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4. Alice, Bob and Carol have agreed to pool their Halloween candy and split it evenly among themselves.For the sake of their friendship, any candies left over will be smashed. For example, if they collectivelybring home 91 candies, they'll take 30 each and smash 1.Write an arithmetic expression below to calculate how many candies they must smash for a given haul.
# Variables representing the number of candies collected by alice, bob, and carol alice_candies = 121 bob_candies = 77 carol_candies = 109 # Your code goes here! Replace the right-hand side of this assignment with an expression # involving alice_candies, bob_candies, and carol_candies to_smash = (alice_candies + bob_candies + carol_candies) % 3 print(to_smash) # Check your answer q4.check() #q4.hint() #q4.solution()
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MIT
1 - Python/1 - Python Syntax [exercise-syntax-variables-and-number].ipynb
AkashKumarSingh11032001/Kaggle_Course_Repository
Assignment Data Description- covid data of daily cummulative cases of India as reported from January 2020 to 8th August 2020- Source: https://www.kaggle.com/sudalairajkumar/covid19-in-india Conduct below Insight investigation1. Find which state has highest mean of cummulative confirmed cases since reported from Jan 2020- Plot line graph plotting means of top 10 States having highest daily confirmed cases2. Which state has highest Death Rate for the month of June, July & Aug - Plot bar graph of Death Rates for the top 5 states Below key steps to be adopted to solve above Questions- Load Data --> Clean data / Data munging --> Grouping of Data by State --> Exploration using plots Load Packages
import pandas as pd # for cleaning and loading data from csv file import numpy as np from matplotlib import pyplot as plt # package for plotting graphs import datetime import seaborn as sns; sns.set(color_codes=True) %matplotlib inline
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
Load data
df = pd.read_csv("covid_19_india.csv") df.head() # Preview first 5 rows of dataframe # Convert Date column which is a string into datetime object df["Date"] = pd.to_datetime(df["Date"], format = "%d/%m/%y") df.head()
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
Cleaning of data- The dataset consists of cummulative values, aim is to create columns with daily reported deaths and confirmed cases.- Below method is helper function to create column consisting of daily cases reported from Cummulative freq column
ex = np.unique(df['State/UnionTerritory']) ex
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
From above unique values of states it is clear that Telangana is represented in multiple ways. We will change each occurrence of Telangna state with standard spelling
def clean_stateName(stateName): if stateName == 'Telangana***': stateName = 'Telangana' elif stateName == 'Telengana': stateName = 'Telangana' elif stateName == 'Telengana***': stateName = 'Telangana' return stateName
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
- Apply method is used to apply either user defined or builtin function across every cell of dataframe- Commonly lambda function is used to apply method across each cell- A lambda function is a small anonymous function.- A lambda function can take any number of arguments, but can only have one expression.
df["State/UnionTerritory"] = df["State/UnionTerritory"].apply(lambda x: clean_stateName(x)) np.unique(df["State/UnionTerritory"]) # to identify all unique values in a column of dataframe or array def daily_cases(dframe, stateColumn,dateColumn, cummColumn): # Sort column containing state and then by date in ascending order dframe.sort_values(by = [stateColumn, dateColumn], inplace = True) newColName = 'daily_' + cummColumn dframe[newColName] = dframe[cummColumn].diff() # diff is pandas method to caclucate difference between consecutive values # print(dframe.tail()) ''' Below line uses shift method of pandas to compare consecutive state names and if they are not different as shown by using ! symbol then create list of boolean, True for if they are different else False ''' mask = dframe[stateColumn] != dframe[stateColumn].shift(1) dframe[newColName][mask] = np.nan # where value of mask =True the cell value will be replaced by NaN dframe[newColName] = dframe[newColName].apply(lambda x: 0 if x < 0 else x) # replace negative values by 0 # dframe.drop('diffs',axis=1, inplace = True) return dframe df_new = daily_cases(dframe= df, stateColumn= 'State/UnionTerritory',dateColumn= 'Date', cummColumn= 'Confirmed') df_new[df_new["State/UnionTerritory"]=="Maharashtra"].tail(n=5)
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
Q1. Find which state has highest mean of cummulative confirmed cases since reported from Jan 2020
# Hint : Groupby state names to find their means for confirmed cases df_group = df_new.groupby(["State/UnionTerritory"])['daily_Confirmed'].mean() df_group = df_group.sort_values(ascending= False)[0:10] df_group df_group.index ax = sns.lineplot(x=df_group.index, y= df_group.values) plt.scatter(x=df_group.index, y= df_group.values, c = 'r') ax.figure.set_figwidth(12) ax.figure.set_figheight(4) ax.set_ylabel("Mean of Daily Confirmed Cases")
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
Q2. Which state has highest Death Rate for the month of June, July & Aug
# Hint - explore how a datetime column of dataframe can be filtered using specific months df_months = df_new['Date'].apply(lambda x: x.month in [6,7,8]) # this will create boolean basis comparison of months df_final = df_new[df_months] # Filtered dataframe consisting of data from June, July & Aug df_final.tail() df_final['death_rate'] = df_final['Deaths'] / df_final['Confirmed'] *100 df_final.tail() df_groups_deaths = df_final.groupby(["State/UnionTerritory"])['death_rate'].mean() top_10_deathrates = df_groups_deaths.sort_values(ascending= False)[0:10] fig, ax = plt.subplots() fig.set_figwidth(15) fig.set_figheight(6) ax.bar(x = top_10_deathrates.index, height = top_10_deathrates.values) ax.set_xlabel('States') ax.set_ylabel('Death Rates %') ax.set_title('Top 10 States with Highest Death Rate since June 2020') for i, v in enumerate(top_10_deathrates.values): ax.text(i, v, s = ("%.2f" % v), color='blue', fontweight='bold', fontsize = 12) # %.2f will print decimals upto 2 places plt.xticks(rotation=45) # this line will rotate the x axis label in 45 degrees to make it more readable
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
Q3. Explore Trend in Confirmed Cases for the state of Maharashtra- Plot line graph with x axis as Date column and y axis as daily confirmed cases. - such a graph is also calledas Time Series Plot Hint - explore on google or in matplotlib for Time series graph from a dataframe
df_mah = df_new[df_new["State/UnionTerritory"]=='Maharashtra'] fig, ax = plt.subplots() fig.set_figwidth(15) fig.set_figheight(6) ax.plot(df_mah["Date"],df_mah["daily_Confirmed"]) df_mah = df_final[df_final["State/UnionTerritory"]=='Maharashtra'] fig, ax = plt.subplots() fig.set_figwidth(15) fig.set_figheight(6) ax.plot(df_mah["Date"],df_mah["death_rate"]) ax.scatter(df_mah["Date"],df_mah["death_rate"]) ax.set_xlabel('Date') ax.set_ylabel('Death Rate') ax.set_title('Death Rate in Maharastra')
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MIT
covid_data_analysis_solution.ipynb
rahulkumbhar8888/DataScience
print((4 + 8) / 2)
6.0
MIT
solar-learn.ipynb
anasir514/colab
Check values before feature selection in both training and test data- nan- different enough values
import pandas as pd import glob import os training_df = pd.concat(map(pd.read_csv, glob.glob(os.path.join('../Data/Train', "*.csv"))), ignore_index=True) test_df = test_data = pd.read_csv('../data/test.csv') training_df_shape = training_df.shape test_df_shape = test_df.shape all_stations = set(training_df['station']) def nan_analysis(column_name): training_with_null_df = training_df[training_df[column_name].isnull()] training_nan = training_with_null_df.shape print(f'Number of Nan for {column_name}: {training_nan} of {training_df_shape}') test_nan = test_df[test_df[column_name].isnull()].shape print(f'Number of Nan for {column_name}: {test_nan} of {test_df_shape}') return training_with_null_df[['station']] def value_analysis(column_name): return pd.merge(training_df[[column_name]].describe(), test_df[[column_name]].describe(), left_index=True, right_index=True, suffixes=('training', 'test')) def station_ids_for_non_nan(column_name): training_not_null = training_df[training_df[column_name].notnull()] training_not_null_stations = set(training_not_null['station']) print(f'Not nan for {column_name}: {training_not_null.shape} of {training_df_shape}') print(f'Station with only null values: {all_stations - training_not_null_stations}')
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BSD-2-Clause
notebooks/TestAndTrainingDataForFeatureSelection.ipynb
isabelladegen/mlp-2021
Weather Data
precipitation = 'precipitation.l.m2' precipitation_nan = nan_analysis(precipitation) value_analysis(precipitation) # -> Training data has no values for precipitation not a good feature column = 'temperature.C' temperature_nan = nan_analysis(column) value_analysis(column) # min temperature is quite different between training and test but there seems to be enough data column = 'windMaxSpeed.m.s' windmax_nan = nan_analysis(column) value_analysis(column) column = 'windMeanSpeed.m.s' windmean_nan = nan_analysis(column) value_analysis(column) column = 'windDirection.grades' winddir_nan = nan_analysis(column) value_analysis(column) column = 'relHumidity.HR' relhum_nan = nan_analysis(column) value_analysis(column) column = 'airPressure.mb' airpressure_nan = nan_analysis(column) value_analysis(column) # all weather measure are missing 75 diff = set(airpressure_nan.index) - set(relhum_nan.index) diff = set(winddir_nan.index) - set(relhum_nan.index)
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BSD-2-Clause
notebooks/TestAndTrainingDataForFeatureSelection.ipynb
isabelladegen/mlp-2021
Is Holiday
column = 'isHoliday' nan_analysis(column) value_analysis(column)
Number of Nan for isHoliday: (0, 25) of (55875, 25) Number of Nan for isHoliday: (0, 25) of (2250, 25)
BSD-2-Clause
notebooks/TestAndTrainingDataForFeatureSelection.ipynb
isabelladegen/mlp-2021
Bikes Profile Data
column = 'full_profile_3h_diff_bikes' nan_analysis(column) station_ids_for_non_nan(column) value_analysis(column) # each station has none null values! column = 'full_profile_bikes' nan_analysis(column) station_ids_for_non_nan(column) value_analysis(column) #select the none nan column = 'short_profile_3h_diff_bikes' nan_analysis(column) station_ids_for_non_nan(column) value_analysis(column) column = 'short_profile_bikes' nan_analysis(column) station_ids_for_non_nan(column) value_analysis(column)
Number of Nan for short_profile_bikes: (12600, 25) of (55875, 25) Number of Nan for short_profile_bikes: (0, 25) of (2250, 25) Not nan for short_profile_bikes: (43275, 25) of (55875, 25) Station with only null values: set()
BSD-2-Clause
notebooks/TestAndTrainingDataForFeatureSelection.ipynb
isabelladegen/mlp-2021
17. Module, Package, Try_except, Numpy1_20191011_014_Day4_2๋ถ€ Magic method ์ •๋ฆฌ- ํด๋ž˜์Šค ์ƒ์„ฑ ํ›„, ํด๋ž˜์Šค object์˜ ๊ธฐ๋ณธ ์—ฐ์‚ฐ๊ธฐ๋Šฅ ๋ณด๊ฐ•ํ•  ๋•Œ ํ™œ์šฉ ๊ฐ€๋Šฅ ์ฃผ๋ชฉ!- object๋ฅผ ๋”ํ•  ๋•Œ, plus(1,2) ํ•จ์ˆ˜ ์“ฐ์ง€ ์•Š๊ณ , num1 + num2 ๋กœ๋„ ์—ฐ์‚ฐ์ด ๊ฐ€๋Šฅ!- ๋น„๊ต - \__eq__(==), \__ne__(!=) - \__lt__(, greater than), \__le__(=, gre or equal)- ์—ฐ์‚ฐ - \__add__(+), \__sub__(-), \__mul__(*), \__truediv__(/) - \__floordiv__(//), \__mod__(%), \__pow__(**)- ๊ทธ์™ธ - \__repr__(object์˜ ๊ทธ๋ƒฅ represent), \__str__(object์˜ print) **----> return str( ) -----> string ๋ฐ์ดํ„ฐ๋กœ ๋ฆฌํ„ดํ•ด์ค˜์•ผ ํ•จ**
# Magic method ์‚ฌ์šฉํ•œ ํด๋ž˜์Šค ์ •์˜ ๋ฐ object ์—ฐ์‚ฐ # ์˜ˆ) integer ํด๋ž˜์Šค ์ƒ์„ฑ
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MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
class Integer: def __init__(self,number): self.num = number def __add__(self,unit): return self.num + unit.num def __str__(self): return str(self.num) def __repr__(self): return str(self.num)num1 = Integer(1)num2 = Integer(2)num1+num2 ๊ทธ๋ƒฅ num1 + num2 ํ•˜๋ฉด,, ๊ฐ ๋ณ€์ˆ˜์—๋Š” 1๊ณผ 2๊ฐ€ ๋“ค์–ด๊ฐ€์žˆ์œผ๋‹ˆ, ๋‹น์—ฐํžˆ + ์—ฐ์‚ฐ ๋˜์–ด์•ผ ํ•˜๋Š” ๊ฑฐ ์•„๋‹Œ๊ฐ€ ํ•˜๊ฒ ์ง€๋งŒ,, num1๊ณผ num2์˜ ํด๋ž˜์Šค(์‚ฌ์šฉ์ž์ •์˜ ๋ฐ์ดํ„ฐํƒ€์ž…), ๋ฐ์ดํ„ฐํƒ€์ž…์ด Integer๋ผ๋Š” ๋‚ด๊ฐ€ ์ •์˜ ๋‚ด๋ฆฐ ํƒ€์ž…์ด๊ธฐ ๋•Œ๋ฌธ์—,, __add__ ๊ฐ€ ๋”ฐ๋กœ ์—†๋‹ค. ๋”ฐ๋ผ์„œ, ์ €๋ ‡๊ฒŒ ๊ธฐ๋ณธ ์—ฐ์‚ฐ์ž ํ™œ์šฉํ•˜๋ ค๋ฉด magic method๋ฅผ ๋‹ค์‹œ ์žฌ์ •์˜ ํ•ด์ค˜์•ผ ํ•œ๋‹ค.
a = 1 a.__add__(2) # ====> a.num + 2.num ==== self.num + unit.num ===== def __add__(self, unit): num1 print(num1)
<__main__.Integer object at 0x104eb7c90>
MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
1. ํด๋ž˜์Šค ์˜ˆ์ œ- ๊ณ„์ขŒ ํด๋ž˜์Šค ๋งŒ๋“ค๊ธฐ- ๋ณ€์ˆ˜ : ์ž์‚ฐ(asset), ์ด์ž์œจ(interest)- ํ•จ์ˆ˜ : ์ธ์ถœ(draw), ์ž…๊ธˆ(interest), ์ด์ž์ถ”๊ฐ€(add_interest)- ์ธ์ถœ ์‹œ, ์ž์‚ฐ ์ด์ƒ์˜ ๋ˆ์„ ์ธ์ถœํ•  ์ˆ˜ ์—†๋‹ค.
class Account: def __init__(self,asset,interest=1.05): self.asset = asset self.interest = interest def draw(self,amount): if self.asset >= amount: self.asset -= amount print("{}์›์ด ์ธ์ถœ๋˜์—ˆ์Šต๋‹ˆ๋‹ค.".format(amount)) else: print('{}์›์ด ๋ถ€์กฑํ•ฉ๋‹ˆ๋‹ค.'.format((amount-self.asset))) def insert(self,amount): self.asset += amount print('{}์›์ด ์ž…๊ธˆ๋˜์—ˆ์Šต๋‹ˆ๋‹ค.'.format(amount)) def add_interest(self): self.asset *= self.interest print('{}์›์˜ ์ด์ž๊ฐ€ ์ž…๊ธˆ๋˜์—ˆ์Šต๋‹ˆ๋‹ค.'.format((self.asset*(self.interest-1)))) def __repr__(self): return "asset : {}, interest : {}".format(self.asset, self.interest) acc1 = Account(10000) acc1.asset acc1 acc1.draw(12000) acc1.draw(3000) acc1 acc1.insert(5000) acc1 acc1.add_interest(),1 acc1
630.0000000000006์›์˜ ์ด์ž๊ฐ€ ์ž…๊ธˆ๋˜์—ˆ์Šต๋‹ˆ๋‹ค.
MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
Module package* ๋ณ€์ˆ˜, ํ•จ์ˆ˜ < ํด๋ž˜์Šค < ๋ชจ๋“ˆ < ํŒจํ‚ค์ง€- ๋ชจ๋“ˆ : ๋ณ€์ˆ˜์™€ ํ•จ์ˆ˜, ํด๋ž˜์Šค๋ฅผ ๋ชจ์•„๋†“์€ ( .py ) ํ™•์žฅ์ž๋ฅผ ๊ฐ€์ง„ ํŒŒ์ผ ( ํด๋ž˜์Šค ๋ณด๋‹ค ์กฐ๊ธˆ ๋” ํฐ ๋ฒ”์œ„ )- ํŒจํ‚ค์ง€ : ๋ชจ๋“ˆ๋ณด๋‹ค ํ•œ ๋‹จ๊ณ„ ํฐ ๊ธฐ๋Šฅ. ๋ชจ๋“ˆ์˜ ๊ธฐ๋Šฅ์„ ๋””๋ ‰ํ† ๋ฆฌ ๋ณ„๋กœ ์ •๋ฆฌํ•ด๋†“์€ ๊ฐœ๋… 1. ๋ชจ๋“ˆ ์ƒ์„ฑ2. ๋ชจ๋“ˆ ํ˜ธ์ถœ 1. ๋ชจ๋“ˆ ์ƒ์„ฑ(ํŒŒ์ผ ์ƒ์„ฑ)
!ls %%writefile dss.py # ๋ชจ๋“ˆ ํŒŒ์ผ ์ƒ์„ฑ (๋งค์ง ์ปค๋งจ๋“œ ์‚ฌ์šฉ) # 1) %% -> ์ด ์…€์— ์žˆ๋Š” ๋‚ด์šฉ์— ์ „๋ถ€๋‹ค writefile ์„ ์ ์šฉํ•˜๊ฒ ๋‹ค. # 2) dss.py ๋ผ๋Š” ํŒŒ์ผ์„ ๋งŒ๋“ค์–ด์„œ, ์จ์žˆ๋Š” ์ฝ”๋“œ๋“ค์„ ์ด ํŒŒ์ผ์— ์ €์žฅํ•˜๊ฒ ๋‹ค. # ๋ชจ๋“ˆ ์ƒ์„ฑ -> ํŒŒ์ผ ์ €์žฅ # 1. ๋ชจ๋“ˆ ์ƒ์„ฑ (๋ชจ๋“ˆ = ํด๋ž˜์Šค, ํ•จ์ˆ˜, ๋ณ€์ˆ˜์˜ set) num = 1234 def disp1(msg): print("disp1", msg) def disp2(msg): print('disp2', msg) class Calc: def plus(self, *args): return sum(args) !ls %reset %whos
Variable Type Data/Info ------------------------------ dss module <module 'school.dss.data1<...>แ„‹แ…ฅแ†ธ/school/dss/data1.py'> school module <module 'school' (namespace)> url module <module 'school.web.url' <...>แ„‰แ…ฎแ„‹แ…ฅแ†ธ/school/web/url.py'>
MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
2. ๋ชจ๋“ˆ ํ˜ธ์ถœ
# ๋ชจ๋“ˆ ํ˜ธ์ถœ : import ( .py ์ œ์™ธํ•œ ํŒŒ์ผ๋ช… ) import dss %whos dss.num dss.disp1('์•ˆ๋…•') calc = dss.Calc() calc.plus(1,2,3,4,5,6)
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MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
3. ๋ชจ๋“ˆ ๋‚ด ํŠน์ • ๋ณ€์ˆ˜, ํ•จ์ˆ˜ ํ˜ธ์ถœ
# import random --> random ๋ชจ๋“ˆ์„ ๋ถˆ๋Ÿฌ์˜จ ๊ฒƒ (random.py ๋ผ๋Š” ํŒŒ์ผ์˜ ์ฝ”๋“œ(๋ชจ๋“ˆ ์ ์–ด๋†“์€) ๊ฐ€์ ธ์˜จ ๊ฒƒ) # random.randint(1,5) --> random ๋ชจ๋“ˆ ๋‚ด randint๋ผ๋Š” ํ•จ์ˆ˜๋ฅผ ๊ฐ€์ ธ์˜จ ๊ฒƒ. # calc.plus --> dss ๋ผ๋Š” ๋ชจ๋“ˆ์˜ plus๋ผ๋Š” ํ•จ์ˆ˜ ๊ฐ€์ ธ์˜จ ๊ฒƒ. # ๋ชจ๋“ˆ ์•ˆ์— ํŠน์ • ํ•จ์ˆ˜, ๋ณ€์ˆ˜, ํด๋ž˜์Šค ํ˜ธ์ถœ # '๋ชจ๋“ˆ.๋ณ€์ˆ˜' ๋กœ ์ ์ง€ ์•Š๊ณ , '๋ชจ๋“ˆ' ๋กœ ๋ฐ”๋กœ ํ˜ธ์ถœ ๊ฐ€๋Šฅ from dss import num, disp2 %whos dss.num num
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MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
4. ๋ชจ๋“ˆ ๋‚ด ๋ชจ๋“  ๋ณ€์ˆ˜, ํ•จ์ˆ˜ ํ˜ธ์ถœ
%reset from dss import * %whos
Variable Type Data/Info -------------------------------- Calc type <class 'dss.Calc'> calc Calc <dss.Calc object at 0x109baed10> disp1 function <function disp1 at 0x109a88ef0> disp2 function <function disp2 at 0x109ab75f0> dss module <module 'dss' from '/User<...>แ†ผ/0. แ„‰แ…ณแ„แ…ฎแ†ฏ แ„‰แ…ฎแ„‹แ…ฅแ†ธ/dss.py'> num int 1234 school module <module 'school' (namespace)> url module <module 'school.web.url' <...>แ„‰แ…ฎแ„‹แ…ฅแ†ธ/school/web/url.py'>
MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
5. ํŒจํ‚ค์ง€- ํŒจํ‚ค์ง€ ์ƒ์„ฑ- ํŒจํ‚ค์ง€ ํ˜ธ์ถœ- setup.py ํŒจํ‚ค์ง€ ์„ค์น˜ ํŒŒ์ผ ๋งŒ๋“ค๊ธฐ - ํŒจํ‚ค์ง€(๋””๋ ‰ํ† ๋ฆฌ) : ๋ชจ๋“ˆ(ํŒŒ์ผ) 1) ํŒจํ‚ค์ง€ ( ๋””๋ ‰ํ† ๋ฆฌ (dss / web) ) ์ƒ์„ฑ
# !mkdir p- ---> school ๋ฐ‘์— dss ๋””๋ ‰ํ† ๋ฆฌ ์ƒ์„ฑ !mkdir -p school/dss # !mkdir p- ---> school ๋ฐ‘์— web ๋””๋ ‰ํ† ๋ฆฌ ์ƒ์„ฑ !mkdir -p school/web !tree school
school โ”œโ”€โ”€ dss โ”‚ย ย  โ”œโ”€โ”€ __init__.py โ”‚ย ย  โ”œโ”€โ”€ data1.py โ”‚ย ย  โ””โ”€โ”€ data2.py โ””โ”€โ”€ web โ”œโ”€โ”€ __init__.py โ””โ”€โ”€ url.py 2 directories, 5 files
MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
tree ์„ค์น˜- homebrew ์„ค์น˜ - homebrew : https://brew.sh/index_ko - homebrew : osx ํŒจํ‚ค์ง€ ๊ด€๋ฆฌ ์„ค์น˜ ํˆด - /bin/bash -c "$(curl -fsSL https://raw.githubusercontent.com/Homebrew/install/master/install.sh)" - brew install tree 2) ๋ชจ๋“ˆ(ํŒŒ์ผ) ์ƒ์„ฑ
# ์ด ๋‹จ๊ณ„๋Š” ํŒŒ์ด์ฌ 3.8๋ฒ„์ ผ ์ดํ›„ ๋ถ€ํ„ฐ๋Š” ์•ˆํ•ด๋„ ๋จ # !touch --> ํŒŒ์ผ ์ƒ์„ฑ !touch school/dss/__init__.py !touch school/web/__init__.py !tree school %%writefile school/dss/data1.py # dss๋ผ๋Š” ํŒจํ‚ค์ง€ ์•ˆ์— ๋ชจ๋“ˆ(ํŒŒ์ผ)์„ ์ถ”๊ฐ€ # web์ด๋ผ๋Š” ๋””๋ ‰ํ† ๋ฆฌ ์•ˆ์— ๋ชจ๋“ˆ(ํŒŒ์ผ)์„ ์ถ”๊ฐ€ def plus(*args): print('data1') return sum(args) %%writefile school/dss/data2.py def plus2(*args): print('data2') return sum(args) %%writefile school/web/url.py def make(url): return url if url[:7] == 'http://' else 'http://'+url !tree school
school โ”œโ”€โ”€ dss โ”‚ย ย  โ”œโ”€โ”€ __init__.py โ”‚ย ย  โ”œโ”€โ”€ data1.py โ”‚ย ย  โ””โ”€โ”€ data2.py โ””โ”€โ”€ web โ”œโ”€โ”€ __init__.py โ””โ”€โ”€ url.py 2 directories, 5 files
MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
3) ํŒจํ‚ค์ง€ ๊ฒฝ๋กœ ์•ˆ์— ์žˆ๋Š” ๋ชจ๋“ˆ์„ ์ฐพ์•„๋“ค์–ด๊ฐ€ ์‚ฌ์šฉ
import school.dss.data1 %whos # school ๋””๋ ‰ํ† ๋ฆฌ - dss ๋””๋ ‰ํ† ๋ฆฌ - data1 ๋ชจ๋“ˆ - plus ํ•จ์ˆ˜ ํ˜ธ์ถœ school.dss.data1.plus(1,2,3) # ๋ชจ๋“ˆ ํ˜ธ์ถœ ๋ช…๋ น์–ด ๋„ˆ๋ฌด ๊ธธ๋‹ค import school.dss.data1 # alias ๋กœ ๋‹จ์ถ•๋ช… ์ƒ์„ฑ import school.dss.data1 as dss dss.plus(1,2,3) # school web : ๋””๋ ‰ํ† ๋ฆฌ # url : ๋ชจ๋“ˆ from school.web import url url.make('google.com') # ํŒจํ‚ค์ง€์˜ ์œ„์น˜ : ํŠน์ • ๋””๋ ‰ํ† ๋ฆฌ์— ์žˆ๋Š” ํŒจํ‚ค์ง€๋Š” ์–ด๋””์—์„œ๋‚˜ import ๊ฐ€๋Šฅ import random import sys for path in sys.path: print(path) # !ls /Users/kimjeongseob/opt/anaconda3/lib/python3.7 # ์•„๋ž˜์˜ ์ถœ๋ ฅ ๊ฒฐ๊ณผ๋ฅผ ๋ณ€์ˆ˜์—๋‹ค ๋„ฃ์„ ์ˆ˜ ์žˆ์Œ A = !ls /Users/kimjeongseob/opt/anaconda3/lib/python3.7 len(A), A[-5:] # setup.py ๋ฅผ ์ž‘์„ฑํ•ด์„œ ํŒจํ‚ค์ง€๋ฅผ ์„ค์น˜ํ•ด์„œ ์‚ฌ์šฉ # setuptools ๋ฅผ ์ด์šฉ
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MIT
1.Study/2. with computer/4.Programming/2.Python/3. Study/01_Python/0408_1_Lecture_python.ipynb
jskim0406/Study
**Desafio 030****Python 3 - 1ยบ Mundo**Descriรงรฃo: Crie um programa que leia um nรบmero inteiro e mostre na tela se ele รฉ PAR ou รMPAR.Link: https://www.youtube.com/watch?v=4vFCzKuHOn4&t=4s
num = int(input('Digite um nรบmero: ')) if num % 2 == 0: print('O nรบmero รฉ par.') else: print('O nรบmero รฉ รญmpar.')
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Apache-2.0
Mundo01/Desafio030.ipynb
BrunaKuntz/PythonMundo01
Example 5 - Open-loop simulation An open-loop simulation is the case where no state-feedback control is used. It means that only time-dependent control is used or not control at all. This kind of simulation is mainly useful for stability analysis and for cheching the trimmed behaviior (including perturbations around the trimmed conditions). Import atmosphere model
from pyaat.atmosphere import atmosCOESA atm = atmosCOESA()
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Import gravity model
from pyaat.gravity import VerticalConstant grav = VerticalConstant()
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Import Aircraft model
from pyaat.aircraft import Aircraft airc = Aircraft()
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Import propulsion model
from pyaat.propulsion import SimpleModel prop = SimpleModel()
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Create a system
from pyaat.system import system Complete_system = system(atmosphere = atm, propulsion = prop, aircraft = airc, gravity = grav)
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Trimm at cruize condition
Xe, Ue = Complete_system.trimmer(condition='cruize', HE = 10000., VE = 200)
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Printing equilibrium states and controls
from pyaat.tools import printInfo printInfo(Xe, Ue, frame ='body') printInfo(Xe, Ue, frame ='aero') printInfo(Xe, Ue, frame='controls')
-------------------------------- ----------- CONTROLS ----------- -------------------------------- delta_p 34.65222851433093 ------------- delta_e -2.208294991778133 ------------- delta_a 4.978810759532202e-22 ------------- delta_r -8.268303092392625e-22
MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Simulation The open-loop simulation is carried out using the method 'propagate'. Mandatory inputs are the time of simulation TF, the equilibrium states Xe, the equilibrium control Ue, and a bolean variable called 'perturbation' which defines is applied during the simulation or not. Equilibrium simulation
solution, control = Complete_system.propagate(Xe, Ue, TF = 180, perturbation = False)
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
The outputs are two multidimentional arrays, containing the states over time and control over time.
print('Solution') solution print('control') control
control
MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
The time array can be accessed directly on the system.
time = Complete_system.time time
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Check out the documentation for more information about the outputs. Ploting the resultsSome plots can be generated directly using the plotter util embeeded within PyAAT.
from pyaat.tools import plotter pltr = plotter() pltr.states = solution pltr.time = Complete_system.time pltr.control = control pltr.LinVel(frame = 'body') pltr.LinPos() pltr.Attitude() pltr.AngVel() pltr.Controls() pltr.LinPos3D()
_____no_output_____
MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
All states and controls remain constant over time, as expected. Out-of-equilibrium simulationsSometimes we may be interested in verifying the behavior of the aircraft out of the equilibrium states. It can be done by applying perturbations.Note that you would obtain the same result if you input a vector Xe out of equilibrium, but consider that it may cause confusion and in more advanced simulations (considering closed-loop control) it might lead to errors. Perturbation on states
solution, control = Complete_system.propagate(Xe, Ue, T0 = 0.0, TF = 30.0, dt = 0.01, perturbation = True, state = {'beta':2., 'alpha':2.}) pltr.states = solution pltr.time = Complete_system.time pltr.control = control pltr.LinVel(frame = 'aero') pltr.LinPos() pltr.Attitude() pltr.AngVel() pltr.Controls()
_____no_output_____
MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
open-loop control Some usual control inputs are also embeeded within the toolbox, such as the doublet and step.
from pyaat.control import doublet, step
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Doublet input on elevator
doub = doublet() doub.command = 'elevator' doub.amplitude = 3 doub.T = 1 doub.t_init = 2
_____no_output_____
MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
Step input on aileron
st =step() st.command = 'aileron' st.amplitude = 1 st.t_init = 2 solution, control = Complete_system.propagate(Xe, Ue, TF = 50, perturbation=True, control = [doub, st])
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MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
One can input as many control perturbation as we want, and we can combine it with states perturbations is desired.
pltr.states = solution pltr.time = Complete_system.time pltr.control = control pltr.Controls() pltr.LinVel(frame = 'aero') pltr.LinPos() pltr.Attitude() pltr.AngVel() pltr.LinPos3D()
_____no_output_____
MIT
examples/open-loop_simulation_example.ipynb
KenedyMatiasso/PyAAT
___ ___ Pandas Built-in Data VisualizationIn this lecture we will learn about pandas built-in capabilities for data visualization! It's built-off of matplotlib, but it baked into pandas for easier usage! Let's take a look! Imports
import numpy as np import pandas as pd %matplotlib inline
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
The DataThere are some fake data csv files you can read in as dataframes:
df1 = pd.read_csv('df1',index_col=0) df2 = pd.read_csv('df2')
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Style SheetsMatplotlib has [style sheets](http://matplotlib.org/gallery.htmlstyle_sheets) you can use to make your plots look a little nicer. These style sheets include plot_bmh,plot_fivethirtyeight,plot_ggplot and more. They basically create a set of style rules that your plots follow. I recommend using them, they make all your plots have the same look and feel more professional. You can even create your own if you want your company's plots to all have the same look (it is a bit tedious to create on though).Here is how to use them.**Before plt.style.use() your plots look like this:**
df1['A'].hist()
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Call the style:
import matplotlib.pyplot as plt plt.style.use('ggplot')
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Now your plots look like this:
df1['A'].hist() plt.style.use('bmh') df1['A'].hist() plt.style.use('dark_background') df1['A'].hist() plt.style.use('fivethirtyeight') df1['A'].hist() plt.style.use('ggplot')
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Let's stick with the ggplot style and actually show you how to utilize pandas built-in plotting capabilities! Plot TypesThere are several plot types built-in to pandas, most of them statistical plots by nature:* df.plot.area * df.plot.barh * df.plot.density * df.plot.hist * df.plot.line * df.plot.scatter* df.plot.bar * df.plot.box * df.plot.hexbin * df.plot.kde * df.plot.pieYou can also just call df.plot(kind='hist') or replace that kind argument with any of the key terms shown in the list above (e.g. 'box','barh', etc..)___ Let's start going through them! Area
df2.plot.area(alpha=0.4)
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Barplots
df2.head() df2.plot.bar() df2.plot.bar(stacked=True)
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Histograms
df1['A'].plot.hist(bins=50)
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Line Plots
df1.plot.line(x=df1.index,y='B',figsize=(12,3),lw=1)
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Scatter Plots
df1.plot.scatter(x='A',y='B')
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
You can use c to color based off another column valueUse cmap to indicate colormap to use. For all the colormaps, check out: http://matplotlib.org/users/colormaps.html
df1.plot.scatter(x='A',y='B',c='C',cmap='coolwarm')
