From d8d88106366ce89f3f97b24f61716cb632130034 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 10:34:23 -0600 Subject: [PATCH 001/109] pysam --- pvdeg/geospatial.py | 27 +++++++++++++ pvdeg/standards.py | 96 +++++++++++++++++++++++++++++++++++++++++++++ 2 files changed, 123 insertions(+) diff --git a/pvdeg/geospatial.py b/pvdeg/geospatial.py index 8e6971dd..719cda81 100644 --- a/pvdeg/geospatial.py +++ b/pvdeg/geospatial.py @@ -274,6 +274,33 @@ def template_parameters(func): add_dims = {} + elif func == standards.vertical_POA: + # res = {"annual_gh": x, "annual_energy": annual_energy, "lcoe_nom": lcoe_nom} + + shapes = { + "annual_gh": ("gid",), + "annual_energy": ("gid",), + "lcoe_nom": ("gid",), + + } + + attrs = { + "annual_gh": {"long_name": "SAM Annual GHI", "units": "Wh/m2/yr"}, + "annual_energy": { + "long_name": "Annual AC energy", + "units": "kWh", + }, + "lcoe_nom": { + "long_name": "LCOE Levelized cost of energy nominal", + "units": "cents/kWh", + }, + } + + global_attrs = { + "long_name": "Vertical dataset", + } + add_dims = {} + elif func == humidity.module: shapes = { "RH_surface_outside": ("gid", "time"), diff --git a/pvdeg/standards.py b/pvdeg/standards.py index f420f93b..70c8b165 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -571,3 +571,99 @@ def standoff_x( ).x[0] return temp_df + + +def vertical_POA( + weather_df, + meta, + jsonfolder, + samjsonname='vertical', + weather_kwarg=None, +): + """ + Run a SAM + + Parameters + ---------- + weather_df : pd.DataFrame + Weather data for a single location. + meta : pd.DataFrame + Meta data for a single location. + weather_kwarg : dict + other variables needed to access a particular weather dataset. + jsonfolder : string + Location and base name for the json files, i.e. r'C:\Users\sayala\Documents\GitHub\Studies\High-Latitude-PV\pvdeg\jsons' + or '/home/sayala/highlat/jsons/' + + + Returns + ------- + x : float [cm] + Minimum installation distance in centimeter per IEC TS 63126 when the default settings are used. + Effective gap "x" for the lower limit for Level 1 or Level 0 modules (IEC TS 63216) + T98_0 : float [°C] + This is the 98ᵗʰ percential temperature of a theoretical module with no standoff. + T98_inf : float [°C] + This is the 98ᵗʰ percential temperature of a theoretical rack mounted module. + + References + ---------- + M. Kempe, et al. Close Roof Mounted System Temperature Estimation for Compliance + to IEC TS 63126, PVSC Proceedings 2023 + """ + + parameters = ["temp_air", "wind_speed", "dhi", "ghi", "dni"] + + if isinstance(weather_df, dd.DataFrame): + weather_df = weather_df[parameters].compute() + weather_df.set_index("time", inplace=True) + elif isinstance(weather_df, pd.DataFrame): + weather_df = weather_df[parameters] + elif weather_df is None: + weather_df, meta = weather.get(**weather_kwarg) + + + file_names = ["pvsamv1", "grid", "utilityrate5", "cashloan"] + pv4 = PV.new() # also tried PVWattsSingleOwner + grid4 = Grid.from_existing(pv4) + ur4 = UtilityRate.from_existing(pv4) + so4 = Cashloan.from_existing(grid4, 'FlatPlatePVCommercial') + + # LOAD Values + for count, module in enumerate([pv4, grid4, ur4, so4]): + filetitle= samjsonname + '_' + file_names[count] + ".json" + with open(os.path.join(jsonfolder,filetitle), 'r') as file: + data = json.load(file) + for k, v in data.items(): + if k == 'number_inputs': + continue + try: + if sys.version.split(' ')[0] == '3.11.7': + # Check needed for python 3.10.7 and perhaps other releases above 3.10.4. + # This prevents the failure "UnicodeDecodeError: 'utf-8' codec can't decode byte... + # This bug will be fixed on a newer version of pysam (currently not working on 5.1.0) + if 'adjust_' in k: # This check is needed for Python 3.10.7 and some others. Not needed for 3.7.4 + print(k) + k = k.split('adjust_')[1] + module.value(k, v) + except AttributeError: + # there is an error is setting the value for ppa_escalation + print(module, k, v) + + pv4.execute() + grid4.execute() + ur4.execute() + so4.execute() + + # SAVE RESULTS| + results = pv4.Outputs.export() + economicresults = so4.Outputs.export() + + annual_gh = results['annual_gh'] + annual_energy = results['annual_ac_gross'] + lcoe = economicresults['lcoe_nom'] + + res = {"annual_gh": x, "annual_energy": annual_energy, "lcoe_nom": lcoe_nom} + df_res = pd.DataFrame.from_dict(res, orient="index").T + + return df_res From 3d813fa2dfaed362e0bd376fa3491208295c5b3c Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 11:20:33 -0600 Subject: [PATCH 002/109] vertical documentation for some reason ti didn't like me giving an example of where i keep the json. bummer. Edited Returns as well --- pvdeg/standards.py | 21 +++++++-------------- 1 file changed, 7 insertions(+), 14 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 70c8b165..9594c641 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -592,24 +592,17 @@ def vertical_POA( weather_kwarg : dict other variables needed to access a particular weather dataset. jsonfolder : string - Location and base name for the json files, i.e. r'C:\Users\sayala\Documents\GitHub\Studies\High-Latitude-PV\pvdeg\jsons' - or '/home/sayala/highlat/jsons/' - + Location and base name for the json files Returns ------- - x : float [cm] - Minimum installation distance in centimeter per IEC TS 63126 when the default settings are used. - Effective gap "x" for the lower limit for Level 1 or Level 0 modules (IEC TS 63216) - T98_0 : float [°C] - This is the 98ᵗʰ percential temperature of a theoretical module with no standoff. - T98_inf : float [°C] - This is the 98ᵗʰ percential temperature of a theoretical rack mounted module. + annual_gh : float [Wh/m2/y] + Annual GHI + annual_energy : float [kWh] + Annual AC energy + lcoa_nom : float [cents/kWh] + LCOE Levelized cost of energy nominal - References - ---------- - M. Kempe, et al. Close Roof Mounted System Temperature Estimation for Compliance - to IEC TS 63126, PVSC Proceedings 2023 """ parameters = ["temp_air", "wind_speed", "dhi", "ghi", "dni"] From dac4efe1bfa1e48ad91a0cc1f62ff7da62215a1d Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 11:38:54 -0600 Subject: [PATCH 003/109] imports --- pvdeg/standards.py | 7 +++++++ 1 file changed, 7 insertions(+) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 9594c641..5ab1504f 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -605,6 +605,13 @@ def vertical_POA( """ + import PySAM + import PySAM.Pvsamv1 as PV + import PySAM.Grid as Grid + import PySAM.Utilityrate5 as UtilityRate + import PySAM.Cashloan as Cashloan + import json + parameters = ["temp_air", "wind_speed", "dhi", "ghi", "dni"] if isinstance(weather_df, dd.DataFrame): From 45c5a0d123de636033f77657f5b90f10860a0ea1 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 11:44:01 -0600 Subject: [PATCH 