'we explore the mistaken indeces', full_width = True) + array_slide + return (array_slide,) + + +@app.cell +def _(arr_both, array_slide): + print(arr_both[:,array_slide.value:array_slide.value+12]) + print('the upper row is the array index relevant to the battery size (0,2,4,8,26,32). \nthe lower row refers to the hour index of simultaneous chargin and discharging') + return + + +@app.cell +def _(arr_both, chrg, drop_qs): + for i, sim in enumerate(arr_both[0,:]==drop_qs.value): + if sim: + chrg[drop_qs.value,i] + + return + + +@app.cell +def _(arr_both, drop_qs): + (arr_both[0,:]==drop_qs.value).shape + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +@app.cell +def _( + chrg, + dischrg, + drop_etas, + drop_qs, + drop_sparse, + np, + num_start, + num_window, + og, + plt, +): + a,b,qi = num_start.value, num_window.value, drop_qs.value + t = np.arange(a,a+b) + plt.plot(t, dischrg[qi,a:a+b], label = 'discharge', marker = '.') + plt.plot(t, chrg[qi,a:a+b], label = 'charge', marker = '.') + plt.plot(t, dischrg[qi,a:a+b]-chrg[qi,a:a+b], label = 'net discharge', dashes = [2,2]) + + plt.plot(t, og[qi,a:a+b], label = 'single Giray', dashes = [1,2]) + plt.legend() + plt.ylabel('MWh') + plt.xlabel('hours') + plt.title(f'eta {drop_etas.value} sparse weight {drop_sparse.value}') + return + + +@app.cell +def _(): + return + + +@app.cell +def _(): + return + + +if __name__ == "__main__": + app.run() diff --git a/mpc_dev/test_data.zip b/mpc_dev/test_data.zip new file mode 100644 index 00000000..06267d7c Binary files /dev/null and b/mpc_dev/test_data.zip differ diff --git a/mpc_dev/test_data/Giray_curtail.npy 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