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Or use s to indicate size based off another column. s parameter needs to be an array, not just the name of a column:
df1.plot.scatter(x='A',y='B',s=df1['C']*200)
C:\Users\Marcial\Anaconda3\lib\site-packages\matplotlib\collections.py:877: RuntimeWarning: invalid value encountered in sqrt scale = np.sqrt(self._sizes) * dpi / 72.0 * self._factor
Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
BoxPlots
df2.plot.box() # Can also pass a by= argument for groupby
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Hexagonal Bin PlotUseful for Bivariate Data, alternative to scatterplot:
df = pd.DataFrame(np.random.randn(1000, 2), columns=['a', 'b']) df.plot.hexbin(x='a',y='b',gridsize=25,cmap='Oranges')
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
____ Kernel Density Estimation plot (KDE)
df2['a'].plot.kde() df2.plot.density()
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Apache-2.0
04-Visualization-Matplotlib-Pandas/04-02-Pandas Visualization/Pandas Built-in Data Visualization.ipynb
rikimarutsui/Python-for-Finance-Repo
Amazon Shure MV7 EDA and Sentement Analysis- toc: true- branch: master- badges: true- comments: true- categories: [Fastpages, Jupyter, Python, Selenium, Stoc]- annotations: true- hide: false- image: images/diagram.png- layout: post- search_exclude: true Required Packages[wordcloud](https://github.com/amueller/word_cloud), [geopandas](https://geopandas.org/en/stable/getting_started/install.html), [nbformat](https://pypi.org/project/nbformat/), [seaborn](https://seaborn.pydata.org/installing.html), [scikit-learn](https://scikit-learn.org/stable/install.html) ![]({{site.baseurl}}/images/diagram.png "https://github.com/fastai/fastpages") Now let's get started!First thing first, you need to load all the necessary libraries:
import pandas as pd from matplotlib import pyplot as plt import numpy as np from wordcloud import WordCloud from wordcloud import STOPWORDS import re import plotly.graph_objects as go import seaborn as sns
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Apache-2.0
_notebooks/2022-02-01-EDA-test.ipynb
christopherGuan/sample-ds-blog
Read the Data
#Import Data df = pd.read_csv("/Users/zeyu/Desktop/DS/Ebay & Amazon/Amazon_reviews_scraping/Amazon_reviews_scraping/full_reviews.csv")
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Apache-2.0
_notebooks/2022-02-01-EDA-test.ipynb
christopherGuan/sample-ds-blog
![Screen Shot 2022-02-09 at 5.50.41 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NzlPQ7I+bFgQjwcPWmxzlzyUnEvDpxtsf5558/FieMc+cbWdXixXzkkUcWzyNx2mJQC+lL30qctsHz2VEAvGpTEoFEIBGYDgTCS9+LvohV/noxbK+99irEpNV55yLzqrSY2ZYYw3LO0EYmfycCicB0IBA6Z1DaMUdr308d1UYkfycCicB4EXDUHbFrLna5BUfiOmKRh6Odpjwo2fVx5IT7IX36yFFinMbMz8ImtGCMrKTfvFNiKmT+Gd1UpJppJAIVAgwLHcQfpn277bar7o7vq4NWbeN2WCt35M0337yQlccee2xjq2lKPwLOhkQeUkjHH398Ob8QURker0he5K/zDJGR3MIJLxVvJESK9cmw9Pvi5r3BCCD1KX4Epe306sF5IoSHMWHEc+H3YgjCYOd2b5vkMOlL3+HJBjLCg9JxC0Sfa7+sotzIf4lAIpAITBABntleHOGc3IMOOmjM8zGSCwPfKv2OO+44HzHZHsNyzhDI5WcikAhMBwJtndN+hvPbCXtFWIvBtaSOqtHI74lAIjARBJz1yLZnr9sVyQHFOyU4qnBmsTvVd7Yi6drS7fowfeQIMbwBOfvss4vDEmcncuGFF5bPyf77397MyaaU8ROBCoHagxLLHltIvXilvldFGfvad/+LX/xi8d5afvnlmyc84QmFSHP+VBKTY/D1frGq8f3vf78caOvFAhQMRfOFL3yhxPPSGsrrrne9a3njs0nULbfcUty1uYJbNemTYemL21e/fWkvzvcQgbY2IvaRjerI2WoE5lbALAJstNFG5e3rtntbxWfkD6szafSlX2+fXGuttZr4i8FJ/JREIBFIBKYCAWcamTQbJyxE0l+1l/dxxx1XdKEtTBZf2iv/7TEs5wxTUSuZRiKQCAxCoK1z2uFOPPHEMmfjadS1iyV1VBux/J0IJAITQcARbexDZ0oiJm2zPvTQQ8eSuvjii8t386uuLd1uDtNHOBcibS9o9bKdEGd7T4UsMXfyN7YPl2tmSiIwXQggS3hgWTmcrPDCXH311QuxhvxMGR8C4cWKmHR+YVvcr0lEW7+dJ4kgG0WGpT9KGhlmfgSseCGLu/oQzEnUm5dF6BvCjyp96Y+aRoZLBBKBRGCyCFhsocMG6TpjkonxIGmPYX7nnGEQWnk9EUgEJotAW+e00xvlfuqoNmr5OxFIBMaLwEorrVR2lfTNkYalOZ1zptitOSgPSU4OQiavJwKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCicCkEBhGTua27knBm5ETgUQgEUgEEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFEYKIIJDk5UeQyXiKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAhMCoEkJycFX0ZOBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgYkikOTkRJHLeIlAIpAIJAKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCIwKQSSnJwUfBk5EUgEEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBCaKwNJ1xGFvz6nD5vdEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQmg0B6Tk4GvYybCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAgkAhNGIMnJCUOXEROBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgURgMggkOTkZ9DJuIpAIJAKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCKQCEwYgSQnJwxdRkwEEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBySCQ5ORk0Mu4iUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAgkAolAIjBhBJKcnDB0GTERmDoElllmmWbttddullxyeJdcffXVG+Fnm6y00krNjjvu2Dz2sY+dbVnL/CQCiUAikAgkAolAIpAIJAKJQCKQCCQCicAsRWDpWZqvzFYisNgg8Ja3vKV51KMe1fz3v/8tZT7yyCObE044Yb7yIyUPO+ywZvnlly9hzz333OaAAw6YL9xkLjz/+c9vfvOb3zRnnHHGuJP50Ic+1CAov/nNbzbf+MY35omPeJX3Wv7+9783O+20U30pvycCiUAikAgkAolAIpAIJAKJQCKQCCQCicBihkCSk4tZhWdxZxcCm2yySSEm3/rWtzYXXHBBs//++zd77LFHc9JJJzX/+c9/5snsgQce2Nx6660NAvERj3hEs88++xQvxTYROE+kcf7Yeuutm8suu2xC5OSqq67afPjDH25OPfXU+Z6KWL3tttuaF73oRWP3/vnPf459zy+JQCKQCCQCiUAikAgkAolAIpAIJAKJQCKweCIwfA/p4olLljoRmBEE7nCHOxQvQ8QkOe2008rW7hVXXHGe59/xjnds7n73uxfy74YbbijeiVdddVXz+Mc/fp5w8QN5+bnPfa4QhV/4whfGtlo/5CEPab785S9HsGa55ZZrvvKVrzRrrbVW87GPfaxZZZVVClkqTpfsuuuuzfHHH1/SPeaYY5p73/veJZg0llhiiWbPPfdsDj300Pmirrbaas1NN93U/OlPf2quueaa8nndddfNFy4vJAKJQCKQCCQCiUAikAgkAolAIpAIJAKJwOKFQJKTi1d9Z2lnGQLf/e53m/e9731juXrqU5/a3HzzzQ0CspZ11123/Lz44ovHLv/ud78rhOXYhdu/rLzyyo2t4tJ497vf3fz+979vXvnKVxYiEcm59NL/c5hGKC611FLl2nve857mxhtvbH7+8583b3/729vJNptuummz8847N+edd15zyCGHNIjVICJ5fBLE5eGHH16+1//udre7lXMyeYQiMpGf6623Xh0kvycCiUAikAgkAolAIpAIJAKJQCKQCCQCicBiiECSk4thpWeRZycCT37yk5v111+/+chHPjJfBu91r3uVa7wPQ/7617+W8yfjd3w+8pGPLN6Xe++9d4P83HfffZt///vfzVZbbRVBOj8vv/zyxlZr6V566aXzhdl2222ba6+9tkFinnnmmc2b3vSmZoUVVmjucY97NBdddFE5B1Mazqxsy13ucpdCTn7+858v52Ta4o04TUkEEoFEIBFIBBKBRCARSAQSgUQgEUgEEoHFG4H/uVAt3jhk6ROBBYrAwx72sHIe4+mnn162bLczw0uS8IoMr0reiDwd23L/+9+/ueWWWwrR6J6zK//2t7+Vt4H/7Gc/awcf+TeC1LbskF//+tflq63i9fW4X3/aAv7Zz362+dWvflUuK49t5Pe9732bSKcOn98TgUQgEUgEEoFEIBFIBBKBRCARSAQSgURg8UBgRj0nbQONM+oWD3ibZrvttivn+c3W8t71rndtbCVOWXAI6BNve9vbmh//+MfNBz7wgc6M/PKXvyzXnSUZsuaaazZXX311/Bz7vPLKKxvbt2vxhu8//OEPYy/ZQXISb9duS7w1vH39L3/5SzmTMq7zhiRdnpIRJj69jbzexu1N3eROd7pTBMnPRGDaEXjGM57RrLHGGtP+nPYD5syZM0/7j/vOet1xxx3j54Q/N9poo/KSrAknMAURH/3oR5ejHyab1ChjkjALoh4nW7aFPf6CamfGyBhvFnYMM/+JQCKwaCJATz3hCU8YWjjz8ec973nzzdOHRlyIA/RhM5F50GTmG57XHk/68jcbYZ8IZtNZjolyHQtqTj4KFhOZ78xEvUwkX8PKO9vqYcbISVtLnTfHW8q5dDymFnZBtn71q1/t/PPWYuLtxFtuueWkiupNzvVznNnnjL8ll5x89T34wQ9uXvCCF4wrf9tss808+TnllFOaI444onOL8bgSnkDgN7/5zQ1lsLCKbdHOaLSd+oMf/GDjrdb+tC3i7EfExr/+9a9ydqQ3dd/5zncupLcX5OhTbTn33HPLy2le+9rXljpRv8suu2xz1llnNb/4xS9K8N1337084+Uvf/k80Xli3u9+9ysvypnnxtwf0pW3xz72sWU7t3Zpe7at3MNEPC/Luc997lPOuHzd615XiFKEbMr0IaCO9E9b72v54he/2Lz0pS+tL3V+p3fa5486foAOmm7xQqda7xk3JrOQQl8yCJ74xCdOd9bnS9840PVc5dEXxyv0wNZbbz0WbZdddmm8rGoy8rjHPa686KqdxmGHHdZ5jmw7HD2z2267lct0Mt08Eekbk9w78cQTm0996lNlzNEOa2OwjUvf88cTti+dqb6n3furx3fGrL7wwAc+cKofN670pqKdDXqgCbe6rXXLOuusU6599KMfbT796U83PPCNmSmJQCKwaCEw2bnKZMaciSJpDDaOhCDMXvziF8fPgZ8PetCDmp122qmxy4nM1rFoYAE6bmy//fbzzNfqudsLX/jCpg+bicyD6vlGR3Y6Lz3taU8r82H2ufHkS1/6UtlRJnBf/joTm4KL7fYzniQngtmw9CfThybCdbTn5JPBY1jZJnJ/IvOd8dTLRPmLieSrr/zteugLO1P3Js9ujZBTL9Jw3h1i0gs1eE29853vHCHm7A6CMKIg/TGcbZ+N369//eunLPNeWvKPf/yjGNYveclLmjPOOKNxruAWW2wxZc8YT0LyQxjV/o466qjGlt82iTGeNCcadpNNNmko1IVV9Adejt6arX984hOfKH+bb755IfFs9/adUGTLLLNM2R6NVEQWIhzb8uc//7mkZbA1+CKTvIDmpz/9aWlHF154YYOIOPnkk8deqBPekt7kzSup623dwnvmK17xiua4445r/u///q8xoRxFlE2+PvShDxXjE8mQZ06OgtzkwuirBp6DDz54noRcj348z42OHw9/+MPn8cobNV5HUuO+pK3SMRa3fvvb3zYmuY4zmIjQz/qCNjhbxMuwnvKUp4w7OyZx+vdUSk2G1emO2lYYWMYnQifTzVMtb3jDG5rrr7++zCPU5Y9+9KNmr732KnrRs8aDy3jCTnU5hqXHs92ZwW2Zyb7XfvZ0/jbZfsc73lFeBlc/x7nGdgc86UlPKm1r1VVXnYcMqMPm90QgEVh4EaDbJjNXma4xpw9RY7BxZLxywQUXlMXKH/7whyXqbB6LRi3bN77xjTH7l8MCvR328Gc+85neZCYyD6rnG72J336TjbXHHns0Z599dsH+uc99bnPrrbeWs/NHiT8dYSbafuRlIpgNK8NM96H2nHwyeAwr20zdH0+9zBb+ol0PM4VV33Nm5MxJKypepIHcIN7066UaSBBbRRdmsVWWeIkIid/lx+3/vOSEhxtvOGfueXOyxsAAgQWvMmcEHnvssc0JJ5xQRx37Tolec8015TfjmveieARRZGstrwrbf/fZZ58ykedR4s3Mzihk3Htrs8H/ve99b8MjQR5+8IMflDT8s7WY4c/YI9JDIFHo8exyY+4/ZBayicjzxhtvPI837AEHHNBssMEGJdz3v//95sADDyxh5ZW3HMJD3hAO8OA5SHj/MDp5+mkbb3zjG0u+GS+Pf/zji6cej0GExcc//vES5zWveU3xJOSNt7BJkJGD8g0LL7Mh8Lbyx/vQ9/rlOO34+po/xtx11103z21v8jZQIzrj/MoIwMvOn3tdwoDUhlZcccX54urng0ReTVTkRxvzRvCUmUGAboG7PkTHtMV2lne9610lDJ3wrW99q3n/+98/Fsx5pRZbrPRbkJlJ0W60dX+8xb1QyYCORHfEAV3naAKElbZ52WWXlTKagMaLpRBmCP4ov7NPxR+kfy2cMZQQYTzWEPX6qf5EB5kUP/3pTx/4fPgwNuhR8UPvduH2zGc+s+g7eQsdx3tZndB/jnmodbQ0EP2rrLJK46gEeVMvhEcZjzt4qDPkVujtQfq4RBzHPyT3UkstVfLnSAbnxVqgoGPgRo/zmKCTCS84hol80u2IWLoFJq961asKGdU3JrWzRu9YIFE+YkHMWGgs4XnexsUCnsUU+s4Yykvd4l4XhoPag+fIqzqV1z/+8Y+lfNpcW4aNX8PqNtJTPh7qp556ahnT43p88p43d7jnPe9ZMFcmZTOGm1eFV7S5h3rh0crLfdB8w7hs7iC8tq+P6F/rrrtuiWfO4OVqRL2rUzrF+GFsDw/4QX0y2rY8xPitT4coh0m9+mM0hjByzZ2Mgc4p1s4siqUkAonAoofAsLmKEtNn9BShH4w17ImuMacEmvvP0Sm2LT7rWc8ql44++uiiT8yFjZfmRcYJ+qVLr4pk7GOXxMsp6UNjMH1pnLMzKMRuAzuQjIeHHnrofE4EdrKwX57znOeUdNvjVqSzMH0qa9i/6tGYG7/rcnRhU8+DOGvAGn7szIsvvrhzF0bMN8w/HPFiDgtHY4zxy1yxFmHUlTHVeIKTsLuMLVxLV/7MIeO9AMLawmweqE11jW3KP2isjWexe9vtxy7L2s5VDjafP3Nz8w+7noy/+AT24ShzR/MXDmLmbt/5zneazTbbrJCyFndD2PBdfWjQnCbi1Z84A7sfzPGuuuqqYtubw/fZGPqectpN28bDPDFE/eE+zHUe85jHlLahD4bjRd/8rZ6XcPQyn0emk2GcRDzf5yjz6LotR9vomvexQQjMtSf8RV8+S+Dq36B5WF9bhbX5s7kyYZOb1z772c8uOlA9yBdM2FI4HG0Oh6O/zaTMiOfkaqutNo+S4sFFFvQWpZkC2gTfQGQAW3vttcc8ZUz4GRk+KWDKjkLuEoYAslFj17AoYEqWGARgSWHZ/qQT8zT4+te/XhQkRRHE3X777VcMDtviDNAG9RAG/VpzPV4Y1EQaFEsYuBGu/anxema8FMUg/9CHPrT55Cc/WQYIqyEaP5HXMKphIl543/Gw5Ul43nnnlXxTvgZ2Ik8wMKC4ZhKBrCCMl9hGXy4sQv+CmKyLhIhWL6MInLrk5ptvno9crMMFWVxfi+8GyTapGfeGfcpPEpPDUJra+zzVTzvttDIxp4vbYnCkIyxEGOx51eqXIXQK8sdCwYIU+oFccsklhYhjWNAHJifas8kpYbCEt7HfvrtG6B9/ZJD+dfRBnI8aE7o4mkMeLEQhAgc9n05HmsqbRTiEbtfZrvJQ5yd0HH2LHHbP5KEt0jTZ0Y9qb3V1a+Jp4iV/MdHs08fttIf9NiGyFc3YY4uthRITZ+KZyENEVRw3gSwzCTTpotu1L4SrvMZkp29MaueH7jORM0lEPMJWXujDLlxMyk2StQ1kGCxIV9hB7cGYjCg0ZhpzjEPhIVrnb5Txa1jdRnoXXXRRyXddv3HPp/bBEPNpnGfQGK9jDI8zhxkvJuPa4qDySU9bs9VQGC9NYzSra3WEKK0Nb4b1FVdcUfqd8UkezQH6+kS07Xr89twQhlwYC3HNpwWHID4ZOIhX84OURCARWPQQGDZXMa6yLWzJZT+wp+ifrjGnRscODOQF3U1PWSCxe4ewT4iFtkF61X360FhgjDWeWAg0BhuLjXOx2MJuMS5ZbDEvQUK1xXwKUeSvayxqh19Ufg/Cpp4HWZwyrzDWWkRECnbtEoz5BmzCvtU+zjnnnDJ+xRgY2Kkrdo0xzbyAzYz8OvPMMyNIIfy66s745Xkh8ouoJl1jW99YG2l0tZ92WuY25ubIOGJh3rMRdDVmEa9rfmE+b/6inPIFT+2vjU9XH+qb00Q56k8vR7WIzzHAPCHmeH02RpSjC486bW1HfzGfRyB7eaz5+Q477FCCDcJcvzdXZ7OycdS5Pmk+QTx/ECdRAtz+b9R5dJRHtL560b5J8BfD8lkCV/8GzcM8c1BbZQeFvpMUuyZeSFvn23d6NshgcejamZSlZ+JhDJZ4S6/nITf8WS1fHISyDCKRlwfjTkfj+WhgOv/88wszjbV2v8Yq8LHiEwaCDooIpGBCpF9vxY1zuDRUii3ONtlwww2LAYMZJ0gIiovwmOJtw9CxTZ0S+973vlfutf/JD+OUGPD9NrATCo0B8bWvfa381vF1AuUj7sV3CiIU77bbbjtm0AvHqxIRqxMShtCrX/3q8t2/8CjS4eJt1mM380sikAiMIaAfGWBMFtqEV0ye6RXEhAGfZ0L0KcQPrywTunoxYyzxafxCd9AzJoLGEQaAfNFZ8oswNZlEKCLlDKB0G8ISSWjlHYljtbmWPv1rEYk3IkIRZp5pskykzzgxSRz0fCvx9KGjF0yG6X+ryaMIHWcrKzE+WplvC30nXSTppZdeOnYb8ePsX2IVPCZfw/TxWAIjfjG5C91vouiIEYZiiPYSZDCjkJjYyS9jg9DpVphJ35hUAlT/7ADg0Wps8gcvHhJWhLtwcf4PMRFnXBrfTPbbYfvaQ4wz4tmGN+gFRqOMX8Pqtipq8RY58sgjSzvyGSIfjGt9WdtC6jEKzB30ZWVE4DIS9GPtta98Md8wh/j2t79diEeLfSb7DLq15i5YIpZDGNxRDvf1O0a7cIP6hLjt8TvSG+VT/hGYvFXbfXmU+BkmEUgEFg4E+uYqFrkcZRT2Cz2InOgac+rSmjMYM41XsbhufLdIJk0efn16NbycvGyyfmmlMU0aMc55pjmHccpzkATO4uuT9ljUF3ZhvzcKNuZtRH3APbDvKzs715zLXBAB5a9LjI+IMmOlOaR2w/M/xvhR8teVbj22jTLWSsO8sqv91GkJZ3EVwWicZ9ez/bucQ8SLcbmeO7KvbbFHlhNtPZx+yoXb/3X1ob45TTgj1WkgOI+e6/RE8AIxfx1mYwg/CA/3aqEfkLMWZc1veP4hKgfxKcg3i6fmRXSABVyEIDvHIgcZxEnUz53oPHpQvUSb0//DphmWzzo/g+ZhdZj297CNLPLCwkuhzKu6BL7xN2fOnNIG5XWm5H/s1jQ+UUfSUENUgD+KfnEQ28BCrAxSuuGZw2ukFm9g7hKGZ2x30qAYoZj3eKGJjh2C9aacuUnDuRYGWrwUxXXfg5w0mHLl1dkZPQbWtmt8nZZtYIwR23QZQuHRgERgvDvvMISnZ0j9fM8LItV2iVrhBaPP8CI6U0oikAhMDAGrhxYQaqJBShYjTKDrldS23oiJke3dfTphYjkbHIvXFz3zgAc8oJAbvMtJ6E+rrbUIh1w0cPMkM9n0/Sc/+UkdbCx+l/41ebMF2NYXXu9WaYVD9jFoDNihs7qej6SxrSf0lQkz74pRJOIIa3xs10NfGvU2Y3o0xpJh+rgvTffkAY4hJtQhJr2DvP0jjE86HMFcjwmuB2lYjwn1mCRMLeolPO29QMX4ZzcBgzXI9Do8I5HXhXEqhBHTlmhPXe2B57CdDbz//TEWnP9bj7nSG8/4NUrdSl/78kykYUjktW7T0jNRjzGcQcL70nhv0TLidJUv0o0jdrRdEl73+k+NWYQTRl/RNvS78Lbu6hPC1m3b7/EIQsC8xhEzKYlAIrBoIzBormIsMx8IsThisWiUcZI9gYjk1GGRiU5EUhnj6dfQkV16NZ5Xj7Fxrf3J1qGHSdeY1A6/OP0eBRsLnbz4LTzDEYnD1g1Mu/AyRxPeIro5Qrw0rx2Wx//LXvayMh9wDNVuu+1WvOri3O9R8tdO0+96bIt21DfWdqUR1+q0XEO8eZEj4e1ZOyGVi7f/q+PV8wvcC/4gJBYj43ffZ9+cprbVIw07W0LskDXvMm7PmUtuDbMxIt6wz3orurmY/tuHOb6lno9rR3aD1J6A9fyz5iTqvEx0Hj2oXuq0fedANiyfdZxB87A6TPs7ZwbzOTtqfHpenHvbDgvbEPaLBYCZlBkhJzXi+lwHRgWJ7d0zWeDZ8qwYtHgjGWDHIxQNBTPIKGSsuYegRDJ6Bk8aQnHHWZV+19/9ptR5ptiqxwjtUkDCMUhsrSMID54aBhUdX6NHZoQXTwlU/auf6XsQlzobRj8ECUsoPAZ/SiKQCEwcAZP6b37zm2WRo57o8ci2IkZf2BaC3OsSpBAPtTi3qSvMVF9jKBx00EHFc9EWA7rNaqeB04pk1xuw5cGB88jF+F6+VP+G6V86h7c3Qs1Kq4Uh5/h5JiOn7/mMpZro9VgTtKmWmjDsS3uYPo64xhQkFC/RepJp8ameEEb48Xxqezwiut5kOmxMiufY9qKtGlcYicg3K/K88E3sok4DF+WwOu5MZGEYPLbf1RJhI+6g8Zjhow55EjjvGDnJyKllOsYv/Y0BXefbjgKCDIwtz+oovCmM4RYRGFzmCvo0jMmg8pWbI/6rjyiwgKnNyBNDZFCf9CKriQqslVXeayNroullvEQgEZjdCAyaqzCma/sBeULn1POZQSXjPBFnHptTWPi0M8POCguOQTwO0quD0q0XbgaFGeV6jEWjhF2UwxjHjLFsQZ535njOPQyPvK6yIzDZrAgnY00cIYOMDHF+Hs9ZnnfaDI9M8zTPqhcvI3z9qX3Vc7p622wdzvdhc4l2+GHtx3zcohwsEG0cgcYj5qrmPgh85UAUjip9c5quNHgRh1jM9zzzz1FtDHGH4YELCGJOG9Fv+zDX5+u68wxEm4XVkFqn1JxE3Pc56jy6jjOe7wjlYfms0xs0D+OUVqfTbqthGyFNLbrPVpnXrW6acmmyzLBgtPnkXmuSGYPBND12VieLuedGbZsyTChVKyKxDa2deY2NAaLj2HJI2WjMXcJbglKwRZN7d33GAMOap6QGbBCO8xoiHdu4xbWq5HywUYSLuPyFV4OJBSOOcahsjMnauGIwIqspL4ojDr11UKvyyZ8OhQxBXPa5EhtkEK+jrJyOUpYMkwgsygjwQDLBrydj+g4Cw4DvJS6DJgd0lrNk4qydmcQJWWZF04to5J2ukG+EhQkbT0bjTBwBQZcyXPzFFrA6v8P0L0LSmVQ8A+lDRBjPtCtun+z2Pd8xHfLmsHWTIARafQRHnY+JfreSaQFqFNJzmD6OPAhH3zrDix6WtrzTxaOOBZGW9kRshSHwou955as/Z0TFlpphY1JJYO4/uw6MZfInT7ZPBekVXvs1Lla6SayKt48zqMP2tQdjofZk/GXQWLTr6iMTGb9KBof8Q4zWfS7yqu0jfI1/PAe0UWIMZ+jaCvbt2z0uI86o842+LBnTzUHUgbrQPyw09/WJvvT67jFK7cLgvaq+tMtYtGRk+esS8eJcUOHNUbQ/Ai/kREoikAjMXgS65ipsAYs17Be6AGETdlB7zGmXjMMEg958ga7kkSYdOxuQG6EjB+nVdnp+GwuMM8aGyUg9FklncdZRnGNC35u7sfG6xtsab+83MN8ylxj0UlnzXvNE8wBzEOMYOxXp5Bl9Yt5nPmQ+ow3ZbTRIoh2NMtaO0n6QSJ6PRNXW5Xc8YqeTeSiMOBS1F1XrtNp9aLxzGp7J5s1ISjs+Ir1RbYxR8LBbhjeouaD+i2Drw1wZtJ+Yj6t/8ym7bUIGcRJx3+eo8+g6zrDvNX8xSj7r9AbNw4a1VXNZ9ePFghPZBVfPreTHHDDmYVOpt2aEnNR4nBFgS54tP8gzq+GLmoy68hXhGGgmzjDhlo4ciLMp29gwBJzz5Xwnh9Vj/TWKLtHgeEoIT8nXJDDCT0e2eoQ0jIG9Tie8MTTiUcTAzjixjZLS9wxKhqeTslEk9ZlZnsnb0vljFG+ck2FFSAd1PplBSeeRVp8wxGzb486fMv0IIBdia+30Py2fMNUIIBKQHbU4G9aKshVag4swg8SbmMezLWRQOhO5jmAIQopHN11oUuH8GF6NztYLT29kJs8IfyasXdKnf52/a0IThA+M/A4SrO/5FlvoPZjaxmwSZSFqvBLjRFc8JJlV40E6up7MD9PHdfq2IhmfYevcYQtFnjWInByUR9tHLEDS7SbV6sgb/0zYtTOYeMEMGWVMEk67dJboWnNXzo0PxguTIliH12CNC29PEzX1rB7aea3DSn9Qe3CQvPozXso7Y7RrvBnP+NXOi+cPEmN9u57VEyOJR6gtkPCuz/20VQchXm+jH1S+Qc8ddN3YzntaHVhkNJYz8Pv6xKC0hl23GEF4XmiT/sxdCPLReNQl9EK8RIEBw7PW1nPCwHTMQO150JVGXksEEoEFh0DXXIWuQ3jQAXQBooaXOGmPOe2cO6ZCeMdsSRvZgByodwkM06vtNI1rdDlbi7NHW0bV8+2xaGHXUco9rOyD7sMU2Wv+YQHT8SbDzhk2LsccVhthFxr7a7FD8ZRTTikOQMKbN5hDOXOyS+r8eaFkzGfCvu6KE9dGHWuHtZ9Iz7ybyMcoUufdor5t8XDkJews6UHS7kPjmdNIk5emHViIUIRk9M1RbYxR8NCPvfyXHcMWoQfIIMyVG9dgzmk+ZEuz+VS9c3cQJ1ESvv3feObRdbz6e10vrtf8xSj5rNMaNA8b1lbpO3ovdGCdZt934Uk9t8L3OPtd3yNTqbeWmKtQ/3eYVEl++v7xruPJMshYnL4nz+6UMeBIuvGuiAwrFeITEclwaItnep7ntsVh+FYX254m7XDDfltpkk4YjsIbFI466qgySDCCa+I00qPUGIB1vLjX9Sk8Y3zY6ldX3Lw2PgQsKjD0bK9NWXQQQPox1hfGbZMmmCYsMXiOt1Ymq38HPZ9eMhmcTkzp1y4d3oVBlz7uCuca48Ci0niPHGmn55kWyqJuYGJcihX1OnzfmFSH850hKG0GZqRdh6lxsbBHENVdUod1f1B7GBW/8Y5fXXka9Zq88ijtwmBQGoPKNyj8oOvafWyvaocZ1Cfa4Sbzm6HpMPdv3+4dWqelDkjgYhJdzw/av+u4+T0RSARmNwJsSX24a9GvPeZMpCTj1aueORX2Wz0WLe46Sh3wdowjSUapR/MW863Q+11xjA3OKWQb11t7u8K2r4137Bw1/LD2wxZHqtl92mXPt/NZ/7ZIZ5s72w020pKOazDoknYfGs+cRrtlv7dt+/HYGF142ClkUdiCpfyo467+34e5OW2cpR3lHoWTiLA+5U0/HZWfqON2fVeWNn/Rlc+uuK4NmocNwkE9IGkd8dW1yD7oOXFdfkn0sbaeav+OeOP9nJEzJyNTlEwSk4HG/z6nqpH/L8X//63PKO56pgHfigKPC671kxWD9aABm4JtK694nkbflb+43/6MTtK+nr8njoCtLbxSKCIrzd5wt9vcw6Od0UORUui8Waz2WCkz2JMr5q5Wiqt+edZYpXGIMxLBKhrPJ4OMFSQe1YuiB/XEUV9wMdVXn75YcDkb/uRBBMnwmP8/xHh0TVeag55PL003pqMSk/Ldp4/b5UIedhGI7XDDfrf1P0wGpTueeogzhgY9v8ZlECkZceuwrg3Kx6j4jXf8inxM5HNQXvvSmkicrvQGtXth++51pTXeaybexqF6a1adRntOUBOTwrV/13HzeyKQCMxuBPoIq/aYM5GSjFdHTsUz5bMeixZ3HTXeOoDfoLmFeyHGBt6EE5Hx5mnU8H3tx+7H2II7XmJSGZ3HyVbjharsbDpHGgwiJsVp52c8cxrttsu2H4+N0X6+PNXSN6frw7xNTNZpyl9XvuswvsvbsPy14/T9bs9VhO3LZzutQXOtLhzmzN1pZPcSPRMep+30hv1u57etp9q/h6U36P6Mek4OykRenx0IUFrOjKC4uxr2VOTSuU8M9qns3FORr0zjfwjEChXXfGQjUtE5enGui4ESIWnroNU3548ZQK3I2PJtC8bRRx9dCEypcsG/5JJLiuu31T/HETgL1csxpDNoy+j/cpTfEoFEIBFIBBKB/4+A1fm15m7vX1BHTGQ9JAKJQCKQCCQC042AI0hs4Y13M0z0ecZLnqVeMrkw2t/4CTtm2KRTKYsTJ+GMcsfcaAP1QshU4jlVac2o5+RUZTrTmR4EMOJxptr0PKGZtIKdrnxluv9DgEs54bqOgLQFIMQg6TDdCy+8sFyyGufPwGFbsEOQw4tSAGeoxnlp8WZl6Tpjx19KIpAIJAKJQCIwHgSszicxOR7EMmwikAgkAonAwoZAvANisvlG6k01sTfZPI0nPn5iOvI/WdJ3PGVY0GF5hvKkXRgkycmFoZYyj4nADCJwwQUXlC3XiEZ/Djm2/doW7rZYjXvnO99ZztaLe7xaQuo4XtjgLfMOMjbQUJIOam67iUfc/EwEEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFFH4H/f7Llol/OLGEikAiMAwEEooOHEYo8JeuzIZ31FeLths4o3WeffZoddtihufrqqweSjY4K8ObeXXfdtXhUPvzhDy/fI638TAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgcUPgSQnF786zxInAr0IbL/99mUrtvNJbL22lTsISd+9ic09You2N+p58c1mm202dr3rAV6y5GzKG2+8sbwsx9a8SLcrfF5LBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRR+BJCcX/TrOEiYC40LgzDPPbG666abmiCOOKC+1QUYefvjhJY2TTjqpvGn7mGOOKYcT+3RG5Yknnlje6N33FjVxkZrHH398OafSlm8vz0lJBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBxReBfFv34lv3WfJEoBeB5ZZbrnhGdr253b36jW9IR29hH+X8yJVXXrl4W9566629z8+biUAikAgkAolAIpAIJAKJQCKQCCQCiUAisOgjkOTkol/HWcJEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRGBWIpDbumdltWSmEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRR+BJCcX/TrOEiYCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAgkArMSgSQnZ2W1ZKYSgUQgEUgEEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFFH4EkJxf9Os4SJgKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCsxKBJCdnZbVkphKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgUUfgaXrIi677LL1z/yeCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAgkAonAhBG45ZZbeuOm52QvPHkzEUgEEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBKYLgSQnpwvZTDcRSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgUQgEUgEehFIcrIXnryZCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAgkAtOFQJKT04VsppsIJAKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCvQgkOdkLT95MBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgelCIMnJ6UI2000EpgmBe97zns0d7nCHaUp94smuuOKKzZOf/OTmMY95zMQTyZiJwEKOwHLLLdfssssuzR3veMcZL8lTn/rUZuWVV57vuZtssknzyEc+cr7r473w2Mc+tlljjTXGG21Kwyvjve9970mneZe73KV54hOf2JuOMFPxrN6HzIKba6211rSOKQ996EObjTbaaNpKajy8733v2yyxxBLT9oxMOBFIBBKBRCARSAQSgURgehFYenqTz9QTgURgGALvf//75zP4jzjiiObrX//6PFGRkoccckiD/Pjvf//bXHDBBc1BBx00T5jJ/th1112b3/3ud823v/3tcSf1vve9r0FQnnnmmc23vvWteeIzHOW9ln/84x+N56UkAgsSgRNOOGHs8frV3/72t+Zd73pX84tf/GLs+ni+PPCBD2ye9rSnNT/84Q+bn/zkJ+OJOumwz33uc0v/veiii+ZJ63nPe15z2223Neeff/4814f9eN3rXtd89rOfLWkKu/vuuzennnpqc+yxxw6LOvD+m970pkL4veQlL5knzBe+8IXmy1/+cm/ayCfE793udrfmYx/7WDNnzpyiOz/1qU/Nk9YoP9TTbrvt1nzlK1+ZL/gDHvCA5i1vecsYwfzvf/+7+fjHPz6mk9u4zJdAdWE8Yato0/4VlgcccECz3nrrNUsuuWQZU/7617828vuXv/xl6PPHM1bstNNOhfxst8uhDxkhgPwi3vVdoi2cfPLJzRvf+MZOQvQDH/hA853vfGeElDNIIpAIJAKJQCKQCCQCicBMIpDk5Eyinc9KBDoQQOidfvrpzUknnTR297rrrhv7Hl/e+ta3Nrfeemuz5557Ng972MOavffeu9lqq60KGRhhJvvJ2P/5z38+IXJylVVWKYSBsrQFsYocefnLXz5265///OfY9/ySCCxIBBBPF154YbP22ms3L3rRixp9DQk2EUHAPOMZz2gQWrNF6IyJCNLn7LPPHiMnJ5JGOw5SDBnWJcM83xBQiK7AduONNy7k2kTIya7nx7V99923ueGGGxqft9xyS/OGN7yhtAsLL//6178KGTYqLtOBYeRzMp9ve9vbmvvf//7NkUceWRaTkLWvec1rGotML3jBC8pY05f+ZMaKvnTHcw+2/t75znc2+p16QtAjuS36rbDCCmPJPepRj2qQ9JdddtnYtfySCCQCiUAikAgkAolAIjB7EEhycvbUReZkMUVg2WWXbX796183V1999Zj3RxsKW0Tvfve7NwcffHDx7OLZiADZdtttO8lJW+he9rKXNSuttFJz4403Np/85CdLuAc96EGFeHnmM59ZHiHdz3zmM82rX/3qYpje+c53LsYeY7/Lq/HZz352s/322zfyfO211zYM3Kuuuqr54he/WLbUvfCFLyyEKW+WWuT95ptvbv785z83Sy211Bi5UIfJ74nAgkKAx9g111xT/u5617sWD0Eeytrss571rLL9d5lllmn+8Ic/FMLqTne6U/PRj360tP/wjnzve9/bSAfR+cEPfrB5/vOfX/pq3RcRXrydeWUeffTRZUHCogSi56UvfWnz4he/uLEwof/ou8iWrudbpCDCO0ZBnzrnnHMGwrf//vs3FgOQOLzlll566eZe97pXs/zyyze/+c1vynV5r+W4444rP1/5ylc2j3vc44onoQt0CC9HaYiLwEMayi+P03vc4x6F0AtPyDrNUb9/+tOfLhg9+MEPLkQmj0+6jxx11FGNvK01dysyYgqhSf+84hWvKPWDWBZPnsQLj23hYH+/+92v+c9//tNccsklA7NjwYj399///vcSRjx1pMzhNVrj8uhHP7rZa6+9ile7utE26OguDAe1Bw/SBjwHefunP/2p1L8205Yoo+vGDu0EYYu4VVd0vvqloz/0oQ8VL946DVjACG5f/epXy62LL764ee1rX9scdthhDSKPd2Fdp9J3TXrCdI0Vg/LlAfoMItQiFu9k9XnppZeWZw9q41EehLAxRHvXT0Ns5z7jjDMKMema3QYPf/jDiwe/Z8AhxLil3xmDUhKBRCARSAQSgUQgEUgEZh8C3e4Lsy+fmaNEYJFFAOlhG+jxxx9fjMU2safgPLqIraIhV155ZdneGL/jk0EpDYb1oYce2vz+978vRCVj1bMY2CFIDX+u8TRhzP3yl78sJEOEiU8G69Of/vTiYcY4FSe2lSM9iO10H/nIRyLK2KdtmAxJhAWDGPm5zjrrjN3PL4nAbEHA+XjIEMQkIskiAOJPu9aOEfIIRH1lhx12KNlG8q81lyw799xzS7+IfoWQ0ReF55EmTfGJrbOPeMQjyvctt9yy9EOe0IQX2xVXXDHw+cIgxCxOeObhhx/ebLjhhi53inyEF5nPddddt/na175WiDb5dlZsW6JP2/ZsC3WIfosgPO2008o5f3FuI2KS7pGXH//4x8VL7T73uU9EG9enxY+HPOQh5blIPmdmOhqCuOePHqGr1MOBBx5YSCsEoXjIzS996UslXizE7LPPPkWP2qaOYOR9Pkhg73xNZBucEbs8wtVfFy4Wgv74xz8Wwg15Fp6q7bB97QFWiGb5Ux4kHg/GtvA+X3/99ZvPfe5zheCGi63yBKEuHlLywx/+cPltK35bEMzkG9/4xjy3jBU8RRGX5D3veU8hIaWFrJU/bbVrrOjLl7RWW2214oFrWzWiU56RpIP6mDhRHv3HmHP99de7PCb6pYWAkCc96UmljhCTtXiGRQekcUoikAgkAolAIpAIJAKJwOxE4H8sxezMX+YqEVjkEUBkIEPe/va3F4MZ4cFjBJEXsvrqq5evN910U1wqXlqMt7YgPHje8IaU7ve+972S1hZbbNG7pY0HjvA8qH72s5+1ky2GaZAsbv72t78t5CejkxcST6XLL7+8XG9HXnXVVQsx+vnPf76QpbbO8uBSzpREYEEjgNTaY489iscVotG2ULLddtsVQoThRzelAABAAElEQVTnMeG9teOOO5bvSEF9imyzzTbFG48XV/RV13n26d8IScca/OpXvyqeZwgl21CD3LT4wHNa3/VsBCIyaOeddx74fESRvor0JL4j00YRHqDhAbjpppsWgognZy2xECLPSKuQ73//+4Wo8xuZiui08ODoBoshP/jBD4rHIszc5105EVH++IMzjGuSFF7KrE54/RELKM7i/eY3v1l+w3+zzTYrHowbbLBBIXLjjFEvutl6661LuPY/xJktzohq8XhJIjvp5C5ceP4RbUfdISdh0g4Lj0HtAalILCD96Ec/anipdwmijU6PciDdnvCEJ4wFRfwFAU43e4FQW4I07jpb0hijDcs/bHkEIwHVhfOIEZ9dY8WwfNXEPA9GHpj6QV8fk2/l4Rk6TPQlpCoSsy1IXnmfaFtsp5e/E4FEIBFIBBKBRCARSASmHoEkJ6ce00wxERgXArwPGdeIQSQfrylGdk1O8pIkPJPCK4RRWpOV8VCeTbxfpEeQhrwoGYKTOW+LwWqrYQjvIsIgHLZVztZx5QnjUHl4WPHainRKYvkvEVgACCC6EDW86RBxR99O1PEw46Wn/daChOLpzHORRzLSCeGir9WCuCORXtxz1h+yh1cmAskiA2+0/fbbr2xLDSKz7/ni8dYLie3l8bvv0yJDiHLrh6NKrQPoFWRaeHbzTqxl0Ju9u86c5EVXCwI1hHekehgmiEHnUPoLgSWxhd3iSQivy0HkpK3Z4fWIoPTyHgspSLqaqI20bClHgiIeQ7rK2NcebK9GZvL09Oe4jHe84x3zbGOWtjIijEO0O56vgV99lq80uvLhXGGCUK7bkGu2tCN4I6+8YEN4yw6SYflCaoZ4pr6iH/S1ceHr8kT89icCmYcoUpqnbS3GJ33FC3JSEoFEIBFIBBKBRCARSARmLwJJTs7eulksc2b7Hk8JZ4UxChl7PIzq74sSMHe5y12KgRweNsrGMHaeVy1hjCJPwvj6v//7v+JtVYfznUGKPKkF+cEgdNYaCZKTIdqWMHLb1xmX8hvCG5IE4RjXuz55MHk7d4SNs9xsc0xJBBY0ArzieAQioPwh65DmyCx90cun2qKfIvl4bK255prFa7AdBsFGnyEhu8QiAq9NfYueQyQ9/vGPHyPA+p7v2dEHpU0fTIcM0gf1s4Kwc2Yh0q9PYGLrdS30k2MieGNPRnjneWnNJz7xifmSUV/OwwxBzHUJ3ejsXGk479GCkXLxBPVm6yhr4KLubXV2pIWt5t703SbCIuyw9sDjke52buRznvOcciQAD/ha2uWwaKSNtYnxOk77uzoS3jmMNVbyzmMS0a39E32BJydB8sE4FsiiXO4Ny1c91tD74qrvvjYu3WGi/DxdnV9p+3lbeOlbfOjaDdAOm78HI6D+ENBtMntwjNlxR5umw3m61/PLmc6dhRpHb9ATMyWOprAQwWt4QQjvdMdi0Cdxvux05GMYtrzH7WroOr93svkxJzZu12fh9qVpMdOCjPNx6+99cRbme5tvvnlxajDm9PU/ONrF4RiZRUEWdN/rwnBxaG9d5W5fW9TamvL1lalui3ShxWfz2Pp6G6MF/XvGz5x0Zh1DsGvrzYIGI58//Qi8/vWvL9vRbEnzx5izZSuMHG/TjBexIAliu1z9ffpzOXNPQDA4wP9Vr3pVwYC3ir+YyDG6DO68IBm28Fl55ZWLUrHlrmsgP++880pavJgY/eLwOrIVMDyHvNGUEcojqBaemIzRNrkpDMKYQW87KeNSvfFKssVvmIjH4GfII5wZ3IjSKOew+Hl/Ygjob/QtUqEWZ/Ix2oeJPqoN1oKM028XRfECE4QhTzhiEDehmzNnTmm3+lRN5nhBiP6A6GH8tkWfYbh40Yn+hnRyVmDUB7KeZ1eQPwx/hovnkr7n2z4d/RGh1vZabOdlIr+RXraah34elIbFBqSVcwflhZe2c2XjPMo63ne/+91CRCLwEB4mVc6rhCG8xiPOIJQGL3JiEUd90DPyYZ4RRCGseUrSb4zmeit0/Uxl4bmu3dNz6i3ObYx6qXEJ0o1uVQb6tpY6bF974IULM+eannLKKWXLehfuyshTVznUv2MGLEiNR+RTWRDh6oi+t4D05je/uRwjgKjnrepP27Xl3LZt5B98SXusGJYv45azlWEKW/ofcdLXxoeVSVq2nfOuPOKIIwoeMFFnxC4CdV33WeOrfKSMhoB24QiIY445pmzFtwOi6yzUQak5c3eQB3Udh46NuV99fbLfeRVHn/Q51c+I4x668mk8ibFSP7PgMJNCb5k/LgiJ3QB0jDF0MmK+Eno80qEbYatOh2Frvhve/RF/sp/aq/OBvQDPWbb6BSJ2mBhbvCyP1N+HxZtN980r6yNW+vKmDWoDpK//2TG22267lXB9/yzImpd6sR2ZLr3Rl4dR7i3Ivhf5o3frdxhMtL2104n049PC7XTMPyP9rs9heeqKE9f62tpsbU+R90GffWWKtkhn7rLLLmNz37g+KM0FeX1GPSdtk7KNh/GXsngioHMweJBxCDMTR8aOLXFnnXXW2IsEFhd0GIkmN4g7k1z48Cbx8g0kHo9RBCBsnEnpfDkDgXhIyC5ChJeIMCbhcGUc24IaW7qRGjD3F14Q0iOnnnpqOXvPZDBeJBF1wWBGnDhPjcHKU8a5kaOIF2hQnnE+njwxKlOmFwHtCTlG99YGpWvujSK8dRETPPvIqPFGSXu2hdEPGDyMGWMV8l+bR7rxntRukSAhvGCsRNaez3HPp+MOjp67RVx6+pv0eXDEMQhIIJ49tniTCy+8sJAp8bvv+SeeeGLxxOF5qU5GWSQoDxnHPzqGwYXgGTT5DN2B2LINWXkJPealO23hQYHogIlPQse9+93vLjqlHT5+x3Pit0/4wJWhpH60c9vjQ88Ya7zUhXjJjKMknItJ4BVnL5YLt//zHGkgqOlB4pp2ER6DbVx4JoWHY3hW3p5c0dM1hoPaAx2vLSFUPc88KfIaafmEsfzFPeduvuUtb6mDjH0PT/mxC9UXx4nAi8Fokkoslnn7unZOEAKIY2/ZJurO2+VJe6wYli9EsjHF5Fj6XmRj0a2vjZcH9fyz2B0LafWLcWBoh4G3e8NHvwqRB6SlMTGlHwGLDI6acAyLNqcOEWyIfd7edNAwQW6effbZQ733HMXAMxlBP10SL6qayvTNgxBxvMLq+Zg+zxucDiLOWK3HjqnMw2xMy3zPPAPmFq4mI/ovr7paLDSZI9NHPCJnElsLHOYE9KGxxkKNfmIMMM+uj7Co87yofI955XjLMxX9L9pS8AgzoTfGW87ZEh6BR/9OVoalsyBsgmF5mmiZF+X2ZF7J0SvmdxPFaCbiLTG3gscOyRrlTKfJZIpxwIjgsWN7SNdWucmkn3FnPwK87Ux4gyjh4eAlKVYdrTLb1sYLgtHEKHLfiwniuzZkldJ92+3IwQcfXLYMx0sAZj8K8+eQcjcx5wETW56FMvlqKxJeQQjIGKTnT+1/V3i8MM7awqDzF8Z2+z7c48zK9j155S00KG47fP1bfng5mdSlTD8C+hvPPHWtf+lnhCcMDzZ9iVeDvqNukBmMeoYUsUKtPWoPSAxtgpcC4nvQVuUScRH7p83z8Ot6gcioRRUf+WOCMF7pe766de5jrTfGm35feM9mZLb10KA4PBYZ7P6GyVpzvf/oe17hkxEY1M/z21+XjpI/unOQfqvzgZRFPIRXZH2vjQsvPhJkRF9Y9wa1h76812kKp15GGQfqeO3vymHs4VlaY1iH68OsPVYMy5dydxnvfW28zstkv9NtyGRkeEo/Ao4zsEBK39f9BXY8fL1EjBeY7creWE9sFRPe4oMxB0FnXPnpT39aSHQLm3Pmep1pu86vNUYhPJFN2gA9Y2HA90HjkkUDZ60a26TDI9k8kPCcRZQbz5BGFoLYG3aJ1PNLC6vyZvxzHq32b15pvmTehby3eCHvFiPscImdPOVBt/87eu5ijP5hscNcNQRpZa6G0IUTD2e7Dnwn0vKb3YVcs8BgYUO+XHNcAfFiLH+OYHBd31EOc0WGJrw9Q14RNsZ259cSnn1XzD2egZeZsiqjxQdjEE9m82lHXdDBdgEEwdeHr7Kaj4vneeYU8QK58tC5/xCzHBBi3LCI59zmvnLYVaCN2RFkUaHeJq2OLCzBKM5W1gaVQb22sRXfopV6dE6wRXp1a4HVQqu2qhxwV8/aEqnv0eMW+R0T0hbeaOuvv35p4zEuaq/yCHt/bBxlgrvn8BZXZ7y2LZCou/o7vanu2Ufqx24KDgmzUdp2XJ1HfZuzhXHTuM5WgLsFo7r/wQv22qY+xp6DP0xgAzt1oO61eXrbIrB4FpboHe2prTfac4m6Tuv65jBhN1l41asvBLj+OSiO+YB+jSy3o8R4KS/myW3R9yzg6Y/Ko416YaHzkQeVTRqD+gg9g4j3B2N6VDs3p9QetWf1EkJfuR59kJ1NtD3jn3am36sXiyrGce3Nwh2xuCy+/LbTaS/syZv2GgumJYG5/0bJM0y6nksXDNLR2kxXnuhU9on5sHZA16mjvrYWefUJ0672NKhO6rgRX93UY5s2R5TTeEWMFeqK7uCkQy/H4qoxV5+hLwaV3xg1apk8r26LHAKMy9pmfb1uoxZYIr90kfH1kEMOkdSUSSwuDEpwyUE3puO6yjBQpizeCJg0Us46A0XPayY8bBh4JpKDhCI2YMWWPAqVkq1XrAfFnc3XKQAKoU0wxMSnzrtBY1SDtIuYlBaF3WW4x3NqQySuxae89sWNcF2f8pPEZBcy03fNWZ/ON0ImMijbwhA0mJtY8HAxqTcJCzGJM8E20C+uos1PhpiEmwm2dCYifc/Xl9t6YyLPGBTHs7v00KDwdIM8jSLmA21jYpR47TDt5/XpN/nr02912sgC+qqr3tq4GJf8dUk7rDCD2kNf3uu0hRt1HKjjtb/Lm7GnjWEdrg+zNpbD8qXcXSIfk+1jXem2rzl/sItwaIfL303Zjm2+0a5jxgpjmCD2/IUg0PwRhBDhHcsxAYFmfGEUIcbMBZECvJL1M/3HdcRU37gkfefWSvPbcxfTeC2aBxLEJGLEEQRIxbjuXj2/NM/kAWfuiUBYa+5CiZ08hIEor0g6pJrtkMbIQYLcEj4WKGDDsydIL/HkKXDhzWQ8touFUcqYDSJKvuTZWMxw9WwewggRRIKxGKkTadrmKl1zaeQX0gZBG4JsMIZ7mZV0Ge8EuacveD5PfXNyBCjpwxcxqXyIOC/Lsmip7LUgmoKwUZ+ePawc2oL5vTIiW2tRLkZ+1A/DHEHhBVikxhYx6ogMNoE8Is5D1A9Sw3PgRX8izIgyuWcsNRei+5GYyLG2IJ0RPPW4SH8Jj5g0f2KjwFV5tJ1BOw8i7Z133rm0QXghRZFCyrIwCbIYBnQ8DJFfceyJctT9Dx622tMF+p8dOiHqU3uQjn7sd3j3w9lxUOa1XXoj0vDZV9+OIam9cX13rS8OexPhre194AMfKIsrXQsWdR60RYSg3QfG2b6y9fURYyNClDjjWj4c70J4Kbe5FYtB9C7RpuzYIbGYqG9o/+qL0DGhK3iv04ds9EHplEhD/o2S50HPlfQgHd2VJ4QynWoxws5Dtk707b62Vhehqz311Ukdd9DYJgwva4sZjnRC2NLDyEdS94n4HWProPILN2qZhK2Fbo9xKK6326jdWMZX458dncZXbXgmZUa3dc9kwfJZsxcBEwsra4SCtbJtwjWqmHRsscUWJbhVDoPVN77xjVGjZ7hEYLFDgIekQXb//fcvq4M1ALYjEX3RGXAmPgam2J7KYBTfqmI90a/TyO+JQCKQCCwMCPC+mo4jEBaGso83j8irLqxs80ao1cRDV9px3AWj33jCgCTIGp42PFJCLFzymrv44ovLpWHjEuIn/swHt9lmm3JMBLKOF6V5ovvhrRLPqT8tjCBGCHJC/hiPjvLgSRgvr5GvODevjh/feVZ7IRmCCQnhk2cI7MRtCyIQARdH2xh3edyEwCpe7uRohSDT3EcWI37i3GLzX9uJLQowzHnFILUYlcTRIaeffnr5jsxAyCIo5CtwQtYrs/s8akhg6zPwRZohPj0fsYqkdk083j8h5gxxvnnUJw/HvnIg+mrPr0grPpWNlygJ76YgXyKMT+S3toR8JL7zAiJIYfMcpAWnCO2SRx6yALmgTcMSGc+rjleosiMVakEeiDtI1B9POYK4N6eCe58g9oi+oQ6iHvrizLZ7tsSy7wJDiwNt7CLPyFd9NEhshK56DdEeglzS1h15EuIIGWIHWVtvRBifffXtuRZP4K4P0XWu9cURjmhbXrCmfyP51G29EFECzf2HNHQ8EJ3CQSBkUNm03UF9hPcpT2uC1FV2ZCWvZSSWfloLr/Foo9EH3VcGOsUn/R2kr3ryp/60b8Sk5wxKp37WoO+j5Fkeu54baQ7S0e2ybbfddkWn0keEfos+OKytxbO62lNfncTxTOLHyym7xjbjCn0Sbd3uwXCwimcP+hxU/lHLNCjduN7VRtmKzgKPxR99gve5sWWmZHRGaKZylM9Z5BGgfGNbtw5tBcqkpN4S0wcCl3JMv9VLk6KuLXd98fNeIrA4ImCLgPP3rFTWwlAyQbGtKMQkvRYTH+H00TB66vv5PRFIBBKBhQGBMGoWhrwu6Dyaq9VvuI/88BxiYI/XY5uxirDkheGPRxxPx3oLbzxj2LjEaAtBhvEGiZee1C/ac6527UkYcXwqXwgvn7XmegsRY6G8hfCSGyaOSZkzl2BETiKjkJuDRH7ivG9hlIUHWUjtOWh7t+3vIeEhFaQr77TwekY48CirPRnruOqL8RxEWY2T8kaantWHb9sLkJfoMBmlHH1pmPcz6OVR21AnUe46HiKrxja2gQsT5UYW1YJAUgaEcngJwxJeiMu2IMSCHG7f8zu2aAfh2RWmfU2eEAV2qNjmrJ+Ys8nHwiKwqjGEJXKrS5C2QWC7z3O6Jie16xBtsz0njXt9n331zcOV52CQRL4jHMPxpauNuE8sEJDQEYMWaZwnTuo26PegsvX1EXNwnoHaHe9LZwBbwLF9O4h2aQ8TYaNN1XpN++e8gKQNQeRPRkbJ87DnDtLR7XxZXDEG8HSvRV8c1tbq8O3vfXVSk5N9YxvyuJ53ILJ5gSOCh8mg8k+mTPUzu9qo/Fpo8Bei3cykJDk5k2jns+ZDQMez4lpPpuYL1LpgEimeVaRwr28FyZ+JQCLQQsDgaGuHbSgmvyEWCqwA84ZgJA4iH02UbQ8zQUpJBBKBRCARWLQRQITxmmAMM95DbPOKo12MJfXCFsOmLbURxhtKeASTsyZtpeVp1ZZRx6U6Ho9OwosxiLfa2K7D9n1H8DlrMzxdEADDhPePMvE4YiQ7440HZZeYw9bkFk9GRnCQHnUcW1ud0xoSHjrmzcqJbKyF0VoTkvW9+B6kRI0Tb56o0wjX/ozdFLa9j/d4nmHlaD+r/RshyLOJB515vxdJdgnbIDByXxlDEK5I9a45jO3udTsWR7uvic5IRz1pE8LXBKk5Ei9UXoCIOnMqnqt2ncSW3Eij/Ql73qXqWhmRZl4e1iZb2vFm02/4tjFsbyGN/MKtXvgYtIAQ4Sfy2Vff0kMoxdZ5nsCkL8547NRIS3/ULnbbbbcx4rs8qONfXx/R9hG/ttwKJ+8IWx7d0S87khz5kjNi7WCkj/VtW6NrO2HkhKqAo+R5qp6L6Kbru95lMpm21lcnVVHL10FjW/v5dD09FCRxTW5rL6NIO82J9h/tvd1GjfX0WJzHOkp+pjrMvO4xU516ppcIdCBg8DIR0pkcfoy5jxWojuCdl6xSc7cmzuZJSQQSgeEI2CpmglOviJrgMJYMwl5WVhuSdYq8CBgEgyabddj8nggkAonARBCwpaw+87adRt89k/6amKjjBgFUX8vv/Qgg2IwPPO6RLbDlNacO4uVqiC4kDhKTkRVbbyNlRhhixrhix4vzzJwHdsopp5QtmTHe8BYU39yQjDouxXN8IngYVs5Rs11z8803Lzts6jCjfHdGIg89Zzv6q8/DGxTfs2HBI/SKuaRuH9GHsIqt4s4ccyacvy6xddpc2XxXWLuMeLHEdnv4IRTUgfFbO7edtk+M5TVOiDbnzQVBMyhuxHOGmn6qTajPOMdyUDzXh5WjL27cYzAjjUm9TTbu+1SGwEseay9PedCukIVwQiYjlRHFMIOl8LB0lqa5ju2YbdH2zaGcv+lMSuFtNeb5yLtOPSF2bNdHwCHzh4ldKc6nRIwjxfWb6BvD4s6W+85FhW9gCOdBR3Yh13lKrjXXW5k+CQ/G8ZalrTfq+H31LRxvXG3FX7zkZVicOv1h321b1zctIMSZsn1xhvURmNFLjsQgiHMeg7bgdok5PbFNd5jII9sA8e6Ii/p8+vGk037OsDz3PbedVv27nScY6Itz5nqv65vaYJBr42lr7fY0rE4iT31jG8cQuzy1dW3NdvPgPBC49Kg+YNHFjtBRZDxl6kuvq43Kr/FGXuhQeslRAMRRLPXOV+OjeRcxjozSzkvgIf/Sc3IIQHl76hEwcDvInBiAKViD/HjEG8ue8pSnlInAeOJl2MkhQPFzwzchTVn4ELBSZ3UvDtRXAue1GlhNSHgd9K2WMghM6EcdQBc+hDLHiUAisCAQYOA7yyvO6LMlkMEfZ3mZLHs7KWPXvMEYFGfOmdTzTmHoMOgttvDIsN2XeLmK7XruIWVMtBFIKf0IMKCcSwi/eFsnYsw5Z0EO+bRFjRFOGFu1IH14JzG+vASAVxhjx1jEGOZdRtSlOjY35P0ynnFJ/PBCQfI5V9TZY9pJOz/CDhPkk7xpM9oL4qJ9HEpXGnYd8AIdtPsg4iA/EVleXuP8dZgGDhEmPpG4CIg999yzkGo8ZrT1EP1kvfXWK2dnGrttV40+E2Hqz8BJH3DmHpxc87KOo1vbnbvi6ZO24kdYZEa80LIO3/4+rBzt8F2/tTvkL8+uKEc73IknnljOxuZhpr8HiSucbZjy7U3y2po07CaJ7Zmw8KZ556tpO+odLm1BQjtrkD7ySYRHhvBEUv/avLbsGXaksHv6BD7aLbKUsIvCc7cv3my6p+xeKsLpBIb0r/7TJfop7KLdq6dBnol9c9K23qi9CIfVt7YbY0SMB31xJpI/+se5pnRanIFY41GXbVgfsajBmSfOl0QG06vxu07Xd0S5Ob3t3/pFe4t93Yd46CL0tD/6KHDpSseLUkaVYXnue27fM9plkyd60sIJrPXHI444oiQxnrbWbk/D6iTyeNZZZw0c2+hL2/CjrfMC19cJfYT/MCZqCxaA6jYR6bc/x1Omdtz273YbNS7Ib5zbqy1YoCTGRPMsuk5/cHSC8Ufftw1cHVhkVI7JyBJziYaxAy3SI2YyUGbcmURAh0Cw6ODt8zxmMh+L27Ns56GI9thjj8Wt6It0eXkRGFBMZFISgUQgEZhpBJCJvO94vfEesq2MYcv7xuq9s/yM9cZ9BghvENsgEZFIAGSSNHgmmFTzsuIpLk3EmSMpnAOIbLN7I14EMNPlXFifx2vSGMGg7xJ1hDjz1xYkEY8qBiOBv78u70LXI43JjEvyywisDfB2vgb9Rhoy+nmBIMMZj7zrkFpTKXCxFVE+h4mw8K8xs1WUp6rtvxMtr3pjSI4Xp7767itLVzn6wk/0nnbEiB5kJNs+bb7TVW5vih6lTuSNvvGcrn6hTjw/zrEcpSwTxXWUtGcqjDqOt68Pe6by0vPjwagrzVpvdN3vq++u8K5NJM6gtMZzfar7CGycc9nV1tv54rnOK7Er7HjSaac77Hffc/vitvMEO/VmXtCW8bS1dnsatU7E81fr6ciH68bBLsJ+om1tPGWKfIz62VUWOJBoH7xUY1x3vf3btS4xX+uT9JzsQyfvzUoEGCu2AzhjIonJ6akiGPOSpEidX2QrkfOhGHqUk9VR3hRWhE3gbQkiJmgMQRMNK1lXzPVOcdg4N3FvTLTiz4WdYrM1YapcwKcHhcUnVfWVxOTiU99Z0kRgtiFg9Z7XRmzX8kII4w2xLdJYhJhEXCEfbTk2D/AGSV43PB5MknnO0GW2eBFncvnNA4J4AR/PAMZAPKvcyH+9CMCwb4zoMsYiQeN9bcAMIjGFD2LS98mMS315lXaf2CJoN0F4QMr/Bz/4wb4oE7on3VFJMGH7MJ5oefvS7CvUROMNK0ffM8dzr6+NSaev749aJ9Lh4ThIJlInE8V1UB4WxHV1PGrZp6q8td7oKnNffXeFd20icQalNZ7rU91HhmFT562L1Iv740kn4oz62ffcvjTaeYLdoLTG09a60h0lvnjtuJH/Qdfdn2hbGyVP8fzxfnaVBb611OO66+3fddjxfE9ycjxoZdhZgQAjxJafvq0rsyKjC2kmuGrb8oJctH3FNiVnTPjtcHFGH/d0xKStTohJXik8DJzT40B4rvo8sRGTjEhEpMPh15p75gZ3dOfw8L609eWcc85ZSJHKbCcCiUAikAhMBQLHHnvsWDIWwJxfZHGLGJOstMfk3gSYR5IjRkh9TIXzj3hhxFZT28RtOQqJbZrGphx7ApX8rBEwX/HiuHjbrzbTNsrq8AvqO2LeFvGURCARSAQSgURgUUEgyclFpSYXo3IgzFKmDwFbUYitKibpDsANsaLM2Lv44ovLJZ4u/hiT3MsRk2uvvXYEb04//fSxg6Z5sBDpnnrqqeVvLGB+SQQSgUQgEUgE5iLguBaLW849Ig7nb28DsjWK92MttgHbgnvDDTeUM7bcsxXW4fEhSCZnOtVvio17+ZkIBAIIcOeazWZxhlz7HLnZnN/MWyKQCCQCiUAiMAyBJCeHIZT3E4HFDIGLLrqosaXOweP+HIrvQF+ekm3hubL//vuXc5PinjMnQuKgcb8d/OsQ+H333bcYh55hm/ds9EiI/OdnIpAIJAKJwMwhwPt+gw02KN6QMeYYR3g61uIFE44LqcWh7UhNLw8Jse3JuX4hFtJsEb/yyivjUn4mAolAIpAIJAKJQCKQCMwCBJacBXnILCQCicAsQ8AbnXlMIhQdBB9v4mxn0wsIbOd23xv6nBs26E1jjEQvMPB2SlvuNtxww3KQezvN/J0IJAKJQCKw+CHgOBFvfj7mmGOa888/fwwAno9IR16QxEHtK6ywwti2b9e8rM2xI85Hrs87Q2zG+ZPCPexhD/PR/PznPy+f+S8RSAQSgUQgEUgEEoFEYHYgkOTk7KiHzEUiMGsQcBD8pz71qbKVzksEbOXmbUKuv/76YiA604vYom27nRfhbLrppiVOudHx7zWveU1z2GGHlTexnnDCCeXg3Ei3I3heSgQSgUQgEVhMEHjAAx5Q3sx97rnnFmLSW3AtjJGzzz67jBe87hGTFsV43H/rW98q950PuPHGG5ezj21zFTeOJzn55JOblVdeuZCejh7hVYm8tPU7JRFIBBKBRCARSAQSgURg9iCwxNxtmWOv3rEynZIIJAKLNwLLL798eeGNsyUZgMhHnpReQORlA84B4y259957F0+VffbZp7GV+7bbbithebl4M7c3eiM5vcCI2JYXZ4n57S2H++23X3PjjTf6mZIIJAKJQCKwmCLgDdxrrrnmfKXfcccdy7Wtttqq2WuvvcpY4zxA3pXxBm4vBjEm1YJ83H333cslY9WWW25ZFtmMZzz98+zqGq38nggkAolAIpAIJAKJwPQj0D5DvP3EJCfbiOTvRCARKAjwUPFnO3ZbXI83p7rHk/Laa68d6fxI3ivi1vHb6efvRCARSAQSgUSgjcA666zTXH755SONNXVcYxaPyitufwN4fS+/JwKJQCKQCCQCiUAikAhMPwJJTk4/xvmERCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgUQgEehAYBg5mWdOdoCWlxKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgURg+hFIcnL6Mc4nJAKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAHAklOdoCSlxKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgURg+hFIcnL6Mc4nJAKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAHAklOdoCSlxKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgURg+hFYun7EsLfn1GHzeyKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAgkApNBID0nJ4Nexk0EEoFEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBCSOQ5OSEocuIiUAikAgkAolAIpAIJAKJQCKQCCQCiUAikAgkAolAIjAZBJKcnAx6GTcRSAQSgUQgEUgEEoFEIBFIBBKBRCARSAQSgUQgEUgEJoxAkpMThi4jJgKJQCKQCCQCiUAikAgkAolAIpAIJAKJQCKQCCQCicBkEEhycjLoZdxEIBFIBBKBRCARSAQSgUQgEUgEEoFEIBFIBBKBRCARmDACSU5OGLqMmAgsGARWX331ZpllllkwD+956korrdTsuOOOzWMf+9ieUHkrEVi0EFhrrbVKu5/pUj3oQQ9qNt988/keu/zyyzfPe97zmjve8Y7z3RvPhXvf+97NE57whPFEmfKwU1UWGZszZ06z3nrrDczjUkst1ayzzjqNZ6bMHAJ3uMMdmp122qlZbrnlZu6hi/GT7ne/+80arLfbbruG/lwc5a53vWuzxhprLDJFz348uarcaKONmkc84hGTSyRjJwKJQCKwCCCQ5OQiUIlZhEUDgcMOO6z56le/2rzsZS/rLBBS8ktf+lLziU98ojnxxBObN73pTZ3hJnPx+c9/frP11ltPKIkPfehDhRS5//3vP1/8tddeu5RN+eLvC1/4wnzh8kIiMJ0IbLPNNmPtTzs85ZRTmiOOOGJShNRTn/rUZvfdd5/ObHem7bn6a1uQlsiern7YDlv/RhK8+c1vHrv06Ec/unnxi1889nuiX+DcNrp23XXX5uSTTx6aZLssk9FPL3rRi5onPvGJ8z1zySWXbN72trc1X/nKV5oPfOADRcd+7GMfG2sTbVzmS6C6MJ6wVbRp/xrt/vGPf/w8zzrooIOaj3/84/Ncm+kfK664Yhk37nKXu0z5oxHOb3/720uff8lLXjLl6S9MCb7nPe8p+u7www9vjj/++ObTn/50s9pqq015EcbTR/XJLbfcctx5mK5+Nl3p1gV88IMfXOZvn/rUp8rYQ+/EIlD005133rmOUr7vsssupR1bZHnc4x43zzgWc6rQ3/E7Ps21PHc6ZTr78XTmO9IeT92rp1NPPTWiTsmn+jUupiQCiUAisLgjkOTk4t4CsvyzAgGTUx4Nt912W7PEEkt05unAAw9sbr311uZZz3pW8773va/ZdNNNp9xLETGJlJiIrLrqqg2jnvHTFsSqsu2xxx5jf3vuuWc7WP5OBKYVgehbyER/Rx11VHOve92rEBgTfbC++JSnPGWi0ac83gUXXFBIuB/+8IfjSptxtskmm4wrzqiBEYATkXZZJqOfBj1/iy22KOSpeqSHX/va1zb3vOc9m7322qtEGQ8u4wk7KD/TcT3a/ctf/vKGh3st//3vf+ufi8x3uws+//nPNw95yEOaf//73wPH1UWmwD0Feec739kg+j/ykY8UXfXWt761kO/vf//7e2JN7NZ09NF2Tqarn01XunX+3/CGNzTXX399g4B88pOf3PzoRz8qukZ7jX7aRU4+85nPLMkIc+aZZ47No8yp9t5770Y//ulPfzr2KHXNg/5d73pXg6T33JTBCIyn7qOeBqeWdxKBRCARSAQmisDSE42Y8RKBRGBqELCdjVfHN77xjYHkgC2ad7/73RtGxg033NB885vfLN5RPGHEawtPpX322acYov/4xz+Kt6VwDDVpPOlJTypRPPu4445rGK0mr6usskrzqEc9qrHSzvuqLVZ2TaiXXXbZ5i9/+Uvzxje+sfn9739fvI5M2BCOj3nMY8qz67g8NG666abmT3/6U5koMxZTEoEFgQAj7s9//nN59AknnNBsvPHGzX3ve9+xrBxwwAHNBhtsUIy973//+41FAZ51tuG99KUvLeHWX3/90o9222230t71CZ4PpCu+9s/j+QUveEF59utf//rSF5/97GeXOLyYvv71rxdvpq74AiH43/3udzcWAW688caxMpQEqn/3uMc9ijfcc57znGbllVdueDSff/75pZwWN/Rtfb4WGLzmNa8pl3jyfOYznxm7zaPbwsk///nP5tBDD23OOuusco8uQMoyqumAV73qVc3NN988Fm/UL7Y2DspjXZaDDz54Pv2kfIccckjB5pZbbmmOPfbYRp0SJAmC0TZt+RtEkPIwpY/OOOOMEu/HP/5x0WsM+i5cpK8e1l133RL+iiuuKGV/2MMeNh+GsB6Ek3IjDuhcCzef/exnC5lWEq3+3fnOdy5lRJiqA/mMBSD1eNlll5X2qnzaK/0+SNSPtqyuukRcbZtcfvnlpTyef/TRRxdP/SC8P/jBDzbXXXdd85a3vGVg+dTX0ksvXbauGi+QMLAK71XjEU/VEO11s802K/3uwgsvLPl0r6+Olf83v/lN88AHPrD55S9/Oc+445nGG2Rz3Z7jeYvLp3ax4YYblrYV3l5I//3337/gdbe73a1s89YH1dFDH/rQ0o+0x0G6CKH/ile8osSjU7RH7dLi5LA5RBt3dWcnCD1y1VVXNa985SvLXEEb+9WvflUWYsXhFYhYt3ukrav0s1r6+sWg/tTV19vpDio33W8uRi87DsPcSNv+wQ9+UGerfOdheO655zZ/+9vfym+evTzx9JUQWCDL9BdifLJtOuRf//pXadvxe7/99iu6AY4h1157bXPNNdeUP96ptg13iX6qr1ikI47mGaSzlNNWfOSqPNG5dIMxoy3mtBZ7lMucdd999y16WLhoV+aMv/71r8s97WhYX9fH6SfxtE/zXHqY/nzve9/bfPe73y3ZiPSN9TGGu6Gs9Lo6utOd7lSejah3nMewNlUSHuHfoPYVUbt0bHs+bJ6uDJ/73Oc6x4RIKz8TgUQgEVgUEZiYO8OiiESWKRFYQAggEU2ukACDJAzhiy++eCzI7373u0JYjl24/YsJHqPRhJARzTA34TchQ3LWk2CTPJM112z7Mrn++c9/3ulJxlPTiv55551XjGWTZWQF2X+uoUNsFwvDuVy4/R8DyIT7pJNOKhNZk/6+89/quPk9EZguBBjuSCIkBmFwM84/+clPFqOAFzEC8eyzz27WmmssxjmOyEikPwMQwR/n5Q2Kjwz9z3/+0zBuCbKAEYPwRJ7Z0oowGBRfHH1ZWN5OjFuEYZfoy/q0P33Up2MVkHh//OMfm+c+97nzRUPI6ZsEeRULHuIzhHkVIrboEcIopAsYg4xw5GsfKVYiDfjXl8e6LF36iUEKR590oy2lcHGNXlU/4ilD22MwssMLCUaITZ5GyoKkkV4XLspNH3/0ox8tnrf3uc99CjHdFbYPp9e97nUlC/J5zjnnNMi5aF+RN5/qG+HjE4GNBKkXl7RXxBJySHtV113CUFdH9K5toW2RD2khym31lg7iBIbaepCK8qjMSOq+8jH+4UTXI5QQ/p6rHcJ22223LbhHPnjtfvjDH26+/OUvF1I4yP5BdSyefofcQj6qj1qQPxbdLIotzsJjkpx22mnzwKC98h5HYEUfVK/a0re+9a1eXYTcRiQi1+k2eot09dF5HtrxAxHjiAeefhYjQo+ssMIKjb8Q3xF7Xf0swsSndjGoXwzqT6OkO6jc9LJFI1hK3/MtRHUJMh3Bh3wyHtBNSONop4gq6dBFIbvNXQS7+uqryyJKXItPz3L2MP1tjAmZM2dOs8MOOzT0DOJVnXaJfkpnfuc73yn12denY6yiAxB9V155ZVlYt3BWizGVjqKv9Hdzv9B3MDT+0bd2LmhzyFUyrK9ry8L87Gc/K/pS3rUXfT124vSNocJbjIL3McccU579tKc9baQ2VZev7/ug9iXOIB1bp2eeYUHUAg3P75REIBFIBBY3BP63VLe4lTzLmwjMAgQQhkg/xn89sWxnLVa1YwLr/l//+tdCVrTDPvKRjyxeQrb68LRBrJi4brXVVmVS1w4fv3nKCC/dSy+9NC6PfTImw9h38be//W3Du4FBcdFFFxWPF2mYfLcF+WKCyohEqvJAQ7bMpu2w7Tzn70UTAYQ8w4QwKP1mUBB9Efn+ta99rfzmRczrhOGjPzEqGdK8NxhzbRkUn5eH/sJ75fTTTy9eG/oZj5kwOnnAIQa7no/014eQAUgh5GF4kLTz0PUbaaBP65+8mxhonhdCr7hHGEUhCC0eL3QTcsAZcYTRK//SInRAbDssFybwryuPSLGQtn5CqDCKxeMZykMGzjClY9QrcopOQ/7VXkWRpk+LMdJAbPIW94dwQcRa4Gnjgrzzh9hGeCKvkXBdGDKUB+HE0JdH5ARd6K8tdGZ4zCtDeL8rIxKPIADiDyGBAIw8t9PjyaV9Odf4e9/73jy3kRLaVnjVeq56Jp4tbWIc0B6QHbyOBpVPWG0+0nNGqvx/+9vfLm1RH1xzzTWLF5awfjsjjyCsEDfiDqpjXnUE0dD2cCs38l9BgFeYfozwIuYB2nqIBUbtnNA/+gPp02XqkiCpED50o7ba7qMl0JB/SMGj53rfEfr4Gc94Rvk+6F9XP+sKG33CZ/SLWNBFaHX1p+g3tQ6s0x5UbmGQinEOOC/nQeWgT+1S4WntTzwkFLIuxBiDOKZjCDLvyCOPnKfeIqxzgdVv2zuYFzLCXxr6a9RxxKs/kYzhxawN9PVpz6LXLFZZnJJXfRXOIXCOczTpObtp4gxkRCndE8SbZxvb+vR53dfpjyvmepRayEBUaq9rzSX0Yit8X7uVP4v1Mf4jdc2XLcYMq/soW9/nMH3dp2Ola4zlpGBx7B3veEffo/JeIpAIJAKLLAJJTi6yVZsFWxgQsJqMnLBNu09M9givyJhk8kbk6dgWk0DbbRjlxMTUyjJPGCvOExUEaXiYScN2HMKQrK+Xi61/JoOIg5hkKg9iw9agSKcVJX8mAtOGgO1hvOX0IcYVwobwzGHQ8fQK4dWsDyHzGFmIeAZ5FyEyKL60kGc8LpEDtsQiipCfiDAGGhkUPzynGS0hPJcsbowisWDAMCOeM4pE2YUNHeS7Pm8rYI2T68gK2/PaAuta2r/d68pjTU7W8X0Pz+vwuon7CC9GYq0DEYBdujLiMHj9MQ5tadx+++2LcYh0aQtDGLnBmzGkqzzu9eHECHUsBk9zmCFPvSSjlijjT37yk7HL2kpsvXZROwhRRmRAn/DK0XZ5RcYYIbw2oV+EMPpt8URuCI9s0N4Qo+7pE33lk87f//73SG5sHHIh6gI5G4KkCkE+6IdR/q46jrD6T8pgBLQXOGvb+hPvaXpEvSKV6jlF6CGpDdJF7iHYxK3bfV2Xwowq0e+Fd2aiNHkDTla6+kW0p77+1PfcvnLXfQmOQSy209PXkfrEYpUFFF7CcVyG60FO6nOBscWImlQWjp4zJllMa28N5pkZCxB0mrPKEbJd8y3btEOG9WnljOM76ABtqu3Fr/4stpjftXHQDn/xi1/E48qOAT/ihT19fd12eUK3E+MokZ9of33tVljEa4i5dzvvcW8in8PaV5+O9Txe++SSSy4pn/kvEUgEEoHFEYEZJScNpNz9DY4GtZSFDwGrmwwWE6WYoMxEKUyg/dUG8kw8d7qfwZA2+QyPEc+zbY+3Q20Yh9Fo5TWITHFNrtpiYowkqIXB+oc//GGs34VB0rXV0cp4l5gY2oYaYrWb1MZF3Gt/ImFMYoOcDKMVyZOSCMwkAto3w43wmOQNyXPCmESn8e7yBu+2II+cFcnblwdxeCLV4fri8yyxdZcnJnLAc+QDyYUYI4Pi66/E+BkkDi+jBSX0ka3To7zNm9Fs620YyvJsoSQIqvGWIfRTjAW2CYa3V6RljGrrwEGEB8KYYcu7/P+xdx9wtiRVGcB7YZUVRQFBMqyBuEhcAUkuKiKIgEqQRWBFkIwkJQiCZBFQQXJawYASFEEJCrvAkiS4qKCI4IqgZBFBgqv4/g1ntl6/7r73zsydmffmO7/fzL23Q3XV11Wn6nx16hQdxSOHUT1F/DKeLTe3RI+RbWni1HhmDifktCWFsLjTne60sUweMVfC85C07x2hXhNUdd0qn4haHrg8pBAlVY8Z/O3yTJNR3p2yuUadV/ctw7TLN5kr3yp5cq3+rPo5Xpv6iLl3vGr6+/X6ahs8gnnfmWTxx4MNwej8WNuY0kXevwkWsVdNOFpqqy61Um20PTb1vQgZ57W50sPSQOaUjOWxzi37uZX2tEy5F+WDHueFr39BCJro4qENR5PKhZt2h6DS3owP6YoxHWMzHCKe8ZzQbTwLvasxcrK9d1GbZse1UmPL9hiyFemHoESI0tHqG1GvWt0KE+92u9r6VL1t87eu74vq15yOlSfvXXiXk046qQ99Ud6c68rvZtP1/kyQtXZLpWXyjkdwxX6u49vxqa7xSOZ1OzYJuh3PGKZhfEhftv3y8Jp1/majmRDUH2pLO13+Zcp2/etfv1/h0Xp/L3Pf3DWbxX0deZnLZ86tB4GvrRlYT9oHpSoGng7S0gHBkxkPke1FQEdRMQDblHUkzvGYWCQ2EWhnZ3U0ApGXGCyKhVPEVB1f16cBDe8cgaEN6F75ylf2y13W9bydTtcMuuUb9WfwYtOBWmbKu+WEE07ol/7xevJukAIUNwNOmxqKeHSMbRsB6MzFPuLlZGa+ZqwtGUI0m7VvBWFgUDlmCEiX8Ur5m/2Wd55Vywyg3GdQboBvsM1j1GC7iJY2D/m+fQh4R9qMZbetvPjFL97Y3KU9PvxOb6iDrSBzxgLgt9ccLt/pSyRWGXkMM8tW1VNGE51ThjdyjfFo2WyRicNyzt2P3Gc48a5AVPLe0RYQ/ohKMnU/Msq9jDztn06gm7dTiqSyLG6R0AX6Ff1FtWdLnceE0anOMFh40dAf4sFtpu23+ok3uCWe97vf/fp3heTj4WfppWXenlU6EAGAUBwTSzDpSEQNkY6/MjSHuJRXpkkZSyeRhSXDa+dwEtdU/pAFU4ZclbHeu/5Q/UFqbEUYwOI+tgQuPc4IQszS14yg1pNOTEt1XxtgJJG58q2aP30bLNUT3lsI/Cr/2DteNf26Hgk0ttlbnT/SPmGorWkX2p52AV91D0Fm0nJMpnRREYY1lhjGVmzbqHRPOKCr/E2JCVdec0hKIRKqDfGINUmLmPdJJ5fUNcvoqrrHZ9WnqfY0l+6icrfPmfqOYBAXVp9qDGUMZmKClPd+3Wu1iXYIl5NPPrkOb3zSuzwrLa0eI2qM0bUn3pk1GUcvLpJFbdrY0vJ1Y0sbjimDe1ox6Wx8Z6UO/arMJeqNfsM7NS4xuWMzmno3W23rU/W2nj/1OXz38DM+aInU9l44eD/tX5Vhqn4t0rEIMO+Kdydid0gEt89f53crB4z9xv7UV+9zamKSnmFfrEOQ63R3hQhYxzOGaQplY0J5t0QMYDa3Mg/Lr8/UlnZT9CPGV1Mbbi2bNzxDO6bdDO7blZdl85zr1ofA+Gh9m59neQ7PKYZy7RLIGESsjM0GbvPj91VyFBhiiSFbUoPH9lidG37qdKRhhp1QFt7fbggjicJiJOqoebVYnlJGU3kQ7kbetuuZZsRbQfYxFhisBp8MNZ4uyBBY8Ooxy85ANCBslwJVOgb1lkzruHSqZmMZ7ZZMEfGUGJn+aulTzdjziDXocH1tulDpWmpktlS8IYOvdnlSXTP1KT8MEB0tkSfvNLJeBAygGaOC17cboTjubxk5/vjj+40v6G6y7H3LpL3b1yDOtAt1HVmkj7IxQ9VTOqed1DFxYBA2XM5c5Vh0P8PJALN2PfZ8xk0tt56736ZTJjG0f+1HO9/su6j2Xvn2KSYl7ziGJ/Ia8ddKe4++G8HBkGRYys/Uhl6WQtJbZSBLk4G6qP23z6t8DPWTSQ7pmLwiCEMxCC09dIwhQwciTIblqTS9d32etPyRNrbuEBekAe9JnrT0tTpSMrxW2lM4IfiNg4oURX6PeWd4lpiYpfc9g6fvlCw7pkKQVNw3aZlA9p7EESaWTPIULkGg6nvbPmuVelDpTH1ablyx4JCiVZ+m3vFUOouOV4xQfdx+EbpDKAL9tj+CAGnf7xCLKV1EZ6mn1Vb8bmXYRu3arL1PTegYg2jDdJk2WnniDSimoAkidRqxV3V7rJ21eRj7XvfOtae5dJHlc+Vunzmmu5yXB30xnVmxWF1LVw29oRFZ3pF7xlan8E7Ut+uvxsRksD9i0tuYfpkQCIvaNN2qD9MHypv3zbOs9eSnV8Rz1J6VzwofZCxRF/WvFeNSuWFCtqOtT9Xb/gGDf+17Gr57k4f6hcte9rIb/fPg9kM8VnnCz9WvRTpW+jDVr6r/xh61i/jw2ev8bbLU5BXxTnjviZNK1MmhbdCf+Po/8fNLd7fHt+O7MaiN2Yw39otoV/pl4xrSlh8xqe2ZONwt0T54eQtRsxXBM7Bn6djNynblZbPPz33bh8BRB2Ylx9dwbt8z+sE3g47SImb/dSBioAw75G187L5LyiwXMeiuQb7fBg+8RpBZjFszgZZ1UXo6QoHteeqZ/TCzbpBI+Rv0mBk1APJbwG2dlk8zsDVTIt5NGfNmwS1305mZlfc8ytPgy2DGxg68MxBcJx1YusAIRLrxBtIht0LZIUZstICgKzG40UHW4KaOH4mfCMphR8yDwCBzythucfCOKy5PexyBbVZ2qv0518ZQau9VH3gRTN3bXjv8Lj9m82up2fB8fm8vAtoKQpmHFHKjll1oi4xFRMSUPpATOoU3gPqA6NEOLTVDfNfuvdub472R2qL2sSiX67yfR0cZrYvysZnz8m7iQd+wSOgC+Smvk7nredrwytYftPp87p6pc0P9xMu1jYVW98mfZfP6mUWijfBKNBk2ptuGuNBj0h3DaXjtHE5z6bR5VsaWoGnPbed3OOh3lulf6rlz5atrlvlUR8jYs6fe8TLpttcgdhFqxib7TaqOmwwZGxeM4TGly4psasn59v5qozz37disv5kS9c2Yoo19WNfyLJfXZdpZ3bPM51x7GrbfNr1F5W6vnfvOI9RzTFiNlW3u3p04N9amec1ZtYOEW6Yfco3xw5i+Vxd5XY7Vn+1o61P1dhF27bsfG38vur/Oz9WvzejYSnenP02M6UPLw9fzjQVN8ugr9en6Xl6myCX2mpUSyHPlRDy7BhGM8GTvDcU1bFRtwiqvmgioMSa7k73H05b+Fh5HH81ZxbPcQ3eY2KDbpedYbSRqpWZrm6pzyF/peib7FcEnfqt88kYuwtyknMkBZVBfhaZiK1ebNelTMaBNKNRkrfvVH+NrnsQcTvAepXdN1l7xilfsnyceeTsJXviYwJSGZ5ng8S6q/NKXtvwqj3fCtmazK7sJWc+oifBKc1F51Vv62qS5SQ02Q63sMKECC2F66C12vuvkwbX0wtz97TtwPY6Bk1FxFMppUgAh7pkcYox1eeJK23l6yeQ5HqLd5ND7HOYFr6AsvLfVUe9YjG8yLAveohXnldG7xYmwn+Rf/HeT0ibOTGicfMCrnZ1Vq1kQ83RebY5Wacqrd1bhjXA0VlDBd+69LVNPPGOqLczZd9vx3Crfdn+ebbsTHEtPQy9i0nlu37z4xgyAsftzbHkEGH4GDyW84zTmdsaU8jRwNFvt3biGwkIgIo0oNUsZLd0yi0r8pshLGHEaJ4VpCQCFZNBmZpDBphF6x0hQYkljeWCKV0ThahiER13FIuwPfP0fEo4iHA5sKIL9QEyCYUhMOgaTMePNuaFURzg8vqj9TRGTxN4mQgAAQABJREFU0tFBbLbtyk+IyeHbWO9vhMarXvWqfjKoje9VT53SB3X+mc98Zj9w3OrMaKV3OHwuah+LyrDO+6cIsUV5Wva8vGvjy4jrliEmpUVnWV461OfLPGd4zVA/0UfyPRT5W4aYdB9CllE0pduGuCj3FE7Da+dwmkunLY98TT2vvW6r3+GwbP9Sz5orX12zzKfnTj176h0vk257jQkyE7L7UaqOT40LxjBRl8faBIN4jFiqNLRR40KG3dgKj7rOp3HOGDHpnLHjVL0ftjPXLytz7Wku3UXlXvb5SBRjoamyLZvOuq5b1KaX6YdcM6Xv1cWp+rMdbX2q3i7Cq333Y+PvRffX+bn6tRkdW+nulU9EnXfLtocZwo4gd/0Rq3XYcWw2q6esBKuVAv0FX/+HvEP6cKwxcY60Y5cilhCaQu2wGRGYPv0J6SCOKm9KzjXs3IqFLD1k4hve8IbeBqWH2KbeCbvX5Iz8Im6UQ3o8fRFLr3nNa/qYuje+8Y03sihvSEFkoZAvJugJQkuIGiFtnHeuwiDJA89bHo+IKDgg2AjnHPdZWcHL2IpFZO9Q4EY49SDV2vIjKtnqdEg90z4FQikY09OnPoeyqLzseqSeT9hzRIAl8V4Rk4hBdgE7n32Bd6i8Tt2PyPQOXO8+xDYvfrxB3Ytv4CXaCkIRX4E4JngE+Rh6i47lRb1ArPtEBNrPobx+h2Vpn+m78zzElQemCHHvFBmNfOSVTr/RYUWiyyesioBs03QOWV+i3DXRNfXelq0nc21hzr7b6nOrLOv4PHodic6laZYDEz0WG3HuvpxbDgFKDImAPKS0LMMyE2FAXlKdCIWs0SELvRMz3GYpEBiW/hIzQaR+Vzo8rpCXlBdSU2dSs4Ger9NCXJrNoLB5Wnr3hKJHlvKgNZtgxrwlPvuLDvyjVKRRQsHUhiyWfdXynzqfzyAQBMYR0F4NgHSsFeahrpzSB7VcD1lgYGQgwZM5EgSCQBA4XBHglTE2GXq4lmcv55vhxgDaCsmzl8u33/LGy+dIiTe9397ddpeXt5yQLUhsJIsYgUNBchHEDO84f1OCrKpQBxyY2ISnHvC25p2G3LNhWjspyQmHvVqEJFu2jb/IRiwnloq1SxdJ47TTTusdb9i+RSQZIyO8kFjsYWmxiQlbt5ZVc6pBOhKedCZeKt/2AWhJTSRorWJEfl7talfrSUxkkhizVh0SYe+En+Gd1wpvPDizwzmlIFNLHFMWGMCIsOkRmEKDtZ6udU/7OVZexCzvQ8Qnm51Hpzwpc/WZcGhDosiDCSQTz4jPqfvlH4FsnwPkPNyK8KtQMcpUdkflVR8i9AeyWp0QZ/djH/vYIRNm+I42L+qc98Hm8f7cK8SOslQ9HJalnlmfzquDZxxYao40RVR6zrEHwt0hxom01SOinnlf9V77g0v8m3pvy9aTubYwZ99t9blLFG3Tl+woOWnWhALTAI6EeIGbRn2NN1ISGjIXXwQwt3YzW1VBPdrsgffQsviUxiqiIyE1OygthChBVrYiDgSFbxk/t3wzEpQfEhNByUWa+/RQKCXLQkqKZDXjpKOKBIEgsDwCZi0R/NWp1p3L6IMaFJgQaOPUVRr5DAJBIAgcDgiMjTUOh3wfjnlESpZRezjmP3k+GIE5z+aDr8yvIx0Bdlt5/Q4JpSo7b0LeZ2w91yKheMnVfXWdTx51Jc7zTiO8AwkP7FaQYOIUlyACX/CCF9TPgzyxkYmWESOvSKXPcabISasmStjQnGhK2ufIJ+KLcKxp+xPElSXkZU8jDkvEXS0PRPfxAOQlWgLPrQoi0fjeJ9ucU0GVb5j2WHnLhhc3tZXW3m5XYbbX+D53P8y8A8Qk0TcUcdsfmPmHM7IpEOG52ZKjU7dVXvAGJQhrxHPJXFlcg08h8k1qxQFP4aqP8oIw5RnLu5ND1Vj97hOY+Df13patJ3NtYc6+2+pzJ4qzLYd3jJzE+FsajF2v2YxtKUESOQQBsRrEnRCngYKqjVDqQu7IZii4t1tSNpwJrUZX1y/7SaFTOOXiPLxPA+emzBWaKz7W3pJwCmNMEKA8Mil6jZ0XJqHQlCsSBILA8ggYRJkUstSm7TwX6YN6gng5PCdMMkSCQBAIAkEgCASBIBAEgsAYAuw0dqgVb1bxsQ05zpw8svv82P1zx9iunF1KkF+ccXjoDYWN2TrjOC++MQ/DEt5wRUbJ71SYibreJ5sWMVTi+Wzgdnxd59pP5JYJf5t9bVV46pUYn3MO4omJA7B7da1YrGvqc6y8RTJbJYVoXVXm7recevgObHqLVC7SeOp5OAqbB6pD3rNYlIukHKiErMM7EfG9t5s7UA9xGnC+5CUv2XtXjuXNe7IatAT/UTL13patJ3NtYc6+2+pzK//r+FzNXW6TOeDyjcFXAbkSa8z+uABHth8BswwaAldj34eC7FOZKWIKrCUjzfRg6zVi4jrCvXiR2HBH2hQbBWI2wbLt6kAQomYtLAUnOgZu1tzbx4QbNRd1ZLbl5GJWiJ8gbxULk+dlufWPpZFjQSAInIWAtmRA1XaMc/rgrDu7fiZbAGvBtiNBIAgEgXUgID4Yg2JK5s6ZBG9XW7RpGG+2y+Lac/keBIJAECgE6An2S2RrCNjhW2xC3o+WPiPuWntzK6lbTisEmWXUOAbxKf2NCdvUc5F1SEmhjYxj21i4lhuzM4U/QpqVnTqWXh1j01om7HqcBvJsytmm7vHJUUAcTd52+jskJeetVQWuvDGtRkSoCutm+TNvSZ6Rc1iPlZe3Ku9om9PKF89SnoGW2S8jc/fXO7BRjHdg2Tk+qELFqRvsefbIUHBHllYjuuGLtFsklRd8hPAC0uZNWRvXLLp/lfOnHlj6DXfi+5iwuyy/xmMgMnEkZO69LVtP5trClH232eeaXLjLXe7S591YywrdGldtJx+zI56T3IyLMRcUt4QiGQY1rXP53DwCZm0QfgjFMfdn8RB0vGJgYPzbWR6kn0bGO1EFFMvCNRSKHbKmZiyQoeJA8G6kQCr2gtkhxwmFafMbS7yJmBYXu9jFRglU590nyK2gwwLwEs8xi1L1RhkRnBp8LQPoL8y/tSAgDosO9bnPfe5a0k+i60VAW7fEpo35O6cPhrmxe7dlAmZdI0EgCASB7UKAwWJCUpwoIm41Y1KwfWJcco973KOfsGTIPO95z9vYrZPHglAxBvwMMpOqd7/73Tc23BAb7YQTTujPMWz8tntqJAgEgSAwRKA2KDHe2e/C5vI3J1Pn2ZN2G0aaEQ4p7MjtEPEg2ZPsVE42lkVPOapYvot7sLmL2I76D7axVYW11NqS3bIzkY61Um8sr1VeoZL0WUg2Io2pvRDqHtdZhWSi3y7hRAizsd26+5Mz/8ROvPOd79yXhWciQlJcTcSjsf6cnTZVXjGZraqs8Gw8USve5kxWNk5N3Y9gVGYh5SxnhwfnpZYfsFmSyUd991C0Rcdt7rmsWJ5uXGD5sufhM4Qa2G5RHpsdVezPsfR5KSLFhcUyBjG+8Y44iU29t2XryVxbmLLvNvtcTm/4PIQ6Ul7IBKH7eMBuJx9z1IGKMK91xlDOscMeAV4ECD3E45iYiWlnJ/wWK6IlMsfuq2NYecpv2evrvqlPCovxMhbPgReYziayfgQe+tCH9sroNre5zfoflifsGAKL9MGOZSQPCgJBYF8iwJAQh4tHhbheyEdjEAN6XhwMx/e85z3dIx/5yN6zw0DYRCgi0mQqzwRGqqV1jD4hLHiKu87kKg+eU045pd+R1eA64Sn2ZTVLoYPAQgRudatb9bsnTy2JXZhALjgIAfqbfq54gwed3OIPnmE849ibywhPvfZa5KSVnTe/+c03QojxHlxF9Cfs0FXvY1ebUNvqUmNp1NJoeChjLVEflmPZ8npn0mx5gGFac7/n7udxN8Y9yLvJxTF73jhAexTTE7G3isiLMcV28RHDZyPoOHwgpo1RpkT5lL1WpLbXzb23ZeuJNMbawpx9t+pzXU8KyyH/MvzdlnGV7zviOblKhnLtziCgcY8ph3r6UCENf9d1U59TinHq+kXHK5bF2HVjimzsuhxbHgGu8LwkKSLBoC2nP+mkk/pYJjoP3qtiWZiRNMtWwaO53rtX/bKMw6ybAMbc0ylunrA6R7NYlk0gOyO7j8AifbD7OUwOgkAQOJIR0Je88IUv3DCqTj/99L6/UeZrX/vafV9k500Grj6HV44VGrwieLr4bSxgrMD4tCqDiGttrFOrPqzY4U1hAnW7xyn9A/MvCASBwwIBSxRvdrOb9QQRzx9j16Gtg3iaGrfardnKLo4eYhSaOOHpTU8ZJ1vWzKmClx5PPDrIyhMefMiw/SJbJd/mcEKStGTj3LXOzV3Lg3EzslnSVV0b1rfNPL+ISffCY9l+ba68W31nc/dPcQ9FeA0xMLGoP+d1uCoxKa25vAyftepvOsPSfo5Tc8SkdJVvjJisc1Pvbdl6MtUW5uy7ufoy9tzhOxryL8Pfq+JZ1x+6uL/O5DMIBIF9iQDykNFn5zs765mFs3SCm78gyeKciI/CmBSyATGp8+DpYsl3eVWa7UFM8nhx3kYszkvTEourXOUqHTf+SBAIAkEgCOxvBHg/2syPmBS72tWutrG5geVDPG/KkDMA5glx7NfDSyAFKui9+EeIx4plLS5Zu/FBbRCob4oEgSCwPxFALBq/vvGNb+w9rOkJpOJQpsat4hxa1otoQV7STY997GP72xEVtVuwZZC8iSwnJjy5212c+4P5t2sIcKDgcb+q1+OuZXiLDz4cy2vZvOXg7W7sW4Rh2263NF2Mznvf+97blmYS6rp4TqYWBIEgcBACFaDYUgEzQdzoSwyqDOLe+c539od4uvhjTJo9PvHEEze8KF0gVknFPa1d3KUrVoq/SBAIAkEgCASBFgFkow0LGP3EJnhFTNZ1JsmQkK1YvsQzkhdTxTazwd8HP/jBjcvM/Pu70IUutHEsX4JAENhfCNhIxXi29kGwcectb3nLQ0CwTJIMx60m8JGOYnjzTEJI8o60iYhY+5aGGxOLX2ki38Q8cf4Nb3hD/z3/dh8BfYEVX/tFDsfy1sTjXnxH+6nu7CT+ISd3Eu08KwgcBgi84x3v6JdcIxr9ffSjH+2XXxtgDYXnitnm85znPBunDNhK2nsEIj7uuOP6wZwO8t3vfnfvRel7JAgEgSAQBIKA2FJXvvKV+40Uqv/wqe9oheeS5dytiDHJY/8Od7jDxmFLumrCzUETaf6W2VV1I5F8CQJB4IhCwEaaJkBsZtGKZdytTI1byzOyNg6pe2wOIeyRpb7CUVhZ9OQnP7kTU5dXN8KyNgWte/IZBIJAEAgCZyEQcvIsLPItCASBryNgNpiRd4Mb3KDfdEBsSDulErF0Sgy4jj766D7ujpljS7unyEZGog0MeLvc4ha36HhSivlz8sknV3L5DAJBIAgEgX2KgB25eerzQHrLW96ygQLPxxvd6Ea9Yf+5z32u3y2SR6QlaiX6KBvniQHVxrSyG6jdvEuuetWr9l9reXcdz2cQCAL7BwFx0HlF2u14TqbGrSbthZeoFUHDNOgmS7kRoKeddlof1shuw+750Ic+NLw8v4NAEAgCQeDrCCTmZKpCEAgCByFgAwFLsS2ls/Ta0pciJH1nFDpHLHURC8xAzCxxHT8owa//EBxc7EnL8WyWY5BW6Y5dn2NBIAgEgSCwPxC4/OUv38dtevOb39y97W1v6y584Qt3lloSceH0F/oQnk0PeMAD+k3VygPJJJedvqt/ca9dMYmYUHbrRHr6vNe97tWTl5Z+R4JAENifCLz1rW/tPRlt/Gi1zwMf+MA+RNEQjalxq/t5YJsMMQ42eULXlM5CSNJpn/jEJ/oJ+3e9613dFa5wha6WgdJZYrkTuspuvzwrydWvfvXucY97XP89/4JAEAgC+w2BeE7utzee8gaBBQiccsop/U6Cz3jGM3oDEPlYAyU7ovJusXmBgZVP3pMGZWeeeWY3t/ubex/1qEd1L33pS/sc2KSg4oItyFJOB4EgEASCwBGMgE0JiBht/koY/TYreMpTntITi/oaRCXvyiIYa+fbu971rnVbv0PnrW996z5Eyetf//p+h1xLxvVndtiNBIEgsH8RMB61tNtmFve///17nWL59VCmxq3GunSQ1UDiT371q1/tY03y1Cave93rOvoGKUle/epXdze5yU02NuqyUY6JFuNsG35d5jKX6SwJt2u4TXPkzRJwnuKRIBAEgsB+QuCoA8tgvrqfCpyyBoEgsBwClnWbEbasZSjOtRsU8Ji0lG5qSXd7P+8VBqKYPJEgEASCQBAIAssiINabJZnL9DVtmoiAi1zkIllS2YKS70FgnyPA+5Hn4ic/+clZJObGrUIVfeYzn1lJJ3kuKT3Ge9OkS8nwdx3PZxAIAkHgSEcg5OSR/oZTviAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBILBHEUjMyT36YpKtIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgcKQjEHLySH/DKV8QCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBDYowiEnNyjLybZCgJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkc6AiEnj/Q3nPIFgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBPYpAyMk9+mKSrSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBIHCkI3B0W8Bjjjmm/ZnvQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgU0j8KUvfWn23nhOzsKTk0EgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIrAuBkJPrQjbpBoEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAwi0DIyVl4cjIIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgXUhEHJyXcgm3SAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEZhEIOTkLT04GgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBILAuBEJOrgvZpBsE1oTAhS50oe4bvuEb1pT65pM917nO1d30pjftfuiHfmjzieTOIBAEgkAQCAJBIAgEgSAQBIJAEAgCQWBfIXD0viptChsE9jACV7rSlboHPOAB3dFHH93d4ha3OCSnSMknPOEJ3Td90zd1X/3qV7t3vOMd3eMe97hDrtvKgdvd7nbdhz/84e7UU09dOZnf+I3f6BCUp5xySve6173uoPu/67u+q897e/Dzn/9853mRIBAEgkAQCAJBIAgEgSAQBIJAEAgCQWD/IhBycv+++5R8DyFwq1vdqvP32c9+tif4xrL2sIc9rPvyl7/c3fWud+2ucpWrdPe61726613vej0ZOHb9Zo6dcMIJ3fvf//5NkZPnOc95umc961nda17zmkMejVg988wzu3ve854b577yla9sfM+XIBAEgkAQCAJBIAgEgSAQBIJAEAgCQWB/IpBl3fvzvafUewyBC1zgAt1TnvKU7pWvfOVozs5xjnN03/Ed39E9+9nP7j73uc/15OG///u/dze4wQ1Gr7/qVa/aPf/5z+9e+tKXdi94wQt6EtOFxx13XPdHf/RHG/dI98UvfnF38YtfvHvyk5/cnfvc5+6udrWr9fdsXNR8OfHEE7vf+73f69NFRF7kIhfpz0rjqKOO6u50pzuNenPK+xe/+MXu4x//ePepT32q//yP//iPJuV8DQJBIAgEgSAQBIJAEAgCQSAIBIEgEAT2IwIhJ/fjW0+Z9xwCiEHLoafke77ne/pT73nPezYu+dd//dfu/Oc//8bv+vKt3/qt3QMf+MDuv/7rv7onPelJ3Uc+8pHuHve4R08kfuM3fmO/bLyuPfvZz975s5T8N3/zN7svfOEL3Qc+8IHusY99bF2y8XmNa1yju/nNb969853v7IlM99Sy8kc/+tH9dS9/+cu7pz/96Rv31Bf5FCfzD//wD3syFGF6yUtesk7nMwgEgSAQBIJAEAgCQSAIBIEgEASCQBDYpwiEnNynLz7FPrwQuPCFL9xn+L//+783Ms7zUPzJoXzf931fd7azna273/3u1735zW/ufvmXf7n73//93+66173u8NKDfn/oQx/q/ud//qeT7t///d8fdM4PG9185jOf6cSWfMMb3tA94hGP6L75m7+54/V5+umn93Ew/+mf/qn7l3/5l0PuPe95z9shRnlYPv7xj++XeD/qUY865LocCAJBIAgEgSAQBIJAEAgCQSAIBIEgEAT2FwKJObm/3ndKe5giwEuS8Iq0rJuc73zn61qysj944B+PxC996Us90eiYzXN4UdqU5h/+4R/qspU/EaQf+9jHNu4744wz+u+Xv/zl+2XaGydGvvzu7/5u7zX5z//8z/1Z5bGM/dhjj+0qnZHbcigIBIEgEASCQBAIAkEgCASBIBAEgkAQOMIR2FHPSctHESqR/YmA+IQ/8iM/Mlp4MQ9vetObjp7Lwa774Ac/2MNgI5ySi13sYt0nPvGJ+rnx+dGPfrQTS7IVHpZiVP7f//1ffxjJSeyuPRSxI8fk05/+dGfTmxLekKQIxzo+9imOZbuMG1lKeF5GgsB2I7Bb+uTbv/3bux//8R8fLc5P/MRPdBe96EVHzy17UGiEn/qpnzqkfS97/3ZcR5fc5ja32ZY8XPayl+2+//u/fzZb3mXpmtkLc3JXENBffOd3fudkfVBfqr9ZJYPumWsvc+dMpB2OdcYY+bu/+7tHV0Ssgt2Rfi1d+m3f9m2jxVQvbC4ovvZ26qrRh+XgUgjQ8caAe0HSxtb3FuZsvPU9dbmU27HZbo0Phzm90pWu1NkfYErm9NzUPVs5fv3rX7/ff2AraayjDrTvbtW8bQXDc57znH1/PGUTL8rLKnpvCvut1NXNlr3tQxeVcV3nd4Sc1BmITWdJp000XvKSl0wacOsqaNLdfQTELPy5n/u50Yww6H/mZ35m9Nx+PviQhzyku851rtN7Qf7bv/1bd/vb374flFNkNpl5xStecQg8b3/72/vNae573/v2g3P3HHPMMd1b3vKWzrJrctvb3raPAXmXu9zloPt5YvJmHJKbLvqrv/qrzq7blncjFR/84Af3y7MtB18k7rNZziUucYk+xqUl54jS9773vYtuzfktIPCgBz2o17eW3rfywhe+sPv5n//59tDo95e97GWdOtjKjW98416Xt8e28t0O8Z5Tf/oHMVgNDDYru6VPLne5y3UnnXTSIdk2uEHo3ehGNzrk3NwBAxPxY0u+5Vu+pU9nq5N8J598cvcLv/ALlWz/idDxDuZIHxcqI4K0Jhtud7vbdd7hZsSEFP00Jje72c36uisW7nOe85x+Iy7e32SIy9j9dWyVa+ue3fiE/V4x4Jct/4/92I/17+gJT3hC9wd/8AfdQx/60I1b6fznPe95/XtT337/93+/42W/SBBKz3jGMzr30APiFF/qUpfauE3/Y1M354wp28kAxJ588MpXZ4w32wkwMZNLv2wkuANfvNuhEXrrW9+6L5vH0w/CryjPr//6r/eYtTqQHi/96NN1+t/NGk07UOS1PsL4peJwtw9Sd+iLG97whn2M7aGuaq+d+z6mM2wE+Cu/8iv9bZ7jPYxNtutbvctWvCfvbErXtdceid+VWz+xTjmc29hW+tB1YjpM2wacrR5qvxv3zNl4w7R2+nc7Ntut8eGwzCZR9ANTMqXnpq5fdHxMr7X3/OzP/mxvb7bHVv2+jjrQvrtV87MZDE2MGoNY8ac/trHsfe5zn1Uf3ev70nubxX4rdXUzZR/2oSsXeptu2BFy8pa3vGXPPuuwGTXvete71t5RbRM+SWaHEHjqU5/a/fRP//QOPe3weAxS38zata51rT7DYjyK22gXbqQiEvKtb33rIYXhTekanYQBNTKJcrWk24Y37373u3uCkdGH4CSWfpM/+7M/68xSGWAPxU7innnXu961P2+GbNm4kYxU+RKv0iBdZ/PEJz5x+Ij83mYEGEXij9aGRZW8Y8satrx1W8N62fvqWYs+K7073/nOfb22WRJiY2jgLUqnPb/X9In2ZSCKLFlFDGjWQVjBvHBfJT+u1X/f4ha36P7u7/6uvxUxefWrX33VZGavNzliYEW/edYd73jH7stf/nL3S7/0S/19q+CyyrWzmcrJgxDQP93hDnfoXvOa1/TjOm3uyle+8gYBee9737ufAPPuGGDiFd///vc/KI2xH/o2XnEms9ynzyoindHgvEkt5/RHiI8i6x/wgAd0n/zkJztjznvd6169p38RQnSge9Sj3ZBhe2t/X/va1+51LFL1J3/yJ3uSlw6EHXEtHEwoKdepp57aHX/88Z37ImchYFyhbzNGee1rX3uIrjrryvlvYzrDZKrY3eTMM8/sP+t3/+Pr/2wYeIUrXKE91P3gD/5gPyn7J3/yJwcd3y8/vI973vOeay9u26Y8rP29l9vYOvrQdYD9+te/vrv73e/e/1nNZUxfv00KHS6y18aHO4XbmF7bqWcfTs+5293u1o8djFdwViZKOQm1dtAy5Wn13max3+m6OuxDlynnOq7ZkZiTdv81m1mbbDBubNphcDvWua+joElzdQQY02aGDYoRUZb1aih2jLa8EFlW3jM2QeHhY0MVHa1BNG899/7ar/3ahiErF2YieMB85Stf6b0fGKAG5Eg0xs7cc92vM/yBH/iBvv6cdtpp/bJAeSlj2TWHq9RMpPxrG7CoNmIgwPuK96HvX/ziFyeLiUj0Zxm2DW5aQSgy/v1V/Mo6/6pXvarz5/2OiXdpwGc5+PBeSnxK5NV7kx+GJJ0Q2RkExB+Fu7qEkB6Ktv2rv/qr/TUMMIavdl5iCT5PV0a+9r0OQd4hFcif/umf9oa3paIlD3vYw3rSw3U8eHlq8dribX3iiSf25Lp6iYz3p26XPpEGUsIMJHKfB/Iv/uIv9ktNn/a0p/X1UnsyENEx00GE59XrXve63hNr7H4kh2daFcBjC3Y2hpoSBD2PLxMAyP9//Md/7MvEmFYmerEV5AOChyD0X/SiF3WMA+JdIILIX/zFX2yQngZP97jHPfqy/ed//mefN89ZVXhPmkhgaOurldUEB/3EC/e3f/u3ey94uuTc5z53T6Ailc0SI5Ae+9jHdhe84AX72LfqnHdKEC6PfOQj+7rGS/vjH//4aNYM5GD76le/utd/iC0evPqbMVzkDZGjvzr66KM7ZXe95w0xdO3U+1RvlEn/pK79zd/8Td