004/109] import os sys --- pvdeg/standards.py | 2 ++ 1 file changed, 2 insertions(+) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 5ab1504f..5bbf35e1 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -611,6 +611,8 @@ def vertical_POA( import PySAM.Utilityrate5 as UtilityRate import PySAM.Cashloan as Cashloan import json + import os + import sys parameters = ["temp_air", "wind_speed", "dhi", "ghi", "dni"] From 8c24712ef7627eaaedd3ff615553886faa60ddd2 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 16:00:04 -0600 Subject: [PATCH 005/109] solar resource update --- pvdeg/standards.py | 23 +++++++++++++++++++++++ 1 file changed, 23 insertions(+) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 5bbf35e1..0f90bab8 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -615,7 +615,10 @@ def vertical_POA( import sys parameters = ["temp_air", "wind_speed", "dhi", "ghi", "dni"] + print("weather_df KEYs", weather_df.keys()) + print("meta KEYs", weather_df.keys()) + if isinstance(weather_df, dd.DataFrame): weather_df = weather_df[parameters].compute() weather_df.set_index("time", inplace=True) @@ -651,7 +654,27 @@ def vertical_POA( except AttributeError: # there is an error is setting the value for ppa_escalation print(module, k, v) + + pv4.unassign('solar_resource_file') + data = {'dn':list(weather_df.dni), + 'df':list(weather_df.dhi), + 'gh':list(weather_df.ghi), + 'tdry':list(weather_df.air_temperature), + 'wspd':list(weather_df.wind_speed), + 'lat':meta['latitude'], + 'lon':meta['longitude'], + 'tz':meta['timezone'], + 'elev':meta['elevation'], + 'year':list(weather_df.index.year), + 'month':list(weather_df.index.month), + 'day':list(weather_df.index.day), + 'hour':list(weather_df.index.hour), + 'minute':list(weather_df.index.minute), + 'alb':list(weather_df.surface_albedo)} + + pv4.value('solar_resource_data', data) + pv4.execute() grid4.execute() ur4.execute() From a5a2b24e75f454351e71d32d736da79deba70f91 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 16:07:17 -0600 Subject: [PATCH 006/109] air_temperature --- pvdeg/standards.py | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 0f90bab8..93c6f7cf 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -616,7 +616,7 @@ def vertical_POA( parameters = ["temp_air", "wind_speed", "dhi", "ghi", "dni"] print("weather_df KEYs", weather_df.keys()) - print("meta KEYs", weather_df.keys()) + print("meta KEYs", meta.keys()) if isinstance(weather_df, dd.DataFrame): @@ -660,7 +660,7 @@ def vertical_POA( data = {'dn':list(weather_df.dni), 'df':list(weather_df.dhi), 'gh':list(weather_df.ghi), - 'tdry':list(weather_df.air_temperature), + 'tdry':list(weather_df.temp_air), 'wspd':list(weather_df.wind_speed), 'lat':meta['latitude'], 'lon':meta['longitude'], From 1a72c525eac767e704eb53ed83054de72cf39aa5 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 16:09:01 -0600 Subject: [PATCH 007/109] one tz closer --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 93c6f7cf..48d18494 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -664,7 +664,7 @@ def vertical_POA( 'wspd':list(weather_df.wind_speed), 'lat':meta['latitude'], 'lon':meta['longitude'], - 'tz':meta['timezone'], + 'tz':meta['tz'], 'elev':meta['elevation'], 'year':list(weather_df.index.year), 'month':list(weather_df.index.month), From c6ef1e7422776b2ca7fccd2c661f6733a8ac4d33 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 16:10:26 -0600 Subject: [PATCH 008/109] maybe the last :) --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 48d18494..88016392 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -665,7 +665,7 @@ def vertical_POA( 'lat':meta['latitude'], 'lon':meta['longitude'], 'tz':meta['tz'], - 'elev':meta['elevation'], + 'elev':meta['altitude'], 'year':list(weather_df.index.year), 'month':list(weather_df.index.month), 'day':list(weather_df.index.day), From c75ed6c281ef2d3778604cb8765cfa2098e21139 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Wed, 26 Jun 2024 16:28:57 -0600 Subject: [PATCH 009/109] standards . py --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 88016392..140ca557 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -671,7 +671,7 @@ def vertical_POA( 'day':list(weather_df.index.day), 'hour':list(weather_df.index.hour), 'minute':list(weather_df.index.minute), - 'alb':list(weather_df.surface_albedo)} + 'alb':list(weather_df.albedo)} pv4.value('solar_resource_data', data) From e1603913a0b8c30d701a4e7faae6e6b42d02570d Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 07:00:57 -0600 Subject: [PATCH 010/109] default jsonfolder for kestrel pvsoiling --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 140ca557..f5f9bbe0 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -576,7 +576,7 @@ def standoff_x( def vertical_POA( weather_df, meta, - jsonfolder, + jsonfolder='/projects/pvsoiling/pvdeg/analysis/northern_lat/jsons', samjsonname='vertical', weather_kwarg=None, ): From 2635696232d2a63136fcad35ab853706c9f8f081 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 08:27:09 -0600 Subject: [PATCH 011/109] if UTC --- pvdeg/standards.py | 3 +++ 1 file changed, 3 insertions(+) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index e1994c33..004db24c 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -655,6 +655,9 @@ def vertical_POA( pv4.unassign('solar_resource_file') + if meta.get('tz') == None: + meta['tz'] = '+0' + data = {'dn':list(weather_df.dni), 'df':list(weather_df.dhi), 'gh':list(weather_df.ghi), From 52942345b675891e85ffed6ae7a3fc8bc3dd8955 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 08:32:01 -0600 Subject: [PATCH 012/109] albedo hack --- pvdeg/standards.py | 3 +++ 1 file changed, 3 insertions(+) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 004db24c..bbf23a62 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -658,6 +658,9 @@ def vertical_POA( if meta.get('tz') == None: meta['tz'] = '+0' + if "albedo" not in weather_df.columns: + weather_df['albedo'] = 0.2 + data = {'dn':list(weather_df.dni), 'df':list(weather_df.dhi), 'gh':list(weather_df.ghi), From 0269d9b6796d28eab6db8f997d90f833961027bf Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 08:36:54 -0600 Subject: [PATCH 013/109] not x --- pvdeg/standards.py | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index bbf23a62..a70eda7d 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -660,7 +660,7 @@ def vertical_POA( if "albedo" not in weather_df.columns: weather_df['albedo'] = 0.2 - + data = {'dn':list(weather_df.dni), 'df':list(weather_df.dhi), 'gh':list(weather_df.ghi), @@ -692,7 +692,7 @@ def vertical_POA( annual_energy = results['annual_ac_gross'] lcoe = economicresults['lcoe_nom'] - res = {"annual_gh": x, "annual_energy": annual_energy, "lcoe_nom": lcoe_nom} + res = {"annual_gh": annual_gh, "annual_energy": annual_energy, "lcoe_nom": lcoe_nom} df_res = pd.DataFrame.from_dict(res, orient="index").T return df_res From 561173568d3c0d718041f78f191cf63df425bc9e Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 08:37:16 -0600 Subject: [PATCH 014/109] got it --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index a70eda7d..eead2540 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -690,7 +690,7 @@ def vertical_POA( annual_gh = results['annual_gh'] annual_energy = results['annual_ac_gross'] - lcoe = economicresults['lcoe_nom'] + lcoe_nom = economicresults['lcoe_nom'] res = {"annual_gh": annual_gh, "annual_energy": annual_energy, "lcoe_nom": lcoe_nom} df_res = pd.DataFrame.from_dict(res, orient="index").T From c9a23378bcad173a80d33c663b1e24cf0b6d9ab8 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:32:52 -0600 Subject: [PATCH 015/109] print cleanout --- pvdeg/standards.py | 7 ++++--- 1 file changed, 4 insertions(+), 3 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index eead2540..77547db1 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -613,8 +613,8 @@ def vertical_POA( import sys parameters = ["temp_air", "wind_speed", "dhi", "ghi", "dni"] - print("weather_df KEYs", weather_df.keys()) - print("meta KEYs", meta.keys()) + #print("weather_df KEYs", weather_df.keys()) + #print("meta KEYs", meta.keys()) if isinstance(weather_df, dd.DataFrame): @@ -646,7 +646,7 @@ def vertical_POA( # This prevents the failure "UnicodeDecodeError: 'utf-8' codec can't decode byte... # This bug will be fixed on a newer version of pysam (currently not working on 5.1.0) if 'adjust_' in k: # This check is needed for Python 3.10.7 and some others. Not needed for 3.7.4 - print(k) + #print(k) k = k.split('adjust_')[1] module.value(k, v) except AttributeError: @@ -658,6 +658,7 @@ def vertical_POA( if meta.get('tz') == None: meta['tz'] = '+0' + type("type !!!" , weather_df) if "albedo" not in weather_df.columns: weather_df['albedo'] = 0.2 From 4c680dcca3acddabbf5301cbc933da28f125ba8d Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:34:31 -0600 Subject: [PATCH 016/109] dumdum --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 77547db1..2d258da5 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -658,7 +658,7 @@ def vertical_POA( if meta.get('tz') == None: meta['tz'] = '+0' - type("type !!!" , weather_df) + print("type !!!" , type(weather_df)) if "albedo" not in weather_df.columns: weather_df['albedo'] = 0.2 From 57879e25852d9170067e50ada1de5b246c18c38e Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:37:11 -0600 Subject: [PATCH 017/109] cleaup warnings --- pvdeg/standards.py | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 2d258da5..c6db7711 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -658,9 +658,9 @@ def vertical_POA( if meta.get('tz') == None: meta['tz'] = '+0' - print("type !!!" , type(weather_df)) if "albedo" not in weather_df.columns: - weather_df['albedo'] = 0.2 + #weather_df['albedo'] = 0.2 # new pandas cries with this. dumb. + weather_df.loc[:,'albedo'] = 0.2 data = {'dn':list(weather_df.dni), 'df':list(weather_df.dhi), From 1df9f9be80ad0ee95a55898f4bdfbd7492959f67 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:37:47 -0600 Subject: [PATCH 018/109] i lied one more check --- pvdeg/standards.py | 2 ++ 1 file changed, 2 insertions(+) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index c6db7711..442d5dd5 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -655,6 +655,8 @@ def vertical_POA( pv4.unassign('solar_resource_file') + print("Type meta ", type(meta)) + if meta.get('tz') == None: meta['tz'] = '+0' From 713b12eace13974542b36cabe8b7ba1241d2b1b8 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:41:59 -0600 Subject: [PATCH 019/109] i thought meta is a dict ubt its as eries.. .trying. --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 442d5dd5..17101549 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -658,7 +658,7 @@ def vertical_POA( print("Type meta ", type(meta)) if meta.get('tz') == None: - meta['tz'] = '+0' + meta.loc[:,'tz'] = '+0' if "albedo" not in weather_df.columns: #weather_df['albedo'] = 0.2 # new pandas cries with this. dumb. From 8a35644b595b02f1fe936cf1253567328ab02363 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:43:03 -0600 Subject: [PATCH 020/109] try two --- pvdeg/standards.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 17101549..8fccb394 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -658,7 +658,7 @@ def vertical_POA( print("Type meta ", type(meta)) if meta.get('tz') == None: - meta.loc[:,'tz'] = '+0' + meta.loc['tz'] = '+0' if "albedo" not in weather_df.columns: #weather_df['albedo'] = 0.2 # new pandas cries with this. dumb. From bf760e788393ce945e92a540b54699cbb4074bb8 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:51:09 -0600 Subject: [PATCH 021/109] bypass pandas version SAM (needs ot be rolled back) --- pvdeg/standards.py | 13 +++++++++---- 1 file changed, 9 insertions(+), 4 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 8fccb394..75b9b82f 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -641,13 +641,18 @@ def vertical_POA( if k == 'number_inputs': continue try: - if sys.version.split(' ')[0] == '3.11.7': + #if sys.version.split(' ')[0] == '3.11.7': + # Bypassing this as it's not working with my pandas. the printouts + # like " dc_adjust_periods [[0, 0, 0]]" + # means it is going to the except. !!!! + + # Check needed for python 3.10.7 and perhaps other releases above 3.10.4. # This prevents the failure "UnicodeDecodeError: 'utf-8' codec can't decode byte... # This bug will be fixed on a newer version of pysam (currently not working on 5.1.0) - if 'adjust_' in k: # This check is needed for Python 3.10.7 and some others. Not needed for 3.7.4 - #print(k) - k = k.split('adjust_')[1] + if 'adjust_' in k: # This check is needed for Python 3.10.7 and some others. Not needed for 3.7.4 + #print(k) + k = k.split('adjust_')[1] module.value(k, v) except AttributeError: # there is an error is setting the value for ppa_escalation From 9035a5b2ea9c65635095fefccc5502f1b4cbf828 Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:53:41 -0600 Subject: [PATCH 022/109] different way of adding meta --- pvdeg/standards.py | 5 +++-- 1 file changed, 3 insertions(+), 2 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 75b9b82f..58789e87 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -660,10 +660,11 @@ def vertical_POA( pv4.unassign('solar_resource_file') - print("Type meta ", type(meta)) + #print("Type meta ", meta) if meta.get('tz') == None: - meta.loc['tz'] = '+0' + #meta.loc['tz'] = '+0' + meta = meta.append({'tz': '+0'}) if "albedo" not in weather_df.columns: #weather_df['albedo'] = 0.2 # new pandas cries with this. dumb. From 938a50bacd25296a39b3149531d27923c981a9aa