/PDTOJPHvMYx7Tl1E/ZoMwM+3E/fKgXfH+FfYCMTbUw8M0298mpAyQzWLD/pnPfGbfLuf6RqsS1Anvn/Cu9z6QvHP9tfzqq2vTNcQfHV2eApe5zGX6d2ag/alPfWojmyaxXGsijGgr8uwd6Yt5+RoXeHdE2+D1uEi0RYau8QYx3iiC3jIp7UWbg4s6ql0gf7QtXvxWE+gzP/KRj/TP9h6I+kSPGZvI216SS1/60n2e3/jGN/bZgiudrKwlylv4m+RQZvV7KHP1YK5+T+mOqnN0v8lMk0iWTM+N8eSpdIi6gKyjB7TnKd0wVeel5ZnqDpvBJn9j4v6qs3TRy1/+8l43lq7iTUk/LCqHtjCmM8bIySIp2/zwzDU+5SVcY1LPVa/ppSn9OIbXj/7oj/YEvPZP6H1pVx9Vz9WG1RVtWPqf/exn+zZbIXfad2tMrs2ecsop/e1T58byo42V1Pm//uu/7o12WOhPTzrgQUc/fv7zn+/7VOV++MMf3o/3a5K0+nNtUh7pavVbv3jGgVjmdA7yi01R13qu9s1juMbElZdlPrezjWkT9CucjVOMsYw7/vzP/7zPyhSmTg7LqI8Y9qHLlGc3rtF2hIci+j3voX63+Rmz8ZxvcZkbn8DIKi9tSB1R79zLW1o941VeeqDqRzs29Cz3TY3NWntzrm+UTivGDcaVdIT886TWz5DKh+9tPeWEoY7TQ8QEGvtpuCLJuWX0nOsWjTHG8mJsMKbXpNeKdqL/NVb2bk0I194Gle4Q6/b+4Xfjc2N1mOnT9WtCj5GxMZtzc+/OfXP1aFkMpTMl9Ki+tlYFGr8av9V4tX3+UJ+2aZbeM4G7DPZ1L/2ijsKbTVK2TPXFY5yMe1cpe71L91V95dA07EN5j+6GnDXyWePTGTgUCeYZuWLwZNC/mQ5mjdlM0gMEGEZIDQrFoMNvbt/E8ihGCIPbQPDYA0uBNRzCQHn/+9/fDyJ03tUondMR6OB4CCCsypCSNuVF5p5rgOrPIF4aPAsZggbdR6KMtREG3xwx2eIwZRAbCA7JxfY+72hKdExz907d57j8hJicQ2j7zzESeJHwQDv/+c9/yAN4JRmIPOlJT+qQ/doXw6NEG9fGEHo7IQYmyKkaCNAn3/u939sP6hl+CAqeUaceIFHlu7yHGKd0iOOtPjGQUHZ90NOf/vQeAwMkZCiD033kile8Ym8kIF3cL2adibSp+90jdIIBsyWrjJM2Jqzzrchb6TifyoRkkF9lqiXLdc/73ve+jbANiLAiJp2new3QtSUGLIPU8lXGHDIIaUNHKOdmhJ5GBCBdf+u3fqvfCMvAnKgLzvkz6WigJB9IB+JTfujnv/3bv+0N6iKaEZOw1Z/wehuWuU/gwD/p0UEGUPoIxipSGQk4hov6ask8ggwu6oV3M3bt3Pvkva8vgzcDXp2o+lF582mShkHJ4PBM5IMBOEF8WYaMiFEnpLdqPGVlZhgw8tRTxCCZ6xsZuW0ohLa+zfXX8us9aPsMqbe97W39BJhnEeVSl4oY6w8e+Id0YJxVX2EAre16r0Rb9d6QCQa86qn3t0hgVmS29JDRCAtSRID+i+gfTZ7QF4QxitgjDAwkq/EnkY9Kpz+wh/7BRXuia42RkYCILePkEmMx9cw4S/tmpKtjQ5mrB1P1e053VJ2jV7QtY7q5MV7lp3SIyVTkGjJsTjdM1Xntz3JSk9h0Sk3K1HPqE/lt8oRovyZZW121bDnGdIY09RVFRhoDkfrd//j6P8Y14qLavDpMj/7lX/5lf8UUBmN4Iej0DSVsKOO/oWjD2pq67x2pSybsCV2sX9BO9PHIFFgj7efOjeWnfW6dl47JQgSGsQSd7znwLhJV/aoJAc9GVptUQEIde0A/lkFMZymHc8997nN7b0vXIktOPuC9RE+NkTptvqa+b2cbUzbjA/nVFr1zdq3JgjlM5W1YxrE+dKoMh8Nx9WLMxpvTMcNywQgpoy5b8UVvuV9/qB6XR/nU2FB6c2Mz788zyFzf2F/w9X8myIwjrTzT75sMqDbGK3iqnrZ1X1J+qyNDWVbPuW9ujDGVlym9NswHQtgEusl5/ZAxGJnDephG/UZ2wVcf7F3Sx/poMjVmc27u3c3Vo1Uw9Jwp0ddoy9q28Y9nvulNb+p156L23aZZ735Z7N2rr2Pf0H/qfltXfZ/iZFYp+1QdGetD2/Ls5Pcd8ZysAlHeZgwMKJcZpNZ9+dw9BLyrMnB5zAiwSgwW/Bl4aawGzBUDyMCIEmJcDZdyGNRZrulTXSiyc1jCqeeaNWYU1SwUg7WU3TCN/A4CQeBrCDAODRQefsCDgQdrK7VUVrs1qaCNIc5qRhj55H73TRmGbXqb+U6P1JJnna/f1cbl+x3veMeGcWeQiJA0m07H8GAwcPDpt/y2ghRhUJeHlwGXWUli13hlYjgy6l13vetdrydi6CBeh/TV1P3IKwOZMooNuHg0LSNIrfq77nWv2/3wD//wBgbuZ+zVRli8UwhsCKw8l1cZo837Qsh5h/Q1o9m9PGAZdDUD3N+8wj+DMyse3I8YQLq1+DrOEDHp4DqGiUEd49Qgnkco3GFKVzPoGBjyruxzMQiR4Yxd98IUQfb4xz++L/MQF8+vd+o9qsPyOobhXH2oTTZgaYDubyjKqA5VOZAuPMnks65XViQbueY1r9kT3N7TslJEsEk3hghy0nPJVN84l/Zcf+0+bR1hTLQ9S6cNki1DNQGIsJwTBNRJBzymvFdlJ/pp3jXIYILcWXViCvnJiGTAE5MrvJRaUS9MKLQCKyQQkuiP//iP21N78jtctBkYWoHgD350c00Eei+WuhPt3OSNcdYqMlW/1d0p3SF9dQ65W+LaqTFeXVOf3oPyzekGnkVTdd5kmfZNFxHfy2CuZ/iklyqmdunL8pqt65Ytx1C/uN+YVR1upYj59pjvJsL0R4Tu8u549M5hUJ6MhZd79Su8DdVvbYn+rLbgfCvqOp1E1I26T/tFpPAall+xx3mx6nPUsalz1ebb/LTPq++ISe/PhJnVCeoxMVkxjHXtOE98afNgJ3SPcpXwMqpz+l75rf7VZMOqcZsr3e1uY+oDTE2UeN/GIwgC9XMKU3qYtGX0u+1D/T6cZcrGM26b0jFj4xOTC8Z1yHh13iSpd2giCuFF5saGy47NFvWN9S5MDBkHVjgqY+UTTjihP62P22o9XVbPVX6mxhhTeRkbC1Va7acJjvKWMwFb46o5rNv72+/KVJPljnuX9AO9oN1X2u2YzXVz726uHq2KoWeNiTpBVxsD4a1MspgoNLamvxa172Gay2KPkDc5c/KBsSKHkjGZGv+tUvapOjLWh47lYSeOrTay2WKODLy8cANts2cMl9bQ2WLyuX0NCBgQlZgd1CiJDgLRQXmV6HiITlrnwSg1YOKt5F0TRrPOi3z4wx/uP8f+TT3XIK2WibnPoCgSBILAYgQsBUHu1MCu7jDoMknQeh9XO69ryjvM0mceUesQA1RGHANESILyeELOiGnYxjUsjxWkYhm15XExzBviCMFRA646r7z0EiMKmcWoMHNo8MNoK3J27n6DqjKIpWvwvCw5WSSO+/SDNZPv9yIp3Ym4YDAj05BxxMCmFbiMDf6H73j4WxrlpUP3ExNKc312TVCZ+W5Ff1HnyrPNeWTy2NJU55SR8adfQSjyKEOQlIe+a0q8S/WbZ91YOeo6n3PvE3YGiIhRuCJ/pVt9lvsL57Yc8GmJ1raP4nF47AHvoFUEKYuArz7VvVWuqb5xLv25/tp9jK4SZa1JCmSj2f+5Nm9yEoGBEClyRFrelbLzijKg5r3F+4IRh1BcJJawMlJMPlbIB89Qn1uRvyKT6jg9pz2Vx2kd383PIZHYvlv54rnqT3nUdYYRcrbidKpT5TGEzGGsw7jOL1O2qfpddXpMd0i3rXN+z43xnG+ldEe1/zHd4PqpOs+QpSdKaql0/V7lcyvloA9aMlI7aX+3+UCuIdHoBP0rXYbEuuxlL9tfNoWBk4WX7yZ8tBXeO0h5f1Pl1zZKeNwQbQVp6L7Kq3zzPjNphayeOlfkZJufSr/9rOdKv/pl52E91qep322faXVCK5WeY/r+tm2bLOSRapzQ6uS6fyfbmPKVB7e8WKGi/zF+mcK08tmWsY4dKZ9TNt6cjhkbn1RYj8LY+IxoD94/mRsbLjs2W9Q39g868M84pdVDxm9WzJC5etpfsMS/VfXc1Bhjq3lpVxfQI/qpmiSdGodPFc/qhY997GMbpyttetGYY2rMNvfu5urRqhhuZGzkixWh/pTBpKCxCFtjTmeOJLPSoeofpnS8xNo+jG6uceEqZd9qHVmpUJu8eEfISTEHNORTDyxf04Ehq8w4mLkzOxI5/BBgcBgIMDgY5N5pzSqblTV4NcMgBgIDc8yg3EypNUYNuAYntaRzM2nlniCwnxAwyLc0WAdbbVX5GbwGh2Y0kQBTRISBhGWHlrZstxjclwc0YoHXickNxw1GeZVYZjIUnmpi6vHYoI8q5lN7HUPIJIqNJIaCdLVkiMeD5Wh+m3QxAEEUkLn7DZzFViyZItrq/Do/9bFIoGXej0mji13sYgdlB2lHGE7tsv6DLpr4UcZCEbriKukXWqmlTJ5bxF47udVea/DqnfDYVSbvGQHrXQ9JHfd5h4xtdZhRzctX/zMmi94nr0GTYFYJIBgQRS2xXcRwWw4GaXm4jT1z7JjZa8aO91bYGB/xQkSWi5kn1qj+bpnNobTpdoLBALRkrr+ua9pPkwNIL0QAI2LKmPYueLTJd0u4yIclSMrg/RHtGfGPMCnPtvaZ7XdeAJ79O7/zOxsTm86bjETaIckRLGU0ldHjGnXPu/HZGnDO7ZbAQCyvInzkQ30tor+WxPOuc4xntHow1Q6VCxbIkKHM1QN1dKx+z+mOkw44FQxlM2O8Od0wV+eVtfWsG+qtYd5W+b1KOawCask3uCCkxgSRYoKLDrGk+9nPfnZ/2RwGY+/STcg73teMUpMlU9Lq0uqHTC7BrtUL7tc26R79/dS5qeds9bj+nMFfQvfJz5iOGfav7tOWxojJnWxj8q4/agWhgoihLzeDafWhbZpH0vc5HbPZcs6NDYd1p9rE8FnL9o0m2hBAJRyt1EdtbPisYT3VX5WoJ2OyXXpuUV7Gnt0esyqkRP+jP5HmHNZ1/fATwdyuaig9ru+aG7MNy9C+u7l6JARGPUNeNttXiKcsPA1963k8Jq2Eocsd20z7HmIz9tuz1A+2lv7FuGpZWaX+DPEd1tdln7nO677mBrfOJxxI28yEGWyDMQrYjDgZzpj1B/PvsEBAx2x2kGI2cKpYdhSRRmyJIq8kMwDb2ekiTjRemw9Y2mOgHQkCQWA5BCzd1G5bgsfMm4GXgYROeaq9IgMYWWPeEMs9fbmrxKbR+dvMgyBVkRUMWIaM80XW6LzpIKRVeacMn2JJuOV9JsSUG4lSRKcyG3SZjUVM8lSBB7LJbzJ3v0EWT8ljD3jGGchtdsnZMM/1u7wHLKlZJPStvCPmDJx57Fie0g6oKw1eqfC0rMa1vGv0y4zqVQZE0rNkRfm9M3UEngx570qfb/YZeYwYcc6qCeSv+GnyMCYGT0goefLOpKVPcT8jdIgLbxyDaB5/yOI2Ttvw2rn3iZBTv5AOlhJ61rA9VBmrHGIiws8y9lXEmIhnHPwrvInYRGXIIFEZ4TVeWpS2+s/IRwBKo5aVum+qv55KE4kGTx6rRdKPXctjUqgBEwuMAkaEd1HGDKLcefmCl/IYE2hvUxuoIWPVYV6b6rQ0qw7Li3fCs1V9Y1hKs9qqiRfeHSZR1Ev3tsbKWBl24hhSCgHJ+0J9os/EKPO+ifJ5zwh5ot3wNKTbSpSXXlIm2MFpzKttrh5M1e9VdMdmx3jVbsZ0w1yd166UGWb0QEuCFzab+Zwrx1BnSP9BD3rQxsQP/WXZ9FyMYRNqllSTWqI3h0F/4cg/XpgIA/3L1MSh21xj0x9Yah+IVPWOka3OwU07VM/04TyY586NZGVbDtFr+mKGvnrPsWFs4tDD9P1CDhx7oH9RB/RXY3XetTvZxjwPppwzYGrcRI/DczOYtn2otPUpFc/Q7yNBVtExy5Z3bmy47Nhs2b5Rn1htTB8nrq0/MldPTVLQ59qvOj815tkuPTeXlzG9NsTapKm+RVnFPmQbVBmnxuHDNOp39d/ugxlPf3qJM8TcmG3u3c3Vo0UYcpSr1QeVx7FPk+P6StwVkX/tHDG5mfYtjWWwN+ahU9TJVdv/orLLQ8lcHalrpj5bDI2tjP2Qm2Q79daOeE6Ke6URi01CDHrNWGq0kcMHAe+thCeJwQ7jl7IpDwANkPHB8EIcuodxOiZjs59j17XPtaxDXTJIMVPMkOSZGdkZBAwqKeypd7ozuchTNouANmcWsLwUpWO3Z0SQSQazb217Gz6HkYX0mhpgDa/fzG9GBpLQUjZ6hhEo5lDFHKNreFeW2BSCrpnywueNxCuQUcwIQm7UzsrS0FEbjNVSCs9HcJnFJHP300ViMVacLYOuKQ+YPrGZf2P6EA7eidhzYufxaBsT9/I8OfnAsmRErcGUYzxlxzxStF/tmFegHc8J8pC32ZyM1Q1ejWLy2NzAYPahD31ov1OsvBAES23cAS+EHC8672FqDMDr0j03uclNNjaWQJoiw8gQF0Y7YofHmXLzCDL4HbtWPqfqA3zlT79GeBdVvLP+wNf/IcfVy/LutfypytteN/ddwHN9l7EQEYcbqaceIpiqX1Mfp6R9H9omb0ODW9JiO9VfT6XrOO9WZFrFfxteizCopbqwKGE80C/eNWNEOYlxgskR71E9QeiOpc3QJwjmlmTW5yOnkRmWh3tH6hDvSp7ApGJitwaIc0X+9hftwj/1hY5oYyUiaSp+mffDs9I7r/eu3bfxBdXnisur3OpmtYe2SHP1YKp+06nq7zK6Y5UxXpsv36d0gzoxVefpPXGBvXOE0NgS0OFzlvk9V46hfqEz9BHGnJZy8shBNsjXlJOFTZ3Uc7qs1e1TGEhvTOhP71vZ9VVTor6o55YgwrPsLXqAnjLZZ6WRtLS7Wvo9dW6z/dhU/uo4vaAvrxAQ2qcQBWNiAzVtoPpXk2f085jsZBvzfBhrs5wx6GGrNtgnZArT/uTIv2EfaoJFH4VoRmjvRVHmtl6P5bE9v8r4ZCytsWNzY8Nlx2bL9o3Gl0K+iEGojenPql7O1VN6lZ5mq8LM+2z77SrXdum5ubyM6bV6fn0a9/Lco2/0t9VnzWFd9w4/9TfqMT7AhKPxjbTJ3Jht7t3N1aNFGFqti/gr54Rhfuu3DQ+rvHXMuEx51OlV27c0lsHedfQ1zoytYswzJ209WlT2Np25OtJeN/a9xVAfYaKZHlRvtlNvHXXAQPlaAMADuVi3R4yZJR52ZfSNFTzHDi8EzOQb5LWdkBJQbFh157ZTGKBi5mlcBmNmgRlkPvdqJ76d5d/ttJAXFFHtwrjb+cnztwcButlAWJvaq8JzyN+qy2erPHQSb5maCa7jy37O3c+jx0COwbIOUW7L+oZ6dupZyuldLrpemSyz5Y2yWVwrD+pQW36YGIz6G4q+gaG5TP6QWHQ7MmYoQ1yk69o2H3XP8NpF73Mq75WeT2X0vEXlaO9pv5uN502BcOE900qRqzXx156b+z6H+1R/PZYeAsFAnlGxFZEfdaMdCxh8I6MYAZsV9aK8Szebxk7f533zokFiTNVR5YLNVtvjXD2YO7eK7tjsGG/q+XN1XvtVH7d7nEcPTJWj1Rntd/XGCp5hm12lPk1hMExD20Gg8MRsJ9Xa6xB46gvizvtr21p7HS9mendM5s6NXb/VY/AUimUZ/eZaqwL0sYtkJ9qYJZc8003uzfVlq2La9qFWDCCSj0RZVscsW3b1w9+YztTOlhmbLds30hcmKcba0Vw9XbbM0tgOPTeXF+fmxpPqnrAwNenXvgf3+hvDur2u/Q4z9sXYPXNjtkXvbgpT+RvDUD7IsuM1HvImjab661Xbt2cvwt41W5Gpso+l6dpl9WrdP8RwqKeGv+u+4acVfHOyo+TkXEZyLggsg4DBK8OG0jJroGHZFKN2Gl0mjVyzGAEGKS9J+IqjwwOGh5UlrJSTQZMA9jyUuJ8zqIhZfp47DC/eBmeccUZPfpjxNwNn1oxxpnOw+9mqruuLc54rgkAQCAJBYLMIGLDyrDXIFH+1PIo3m97YfbyNeEvxsowEgSAwjgBPR+MsRIIJ4bGJHne25OR4Sjm6nQi05OR2ppu0gkAQCAL7AYGQk/vhLe/DMlqSyAuX4TQ1YNuHsGxLkblqW26GXKylVpYu+W0pv/h9ljPAnher+FdifJkF58HKvdxMv80cyIte9KKeiLRsWNwtS/4smzXYls6b3/zmbcl3EgkCQSAIBIGtIWDySdwp3gJjng5bS/1rd5e36LIeDNvxzKQRBA43BHjuHHsgfILYpGOetlUe3kcmjMc8neqafG4fArxmeYKNhUzZvqckpSAQBILAkYnAInJyR2JOHpnQplS7iQDSzF9k+xEw0CXc4nk3CoBbYimDQMm126q4X/4YtLxZ7cpeccjc85rXvGYjrphg7US6Yuz4iwSBIBAEgsDeQQBhaMOkdcpc7Lx1PjdpB4HDCQFk49wO3VWWvRyOpfJ4JH1azr+VJf1HEhYpSxAIAkFguxEIObndiCa9IHCYI8BL0oBYMHd/4tGJ8WkJ91B4sFr6JwZLieWAJe3M8skHAkMLKG0nSUvyPcMy73jPFFr5DAJBIAgEgSAQBIJAEAgCQSAIBIEgsP8QONv+K3JKHASCwCIE7OjMYxKheIELXGBjB9jhffe5z3365dziTFrebaexdgex9npLBO2qbKc7O/Ha6VJA8UgQCAJBIAgEgSAQBIJAEAgCQSAIBIEgsH8RCDm5f999Sh4ERhG4wQ1u0G+IIKbnK1/5yn5Xutqh67Of/Wwfa8fOdsQSbbEjbIQjpqR7puT+979/9+QnP7n7/Oc/373sZS/rYyRVulP35HgQCAJBIAgEgSAQBIJAEAgCQSAIBIEgcGQjEHLyyH6/KV0QWBmBN73pTX08HUTiS17ykp6MfMYzntGn84pXvKJfhv2sZz2ru+hFL9pvfHOe85ynjztpV8kvfOELk89DdCI1xah8znOe03tZIikjQSAIBIEgEASCQBAIAkEgCASBIBAEgsD+ReCoAzHjvlrFP+aYY+prPoNAENjnCJzjHOfo/I3t2Op4u0s60vHTn/70UvEjbZzj3vb+fQ51ih8EgkAQCAJBIAgEgSAQBIJAEAgCQeCIRWDRbt0hJ4/YV5+CBYEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgd1FYBE5mWXdu/t+8vQgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSCwbxEIOblvX30KHgSCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBHYXgZCTu4t/nh4EgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEAT2LQIhJ/ftq0/Bg0AQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCwO4iEHJyd/HP04NAEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgsC+ReDotuSLds9pr833IBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCwFYQiOfkVtDLvUEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIbBqBkJObhi43BoEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSCwFQRCTm4FvdwbBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgsCmEQg5uWnocmMQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAltBIOTkVtDLvUEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIbBqBkJObhi43BoHdQeDCF75w943f+I278/CZp37rt35r95M/+ZPd9a9//ZmrcioIHNkInPOc5+xuf/vbd+c4xzl2vKC3uMUtunOf+9yHPPda17pWd81rXvOQ46se+NEf/dHu2GOPXfW2bb1eGS9+8YtvOc3zne983U/8xE/MpuOa7XjW7EP2wMnv+q7v6r7hG75hbTm56lWv2n3f933f2tLXH37P93xPd7azZUi7NpCTcBAIAkEgCASBIBAE1ozA0WtOP8kHgSCwAIGnPe1phxj8v/3bv939+Z//+UF3IiWf/OQnd8iPr371q91b3/rW7lGPetRB12z1x8/93M91//zP/9y9/vWvXzmppz71qR2C8i//8i+7v/iLvzjofoajvLfyX//1X92tbnWr9lC+B4EdR6BtZ9rV5z73ue5Xf/VXu3/4h3/YVF6OO+64vl6ffvrp3Xve855NpbHZm372Z3+2O+OMM7p3vOMdByVxxzvesfuf//mf7i1vectBxxf9eOhDH9q98IUv7NN07c///M93L3/5yzd+L7p/7PwjHvGInvA76aSTDjr9J3/yJ90f//Efd7/zO79z0PH2B/IJ8fsd3/EdHX3zgz/4g913fud3ds997nPby5b6fvnLX76Di2cOxblHPvKRGwTz//7v/3ZPf/rTN3TyEJfh/e3vVa5t71v3d1g+/vGP7y5zmRrVKB4AAEAASURBVMv0pJ66/5nPfKa7733v233yk59c+PhV+orb3OY2Pfk5rJcLH7LEBb/yK7/SXeMa1+j7RJerCy972cv6NjxGiP76r/96d8oppyyRci4JAkEgCASBIBAEgkAQ2EkEQk7uJNp5VhAYQQChhyB5yUtesnGWkTiUxzzmMd2Xv/zljlHI6GJE8lIcEoHD+1b5zdhHymyGnDzvec/bIVr/7M/+7JBHIlbPPPPMntyok1/5ylfqaz6DwK4ioN4iTi51qUt1d7vb3bpHP/rR3U/91E9tKk/S+fEf//EOobVXhM7YjHz/939/96Y3vWlLZOTYc4866qhDDjs2dry98P/+7/+6m970phvY8ghFrm2GnGzTHX5/8IMf3H32s5/tfuEXfqH74he/2D384Q/v64WJF3prFVxWuXaYj3X+1p9c9rKX7Z7xjGd0r33ta7vv/d7v7R74wAf2pO9tb3vbvq+Ze/5W+oq5dFc5B1vE5MMe9rC+/XpPd7jDHTpENxLyW77lWzaS4zmMjP77v//7jWP5EgSCQBAIAkEgCASBILB3EMgamL3zLpKTfYrAN33TN3X/9E//1H3iE5/oPvaxj/V/Q+LOElHeQkiU//zP/+y9Ez/60Y92N7zhDUdRQ17+wR/8QU8U/uEf/uHGUmsG6J/+6Z9u3OPZr3jFK3rPzWc961ndec5znt7Yc8+Y3O52t+te+tKX9unycLroRS/aXyYNxMJd73rX7klPetIht17gAhfo/vu//7svG68c5RwjYA+5MQeCwA4goC5+/OMf74m4P/qjP+q0Cx7KRJ3nifXKV76yJ3Kc+/Zv//a+3VzxilfcyB1vZ16BF7zgBXty5Nu+7dv6c21b/L3f+72eTHNC+ywC9Id/+If79KRLeNs98YlP7L+PPb8/ceDfPe5xj749mxB4wAMeUIcP+US2InAI0kYbVU73PeUpT+lMLAyl9MT973//7nGPe9zG6Stc4Qp9+dzLG7qW0irvs5/97D5NOkKIh82KvMGSlybd8su//MsbScHwJje5SXfve9+711V0lmtKF/Em91v+kYwl8vkbv/Eb/Xt07oQTTqhTh3ye61zn6t797nf3XrQ8TuWF5+TRRx+9oT9bXK573ev2etEkE09MxB0Zw3CqPrj+Pve5T5932D7nOc8ZXaLvOu9TGf0p09nPfnaHOx6Kv/u7v9s985nP3NDRV7nKVfpz7T9YeI/0vDRMer3zne/sJ7wQehUCoH2nyiJ/ZKqvmMqXe775m7+5zxuM1H19UclUHa/ynHzyyf0Enn6kFUvRTc6VR+arXvWqvj56f5///Oc3+lP9DVLbxJvvkSAQBIJAEAgCQSAIBIG9h0DIyb33TpKjfYaAeFmWNyM/GIoPechDDkGARxf567/+641zH/7wh3vCcuPA178wKC11Q2L+2q/9WveRj3ykN+QZ70hOBnYJQpFh65glfl/4whe697///b0xXtfUJ4P1p3/6p7u3v/3t3ROe8IR+mV4RkTxWCFIC2TGU85///H2cTB4tysgovvSlLz28LL+DwK4jcOUrX7lfAo1MRySp82984xu73/qt3+qQIwiYT3/60z35wUOSaFeWF/My1Ja0KX+IHm3R9UhBXniPfexj+3s+9alP9R54flzvetfrr0dSEsuKP/jBD04+3zUIsRvd6Ebdaaed1hNU4vpNiXwgbAiSiLchAswEg3wXSdreX21amzUpUkIXISG1Y+Eabnazm/WnkKniXfqkp3hrfvd3f3fdttInAvhKV7pS78XHi5uHpGcR5/whuOgqOssyfOQyT0f3Pf/5z+9e9KIX9fedeOKJ/X2/9Eu/1HvGvuAFL+iQXccff3x/fOyf0BbiayI64YyghJc6MYYL0s5kkXdb+ZDu8Nq5+gArnvDy5z6E8V3ucpdDssdjXhktt/ce4II8JQh195kA+s3f/M0eJ96CQ1G/CDKvFX3Kl770pT59x6UhPXWfd6X8qatjfcVcvqSFtD/jQMgB7YBXsTwjSafamHuqPNqPvmY4oaVdImdLxBDVxvR9rXiGPkgogEgQCAJBIAgEgSAQBILA3kTg6L2ZreQqCOwfBJAYljzzlmIw8/DgMcJDqOQiF7lI/5VxXPIf//EfG95ddczn1a52td7ou9e97tUvQUReIBgYlXNL2nhv8tiU7nvf+942yf77DW5wg55kYZiSf/mXf+l4izE63/Wud/Uxv6TBsB8KjzAkLK8eBvDd7373njgtYmN4fX4HgZ1EAKl15zvfuY+ZimisOIQ3vvGN+/bAU4yo67e85S37729+85s3vO+0DUuOX/e613VCGJRYdqp98/xDcP3jP/5j7xGHUPqrv/qrvq27FuGH1Lr61a/ePxuRyCPsZ37mZyafjyhC1lR79H3ZGLQmLCq243Wuc51eZyC6WuE5SLRpbbZEuRF1BJmK6OTBptzyolxve9vbut///d/vzyNZNyPIsPrj5fgjP/IjfV4qLXjRVQhjXn/EBIrJk1e/+tX9b0t+f+AHfqDPC9KZLuSVSWx0A8Mx+cVf/MXe65LXoT9kGrKTTh7DpTbWUXeQv3QvfTe81vOm6gMPUOI+sUqnPE8RbUjwKgePevW0RF5rgutCF7pQZwOhoRRpPBZbEtnrPvmALa9ZJKB3gVxUz8b6ikX5QhpWvpDKPEPlY66Nybfy3O9+9xsW4ZDf+k3eoDVh1l7Ao1/eN1sX27TyPQgEgSAQBIJAEAgCQWA9CIScXA+uSTUILI0AQsGyNOQFko9XC0+hlpwscoBXZHmF8ARhSA4FWcD7pZaGI01s8oEQmSMnh+kMfyNI2yVxH/rQh/pLLM9rjw/v8xsRgqwo41B5ED52ia10xu7LsSCwEwgguoRVQOyrm0XUqdvHHHPMQfFg5QcJxfuX5yKPZCQdwkVba6W8g3n5tSLWH7Ln1re+dU948gRE7CExEZQmKz7wgQ/0S1+nno9A+vd///eNZFfZfAepV6LcRVbVsbnP9pk2tUJiVTl5J7ZyiUtcov258b2Wgm8cOPBlGG+SJ2IJPVfL7OvY2CdSFyHcxu+FJUEaIodLfJ8iJy1zrmXwPFLvec979hNGSMHSxZWOT2QmD0vEY8mwPI4XTmP1gScqj1Oenv6U34SVutmKMqobJeodIrMwLb3v/L/+679uHK/rfVY/gFD+t3/7t/ZU72GL4K28tvWKd/+ULMoXT+ESz7QBj3Yw18Zc35an7h9+IpBt1vSa17ymD3nSnkdYmlQY1s32mnwPAkEgCASBIBAEgkAQ2H0EQk7u/js4onPAo4bhJF4Vz4nIwQic73zn6+OTISVL4DSMAVfGKO8UmzIQhj9iYSgMUuRJKwx7BmGRJ0Vy2oxnKIzGMWFcym9Jxccb85Ssa+qTB5MYYEVOIjUIwiASBHYbAV5xdrLmseyvSHPtzlJlXpVD4XVmuSnvX0uj27iMdS2CiedXLf+u4/VpEoHXpnRMUCC3fuzHfqwnlVwz93z3VBt07RQR6Ny6pQg7y5uRZXNCD1mW3Ar9ZDk877ZVpSUB6U4epzZ5GQrCsfVqbb+319KNPO2kYVMcull8S5MrJn6qrHWPd88rXVxS19it3TLzMVlUH5DTiGqeuHZeR06KK9qKOtPm3aSROla6vb126jtilp7nbSiWZomJMWTz3/zN32x4wGsLFU4EyQfjmiBr+4pF+Wr7GsvbvTfe93N1vPI192lyAN5/+7d/2y8/H17LSx/B+3d/93fDU0fc72OPPbb39FUXDzfZy2NF3sf0Cn2wF4QnuUmiRbp2LK97Geex/A6PCbchduxm+ophWjv9+3DO+05j5XkmBk26GRu133cjL8s8k1OJPtFYck70WSbNxF/ebrEixGoYfbg+kZiEtcKidXhxfJ35kP6qYhxI1xqPG6+tQ3ZK/203tvp2drNxf8nh0CYqr6t+nm3VG7ZyPcLEoEmDrJhHW0kv9+4tBCi+obLlTXH729/+ICN6s7mmVKQ/9tfGRNts+rtxnyVyiDteHTphxi9vkupUxOU64cBAlFelpZjiuCFLDHJ0NpZrD+Wtb31rb/jZIIOyF3OM9xWvn/IcYvjCk0dQKzyUeFExkIciXUaxjo5xybOIV5IlfovEfQx+hjwCxq6wjOkq56L7c35zCHhHvJ2QCq28+MUv7pfWt8fGvmtrFc+uziM0eHkdicKjDclisxOizhtk2OCk6q1YfyXiIVpubEBqufNQ3K9dI+2QPjwtLRmv96HtGKQW+YO440nGc43MPd9S5mqPCDVtarsF6cWTs7zyptLnmS3khOW38sJLm2dpLXdu7zvllFN6IhKhhLAy4SGGLQyVdxXhAaqP4UVOEF2IPXpGPhCMRRTy0Ka7kG0G8O1S6PaZBoCMDPWenqMn73SnO/WX1HtpcfF8Urp1GOOxvXauPiClYaYsJvOUrSVe+4cc+KfO8NRVDu/fYN6E1CpC9yoLDLwj+p7HqTIjYNRlk0n+ELMmy0yM2RVdfSfDvmJRvrwPsZVh6jny8L73vW+2ji8qk7TEOOZdKcQIPPx5Z4T358UudrGDyGp9rHysW8bGQ+t+pnepbz8cZTvHittdfphe8pKX3HSy+g9jt+0SXsJTE16LnrEVnBeVQxlrM7BF+djseWUXqmM3BEFgwmizspt532ye132fvqzCxHgWjqAmg00U2yyNtN/7A0v8W1RfFyWx6v36/pNOOmlRsv34oso4drE6pq6tKuw9trB+3biVsAP14YisoRjnzOVjeP26f5vY1Tfro7dLhm12s/pvmM4wf8O6sl3YigfPhvNe2R5WBRlfk820iWG+9+rvHSUnxRuqmfaxQfdeBSn5WowAg6BiZjG21yEIOsrfn41XGDf1+0EPetA6Hrn2NJWB5woCAOEjXhbPHAYXMsRyNbNgRIeF4OCdg1Rk6CIch8JLxJJpypEiQyYxehmCjE2kBgPTTrgITlLtklGMLHD9UFzvmTy9xDtj9NXSx+G1w9/yI182JFBOkxM264msFwF6FrFkE4pWHF9WB4uDipgoWfa+uv5w+tQeEZQGIpe73OV68l/8RKSbeqtN2bCkxECax59Z6jER7kBsPZ51JhJ4cb3hDW/YCINghh2elngT8Rr9tjyVuGfq+QhmzzXwLFK1v2nFf9X2x26TP8uVxza5quvrfuQoT055sYs3T+vW6KjrefvAxGDZDDk8DaSFt5ibLfduhgIfzxc2AuFIHyH16Bn5QKoh1IhzSFQkFtJyitDzHO1FHaDn6D0TRNIrj8EWF++AF4/y07eFR+W1vXauPiBtEbzypq4ZRI/hboMlXrvKAUeejFP93zAvlSefCELLuxEK+lP9C8KRpyZClZg0490uVjCSFwHrWjLsKxbly3sRxgCmiB6b7ejT5+p4/6CZfzarMumNXNXHwMNf9ZnKYgKwSGVJWTI/RprPPGblUzsxHhrLlM2BEsd5DJndPabfWDdptxMlXFQOZXTNkSr6BJM4ke1DYDie1P+aIN4OWVRfFz1j1fv1pWOb2C16zvC8OqaurSrIPeN9+ajN7ji7nH766Z0N6/a68JA16dKGktlqnrerzS5KZ9W6sky5jGvucIc79LHS4XLb2962HyNX7O5l0jhcrznqwIB+fA3nNpcIYWXZGwPBIBebH6+pbQZ5F5PjGSReG68TS42r8TAOGTZmDHn+ITkoSR4zPDQe+chH9ks0zApQqhQ7rwdeB7w37BI6JpaKa7RT3i9j9+zlY8putghGDOgSBGUZinWMVxCir90cp84NP+HPOBsKpYfoLGN7eN65qVhf8spwnrp3mFb7W354Bm1mOVKbTr4vh4Bdf+leBjxSu5Z1IFFOPfXUnuBADNll2LsxMLSpC+KA8JxUH9UHM5rIBMavwc9mPTeWy/neukqdR7yNbSCybE6R/triGMm2KI2553u3/lq9sSi9Vc57NgNiqIem0uAhR3cgzRYJ7z/X0ntbEfqsfd6cfpM/107ptzYfCE9p8cgcvrchLrz4iAmgoQyvdX6qPszlvU3XO9c/LNMPtPcNv8ubvkd4jhbD9jqYeY72P5RhX7EoX8rdxp+s9ORjq22s0pr7FE/WBKCxx7pkajykPiHOhQowFoKnMY7xEYyNn2ympH+f0stwQpi3goS+yU1u0m/WZTKSRwWCXf2QDoKZ57DxNx3kOCJT+1OvEegmSIekrTR5DfLecJ1n6ztOPvnknpx+9KMf3fcv8sJzlsd56QkeT/Ji1YaxHgId7iY7THCq5yYjEPA80IdjxbZ8cNNHmQC3WkNfZmKDtM9Rr4RGoE+MJSsWqeusNtFv8TSGzw1veMOejIeP+7yH2sAKqW0CF042g+KpBzvG85x47wg6OFl2DY+TDnhS8dguHWoFiXHrorwpp8lj+CMd7na3u/UrYZTN+Nkk8/Of//z+XejnKzSQiSF9QY3Bh/ktnJXr2te+dj+ZIq3yMOfZr+6oE8TEj8kz47ZhOVq9bXIAluoiHVjeyVN1xOSKMD/qITE5olzi9xKTVVe84hV73NRdx9UXE4J0lRU+bAVpmKAb6ue5NKw+4q0vbrN+QP2riaCpdmNCRR69W3WcXWNiUj1q35U8TqUt79ouTCNfQ0Cd8v6sHCDatTrIQYKzhnfMGaP9/rU7z/q/bLtzx9RY16SZemVSWn9PV83V99LlJieFqTG2tupFfaIr5nSstmGSTFgT9dg9ysfZxKSfeqU+C0UytiJmrE0hx2oFnvppElH7NlGmTSJ86fFWKh/Ki8SUD/jDXnk4o2inhCMQ3SbfrejvtRnl8ByrgLQTQgdbLaQ87EVt2Bjj5AP9x8NHdJZn6Z9tBElHzulo79ykP5xN+Csrndc6CujThm1WeA5tlyNAeZPaQFG/PJVnoXOG6bQOPOrvsK54H1Pv2HP0W2wp4yd6VHmG4y8rP+jHli+jY+kik9nqjD5RH0t30vvGD+yUZfq/Vm+pz2PcTA/KLvzbMc9J4IoTUh3oLpQ1j1wjAhoiMlEnP+U5yXjjXSFmAmWmIeooCKWkceigDFwpPIOd/SI6Ip6NQ4KhBvotDjrQZQ3SMWJSWrCfIxd1UlMir3P3Tt3nuPyEmJxDaPvPMXjNovJasvvuUBhQOkierAwWRpm2WPLMZz6zH1ww+varqPNbISbhxgCWzmZk7vmMoaHe2Mwzpu7x7DE9NHU93TAcZE1dy+hsDdyp6xYdHz5vTr/J35x+a5/FQKGvxt7bEBcG+RgxKb3htY5N1Ye5vLuvxHtfth+oe8Y+5U3fM8SwvRZmY8Ska4ZYLsqXco+JfGy1jY2lOzyGnDEBs06ZGg8xtBlTDAyT9TBnsPEUsSGWZXm1zG5KL8OJYYdM8ieNwhTh548gJJHOvJeRISY1yzhlaCEmn/e85/WGovzqA4ZiPOc4QpH4ZAg5zpBhlFtqxqC01Iw3LrnmNa/Z8WpF5pnoQuhUTF5GmNirxn5IWOO9RVIGumcaZzJejRHrOTxjEULwZbARWNaEgd9wkXfinHqgvsmfc4xvoowM6tNOO603DMuA7U/O/GOcM1B5gns/0mcg8rimQ3gle1/KvEzejJOVhcGv3H6rI9ohQ5Q4RufURKF3JR9FLM5kt/cA5BSADGHEI2yJNGBbAkN/Y+Woa3zKmzIqa9WDuTpS6VYafpv0JurIla985Z4gUUfV3XZDq0td6lJ9neNhrt6NeQvPpeGdM+p9Il6RIIh4MtVuONPw8ibeI5Kj6lG9K+PbubT7m/NvFgHtrjZsm73w6ydXaXdTOlVSdABiEnFlzLuovpcuVzcRW/qUtg4v0rHu15aRT3Q4govQHURd0z6HMtWmTKwgWIn6aSkwO9v4H/dS6Q7Tkw8TD661MkIYNm3KZJN+ocQEjfHaUHjzwUD6bHaTLnQoG0Kb0r7oZnqFHp/TWUhM/aO/altjOpqNQtci6J74xCf2z3Rvq7fkc6zNVv4Rf+5VZryDycGpPM+lI72pujL1jk1M6h/ZWybF2GUI56HQpcZXztFn6qfxsnKXuBc5a8WI+qeOk1X6GM+Y4mbqOTv9efROPNBsrBeP0Y0ceQgYAGsIZtQZyZQV5aThtcJVndJBclDKlIIGRREyjgw6eRBQMjr4OWOpTTffg0AQmEcA+W+goZMrI6zuqEGRtmlQaDbSBANihiBAeBXoHC3xjgSBIBAEDlcEGEi1Mds6yrDMeAgxJw9IFsRKEXeMuYpHO6eXa5IfkcmoRoKNCUOmvLQsdbe6BZHIwwfByJOLMHDGVqEgvhCJvA5PPeBpL56r344zsHj6lEHMy6/ScL1l/FUu/Uotay7vTIYkIohdwHCdE+NLnofGjSbRKiSM/BRp536eSPq6wnAuTRMu5V3Ig45HJWH0IpmQbcR3XnyLBBlJlAXZbHVPCSxgzENxGZE3oUQI4kzZeY8xIo2TeZaV+K3PJvKOzOQJtEjUCysjiPpgzF4rK8buRarOlQOZIX+uee9739snMVdHxp5Rx5ClCNbyjhWCo938TZkrZIiYhdrcUKbS8H7UVWMh6SAZlV86iFoy1W6UkbTvsX1Xy6TdJ5B/kwhov6vIKu1uTqd6pjrVesTN1ffKIyIQiTSURTpWOzUxZbIJqcT2JeW9ra7VGLxNe6pN0cnD+mnSSpv0ObdS1QQR7/ZTD+h4pKi2QK8jLK10kIb2h2QcCi9kou5rP9WGHDPJQ+jvH/qhH9pop1M6i5dnK1M6WlpWaJbXtVjtNSnV3s92GWJS9UU9kw+enshFXto4i7E8j6XTPmdKN069Y/2kulUOWPqrW97ylm2SG9/VWYSjd0K/y8tjHvOYjXqi/xMKiNB5Jj6XkVZvSXeKmyn8lklzO69ZOzmpwJh4OwwD0Qxq5MhCABlJarbUQOqkA0tZhuSkmQpCEbTCnVwDMBg06EJwGjBEgkAQ2D4EzIwh/c3YtcL4MTBqZx2Help71GlbmlcGQ5tGvgeBIBAEDgcELGFbpywzHrLklzD6LK0qQb6Vd98ivSxuMzKTAYlAGxMGUAljjpcRoetbj+UzzjijPz72T/zbKpOxWhFYvNxaLBnoCDl9ByOzyihNz6pYvQxyRBjboMSYcU4sVTapbZKMZ65xovQstxPHtaQ8exADiwT2Jciv6vMQlW3el41/xkuUoWspnz8kLu8phuuq0ubN5L0lmXVMHeGhWIJM0TfzXmK0m/RHeCySlqzw/tcRS3GujszlD1mjHCXD5fTt++EZhhgZylQaVTcsmS3x/tsVX1Ptpq5vP+u9OFY2zlza7b35vnUEVml3i3TqZtrqVOzqRTqW3q92OkZCTiGz2TY1lR6SCjFZ4vslLnGJnvDiICQ0h086aEwXmuwSdoJ+Vh7k6sMPeFEqv0kkHvqlW+sZy+qstm21OhrBiE8q2cxko4ksYlWIfMuvib6pPNezVvmcesd0kH6eQ1cr8qB/a4VuFmZEf8nDE7fClitv8fbd6Qu9u2Wkxbb01hQ3s0x6233N2plCa+N1HNxwzdJxNSYqANIycvgjYGkPBUfB+qPIzAS0g0+lNFhznYFU+2dpBqlYFrxszQBEgkAQ2D4EGJImiRiaOsESMbCEChDbyoye2b4xEUeHLrc8PBIEgkAQCAKHIrDseOjQOw8+MqeX6W+TwTbLOvWAt8uqgtCx/K5kbrxlfGZ5Go9Hn+UZw1htPV0QhcZ3DD1L8VpPN/0G8swfLz9x925+85v3sdkqD3OfDF5L0nlZIq1MsB177LG9R1BtxOj+eqb+rAzOShdZtYwwets0lzX2pM1AVy4GO09J5GRJS8Cukjfj5ra/lh4jugTW8oxEYG/V+6nzU59tuXgSqhNE/9+WfziOb8sxlnY7fpirI66rZdzSacvEhmg9gNgEy3jDtvmZSqNIiTZ0jWWtSIqtyjrT3mrejuT7l213czp1Cp9F9X3qvlV07FQaY8fn2tTY9YuOad/0egk9WSQt4lcsR0u6TbyMiXbDdhBDkeep1VW+CxNhMozTkbATPPVrUmWzOqueTydqv0V6nnDCCXVqS59zeV4m4WXrClsM2dryIL4PiUnenIhJom+l2xGI+tOhXh7mb9U+Zo6bGaa9E7/XTk4aJAg8Xn8VY1Bch3LL34mC5hnrQYCLuQZpeZGlL/5qll1ja0VwXcrE8lCNy3kz4AYdBnKW1YhfZNZRfJlFja9NO9+DQBBYjID4JgY3bdvSJg0WLP0QdH+qg+XRbGf58uxZ/LRcEQSCQBBYDYGK/TR1V0sqDK9BaBRBNTzHAGsJj+H57fi9ynho0fPm9LJxNENmLE7VonSd5yTAU8xSOH9z4Tp4WPDeYID6LAPKahdLzXjGICmN38qLyHK5WirO2LUc0F+RUeUVNwwxMpV3G7+IW88zspaiu9aY0rMtS/McE2i8VeRNXhFe4lKK0chrahmxZLfSVBcr3mXdyxD2NxReLTyCEF2MSN531Zf6ruzOkVXyZuMGdUH5LY+0zE/oo1YQ1BxAiO/EMsGx5c79yQP/bA4kP0hqnjy1kYTxgWX5MEN4GquXDMtRx+sT+YCQKKJxro4gQJCp2rNPxHWJ+iEMgOPsA3EnK5ZaXbPocyoN4xhLI9khlqQi5nkOVaiEuXSNk4g6NSarpI3AqXAMdJZ2WPpJniokwthzcuwsBFZpd3M69awUz/q2qL6fdeWh31bRscO7EUXqgPwOZa5NDa9d9reJLrpFnfRJfxP6jB6/2MUuNrli6sEPfnAfo1PbtxRc3uk9ITsQZEJ68EZv41dKm54a6izHlxGrt+RTv4BzKAJv7N5Fbba9Zy7Pi9JZpa7ot7R1Oo4tpo/BfQyFLsaT6Cddpz8SysTEC5znZJU+Zo6bGT5jp/TWoTV/mJMt/jaQUfD6E0eEWFJQQby3+IjcvosImM3WIYv5UKLj5148HAw6JsakmXNxLe5+97v3gVwdpxy5J1OGBtwGRIsGI+0MbT07n+tFgDI1qI0cnggYLJhlbkV8KvHIeMgYELlmSni/b2YJxVR6OR4EgkAQgABj4+QDu3jyDBBDiXddS64wZJA+ztFVFbvQvUgME502MjDIF0+v9ZSzlNiYQ4wnu5gi1NYhq4yHFj1/Si8zUuDCUGEA08kVO3AuzXa8ZGm2sZhxFiPHuGtOPAch1joUWFrGYBO7S1oMJmE/iOuF9UG+MFh5Odp8AAHGaGKMWdLW5mnu+d539VGey46QjjrCthAzzXMY0QhKYhM4HoXiSjJmi1Qde06bjxe/+MV9PpGA6iIDsRVlqviZ7XGbFBj7Vv1ERtYO0OqeZ6iXyLhV8mZJvHwoP8wY+Z7TSi0PrFiPiPiTDiz/myPyLY2WH8a9Z1g6T9QNXrAwY4haRl5jgmE52jz4rn2KUVf1aa6OqDPIF3iJHSdmXj3HslD5M5mKmESQC18wJe37q2vm0uD8gHy167s8wo2365i0abuu6hSyfkyWTZsdJLwBoY+0aWETCPITYVwbH/UH828UgVXa3ZROHU34wMFF9X3qPsdX0bFtHXMv/aZulP5wrGSuTdU1q3zS/yZj6BC7d1tdVWEUOJc5r122ITza9GFkkkO/qu816UCHls6lY/TL7fJj9w91Vpvm2PcWo9rgx7N4eetbpmSZNute6c/leVE6i+pKm3/XWvUgrrC+jU6vsCdtOYRK0Zca67hOP0C/ijk5JjUZ5twqfcwcNzN8zk7praMOdF7ja/iGOcrvILCNCGhg4iTVYGQbk05Sa0TAMiWDqNrZcY2PStI7iABjxkDYwDsSBIJAENhpBBj14t7d6U536peYIiUQXrwGEHFW24h5ZRWOQT0DHkGAIGMAIZF4fiNW7J7KyEJuuA5BxUBiyCJhLJM9HMJTrEsvI9h4bjB0kY6MOx4yU0H55+oCLBGmQ8LMPcgn3mnDmJhFHCOkVhFGsD5qOG70HGTg2NJcdQe5pS6tIsrlz+R7K4xFXqA8f8aE1yDSdywvzrX5WCVvysgQH+ujjcl43iGHtRHxSIXOYtS2scWG+TUhQIbvzrN485W30PC+YTmG55W/fe5cHZmzBdynDaxaT9r8zKUBf8tvh/WpvX/su/Iju+fuW5Q2jEmloQ213lDD32P5yLGzEFi23W1Gpy6q72fl4qxvW9Wx6geyqa0TZ6Xe9bppSu+21y37nZ7WFtrnwQqJqC8dI0rbtNV3ffBwEogeoUNNcrQy1FntuUXfEbdCe7BH6UNjBPGOHRvq60prmTZb107l2flF6axSVxbp2cqP62yeN3QEq/Nzn6v0MdKZ08fO75TeOnhtgCdHgsAOIBCv2R0AeQuPsOSFdwBFZAabF6uZ+Gtc4xp9h2kWR/wWM1cGwRQnOeOAN4N7dUQ8Gcy8Xe5yl+tn3QyczX5b9mMWSQyTNibTFrKbW7eIgPc1ZvRsMdncHgSCQBBYCgF9Cc+LGhucfvrpfX/jZnGv9EVWVTB+9Dm8Dyzn5f1kqZvfDCtxr5FhvOiIZX90Gy87glgSB8sgvJ7Vn9iD/9all9/+9rf3y8X040R/jNzajAyN0TYNxMuQmHR+s2TTFFnmOWNkoGdNHXduTpRrWDaGHsLALuVTgnxsCcj2uuHxVfKmjGN9tPGW5fWWMdeGFZYpw70lCNt81PchKVnHPWsKa9cMy1H31efwuUMc6zqfc21w7B209y7zfS6NVfBvn7Wo/K5dlDaMW2lJIceHv9tr8/1QBLyTqffSHt+MTm3vP/TJ40e2qmOH9WP4lLk2Nbx2md9Dz8YTTjihnwTUlnk5L5Kp+r6szlqUfnteDGL2p/ECnIwNbNw2RUy6d5V3OJbnev6idBadr3R8LtKzda3reItuRqbey1Rac/rYPcN6OdRTw99Tz1l0POTkIoRyPgjsMwSQh4w+8TyQjUhFs4B+WybE6GMcMibNVCEmeaWYZbPkm1flyQeW55lBQkzyeGFoikUqrpDlNmKQiFNqBmy4q/s+gzvFDQJBIAjsewR4P5YwNq52tav1k1uOWfbIK6MG/gbAvDwsFya8KUt4BCIeebgRHoFt2Jn3ve99/XF9037te0wM8qqzjBQxKS7Y0OjoQcq/gxBAqtqUZ7sMsIMS3+QP4Qws4WuNV55Op5122iZTzG1BIAhsFYHDXcey2YTIsAfEcLJhq9iM6axV0qSHrXzQ//Oml8caG6ySTq7duwiEnNy77yY5CwK7gsB5z3ve/rmW5piJ5y5fIugvY0/QeGLmyh9j0rJgO66XF6XzYlRV/CE7thHpik3kLxIEgkAQCAJBoEUA2WjjrYozxwAZGh8C8CMhWzFBxjOSF4i4V8Ry3zZOLhLOnwmy/SwINkZdZHkEYNbWpeXvXN+VJpCHwltmVY+ZYRr5HQSCwNYQOJx1rD6Uh+I6ZExnbeY50tmutDbz/NyzPgRCTq4P26QcBA5LBARDNuuHaPT30Y9+tF9+zVNyKGauLLUTC6lEHJSS9h4Bx4877rh+QxbGoY6PF2U8NgqtfAaBIBAE9jcC4kdd+cpX7jfqqP7Dp76jFXELLeduRYxJHvt3uMMdNg4jaWrCzUETaf5qZ+mNC/MlCASBIBAEgkAQCAJBYFcR+FpE3l3NQh4eBILAXkPAjs43v/nN+x0MeUq2sSHbHcFsYiCg/n3ve9/uxje+cfeJT3xikmxkJNrAwA6QPCqPP/74/vteK3vyEwSCQBAIAjuPgB25eeqLcWXH0hLeajwpa/dam1zwiBTTuEQfJeyI+MhtzCg7UVrqXXLVq161/1rLu+t4PoNAEAgCQSAIBIEgEAR2F4GQk7uLf54eBPYcAjYQsBTbUjpLry3lLkLSd0ahc8QSbbHAGIk2LajjY4V68IMf3MemtBzPZjmWPFS6Y9fnWBAIAkEgCOwPBOwwfO9737t785vf3L3tbW/rLnzhC3cXvOAF+8KLDam/0IcgJh/wgAf0sRJf+9rX9udNeNnpW+xj/Yt77bhJxLeykQnS06eYgcjL4QYA/cX5FwSCQBAIAkEgCASBILBrCBx1YKb5q7v29Dw4CASBPYfAOc95zu6pT31qH1tSsHzkI09KAdd5oDztaU/rvSVtknOJS1yi4z1pKfeZZ57ZxwX70Ic+1G+iYyfQ5z3veb1xqJA2IHjUox7Ve8D4bZMCxuhmd+6URiQIBIEgEAQOfwT0K8KEDOVGN7pRf8gmbYhFfQ2ikndl7cBtEo0Hfys89QXNJ7wpr3e96/WTYfoznv6JVdWile9BIAgEgSAQBIJAENh9BEJO7v47SA6CwJ5EQOwunpFjgdWdazco4DHJG2WZ+JG8VxiIX/7yl/dkuZOpIBAEgkAQ2JsIXPrSl+4+8IEPLNXXtCXgcXmRi1ykM3kWCQJBIAgEgSAQBIJAENh7CISc3HvvJDkKAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgC+wKBxJzcF685hQwCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJ7D4GQk3vvnSRHQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBYF8gEHJyX7zmFDIIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAjsPQRCTu69d5IcBYEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgX2BQMjJffGaU8ggEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSCw9xA4us3SMccc0/7M9yAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgsCmEfjSl740e288J2fhyckgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBNaFQMjJdSGbdINAEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQmEUg5OQsPDkZBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgsC6EAg5uS5kk24QCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIArMIhJychScng0AQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBBYFwIhJ9eFbNINAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQWAWgZCTs/DkZBAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgC60Ig5OS6kE26QSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAjMIhBychaenAwCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBYF0IhJxcF7JJNwgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBWQRCTs7Ck5NBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCKwLgZCT60I26QaBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgMItAyMlZeHIyCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIF1IbA2cvLEE0/s7njHO27k+yEPeUh3netcp/99/PHHd494xCM2zuVLEJhDIHVpDp29ey7vbe++m0U5y7tbhFDOB4EgsFcRiP7aq28m+QoCQQAC0VGpB0EgCBxuCOyU3lobOXnd6163u+Y1r9njfvazn7270pWu1F3rWtfqf1/96lfvjjvuuO5c5zrX4fZekt9dQCB1aRdA34ZH5r1tA4i7lETe3S4Bn8cGgSCwZQSiv7YMYRIIAkFgjQhER60R3CQdBILAWhDYKb111MUvfvGvVgmOOeaY+rrlz6OOOur/2bsLcEmO6m3gDQQJECC4huDu7osGd5fg7u7u7hA8uENwJ8GdoH8cgrsnJEG//fXHufT2dvfMnSt77+57nmemZ7q7qqverjpWp6raPP7zn/+fPQflv/71r6V8+/+XLuRHEOghkLbUA2ST/M172yQvaqCYeXcDoORUEAgCmwKB8K9N8ZpSyCCwyyIQHrXLvvpUPAhsWgRWi28dccQRkxismXNy8qm5GASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBILATo/ALOfkmk3r3umRTQWDQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEFgRAnFOrgi+JA4CQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBYFEE4pxcFLmkCwJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkFgRQjEObki+JI4CASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIFFEYhzclHkki4IBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgRUhsFs39azdc7r35ncQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkFgJQgkcnIl6CVtEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAILIxDn5MLQJWEQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAitBIM7JlaCXtEEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAILIxAnJMLQ5eEQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAisBIE4J1eCXtIGgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBILAwAnFOLgxdEgaBIBAElofAKU95yuYYxzjG8hKtw93HO97xmute97rNFa94xXV4Wh4RBIJAEAgCQSAIBIEgEASCQBAIAkHgfwjs9r+f+RUEgkAQCAKLIPCc5zynOeMZz9i8973vbZ73vOdtlwWnpHuOfexjN//5z3+az3zmM83jHve47e5byYnb3va2zY9+9KPmox/96LKzef7zn99wUH74wx9uPvShD22TXr2UvUt//etfmxvd6EbdU/kdBIJAEAgCQSAIBIEgEASCQBAIAkFgIQTinFwItiQKAkEgCPx/BK561as2ZzjDGZp//vOfzVGOcpRBWJ7whCc0Rx55ZMOBeKELXai5z33u00Yp9h2Bg4nnPHm5y12u+fa3v72Qc/KEJzxh84IXvKB5z3ves93TOFbV7Q53uMPStb///e9Lv/MjCASBIBAEgkAQCAJBIAgEgSAQBILAShDItO6VoJe0QSAI7NII7L777s2d7nSnNtrw8MMPH8TimMc8ZnPSk560df79+c9/bqMTf/7znzdXucpVBu/nvHz961/fOgrf+MY3Lk21Pte5ztW8853vXErj2e9617uavffeu3nxi1/c7Lnnns1FL3rRRpoh2nfffZu3vvWtbb6vfOUrm1Of+tTtbfLgVL3zne/cPOMZz9gu6clOdrLmb3/7W/OrX/2q+e1vf9se//CHP2x3X04EgSAQBIJAEAgCQSAIBIEgEASCQBBYBIE4JxdBLWmCQBAIAlsREAEpqrA/7bkLzpnPfOb278EHH7x0+ic/+UnrsFw68d8fxz/+8ZtHPOIRDSfmk5/85OZnP/tZc6973at1JHJy7rbb/4LdORSPdrSjteee8pSnNIcddljzne98p3nMYx7Tz7a5+MUv3tz4xjduPve5zzVPe9rTmqMf/ehLjshHPepR7f0cl8997nO3S3uSk5ykXSfzgAMOaJ2hnJ9nOctZtrsvJ4JAEAgCQSAIBIEgEASCQBAIAkEgCCyCQJyTi6CWNEEgCOzyCIg85PQzHfrf//73KB6nOtWp2muiD4v++Mc/tutP1v86XvjCF26OetSjNve4xz2aj3/8483973//5l//+ldz2ctetm4ZPH7/+99vTLWW7ze/+c3t7tlnn32a3//+9w0n5oEHHtg87GEPa4573OM2Jz/5yZsvfelL7TqY8rBmZZ9OdKITtc7JN7zhDe06mZyxHKehIBAEgkAQCAJBIAgEgSAQBIJAEAgCq4HA/8JwViO35BEEgkAQ2EUQeNCDHtT85je/aadpT1VZlCQSFSkiEolGFOnYp7Oe9azNEUcc0ToaXeP0/Mtf/tJutvOtb32rf/vc/zlITcsu+uEPf9j+NFW8e76ud4+mgL/uda9rfvCDH7Sn1cc08tOf/vRN5dO9P7+DQBAIAkEgCASBIBAEgkAQCAJBIAgsB4FETi4Hrdw7iIAponbutQZeny5wgQu0G4D0z+d/ENjsCJz2tKdtrMdoh26fPfbYo11Hsj/F+3vf+15bVWtJFknLsdmnn/70p43p212yw/cvfvGLpehMTk5kd+0+2Ql8iH73u9+1a1LWNdGQaChSsu6po3Usu9O47dSNjnOc49QtOW5SBLStW97yltu1ufWozg1ucIPmBCc4wXaPusQlLtFGJG93Yc4T5NDpTne6Oe9e3dvG6rS6T9nxuYkatxHYWhI+t9dee40+Yuqa8hWPG80gF4JAEFgRAnSQ6173ukvrYsvsile8YnOzm91sRfn2E+OrU/29f/+O+n/iE5+4uc51rrOjHr9hnztlB65U3i+30muh85zjHOdoLnWpS21XlLV41nYPyYkNi8BYu5hV4H6fOP/5z9/q6cvVaab0tCm/zazyrcf1ZTsnz3jGMy4Z42WUdzdgEBH0ile8or1HFBCalWY9KppnNM0VrnCFbd7du9/97jYCqpwdi2LEKcPAHeo4lBQbcYQ2LwKPfOQjG23FFOAuvfnNb27uete7dk8N/sYn+usgXuta12rXLxxMsElOwuWxj33s0kfE41e/+tXmWc96VlsDdd6yZUvzj3/8o1070k7dnDFXvvKV2/UmreHYp8985jPt5jQPfOAD22nft7vd7ZpjHetYzSc+8Ynmu9/9bnv7rW9963bNyLvf/e7bJBeJadfwoUEC+dp1m+FgOreym55tKvcsks5mORw+1rgUMSqi8+tf//qspLm+ygjYKKnkrqN1QldiDFGeDCyVrF7l4k5mpx2f6Uxn2u4ebf5Wt7rVdudnndBORfjC5PnPf3678ZPNqtaTxuq01mV40pOe1LYLGPTJJlfaymoS5fmOd7zjXFniGXihMszzPhh0+++/f7sp2H777de84x3v2KZ9XulKV2o3BnPNZl7d9q89vf3tb29e9KIXNa9+9asbUd/4XZF1d8ky10NBYDMh8MQnPrHtE/0yv/SlL235Xf/8evzHZ+n+JT/oLdbI5oxaCT384Q9vN/qTh2VuPOMa17jGSrJcl7TnPOc5G/JrpdSt/0rzWo/0j3/847fRS7o6Cvt/yg5cVN4vWq+10HnIIPp9n9biWf1nbLT/m63triV+Y+1i1jO7feLSl750u5wWnat8NfNiPKWnTfltZpVvPa4ve1o35ZdRe4c73GGpfNY6QxgzAVpTF+uGqTR1T45rj4ANNBBBT+CLiPIeOTke97jHrX0B8oRNiYB2o7089alPbW5xi1ss1cH5alNLJ0d+XPCCF2wjaL/whS+0d8ybbiS7DXH6y1/+8jblwBdFOJrqzCA32sUxedBBBzWEibUpOU9EN3IWcjj26de//nU7YEDRucxlLtOuN2nw5//+7//aW7/4xS82jHMfO36jipa0kzeHgfuvec1rttfqi4F/7nOfu7nnPe/Z3Pve926OPPLI1kFZ16eOpnDj7QwRZA3MrDk5hdjaXtMGvAtRGtrJ7W9/++aTn/xku5P6cp+sPzL6vNONQkNK/qyycciLWFaPBzzgAe3GUAyiG97whm2f7O5yPyuvzXjdwAi6zW1us40s5+grx8GOqNcxjnGM5rWvfW27aZd3Mw/fv9vd7tYq4QY1RWm//OUvb+53v/u1Rj/lnL5iEMjA0H3ve9+2D1T7t5auiPS73OUujaUs9BPt6dnPfna73i5j8fDDD5+rHDsCrzwzCIwh8La3va159KMf3W6OZ6M8pH+zr174wheOJVvT8yc84QlbveY973lP+5yzne1szVe+8pXmoQ996Iqee7GLXazVjw455JB2INRg9kaSUSuq3ByJu/Wf4/Ydfgt9sAaBnve85zWf//znm1e96lVtuWYtG7SIvF9JhddT51nPZ60Ek9VMu9na7mrWfbXy6vYJ+xAceuih2/jcdgWMl+2cNI3Rxg4YDgO8KzCE3X/kIx9pmdJrXvOapfc0lWbppvxYFwQ4Mn7729+2z+KwEDVDwShiEFAERGuZCkrJKEVo6lqld7QbMIVpaATRCBsnCRK1xei42tWu1og4ud71rtcqIhxhb3nLW9roCUYlx+l5znOe1gnz2c9+tnnCE57QpucsU87acMT0ktDaIMD41U4Y/IzNPgkfNzDhHlF1+EBFELrXuokPfvCD2/bGYbczEkdIEb7YVag5HbVv0Yd+dzfHqTR11C99YPmHP/yhTrdHO3lzxDD6+4NAIoJ8XBsixry+ZcSsn1YfHCNl1ZeVR2S8HcFDOw4B70Mb8rHTuo2KKCt4JR597Wtfu20D+DZHdEWicdxw6iAGhLbFYf6Sl7ykufnNb962CUsP2IHedL0//elPrQPo29/+dhuxgyeLShSBz8l9q63RjTZZ4ngXEcxRNJbeMzmdONXpDTZ7GiMywoCn6F483v34i2UEOP6d7/cL9VdPg20lr0TfneY0p2nOfvazt9iM8Sh6CycWg+oiF7lI67jn4H/Tm97UFlG0nynMu+22W4uRTarqGVN1mkrXrXsXM0qoSKgPfehD7S3KAH/yT98l/+AzRhTZLt3kJjfp/m1/j5ULb7/KVa7SDj6f9KQnbWUybKo9kAGcIB/+8IeX8uQQFq3tfYnQ7A+4kM90RRFVXZ1wKYOBH9q1qEf6B+LsMJCKLnnJS7Y4wMAAC6NYBLqIcAM/dAr/8V9r42on2gDSjjg2RfvjgaEgsJkQ4OjQz65//esv6VYic+hbFRk9pivjI5ZwwQstM8PpT5Zz4iPn9SWDG2UfFDZDMoWDX9SywQazKi5/+cu3MgPfkC85Qd/p8rauPJF391qXt9RAEtvALBMzNeic+reITINyNWOHLYEX3Oq/smis/lUXRzIFL2WjGOywiSC9ypraJQu+9rWvNec973nb58KWTXOKU5yixf+jH/1o89znPrfNUj5Pf/rT2xkA3kN3wBqfNUBNJiF14XQwRR117SnY0I/xrKH6twk28Bf93gexMckxA/Vd4rw084Nu4V6bPmprXXkPf3bEnnvu2coh75x+0yfRZHQQujA54H14L0MyTDvq2onafOk8ZNtYexJsULas9qkNGiBA2o7+Qic2Y4nMGiKzzepZ2tqUntFNP1a/ap9juko3D88bK/9Y/paU0j/IdO/x4IMPbvU7dRdQQW9E7IHLXe5yzU1vetPuIwfbbref9/WbbRJv/aMt9P0DZPlUn5VH9xldPlPtwTui/9EpDFR2+2m/DP6b8uz9nvnMZ24vGyShS7Ndp3SyeduFTOnCeAO9VaAJXirwwIyQ6hPw2rJ19p1r+K32it+gLn8c0+naG7d+aQcGjsgP/ak727nuGcOwrq/38ajLfSDBw/ilAAJLJWs9MkycQwKT7tJUmu59+b32CGjkDC2OPB0AA6uGaudh054+97nPtY1ZB2VwoKlr3VIzHHXohzzkIds5YHQsAp/hgWEL9zfdi1DRpjBM5EiYOE8ASWOpAJ1KmHIxRMYqJvqxj32sFWjdcuT36iJAmX3f+97XMHYNNvQJo/QOMXSOB4yXIC0yjY5xv9IR9cpvMxy7AzdVXgbClGOy7nPsO2DqGsOg71ysa44E0BjhzVNpx9I5rzxxTE4htP7X8GXEgUO5wL/1PwqYforHcyBScmpaHAWUk5wjSZ/ktPFhPDDS3E8Z1M4YCohSxwGI7Bzvfk5KJKqWYTeVHk8nd0S4PfOZz5yc9iefch7h8SL/ROaYoqvcjN4+UWgZKeU0rOsc8qY8ozEeRc6pD3lEifvlL3+5FCGOh4lC/uAHP9hew+MYy2iqTlPp2sT//SJ/Ya5P4p3Kb1okRRoxvsg/Rg15SP4p5xAxBhnL9V7cw2nHuVk0VS5KMmPL+yf3KeLKhvdrDz/+8Y9bBd37QXBzj/eprSh3nxihHILz8jzpvecyAtWHw7XWxrUJF0PR8xAeq3x77713+9/7ruUmYMjwpM8gzvNs4NVCka9NigCj2gBKEV5suRf9YEpXxkc4IA0Q0MXwYX1Gn0d4nD4YvLIPAABAAElEQVTad0yOyRRpHrV1YAxxRHIO4RH6In7j2pQ84KAa4y2VLxvT4BlSfp8qd63LbQCYbMOzpurfZvLfLzKFof6Nb3yj5el4f8m5kgXkDJ5bg+ycZWxbcsAATs1MEaXP3hEluP/WwTAzhIpgW7zSOeVn16Cypzic5YvPlZwaqn+baJN/0UfYagbf4EIeI79L3pdsZSt+6lOfagdN6113q89RxKHjvXEMeveoL8PorH07savzTLUnTiCDro6cdBzL7E1EVnuWd8dpV+fbi52v7rOqbQ3pGZ0k7c+x+i0nj6nyj+VvZpy2rw2aMcW5Ts8x6Ef3KDKra0iW9tvuLP2m8nMc8w+4NtVnp/hMtQd8zbvSB4eCpjyjS/Ro/RqvNHMDJhydSB5jOtm87YJewjlv4Fa/p89wbBa/qD7BV2LWHB4nat7gRR/jKZ1OebUZPjj8mawwc7avQ05hKI8dQbst96HWFaSgE3KAMoLlhYjWGKNF0ozllfMrR8BIJyKUdYpyJu+zzz6tkH/KU57SXmeMGCkx+jN1rZwhRgEwM4zPSEOfKDoM4opIMcp69atfve14BI2RxYMOOqh9lv86JCHOuHj/+9/fZieCAmM0ooZsIMIQD609AtoCAcXh0WfwZZhqU3aVpjRzGOARiOJLgdU2ugrc2pc6TwgCOxcCeCAHDkOHUk85188oz6JAKJUI365oXor+lq0jsAgvx/MZXhSiIs5H/dcAAqcTRYYhQZExUs8QRJQ2z2QkW99PGUT6TaXnJGMolGzxe96lRDjs1BdZdJ6zyuBWl0S1GB2fojEehV8hZfvmN7/ZKuIw5BRlaNfGLxRdEUI1TXqqTt7HWLpuGdWFYUpRJUcZS4xy/JNiihjE9fEODfwMrRXLQUGRFZkjupEzghOAgV9G36xyyYMTD3mOsnEucvyS3SJsGQpIZIUoUm2JclsRQu3FVfribNTOKdaIkl2OyXqE907Z7xKFnKNZFIW1kUNBYGdAgO5s4IDjHQ/Fv2v67Cxd2QBPBSKInsRzONo4F+ntn/70p7eDiH4+JlO+9KUvtTwAL6rBAzzMQJYBAvxxTJ4YZBjjLRXVJN/SH6tgZJZysxVqqRoOLzSr/pWHo8Egeiwiy/CXLg/hCDAQy9Zlp7iXDCXnznWuc7UDQCIcz3e+87U8u2wajgL1nkXKD9dySJJBItHQVP1n5buRr3MgiwpDdIcagOuWmYwVQEP/4FfwGaJaZ5jjkjzSJrwr1JVhlbZrJ3afO9aeyA99i05A9zFjgc1p4I8+wqfBMUomahNsHeWeh8b0jG7aqfq5b1YeU+U3kDyWf21QCEvtu6J4a8BaH9HH1Z987VO/7eoLs/SbymPMP1DXx/qsPjjGZ6TVHswaQvTEilxuT4x80b18lJ0OJSCK3ltU+phj6WTa2LztojZP4lRXPnofftYnzkv8VLlFVaI+xs7N0jU9hy500EEHtfqldlw8S/op3X1I15RmrWnZzklGgk6qgSPCgyJP2Ax50t2zSBrpQquPAIOiImh0aAxGx2V4mh6tMxTV+ySMp65RUhCnk/w5NYeIEVs7F7tO+IvgxAA+8IEPLEWrGNUURo6k0XFMKSwSbl+kw4XWDwGj3UagjCx1iZLLOO2OcnqvXSLEMVHTV4amanTvze8gEASGETBog4/ikxQbTkmET3PkdHml8/oko1Tfo5hTTPDeGpRyD6oZEKZedclzKGGipjk8jRxTjjkxGRn4sfJweqKh9JQrEYlFNb28/k8dGXFF1hMcilKgGFb5697+cRaPKgO7oi/JHnVlIJUx3c1zqk5T6bp5cHSKBKwBPu9EtGF3ZNtAXRFHHANujCjUysvIMG1QWspt0axyVTncD09l45hE2lo5if333qsN9Z0Irq+UDIAxPDixORCQo3Uju8Qx2legDViqq2mqoSCwsyBgsMRAr6ndooH0wVoiY5auXH0IFvqtvDjEON30oSGdbEqmFF8Yw7b48ZA8ELU5xVvG8qxyGyRid3BMlcN1Vv27eXZlUQ1OGcwpXkueoKqDKMsi12rqqefXRoWu+z2Pc5Ljq1sGMqeczPWcne3YtdXYmac97Wm3q6JlQugVAhm0L4OfQ7gYFBPRx4YtKudgV4bVte6z65zjWHuq9y4ytkvKXE4qU/+LtJuu07PODx2H9Iz+fVP1c++sPKbKL/1Y/gZ9yVfvADYcYSL1DNoaFOQncNR359Hh5tFvlAfpv2P+Ade7/aXbZ6uuQ3xGum570Hf7dql7+oQ/GZAQMV3UbWvFJ1wrnWw57YI/RbnoVAjWy5ld0ib679csnc4zuu3f737fm8Kwr1t1n72Wv5ftnBS1wTgq56QwflSj6UOFXSTNUD45t7oIaLRGHTVMBiwjpjt6aBQAYYRT16pUIhQ4G60JWSH7dc0RQ+tG6uigyqBjWiKAIWFEx6hPjdhghJxaNeLWzS+/1x8BwkNUjvB/761INC4mxjCmNHufQ2TaP8fz0FpoQ/fnXBAIAtsiwFAScVFTz0w34ZTSNzmlhnZR1ieNfpvhIF1FbHRzpnDhxzV41b3mN/5tBFY+pqNR1qxVWobcVHprBZY8kVdfOXJuJcRQ4Hwly7pLD1gTEon6npdHdcsBW85QfI0RL/K7plXCYaxOU+m6+cOuO6DjGudjf72ubpqp3yKW6GTWcDbdvj+rYN5yeYZBxn7ZOGnLeTtVjpVeE7VJlxC5243oond6z7VumfIxaspY81xroIpg8q68o1AQ2JkQ0B/wIEZxLWGgfsvVlTl+LL9kmQwDQN3AhMJrSqbUPWPHKXlgWvQYb+k6E4byVm4D3GSZ/k22oeXU3/IVRWWTHLJ1thfbo0sVaIGfFNait2tpHA60Si9d9zf9uFtHDuAiZTbQVyRSjT3U5WN1bVc6coZpjwbnbPRXy9R4N0X0FzMLLP0hUIozTaTrojTUnsrxToZ09QnPMFUZddtEtz21F1fwtRr1q8HCofJP5a9d0x34AUQY0gUNcu6///6tzkeP0z9Nc5+HlqPfTPkHPKuLcfUz7YIONqa3akOLEKe0KfmmmhtwMLW7a+8O5VmYz9MutCl6jKUODBqpW5c/DOU/dm6WTkdPx9dEIyPP6Q5UOTfFq13fEbRtaNMcJdAoKPkauEqbLuSlFeMeymKRNEP55NzKETC6RLj6GOHD/DEFzNjaGd6V8xowR5KRWU6nqWtVKk5ExpARyH5knXvkI2qHgeM5mF8ZthgeRoMxOpZwoByJyNHeCAVOypUIoiprjosj4B1rM92RJKNRFC5ObAtO1yhm/ymigmyqUGvv9K/nfxAIAvMhwJAR/SKKRl/Eo43ei4Yp2cxpWWTNQk4f0e0cbX2SXj+m0DKWKE8U9zKi8G8RI6WYcqCJrKk1/abSm5JSsgUfr2nG/TIs+t+z8Raj3aLt1IMMUoeKHJyXR3XLYNCVfmOkXqRkd92lqTpNpevmr9x4pQ1jOCVFC+KNpostSuQwOUth97tL85ZLmiqbmRXKRtHn5O0aCd28l/NbRIXN+IaIU9UUfG3UdDrtptqgKDH14lRh+MNNexbZixhSZlpYK4rzRtquA3noeTkXBDYTAqbj4aHadndq3nJ1ZU5OvM0AU0Vf9nHAA6ZkSv/+7n9px+TJLN6ij3PASt8n5dbnybKDtk5TLFpO/WtJKYMcHJ3snHIuVH6OZIqIJjLRwJ8yGQCr2WJml7GX2DScEqbBF7FjRDWZbu45IveL8DaOCfeztcxg606Tnap/5bEzHu0tgKfDtdYd7tfTYBSqiNX+ElP9+2f9H2pP9d4tcaKvcZaK0BU8w4HHEV5tYsuWLY1Iu9Wi1ajfVPmn8idXS3biLdph2XLqr83aYG4oyrrq32271c/n0W+m/APyHuuzU3ymyjR09F7pC459ov+ycenYHLL8JbNoOe3CNG5tiC3Mn9FfpmjWs7oYz6PT2duDDqe+jn39fzkYysMGPIhuVcuM+I8/DgU+uLZcWnbkpCnclEeLBSMgiSqYokXSTOWXaytDoKZmEfCYmKm6qNZwER2D8XIQclDOutbe8N8vUXXW0RJZJ7qmS55j/SsGDrJmDsWgyE7D1reyNk6R5+vA1d5E7dZu3XVPjuuLAIVW2H9tluTp1gTlCLCWhtFs94yRjbMoaqsp0MeelfP/Q4DTipP/ZS972f9O5temRkAfJF85jgzccBZSqEWuk82mSRVR9g0I1Zo1db6OImdEqhkgYnCRD5xbFVFDiSf7yxFkLSaKqiU50FR6UfV2WuV0ouxSRBchZRoio8LkliUnai0x9zG6y4BfDo+S1rMo4Xgamem/aeU1wj1Vp6l08i4ygu39mZpvLWXvjBFg7cgxmuKt0ogmYURROPs0b7mkM9hE9lquw1IB6s9ZXe2hm/fYe+ne0/1dazjVlMzutdpBmCO46wwmX2rtYmuMKQu8tNmatsRRj2pdbb8ZDYnUh0RoZ0BA5LL2bhCjO7VyEV1ZUInBnKF+CCvr307JlCk8p+SBdFO8hawxbZfDr3bm7j5LvcmT7hImy6k/HRVfw2vIjimDWhSVZUzwVXzOFNdyJngm/l02jchujkpkA0lRgLXeHV5fjiG2DlnKyFcGztFuGWbVv4vFZvxdDq9+2WsGnXeP4MDJ2yWzJJyrAc4hp3L3/nl+D7Un+fNt1HRhjqqyTU11th6yNkEGebdjdZr1/L7sXKR+/Tw8c6z8FQg0hJ/+bhkV69AiA9C1ZrP6q6t6GggYo37bnVe/meUfGOuzs/hMt5xdnDjSDGB3eUjdS9/T7+kY+ia/wxSVTjZvu+CYpK/e6la3anmcmaLWoZ2XuhhzPI7pqPLzzgxklQ7HR8M30x1kXg6GopYNDLM38DoDzZZ+IpcMxJAXNbNl3voM3XeUrcx/WNsfurtzTsV4k/shz51btvu5SJrtMsmJNUfAaCUhSqnv09S1/r1j/zVskT3LWWPBCKTRjKEyjT0n59cXAaHjmBIhEtp4CJjuSJCYBhDaeRHAo41o1nS3RWpqWo/Bo1K6lpvHWHq838eg2FoRHiTaR1Rpv/yL8ih4KnNNjemWfapOU+m6efhNP4L5etByyqU87l9Nvs64Z1Qy8BYlEUyMpP47XjS/pAsCOwMCy9GVBQvQq2dFn61UpozJA3iP8RbP5AhhXC+HZtVfnS19IZpLuSqyftYzRFhJN8RvXONwGJqS7przrvdJHUVkDvH9Revff8Zm/M+3QN4MYV31qUHCWY6jun/R49T703YtiTBVzkWfu1r1Gyv/VP7S1IzKKj/diYOLc8uaoFM01Hbn1W+G/APz9tkpPtMvryV/zLKYsofmaYf9fP2f1S70eZtwiRTmaDRQYQBEPQ1czEN9jD1zTEeVn2fiX7P46SwMPRdVm+fL6ebZ/9/evMDXws7JBZ6VJEEgCASBILDGCIh6FiVJiFhEWhSdETrRcKXsiywy2mtkuBZyPmTraLS0HDCizYyUWqKBA0CEM2Fq/T2jj6b2cnaGgkAQCALLRUBkxtOf/vRt1pNcbh65PwgEgcUQ4AAQLWldNVM5u5t7LJbj5knVdXRsnlKnpEFgxyGwZevUdTNyONlvfvObDzra17J0a9Fn2TMGJmbN/F2renmuKEOOPQ499pdoyqEB8LUqw0bON87Jjfx2UrYgEASCwDIQ4Dw0qmlEjrDjVDT9ttbyMQ2XUDSNxZQG675ZY8aoqKmlpnDsv3Xx69rQ6DWveU3zla98pZ02YKc+UwisvWfTFfmMrVW1jCLn1iAQBHYxBM50pjO1myrW6PsuVv1UNwjsUAQMXF7oQhdqo8t3tdlIIow4BGopiB36IvLwILAJEBB1ZwqvzRiHooPXugpr0WfNrhFpuJazeGbhIkqRzSYAZCh6elb6nfn6stec3JnBSN2CQBAIApsZAVMnkKlaHJB2vC0y/cSC1jbyQDZL8WGomApb68DV/dbXqbWoagdn+VofxScUBIJAEFgEgak1qxbJL2mCQBCYHwGDArWR2fypdo47V3N5ip0DkdQiCEwjwJE/tlb5dMrVuboWfdYaiTuaRG7Ou6zEji7rej8/zsn1RjzPCwJBIAisEQIWOjblmqPR5+c//3k7/doU7j7ZkMjmIXvuuefSJdMLirpprBF3jnOco90IiWFDUbH4cyKfCq0cg0AQCAJBIAgEgSAQBIJAEAgCQWBRBP7/ypaLpk66IBAEgkAQ2FAI2EndrrUciiIlu2tDdncUtBudNafuc5/7NFe/+tXbnYjHnI2mftnFed999213LLzgBS/Y/t5QFU9hgkAQCAJBIAgEgSAQBIJAEAgCQWBTIhDn5KZ8bSl0EAgCQWB7BK52tau1U7HtMmfqtanc5ZD0e4899mhcQ6Zo25HPxjeXvOQll85vn2vTLppvbcrDDjus3SzHmk2V79D9ORcEgkAQCAJBIAgEgSAQBIJAEAgCQWBeBOKcnBep3BcEgkAQ2OAIHHjggc3f/va3Zr/99ms3teGMtEEOOuCAA9qdtl/5ylc2e+21V+Nojcq3v/3t7Y7ehx566GjtpOXUtMuudSpN+bZ5TigIBIEgEASCQBAIAkEgCASBIBAEgsBKEchu3StFMOmDQBAIAhsMgd13372NjBzaidO1ww8/fKnEnI4WnB6b0r1049Yfxz/+8dtoyyOPPLJ7Or+DQBAIAkEgCASBIBAEgkAQCAJBIAgsjECckwtDl4RBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCKwEgUzrXgl6SRsEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCwMIIxDm5MHRJGASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBILAShCIc3Il6CVtEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAILIxDn5MLQJWEQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAitBIM7JlaCXtEEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAILIzAbt2UxzrWsbp/8zsIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSCwMAJHHHHEZNpETk7Ck4tBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCKwVAnFOrhWyyTcIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgUkE4pychCcXg0AQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBBYKwTinFwrZJNvEAgCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAKTCMQ5OQlPLgaBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgsFYIxDm5Vsgm3yAQBIJAD4FTnOIUzdGPfvTe2R3/d4899miuda1rNZe//OV3fGFSgiAQBIJAEAgCQSAIBIEgEASCQBDYpRDYbZeqbSobBIJAEFhFBJ71rGc1e+211zY57rfffs0HP/jBbc5xSj7taU9rdt999+Y///lP84UvfKF50pOetM09K/2z7777Nj/5yU+agw46aNlZPfOZz2w4KA888MDmIx/5yDbpT3/607dl75489NBDG88LBYEgEASCQBAIAkEgCASBIBAEgkAQWCkCcU6uFMGkDwJBYJdFgEPvAx/4QHPAAQcsYfCHP/xh6Xf9eOQjH9kceeSRzZ3vfOfm/Oc/f3OPe9yjuexlL9s6A+uelR63bNnSfOc731nIObnnnns2L37xi9u69MvBsfrPf/6zufvd77506e9///vS7/wIAkEgCASBIBAEgkAQCAJBIAgEgSCwEgQyrXsl6CVtEAgCuzQCxzrWsZof/vCHzW9+85vm17/+dfv5xz/+sQ0mxzzmMZuTnvSkzUte8pLmL3/5S+s8/OUvf9nss88+29xXfy5wgQs0r3jFK5q3vvWtzate9arWienaOc5xjuZNb3pT3dbI981vfnMbufmc5zynOcEJTtBc+MIXbtMs3dT5cdOb3rR57Wtf2+bLEXmqU52qvSqPoxzlKM3tb3/7wWhOZT/88MPbuv3ud79rj3/84x87OednEAgCQSAIBIEgEASCQBAIAkEgCASBxRGIc3Jx7JIyCASBXRyBYxzjGM31rne91uHHyfegBz1oO0TOeMYztue++tWvLl376U9/2pzkJCdZ+l8/jne847V5/PWvf22e8YxnND/72c+au93tbq0j0bN22+1/we5HO9rRGh/nTC8/7LDDmu9973vNE5/4xMpu6XjRi160uf71r9988YtfbDgypalp5Y9//OPb+97xjnc0L3zhC5fS1A/ltE7mG9/4xtYZymF6pjOdqS7nGASCQBAIAkEgCASBIBAEgkAQCAJBYEUIxDm5IviSOAgEgV0ZAc5BkZKPecxjmve9731t5OKNbnSjbSA55SlP2f7/29/+tnRe5KH1J/t0oQtdqDnqUY/a3Pe+920+9alPNQ996EObf/3rX82lL33p/q3b/Be9qRzy/da3vrXNNX9sdGO6ubUlP/axj7XlPc5xjtOc7GQna77yla+062B+//vfb3784x9vl/aEJzxhwzHK+fqUpzylneL9uMc9brv7ciIIBIEgEASCQBAIAkEgCASBIBAEgsAiCPwvDGeR1EkTBIJAENiFERB9ePDBB7eOQU6+s5/97I0oRVGGRaIkkahI07rRiU984qbrrGxPbv0SkXjEEUe0+Tln8xxRlDal+fa3v123LfvIQfqrX/1qKd0hhxzS/j7nOc/ZTtNeujDw4zWveU1bnx/96EftVfV57nOf2+y9995N5TOQLKeCQBAIAkEgCASBIBAEgkAQCAJBIAjMhcC6Rk6aGni6052uXd9srtLlplVHwDswDdV6datBi+Y3K90Vr3jF7XZBXo3yJo8gsFoInOhEJ2oud7nLtZGOladNb0QZdukHP/hB+9dGOEWnOc1p2nUq638df/7zn2/XN0VYWqPy3//+d3sbJyeyGU+frB05RL///e8bm94UiYZE5XCs80NH61h2p3FzliKRl6HFEPBOb3azm233rhfLbXmprnOd6zTHP/7xt0t0sYtdrI383e7CnCe0PU500cTrTWN1Wu9ybKTnzZKxKy2r902fWy1dosqDv5361Keuv9sdp64ZhCne1k8Ij4pi71/L/yCwqyOgb3R1hM2AB74/xQ92dB36PHijl3e5ePXrt9z03fvPe97zNtZb30y0mvXf6PU+29nO1tARQ9MIrKUuap+AK13pStMFWIWreKoZgPY52FG0bOck4+Ntb3vbNh9rkBVhMK9//evbKYB1zvHJT35y84Y3vKF5+tOf3l4zzTC0PghYB2+vvfZqH3bc4x63NYpFbq0GLZrfrHS3vvWtm0td6lKrUcTksUIEHvzgBzdvectb2inA3axe/epXN3e4wx26pwZ/4xcPe9jDtrl29atffTsesc0Nm+CPadIXvOAFm3vf+97tgMuZz3zmxueb3/xmW3p11oZNt/7FL37R3PKWt2ydQhzvNpl517vetV0tP/e5z7V53ec+92mnfUtj051Pf/rTjWnX6Ba3uEW7BuSd7nSnbdKLxNx7azTjkLPg85//fGPXbXyXU/EhD3lIOz3bdPBZJJ3Nck572tO2jidTzjlKq56z0u8M121Q1JV7Nha6xjWusXDVRNgaJOo6fRfObJkJtZ9aB7WbVFvbd999u6fm+s0Z+bSnPa3lEY6m/5P3FPf1orE6rfXzV8ob17J8s2TsSp59tatdbel90/ce/vCHb5cdPvS6172u7TcMm1nEYb/ffvs1+++/f7suruhz/LQI77IhmDVztbFu/zvDGc7Q6p0iul/60pc2NvzqDp7c8573bPXP5z3vee2mYPhkKAgEgabVS/Q1feNlL3tZO0vCgORq05YtWxaSL2PlMDhigO+qV73q2C07/HyXB/fLS9bCZCORMtqIkW5SZM1zuk93QBN/tbRPt351/7zHfv05Q25yk5vMm3xD3LeS+m+ICiyjENe61rVaXrGMJHPfutq8Ye4Hr8GNa6mLmpV329vedq5Sd/0+cyX47030MHsYXOUqV1naNHU56Vfr3mU7Jxmq//znP5s73/nOSx+KH8JcHvGIR7Q7u3YLeMc73rGhPD72sY9tmd7Xvva1hmG9nsZLtzy72m+KRjknd7W6p74rR4DCYh3E2jilcnTOtXlI1GB3VHTedPPkvaPuMeXaDtwclJy3pnjbwMamMhw2BmoucYlLtMWzJqWISk4uvI8T8jOf+cx2Rbfrt3sIIQ4wTlzKoindNrz58pe/3DoYGRMcnEg50Hve855GNCencZ/e/e53t8/Et103AjfvupEvf/nL2yhP61VyCnCsGWTalUh7hT1ZZh1QU9sNoCw6yPOlL32pucENbtB84xvf2DAwaht3v/vdl10e7Wjvrc4ejiF1eupTn9pGUPYHJJad8SZIsBq8cRNUc5si4m23uc1tmg984AOtPvf85z+/Od/5ztdYIqJLD3zgA5d4E1kxi/BFBrCBEEYqfle6pWhK1w2IuIZ/cqZX//Os3/72t80Nb3jD5h73uEcbAeY6ov9c5jKXafmqcyK/H/nIR84qTq4HgZ0eAfoFp8PHP/7x5la3ulVjUNRAqv5UMzRWC4SLXOQizZZVdMbRe9icHGWbgfrlhQVMNhIpo1k23Vk+5z73udsimiWEyDx6Jh1mJbQR67+S+iTt4gisNm9YvCQ7T8pF/T7sO/oae+CDH/zgDgNk2WtOMogPP/zwdp0ySqrNGopsrsBAMTWgOwJyyUtesjnwwAPbjReMpnNSmnojoii0tgiINED3ute92nBgDgZESWdQoA996EOtgGd0U/ZFgqGznvWs7bvSSP/+97+3uwCf/OQnb9+5TTUYJUVD+QkJZgQwGJB3b/06kVc1NZRycfGLX7w1Yhj/3Z2Gz3KWs7TREJw6prU+4AEPaNfpE11BOHZJpI6diENrg4B1EPVr76u7nmI9jbPr0Y9+dHuPqLqDDjpom/bhfXvv2snO1O8Z6Bi4tmpKdrVrfBFWxR85HY3yiz70Gw8dI45EH3jb4KZLHEH6kU+tX1nXbcjjMzboo49QLE0H76ftjpRXfnVU1rve9a5tefAHO4LviiQylQPEh6P+la98ZWtccAqTdyK58CrG3f3vf/82cutFL3pR2y/KCcmp651yaotUMQrqXXDci1BgEP75z39uHd3f/e53W/7pnT3qUY9qI2nNUvBc7cP0Dv1JuxpL7z1xqIo6I69tsjRGnoHPq5t2Zkd3/frYxz52O/3f+X57lKe2L0JOn0ec7vh8zY4Y4w2mjpBH+LaNoCyJwBEvSgPd7na3a+uoHDDh7NTH0FSdptK1if/71cWMI8ygAD0FceDDn8ONoibymNN1iGbxRmnIwXLeiVYWuXzlK1+5ufnNb97c9KY3beWf92xAwkebqjQMRs8XlYq8G30cfqKqtS0bWVUE0Uc/+tHmBS94QXuvrzEZq62Rt2S6OuDr73znO9t8vRf5MkydLz1CfmQvJyG80Ec+8pHmLne5SxsFXO1cXQ3OaDP0inkIXxSFyThGX/3qV5eWGTCdzHswAKSdKJ+ZOAxmZYOpSHT81gCRqHbtDokA8F+fQc9+9rPbcqlHPau9kK8gsIshcN3rXrex7Ezp8mQR3kRXwB/xQ7zwkK1rVLMH3CsiZ0je6ZdjvJ7+wFjG4wxwGnQgJ4vwCP2RcxThH/gfPq9PP+EJT2j5FPnE9mADIAOn+j9+2eVn0nRtlC6v78rXNpPOl+Ab9indi0xQ3xOc4AStTUR2WwaH3EYcuHQpcmms3p2s259V3n322afNFyZkOvuMroBfWrsckTeHHnpoqz+0J9bp6+tf/3o7OO5x5Lv3ol1wIL397W9vznWuc7XvkZypQach+0/67jvpyhjR73Ct+teMDZGIIudLR6VH/e53v5PVqDwcap9tgq1fIvz7MpZuQnaQFyVj3V9yWduZeteVd/c4Vv8hXYQ+PaYXku1jfav7PL+H8i79qO4tHUtf2LLVGU6XoAOKjEMGA8f6Vrcv0H1//etfV7btUTkNbtBB9CmBaWTvVF/AB5RDu7EGPl7j/UzxBg/r9t+urlb1G9NVpnwa7NCxui/n/U/polP4dsGkzwlgqZlU9Dl8dpatTHfUxr0DugwbXBsofa38Pt5Nn4bavqCY8v/gS+94xztaXb6fdj3+H3W5DznJSU7SKsYUVkJGBQpQDKeU+26+wkS9JPdTPhlXmFZo7REg7BBG3B1h9M68L44GRpL38dnPfrZ1nnhfSKPHSAkHu/QSJowexgjDUzRC0VB+DHWGZRFB59M9R+ApF+WCgcqQKqKgOG+aFqe4zoQwDkzFR/kxXIZkaO0QoCRxwomMwgP6RNn0vp/xjGc0n/zkJ9v2QXAUUcq8d8rGzkban8jGckxW/Sg5fSJ0phyT3fv7jqC6xgjoOxfrmuOUQFPWqbTdfPq/lWdXdUz2sSDEEQcKxUm/oPSJmtU/KAkcIhQpChziUN57a4Qh552+UPzQ9FOKiPs5XbQP6ZGp/CVf7dguTUXjKoM0U+ndyxDyTAOHNSDVZt77kg/jADmaUvv+979/aRqsCJs+1XTdvtyn1IhgQ2O8gUKmPmZVcBhRVim8CO/gbCNryCm8pQzXqTpNpWsz/u8XeQdzfRbPolRzDpdDi7LHCCObDtrqdOUcs6TNEM3ijaJROfnoPgwv+TBo5ateBm+Renmu85x9ns/wEpXt+TXI592Yls+Re8ABB7T3kccMDrNSrnCFK7S4VlnHZCzHJBy0CwYpA8sakvVeDKQwovrvlhORslt8RvvmdBDNWORdkckGHOclTlnOUSQ/EemcIki5GLd4H8JbvbuaEcJpWctMWDvPIEoNVtIduo6Q2liMsyUUBHZlBPT/L3zhC9tAQP7g3dXv8SR9hUPHtO8xeSeTMV7P9qM7kIf0dgN8XSrbg4xEbA/3km8cpWwPTkHywKCc60jZfNCYjTIlH9uEnS+OSfYPOwc/O895zrO0PERXPkriP/zQWL3bi52vKi9erX4wwYdLV6gBJjyYnBiaXdPJbk1+iqKFgUFJOgad0YAheYDIIm2EQ6poyP5zbUzG9Otf+eDV7AdykpyDK5qSh/32WXk5kqVkLIcYUh9146wbk8vum3rXrvdpqP5juki96yG9cKpvdZ85lnf3Hr9LlgsAopt++MMfbuiRBuzQVN/q94Wu/sOZSOcl3/VLzkbONTTWF8hweoqBbDzAAAAH6yzeMKWrVf3GdJXiK0M+jam6z/v+p3RRWEw9w/Wi61//+q2ez07mU2MndH0hdV/3qC1LR8+hI7Mp6EFozO9T6cfavoGRCg7wjgS77Cj6n+dozhKIeNTZCSoKvTXnePvHgDQCouFSNCmfpsNhNMDj9Q2tLQKMZ2QE0PvCEBCji+BznSBgCBkJM3WKMcvoEfmgc2MAhAanIAOcgvCTn/xkm6iDofyGdiNuH9750iYqdFikpc5ekXmMDaNciHJilBeVg4TBJ2pHRMmiDpc2w3zNhQBDFUN81NYIKyNgXRLVijgbvvOd77SOa21Km0MUMemlm3KQtDfnKwhsQATKyUMZpjhz0mjfnDp/+tOfliLJ8MriVXgsZRBxGokqxme7G3NQ9PQbDklLplQkC2XQvaJayVFGgWdSXBBljyI/lZ4yyKnM6Yn8rkGe9sTEF4cO/owotxRnsqJLyoCmItDGeEM5iZTtW9/6Vhu5wFHGKcqxVRgykgyE1fqDU3XyPsbSdcttIIxeIpqbk82aruSOd8WJiMi5+jjv/ZFzQzTFG+Em/1L6OM4YoXiiGQHWoP3EJz7RHv13Hp/lNGBMIO+YE7NGxOlRlZ+IXY4EbQGmymjDrTIeh2SstCIjOGYZGCIzRUJe9rKXXXJKMCxL1g7V2TlGwa22TgfVzssBqDwMivvd735jyWae5/zUzyrCg8Ofc7JLDGRRPV2iqyi3uovyQfpOd+MvxrZ+KGI0FAR2VQQY4HhgDQDosyUnYEL2FP83Q8RgCBKNNCbvxng9I5fsIRsPPvjgNp/uV9keeKEIZ4EJ+FnZHqII8Rh8jp2ATwlcKKr7hmyUKfnYXXObY5R9W8/C+01xlPcsGqs3+2mIPJfcgQnZh7q6gohwfMqstvUmNiH+SN8gJ/F1WODz9Bb49+XCkP1X65wPyRhOmH791ZPjTjAK8uwaLJwlD7vts03836+SsXQGbYdjWwQge3FMLnfTz/t7qP5s5TFdpPuuu3qhSMKxvtUty7x6TqVRPo5a75FdRp+iW+iP1d67fcu1fl/QJ4vgqJz6G2LzbfmvA3isL9BdEf+RQdSu/2eKN0zpatW/xnSV4itjPo2hunf5Slvgia8pXbR40jzPoHP6GJTFh/nThtaF7xbFs/WX4tkCX/Q1M5j7fp9uOr/H2r7+UnsbDPHpfj5r+X/ZzknOIkp8KXuUZAYFg6mEXLfAFU1EWSzhhjHwymI8/TDkbtr8XjsEOBeRd0EQYRiEYTmWME/Ki6iNMgpFVxSVR72cnUP5zeOcrGgH+cqDIlHUbU+MLgY8BUL0hJEQmxEw+pQ1tD4IGIgwQm3EpkuElTX4auTbNYpvlwhG9zFatatQENhMCIiQY1TghyK3LHeBKOscKTWQUnXSF8g8ihFZx6DidMNnu1T8te/4E63y3ve+t+V3DAWj8yI6TLuQHyVGn5I/GkpPUeHwKqppt/V/6kjxKRI9T8b3qRQZjq7uc7r3zeINlCpUugBnEuzwGs7PPh+ZqtNUum6ZYMnZVdF/3gldpRsdUM426Sht3vEUjfFGjmwO5yJtQBQqRZQRUNGiFZ3kPmk4w32KOK6LuoNxyl7/S+bKu2hIxpbiW9GodW9FIvpf76Ou9Y/aH6OAsUcBR2S0aVoMHe2nW45++rH/nP0ilkQBVISVZ/QjHeknXVzlRzZ5T9U3nYONwc0iZdKm6K6hILCrIoCn4R34KaJXl3wgbwxwFHWndE7JO06PWXpg5dk9KkfZHgZL9G2ys2Rjl4fhS11HiXzqviEbxbRLNCQfu87J4on9Zw3JvTbDztcsGde5dfRn6QoGfOgKZCtcdgR535xCgj84eLQVfJTT1KBO34EzZP8VnlMypl83Dq8iZSh5NEsedttnpa8jGVuOMDKkbI8puVxp5z0O1X9KF6l33dcLp/pWzRpQpqm8h8rc7Rf6D/2n+ky/vetb9e661+h39DzU1/foSiIi0VhfsEYpp5kZID7KITqzZHybeOBrSlcr5+SYrtLlK0M+jW79hvjKQHG2OTWli07hu00mW/9o54J+unoKXWqKDBSYbVRU/hLvb6o/uH812349f7WPy3ZOch4x0so5Wc5HwmSMKNVlxLhHejRL2W9vyteqIDCvkWDUkvOI8URQaOT1vghpIx5IpxS5MEWcnogRQ7AxOvtEASoDQ3REPct9RnWKhLHLrxg0pub5RgpC64eAd0VZYVDX+/V04fkUPe+DsCkFoF8yBrxRU1MCQkFgMyFAkdG+GQ9GK2984xu3o51kG6WipjF364RfcdKYwiPdEL+i2HF2jvUJSodd3ymkBmMo2mYsSOPaVHpGphHwoq7BWedWcqzoRwqp5VqKjOoysExfnpc3VFpH2HIUwosCKuKasYTgOVanqXRt4v9+UUTh2SUDXmMO1u59Y7/HeKM20I3So1R6dxRnRp7dHUUbmpbDGY3INg6+iiIZe+Y854dkbEW0WzetHwVT0bBTeVOc9QHO3a7xaYq+iAHv36eIvGaQVSRWne8fpaF7aEsib4rom5zwdAg6p3dHwdb+i9RFXR27jnU6TNfpXJs9cIaEgsCujAB9m8PJsk/4lD6tb4vSrkGjPj5T8m4RXl/5sz1EsuOF+q8BsdL39etyJIg8r8GYSlt8YMhGmZKPld6xBis4CspJ61ld6towIvqLFq131y5T39IVaqmTyn+9j5xIZkuw3Tj3EPzJdHLK1O9ZNCVjKm23/nVu6LgSeVgy9jrXuU4bhFNrD0/JZWUYe9dD5Rs6N6WLdN91Vy+c6lvdZ0zl3b2vfmvTNbvFbAO2fTlUh/pW9YXuta7jTPlrUMMzyHx6DZ4x1RfMDiK76YsGMS2to89P0Up1tSGfRg3iduvX5yvzvP8pXXQK3359BRzoV/Cgj5mC37Wv+/f77312Z46UTly+OfeM9a9ZbV/aHU3bhjbNURoec7sp6lCEmIYFxBIcQ1lQMk0RJjg0TGko5+WUGkqTc6uHAKwZdmMNtfskhqD3aR1K0yqQUTMfBqJISSHBIni6xkc3j/pdDmnGF+ZlynifRElgCiIljBqVUuA+z7GmGSelkRYMEZnmqC0xfHfUyGJbkF30y7sXddQd2RGJ4v1gmBwnY22NYWkzkAxM7KKNZyeoNgVM9Nu1r33ttg+YfmsEfMuWLe1/zpquU8n6RnglXjUU5U0+6j/4Kz5JcTPFo5Q/PNn0Mk5/eYgsMTpaxuNUeveS2Z7P0Og6klbjVSgPQ+aa17xmOy0ZT8C3RatQttC8vKFbHoOd5BAHEsceJ2vRVJ2m0lV6R+uJ4VHw4JQkh/Akzt+V0BBvpOcw6sgs78JUrxrp59zzHslIymwZ49J4Z/Qs782aQvNuLNMv/5CMxYcZfNYekj/nnbWOOAbmIRGTdAHRjZRi9YK9ujhXn4qotAyQ9UtFE4xtvkXW6wP6iDYtz+oDdBF6jDWL6ZCUeW1P5DAyWCbK1MAXw0PaUtatf2rNc05PdRVVyaioae/z1Df3BIGdEQGDyHgMfq1f6TcclPpWLbfUr/eUvJvi9RwiDP6+w6/yJ+c8F98r51fxKesB68OWBxNJRQZ0acpGmZKP3Tw4PPHEepYBQTy7yLRUfFKgBOch3Iqm6l339I/4lPzhXqTe6o/K/qpr63k0MIZX0vNrwI4eg+cXTrPKU+9uTMYM1X8sz5XIQzKWbCVjyd2ujB2Ty1PveqyM/fOzdJEhvXCqb3Xzn5V3916/yTzvjh5l8JHOVu+n2nu3b9U7rmv6Qre966vscmtXKouZsD5orC8YXKRjCELiMDSVu+zEKd6wUl1tyKcxVXd1mPf9T+mis57hOUVmrupr9CeDAjCaRaUj4RfegSUBBAJWNPiU32dKJ531XMERHNCIjkXX45hG2lCtPdqeWMHXsiMnKX8MJQIMAaDWHRgrh53gdIiKGpFGhULrg4DObS1HQlUEwxBRCoo4mjkLRToUMYwYJBbERrz71qXsjqbUvY7yozDovDqPTwm57rNENVgPAxlpY9wVGfEUaYeBURpqrTRGBgZYu+a534YKmH1o7RHw/oyAdfuwtXEIH4yV4Tc16kPp5YDpCru1L3WewHlmBJWCEFoZApYy8TGFjSPSwAolXPQk+Va7iXoK54hRewrhEOGB+29dy5HyjE/qX6KTnUcMBQ6mWgNGX7MhQG34MZXeunvWeLXOMz5aistQORY9RxnhhDL4VNNp8fJalHs5vEEZ8A5GM5lFNsCDY5YChqbqNJWuTfzfL8qnNRbtEipKyDsj7yoStHtv/e7KrTrXPw7xRjLX2oml/1DKu7snctrBrpZKkSfspCk9iyw1ZXkRGpOxD3/4w1t9QNtDFGNloSdMEYO6pn3VO3Y/ZZlMcCyqASw6hYEr7YNzoatb1L0GtRADquuM5swl/0UTaMcc996X6MpyMOpfqJRmv13TP832OOigg9p3rR8xAkQohILAro6AiEkOSbqbD+LMoU9XpFUfI2nG5N0Ur5eOfMPTycmKrOvmLzhBIAvboojtgc/g1/grHl08q+5xHLNRpHH/mHzt5sHBgjd7FjlEly2SBxvIQJFrnA+l507Vu9L3jyL6bnOb27SbntVmZ+pt0LPWoeynWa//7Ds8tgJMPJfjTH2nZGSVr2TlmIxx31D9K30dK5+VykNyjQO+63CfkstT77rKNnVU7lm6yJBeONW3us+blXf3Xr/pHGW70wFrlstU3+r2BW2BzlREV+EHuu1tb9sGq3GKlX4z1hesq01O6z/wIYcrzRRvmNLV5pnlocxjPo0xvjLv+5/SRT13Cl/XiywJZaCcbgNL+t4s4uDFh+lUBnU53flLirp+n35QwlTbr/RjR+uvc6aye+BvwNnyD/w1BoiVySAU/rgSOspWY3XJK7WcaCZeeCNg/SlBU4XhaTcVZy0MpKnn5lrTGqYcepjMLGIQaXwafJ+MpjEUKDDzkpFBn/5UjEpvegRmJd8+MW60mTJC+tfzf+MgIOoLU+oqdBundCmJ6Y6ECIU4tPoIcP6ZZlER3os8QXr9p5Ty5eYxlh7/xdNXqjBMlQevpqgcsnWqbZ+XL8objMwq85C8marTVLp+HegylPe1JuUlg/vYTD1XGp8x2TmVtnttSsaS6RTbiijpplvt3waqRbHYxXJR4txkNC+3j8CRI+aQzlTwRcuQdEFgZ0KA7NKvRLMNOQ2H6jom72bxev1wEV6DT5EFs/r9lI0yJh/79av7zPIj02rgxH11rV+OWfXuP6P+S1fyzbMM8HCQdmeR1b2b9TglY7r1n1W/ReWhQSlL64j6KqzrWfIck8tj77rSznNcji5S+Y31rbpex1l5cx4JHjOFWp6cy0P6x1Tf8gz6Ub+9K4M8BSj19aepvjD1DmfxhkV1tVk+jTG+Mu/7V+4p/XoK33qXjnxqBoWGsO7e1/3tHbC7h3RE16b8PlNtv/uM7m95oiojvb/rV+r/76bt/uacnqKFnZNTmeba5kRAQxVVpXE96lGP2qmE4+Z8Iyl1EFg+AgYVREkSShZMFu5PObG2FMFCkNzznvdso9FEvTFKkMgpEUWUt1e/+tXNIVuNeAuImwIgatmonGlNhJJopNUK319+DZMiCASBzYiANSdFZXWjKzdjPVLmIBAEdn4ErL/fd06uVa3pbXQ0+lbteLxWz9qV8hWpZzaAaMPatGVXqX/XOWngYVej+DQ27huPc3LjvpsNVzKOC+uFWU9tyAu/4QqcAgWBILANAqWMcC6KUDLyb5c8/4X2WxvRVAqj8nZct/6bpTqsD2h02TQFUwze/OY3t/laK44j0nR9I89G9a0BKPpSPp/61Ke2eX7+BIEgEATGELBWm5kzNeo+dl/OB4EgEAR2NAIinkRErWQ2xLx1sOSO2Yvsr9DqIWCaqcg+0053NWLT2/SFLbArUnwaG/etz3JOLnvNyY1b1ZRspQgwGGods5XmlfRBIAisPwKmYCAKNaeiaSxFFDRLa9TahdY38SHAKeE3utGNltaSk+YDH/jA0tpwFr5G8rVWkE8oCASBILAcBEQFhYJAEAgCmwGB9QzS2FUdSGvdDqY2613rZ+/o/Nn0u3K7ik9jR7fAxZ8f5+Ti2CVlEAgCQWBDISBK0sYrFlj3sTuhxY9tKNInI/WWb+huamVJh6LakMV/C0RbANtuudat8QzTvBMBVWjlGASCQBAIAkEgCASBIBAEgkAQCAKLInDURRMmXRAIAkEgCGw8BOykLmKSQ/FkJzvZ6M609773vdvp3NaZNL3brni1+2S/ViII7Ch8+9vfvt3R1w7QN7vZzfq35X8QCAJBIAgEgSAQBIJAEAgCQSAIBIFlIxDn5LIhS4IgEASCwMZEYJ999mk3tTrJSU7SvPvd727X2jFtG/3pT39qd3WzIxwyRdu6HzbCsaakNGNkYXgLix966KHN2972tnZTncp3LE3OB4EgEASCQBAIAkEgCASBIBAEgkAQmAeBOCfnQSn3BIEgEAQ2AQKf+MQnGrvycSTanXCPPfZo9ttvv7bk73rXu9pp2C9+8Yvb3QttfLPnnnu2607avfuwww4brSFHJ6emNSpf+tKXtlGWnJShIBAEgkAQCAJBIAgEgSAQBIJAEAgCK0XgKFvXHftPZWKnsFAQCAJBIAhsbgSOecxjNj5DC7o7f+SRRy5VkNPx97///VzrR9o4R9pu+qWM8iMIBIEgEASCQBAIAkEgCASBIBAEgsAAArN2645zcgC0nAoCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBYOUIzHJOZlr3yjFODkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAILIBAnJMLgJYkQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAisHIE4J1eOYXIIAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQWABBOKcXAC0JAkCQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBYOUIxDm5cgyTQxAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCCyCwWzfNrN1zuvfmdxAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQWAlCCRyciXoJW0QCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAgsjEOfkwtAlYRAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCK0EgzsmVoJe0QSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgsjECckwtDl4RBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCKwEgTgnV4Je0gaBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgsDACcU4uDF0SBoEgEASWh8ApT3nK5hjHOMbyEq3D3cc73vGa6173us0Vr3jFdXhaHhEEgkAQCAJBIAgEgSAQBIJAEAgCQeB/COz2v5/5FQSCQBAIAstB4AUveEGz9957b5Pkec97XvPe9753m3Ocks95znOaYx/72M1//vOf5jOf+UzzuMc9bpt7Vvrntre9bfOjH/2o+ehHP7rsrJ7//Oc3HJQf/vCHmw996EPbpD/jGc/Ylr178q9//WtzoxvdqHsqv4NAEAgCQSAIBIEgEASCQBAIAkEgCCyEQJyTC8GWREEgCASBpnXocUS+5S1vWYLjD3/4w9Lv+vGEJzyhOfLIIxsOxAtd6ELNfe5znzZKse8IrPsXOV7ucpdrvv3tby/knDzhCU/YcLS+5z3v2e7RHKv//Oc/mzvc4Q5L1/7+978v/c6PIBAEgkAQCAJBIAgEgSAQBIJAEAgCK0Eg07pXgl7SBoEgsEsjsPvuuzff//73m9/85jfNr371q/bTd9wd85jHbE560pO2zr8///nPbXTiz3/+8+YqV7nKIHacl69//etbR+Eb3/jGpanW5zrXuZp3vvOdS2k8+13velcbufniF7+42XPPPZuLXvSijTRDtO+++zZvfetb23xf+cpXNqc+9anb2+RxlKMcpbnzne/cPOMZz9gu6clOdrLmb3/7W1u33/72t+1xyAG7XcKcCAJBIAgEgSAQBIJAEAgCQSAIBIEgMAcCcU7OAVJuCQJBIAgMIWD9SNOb3/3ud7eOwoc97GHb3XbmM5+5PXfwwQcvXfvJT37SOiyXTvz3x/GPf/zmEY94RMOJ+eQnP7n52c9+1tzrXvdqHYmcnLvt9r9gdw7Fox3taO25pzzlKc1hhx3WfOc732ke85jH9LNtLn7xizc3vvGNm8997nPN0572tOboRz/6kiPyUY96VHs/x+Vzn/vc7dKe5CQnadfJPOCAA9o6cn6e5Sxn2e6+nAgCQSAIBIEgEASCQBAIAkEgCASBILAIAnFOLoJa0gSBIBAEtiLAOWjK88Mf/vDWQckJeLOb3WwbbE51qlO1/0UfFv3xj39s15+s/3W88IUv3Bz1qEdt7nGPezQf//jHm/vf//7Nv/71r+ayl71s3TJ4FL0pYlO+3/zmN7e7Z5999ml+//vfN5yYBx54YMOJetzjHrc5+clP3nzpS19q18GUhzUr+3SiE52odU6+4Q1vaNfJVF+O01AQCAJBIAgEgSAQBIJAEAgCQSAIBIHVQOB/YTirkVvyCAJBIAjsQgjY1OYLX/hC849//KN18p3znOdsLnGJSzSvfe1rl1AQJYlERYqIRKIRRTr26axn48wsowAAQABJREFUPWtzxBFHtI5G1/797383f/nLXxqb0nzrW9/q3z73fw5S086LfvjDH7Y/TRXvnq/r3aMp4K973euaH/zgB+1p9TGN/PSnP31T+XTvz+8gEASCQBAIAkEgCASBIBAEgkAQCALLQSCRk8tBa4PeK9KK80IU10agjVaejYBJyrDzIXDiE5+4sQmN9l50+OGHt1GG9d/xe9/7XvvXWpJFpz3tadt1Kut/HX/60582pm93yQ7fv/jFL1pHpfOcnMju2n2yE/gQ/e53v2vXpKxroiHRUKRk3VNH61h2p3HbqRsd5zjHqVtyXACBG9zgBs1ee+21QMqVJfHcE5zgBNtlwqku8ndR2pF8f6xOi9ZlZ0hn6QZLTlibdi3I+z7DGc4wmj8+NdTOZpVFuql+MXXNOrrF2/rPgUets9u/lv9BYDMioG+f7nSnm1l0OsQtb3nL7XSLmQlXeMNa86AVFm9Nkp/jHOdoLnWpS7V577333s11r3vdNXnORsgUP73qVa86WJRF6r5SHWSwIKt4stueu79X8RGrkhXb5DrXuc6K8lrvd7HR8Jxq2ysCNonnQmChyMk73vGOzbWuda1tHmBqoKmNyNpmN7/5zRubPrj3Sle6Urtu2jYJtv75zGc+0zz2sY/tn87/ORHgjHzWs57VRjBZfw5Zc+6BD3zgUuTVnFmtym0brTyrUqlk0jzykY9sd5i+3e1ut02U3Zvf/ObmoIMOap7//OdPomQ36y9+8YvtWop1I/4hv2tc4xp1atMdbQrDcfeABzygefzjH99YW/JsZztbu+GNylj78aMf/WiLkbUj7dQNB2lskPOyl71suzrjibe//e3bPmz9x5ve9KbNsY51rOYTn/hEUxGYt771rVvM7373u2+TXiRmOQs4SbskX7z4ile8Yst3vVPTs03lnkV267785S/fRm4qw4Me9KDWUfr1r399VtKd5roNisoprFLwfc1rXtO8/e1vX6iOHDuMRe1gVv9Z6AETibSfQw45pI347d6mP4oA/vSnP909PfP3RuD7Y3WaWfgV3rBS3rjCx08m32OPPdo29qlPfapdu3by5mVevOY1r9nyE8noHl3+rm3vt99+S47AX//6180d7nCHtm1NPYYD5QUveMHSWrzaIl3m29/+dpuMHnm3u92tXWPXUhcvf/nLl/rfmc50pnbJCmsAK4+Nu+5617s2hx56aJvW8hhbtmxpr+m7/ifqe+pt5NpGRoBMtnZ0Of8NStrYTr8bIg4zAxVf+cpXmq9+9atDt6zJubXkQWtS4FXIlFNIsAidzW8D2G9729tWIef1z+JqV7tay0eHnkz3MauHjkrH79MidV9UB+k/e63+d9uzZZrocGshX1dafjO4YLmofur56/0uutiyl9abONNvcYtbLPmkOGfH2vZU2fr5TN27nGtrle9yyrCe9/4v5GcZTzUyLcLnNre5zdKn1iCzppkXbGpiOcyscda913pqhOn//d//LeOpubWPwFOf+tR21PSZz3xm6+R54hOf2ArFRz/60f1b1+X/RivPulR6F3iIfszg9H675Hz18e75od8XvOAFWwdnXZs3Xd2/EY+mXL/whS9sLnKRi7SGgZ2uOe84FTlszn/+8y+NoBu4YTibHs2pyFlIee0TQ96UaYLxLW95SzsIZAMavJKhzQnASH/HO96xZMRXtKSdvI2YDu3W7X7PvOc979m86U1vak5zmtO0Tuf+84f+K49ycaIxgCg+xe+H7t9Zz8GeE4xj48c//nHrRDY9fxHSdjjo19sxOVVWzvM73elOU7cMXtuV+f5q8MZBUDfwSbzNQAeDlPFK/8Dfz33uc7eltoEX5wk9T3uiLz74wQ+eWSOORwMA++67b2vU43f3u9/92nTO45tf+9rX2mt4mfZa/c8aur/5zW8aTlPPPOEJT9hel1g0sDV78TED5yK/DSaFgsBmREC05HOe85xWxzAwSo4YKNb2fYbI0jMGgtfTMTlUjl3tHN547Wtfe9NW+0Mf+lDrpOKoMpCNx/rtY3B2ihap+6I6yFQ5cm0xBHa1d8H5d7GLXWwxsDqpViufTpbtz7XKt/+cjfJ/ochJih9j1VplnBYMrSKKKyXSqDVPODIC3l3XjEC1ecNKvPr1vF31CGfr073qVa9aitTi7KCs2/wCMRpFXdWGHKYXUNyF4dv11/p3DG2jFKKhOES69JGPfKSNLmCQX+9612vfs/dNEepHDc1THhuFXOUqV2kjtkQMydd0UQ4TCteRRx7ZOnZEm42VR6QoQ8WoMQOIE9z6fpt1ZLKL90b+DWf93jvsrqdYZRYCzznuHvxA2/GuioywMlCN3uMHOwu95z3vad73vve1fVE/Us8iRoMIH4Rf6kOmYPnd3Ryn7q8jR6IPLEVndslO3voKR2etX1nX7Rju49oQiVLXf/HlflpOhjFSVsqo8uAvorN3RYKDd+djh3MbBFFmOIVN2b/Pfe7TTrX/05/+1I6+it7af//9282Hyih83vOe175T71E/4qweSy9ijBOFA+whD3lIu4ESx/NLX/rStn3gpRTI61//+oPPr4gzTh8ObTzaJktj5FnksmhAssP9+rXp+6LMnO+3x3n4/hRv4ChXzvOc5zxt2/zsZz+75Di69KUvPSgblH+qTlPpunUXdUSOnOIUp2jrTe7UbvVT5erm4fcs3uge2JbzjpHH6eb5U+2Dk45hqz/jLfe+973biF3vhvw2vZl857ATCVtR6AzKZz/72R7bklksl7zkJdsBYQ72GryckqPqb8mHs5/97O2yFNp2kQEQUdMveclL2lOexyFJliuLyPBPfvKTS1HZH/zgB9vI60o/dtSvXv3qVzeWoECivOSFlB/vgiM9weDIAQcc0EaC60Mw9R+/NUCknRqAQXibzcDwVOSdG0RXj3pWeyFfQWATIEDmiDIWjVwRRviI9q6/kif9/qu96694AX6Fh5hlYWDz4IMPXpr1Jp2+bbABjzEIp2+TC1PU5SX6oIAUzqk+DcnJklNjtsm8sgg/NNiHB533vOdt5Sv9bMxWmCoz3kt/w1/xiIc+9KEt1kPPOGjr7CH8iH5k9go+VnTDG96wzYfeXPaPe8hE+eLTX/7yl9vb8XeDKGTqxz72sZbnGXRRnx1F3rslhZB2Q/es/90ycZZrT+43SM8W7dbdUkVjba6bT1cHgTWbYs8992xtRnyeztWnsXbTvW/ovcnPmvF0D/2A7vGEJzyhTTavDlHPIFPpxne5y13aU/qhNiEoix7YJbqYvqsPm11KvyOXRT1P6SRT18jGpz/96Y0ZBOyvalPd59ZvfdxSU/QRz4aDfmnml9lU8qEndt+FtIWVNPRBvgOyuM9r6Apj/UcfuPKVr9zQka1Zr03hXYIeitgaF7jABdq/73//+5cG8Lu8w8AlPZjugZRhTI/s9nPPG/IXCDCpgVBl6Treh9q2KejeL8wQ/Uv/FZDSz6cfLDLFY9kH1vYv3imoxfJdAlX6+dJ35ulTylfvrtvODWT1fTue432QIUNp5LVetFDkpJeNETGEvUhCT0dD973vfSeny2Bu1uMAbNepuV4V3lmeI3oJffjDH96mSpx0ohoQo9J7IugweQxag2QsENiMHk5AxMmJwfrIg4AUncBgc59pnYhi5B0636V5yqONEOAMBQKMAaFDY9DKR6hzVKKx8riGeWLUjhQrBrp6htYOAdEmnHA3uclNmpOd7GTbPQjj1E4wbIKNANbeil70ohe1yi4lb2cjfExkY9cxqY7lmOzWl8E/5Zjs3tt3BNU10xL7zsW65jhlSCjrVNpuPv3fyrOrOib7WNTajBwodj3nbMTXKAveD37mPyWqnEYUdM7pipjFR33G0nvmd7/73aX1PstwucxlLtMWRxnszj6VnpJtMIqziMJTSl+/Pv7LpwYUyQ6DX4w7GyIpN+d6n+bh+1O8Qf0ZkoxKMsUAmSlxaEw2zKrTWLp+2Q2eMHwcyUTO3oo8mipXP59ZvJGyro4cb3Ql9bPkw1T7oIiL8sNLGbB4LmMBeTeUYkovZZJxhd+S6eShwUnyu4jMNl2awkkJZyCgKTmq/gwsSjre3SVymt5QfIYRz2ChLyByvssnvvnNb7Zr3TGgpkg7q0FG9174whdeWhO3DBl9C+GtcN97a7QDMvBSy0ww/DkeP/e5z7XXYNc1qGvGjvqFgsBmQ4BTgVOgHJNVfn3gSU96Uvu33385GvEEHzPb8PNHbR1gE03MoMZTkXQGBPAWvIoOZ1BqFuGhdHu8Ci+1fAx51aUpOTVlm8wrizgM1E/dyBMD5FM8bqzM5Crei3/gqfJlr6ChZ9B58Tz54YFdWwSePqjsH84q9zrPEYPwb5hx6iqzd+Kd9dcfb2/eYF8wEXBAv8CfObNRt+5Tba5bna4OUrYp+WnqNMd6H4+pdtPNd+i9sTXJ5Ve84hWt07Om8Uo3rw5Rz6BfkUXeMaJH0PP7jklyyYwCwVr6KrwE2ag30i7GdJKpawK+6ATs5v23OpcMLoyR92KZB+3MJptw1cfoF2yYO9/5zm3S7ruAx/nOd77WsWc5FX3MM5H8urrCVP+Bj5kU5aw2A5dzGQZFBjmVje5rYJG/yYeOzXbR3/A+7YysR8owpkdO8YB6Jt2BTwrxgZTTc6xt4w/wphsVHvSqsXzqOY7KOsZjYV5twb31DobynbdPjbXz8u0U73c0GOP8WBplWi/abZEHacgaF8atsWnMRhyKKU3lyXHGe9v1TE/dn2vDCFDW0ayRf52/G0VRixd7bxyODFBEeffRGYzWEZKl3HMeEp46rPQYa9/BMW95GBUc2EW1aK/2pF1h3JxcY+XBLDAyI8Gf//zn29EuIz9XuMIVlnYTrrxzXF0EjOoQ4IRYKVX1hOr7lEMCj2JKia51EglqUUmE3JTgrPxyDAIbDQEKBQcKAc6Jx0mjfTMqtHuOd0o6pcqoLicUpXrLli1tVTiNOIcZTV3iPBpLj+eKNjZ6qu95JsUQyd/A01R6ZeNUxi+R30ZE5yEKoPoiA4qcRQzWLs3D92fxBsZsfWBF1oiEG5MNs+o0lq6cacpPxojex8u8IzjbuZ4c4cRDVSbHbrnai72vKd7I0cghbcQcee7Vr3719vdY++AQ4HjmPEAnP/nJ20iU9s/WLxFNlZ/6Kv9BWyN4OAK9MxtuiU5A/teaYOpICZV2lhzlmO6P+rcZdr60RWvkqof2wqno09VLykAzoDg24NLJsv3J0aKfcfYjUSnlmGxPbP0SgcTY6xL9gF6q7mZ4IH1VNEKRPugjYjYUBDYbAtqttj+Luv23jHhp9EOEB+J1xe/ak1u/6P10aiRdBSa0Jwa+5GMAgLPFYAp+ecjWSKJ+X5+SU/j9mG3ikfPIoioa54LBkSlbgV00VmYzzAwclczEa/F3PLionsFu4WwxGInH48MVkVb3do/sH/YV8h5t5IZgbMp0RUyxf8oh2t6wgb/Y86Lo8FT2o6jAPs1qc/37/WejGvSiU3FI+fSJ/jXVbvr313tznhNNWxedh+h3Bn61/TEdor1x4ItOx3Y1wPnWt761dS4Prd1dGyVx/mgLnJoV0T+lkyjjlL7CcSiv0gk4belJY4Q30Bf0UwOXHHj6DAcrx1ufDGqqT0Wu6j/afVGX18B4qv9oL+pPnuMX6k8nwTeQvkafMNBqrXeDr/oZvQLG9Dh15UxkZxr0RUP6mr47S8+Rln2KByFRrEVjbdszfZSJbm5tSs7KsXwqvzoul8cO5Ttvn5pq53w7Ilm1BfaJ/wIqptJUHdb6uJBzkiOSg6oUUIrjUFRFv/A6Hyaso+mYocURYAAjHY8gG6MyUFznscfgGZQ61RC5LiKhjAL3fOADH2gX/vXbCMmQwTJveboGovwINYyJcV5EIBX1y1O7BteoTd3HGAutPQJGr4zg9QUYoUwpIUSK+m2M4kaRML27hFzdm2MQ2OgIENqmw9j0iPwSsY2KJ1GkuuQ+vFKbZ+RxfFEAKfFdmkpvZoIoGdNaKT+mmOB98qMUUchKOR96PgPol7/85dLjanr50omJH5xjRQynbkRInZ+H78/iDRSiIkY3owSNyYZZdRpLV89wLMy/8Y1vLJ2mcDMsi8bKVdf7xzHeyDmm3RRpAwxg/HGsfXAics6JjOxS8Vcyukh7qqjtclp0ZWhFFLqfMcJJUPWfkqMc4VMkmoFRQxesqE5l0TcYUkXeFyW/76yo6/2jgS/GFid6lcFRtEeXGMJlUNR5A7H0HNPpigykiuoqgruP9x0KApsNAe22+u9U2avv9O8xwKQvGUzTX00BFUVZcql4unSmSpZ86edT/6ssXdliVh3q9ru6b0hO4bVTtsk8sqjKU/26njfE4+raUJktS4anFdXGWXhy/a5nkMmoO/VaXbrO4MrHsWv/yKN05JpRVvd2B1Pq3EY9mgpcbaeCEfplndXm+vf7T9fRRgU10IEsAycysEvz2LTd++u9OUcuk4VdGasuaB4dor3xv1/qr6/Y/IhjjWwasnEssaYNlP9DOo4nVG1ySCeZuiatwJ5uv/V7yjlZvhvTnFHJZg7Dru7QXtz6pT7d/K1h26Uur1HHsf4jjfrXQKP606u7uiWHIiK3XafzCKJS1uo/ztN5apaN+4f0tcJtiAdIM4vG2jYnLp1HlGtR14dR58aOXSzn4bFD+czbp6baOd+OCEzEXqkl26bSDJVlLc4t5JzU6FWqGjhFuZjsVCFLYRRVEloZAqLTEMWhi6d3I/IEc+2TsGNMgBKAgYpiMyJSpJEacelHxTGQvTujfBzMNdJT6RwXKY+oCyMfpnIZraIwGXUpGipPCT9lZ+SF1hcBRralBLwbAqJI9DRDUdsSKaPNDJGIIAzQ9PBQENhMCFAaRYfgW6aN4adGTylFlM2avt2vk1FkawdKV9PuuvfMSm8pACP6nFVGjPU9azp7JmNpKj2nZneEe7UHcebh+/Pyhi4mU7IBnmN1mkrXzb8UYPKunHcGWfszArppZv0e442UaoOIRZR37w7/xCuH2oe8jIzXEi2VdpGjd17OUU5D+tpK5ShFXB9gLDDmu8RBarq/CBIk8oFxOQ/RXThu6TTdyBPGOl2HQ55RwmChQOsbRdZn8j7pBjAtYihZi6uoljao6d11PscgsBkQ4AjTFxjeXR3YOrxI5NEU4XHWGhN1TKcnt6wRZzoo6vIqv8th014c+Ko+KOhBtBMSZVgOiEoyJafYHFO2SeWxnOMUj+NsQUNlZtd2I7JL1lQ9u2WoZ3TlSNch27136jds2D/saHJhy9YZBDsTzWpzQ3XlNBf0xAElOl9AhEg7A2xFs2zaum/oqH0KmOjvcD+vDtHPk/PU2uDKzJneddDVvfqrvitql0NPW6m2OKWTTF2TN/na77f1zNU4wqrrcDcwyTE8VMep/sOpx4fQJYPRUwFW7uVUroHZSjtPuuqfq+0v4Oy07IIlBzgaTe3u2sNVxrFj/10VjzWIS68pgvEYzdunxtq5fMu3I1JYpHlF0U+lGSvPap8fDp+b8RTRBaKfNA6NlIAbaqTdbCizOiXmMq+i2k2f39sioCNQBDQqYbnwNX2MoTDmwTe6Ih2DUjSDaYJFlHfM3+7D3VEQ1xkgBAKFBpPQcPu0SHmqE9YoQtcpOlYehomRJlPDtT2CS/RJheH3y5X/q4+A6BQGd7edUaoY2gSTRaGHRt+UxPvTxjhaQkFgMyLASDHaaSMafcA6U9o/BYjiRc5RVGsamDVcOF0oHgaF+jQrPYckZ4/oRXz2S1/6UhvhV0r6VHpTVChCBq3wy1rHqV+GRf/Pw/fn5Q3dMkzJhqk6TaXr5l9yxDvjBDRIx9iH7UpoiDcatBE1yxD2LuhL3QiOofbhnTIGRGJoY95bTV9abvlE+HK8WsdM9A/nRtV/UTkqYpJhZfq16AH1KiPL9Ea6CDwZehzrtUSMCAjLFAyRNm4JAH3E5gTyrD5Eb+TQZfwxUh74wAe2/ammgnGuiIKxBhTnqLTlVNAXtX1OT0dTwzgvu7NKhsqTc0FgIyKAN+i/IndEGOOvdHdypwJGpsqtD1U/MQ1Uv+rqawIG6N/4j0E1U6rRlq0OM58+iXzy0XfxBH3/ZS97WSvzuvdOyakp26Sbx3J+T/G4qTIrJ/5BZuJpBtQ5D/pR2srCQcAeKjkCHw6Y5ZIoO/a09Q9FjJejebn5bNT7Z7W5oXLDAp83AFtrEffvW0m7MWBnKisZRS5wUgqOmVeH6JfFYBp9yDqJ5NUQ0eW0FzaQZ3WXyan2Wm2pq5NMXfMcGGmvdAyO8lo2ZqgMi5xjo9NF8AUymTOuNmjp5zer/+A1ljbQ3tmKnGLSTJHr0mkP0vEVsCFr/faxtIXbPHpOLT9jSvMsouezgdkCAgDoV0Xz5DPGY/leYOwdOmqbRf185+1TY+1cvl3fDnuifHNTaeha1glFdCzLT5TjWpsdCsBob17m10KRk4Si9TgqHJoyOGujCyMchKhOGVodBEQKMIY4JCnciNFjisYQEYDWvLAGFUOZsVsGxS1vecu28xOKJRgx21qfzJpVonVsijJGyy0PI0mHKIO5RjnkP1Ue94vQq+khGIQ1L0LrgwABrL9318SxVAPlWPti+LlnjLQlUz0XUeLG8sz52QhQLgg7hkNoZQho+9YDNKJPqRXpZfCGgoi3GpGvATuKNYfU2A6K7ptKbz0jylg5zvQ1C66Xw2cqvXX3RIoxHCl3QwbWPEio0xjN4vvL4Q2egXdMyYapOk2l65ff6Dc9RtS++lmvsWss9O+f4ml17xBvNN3buk4V0WQKlcHdoqH2YT0ljkRKNSOAA8E0t0XItP5aO5R+UPksKkcZQDWdsbv8C4eijX7oeKIla/00Crd1IFGtzTS0NEztdGrQtDtwSq4YkDS9j57D2QgPfaYcjAYKUC3m7zfHgQh9g7gcwJy0+hGjQsRDKAhsRgSswWfNNsvrsMWKOERqzbk6N3TEW+j1FdksaqnWZ3U/HiFv8oJxX2skMkg5KQ7auj5Zn/BSfbz2EhAhJv9aF839U3JqyjbpP2tKFvXvneJxY2XGwwXgwJijiME+tSkQe8sgDTmCL+F3sJtF3XoY7JQPPcFgj8Gfsotm5bNe15W3W+ah545dn9XmhvKqqC7LfiH2KHuxS8tpN910fnunZJUZAIjD2pJ17NAxu7S9ceLLLAwDBkPyTTKOSe3qVre6VeuAEqkmuKhoSieZuqYu9NHSMcw0IKdXi7RNOPE3ILK1K/u7zzGzcqr/cIiJEuY/0tdgoP2PRRxrU/qU+pHhBjv1MxhPzX4ofW2KB3TLTf9ju+J3+GFNt697um2bPuV90EUMXGg7Rf18ONn7NMZj6TT6PptC+c1yqXr08523T4218yqTJTj4kLo+lKk0HKsGiJVRGzPgbEq4QSyOXXprzXCpZyxyPMpWD+241TEjR95dL2ZWSO6MbHJ5hQiIrNA4jJ70O9RQ1rzdlA5KzrxEqbcrp+iDWemWW55ykHY7+DzlMtqF0Q1Fcs6TPvesLgJGwDCl7pS61X1CclsJApxIBImBotDaIGA6GOdTKRTLfcpapadM+OD7a0VTfH9R3jAlG6bqNJWuX39ypKsE9q+v1n/lhdE8MrqeaUCXvK5R8zq/3KNoAzT07LWSo9oyI71bds5fxh9jflESkWlkf7l9DP6m1NOTQkFgZ0CAviVqhXG/3P6g33PUV7QMPDiEREUxWEWllfPfNec4IIeck64jeeIxs2yEMTm3iG3y/588/T3F48bKjPeKouOImYeU3XTe5b4HeXPAiX6lo9Gf2VtsLefWUmbPU6/VvGeozc3KX1TarICHlbQbU2dFwvXf83J0iKqDQUh5eX9DxFnPqcdhxdlqtoABUulqnVbp4DSmk8y6xh5mF68FkaF0uXls9aH+YzCfM9bU90X7CydmrZG5nDrCbR5/gfaAJ87Tj6fa5lg+Uzy26jPGH13v5ztvnxpr5/XMoeNQGu8VFT50Ws7iov7/Or/c427LTdC9vxvp1j2f3+uLgIbRXUR31tOX6zwyBeQ0pzlNu8DvLKXDs5dbnnkY3VCd+sJk6J6cWz8EtI3ltq31K92u8ySj/aIkCRFRUyKvbrV1pNZuhJwFhKMII6ORIpArCuqQraPS0nqPIjBEJNsAiyNApBelyrpQRhBFI1GkQ9siMM+0um1TbPtvrdJTtrpG6LZPXZ1/U3x/Ud4wJRum6jSVrl/b9ZIji+BPAew69/pln/f/kFOy0q5V/YfaMsNiKJKgyjLPsbvO3jz31z3wj2Oy0MhxZ0CA42oqemiqjlP9Hr/uOiYZwHSHWdMop/LslmWIN7i+VvrjVLnGruG9Y9e6danfKym7WRV0Mkt3eC7dzb4OO5NjEk7LwbNwnUf+rQR7zryhAJfl6BCcdiL5rENouu0Y6VMca6Lz6EscOfRu77pLUzgteq2b/6K/p3Sufp6z+s+i72wRx6SyTeHWLftQW+he7/6eapuz8unz2G6+Y/zRPf18l1OvftruM4d+u7+fxnvtknbcpf7/7rXl/F5R5ORyHpR7Ny8CwnSNCNbaM5u3Jil5ENi5EeA8NP2RA4DSw6n4+c9/vv1vvRaDDBySdqk0Km/9N4MPRkNNmTCdYf+tC+NzYCLTtL7yla+00/VFTpu2ab1aG3XIZ2xtnZ0b5dQuCASBRRCwjpIpZ30Fd5G8kiYIBIHVRUAUJqdB3yDlRNl761qKm2kX6dVFZn1yg7FoLMEm/XewPiXIUxZBgDPZWqsimOdxFomMo6sb+F/U2bZIOXd0GjM4RHvXkkc7ujw74vljPHZHlGUjP3NFkZMbuWIp2+ohULuZrl6OySkIBIG1QKDWbTG1hAPS1KAiAwx2CbShCDJK70OxojDUenB1vzVIau2c2olavtaIqV3d6t4cg0AQCAKzEGCMhYJAENiYCIwFIIiGiWNy7d+ZAWWf0OZCwGBbrQE+T8lFxk1Fx82Tx2a8xwyOqVkcm7FOyy3zGI9dbj47+/1xTu7sbzj1CwJBYJdB4Atf+EI75Zqj0efnP/95O/3aFO4+GaW3oL4F2ItESBR101grziLWNkKiiJmGZJHsREAVWjkGgSAQBIJAEAgCQSAIBIEgEASCwKII/P+VLRdNnXRBIAgEgSCwoRDgQLR7LYeiSMnu2pDdXSTtNmeNHDvXXv3qV29+85vfjDobTVWxG/W+++7b7up2wQtesP29oSqewgSBIBAEgkAQCAJBIAgEgSAQBILApkQgzslN+dpS6CAQBILA9ghc7WpXa6diW7fI1GtTucsh6bfdJ11DpmjbrdPGN5e85CWXzm+fa9Mu8m1tysMOO6zdLMc0r8p36P6cCwJBIAgEgSAQBIJAEAgCQSAIBIEgMC8CcU7Oi1TuCwJBIAhscAQOPPDAdk2X/fbbr93UhjPSBjnogAMOaHfafuUrX9nstddejaM1Kt/+9re3O3pP7U4oLafmW9/61nadSlO+bZ4TCgJBIAgEgSAQBIJAEAgCQSAIBIEgsFIEslv3ShFM+iAQBILABkNg9913byMjh3YOdK27EySnox0651k/8vjHP34bbXnkkUdusBqnOEEgCASBIBAEgkAQCAJBIAgEgSCwWRGIc3KzvrmUOwgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCGxyBDKte5O/wBQ/CASBIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIbFYE4pzcrG8u5Q4CQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAKbHIE4Jzf5C0zxg0AQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCwGZFIM7JzfrmUu4gEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSCwyRGIc3KTv8AUPwgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCGxWBHbrFvxYxzpW929+B4EgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAQBBZG4IgjjphMm8jJSXhyMQgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAkEgCASBtUIgzsm1Qjb5BoEgEASCQBAIAkEgCASBIBAEgkAQCAJBIAgEgSAwiUCck5Pw5GIQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEASCQBAIAmuFQJyTa4Vs8g0CQSAIBIEgEASCQBAIAkEgCASBIBAEgkAQCAJBYBKBOCcn4cnFIBAEgkAQCAJBIAgEgSAQBIJAEAgCQSAIBIEgEATWCoE4J9cK2eS7LAROdapTNVe60pXaNLvvvntzs5vdrDnmMY+5rDxycxDY6Aic4hSnaI5+9KNvuGLusccezbWuda3m8pe//IYrWwoUBIJAEAgCQSAIBIEgsPEQ6Npvq1W6053udGtqA57tbGdrLnaxi61Wcdc8n+tc5zrNqU996jV/zno9YD3xZ3Nd73rXa9tT/Avr9YZX9pzdVpY8qdcbAR3rta99bfOHP/yhud3tbrfej1/R87Zs2dLc4x732C6PBz3oQc25znWu5oY3vGHz/9q7DzDJirLt4wfFnLNiYBUECYIoiCKCIEhWQX1RkggKCChZPjOiSFABERCMmBEkGkgSBFSSooiCEVRMYCAZMH77q9ea9+zZ7p7umdnd2Z37ua6Z7j6xzv/UqVN111NPnXvuuc3yyy9fCpLvfve7zbXXXttY/9nPfrb5xS9+Mde+WRACC5LAkUce2TzhCU+YIwnHHXdcycfthUTJ9773vY3n9z//+U9z5ZVXNoccckh7k0l/32677cozctFFF418rCOOOKIhUF544YXN+eefP8f+T3rSk0ra2wvvvPPOxvliIRACIRACIRACIRACiyaBDTbYoNl55517XtyZZ57Z3HHHHWPtt54bjbDwoIMOapZddtnmbnf7X98pbd03velNzc033zzCUcbfVGf8rFmzmm9+85vjb9zaYkG0wRdbbLHisPOIRzyi+dCHPtRKzcL7daL8J3LF97///Qu/yy67rHn0ox89h74wmXZTNy2DNI4f/ehH3c0X+O/prK1EnFzg2WO0BGy22WZlh4c+9KGNAovQsbCY9LLddtttjiT/9re/LeJkXfitb32rednLXtb861//Koue+cxnNpdeemnEyQoon9OGAEHvnHPOaU4//fSxNKlMde3tb397c9dddzWvfe1rm6c//elFpF9nnXWKGNjddqK/vRh/+MMfNhMRJx/ykIeUSo9r6Rph9Z///Gfzute9bmzV3//+97Hv+RICIRACIRACIRACIbDoEbjggguaa665plzY3nvvXTqy3/GOd5Tf6rubbrrplFy0evJTnvKUUhd1zpVWWqlxvkMPPbR51ateNSXnmOxBFkQbXDt/yy23HGsTT/YaZvL+XX1hMu2mLsdBGkd32+nwezprKxEnp0MOGSEN6667bnPVVVc1q6yySrP++uuPeWhx9+b9dPXVVzfPeMYziphw7LHHNttvv33zoAc9qOHptO+++5bep+c85znNrrvuWry4CCbHH398ETTWXnvtZvfdd58jNb/5zW+KkOIY7373u0uvA2Hia1/7WsNDjH3qU59q9AqsuOKKpbfriiuuaN7znvfMcZz6QyHrmIPsUY96VHP00Uc3O+64Y/ORj3ykbLrnnnuWYd9ve9vbmgc+8IHNwQcfXNLyt7/9rfn85z/f6L2LhcD8JnDve9+7+dnPflaeq34dBcITPPKRjyzPxO23316eNeK73mieil3z/HoO5fM///nPzcc//vGy3QorrNCovPEwZo776U9/utlnn33Ks/3gBz+48bL55Cc/2dOrcauttmo22WSTRpr/8Ic/NCqXv/rVr5qTTz65dHS85jWvaQimetPaJu1//etfm9/97nfN3e9+91SQ2nDyPQRCIARCIARCIAQWUQL/+Mc/xtpt2n8cR3q147T7jLSxzVFHHTXmlfiKV7yiIerd8573bH796183++23X+msb+Mi7Ky88sqlPlo7yQlJ2p06xh/+8Ic3v//970v7tlf92LEGtVN1sr/zne9sdMT/5S9/KfXZ9vmH/d6vDU48FJpMm9S5/vSnP5X6+S677NIsvvjizc9//vNSV9dO6NcGJ8R2h5pzNjjmmGOaj33sY81JJ53UfPnLXx7Y5qYFHHDAAWPXecMNNzQ8Bx27axyFiHO8VDkJ8VC97bbbBnL83Oc+17z//e9veCEynpxGW2mHD9ICRuEvTdojvFRvuummkj7iuHMNOn8/ru3rbusL73rXu5p2u8k1bLPNNo22kvskT2pjnXjiic0Xv/jF9mH6fh+kcRjtKo/IDzi/5S1vKW0w9+zAAw8saeEIIh2nnHJKueeXX3550Wic8JWvfGVDp9lhhx3mOH+//W3U79mTl1jVVpyzX/vy3//+d9GX6D7ujWv8+te/3hg5OK/sbvPqwDnu1BNQqBIKzjjjjOanP/1ps9FGG42dREwFwoHYH4aPKnz32GOP5nvf+15z+OGHl4e8ZmgFuxeLF8ktt9xSvLkc6Nvf/nZ5EXgZKHwUWDyxmJ4rDzHRUEHkASN0MGKHYdkKDgWpwtULqpd52Akg9U9h0jUPrmvxx8WfKRiqOzthknDzgQ98oFyfB1Z8klgIzG8CKltimXiREPm6wp70LL300iVZwhRU++Uvf9kYotE1+doxDJPx3Hoxe149187l2ahWnxHLvCQImT/+8Y+LcF+3qZ/Petazmpe+9KWlY0Ol0T51WHl9xpQrH/zgB+suY5/SqXzx8nKNxM8nP/nJY+vzJQRCIARCIARCIARCYGYSUEckYmqX6cxWb2U623XGEzPUL9Unq9dlm5RwXuy8885rL26+//3vNwQ+wuSg+rGdBrVTCZPELk47BJ9+bdQ5Tt75MagN7tjW33jjjYWBtGJATPM3a9asIiw5ZL82uO20v/1xuFHHl1amne2vfu/X5ia4cVxwHwxZ5zR03/vet+zX/qfNLMa8kGnOJ+01VNwgjtoh7fkg7ne/+zX+xkvXsPwJzPhwoNAGkqeWWGKJsXMMOn8/ru3rbusL3XYT/cLxCXBMu8l9JcoNa/00DgLixhtvXPQTbTDnqYIxBxOm7Uf0JShiTOdpi9XPfe5zi8jdTUu//Qc9e7XdV7UV6enXvqz60hprrFGe4a9+9avNWmutNYcG1U3TZH//X0t3skfK/vOcABGEp6PC+uyzzy69STKwZdUIk3pKiAd6qjzcjNu9HgMm4zP76lEx1FTmI4jwvGQeHsKlHhvrqueXwo63Fy8uAqNeHEawrH8y7XrrrTcmJpYNWv8UINX0Enhp9bMq6HhICTXSogfGdRFTeWnyLJMW1x0LgflJQOXBy1Ovl+HanjM9qIS8al6sTIdBNb2qXnpdW2211UqngJeN437jG98ox/JMXX/99d3Nx37z3rS941533XVjy+sXlRDDb3hXM724niFlwne+853SE/aTn/yk54tPCAkvLr2HnsGddtqpUQFynbEQCIEQCIEQCIEQCIGZS4A31Zvf/OZSlxTuqA7D3nDDDZtbb721tNPQ0ZbcYost5gK11FJLlX2JkIyHWDuuuTYp70lOM73qx1/4whf6tlOJKeqxHHK0YbVViXbVjER07Gra2Dw8uzZeG5xHaR01+MIXvrCIizXkk32XXHLJcsh+bXBOQ/6IfYQqopiRkr2strd91jY3cZMoSgjUlr9otthmmLz6e9fwYNbxSuQtyIZp75cN+/zrla5PfOITA/m3D7X66qsXj8XqXet+aXsMY/249tu3V7sJf+0lOgcnLCPGjHgjLredMuQP+aSX9dI4tJ1qvicWy9/LLLNM2b22BbXhtMuqbnPqqacWB62HPexhxRvZPevlrdhv/0HPXldb6eUs07226oDmHhPHXcNZZ51V9Je2sHnxxRfPoUt1jzPM74iTw1CaJtvIaApm3ovUeX8ESIVyNQ8Sk8kJf9W42ddeFx6Va665Zik463rHrbbtttsWAZBoyeoD1H4QDQdtF+7tgpwHVz1XPWb99AJTSE/Uqhda7XGox+lOSlKX5zME5iUB3ocqAZ43Ip/eX71tbXGSlyRTafCSYypCbbGyLJz9z8vPsBDHY54XnQZ6eQeJk2XjAf8IpIZtVLtxdu8u8wzXMqMs6PHPsAbXU8V/16NX1su6HqfHblkUAiEQAiEQAiEQAiGwiBPQ3lRfZe3JSzmyaA+qR7at61ijTalNS5jThiQSmRDVMu1VI/cG1Y8HtVNru7HdhnV8ji6Mx6CJUqppUxP6ujZeG1w7uxqhsu04ZGisa2HjtcGJi+r9RjD2s15tbt55jOhWjdhbHSTqMp+GzBOohInyh7/zEo9Zm1W3vV826POvV7rG498+lLaONlBlh6P8MIyNx3WYYxCyq1BL2K36ipGihvRXM0qt10i5fhqH/M6pg8dqW29xPB7Fb3jDG5r3ve995bp5M/Jo5WjCC9m5MfHnmehav/2Hffa6x+v320jcavJEFWuFCWxfkxG37TKg7jPK53wVJ6m7VPnaQB8loTN9W8M63Xzqe334FawKy/rwDMNIzw212xBOQzSXW2650ttV91XAv/jFLy4CaO3Bqpns8Y9//FiBRVyZn/exFuqun+2///5lCGtNdz5DYH4T0JvlZVV7oJzfC1Ulqm28fhnPSj2ZzLPUa/ZBBb6XWNuUmypSKjesipx6p7tWn5PuckMkpLda7TWtgmNd3utTHEsxa+u2Kk2sDuXotU+WjUZg8803LzO41/JttL0nvrVhIkRrFa226ezhTeA9MVFTUebJO2zFcqLn6e7X75q6282032JUT0WlcV5zU7756/csyFf91mmEqcD3mpRM3ZN3QK0/zevryPFDIATmD4Hxyoz5k4rxz2KIJrHFiK+ZYkbkqBO//vWvH3jJdTZjzitCB/ntb9VVVy3ipO/uc7/68aB2anUQaLdh2/X07iStvRI6v9rgvP+kc5g0ddOJNeNJWWMkVrGvu63fhtfjyUNQrEVi2wEHHFA2bbNqt/eJb212bY+5smOPf+Pxb+/i/dy9x+1h6f3OP5620T5H93u73WQ0KActdXJepV/60pfK5kaR+puovfzlLy9OJrwiDd12f42UY9qQW2+9dVm//ex5QoTgqpMAE5ENpyZ8t9ua7XT023+YZ69e+zDtS+0CbUmmPckjmgnbMNX2f+5yQx5Z3EKupu0/k5RUe9rTnlZ6HAhf1Yhogrl+5jOfaU444YSiCLe97up2+exPQGYlfCjgeWv586AQGcRoGNaqoCHTesjFa6ym8i4gKg+w9kQdxIgaQ8S5vCwo5oZVj2oeBPmh/Vcfjn7H8jL3ENuupkWAZC8qBa8XWZ1Brd8xsnziBN74xjcWAbyGBahHEvzYEN/xTFkh8G/bDH9ulxHtdQvLdw1gz8Jee+1V8iZh31/tcXTNhBJekF64njXPD5FA72StPLSvV3wZ+ZxnMFHSPnqdDe+uFQ8vTs+qODxt44k5a7Y3Y/fFbhuVYc+c4QpERYGv9XS3e1jbx2p/t5/g1F7+hrEbUuNFVq+zve1M+O55aL//BJY2BGWi5n6rmIhHM7/N0Kt27OJ6fuWpyupETKXLs20YljJC2I1ePfcTOfYw+/S7pmH2ncw2z5sdp0i+UNFvm5APPI0XtOGiPJpqUyYo61x7jVlleF/7GanfdYz2M+WdSfbUEeUd3trVG8Y+yi7PmnXyV/udb0ggTxecTaJn+FG784RHhaFhRp2ohyonYyEQAgs3AfWv2q5ULnDUUD+aatMo7+UlNep51OfaQ5X77e+doV2zKNiVV15ZYqZ7P3pXqNvWiU7b16dtxyvMcGhlvXoRzy/bE0F00A+qH9e2oSG13XYqR5p2G9Z7sA6xbqdh0Pf50Qb3HnOeD3/4wz2dFwalzzptDR3N8pm2vPdpbfN39zUhpzymw44ApyO53cbuxdEx6BDuj+Nqx2mLjGej8DeMnSNWbQOpT7YF0H7nr9fZS9sYlL5uuwlDQrdyhLOI841iGLb1Dd8tUx/RbtJBzEu3HUvSfXK9HEC6k/uaz0B7UadsP0e0fvuP9+y1tZXx2pcYGE0rNqm08wDtJ5aOwqvftiN7ThLD9FrXYJoOzKuGiUHmT0FSM4rlZgOSgVVceVFwXTVz9PazFeLYcAR4L3XFgAsuuKBkFp6OxvgPYwp/D14NoNr2QBC3UQOBx4zGBHMvCdIaG+65hiZR0xBTjYh+Zpt+1u19GO+l74Vk4hwPpwf4rW99a3E/r+cXP08Mzti8IaBg9bJw/2vj05kss24Y4zUoOK9eIDbsfsMce0FtI4+rRBDuvDRck7zIxV4lTEcNAfCSSy4pMSnFe6zPjzwtlkrXeFPaRgXWUBYvDy+nOqRbh4CKgT+VNVafNT1+nlWCUJ3Rux5f5UNFz8vFy94L1xCDYUzHkuHqNV6lNCnDZ6q5z8pF3tuEYKIiD3Y9raeddtrIWNw/701cp4spo1V4RjUVa3lTXiQW6XHXOy/A+rxoNI6avnm5fS3TdBp4tjWWqtV19fei8qlep3zQeGjnX3GRxLOuJtSFBlMtx+ry9iduGpXKU3VK5ShRUXmlI9J69RcdszonHQ9nIzw8i2Jk6yjSGFBWWW/yA3Unoqh0iuElJpiGW42J1k5DvodACCwcBGbN7mDQduCVpT6ibWk4pvewZXWUylRcDXFSOTJZq6GyxjuOsrR6Mo237fxeL121ztnv3O31OuHVPZXZnGtcW7+6hTaG+oIy3x9T16oOUOPVjwe1U0364jjq19LQa+RSv+uxfLw2+KB92+sGtcF1CKsreNf5YxwLvPPGs8pcR+GOO+5Y6uwEJ+0E78SuaZd4Voj69jXioMY6HMRRJx/tRhxJgi8xb1Berekalj9HDp2PPGi1gaTLear1O/8grnXfXp+92k30hJ133rk599xze+0y7rJeGoc2Ih1Dxykm6iu1A/UrX/lKafPVCYLd8+oJrE0pv8oXdRReNwH99neMQc9eV1sZ1L50TgL2Rz/60XJ6ji3ywLyyxWYXumMqUr84ge2TKzxkFrEJwKoZzzYKHmPSKatck6urpxvloqr3FIFDA6YGL20fP9/nD4H6UIw65E4jQaOrfd/nR4rlNWKYh7SatBBZRu3ZqPvnczgCvOx4OhNieK7UeIp6rInixx9/fOkZVanw7HtRqRjWAprQLc9oyGowepnxeiHA1TJiuJRMz63kzWWXXbb0srUFCQJlO79Kvd5alaL2y7bfVWGp3Oya++CvX1gFnDHuZdKq46jfvr32qcukh9jUHQJc18+UT88Dj+22UO9ZUBEkehDh9Torn2677bZSsTQkiTjCA7Z6DdjfcA2Cspe8Z0tFyX4HH3xw6V31rvW86U190YteVCqTKoZMBV/Prnexe+r4PDh59Pba3z7Pm+29QPzRCaUSaD8dBiqobRO4W6+4tBFOeQN6VxjaZFiHZ7tXr6mKvxim7Q6nWbMbkTqU/KmQ8QqpsWpUvGwrvxLLiVzOYRiPXmT1Dc+AZf3Kl0HXNGi/9vX67t7VER0qXu6z53dQutrH0LmnAebZ1ulHMGOuV6duDZKuAS2GkPoWlq7LPspR31WymQa3a3f+fnmq3hv5RAPE9mJ7adhgia+OSO9rMYzkUewNV9JoEeeoxr6t129blWOT6zHnl9bq/VrjMVkn/9jPvVVp1WFa87f11VTI5ct2vqjr6ifvYeVn9RwgTGoQWs7Lg5e+c3vfK1s1UjRiPDeOqxFcO3CxJFpqZEmfIWr1eRXKRr7yHNQhSjUN+QyBEFg4CHjX6fRWj2zXd5TbBC0dE73Krn5lqXpTr3fTyiuvXMqX2v5Q7ugwbpsOYWWr94c6ljLJecTa00Ht/WriT+W74ZnKH1bLXPt432kjK9+UpzyTvH8XFXONhoLWcGGDrkv91ntK/aZXHdi+/erH1g1qp3oXO+b8bsNKV9sm2gZvH6PXd3lYXuQVqbNPJx9vPXmvlw1qT/TjOMq97J5zWP7tc6hbqBdVB4n2uu7xJ8q13W7STlX/Vd9oly3dc03kt+tXz+l1XO0rdZJ23pQudTqjWfuJ+jUdvfa3bhAv62rZZtte+UFZpD5axXNt/GHasI7Xz9RZB9ndBq3stU5mlVAqsD/DaDR0mAK4PRy47m87gUW9NPRs8zIZZWr2epx8Th0BDc1RhUlnJ2q0H5ypS9HgIzlnV+iRlgiTg7lN1VqeLHqRiIm9ZvXSkNTg1fMmVobOB56u1ap3zWSGv9ZjTbdPeZNHUFuYlMZufrWMWDBsod6vUibPDxIXe730nJtJ66B9/3er3v+lZ6YLk73IqAASbwiQKkaEEkKMipR7XSuFej2JkdV8rz2h9vfHCIves96tOvtUlLxziYiWq5Q7j6EehBZWh4jceOONffeXTgKZyo/nVCOJuNTLvNNrenx3Tvtp8Pndz+vM8bqzS0qTnnxiKM9KjQ7lgcrzrNnCJYGN8bQzjFevdR16S5Bl/cqX8a6p337loK1/RMWVVlqpeHueMHtEAPG5dqYOSlfrEOWr5+uwww4r16gM7BoPQgwwUl8iIPKKkF+8j1WImQoiNjwDB+Wpem8wll/kD/eY16o/x2gPpdZ4JoATEOUfjWMmoLnZFzWy1dfkp+p97frxUK53PaaVeUbBDCrTNNJVmgmGg8w9r8KkCrMhm66Lyf8qs/V9r2x1bh5NDMMqTBJRna/mQ9cp71Wr3pvqpLEQCIGFk4CyTX2qW9/hoeU9xbpl16CytN+76Qc/+MFYCB7H1gHTNe9Ko0uU6coX8eWci5e2cqp2jFgmTUw57Z1D7FTuuh7tY9aeXKYsWAT+eTcOI0y6VOU8MapfHdg2g9YNaqd610rLgraJtsHHS7f3oHqT93gdqVW93XrtO6g90Y/jKPeye85h+Q86x6B1E+VayxHPMH5GQdVl3WuYzG/X3++4no923uQ5qlNZeeBejmfd/ev2g3hZ126rDsoPjofvoPpePedkP0ce1q1wVXE2i5SKsd5njS898P2Mp5CGkEoqo7qmkduPVpaHwPQkoHGpcX3A7IDJdchFTWl9/nm06KXTINbYrWEDFGj2t5+wAbEQWJgJCAjOG0x+J9ypPJx11lnF08sy70TLiI+8DIk7PIh5TBDUVAgco4bPqCz0kvKAIx4aYsGDTaWEVx5BT6XG0A/vUF6ZxCidBTxIeMIN2t+zSPThSec4hnQQsIYxlZcqsoo9azhQ13g76oHl7dDPqmgmHdJOmKwzOdqHiESkYsRbdQZiYb/yRboGXVO//Wq5VE40+5/z8Gqt94O41Y4B2i9ddf/2J49SsX4MCxL4vG0ES5XT6gGgce1eY0qIFMierbfeeuUeawjzDO2Xp2yLgUYwE6/Ltqeffnr5bWhUO7aWhkudNVX+4yHLlOvSbKZKxmNRxZgHEMOrNvjLghH+aZgbXlQn1BpmV8PvNPgND2fyeLenXQW5PcmX7eR/4r5no4ZYIJi3z+3Z8/y0Z2e1bywEQmDhIaD84iFWTadQLQ+UV7XjpV12eY/2K0v7vZt4ltdOxKuvvrqebq5P739DZZXpyi1tZO1cHSiEz66Jo+/9UL0wpZNXFVM+KadiITAqASNtjCIwmkuHch0ePOpxptP2Ovy77/95lT7tVMJ3u0NzXp1rvONyTuD9rYOkn6A53jGmYr1OYuEZ6yibqTjmeMcYWZxUCSY2yvRMpbF6N/Q7GY9Jiq5eIRVpGU1PvcbA/FBg+6Ury0MgBEYjoKBUCexWtgz75E2l46IaoaJt559/fhkeytNGr14sBBZWAt5jhv4SsYiTvOyITnUCD4Ja23hpiQvjfVdFL9+vu+669mZjQp3Yum2rHmJEFkKaBhbPAl6IZoz3KcRCFfp67c+zWQWvVnJ8DlvZ0LlYjfjYfbatcyxceIAQ2nqZ69C5oWFZzbVUw7CaOoNjsX7lC+Ft0KtRcQ8AAEAASURBVDX1268ctPWPN0ttgFrMC1a9hvDJ+qWrrOzxz5BoQ/UNz2uz49VndvRq1TOQR6NGquHLhqJrREuDBuqgPOU47ePjX70LrdPIrdfgdz2f7zx8sFdmu/7VV1+9/FnHiOvVDJOciLkuwqvh1cMaT2FDKXlDCgPAhAroejrqKG/fM9t5NxE127HdeH+08xse8m+dQdR+sRAIgYWLgNE83r3VdLwQ93SKC+NQrV12DSpLlXeD3k31eP0+a5u4lr/Vs897vl0G1/2VX21xtcZjt967uV3+1n3yGQLDEFAXGySkD3OM6bRNrQfMjzTVERjz41zjnUMna6/wSePtN9Xr1UPnt8g9sjip51/vei2IvSB6NVQqHBVfHpZnnHHGmOsoTxA98yqbi9IDVK85nyGwqBLQGOTNI16shm813jHEGl5AXiT9xEfiJg+wRSHWZL32fM48AoZqEU80Ogy7EA+P6K63lUDUL39rgNSg1zwju8Z7golX2Gt0Ae82Q39rCAXvXx4YxBfiv8pMv/151bU7D2xXh26XnabgHy7e7W2PTIKccA6EIx2UhjLroHR94iG1y5F+SehXvuA96Jr67dc9jwZl25NOmt3HiXqvaFwaAk2Uc+xaX/JZvXukoXrKEJ2JsURQ95foqixlg/LU9v+NP1o2HOKfIc7VhN3AXvo0oIXk6RUvsm4/kU/Phc7srgjf71jql0Rhwi6v4Wr4EG55QcpjVVBti62eGaKEz7aYTNjkuVyNlzHj4R8LgRBYOAl4V9YYj8rpOjmDEQ31Pdi9skFlKW/2ibybuucY9rcy13ummpEE2srKKyE6pCUWAiEQAjORwJyuTUMQ8DLQCFOIKkwN71KY9rNa8dVY08tlP7E2vExq4Pd++2b59CYgLpWGaGxmETC8j7dS2+NJB4XGtca3BmmvnmKUNCzNcD3VosjMugO52ulCwHuMxxvxg1cGQcWzIHyBIaY89wh1vMeYbQ3b9leHc7WvxfOh0SIGover44rNaAIppmPAcuIkcVNHoXh8vCw01gbtLwaftPGq9B6WxqluALkmwpoJWQhJrluAdsKfYefVe9PQN8O2e8WvbfOo3/uVL+NdU7/96nHrp04X3oqzZntqujeGOw8anl73G/RJiNbr3RZP5Q/HJ8LxnDGqxL3TscPE4rZOvqrep+PlqUFp6K7jdStOKZFSTEllNnP9zuveyV/iLo3i7dg9j9+8eQmgbcHTM2KoeS+TLnnSdVdO9bkR75JYTOTGk8iNEUGe6Szj+anji9cIxlX41TEulALR07XxqiRe9hMweqUty0IgBKYXASKk95fRfNqW3jcmZTWaQVzdXjaoLB30bqqdS8JfTJXxmnze7JAdSy21VHlP6qiTfiZmZZ1QbarOl+OEQAiEwMJCYOSuGd4PvJ9qXCix5Gosqn4XLYiwSngNyqoyTuCow8v67ZflU0fAS7C++ByVx4ReRB4sww7t66bG8Cv30gs/NnMIaBR65nmOVTvvvPOKZwvBQcNvkDeUiXWINhrCsflHQBlgWC2xKzZ1BHgJ66TT6aaMNaR72223HROZCIq1A48o553J2l5f7dQYCmwGbsdh9jFJDDNUTMeAT88hUYlo0z5Wv/29b81uTBwST3Ciga0HPdsahbzXCF2eceY8Nf6XeIfEUYKtd0dlUTYc8K9f+eIdNuia+u3XPRXe4oRVb0V8xT2crCkj6310rC996UvNCiusUAQyQpzOW/WpaoQ0eak9lEfecYx+earuO8wnXs6n84gIXu+LWKiuv8bCdF/U9SZjYm7iWCemcSyCKNGylzCvU4vp9KwTPPlNKJZWjXfhgOQdeZ6nVBUYawxUnrLVrBNq5JprrmkuuuiiMquvOovnR70nFgIhsPASUC4qs3Tk1bald6LwKZ73XjaoLB30buL5rV4rhrFYtiawmaxpFytva7xg5ZU4lUxHS+2Ymex5sn8IhEAIjELA6GYdum3j/NDWkNrr5sX3xWY3Vsei7o7izaRHXAWRN8SwpteaN0nthRp2v2w3eQK8QrzENRg0TPQAauyIazVRD4nqHadCEAsBz7be6/aQulCZPgT0xAuSvcMOO0yfRC3CKTF817Mw0fLR+5J45W8i1m9/5TZPk3n9nBKhvOt7nYd3i3WjsBlUvgy6pkH7dbnyyuNtSQyblya9ykrxEEexyeYp5+LxLsZkFfba53f9/kZNV/sYg76bHErsokMPPXTQZgPXyVe8jkbJOw7ounhU3jg7uHssBEJg0SGgPWpCNqFChi0X+pWlg95NyhAxfoc9xzCEHZMHaLujzvuBJ+dE3/3DnDfbhEAIhEAvAjrDOT60R70on6ayXqiTeJCN7DlZD1ZjY9Xfw3xO5YUNc75sMycBL9QaWPbMM89sVl111TIk0FYasma5NPxOpjHjl20Il17idYIFw/p5WxA599hjj/Ki5nXBLLfeeXhTmhTAUCpeDTU21nHHHVeGy/FU0TgzDMtQLQ2GXvs7rl5K68Uo9cDYjveHIY/OxTPC0MHYgiXAM6uXELFgUzXzzs4ji5ckkcXkG7zWt9lmmxKCQaWXp5lnV1ngudHYZzz0eBS5j3nmJp9vJtsJN9n3Zb/9lZnz4zntFTOzUq3DievvYT4HlS+DrmnQft3zzq/GoPT2uz/dNLV/TzZPOZZO5V7CpHWTEcPtP56JjVpjw423bb/1g/JVv30sd23qEbEQCIFFi8BE2qP9ytJB76Z58X7oVeZ6P8yLcy1adz1XEwIhMK8IECNHcT6c6nTcbaoPmOMtHASIFIZ41uGGhEkCpUDMpq83/Ekss8suu6wMv9W7xzbZZJPSw6dxK2YWDwxmuJVZ8ogahjkalmUIl7hbjstTx/ZiXYktxerQLQ2GfvvbjkcvYfLEE08swzfEY5k1OzaYYRHcj83sWSeZsH0sBGYqAc+sIbUmafF8eO4MdSRIatR74VhOmDTjOmFSB4Gh3p6pLbfcsqDLMzdTc1CuOwTmHQFD5U3qFAuBEAiBEAiBEAiBEJh+BIwyMeK2/vFOn582Yc/J+ZnInGtqCBAkBZFmRAu/jz766DLUXkYUb8skC7weiX4ypU+TG6y//volXhbPSMHpu2aYuEaHCRqYiXLENTvppJOKJxbxUKwyHhvEShMhmDWzKvOD9ne8c845ZyxO1UYbbWRRGfYgxlm/4Ndlo/wLgRlEoE4CYUgQj+Ktttpq7OrFf9M5cPXVV5dlYrf5Uw54JgmTSy+99Nj2eebGUORLCITAFBAw8iEWAiEQAiEQAiEQAiEwPQmYqEsc/WpnnXXWHMO86/J59Rlxcl6RnabHNSsoMUJcFcH5Bauvnox16HZNOs9Kwwt++MMfNmuvvXYRLnk/9gpmz4NSEGd/1Ux4wG644YbGLKFiXZmhnbfWuuuuWz4vvvjiss2g/W1QPTx9Fw9h+eWXL8PBCZ4mDzDMW1pjITCTCdQZgnkt+zPjsBAKNZxDm43n+4ADDmgMtazWnoE9z1ylks8QCIEQCIEQCIEQCIEQCIEQWLQJcEKrE0QuiCuNOLkgqC+gcxLv6gzLZuLkDckzssZrMWFGr3hORMx99tmn2WyzzUqssl4xWUwgcOGFF/ZU1nlUbrrppsXTUWa/8847m9VWW62IIueff36hMWj/Li6xunhzioUpnuXGG2/cbL311o3Z9mIhMNMJmEldGAazJYs1KY6k57dre+21VwnEbr3n3my4/WZizjPXpZffIRACIRACIRACIRACIRACIRACU0UgMSeniuRCdpyjjjqqCBjbbbddc8cdd5TZSc3mbXiniWbEoCNGMnEnCZti2VVPx+7lGq5l/ZJLLlmO4fh1FvALLrigLDPU1LBxQ7/FxuNZWYXRQft3z7Xvvvs2jk/kPPXUU0uAf96gsRCY6QQ22GCD8uwKm6BTwVDu+mzceuutZRIqXtPM82jyKxPhrLHGGiXUQj9+eeb6kcnyEAiBEAiBEAiBEAiBEAiBEFj4CRglK9xf/aMNMaHCzGPAhBHj8LbEEkuU3yZZnqrJiSNOFqQz7x9R8LrrrisT3BjK+da3vrV4IhoybZZtM9mdffbZY2AMx1588cWb008/fWxZ+4sZu4kfRxxxRBl2LaZlnZWTQEIEMUyUyEmINGOoiXCqDdq/blM/iS4EFvHyTHV/8803F5Gyrs9nCMxUApdccknzl7/8pYj3JqZ6wAMe0Bx33HEFxxe/+MXy/Ik7K7gxT2PPqefI7N0my+lneeb6kcnyEAiBEAiBEAiBEAiBEAiBEFj4CayyyirNMcccM/YndB5ba621ijOL75zMlllmmWbZZZf1s4T1W2GFFUq7syyYxL/FZscdGwvUZ4bW2MwmQB2/6667yt9ESBhO6s8w0InYKPtPNq0TSV/2CYGFgcCg58g6z3g1Qr/OiGFituaZq9TyGQIhEAIhEAIhEAIhEAIhEAKLPoE6Eq+2Fzm3cTar1v1dl3c/OawNsoiTg+hkXQiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEwIQJjCdOZlj3hNFmxxAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgckQiDg5GXrZNwRCIARCIARCIARCIARCIARCIARCIARCIARCYMIEIk5OGF12DIEQCIEQCIEQCIEQCIEQCIEQCIEQCIEQCIEQmAyBiJOToZd9QyAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEJkwg4uSE0WXHEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiByRBYvL3zeLPntLfN9xAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRCYDIF4Tk6GXvYNgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRCYMIGIkxNGlx1DIARCIARCIARCIARCIARCIARCIARCIARCIAQmQyDi5GToZd8QCIEQCIEQCIEQCIEQCIEQCIEQCIEQCIEQCIEJE4g4OWF02TEEQiAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEQmAyBCJOToZe9g2BEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBEJgwgYiTE0aXHUMgBEJgNAJLLLFEc8973nO0nebD1g984AObLbbYoll//fXnw9kWjVPMmjWrMJvfV/Pwhz+82XzzzXue9mUve1nzhCc8oee6YRfe4x73aLbccsvmPve5z7C7TPl2973vfZtXvvKVzb3uda9JH3uFFVZonvvc5458nHl1fyeanpEvYBHeYcMNN2zcn1gIhEAIhEAIhEAIhMCiQyDi5KJzL3MlIRAC85nAscce23zlK1+Z42/jjTeeKxVEyS984QvNRz7ykea0005r3vKWt8y1zWQX7Ljjjs266647ocMcc8wxRQx6ylOeMtf+Sy+99BzX53o///nPz7XddF/Qvk9f/vKXm8997nNNr+sd9joIhK961auG3XzKtltxxRWbV7/61XMd7253u1u5h5ttttlc6wYtIPK89a1vHdvkAQ94QDnOwx72sLFlE/mC73777TfHro973ONKXhpPQCXgEUjr/ZlM3naf7N/L5Ik11lhjbNXhhx/efPGLX2ykc17d30HpGUvIAv6y3nrrlfu00UYbzZGSQw45pPnwhz88x7IF8WOnnXZq1l577QVx6pwzBEIgBEIgBEIgBEJgHhFYfB4dN4cNgRAIgUWeAI9DAgfhsdof//jH+nXs893vfndz1113FZFktdVWa/bee+/ipXjeeeeNbTPZL4TJ66+/vrngggtGPtRDH/rQhtBKtOsaYfWf//xnQxCo9ve//71+Xag+XeOVV17ZLLPMMs2uu+7aHHTQQc1LXvKSCV3DEUcc0Rx11FET2nde7PTvf/+7edGLXtT861//GunwxMlnP/vZI+0zzMaLLbbYMJv13MY9IrLWa5lM3u55gh4L3/CGNzTLLrtsEWpvuummZrrd3x5JnmeL6r173ete13z9619vbr/99rFz/ec//xn7ni8hEAIhEAIhEAIhEAIhMFUEIk5OFckcJwRCYMYRMPT1Jz/5SXPzzTc3xKFeZmjqIx/5yCKE3Xbbbc1Xv/rV4hXGK6mXOFnFS8LnnXfeWbwtbffUpz61HOOFL3xhOY1zn3TSSQ0B4U1velPzkIc8pHnWs55VvBp5nXVtu+22K+LVve997+b3v/998+Y3v7khwvAUI0a89rWvbZ7//OcX4bS976Me9ajmL3/5S/Pb3/62ufvd7z4mGLW3WVi+E45/97vflT/Do1/zmtc0hhC7vne9613Nyiuv3BBfLrvssoagjDXvSAKm+8s7kRB9wgknNDgSA7feeuty+fi++MUvLsP2cd1rr70a95C3LE9H533jG99Y7uNWW21V9vnUpz7VnHvuuY3PXvv/9a9/Led83/ve1zz5yU8uafj2t7/dF/dnPvOZ5rOf/Wxz5plnlrxBrHZN0u2aiLFtW3311Zt99923LJIPPv3pT4/lSWl+xjOeUdadffbZDe9a1s6ft956a/POd76ziOJl5Qj/eE865hVXXNFIB/GeR648/ehHP7p46G2zzTbNe97znrny9oMe9KDmve99b0M4/9vf/ta47lNPPbWc3bJDDz20Ibj/+c9/LtzHS5Z7+LznPa/hOVn5/s///M/Y/bXe8+p4vCo9P+9///vHtnWv11lnnfJ8fO1rX2vWXHPN4h19zTXXlDQOSo97stJKK5UkKkvcD6Ks61588cXLMH15zbFuvPHGItraWJkgDb1s0DE9w67hfve7X/Ozn/2sefvb39706lBxXPnvHe94R8nLvc7Tr0xxPy699NLmgx/8YNltl112KUPrceyXfypj99M9lKZPfOITzW677dYINeDalXW1nF1++eWLF7owGb/61a+aPffcszzHTtjrWbYcUywf+9jH+rlAwjKUE+dfCIRACIRACIRACITAXAQyrHsuJFkQAiEQAsMR0DAmBH7pS18qIl+v4dq89NjVV189dtBf/OIXRbAcW/DfL0SXt73tbQ0Rk6BB5NLoJiYQOYkV1QiKhAbLDjvssCKc/PCHP2wOPPDAusnYp6GrL3/5y5vLL7+8iDoa+4QYdsABB5TPU045pfnABz5Qvrf/PeIRjyiC2+mnn16ukYDEw2xht1VWWaX5xz/+UQSNPfbYo3na057WfPzjH29OPPHE5jnPeU5DQOSF6h6vtdZa5XJ9EjcsJw7XuIwEF3wvvvjiIhgRdAlEBEliSt3fOR/84Ac3hFGiqKHTvAT77e+kPPrkoU9+8pNFFF111VX7om+nyXfXRACUXtdkiH7bvve97zXuKyNCtcVy95go+qMf/ajZZJNNGnnz/ve/f8mff/jDH4rQQ7w6+OCD24cc+rs8KP9KE6HxN7/5TbPtttuW/eVp6/z1ytvShaNPz5Vh20sttVTZ13OD7ZFHHtl885vfHFveL2GeDcIYQU3HQbU2S8cjdt5yyy3luNbVofUveMELihf0hRdeWNLz9Kc/vTyTNV7moPTwoHaPiNOGS2NRn1/iofvueSOIE5mdCyvXvMEGGxQ+Nb31c7xjGirPQ5rw98QnPrGv5zCRXh6WD5y3a4PKFCJrO86n75YNyj+V8Q033FC8VuU3ZR82/qSVgFxNZ80ZZ5xRBFBitrSyfs+ydZjKJwTkieZbx4mFQAiEQAiEQAiEQAhMPYH/a+lO/bFzxBAIgRBYpAkQTwx5FrOPaFQ96Qgd1aqXDu+8an/605+KgFJ/189nPvOZxcvt9a9/fWPoNO8j4hGvrOuuu65uNtenhr/tHff73//+XOsJGQQlQg/7+c9/3hx99NHFQ+1b3/pW8RZ0DMJA1whoBDpedURVnkwEF16CC5sRLnbeeefi0Ug8Ev+TEVoItzwEGQ9UMe14IfLKMgHHRRddVAQhv3m0tm3TTTct7D/0oQ+VxcQSnncMax6I55xzThFH3CMx/Xjb8pDj3UgYtLzX/gRN+YBHIeNxOOzERbwy6x9hh8jkPleTJ+vvq666qiwmwjH5w5BeQpj4kcQxzOR5XreEXcIlz1CiWj1O2XmEf/KkPGt/1088a/O1vJ23iZo86+zH65JHqPuEKTFffiU8XXLJJUVs5ZVYhyn3SlaN08ozdZC5V7Xz4TGPeUxj8iHG29i9NAyc/frXvx4T/vEalB6itHTWe8vDWl6qJu/UdWJVEo/lQ7yIi0suuWTxfqzb+xzvmBjZlxENlTn94kjyIvVc7L777s03vvGNsk/9N6hMkWZeigRkIiev7pNPPrmED+iXfxwX4yoyKl+I1DpNmE6gJz3pSWNhKwjrJ5xwQlknz9b7MehZtvEvf/nLvh6n5WD5FwIhEAIhEAIhEAIhsEAIRJxcINhz0hAIgUWBgOGDPN8INUQ+k5XwUGuLkwQ9xhOIRyTjjWiIaNcIM4Y11piOvO7EeyP+DBInu8fp/iaQGpZdzXBOxvuovbyub38SMog/P/3pT8ti10NEIhTU47S3n87feTISkggyrqOKMiaBEXexHTuU6MyIitWjb7nllpvj3tZrxZFHZXt/64hTxDOiNYHZUFWCD/FTWgglbND+vL2IgNV8H1acJKRWk994pw1rhDEmz8qHrqV6zBIr24ZLL3GSENU2w8u7VgVxohlzL9riZHf7mgYepW0j1FUvZUOgq2HA87ifuT6iNPGLgEv862X1mbTOfavXQhgj/Ferz4nf46XHtf74xz+uuzY8n7fYYouxY99xxx1j62pZYEEtO3qJruMdkwhezbNQPU7rsu6n8Aa8N3l0thkMKlOIqLxqhUUgTvp+7bXXFr6O3yv/WN4+PqHSUP9qrr99vTXfWP+DH/ygiOY8Wgc9y7YViiAWAiEQAiEQAiEQAiEw/QjMV3HSUDeVy/Eaw9MPU1IUAiEQAnMSMDSX1xVRsppGePU8q8uq+MCjqQ4bJaQQBrpG9CACtY2gxBtL45xVkVM8w64RAnqZGHnSW403F2s38Ou67ichjVhURZcqmBDNFjYzZJsHmGG8/qrA6r4RVI477ri5Lkksxh122KHM3sxrTzzHrrnHvMR4ZXaN56LYiTwxiWbOQ9TmTVaFsEH7E2h4ClZrf6/L5tcnoY9oNMyM4ES/7qzcRFhmCHd33XjXUPN2FfvFeSTmtc2zwRybZx3rPo9lYetf9RAVJ3KfffYp96hfDMbWbmNfMTG7OLHSM0rgrFbT2i89Nb5i3Z7gh2991uvyUT6n+pg6Xnii8u6VFw1tZ+OVKTptMGW+s0H5R/zXUUx9shrxGTPP8aBnuW6fzxAIgcEElKX+ahk2eOsFt1ZnsHdD17N7XqVIHUAHknqAsibWn8DCkof6X8Hk16h3G6FglM6s2ZMPCvtS42NP/ujz5ghG+qjPeG/P7+dr2CsymsmooxtvvLGMbKrfh91/QWynLWeEh3ZIu+N1MmlR91THNQKnbQt7OTW3G0P76np858Fjdtr2n171ajK1h1CDrpoH0tAc8bw+9rGPlV5zw95iITBRAjzT5MHYvCdgwgQxFbvPrGF6hviOZ+5TjaNWt+VJ1i4j6vKF6ZOAQbjjweVFzuuRB1kVRVzz82YLFRr3vMLExSNgeakavllj/bWvWYw8HTj7779/8XIT145HnhdP9Z4zQYsXj8kh2sabihcU76GuOS5Ri8eduG/uKc/AXt5u3X3tZ7IcMd94wv2///f/ihBQr7O7/cLwm+cWEadOBkMcNEzVNapQEymJMYw3lwoQ7j57VSrwJZAQqysjcfIYEUcjhscfoZIHmW1UWgmVbND+vFPdN0Iqkas97LfsPMl/VWwyHHY8k055nTBoqP/GG29c3vfdssFxDLn27je8XX51/Z4Bz41nYhRr522exIajExLdK3USdRDDngmiWEufZ83zJw2DrIqe++23X9lMyIJRTEVTpVP9huhsCHS18dLj+TMc3b31nKm4Vm/aeoxRP+fFMTVSDO9vd5yMV6a4J8RWf3Vo+ij5Z7zr1tnDU51IKT5szceDnuXxjpn1ITDTCZiczAgA70jvQXU/776pNu9K74PJmjrS9ttvP9nDDL0/z+xXvvKVJVzH0DvNsA0Xtjw0L2+Pd1SNT62OMi+epalOv457k92x9vOlLiWE1XSwnXbaqXT4S0v7+3RIW780EBKN0NFWnCqTp3qVo1NVTjl2DX00VWke5jgji5Mq0Bq1PEnqn4Yrk6HN3NntTdLrrjFhwgAeJBrfteE3TCKzTQi0CciDvI5YneW0vT7fp5aA55UgIYZY2yz3N4yJx6gxWW3Y/er20/GTp47ZaFXECK0mmOFlYFIZ4pMe0jophBc6McfwaKKiRnq3p8s1GupryLTeSg0EIq5GvmGLvBfFBRQ30EQQBE5WxRU9+QSvdmdR2WD2P9s7p5iLhILHP/7xRaCs6wd9So90mVjFdapsjSrgDDr+gljn3ml8zZpd2TLrL7HWcFfXaLmeyI9+9KNjSdNAE//ORCK9jNBs+DbBDCP3zwQ21Qgmzvnd7363LJJPiJ51KPOg/aWNIMfDT2NxMuKVNHRN/ELDksVTHFRxls+MehBj0hB1adY5YXKRXqMh8JNfNeTkPzEZCbuEw0FW83N7m27eJpDz/nWvjjrqqCIA13tjgif3z7Pmfsi7w5jhvma/JqbVxkS//dpp1GPvnM7jvWSSnrYNSo/Jr4hq7i2u6k5mdJ+MjXLM9nWMd06dLW1hfrwyhVe2MstfDf8wSv4ZLz28MJVDRGHvp8ptvGd5vONmfQjMVAI6SdRVlGW77LJLaa8Z7aHTRCfKVJp35FQ0ejWepTU2PQgsjHlofpFTB1rYYrW3ny/1ZeGPYhMjoJPXqKPaDpjYUebvXspoZfX8tsVme2L0HgfYJyVeUi95yUuK0KgBbghSNV4ooKugi9HlJvDi4TVphkkzhjKKPKHS+vb+9Tj5DIFBBDRuxYwzvNTQ2DpJwaB9sm7iBDSuicC8ZjT4azxF4plhqRrWvMZ0QhAFCCDnn39+mdXWWXlOEleIc3qNeE15QXvpDTM8dOIpnz97Vq9JQpPrrNYtHy3nmafi354cp27f/cSy1/BSZSqWvLJ6mXXt2G3tbaRVj1q/fdvbdr9Lj1iZ3aG03e0W5t/jsR3v2vAlmlUvrvG2764ftD8vQeJVv3vbPdaov1078amXgNnrWIRw+XO87V0Tj2LPx0TyXfvc3byNCR7dDlH7uA8E5/HS1z7+RL6biV19RqOeyEvYNOzPsnZ5MCg9ylblxTDlwrBpnBfH7HXuiZYpw+afXuesyzBTnvWKIznZZ7meI58hMFMImOhMRzJv97Z3uzqgslTnjU5qozl04jBlnTadOp3yWTmvjq5M5jGvA6HG3jXywDqdWkYD6KTWBuTgUjvqHNMIAR2FQubo1JYW5+YhpcxX9zdpoLqUeqd3gE4Jxnvd5G2OrVOER7z3mk5ZHSY6I3UW7r333mXyrergwONcG1Z6ONoY4aJcIbYZZXHC7Mm3dDyqB5kc0MgAIwWZmMXSy6TXsYXd0TGj06mOkJAGnVnSp9zUoVknAHNd2smcL5xPPXu6D/8tF9z5N93ykFA6T3va0wpP7ZeaP3TM4S+mMmvzlwcuvPDCsUnu+t3Tmk/b5zCSQgelCfbUPcQYt/8mm2xSnqs6aaY8ttFGG5X40dpPRtjI47ZnnhOdwN5xOoCFSNHWbcfTtp18JN94xpyP0wMxyfNItOck4blh8rR2Fx2n37PpWeNoUUdn1edLO04dx/nw8QyIKc3pQRuQqfsQs4xk6GdTUX5Io2dDB6mY+PW7MkoHO40KC2k1wk9a6+SXNV06W3bddddSlhmZI1/Qr1yLEFZ1gkPX7FlWjvRKu2faKDLlJgcGsdr33HPPUiZ1t3c+ce456akLu8d4SadQR8ofZU47L3bLAuWDMlU5JN3KQHWg7Tve47Wcuvjii0vekd85C3AM9KctJz1MmeiYHA7bbReOKfKmfZVl2u/zy0b2nHRBXkC8JhTUvHRqgHoPSC2E6wV4Kbiw9rAv8daYhnosBEYloOA1iyyxu1YsRj1Gth+NgMrgWWed1bziFa8ow+i6eytUlQsKOIUh7z4v7mrHH398KbhVXBY18xLk2dgWIlyjF3jXVI6HFSB6CZOOp9I/SOQZJF5J66B9u+lt/5aeRVmYHIZtm0ev7/i2X+69thm0bND+7tugezvouMOsk6+cf1hTmR5me9vwzpxovmunp3v9jtlLmLQPoXCY9LWPP5HvGhM6ZA3j52GrsW4SpW55MCg96knDlgvDpnFeHLPXuTGeyL0dNv/0OmddpoztJUxaP145WY+RzxAIgf8loE2mjtIWJq0hThJOmFjTwscQTAgXhBcdMep9thFmoQpulhNN1P+E9HJ8ogyPd3UJjWsNZQ3sthFGiDIaxoccckh5lokDxIPDDjushNGo8Z2FqdE4Zxr7q6yyShGi6vnqxGk6KzTCCRXSQ0AkWim3CQbCg9TwQ8J06EzSwUNgMFqB0EMYqKbdS4QSbofwRFDwx3NdeaguTHAlVLgOJg3OScjUftGWcV7mWEKR+BRCg4g03mRlZcdp9m+65SHpwZvDhJFD+PO2JyLiX4W0I488sgg+8rDwO8Rz4uCge1rzafsc8ps8b+QMQZtoVc3998fkMQKS+qJzW15HbGg/OT+BVH4gMBK+5MeuOZ+8KB87n9jm0sWcw/NRzTl0LLB+z2bdtn7W54sAR/dhnllaD0Efw2rOXUdJ1GXdz6koP7rHrL89U9qhz3/+88siXp6uuTrG1e186twwyWgVBH0y19tmVq/fum7aLXN84b1oYcoR7d7aUdLd3j1UrvnzbLvH8onyVV6oHuCDygLlivsqzxCGxysjMDj22GNLjFyj/JS/l156acML1nEYkVn9s9t2UdYqo5XVtWwsO8yHf4uPeg4FtpuvgDc0TQ8YWP1clVVcveyIGm6MfXm9MQVxLARGISBWgweK157GHw9dnisqRrF5S0CPkheRimd9idYzqoAxha4C30udcKyMYAo+w51VHtsv67Iy/0IgBEJgISWgR1n9RmVP562Yov0E04X0EpPsEAiBGUBAJ0uNbe1yNYB5ODMCXQ2d4HsVKwkVPJZ42TCOKDwvGcHEH88g3keEIMINEcU+hEzePP2M+MmLyT7amIRKpjHddnip+2t8mxiH8MSkU5u1mtAfNewNQYCXGc8nJkxOO54zpxpilrJc+4KXlrYG4YqpD3OSICQSW3lDEo9cK+FDRxoRgKCjPowDs3/9e97znlc68nlbET6JATwyefTx8uPdVSciLDsvBP+mWx6SP2unurjal19+efF0hZKoRFDTnpQX5S/32v25cbaXrw55ekW/e1onYWqfgzjuvtd8RawiQvUynWt15N9jHvOY4tFoO+KaUYHVe8+EmLwZe1k9X83XQjYRN8ezfs9mv/204YiRrD6zrpF4r4yQ3z1rnNTGs8mWH/2Ory4m3IvrJ56KiS6UTK/OU21VmhS2o0zG1057TYc85XllOiKqOOp3e/vaSWE5MZLRxHS66NRmhOV+ZYHODoyVi8ou16idPShMGs/SOj+HCSmVYTzVlVE8d41sJn7XvFwS8d9/7rf7qqzmYDA/bWRx0oW6CbXAJD54KXF976eYi/skA3MlFq/SC8LLhWt9LARGIUCMZFXF91BuP9udOeLkKBQnvq1eYRVWvW5tU8gZOtDu2fNCb1t9Wajg1spje32+h0AIhMDCSkBjxl8sBEIgBBZGAhr3bTFPR4tGNG+zOuLNdbW9lTV4eWMReNqmLkhw0ZlNsKpGFBjWDHVkGsjajtV4dlYPsLrMJy+ntrgqxlvb2h6avC3bbVACFoGg1luds3YycbLBpu2lRFBkhA/rXS/nCcMw7css50RRvSMtI55U45XE2aKOPqxennV9m3ldNt0/p1seIg5Vc895krXzqnxV+ROJqhkFwcSI73dPq6DTPgdvuXYe9L2fOFnzifM4Rs17njkjLapVvaX+bn92z2cU1zDipM7UyTyb0kCw8owYqu4TpzbDdjrb3+dl+WHUijjnjKd0FW3b5/edjqUd69MzzHmm3s/utu3f7bTX5e37LWwDUbRar+2tq5MM6rDxp1wwhFwHN+tVFuikYe2h/fZri55lg9a/9sSl6qfyv3JJOg0p18Gi3JxubfKRxUk9DQqf+rAY7sk8IP1MBgG9qtfGrYNTf/fbL8tDoEtAJUlvU/XIU5HSg6rC02sYbXf//J4cAZU5AdKJxJ7hanpi9LLwouYaLuRDL+PuLpYOT6NYCIRACIRACIRACITAgidAcKvxENXvxEtknFL6tdfUCY2Cq8Os21ehgc07yRBqDXhDrdv1xkEeP+3jDPudQNJuqBuSa9hlrwnbCCntYdpiaGpD1PTxaGobEZGX1SAjMLU76G07zH61PWNkUfXyG3Se6bxuOuch+YOThIkF21aH8XKy4gnLtCttP+o9FU6lna/a39vnHPSd4GRmZ2Kl/MjDtp85XzvPt7/bt50f63U61njPZr/zdZcT2cTDJLRWdt1tBv2eTPnR67janmIncobzDPN47mXaoTyeaVpiL+6///5FZOUxXcNE2E/5MZ6177Hv7Y6UQfsKc+b4G2ywQYmVSSd705veVHbpVRYozxhv3Co6Vg/MsqLHPx0ctROGd3jV7MTgdC7xOXlG9ioj6+Ewmd82p2vTEGcHnhAhxgJByKyZHoAKqtchPATck2UUPUuEiRr0tdf2WRYCvQiIbaMyoxIkeK2/6knZ7qnotW+WTR0Bw3lU7No94F6iRElxxBT0/SqdepHNcN2r13vqUpgjhUAIhEAIhEAIhEAIDEtAbDJiojqeRq+h2GKx8eap8ea6xxL3jCDCC6e2CesQZm0+dUWhvQgY1SvIMTSIiQDtZd1jj/qbACodJiMhLhFDayy57rF0phs2TZDSriVmtD3g1GENuSUuqtMabulaB5n19iN02E/4I3VdQzAHmXqxYbNGGRIgeFry+Np8880H7TYt103nPESkIQTRL3AmUhqSzeHKn/BU8r225kc/+tHigTjqPTWClKekfEVEaocKGPaG8WKTf8TG1M7dfffd++7qfIYR1/MZlVqNpxzxy3B2z7IRbtUGPZt1m+5njUnoeNXkU0PiDSev3nd0nmEnT5lo+VHP3/0kkrpuE+N4ngnMXTMM3XBmHqa8JXki1jYr72rlh3vnU14Zz4RtsK1yUPiJ9uRe/fYVpxY75d+ZZ55ZykNpGFQW6CByPYRLHUJE61mzPWAHmdi1zmHoNi/36nXpuml30jFo5Cnvbh7jVaQ1+VmNjck5TLiBKogLq1FDbwxK0zDrRhYnDeF28wSYpVCvuOKKxVtq0Mkk1kV4ubkQL6V3vvOdg3bJuhCYiwCF34Pb7r30Qqf4twvduXbMgikloEDrTmxjtsLnPve5pUxQQNmmn4l/UT2v+22T5VNPQKXdiyoWAiEQAgsDAZVqDTTvDA2eaoZjGXZnYotYCITA1BBQlxaCi7eNeQWIDRre2nq9JpVwVu06MRIJa7YTl9wkD4zHJbGHlw6RkABUzX48cmxDCJgKE0fSUHDiKmGSUOF6epkQRcQWsSN5iGr015iatrcv7zVDgDk/EBAMhexnrkXbWBsZA/sZ7kqAMNS2n9W6Mkcf7WTeXEcddVTp6BcCbWGz6ZyHjNyiP9AvcJY3iZCME5URoPI9wZLQTcAa9Z46h3aqfEX8bAveg+5l2ztNPpOXnVtIBBOk9LPu+aqAaHuTmBoeTmT3LPOyrDbo2azbdD8N467HI/4xHQ/V47h66BmmPKywPtHyo5u29u8aY9H19zJONEQ6cRc9Y9quygumLOBs495xqlNm1We017Esc4+FO/PsKzdqHNF+21tusiP6hfMoN3XUGFrOBpUF8oV8azi6MlceGWTKQ/eayE00VbZUq06Fyqh+ptwj5tZtvA/ErWQEcfWy5ZZbrvwmWhNACeGTtcVmvxQm5K8JjorjKC7o4joA2W8M/mQvJvuHQAgsOAJ6lhVK7VgpCy41OXOXgCEDXiRma4uFQAiEwHQmoONb4HfeAuqbhoZqtJk0gmhATDBhgVjHsRAIgaklQDDkvUWkGa9x7swa9MS1tjhSU6StqF7Y6zg8cnp5N9V9J/JpKKv6aFsM7Xcc2/L4JBRUM0HGhhtuWIY8uiaCVq+01+17fSqzlE+jGo8+AsdUMxk1HVOx/XTNQ/Icz8FeoQrwlxe6M9bjMco9dRz30L0c1Yg/OuDU2T03PHDFQ7WM8NnLnI+XMucQnrs84qoNylODns26f/cTP0KnZ8JzRogX7quKa2atFqpgFCe0iZYf3bT5jZeOAcx63ce6j3O6p8TKrhHkPL/jPfeERcKmzlLi9qj61nh5sV9ZMEq5pBxn7TLOb17OnoPuBLfWdc120oIZq1yUne2Qet3f3eMM+3vkmJP1wG7aqAXvKEJmPU8+QyAEFg4CXgIRJhf8veLyz0vSS0SvGY+F7bffvsRWMWzAy1RoDh1FYoTWIMuGQtjXfTQLnx5R8YL1hvIo4IHAvV8Pr9gyKk6xEAiBEJgXBDRszz///OKFxZulmsqvSQp22223OWJD1fX5DIEQmDyBGgdx2CNprPYSJu3fb7l180KEI5y0vcScp5+Nt91E67Sjto9r+noJZnXdwvY5XfOQPNcv3w3iP8o9HXSc8e6jsHfq6MIjeK7U5U300k+YdLxB5xu0btCz2S+dld3zZg8r5r1HtKrxae1D8DPiYRSbaPnRPYfRFHWI+SBh0n7O2UuYtK7fcut6mXONKkw6zkTz4ijlUleU1CHDE1IIjxrjstc1tZdVkR2ztrWFScu7v9vbjvJ9wp6To5wk24ZACIRACMx7AsRDvZcqBsRGouIVV1xRfutN9dImSJpRTy+suDBe5no/Dfk++eSTmxNOOKEImFJLFPjOd75Thj3oiTzwwAPLDJzivjrOoFgl8/5qc4YQCIFFnYDYSoYwVc/Jer2GuhkKFc/JSiSfIRACU0GAp5FRQIMmiZiK8+QYITCIgHiCPBuvvfbavmJqd38ebuKtjioMd48zzG/vZkN7pa+KV/YTf1Horq6QNcwxJ7uNYcU8nYeJ+zjZc9lfvEVCYRVsp+KY8/oYxG5xVY1EGSRcz+t0DDr+hD0nBx0060IgBEIgBOY/AT2WTAWFAGlYQzUvbIGrr7rqqrJIr6w/LyoVcXFiqhelDcRiqXFGNttss7KP44pB4i8WAiEQAiEQAiEQAosSAZ5GXW+jRen6ci0LBwEOBv5GMSLh/BAmpYmnYK/JjWvsyVHSPVXb1jiKU3W88Y4zv0TQ8dIxynqi8eWXXz7KLvN924iT8x15ThgCIRAC84bAlVdeWYZcExr9/epXvyrDr3sFTdYre9BBB5WA2zU1hkxWa+8jhow4byZC8mJTIRGYeUH0jNb05TMEQiAEQiAEQiAEQiAEQiAEQmDRIDDybN2LxmXnKkIgBEJg0SRAQHzpS1/aEBR5SrZjQ4o5Wc3shGKOGC656aabNjfffHNfsZHrv9n5tttuu+JRueqqq5bv9Vj5DIEQCIEQCIEQCIEQCIEQCIEQCIGJEog4OVFy2S8EQiAEphkBM/QZii1OjaHXhnJXQdJ3MdqsY4Zom93PxDdrrrnm2PJelyRostiUf/7zn8tkOYIe1+P22j7LQiAEQmB+ETAbqY4Tn8z3XXbZpXw3q+Xhhx9eYkNZYDbTQw45pKzLvxAIgRAIgRAIgRAIgelDIOLk9LkXSUkIhEAITIrAhRdeWGIlHXfccWVSG2KkCXLY6aefXmba/sQnPtGYCdenGJWnnXZamdH7zjvv7Htu+xI1TznllBKn0pBvk+fEQiAEQmBBEyA4muCrzs65zjrrNGuttVZJloD9T3nKU5rllluu/F5jjTUaQfPF2Y2FQAiEQAiEQAiEQAhMHwKZrXv63IukJARCIASmhMB97nOf4hnZayY269ozyxEdzTY3TPxInkm8Le+6664pSWcOEgIhEAKTJbD77rs3z372s5utt966HMokX6yWaWLp8vau1v1dl+czBEIgBEIgBEIgBEJgwRHIhDgLjn3OHAIhEALzhADxsS1Atk/SXX7LLbe0Vw/83kvsHLhDVoZACITAPCaw5JJLNtdcc83YWaooWRe0hUnLur/rdvkMgRAIgRAIgRAIgRBYcATiObng2OfMIRACIRACIRACIRACkyDwuMc9rrn99tvL3yQOk11DIARCIARCIARCIAQWIIF4Ti5A+Dl1CIRACIRACIRACITAxAncdNNNE985e4ZACIRACIRACIRACEwLApkQZ1rchiQiBEIgBEIgBEIgBEIgBEIgBEIgBEIgBEIgBGYegYiTM++e54pDIARCIARCIARCIARCIARCIARCIARCIARCYFoQiDg5LW5DEhECIRACIRACIRACIRACIRACIRACIRACIRACM49AxMmZd89zxSEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEwLQhEnJwWtyGJCIEQCIEQCIEQCIEQCIEQCIEQCIEQCIEQCIGZRyDi5My757niEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBEJgWBCJOTovbkESEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEwMwjEHFy5t3zXHEIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhEAITAsCESenxW1IIkIgBEIgBEIgBEIgBEIgBEIgBEIgBEIgBEJg5hGIODnz7nmuOARCIARCIARCIARCIARCIARCIARCIARCIASmBYGIk9PiNiQRIRACIRACIRACIRACIRACIRACIRACIRACITDzCEScnHn3PFccAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAtOCQMTJaXEbkogQCIEQCIEQCIEQCIEQCIEQCIEQCIEQCIEQmHkEIk7OvHueKw6BEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBaUEg4uS0uA1JRAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAjMPAIRJ2fePc8Vh0AIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhMC0IBBxclrchiQiBEIgBEIgBEIgBEIgBEIgBEIgBEIgBEIgBGYegQmJkw960IOaJzzhCX1pDVrXd6dpvGKppZZq7nnPe055CjfccMNm1qxZU37cHDAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEFgYCi3cTeeyxx84lmB199NHNV77ylea+971vY/0jH/nIsts//vGPZv/992+uv/768vsFL3hBs/vuuzeLL754869//av52Mc+1px22mndUyw0v3fZZZdmk002ae5+97uXNH/1q19tDj/88ClL/0477dScccYZzY033jhlx8yBQiAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEQmBhITCX5+QDH/jAIkTusMMOTf0jyjHCI6/J7bbbrtl8882bO++8s9l3333LOstf97rXNddcc01Z981vfrPZcccdm0c84hFl/cL2b7XVVmte+MIXNieeeGKz6aabNscdd1yz3nrrNSuttNLCdilJbwiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAhMSwJzeU7e5z73aX7yk580N998c/Pvf/97jkT/7ne/az71qU81v//978vy73znO82znvWs8n3NNdds7na3uzUHHXRQc9dddzWHHnpoc/rppzfrr79+89nPfnaO47znPe9p7n3vezePfexjy/ItttiiIQbuvffeDXGU6PmRj3ykOe+885rPfe5zzRe+8IXmlFNOKeLgHnvs0Wy//fbNH/7wh+atb31r8+AHP7jZZ599mr322qtZd911Sxp+85vfFNH01ltvneO8G2+8cbPiiis2hx12WFlOOH3729/e7Lfffs1f//rXObYlvrrez3zmM8297nWv5swzz2wuvfTSkrY5Nvzvj3e9613Nyiuv3Cy22GLNz372s3JMHKTvve99b/OYxzym+fvf/95ccMEFzQc+8IG5DsE79ac//WlzxBFHlHWuDQtpw4s3quHyuBGAeVtuttlmZVuc3v/+9zdbb711s9FGGzV//vOfm8c97nHlPln+7W9/u1yD4xii/p///Ke5+uqrC7+5EpIFIRACIRACIRACIRACIRACIRACIRACIRACITCfCMzlOSm24pZbbtl86Utfar74xS82b3nLW8aS8olPfKI59dRTy29C5DOf+czmhhtuKL+f9KQnNX/729/GRD7Duu+44465hojb+H73u18Ryb72ta81Bx98cPHGfNvb3tbcdtttRdS86aabmj333HNMYHv2s59dzrHOOuuUIdY8GBmhkaBHcCOCfvKTn2wOOOCA5qEPfWhjSHbXHH/ttddudt555+b+979/GaL+gAc8oIiG3W2JiURSoqih6YRWAiyBsWuE0VVWWaUImYayP/GJT2ze8IY3lM2OPPLI5iEPeUjj89xzzy3iIY/MrkmPv2q+SxvDa5lllmk+//nPF6GWCGoIPdGTyLjBBhsULobdu/ZbbrmlnI/Q/OpXv7ocY9ttty3pwudDH/pQ8/SnP71Za621yrr8C4EQCIEQCIEQCIEQCIEQCIEQCIEQCIEQCIEFQWDx7knFV/znP/9ZvOpWXXXV5kUvelHxyONB2LZ3vvOdxYuPNx7jhdj1PuTB9/CHP7y929j3X/7yl8XbzwLCIrHz9a9/fRH/eCgSA4mRV1xxRUmD7Qh0vBlXX331IhgS73gNEuQYYfW73/1uwxOzl339619vPvjBDza77rprOSbx9LWvfW2Jj9ndntfiox71qOItefbZZzfbbLNNETx5i/7iF7+YY3Pp+cY3vlGGgFvh2h72sIeV9IjPyZvUuaX1qU99avEA5Yk5iv385z9vTjrppLILr07Huuiii5rvf//7DdF4ySWXLOuIwlVQJrC+7GUvK8t5cDKMnHvU85ed8y8EQiAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEppDAXJ6ThicT7771rW81xx9/fPFMfM5znjPHKXnj8RTk9UgsZD556rWN919d317ue3vI9VOe8pTidVm9Eg0nv/3225ull166eBvyCHz0ox9djm9CHl6aBEEi6o9//OPmyiuvLB6EW221VREteQYSFnuZiX2qiSf5l7/8pf6c45MXKHv3u99dhkUbck74I5h2zXX+6Ec/GlssPQTNZZddtiy79tprx9YRLicSh5OQWq3y8ZsAzAwnZ5Wh785F9GUf/vCHyzDvN7/5zcUr9sADDxxbVzbIvxAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRCYzwTmECd5Oda4jTUdvCF521UznJhnopiQvAWrGV4tHiKPQyZOI8/GOuy7btfrk4hm+7YRJH/9618XcZNQKNakOJOEP96dZtG2XzWi20tf+tIiwhEmxWzsZYccckgRNYmvVWTttZ1zGdbdNrEauwKs9RiJ8VjN5EDEVN6OTKzIaoRJw8u75th1GLd1vc7T3WeU3875qle9qkxm9OUvf7nhFWtio1gIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhEAILCgCc4iTf/zjH8sEN+Il8rjj0bjccss13/ve90r6xHgUC9IQ5csuu6xZYoklighn5cUXX1w8C9/0pjcVoXH//fcvE6+Isziemdmb5599iJJEQ0LnJZdcUnY1QY9ZssVXZERLw6Mvv/zy8ptQKR4j4c9w5T/96U9jnoRlg//+E4dy+eWXL/EgiZdXXXVVw4OwCqrtbU3CwyPSsbGwr0lpDKXuGq9Jou6Tn/zkwkPcSbOY8/7kmSkmpWHVvD15UxJGu8bD1P6ETJ/iVk6luS88YXlaGh7OC7R6W07leXKsEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBEBiWwBwxJw0XFpNRHEaT4RCveD7W2aUN92aGebeHepsFmwhnO3EjTSBD/OKgSxcRAAADXklEQVRd2R6+3S9RhDlDsXfccccyYY19iY0/+MEPyi48NAmjVegUh/Lxj398c84555T1F154YfGaPO6444ogytOSh2TXpMu+119/fVllpm7xLomIXSO2rrHGGs1uu+1W/ng2mgyo7tve3iQzxxxzzFgMTV6KNRYnodfs4GYsdwwxIg2x7hpW73vf+xrX4D4Yxu1zMuZ81cTwNGTfBD+MwHvyySfX1fkMgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgflOYLHZnnr/p2D99/TVa9Ks2b2Eu/FSyTtQLMiJiGsmt+HBOREzFNoQ9F7DpidyPPvwnpw1a1YRSse7HkPT73GPe8w1HNxxDPUeRnA0tN71j3cux5yISQfx9q677prI7tknBEIgBEIgBEIgBEIgBEIgBEIgBEIgBEIgBKaMQE9xcsqOngOFQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQB8Cc8Sc7LNNFodACIRACIRACIRACIRACIRACIRACIRACIRACITAlBOIODnlSHPAEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBYQhEnByGUrYJgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRCYcgIRJ6ccaQ4YAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEwDIGIk8NQyjYhEAIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhEAJTTiDi5JQjzQFDIARCIARCIARCIARCIARCIARCIARCIARCIASGIRBxchhK2SYEQiAEQiAEQiAEQiAEQiAEQiAEQiAEQiAEQmDKCUScnHKkOWAIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhMAwBCJODkMp24RACIRACIRACIRACIRACIRACIRACIRACIRACEw5gYiTU440BwyBEAiBEAiBEAiBEAiBEAiBEAiBEAiBEAiBEBiGQMTJYShlmxAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgRAIgSknEHFyypHmgCEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAiEQAsMQiDg5DKVsEwIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhEAIhMOUEIk5OOdIcMARCIARCIARCIARCIARCIARCIARCIARCIARCYBgC/x8lsIWZnYt9jwAAAABJRU5ErkJggg==) Data CleaningStep 1:- Splite column Date to Country and Date- Combine the two rating columns to one- Convert type of date from string to datetime
#Clean Data info = [] for i in df["date"]: x = re.sub("Reviewed in ", "", i) x1 = re.sub(" on ", "*", x) info.append(x1) df["date"] = pd.DataFrame({"date": info}) df[['country','date']] = df.date.apply( lambda x: pd.Series(str(x).split("*"))) star = [] star = df.stars1.combine_first(df.stars2) df["star"] = pd.DataFrame({"star": star}) del df['stars1'] del df['stars2'] #Convert String to Date df.date = pd.to_datetime(df.date)
_____no_output_____
Apache-2.0
_notebooks/2022-02-01-EDA-test.ipynb
christopherGuan/sample-ds-blog
Step 2:- Two methods to verify if column "star" contain any NaN- Converted the type of column "star" from string to Int
"nan" in df['star'] df_no_star = df[df['star'].isna()] df_no_star #Convert 2.0 out of 5 stars to 2 df_int = [] #df_with_star["stars"] = [str(x).replace(':',' ') for x in df["stars"]] for i in df["star"]: x = re.sub(".0 out of 5 stars", "", i) df_int.append(x) df["rating"] = pd.DataFrame({"rating": df_int}) df["rating"] = df["rating"].astype(int) del df['star']
_____no_output_____
Apache-2.0
_notebooks/2022-02-01-EDA-test.ipynb
christopherGuan/sample-ds-blog
This is the data looks like after cleaning.![Screen Shot 2022-02-09 at 6.00.07 PM.png](data:image/png;base64,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) EDA
temp = df['rating'].value_counts() fig = go.Figure(go.Bar( x=temp, y=temp.index, orientation='h')) fig.show() df_country = df['country'].value_counts() fig = go.Figure(go.Bar( x=df_country, y=df_country.index, orientation='h')) fig.show() mean_rating = df['rating'].mean() mean_rating """fig = px.line(df, x=temp.index, y=temp.rating, title='Life expectancy in Canada') fig.show()""" import plotly.express as px temp = df.groupby([df['date'].dt.date]).mean() temp #Average rating each month temp = df.groupby(df['date'].dt.strftime('%B'))['rating'].mean().sort_values() order_temp = temp.reindex(["January", "February", "March", "April", "May", "June", "July", "August", "September", "November", "December"]) order_temp.plot() #Quantity of reviews in each month. temp = df.groupby(df['date'].dt.strftime('%B'))['rating'].count().sort_values() order_temp = temp.reindex(["January", "February", "March", "April", "May", "June", "July", "August", "September", "November", "December"]) order_temp.plot() #Many words are useless so create a stopword list stopwords = set(STOPWORDS) stopwords.update(["Mic", "Microphone", "using","sound","use"]) def cleaned_visualise_word_map(x): words=" " for msg in x: msg = str(msg).lower() words = words+msg+" " wordcloud = WordCloud(stopwords = stopwords, width=3000, height=2500, background_color='white').generate(words) fig_size = plt.rcParams["figure.figsize"] fig_size[0] = 14 fig_size[1] = 7 #Display image appear more smoothly plt.imshow(wordcloud, interpolation='bilinear') plt.axis("off") plt.show(wordcloud) cleaned_visualise_word_map(df["review"]) df = df[df['rating'] != 3] df['sentiment'] = df['rating'].apply(lambda rating : +1 if rating > 3 else -1) positive = df[df['sentiment'] == 1] negative = df[df['sentiment'] == -1] df['sentimentt'] = df['sentiment'].replace({-1 : 'negative'}) df['sentimentt'] = df['sentimentt'].replace({1 : 'positive'}) fig = px.histogram(df, x="sentimentt") fig.update_traces(marker_color="indianred",marker_line_color='rgb(8,48,107)', marker_line_width=1.5) fig.update_layout(title_text='Product Sentiment') fig.show() stopwords = set(STOPWORDS) #stopwords.update(["Mic", "Microphone", "using", "sound", "use"]) ## good and great removed because they were included in negative sentiment pos = " ".join(review for review in positive.title) wordcloud2 = WordCloud(stopwords=stopwords).generate(pos) plt.imshow(wordcloud2, interpolation='bilinear') plt.axis("off") plt.show() pos = " ".join(review for review in negative.title) wordcloud2 = WordCloud(stopwords=stopwords).generate(pos) plt.imshow(wordcloud2, interpolation='bilinear') plt.axis("off") plt.show()
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Apache-2.0
_notebooks/2022-02-01-EDA-test.ipynb
christopherGuan/sample-ds-blog
Sentiment Analysis
def remove_punctuation(text): final = "".join(u for u in text if u not in ("?", ".", ";", ":", "!",'"')) return final df['review'] = df['review'].apply(remove_punctuation) df = df.dropna(subset=['title']) df['title'] = df['title'].apply(remove_punctuation) dfNew = df[['title','sentiment']] dfNew.head() dfLong = df[['review','sentiment']] dfLong.head() index = df.index df['random_number'] = np.random.randn(len(index)) train = df[df['random_number'] <= 0.8] test = df[df['random_number'] > 0.8] #change df frame to a bag of words from sklearn.feature_extraction.text import CountVectorizer vectorizer = CountVectorizer(token_pattern=r'\b\w+\b')
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Apache-2.0
_notebooks/2022-02-01-EDA-test.ipynb
christopherGuan/sample-ds-blog
[Vectorizer](https://towardsdatascience.com/hacking-scikit-learns-vectorizers-9ef26a7170af) &[Bag-of-Words](https://towardsdatascience.com/hacking-scikit-learns-vectorizers-9ef26a7170af)
train_matrix = vectorizer.fit_transform(train['title']) test_matrix = vectorizer.transform(test['title']) train_matrix_l = vectorizer.fit_transform(train['review']) test_matrix_l = vectorizer.transform(test['review']) from sklearn.linear_model import LogisticRegression lr = LogisticRegression() X_train = train_matrix X_test = test_matrix y_train = train['sentiment'] y_test = test['sentiment'] X_train_l = train_matrix_l X_test_l = test_matrix_l y_train_l = train['sentiment'] y_test_l = test['sentiment'] lr.fit(X_train,y_train) lr.fit(X_train_l,y_train_l) predictions = lr.predict(X_test) predictions_l = lr.predict(X_test_l) # find accuracy, precision, recall: from sklearn.metrics import confusion_matrix,classification_report new = np.asarray(y_test) confusion_matrix(predictions,y_test) long = np.asarray(y_test_l) confusion_matrix(predictions_l,y_test_l) print(classification_report(predictions,y_test)) #0.88 Accuracy print(classification_report(predictions_l,y_test_l))
precision recall f1-score support -1 0.00 0.00 0.00 0 1 1.00 0.89 0.94 116 accuracy 0.89 116 macro avg 0.50 0.44 0.47 116 weighted avg 1.00 0.89 0.94 116
Apache-2.0
_notebooks/2022-02-01-EDA-test.ipynb
christopherGuan/sample-ds-blog
**Part 1:** Event Selection Optimization 1) Make a stacked histogram plot for the feature variable: mass
fig, ax = plt.subplots(1,1) ax.hist(higgs_events['mass'],density = True,alpha = 0.8, label = 'higgs') ax.hist(qcd_events['mass'],density = True,alpha = 0.8, label = 'qcd') plt.legend(fontsize = 18) plt.show()
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MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
Expected events in background is 20,000 and is poisson distirbuted $\cdot$ Use Poisson statistics for significance calculation
np.random.seed(123) dist = stats.poisson.rvs(20000, size = 10000) plt.hist(dist,density = True, bins = np.linspace(19450,20550,50), label = 'Expected Yield Distribution') plt.axvline(20100,color = 'red',label = 'Observed Yield') plt.legend(fontsize = 18) plt.show() print('Significance of 20100 events:', np.round(stats.norm.isf(stats.poisson.sf(20100,20000)),3),'sigma')
Significance of 20100 events: 0.711 sigma
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
$\frac{\textbf{N}_{Higgs}}{\sqrt{\textbf{N}_{QCD}}} = \frac{100}{\sqrt{20000}} = 0.707$This value is different than the value obtained in the previous calculation. This is because the value $\frac{\textbf{N}_{Higgs}}{\sqrt{\textbf{N}_{QCD}}}$ is the number of standard deviations away from the mean the measurment is, while the number from the above calculation is how the probability of the background producing a value larger than the observed value corresponds to the standard normal distributions $\sigma$.