Mon Sep 17 00:00:00 2001 From: Silvana Ovaitt Date: Thu, 27 Jun 2024 09:56:24 -0600 Subject: [PATCH 023/109] circles --- pvdeg/standards.py | 6 ++++-- 1 file changed, 4 insertions(+), 2 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 58789e87..e9988713 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -662,9 +662,11 @@ def vertical_POA( #print("Type meta ", meta) - if meta.get('tz') == None: + if 'tz' not in meta: + meta['tz'] = '+0' + + #if meta.get('tz') == None: #meta.loc['tz'] = '+0' - meta = meta.append({'tz': '+0'}) if "albedo" not in weather_df.columns: #weather_df['albedo'] = 0.2 # new pandas cries with this. dumb. From 17084cc46e02f473fc52e46eab07533f97bbf5d8 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 30 Aug 2024 18:32:13 -0600 Subject: [PATCH 024/109] simple pysam function --- pvdeg/standards.py | 82 +++++- pvdeg/utilities.py | 38 +++ pvdeg/weather.py | 4 +- .../Pysam - Single Location.ipynb | 262 ++++++++++++++++++ 4 files changed, 381 insertions(+), 5 deletions(-) create mode 100644 tutorials_and_tools/tutorials_and_tools/Pysam - Single Location.ipynb diff --git a/pvdeg/standards.py b/pvdeg/standards.py index e9988713..389c0eec 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -11,11 +11,16 @@ from pathlib import Path from random import random from concurrent.futures import ProcessPoolExecutor, as_completed +import PySAM.Pvwattsv8 as pv # from gaps import ProjectPoints -from pvdeg import temperature, spectral, utilities, weather - +from pvdeg import ( + temperature, + spectral, + utilities, + weather, +) def eff_gap_parameters( weather_df=None, @@ -600,7 +605,6 @@ def vertical_POA( Annual AC energy lcoa_nom : float [cents/kWh] LCOE Levelized cost of energy nominal - """ import PySAM @@ -707,3 +711,75 @@ def vertical_POA( df_res = pd.DataFrame.from_dict(res, orient="index").T return df_res + +def pysam( # no autotemplating + weather_df: pd.DataFrame, + meta: dict, + model: str, + model_default: str, + results: list[str] = None, +) -> dict: + """ + Run pySam simulation. + + Parameters + ----------- + weather_df: pd.DataFrame + DataFrame of weather data. As returned by ``pvdeg.weather.get`` + meta: dict + Dictionary of metadata for the weather data. As returned by ``pvdeg.weather.get`` + model: str + choose pySam module. + + options: ``pvwatts8``, ``pysamv1`` + + results: list[str] + list of strings corresponding to pysam outputs. + + Returns + ------- + pysam_res: dict + dictionary of outputs + + """ + import PySAM.Pvwattsv8 as pv8 + import PySAM.Pvsamv1 as pv1 + import PySAM.Utilityrate5 as ur + + weather_df = utilities.add_time_columns_tmy(weather_df=weather_df) + + solar_resource = { + 'lat': meta['latitude'], + 'lon': meta['longitude'], + 'tz': meta['tz'] if 'tz' in meta.keys() else 0, + 'elev': meta['altitude'], + 'year': list(weather_df['Year']), + 'month': list(weather_df['Month']), + 'day': list(weather_df['Day']), + 'hour': list(weather_df['Hour']), + 'minute': list(weather_df['Minute']), + 'dn': list(weather_df['dni']), + 'df': list(weather_df['dhi']), + 'wspd': list(weather_df['wind_speed']), + 'tdry': list(weather_df['temp_air']), + 'alb' : weather_df['albedo'] if 'albedo' in weather_df.columns.values else [0.2]*len(weather_df) + } + + # https://nrel-pysam.readthedocs.io/en/main/modules/Pvwattsv8.html + # https://nrel-pysam.readthedocs.io/en/main/modules/Pvsamv1.html + if model == "pvwatts8": + pysam_model = pv8.default(model_default) # PVWattsCommerical + elif model == "pysamv1": + pysam_model = pv1.default(model_default) # FlatPlatePVCommercial + + pysam_model.SolarResource.solar_resource_data = solar_resource + pysam_model.execute() + outputs = pysam_model.Outputs.export() + + if not results: + return outputs + + pysam_res = {} + for key in results: + pysam_res[key] = outputs[key] + return pysam_res \ No newline at end of file diff --git a/pvdeg/utilities.py b/pvdeg/utilities.py index 6379b851..59fabf6b 100644 --- a/pvdeg/utilities.py +++ b/pvdeg/utilities.py @@ -471,3 +471,41 @@ def tilt_azimuth_scan( print("\r ", end="") print("\r", end="") return tilt_azimuth_series + +def add_time_columns_tmy(weather_df, coerce_year=1979): + """ + Add time columns to a tmy weather dataframe. + + Parameters: + ----------- + weather_df: pd.DataFrame + tmy weather dataframe containing 8760 rows. + coerce_year: int + year to set the dataframe to. + + Returns: + -------- + weather_df: pd.DataFrame + dataframe with columns added new columns will be + + ``'Year', 'Month', 'Day', 'Hour', 'Minute'`` + """ + + weather_df = weather_df.reset_index(drop=True) + + date_range = pd.date_range( + start=f'{coerce_year}-01-01 00:00:00', + end=f'{coerce_year}-12-31 23:00:00', + freq='h' + ) + + df = pd.DataFrame({ + 'Year': date_range.year, + 'Month': date_range.month, + 'Day': date_range.day, + 'Hour': date_range.hour, + 'Minute': date_range.minute + }) + + weather_df = pd.concat([weather_df, df], axis=1) + return weather_df \ No newline at end of file diff --git a/pvdeg/weather.py b/pvdeg/weather.py index fac9bbb1..9e1587a1 100644 --- a/pvdeg/weather.py +++ b/pvdeg/weather.py @@ -22,7 +22,7 @@ def get(database, id=None, geospatial=False, **kwargs): Load weather data directly from NSRDB or through any other PVLIB i/o tools function - Parameters: + Parameters ----------- database : (str) 'NSRDB' or 'PVGIS' @@ -38,7 +38,7 @@ def get(database, id=None, geospatial=False, **kwargs): Additional keyword arguments to pass to the get_weather function (see pvlib.iotools.get_psm3 for PVGIS, and get_NSRDB for NSRDB) - Returns: + Returns -------- weather_df : (pd.DataFrame) DataFrame of weather data diff --git a/tutorials_and_tools/tutorials_and_tools/Pysam - Single Location.ipynb b/tutorials_and_tools/tutorials_and_tools/Pysam - Single Location.ipynb new file mode 100644 index 00000000..7726b2cd --- /dev/null +++ b/tutorials_and_tools/tutorials_and_tools/Pysam - Single Location.ipynb @@ -0,0 +1,262 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [], + "source": [ + "import pvdeg\n", + "import matplotlib.pyplot as plt\n", + "import seaborn as sns\n", + "import numpy as np" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "weather, meta = pvdeg.weather.get(database=\"PVGIS\", id=(40.633365593159226, -73.9945801019899))" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "{'annual_energy': 741255.4755578301}" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "pvdeg.standards.pysam(\n", + " weather_df=weather,\n", + " meta=meta,\n", + " model=\"pvwatts8\",\n", + " model_default=\"PVWattsCommercial\",\n", + " results=[\"annual_energy\"],\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "dict_keys(['ac_gross', 'ac_lifetime_loss', 'ac_perf_adj_loss', 'ac_transmission_loss', 'ac_wiring_loss', 'airmass', 'alb', 'annual_ac_gross', 'annual_ac_inv_clip_loss_percent', 'annual_ac_inv_eff_loss_percent', 'annual_ac_inv_pnt_loss_percent', 'annual_ac_inv_pso_loss_percent', 'annual_ac_lifetime_loss_percent', 'annual_ac_loss_ond', 'annual_ac_perf_adj_loss_percent', 'annual_ac_wiring_loss', 'annual_ac_wiring_loss_percent', 'annual_bifacial_electrical_mismatch', 'annual_bifacial_electrical_mismatch_percent', 'annual_dc_diodes_loss', 'annual_dc_diodes_loss_percent', 'annual_dc_gross', 'annual_dc_inv_tdc_loss_percent', 'annual_dc_invmppt_loss', 'annual_dc_lifetime_loss_percent', 'annual_dc_loss_ond', 'annual_dc_mismatch_loss', 'annual_dc_mismatch_loss_percent', 'annual_dc_module_loss_percent', 'annual_dc_mppt_clip_loss_percent', 'annual_dc_nameplate_loss', 'annual_dc_nameplate_loss_percent', 'annual_dc_net', 'annual_dc_nominal', 'annual_dc_optimizer_loss', 'annual_dc_optimizer_loss_percent', 'annual_dc_perf_adj_loss_percent', 'annual_dc_snow_loss_percent', 'annual_dc_tracking_loss', 'annual_dc_tracking_loss_percent', 'annual_dc_wiring_loss', 'annual_dc_wiring_loss_percent', 'annual_energy', 'annual_energy_distribution_time', 'annual_gh', 'annual_ground_absorbed', 'annual_ground_absorbed_percent', 'annual_ground_incident', 'annual_ground_incident_percent', 'annual_inv_cliploss', 'annual_inv_pntloss', 'annual_inv_psoloss', 'annual_inv_tdcloss', 'annual_poa_beam_eff', 'annual_poa_beam_nom', 'annual_poa_cover_loss_percent', 'annual_poa_eff', 'annual_poa_front', 'annual_poa_nom', 'annual_poa_rear', 'annual_poa_rear_direct_diffuse', 'annual_poa_rear_gain_percent', 'annual_poa_rear_ground_reflected', 'annual_poa_rear_rack_shaded', 'annual_poa_rear_row_reflections', 'annual_poa_rear_self_shaded', 'annual_poa_rear_soiled', 'annual_poa_shaded', 'annual_poa_shaded_soiled', 'annual_poa_shading_loss_percent', 'annual_poa_soiling_loss_percent', 'annual_rack_shaded_percent', 'annual_rear_direct_diffuse_percent', 'annual_rear_ground_reflected_percent', 'annual_rear_row_reflections_percent', 'annual_rear_self_shaded_percent', 'annual_rear_soiled_percent', 'annual_subarray1_dc_diodes_loss', 'annual_subarray1_dc_gross', 'annual_subarray1_dc_mismatch_loss', 'annual_subarray1_dc_nameplate_loss', 'annual_subarray1_dc_tracking_loss', 'annual_subarray1_dc_wiring_loss', 'annual_total_loss_percent', 'annual_transmission_loss', 'annual_transmission_loss_percent', 'annual_xfmr_loss_percent', 'bifacial_electrical_mismatch', 'capacity_factor', 'capacity_factor_ac', 'dc_degrade_factor', 'dc_invmppt_loss', 'dc_lifetime_loss', 'dc_net', 'dc_snow_loss', 'df', 'dn', 'elev', 'gen', 'gh', 'gh_calc', 'ground_absorbed', 'ground_incident', 'inv_cliploss', 'inv_eff', 'inv_pntloss', 'inv_psoloss', 'inv_tdcloss', 'inv_total_loss', 'inverterMPPT1_DCVoltage', 'kwh_per_kw', 'lat', 'lon', 'monthly_dc', 'monthly_energy', 'monthly_poa_beam_eff', 'monthly_poa_beam_nom', 'monthly_poa_eff', 'monthly_poa_front', 'monthly_poa_nom', 'monthly_poa_rear', 'nameplate_dc_rating', 'performance_ratio', 'poa_beam_eff', 'poa_beam_nom', 'poa_eff', 'poa_front', 'poa_nom', 'poa_rear', 'poa_rear_direct_diffuse', 'poa_rear_ground_reflected', 'poa_rear_rack_shaded', 'poa_rear_row_reflections', 'poa_rear_self_shaded', 'poa_rear_soiled', 'poa_shaded', 'poa_shaded_soiled', 'shadedb_subarray1_shade_frac', 'sixpar_Adj', 'sixpar_Il', 'sixpar_Io', 'sixpar_Rs', 'sixpar_Rsh', 'sixpar_a', 'snowdepth', 'sol_alt', 'sol_azi', 'sol_zen', 'subarray1_aoi', 'subarray1_aoi_modifier', 'subarray1_axisrot', 'subarray1_beam_shading_factor', 'subarray1_celltemp', 'subarray1_celltempSS', 'subarray1_dc_gross', 'subarray1_dc_voltage', 'subarray1_dcloss', 'subarray1_ground_rear_spatial', 'subarray1_idealrot', 'subarray1_isc', 'subarray1_linear_derate', 'subarray1_modeff', 'subarray1_poa_beam_front_cs', 'subarray1_poa_diffuse_front_cs', 'subarray1_poa_eff', 'subarray1_poa_eff_beam', 'subarray1_poa_eff_diff', 'subarray1_poa_front', 'subarray1_poa_ground_front_cs', 'subarray1_poa_nom', 'subarray1_poa_rear', 'subarray1_poa_rear_cs', 'subarray1_poa_rear_spatial', 'subarray1_poa_shaded', 'subarray1_poa_shaded_soiled', 'subarray1_soiling_derate', 'subarray1_ss_derate', 'subarray1_ss_diffuse_derate', 'subarray1_ss_reflected_derate', 'subarray1_surf_azi', 'subarray1_surf_tilt', 'subarray1_voc', 'sunpos_hour', 'sunup', 'tdry', 'ts_shift_hours', 'tz', 'wfpoa', 'wspd', 'xfmr_ll_ts', 'xfmr_ll_year1', 'xfmr_loss_ts', 'xfmr_loss_year1', 'xfmr_nll_ts', 'xfmr_nll_year1'])" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "out_dict = pvdeg.standards.pysam(\n", + " weather_df=weather,\n", + " meta=meta,\n", + " model=\"pysamv1\",\n", + " model_default=\"FlatPlatePVCommercial\",\n", + ")\n", + "out_dict.keys()" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "ac_gross\n", + "ac_lifetime_loss\n", + "ac_perf_adj_loss\n", + "ac_transmission_loss\n", + "ac_wiring_loss\n", + "airmass\n", + "alb\n", + "annual_energy_distribution_time\n", + "bifacial_electrical_mismatch\n", + "dc_degrade_factor\n", + "dc_invmppt_loss\n", + "dc_lifetime_loss\n", + "dc_net\n", + "dc_snow_loss\n", + "df\n", + "dn\n", + "gen\n", + "gh\n", + "gh_calc\n", + "ground_absorbed\n", + "ground_incident\n", + "inv_cliploss\n", + "inv_eff\n", + "inv_pntloss\n", + "inv_psoloss\n", + "inv_tdcloss\n", + "inv_total_loss\n", + "inverterMPPT1_DCVoltage\n", + "monthly_dc\n", + "monthly_energy\n", + "monthly_poa_beam_eff\n", + "monthly_poa_beam_nom\n", + "monthly_poa_eff\n", + "monthly_poa_front\n", + "monthly_poa_nom\n", + "monthly_poa_rear\n", + "poa_beam_eff\n", + "poa_beam_nom\n", + "poa_eff\n", + "poa_front\n", + "poa_nom\n", + "poa_rear\n", + "poa_rear_direct_diffuse\n", + "poa_rear_ground_reflected\n", + "poa_rear_rack_shaded\n", + "poa_rear_row_reflections\n", + "poa_rear_self_shaded\n", + "poa_rear_soiled\n", + "poa_shaded\n", + "poa_shaded_soiled\n", + "shadedb_subarray1_shade_frac\n", + "snowdepth\n", + "sol_alt\n", + "sol_azi\n", + "sol_zen\n", + "subarray1_aoi\n", + "subarray1_aoi_modifier\n", + "subarray1_axisrot\n", + "subarray1_beam_shading_factor\n", + "subarray1_celltemp\n", + "subarray1_celltempSS\n", + "subarray1_dc_gross\n", + "subarray1_dc_voltage\n", + "subarray1_ground_rear_spatial\n", + "subarray1_idealrot\n", + "subarray1_isc\n", + "subarray1_linear_derate\n", + "subarray1_modeff\n", + "subarray1_poa_beam_front_cs\n", + "subarray1_poa_diffuse_front_cs\n", + "subarray1_poa_eff\n", + "subarray1_poa_eff_beam\n", + "subarray1_poa_eff_diff\n", + "subarray1_poa_front\n", + "subarray1_poa_ground_front_cs\n", + "subarray1_poa_nom\n", + "subarray1_poa_rear\n", + "subarray1_poa_rear_cs\n", + "subarray1_poa_rear_spatial\n", + "subarray1_poa_shaded\n", + "subarray1_poa_shaded_soiled\n", + "subarray1_soiling_derate\n", + "subarray1_ss_derate\n", + "subarray1_ss_diffuse_derate\n", + "subarray1_ss_reflected_derate\n", + "subarray1_surf_azi\n", + "subarray1_surf_tilt\n", + "subarray1_voc\n", + "sunpos_hour\n", + "sunup\n", + "tdry\n", + "wfpoa\n", + "wspd\n", + "xfmr_ll_ts\n", + "xfmr_loss_ts\n", + "xfmr_nll_ts\n" + ] + } + ], + "source": [ + "for key, item in out_dict.items():\n", + " if isinstance(item, tuple):\n", + " print(key)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "subarray1_poa_ground_front_cs \n", + "subarray1_ground_rear_spatial" + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [], + "source": [ + "x = out_dict['subarray1_ground_rear_spatial'][0] # these are the distances where the calculations are done\n", + "\n", + "data = out_dict['subarray1_ground_rear_spatial'][1:]\n", + "row = data[15] " + ] + }, + { + "cell_type": "code", + "execution_count": 28, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "row_arr = np.array(row)\n", + "plot = sns.heatmap([row_arr], square=True, cmap='magma')\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "fem_diff", + "language": "python", + "name": "fem_diff" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.14" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} From cb0c024a5493121b06d9ea759c5951975d61d77d Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 6 Sep 2024 18:29:30 -0600 Subject: [PATCH 025/109] Create pysam tutorial --- pvdeg/standards.py | 6 +- .../Monte Carlo - Arrhenius.ipynb | 2 +- .../tutorials_and_tools/PYSam.ipynb | 370 ++++++++++++++++++ 3 files changed, 374 insertions(+), 4 deletions(-) create mode 100644 tutorials_and_tools/tutorials_and_tools/PYSam.ipynb diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 389c0eec..ba2a6090 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -11,7 +11,6 @@ from pathlib import Path from random import random from concurrent.futures import ProcessPoolExecutor, as_completed -import PySAM.Pvwattsv8 as pv # from gaps import ProjectPoints @@ -712,7 +711,8 @@ def vertical_POA( return df_res -def pysam( # no autotemplating +# this may only work with PVGIS +def pysam( weather_df: pd.DataFrame, meta: dict, model: str, @@ -744,7 +744,7 @@ def pysam( # no autotemplating """ import PySAM.Pvwattsv8 as pv8 import PySAM.Pvsamv1 as pv1 - import PySAM.Utilityrate5 as ur + import json weather_df = utilities.add_time_columns_tmy(weather_df=weather_df) diff --git a/tutorials_and_tools/tutorials_and_tools/Monte Carlo - Arrhenius.ipynb b/tutorials_and_tools/tutorials_and_tools/Monte Carlo - Arrhenius.ipynb index 2cdfe29a..3f2c96f4 100644 --- a/tutorials_and_tools/tutorials_and_tools/Monte Carlo - Arrhenius.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Monte Carlo - Arrhenius.ipynb @@ -445,7 +445,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.11.7" + "version": "3.10.14" } }, "nbformat": 4, diff --git a/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb b/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb new file mode 100644 index 00000000..4f87c19e --- /dev/null +++ b/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb @@ -0,0 +1,370 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import pvdeg" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Pysam\n", + "\n", + "rundown on pysam...\n", + "\n", + "https://nrel-pysam.readthedocs.io/en/main/inputs-from-sam.html" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "weather_db = 'PSM3'\n", + "weather_id = (25.783388, -80.189029)\n", + "weather_arg = {\n", + " 'api_key': 'DEMO_KEY',\n", + " 'email': 'user@mail.com',\n", + " 'names': 'tmy',\n", + " 'attributes': [],\n", + " 'map_variables': True\n", + " }\n", + "\n", + "weather_nsrdb, meta_nsrdb = pvdeg.weather.get(weather_db, weather_id, **weather_arg)" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "weather_pvigs, meta_pvgis = pvdeg.weather.get(database=\"PVGIS\", id=(25.783388, -80.189029))" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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temp_airrelative_humidityghidnidhiIR(h)wind_speedwind_directionpressure
time(UTC)
2006-01-01 00:00:00+00:0023.2647.010.00.000.022.893.54169.0101639.0
2006-01-01 01:00:00+00:0023.0754.770.00.000.024.453.51173.0101669.0
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2006-01-01 04:00:00+00:0022.4978.060.00.000.029.143.39170.0101689.0
..............................
2008-12-31 19:00:00+00:0024.248.19468.0386.74241.015.073.74318.0101490.0
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8760 rows × 9 columns

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" + ], + "text/plain": [ + " temp_air relative_humidity ghi dni dhi \\\n", + "time(UTC) \n", + "2006-01-01 00:00:00+00:00 23.26 47.01 0.0 0.00 0.0 \n", + "2006-01-01 01:00:00+00:00 23.07 54.77 0.0 0.00 0.0 \n", + "2006-01-01 02:00:00+00:00 22.87 62.53 0.0 0.00 0.0 \n", + "2006-01-01 03:00:00+00:00 22.68 70.30 0.0 0.00 0.0 \n", + "2006-01-01 04:00:00+00:00 22.49 78.06 0.0 0.00 0.0 \n", + "... ... ... ... ... ... \n", + "2008-12-31 19:00:00+00:00 24.24 8.19 468.0 386.74 241.0 \n", + "2008-12-31 20:00:00+00:00 24.04 15.95 344.0 318.58 193.0 \n", + "2008-12-31 21:00:00+00:00 23.85 23.72 288.0 684.34 71.0 \n", + "2008-12-31 22:00:00+00:00 23.65 31.48 97.0 370.06 50.0 \n", + "2008-12-31 23:00:00+00:00 23.46 39.24 0.0 0.00 0.0 \n", + "\n", + " IR(h) wind_speed wind_direction pressure \n", + "time(UTC) \n", + "2006-01-01 00:00:00+00:00 22.89 3.54 169.0 101639.0 \n", + "2006-01-01 01:00:00+00:00 24.45 3.51 173.0 101669.0 \n", + "2006-01-01 02:00:00+00:00 26.02 3.47 174.0 101679.0 \n", + "2006-01-01 03:00:00+00:00 27.58 3.43 173.0 101709.0 \n", + "2006-01-01 04:00:00+00:00 29.14 3.39 170.0 101689.0 \n", + "... ... ... ... ... \n", + "2008-12-31 19:00:00+00:00 15.07 3.74 318.0 101490.0 \n", + "2008-12-31 20:00:00+00:00 16.63 3.70 322.0 101410.0 \n", + "2008-12-31 21:00:00+00:00 18.20 3.66 326.0 101430.0 \n", + "2008-12-31 22:00:00+00:00 19.76 3.62 336.0 101490.0 \n", + "2008-12-31 23:00:00+00:00 21.32 3.58 353.0 101490.0 \n", + "\n", + "[8760 rows x 9 columns]" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "weather_pvigs" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "from pvdeg import utilities\n", + "weather_df = weather_pvigs\n", + "meta = meta_pvgis\n", + "model = \"pysamv1\"\n", + "model_default = 'FlatPlatePVCommercial'\n", + "# ARGS ================================\n", + "\n", + "import PySAM.Pvwattsv8 as pv8\n", + "import PySAM.Pvsamv1 as pv1\n", + "import PySAM.Utilityrate5 as UtilityRate\n", + "import PySAM.Grid as Grid \n", + "import PySAM.Cashloan as Cashloan\n", + "import json\n", + "\n", + "weather_df = utilities.add_time_columns_tmy(weather_df=weather_df)\n", + "\n", + "# load defaults from jsons\n", + "\n", + "\n", + "# https://nrel-pysam.readthedocs.io/en/main/modules/Pvwattsv8.html\n", + "# https://nrel-pysam.readthedocs.io/en/main/modules/Pvsamv1.html\n", + "if model == \"pvwatts8\": \n", + " pysam_model = pv8.default(model_default) # PVWattsCommerical\n", + "elif model == \"pysamv1\":\n", + " pysam_model = pv1.default(model_default) # FlatPlatePVCommercial\n", + "\n", + "if True: # add check args\n", + " grid = Grid.from_existing(pysam_model)\n", + " ur = UtilityRate.from_existing(pysam_model)\n", + " cl = Cashloan.from_existing(pysam_model)\n", + "\n", + "\n", + "solar_resource = {\n", + " 'lat': meta['latitude'],\n", + " 'lon': meta['longitude'],\n", + " 'tz': meta['tz'] if 'tz' in meta.keys() else 0,\n", + " 'elev': meta['altitude'],\n", + " 'year': list(weather_df['Year']),\n", + " 'month': list(weather_df['Month']),\n", + " 'day': list(weather_df['Day']),\n", + " 'hour': list(weather_df['Hour']),\n", + " 'minute': list(weather_df['Minute']),\n", + " 'dn': list(weather_df['dni']),\n", + " 'df': list(weather_df['dhi']),\n", + " 'wspd': list(weather_df['wind_speed']),\n", + " 'tdry': list(weather_df['temp_air']),\n", + " 'alb' : weather_df['albedo'] if 'albedo' in weather_df.columns.values else [0.2]*len(weather_df) # this could be done more wisely\n", + "}\n", + "\n", + "pysam_model.SolarResource.solar_resource_data = solar_resource\n", + "pysam_model.execute()\n", + "outputs = pysam_model.Outputs.export()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "outputs['annual_energy']" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "fem_diff", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.14" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} From 08fcc4e758cd0cb0fbbafe493d23f0a0002fee91 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 6 Sep 2024 19:32:10 -0600 Subject: [PATCH 026/109] Trivial Geospatial Pysam using pvwatts8 --- pvdeg/standards.py | 36 +- pvdeg/utilities.py | 45 +++ .../tutorials_and_tools/PYSam.ipynb | 334 +++--------------- 3 files changed, 126 insertions(+), 289 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 3a985428..5709ad50 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -671,6 +671,7 @@ def vertical_POA( lcoa_nom : float [cents/kWh] LCOE Levelized cost of energy nominal """ + return import PySAM import PySAM.Pvsamv1 as PV @@ -834,7 +835,7 @@ def pysam( # https://nrel-pysam.readthedocs.io/en/main/modules/Pvwattsv8.html # https://nrel-pysam.readthedocs.io/en/main/modules/Pvsamv1.html if model == "pvwatts8": - pysam_model = pv8.default(model_default) # PVWattsCommerical + pysam_model = pv8.default(model_default) # PVWattsCommercial elif model == "pysamv1": pysam_model = pv1.default(model_default) # FlatPlatePVCommercial @@ -848,4 +849,35 @@ def pysam( pysam_res = {} for key in results: pysam_res[key] = outputs[key] - return pysam_res \ No newline at end of file + return pysam_res + +def pysam_hourly_trivial(weather_df, meta): + + import PySAM.Pvwattsv8 as pv8 + + weather_df = weather_df.reset_index(drop=True) + weather_df = utilities.add_time_columns_tmy(weather_df) # only supports hourly data + + sr = { + 'lat': meta['latitude'], + 'lon': meta['longitude'], + 'tz': meta['tz'] if 'tz' in meta.keys() else 0, + 'elev': meta['altitude'], + 'year': list(weather_df['Year']), + 'month': list(weather_df['Month']), + 'day': list(weather_df['Day']), + 'hour': list(weather_df['Hour']), + 'minute': list(weather_df['Minute']), + 'dn': list(weather_df['dni']), + 'df': list(weather_df['dhi']), + 'wspd': list(weather_df['wind_speed']), + 'tdry': list(weather_df['temp_air']), + 'alb' : weather_df['albedo'] if 'albedo' in weather_df.columns.values else [0.2]*len(weather_df) + } + + model = pv8.default("PVWattsCommercial") + model.SolarResource.solar_resource_data = sr + model.execute() + outputs = model.Outputs.export() + + return outputs \ No newline at end of file diff --git a/pvdeg/utilities.py b/pvdeg/utilities.py index e5f448b2..ccc95547 100644 --- a/pvdeg/utilities.py +++ b/pvdeg/utilities.py @@ -1257,3 +1257,48 @@ def compare_templates( return False return True + +def add_time_columns_tmy(weather_df, coerce_year=1979): + """ + Add time columns to a tmy weather dataframe. + + Parameters: + ----------- + weather_df: pd.DataFrame + tmy weather dataframe containing 8760 rows. + coerce_year: int + year to set the dataframe to. + + Returns: + -------- + weather_df: pd.DataFrame + dataframe with columns added new columns will be + + ``'Year', 'Month', 'Day', 'Hour', 'Minute'`` + """ + + weather_df = weather_df.reset_index(drop=True) + + if len(weather_df) == 8760: + freq = 'h' + elif len(weather_df) == 17520: + freq = '30min' + else: + raise ValueError("weather df must be in 1 hour or 30 minute intervals") + + date_range = pd.date_range( + start=f'{coerce_year}-01-01 00:00:00', + end=f'{coerce_year}-12-31 23:45:00', # 15 minute internval is highest granularity + freq=freq + ) + + df = pd.DataFrame({ + 'Year': date_range.year, + 'Month': date_range.month, + 'Day': date_range.day, + 'Hour': date_range.hour, + 'Minute': date_range.minute + }) + + weather_df = pd.concat([weather_df, df], axis=1) + return weather_df \ No newline at end of file diff --git a/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb b/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb index 4f87c19e..438db51e 100644 --- a/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb @@ -6,7 +6,11 @@ "metadata": {}, "outputs": [], "source": [ - "import pvdeg" + "import pvdeg\n", + "from pvdeg import TEST_DATA_DIR\n", + "import pandas as pd\n", + "import os\n", + "import pickle" ] }, { @@ -22,318 +26,66 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ - "weather_db = 'PSM3'\n", - "weather_id = (25.783388, -80.189029)\n", - "weather_arg = {\n", - " 'api_key': 'DEMO_KEY',\n", - " 'email': 'user@mail.com',\n", - " 'names': 'tmy',\n", - " 'attributes': [],\n", - " 'map_variables': True\n", - " }\n", - "\n", - "weather_nsrdb, meta_nsrdb = pvdeg.weather.get(weather_db, weather_id, **weather_arg)" + "weather_pvgis, meta_pvgis = pvdeg.weather.get(database=\"PVGIS\", id=(25.783388, -80.189029))" ] }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ - "weather_pvigs, meta_pvgis = pvdeg.weather.get(database=\"PVGIS\", id=(25.783388, -80.189029))" + "results = pvdeg.standards.pysam_hourly_trivial(\n", + " weather_df=weather_pvgis,\n", + " meta=meta_pvgis,\n", + ")" ] }, { "cell_type": "code", - "execution_count": 3, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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temp_airrelative_humidityghidnidhiIR(h)wind_speedwind_directionpressure
time(UTC)
2006-01-01 00:00:00+00:0023.2647.010.00.000.022.893.54169.0101639.0
2006-01-01 01:00:00+00:0023.0754.770.00.000.024.453.51173.0101669.0
2006-01-01 02:00:00+00:0022.8762.530.00.000.026.023.47174.0101679.0
2006-01-01 03:00:00+00:0022.6870.300.00.000.027.583.43173.0101709.0
2006-01-01 04:00:00+00:0022.4978.060.00.000.029.143.39170.0101689.0
..............................