def mult_cut(qcd,higgs,features,cuts): ''' Parameters: qcd - qcd data dictionary higgs - higgs data dictionary features (list) - the features to apply cuts to cuts (list of touples) - in format ((min,max),(min,max)) Returns: number of qcd and higgs events cut min and max significance ''' qcd_factor = 20000/len(qcd) higgs_factor = 100/len(higgs) mu = qcd signal = higgs for i in range(0,len(features)): a = np.array(mu[features[i]]) b = np.array(signal[features[i]]) mu = mu[:][np.logical_and(a>cuts[i][0], a<cuts[i][1])] signal = signal[:][np.logical_and(b>cuts[i][0], b<cuts[i][1])] mu = len(mu)*qcd_factor signal = len(signal)*higgs_factor sig = np.round(stats.norm.isf(stats.poisson.sf(mu + signal,mu)),3) print(features,'cuts', cuts ,'leaves',mu,'expected qcd events and',signal,'expected higgs events') print('Significance of', mu+signal ,'events:',sig,'sigma') print('---------------------------------------------\n')
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MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
2) Identify mass cuts to optimize the expected significance
s = 120 for n in range(0,7): mult_cut(qcd_dict,new_dict,['mass'],[(s,150)]) s+=1 s = 132 for n in range(0,7): mult_cut(qcd_dict,new_dict,['mass'],[(124,s)]) s-=1
['mass'] cuts [(124, 132)] leaves 724.6 expected qcd events and 69.554 expected higgs events Significance of 794.154 events: 2.563 sigma --------------------------------------------- ['mass'] cuts [(124, 131)] leaves 640.6 expected qcd events and 68.992 expected higgs events Significance of 709.592 events: 2.682 sigma --------------------------------------------- ['mass'] cuts [(124, 130)] leaves 551.6 expected qcd events and 67.891 expected higgs events Significance of 619.491 events: 2.842 sigma --------------------------------------------- ['mass'] cuts [(124, 129)] leaves 469.20000000000005 expected qcd events and 65.21600000000001 expected higgs events Significance of 534.416 events: 2.956 sigma --------------------------------------------- ['mass'] cuts [(124, 128)] leaves 382.8 expected qcd events and 60.361000000000004 expected higgs events Significance of 443.161 events: 3.034 sigma --------------------------------------------- ['mass'] cuts [(124, 127)] leaves 291.40000000000003 expected qcd events and 53.394 expected higgs events Significance of 344.79400000000004 events: 3.032 sigma --------------------------------------------- ['mass'] cuts [(124, 126)] leaves 197.8 expected qcd events and 38.963 expected higgs events Significance of 236.763 events: 2.68 sigma ---------------------------------------------
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
Cut optimization was performed on the unsampled data in order to not overfit the cuts to the sample selected. The optimal cuts kept data with a mass between 124 and 128, and with those cuts yielded a measurement significance of 3.034 sigma. 3) Make stacked histogram plots for the rest of the features With and without optimal mass cuts
plt.rcParams["figure.figsize"] = (20,50) fig, ((ax1,ax2),(ax3,ax4),(ax5,ax6),(ax7,ax8),(ax9,ax10),(ax11,ax12),(ax13,ax14),(ax15,ax16),(ax17,ax18),(ax19,ax20),(ax21,ax22),(ax23,ax24),(ax25,ax26),(ax27,ax28)) = plt.subplots(14,2) axes = ((ax1,ax2),(ax3,ax4),(ax5,ax6),(ax7,ax8),(ax9,ax10),(ax11,ax12),(ax13,ax14),(ax15,ax16),(ax17,ax18),(ax19,ax20),(ax21,ax22),(ax23,ax24),(ax25,ax26),(ax27,ax28)) labels = ['pt', 'eta', 'phi', 'mass', 'ee2', 'ee3', 'd2', 'angularity', 't1', 't2', 't3', 't21', 't32', 'KtDeltaR'] a = np.array(new_dict['mass']) b = np.array(qcd_dict['mass']) for i in range(0,14): axes[i][0].hist(new_dict[labels[i]],density = True, alpha = 0.7,label = 'higgs') axes[i][0].hist(qcd_dict[labels[i]],density = True, alpha = 0.7,label = 'qcd') axes[i][0].set_xlabel(labels[i]) axes[i][0].legend() axes[i][1].hist(new_dict[labels[i]][np.logical_and(a<135, a>124)],density = True, alpha = 0.7,label = 'higgs with mass cuts') axes[i][1].hist(qcd_dict[labels[i]][np.logical_and(b<135, b>124)],density = True, alpha = 0.7,label = 'qcd with mass cuts') axes[i][1].set_xlabel(labels[i]) axes[i][1].legend() plt.show()
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MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
4) Optimize event selections using multiple features
mult_cut(qcd_dict,new_dict,['d2'],[(0,1.42)]) mult_cut(qcd_dict,new_dict,['t3'],[(0,0.17)]) mult_cut(qcd_dict,new_dict,['KtDeltaR'],[(0.48,0.93)]) mult_cut(qcd_dict,new_dict,['ee2'],[(0.11,0.21)]) mult_cut(qcd_dict,new_dict,['d2'],[(0,1.42)]) mult_cut(qcd_events,higgs_events,['mass','d2'],[(124,128),(0,1.42)]) mult_cut(qcd_events,higgs_events,['mass','KtDeltaR'],[(124,128),(0.48,0.93)]) mult_cut(qcd_events,higgs_events,['mass','ee2'],[(124,128),(0.11,0.21)]) mult_cut(qcd_events,higgs_events,['mass','t3'],[(124,128),(0,0.17)]) mult_cut(qcd_events,higgs_events,['mass','d2','KtDeltaR'],[(124,128),(0,1.42),(0.48,0.93)])
['mass', 'd2', 'KtDeltaR'] cuts [(124, 128), (0, 1.42), (0.48, 0.93)] leaves 18.0 expected qcd events and 51.0 expected higgs events Significance of 69.0 events: 9.238 sigma ---------------------------------------------
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
5) Plot 2-dimensional scattering plots between top two most discriminative features
plt.rcParams["figure.figsize"] = (20,10) fig, (ax1,ax2) = plt.subplots(1,2) ax1.plot(qcd_dict['mass'],qcd_dict['d2'],color = 'red', label = 'QCD',ls='',marker='.',alpha=0.5) ax1.plot(new_dict['mass'],qcd_dict['d2'],color = 'blue',label = 'Higgs',ls='',marker='.',alpha=0.5) ax1.legend(fontsize = 18) ax1.set_xlabel('mass',fontsize = 18) ax1.set_ylabel('d2',fontsize = 18) ax2.plot(qcd_dict['mass'],qcd_dict['KtDeltaR'],color = 'red', label = 'QCD',ls='',marker='.',alpha=0.5) ax2.plot(new_dict['mass'],qcd_dict['KtDeltaR'],color = 'blue',label = 'Higgs',ls='',marker='.',alpha=0.5) ax2.legend(fontsize = 18) ax2.set_xlabel('mass',fontsize = 18) ax2.set_ylabel('KtDeltaR',fontsize = 18) plt.show()
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MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
Using Maching Learning to predict
sample_train, sample_test = train_test_split(sample,test_size = 0.2) X_train = sample_train.drop('label',axis = 1) y_train = sample_train['label'] X_test = sample_test.drop('label',axis = 1) y_test = sample_test['label'] mdl = MLPClassifier(hidden_layer_sizes = (8,20,20,8,8,4),max_iter=200,alpha = 10**-6,learning_rate = 'invscaling') mdl.fit(X_train,y_train) sum(mdl.predict(X_test) == y_test)/len(y_test) from sklearn.metrics import confusion_matrix conf = confusion_matrix(y_test,mdl.predict(X_test)) print([conf[1]*100/sum(y_test == 1),conf[0]*20000/sum(y_test == 0)]) true_higgs = conf[1][1]*100/sum(y_test == 1) false_higgs = conf[0][1]*20000/sum(y_test == 0) print(false_higgs,true_higgs) sig = stats.norm.isf(stats.poisson.sf(k = true_higgs+false_higgs, mu = false_higgs)) print("significance using neural network is",np.round(sig,3),'sigma')
significance using neural network is 2.132 sigma
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
Machine learning model chosen was less effective than the cuts that I had determined. With a more optimized loss function I'm sure machine learning would out perform manually selected cuts, but in this instance it didn't. **Part 2:** Pseudo-experiment data analysis
#Defining a function to make cuts and return the cut data, not calculating significance like previous function def straight_cut(data,features,cuts): for i in range(0,len(features)): a = np.array(data[features[i]]) data = data[:][np.logical_and(a>cuts[i][0], a<cuts[i][1])] return data
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MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
1) High Luminosity
plt.rcParams["figure.figsize"] = (20,30) fig, ((ax1,ax2),(ax3,ax4),(ax5,ax6)) = plt.subplots(3,2) axes = (ax1,ax2,ax3,ax4,ax5,ax6) features = ['mass','d2','KtDeltaR','ee2','t3','ee3'] for i in range(0,6): counts,bins = np.histogram(new_dict[features[i]],bins = 50) axes[i].hist(bins[:-1],bins, weights = counts*40344/100000, color = 'red',label = 'Higgs',alpha = 0.7) counts,bins = np.histogram(qcd_dict[features[i]],bins = 50) axes[i].hist(bins[:-1],bins, weights = counts*40344/100000, color = 'blue',label = 'QCD',alpha = 0.7) axes[i].hist(high_lumi[features[i]], color = 'green',label = 'data', bins = 50,alpha = 0.7) axes[i].legend() plt.show() plt.rcParams["figure.figsize"] = (20,30) fig, ((ax1,ax2),(ax3,ax4),(ax5,ax6)) = plt.subplots(3,2) axes = (ax1,ax2,ax3,ax4,ax5,ax6) features = ['mass','d2','KtDeltaR','ee2','t3','ee3'] cut_higgs = straight_cut(new_dict,['mass','d2','KtDeltaR'],[(124,128),(0,1.42),(0.48,0.93)]) cut_qcd = straight_cut(qcd_dict,['mass','d2','KtDeltaR'],[(124,128),(0,1.42),(0.48,0.93)]) cut_high = straight_cut(high_lumi,['mass','d2','KtDeltaR'],[(124,128),(0,1.42),(0.48,0.93)]) for i in range(0,6): counts,bins = np.histogram(cut_higgs[features[i]]) axes[i].hist(bins[:-1],bins, weights = counts*40344/100000, color = 'red',label = 'Higgs',alpha = 0.7) counts,bins = np.histogram(cut_qcd[features[i]]) axes[i].hist(bins[:-1],bins, weights = counts*40344/100000, color = 'blue',label = 'QCD',alpha = 0.7) axes[i].hist(cut_high[features[i]], color = 'green',label = 'data',alpha = 0.7) axes[i].legend() axes[i].set_yscale('log') plt.show() n_qcd = len(cut_qcd)*40344/100000 n_observed = len(cut_high) sig = np.round(stats.norm.isf(stats.poisson.sf(n_observed,n_qcd)),3) print('Significance of', n_observed ,'events:',sig,'sigma')
Significance of 128 events: 10.724 sigma
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
The same cuts made on the simulated data gave a lower significance of $9.2\sigma$ 2) Low Luminosity
plt.rcParams["figure.figsize"] = (20,30) fig, ((ax1,ax2),(ax3,ax4),(ax5,ax6)) = plt.subplots(3,2) axes = (ax1,ax2,ax3,ax4,ax5,ax6) features = ['mass','d2','KtDeltaR','ee2','t3','ee3'] for i in range(0,6): counts,bins = np.histogram(new_dict[features[i]],bins = 50) axes[i].hist(bins[:-1],bins, weights = counts*4060/100000, color = 'red',label = 'Higgs',alpha = 0.7) counts,bins = np.histogram(qcd_dict[features[i]],bins = 50) axes[i].hist(bins[:-1],bins, weights = counts*4060/100000, color = 'blue',label = 'QCD',alpha = 0.7) axes[i].hist(low_lumi[features[i]], color = 'green',label = 'data', bins = 50,alpha = 0.7) axes[i].legend() plt.show() plt.rcParams["figure.figsize"] = (20,30) fig, ((ax1,ax2),(ax3,ax4),(ax5,ax6)) = plt.subplots(3,2) axes = (ax1,ax2,ax3,ax4,ax5,ax6) features = ['mass','d2','KtDeltaR','ee2','t3','ee3'] cut_low = straight_cut(low_lumi,['mass','d2','KtDeltaR'],[(124,128),(0,1.42),(0.48,0.93)]) for i in range(0,6): counts,bins = np.histogram(cut_higgs[features[i]]) axes[i].hist(bins[:-1],bins, weights = counts*4060/100000, color = 'red',label = 'Higgs',alpha = 0.7) counts,bins = np.histogram(cut_qcd[features[i]]) axes[i].hist(bins[:-1],bins, weights = counts*4060/100000, color = 'blue',label = 'QCD',alpha = 0.7) axes[i].hist(cut_low[features[i]], color = 'green',label = 'data',alpha = 0.7) axes[i].legend() axes[i].set_yscale('log') plt.show() n_qcd = len(cut_qcd)*4060/100000 n_observed = len(cut_low) sig = np.round(stats.norm.isf(stats.poisson.sf(n_observed,n_qcd)),3) print('Significance of', n_observed ,'events:',sig,'sigma')
Significance of 9 events: 2.273 sigma
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
3) Confidence Levels of signal yield95% Upper limit for signal yield low luminosity$$\sum_{k = 9}^{\infty}P(\mu,k) = 0.95$$$$P(\mu,k) = \frac{e^{-\mu}\mu^k}{k!}$$$$\sum_{k = 0}^{9}\frac{e^{-\mu}\mu^k}{k!} = 0.05$$$$\mu = 15.71$$
print('With a true signal of 15.71, the probability seeing something stronger than 9 events is:',np.round(stats.poisson.sf(9,15.71),4))
With a true signal of 15.71, the probability seeing something stronger than 9 events is: 0.9501
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
This means that 95% of the time would see more than 9 events if there were a true signal strength of 15.71 events. For the low luminosity data we expected to see 4.22 events, since the data is poisson distributed we will round up to 5 events in order to get more than 95%$$\sum_{k = 5}^{\infty}P(\mu,k) = 0.95$$$$P(\mu,k) = \frac{e^{-\mu}\mu^k}{k!}$$$$\sum_{k = 0}^{5}\frac{e^{-\mu}\mu^k}{k!} = 0.05$$$$\mu = 10.51$$
prob = 0 mu = 128 while prob>0.05: prob = stats.poisson.cdf(128,mu) mu+=0.02 print(mu,prob) print('With a true signal of 10.513, the probability seeing something stronger than 4.22 events is:',np.round(stats.poisson.sf(4.22,10.513),4))
With a true signal of 10.513, the probability seeing something stronger than 4.22 events is: 0.9791
MIT
Labs/Labs5-8/Lab7.ipynb
jeff-abe/PHYS434
Weighting in taxcalc_helpers Setup
import numpy as np import pandas as pd import taxcalc as tc import microdf as mdf tc.__version__
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
Load dataStart with a `DataFrame` with `nu18` and `XTOT`, and also calculate `XTOT_m`.
df = mdf.calc_df(group_vars=['nu18'], metric_vars=['XTOT']) df.columns
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
From this we can calculate the number of people and tax units by the tax unit's number of children.
df.groupby('nu18')[['s006_m', 'XTOT_m']].sum()
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
What if we also want to calculate the total number of *children* by the tax unit's number of children?For this we can use `add_weighted_metrics`, the function called within `calc_df`.
mdf.add_weighted_metrics(df, ['nu18'])
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
Now we can do the same thing as before, with the new `nu18_m` column.
df.groupby('nu18')[['nu18_m']].sum()
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
We can also calculate weighted sums without adding the weighted metric.
total_children = mdf.weighted_sum(df, 'nu18', 's006') # Fix this decimal. 'Total children: ' + str(round(total_children / 1e6)) + 'M.'
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
We can also calculate the weighted mean and median.
mdf.weighted_mean(df, 'nu18', 's006') mdf.weighted_median(df, 'nu18', 's006')
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
We can also look at more quantiles.*Note that weighted quantiles have a different interface.*
decile_bounds = np.arange(0, 1.1, 0.1) deciles = mdf.weighted_quantile(df, 'nu18', 's006', decile_bounds) pd.DataFrame(deciles, index=decile_bounds)
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MIT
docs/weighting.ipynb
MaxGhenis/taxcalc-helpers
Natural and artificial perturbations
import functools import numpy as np import matplotlib.pyplot as plt plt.ion() from astropy import units as u from astropy.time import Time from astropy.coordinates import solar_system_ephemeris from poliastro.twobody.propagation import propagate, cowell from poliastro.ephem import build_ephem_interpolant from poliastro.core.elements import rv2coe from poliastro.core.util import norm from poliastro.util import time_range from poliastro.core.perturbations import ( atmospheric_drag, third_body, J2_perturbation ) from poliastro.bodies import Earth, Moon from poliastro.twobody import Orbit from poliastro.plotting import OrbitPlotter2D, OrbitPlotter3D
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MIT
docs/source/examples/Natural and artificial perturbations.ipynb
helgee/poliastro
Atmospheric drag The poliastro package now has several commonly used natural perturbations. One of them is atmospheric drag! See how one can monitor decay of the near-Earth orbit over time using our new module poliastro.twobody.perturbations!
R = Earth.R.to(u.km).value k = Earth.k.to(u.km**3 / u.s**2).value orbit = Orbit.circular(Earth, 250 * u.km, epoch=Time(0.0, format='jd', scale='tdb')) # parameters of a body C_D = 2.2 # dimentionless (any value would do) A = ((np.pi / 4.0) * (u.m**2)).to(u.km**2).value # km^2 m = 100 # kg B = C_D * A / m # parameters of the atmosphere rho0 = Earth.rho0.to(u.kg / u.km**3).value # kg/km^3 H0 = Earth.H0.to(u.km).value tof = (100000 * u.s).to(u.day).value tr = time_range(0.0, periods=2000, end=tof, format='jd', scale='tdb') cowell_with_ad = functools.partial(cowell, ad=atmospheric_drag, R=R, C_D=C_D, A=A, m=m, H0=H0, rho0=rho0) rr = propagate( orbit, (tr - orbit.epoch).to(u.s), method=cowell_with_ad ) plt.ylabel('h(t)') plt.xlabel('t, days') plt.plot(tr.value, rr.data.norm() - Earth.R);
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MIT
docs/source/examples/Natural and artificial perturbations.ipynb
helgee/poliastro
Evolution of RAAN due to the J2 perturbation We can also see how the J2 perturbation changes RAAN over time!
r0 = np.array([-2384.46, 5729.01, 3050.46]) * u.km v0 = np.array([-7.36138, -2.98997, 1.64354]) * u.km / u.s orbit = Orbit.from_vectors(Earth, r0, v0) tof = 48.0 * u.h # This will be easier with propagate # when this is solved: # https://github.com/poliastro/poliastro/issues/257 rr, vv = cowell( Earth.k, orbit.r, orbit.v, np.linspace(0, tof, 2000), ad=J2_perturbation, J2=Earth.J2.value, R=Earth.R.to(u.km).value ) k = Earth.k.to(u.km**3 / u.s**2).value rr = rr.to(u.km).value vv = vv.to(u.km / u.s).value raans = [rv2coe(k, r, v)[3] for r, v in zip(rr, vv)] plt.ylabel('RAAN(t)') plt.xlabel('t, h') plt.plot(np.linspace(0, tof, 2000), raans);
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MIT
docs/source/examples/Natural and artificial perturbations.ipynb
helgee/poliastro
3rd body Apart from time-independent perturbations such as atmospheric drag, J2/J3, we have time-dependend perturbations. Lets's see how Moon changes the orbit of GEO satellite over time!
# database keeping positions of bodies in Solar system over time solar_system_ephemeris.set('de432s') j_date = 2454283.0 * u.day # setting the exact event date is important tof = (60 * u.day).to(u.s).value # create interpolant of 3rd body coordinates (calling in on every iteration will be just too slow) body_r = build_ephem_interpolant(Moon, 28 * u.day, (j_date, j_date + 60 * u.day), rtol=1e-2) epoch = Time(j_date, format='jd', scale='tdb') initial = Orbit.from_classical(Earth, 42164.0 * u.km, 0.0001 * u.one, 1 * u.deg, 0.0 * u.deg, 0.0 * u.deg, 0.0 * u.rad, epoch=epoch) # multiply Moon gravity by 400 so that effect is visible :) cowell_with_3rdbody = functools.partial(cowell, rtol=1e-6, ad=third_body, k_third=400 * Moon.k.to(u.km**3 / u.s**2).value, third_body=body_r) tr = time_range(j_date.value, periods=1000, end=j_date.value + 60, format='jd', scale='tdb') rr = propagate( initial, (tr - initial.epoch).to(u.s), method=cowell_with_3rdbody ) frame = OrbitPlotter3D() frame.set_attractor(Earth) frame.plot_trajectory(rr, label='orbit influenced by Moon')
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MIT
docs/source/examples/Natural and artificial perturbations.ipynb
helgee/poliastro
Thrusts Apart from natural perturbations, there are artificial thrusts aimed at intentional change of orbit parameters. One of such changes is simultaineous change of eccenricy and inclination.
from poliastro.twobody.thrust import change_inc_ecc ecc_0, ecc_f = 0.4, 0.0 a = 42164 # km inc_0 = 0.0 # rad, baseline inc_f = (20.0 * u.deg).to(u.rad).value # rad argp = 0.0 # rad, the method is efficient for 0 and 180 f = 2.4e-6 # km / s2 k = Earth.k.to(u.km**3 / u.s**2).value s0 = Orbit.from_classical( Earth, a * u.km, ecc_0 * u.one, inc_0 * u.deg, 0 * u.deg, argp * u.deg, 0 * u.deg, epoch=Time(0, format='jd', scale='tdb') ) a_d, _, _, t_f = change_inc_ecc(s0, ecc_f, inc_f, f) cowell_with_ad = functools.partial(cowell, rtol=1e-6, ad=a_d) tr = time_range(0.0, periods=1000, end=(t_f * u.s).to(u.day).value, format='jd', scale='tdb') rr2 = propagate( s0, (tr - s0.epoch).to(u.s), method=cowell_with_ad ) frame = OrbitPlotter3D() frame.set_attractor(Earth) frame.plot_trajectory(rr2, label='orbit with artificial thrust')
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MIT
docs/source/examples/Natural and artificial perturbations.ipynb
helgee/poliastro
Reason for these testsA PR is raised in [ISSUE_1](https://github.com/frankaging/Reason-SCAN/issues/1), the reporter finds some discrepancies in split numbers. Specifically, the `test` split in our main data frame, is not matching up with our sub-test splits as `p1`, `p2` and `p3`. This PR further exposes another issue with our documentations about the splits (i.e., how we generate our splits). Thus, we use this live debug notebook to address these comments. The Issue
import os, json p1_test_path_to_data = "../../ReaSCAN-v1.0/ReaSCAN-compositional-p1-test/data-compositional-splits.txt" print(f"Reading dataset from file: {p1_test_path_to_data}...") p1_test_data = json.load(open(p1_test_path_to_data, "r")) print(len(p1_test_data["examples"]["test"])) p2_test_path_to_data = "../../ReaSCAN-v1.0/ReaSCAN-compositional-p2-test/data-compositional-splits.txt" print(f"Reading dataset from file: {p2_test_path_to_data}...") p2_test_data = json.load(open(p2_test_path_to_data, "r")) print(len(p2_test_data["examples"]["test"])) p3_test_path_to_data = "../../ReaSCAN-v1.0/ReaSCAN-compositional-p3-test/data-compositional-splits.txt" print(f"Reading dataset from file: {p3_test_path_to_data}...") p3_test_data = json.load(open(p3_test_path_to_data, "r")) print(len(p3_test_data["examples"]["test"])) len(p1_test_data["examples"]["test"]) + len(p2_test_data["examples"]["test"]) + len(p3_test_data["examples"]["test"]) ReaSCAN_path_to_data = "../../ReaSCAN-v1.0/ReaSCAN-compositional/data-compositional-splits.txt" print(f"Reading dataset from file: {ReaSCAN_path_to_data}...") ReaSCAN_data = json.load(open(ReaSCAN_path_to_data, "r")) p1_test_example_filtered = [] p2_test_example_filtered = [] p3_test_example_filtered = [] for example in ReaSCAN_data["examples"]["test"]: if example['derivation'] == "$OBJ_0": p1_test_example_filtered += [example] elif example['derivation'] == "$OBJ_0 ^ $OBJ_1": p2_test_example_filtered += [example] elif example['derivation'] == "$OBJ_0 ^ $OBJ_1 & $OBJ_2": p3_test_example_filtered += [example] print(f"p1 test example count={len(p1_test_example_filtered)}") print(f"p2 test example count={len(p2_test_example_filtered)}") print(f"p3 test example count={len(p3_test_example_filtered)}") len(p1_test_example_filtered) + len(p2_test_example_filtered) + len(p3_test_example_filtered)
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
For instance, as you can see `p1 test example count` should be equal to `921`, but it is not. However, you can see that the total number of test examples matches up. The **root cause** potentially is that our sub-test splits are created asynchronously with the test split in the main data. Before confirming the **root cause**, we need to first analyze what is the actual **impact** on performance numbers? Are they changing our results qualitatively? or just quantitatively? We come up with some tests around this issue starting from basic to more complex. Test-1: ValidityWe need to ensure our sub-test splits **only** contain commands appear in the training set. Otherwise, our test splits become compositional splits.
train_command_set = set([]) for example in ReaSCAN_data["examples"]["train"]: train_command_set.add(example["command"]) for example in p1_test_data["examples"]["test"]: assert example["command"] in train_command_set for example in p2_test_data["examples"]["test"]: assert example["command"] in train_command_set for example in p3_test_data["examples"]["test"]: assert example["command"] in train_command_set print("Test-1 Passed")
Test-1 Passed
CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
Test-2: Overestimating?What about the shape world? Are there overlaps between train and test?
import hashlib train_example_hash = set([]) for example in ReaSCAN_data["examples"]["train"]: example_hash_object = hashlib.md5(json.dumps(example).encode('utf-8')) train_example_hash.add(example_hash_object.hexdigest()) assert len(train_example_hash) == len(ReaSCAN_data["examples"]["train"]) p1_test_example_hash = set([]) for example in p1_test_data["examples"]["test"]: example_hash_object = hashlib.md5(json.dumps(example).encode('utf-8')) p1_test_example_hash.add(example_hash_object.hexdigest()) assert len(p1_test_example_hash) == len(p1_test_data["examples"]["test"]) p2_test_example_hash = set([]) for example in p2_test_data["examples"]["test"]: example_hash_object = hashlib.md5(json.dumps(example).encode('utf-8')) p2_test_example_hash.add(example_hash_object.hexdigest()) assert len(p2_test_example_hash) == len(p2_test_data["examples"]["test"]) p3_test_example_hash = set([]) for example in p3_test_data["examples"]["test"]: example_hash_object = hashlib.md5(json.dumps(example).encode('utf-8')) p3_test_example_hash.add(example_hash_object.hexdigest()) assert len(p3_test_example_hash) == len(p3_test_data["examples"]["test"]) p1_test_dup_count = 0 for hash_str in p1_test_example_hash: if hash_str in train_example_hash: p1_test_dup_count += 1 p2_test_dup_count = 0 for hash_str in p2_test_example_hash: if hash_str in train_example_hash: p2_test_dup_count += 1 p3_test_dup_count = 0 for hash_str in p3_test_example_hash: if hash_str in train_example_hash: p3_test_dup_count += 1 print(f"p1_test_dup_count={p1_test_dup_count}") print(f"p2_test_dup_count={p2_test_dup_count}") print(f"p3_test_dup_count={p3_test_dup_count}") main_p1_test_example_hash = set([]) for example in p1_test_example_filtered: example_hash_object = hashlib.md5(json.dumps(example).encode('utf-8')) main_p1_test_example_hash.add(example_hash_object.hexdigest()) assert len(main_p1_test_example_hash) == len(p1_test_example_filtered) main_p1_test_dup_count = 0 for hash_str in main_p1_test_example_hash: if hash_str in train_example_hash: main_p1_test_dup_count += 1 print(f"main_p1_test_dup_count={main_p1_test_dup_count}")
main_p1_test_dup_count=0
CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
**Conclusion**: Yes. As you can see, we have many duplicated examples in our random tests. This means that, we need to use updated testing splits for evaluating performance. As a result, the **table 3** in the paper needs to be updated since it is now overestimating model performance for non-generalizing test splits (e.g., `p1`, `p2` nad `p3`). **Action Required**: Need to re-evaluation model performance on those splits. Test-3: Does this issue affect any other generalization splits?Does our generalization splits containing duplicates?
def get_example_hash_set(split): split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-{split}/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) split_test_data_test_example_hash = set([]) for example in split_test_data["examples"]["test"]: example_hash_object = hashlib.md5(json.dumps(example).encode('utf-8')) split_test_data_test_example_hash.add(example_hash_object.hexdigest()) assert len(split_test_data_test_example_hash) == len(split_test_data["examples"]["test"]) return split_test_data_test_example_hash a1_hash = get_example_hash_set("a1") a2_hash = get_example_hash_set("a2") a3_hash = get_example_hash_set("a3") b1_hash = get_example_hash_set("b1") b2_hash = get_example_hash_set("b2") c1_hash = get_example_hash_set("c1") c2_hash = get_example_hash_set("c2") a1_dup_count = 0 for hash_str in a1_hash: if hash_str in train_example_hash: a1_dup_count += 1 a2_dup_count = 0 for hash_str in a2_hash: if hash_str in train_example_hash: a2_dup_count += 1 a3_dup_count = 0 for hash_str in a3_hash: if hash_str in train_example_hash: a3_dup_count += 1 print(f"a1_dup_count={a1_dup_count}") print(f"a2_dup_count={a2_dup_count}") print(f"a3_dup_count={a3_dup_count}") b1_dup_count = 0 for hash_str in b1_hash: if hash_str in train_example_hash: b1_dup_count += 1 b2_dup_count = 0 for hash_str in b2_hash: if hash_str in train_example_hash: b2_dup_count += 1 print(f"b1_dup_count={b1_dup_count}") print(f"b2_dup_count={b2_dup_count}") c1_dup_count = 0 for hash_str in c1_hash: if hash_str in train_example_hash: c1_dup_count += 1 c2_dup_count = 0 for hash_str in c2_hash: if hash_str in train_example_hash: c2_dup_count += 1 print(f"c1_dup_count={c1_dup_count}") print(f"c2_dup_count={c2_dup_count}")
c1_dup_count=0 c2_dup_count=0
CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
**Conclusion**: No. Test-4: What about correctness of generalization splits in general?We see there is no duplicate, but what about general correctness? Are their created correctly? In this section, we add more sanity checks to show correctness of each generalization split.For each split, we verify two things:* the generalization split can ONLY contain test examples that it is designed to test.* the training split DOES NOT contain examples that are aligned with the generalization split. A1:novel color modifier
split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-a1/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) for example in split_test_data["examples"]["test"]: assert "yellow,square" in example["command"] for example in ReaSCAN_data["examples"]["train"]: assert "yellow,square" not in example["command"]
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
A2: novel color attribute
# this test may be a little to weak for now. maybe improve it to verify the shape world? split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-a2/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) for example in ReaSCAN_data["examples"]["train"]: assert "red,square" not in example["command"] for example in split_test_data["examples"]["test"]: if "red,square" not in example["command"]: # then, some background object referred in the command needs to be a red square!! if example["derivation"] == "$OBJ_0": assert example['situation']['placed_objects']['0']['object']['shape'] == "square" assert example['situation']['placed_objects']['0']['object']['color'] == "red" elif example["derivation"] == "$OBJ_0 ^ $OBJ_1": assert example['situation']['placed_objects']['0']['object']['shape'] == "square" or example['situation']['placed_objects']['1']['object']['shape'] == "square" assert example['situation']['placed_objects']['0']['object']['color'] == "red" or example['situation']['placed_objects']['1']['object']['color'] == "red" elif example["derivation"] == "$OBJ_0 ^ $OBJ_1 & $OBJ_2": assert example['situation']['placed_objects']['0']['object']['shape'] == "square" or example['situation']['placed_objects']['1']['object']['shape'] == "square" or example['situation']['placed_objects']['2']['object']['shape'] == "square" assert example['situation']['placed_objects']['0']['object']['color'] == "red" or example['situation']['placed_objects']['1']['object']['color'] == "red" or example['situation']['placed_objects']['2']['object']['color'] == "red" else: pass
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
A3: novel size attribute
# this test may be a little to weak for now. maybe improve it to verify the shape world? split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-a3/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) for example in split_test_data["examples"]["test"]: assert "small,cylinder" in example['command'] or \ "small,red,cylinder" in example['command'] or \ "small,blue,cylinder" in example['command'] or \ "small,yellow,cylinder" in example['command'] or \ "small,green,cylinder" in example['command'] for example in ReaSCAN_data["examples"]["train"]: assert not ("small,cylinder" in example['command'] or \ "small,red,cylinder" in example['command'] or \ "small,blue,cylinder" in example['command'] or \ "small,yellow,cylinder" in example['command'] or \ "small,green,cylinder" in example['command'])
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
B1: novel co-occurrence of objects
# this test may be a little to weak for now. maybe improve it to verify the shape world? split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-b1/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) from collections import namedtuple, OrderedDict seen_command_structs = {} seen_concepts = {} # add in seen concepts, so we can select concepts that are seen, but new composites! seen_object_co = set([]) seen_rel_co = set([]) for example_selected in ReaSCAN_data["examples"]["train"]: rel_map = OrderedDict({}) for ele in example_selected["relation_map"]: rel_map[tuple(ele[0])] = ele[1] example_struct = OrderedDict({ 'obj_pattern_map': example_selected["object_pattern_map"], 'rel_map': rel_map, 'obj_map': example_selected["object_expression"], 'grammer_pattern': example_selected['grammer_pattern'], 'adverb': example_selected['adverb_in_command'], 'verb': example_selected['verb_in_command'] }) obj_co = [] for k, v in example_selected["object_expression"].items(): if v not in seen_concepts: seen_concepts[v] = 1 else: seen_concepts[v] += 1 obj_co += [v] obj_co.sort() seen_object_co.add(tuple(obj_co)) rel_co = [] for k, v in rel_map.items(): if v not in seen_concepts: seen_concepts[v] = 1 else: seen_concepts[v] += 1 rel_co += [v] rel_co.sort() seen_rel_co.add(tuple(rel_co)) test_seen_command_structs = {} test_seen_concepts = {} # add in seen concepts, so we can select concepts that are seen, but new composites! test_seen_object_co = set([]) test_seen_rel_co = set([]) for example_selected in split_test_data["examples"]["test"]: rel_map = OrderedDict({}) for ele in example_selected["relation_map"]: rel_map[tuple(ele[0])] = ele[1] example_struct = OrderedDict({ 'obj_pattern_map': example_selected["object_pattern_map"], 'rel_map': rel_map, 'obj_map': example_selected["object_expression"], 'grammer_pattern': example_selected['grammer_pattern'], 'adverb': example_selected['adverb_in_command'], 'verb': example_selected['verb_in_command'] }) obj_co = [] for k, v in example_selected["object_expression"].items(): if v not in test_seen_concepts: test_seen_concepts[v] = 1 else: test_seen_concepts[v] += 1 obj_co += [v] obj_co.sort() test_seen_object_co.add(tuple(obj_co)) rel_co = [] for k, v in rel_map.items(): if v not in test_seen_concepts: test_seen_concepts[v] = 1 else: test_seen_concepts[v] += 1 rel_co += [v] rel_co.sort() test_seen_rel_co.add(tuple(rel_co)) test_seen_object_co.intersection(seen_object_co)
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
B2: novel co-occurrence of relations
# this test may be a little to weak for now. maybe improve it to verify the shape world? split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-b2/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) test_seen_command_structs = {} test_seen_concepts = {} # add in seen concepts, so we can select concepts that are seen, but new composites! test_seen_object_co = set([]) test_seen_rel_co = set([]) for example_selected in split_test_data["examples"]["test"]: rel_map = OrderedDict({}) for ele in example_selected["relation_map"]: rel_map[tuple(ele[0])] = ele[1] example_struct = OrderedDict({ 'obj_pattern_map': example_selected["object_pattern_map"], 'rel_map': rel_map, 'obj_map': example_selected["object_expression"], 'grammer_pattern': example_selected['grammer_pattern'], 'adverb': example_selected['adverb_in_command'], 'verb': example_selected['verb_in_command'] }) obj_co = [] for k, v in example_selected["object_expression"].items(): if v not in test_seen_concepts: test_seen_concepts[v] = 1 else: test_seen_concepts[v] += 1 obj_co += [v] obj_co.sort() test_seen_object_co.add(tuple(obj_co)) rel_co = [] for k, v in rel_map.items(): if v not in test_seen_concepts: test_seen_concepts[v] = 1 else: test_seen_concepts[v] += 1 rel_co += [v] rel_co.sort() test_seen_rel_co.add(tuple(rel_co)) test_seen_rel_co
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
C1:novel conjunctive clause length
# this test may be a little to weak for now. maybe improve it to verify the shape world? split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-c1/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) for example in split_test_data["examples"]["test"]: assert example["derivation"] == "$OBJ_0 ^ $OBJ_1 & $OBJ_2 & $OBJ_3" assert (example["command"].count("and")) == 2
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN
C2:novel relative clauses
# this test may be a little to weak for now. maybe improve it to verify the shape world? split_test_path_to_data = f"../../ReaSCAN-v1.0/ReaSCAN-compositional-c2/data-compositional-splits.txt" print(f"Reading dataset from file: {split_test_path_to_data}...") split_test_data = json.load(open(split_test_path_to_data, "r")) for example in split_test_data["examples"]["test"]: assert example["derivation"] == "$OBJ_0 ^ $OBJ_1 ^ $OBJ_2" assert (example["command"].count("that,is")) == 2
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CC-BY-4.0
code/dataset/verify_split_tests.ipynb
frankaging/Reason-SCAN