2008-12-31 19:00:00+00:0024.248.19468.0386.74241.015.073.74318.0101490.0
2008-12-31 20:00:00+00:0024.0415.95344.0318.58193.016.633.70322.0101410.0
2008-12-31 21:00:00+00:0023.8523.72288.0684.3471.018.203.66326.0101430.0
2008-12-31 22:00:00+00:0023.6531.4897.0370.0650.019.763.62336.0101490.0
2008-12-31 23:00:00+00:0023.4639.240.00.000.021.323.58353.0101490.0
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8760 rows × 9 columns

\n", - "
" - ], - "text/plain": [ - " temp_air relative_humidity ghi dni dhi \\\n", - "time(UTC) \n", - "2006-01-01 00:00:00+00:00 23.26 47.01 0.0 0.00 0.0 \n", - "2006-01-01 01:00:00+00:00 23.07 54.77 0.0 0.00 0.0 \n", - "2006-01-01 02:00:00+00:00 22.87 62.53 0.0 0.00 0.0 \n", - "2006-01-01 03:00:00+00:00 22.68 70.30 0.0 0.00 0.0 \n", - "2006-01-01 04:00:00+00:00 22.49 78.06 0.0 0.00 0.0 \n", - "... ... ... ... ... ... \n", - "2008-12-31 19:00:00+00:00 24.24 8.19 468.0 386.74 241.0 \n", - "2008-12-31 20:00:00+00:00 24.04 15.95 344.0 318.58 193.0 \n", - "2008-12-31 21:00:00+00:00 23.85 23.72 288.0 684.34 71.0 \n", - "2008-12-31 22:00:00+00:00 23.65 31.48 97.0 370.06 50.0 \n", - "2008-12-31 23:00:00+00:00 23.46 39.24 0.0 0.00 0.0 \n", - "\n", - " IR(h) wind_speed wind_direction pressure \n", - "time(UTC) \n", - "2006-01-01 00:00:00+00:00 22.89 3.54 169.0 101639.0 \n", - "2006-01-01 01:00:00+00:00 24.45 3.51 173.0 101669.0 \n", - "2006-01-01 02:00:00+00:00 26.02 3.47 174.0 101679.0 \n", - "2006-01-01 03:00:00+00:00 27.58 3.43 173.0 101709.0 \n", - "2006-01-01 04:00:00+00:00 29.14 3.39 170.0 101689.0 \n", - "... ... ... ... ... \n", - "2008-12-31 19:00:00+00:00 15.07 3.74 318.0 101490.0 \n", - "2008-12-31 20:00:00+00:00 16.63 3.70 322.0 101410.0 \n", - "2008-12-31 21:00:00+00:00 18.20 3.66 326.0 101430.0 \n", - "2008-12-31 22:00:00+00:00 19.76 3.62 336.0 101490.0 \n", - "2008-12-31 23:00:00+00:00 21.32 3.58 353.0 101490.0 \n", - "\n", - "[8760 rows x 9 columns]" - ] - }, - "execution_count": 3, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ - "weather_pvigs" + "def pysam_annual_energy(weather_df, meta):\n", + " results = pvdeg.standards.pysam_hourly_trivial(\n", + " weather_df=weather_pvgis,\n", + " meta=meta_pvgis,\n", + " )\n", + "\n", + " return results['annual_energy']" ] }, { "cell_type": "code", - "execution_count": 5, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ - "from pvdeg import utilities\n", - "weather_df = weather_pvigs\n", - "meta = meta_pvgis\n", - "model = \"pysamv1\"\n", - "model_default = 'FlatPlatePVCommercial'\n", - "# ARGS ================================\n", - "\n", - "import PySAM.Pvwattsv8 as pv8\n", - "import PySAM.Pvsamv1 as pv1\n", - "import PySAM.Utilityrate5 as UtilityRate\n", - "import PySAM.Grid as Grid \n", - "import PySAM.Cashloan as Cashloan\n", - "import json\n", - "\n", - "weather_df = utilities.add_time_columns_tmy(weather_df=weather_df)\n", - "\n", - "# load defaults from jsons\n", - "\n", "\n", - "# https://nrel-pysam.readthedocs.io/en/main/modules/Pvwattsv8.html\n", - "# https://nrel-pysam.readthedocs.io/en/main/modules/Pvsamv1.html\n", - "if model == \"pvwatts8\": \n", - " pysam_model = pv8.default(model_default) # PVWattsCommerical\n", - "elif model == \"pysamv1\":\n", - " pysam_model = pv1.default(model_default) # FlatPlatePVCommercial\n", + "GEO_META = pd.read_csv(os.path.join(TEST_DATA_DIR, \"summit-meta.csv\"), index_col=0)\n", "\n", - "if True: # add check args\n", - " grid = Grid.from_existing(pysam_model)\n", - " ur = UtilityRate.from_existing(pysam_model)\n", - " cl = Cashloan.from_existing(pysam_model)\n", + "with open(os.path.join(TEST_DATA_DIR, \"summit-weather.pkl\"), \"rb\") as f:\n", + " GEO_WEATHER = pickle.load(f) # unchunked\n", "\n", + "template = pvdeg.geospatial.output_template(\n", + " \n", + " ds_gids=GEO_WEATHER, \n", + " shapes= {\n", + " 'Annual Energy': (\"gid\", ),\n", + " }\n", + ")\n", "\n", - "solar_resource = {\n", - " 'lat': meta['latitude'],\n", - " 'lon': meta['longitude'],\n", - " 'tz': meta['tz'] if 'tz' in meta.keys() else 0,\n", - " 'elev': meta['altitude'],\n", - " 'year': list(weather_df['Year']),\n", - " 'month': list(weather_df['Month']),\n", - " 'day': list(weather_df['Day']),\n", - " 'hour': list(weather_df['Hour']),\n", - " 'minute': list(weather_df['Minute']),\n", - " 'dn': list(weather_df['dni']),\n", - " 'df': list(weather_df['dhi']),\n", - " 'wspd': list(weather_df['wind_speed']),\n", - " 'tdry': list(weather_df['temp_air']),\n", - " 'alb' : weather_df['albedo'] if 'albedo' in weather_df.columns.values else [0.2]*len(weather_df) # this could be done more wisely\n", - "}\n", - "\n", - "pysam_model.SolarResource.solar_resource_data = solar_resource\n", - "pysam_model.execute()\n", - "outputs = pysam_model.Outputs.export()" + "geo_res = pvdeg.geospatial.analysis(\n", + " weather_ds=GEO_WEATHER,\n", + " meta_df=GEO_META,\n", + " func=pysam_annual_energy,\n", + " template=template\n", + ")" ] }, { @@ -342,7 +94,15 @@ "metadata": {}, "outputs": [], "source": [ - "outputs['annual_energy']" + "weather_db = 'PSM3'\n", + "weather_id = (25.783388, -80.189029)\n", + "weather_arg = {'api_key': 'DEMO_KEY',\n", + " 'email': 'user@mail.com',\n", + " 'names': 'tmy',\n", + " 'attributes': [],\n", + " 'map_variables': True}\n", + "\n", + "weather_df, meta = pvdeg.weather.get(weather_db, weather_id, **weather_arg)" ] } ], From 98f1560d107ec9cffff6b822f9295294f3347a96 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 6 Sep 2024 19:58:29 -0600 Subject: [PATCH 027/109] geospatial pysam, all same results --- pvdeg/standards.py | 6 +- .../tutorials_and_tools/PYSam.ipynb | 132 +++++++++++++++++- 2 files changed, 133 insertions(+), 5 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 5709ad50..c3926f5d 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -853,7 +853,8 @@ def pysam( def pysam_hourly_trivial(weather_df, meta): - import PySAM.Pvwattsv8 as pv8 + # import PySAM.Pvwattsv8 as pv8 + import PySAM.Pvsamv1 as pv1 weather_df = weather_df.reset_index(drop=True) weather_df = utilities.add_time_columns_tmy(weather_df) # only supports hourly data @@ -875,7 +876,8 @@ def pysam_hourly_trivial(weather_df, meta): 'alb' : weather_df['albedo'] if 'albedo' in weather_df.columns.values else [0.2]*len(weather_df) } - model = pv8.default("PVWattsCommercial") + # model = pv8.default("PVWattsCommercial") + model = pv1.default("FlatPlatePVCommercial") model.SolarResource.solar_resource_data = sr model.execute() outputs = model.Outputs.export() diff --git a/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb b/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb index 438db51e..9178b566 100644 --- a/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/PYSam.ipynb @@ -24,6 +24,13 @@ "https://nrel-pysam.readthedocs.io/en/main/inputs-from-sam.html" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### PVGIS" + ] + }, { "cell_type": "code", "execution_count": 2, @@ -45,12 +52,20 @@ ")" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Local Geospatial" + ] + }, { "cell_type": "code", - "execution_count": null, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ + "# this is just a wrapper to grab the result we want\n", "def pysam_annual_energy(weather_df, meta):\n", " results = pvdeg.standards.pysam_hourly_trivial(\n", " weather_df=weather_pvgis,\n", @@ -66,14 +81,12 @@ "metadata": {}, "outputs": [], "source": [ - "\n", "GEO_META = pd.read_csv(os.path.join(TEST_DATA_DIR, \"summit-meta.csv\"), index_col=0)\n", "\n", "with open(os.path.join(TEST_DATA_DIR, \"summit-weather.pkl\"), \"rb\") as f:\n", " GEO_WEATHER = pickle.load(f) # unchunked\n", "\n", "template = pvdeg.geospatial.output_template(\n", - " \n", " ds_gids=GEO_WEATHER, \n", " shapes= {\n", " 'Annual Energy': (\"gid\", ),\n", @@ -93,6 +106,22 @@ "execution_count": null, "metadata": {}, "outputs": [], + "source": [ + "geo_res" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## NSRDB API\n", + "\n", + "broken" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, "source": [ "weather_db = 'PSM3'\n", "weather_id = (25.783388, -80.189029)\n", @@ -104,6 +133,103 @@ "\n", "weather_df, meta = pvdeg.weather.get(weather_db, weather_id, **weather_arg)" ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Geospatial Scenario" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/dataset.py:274: UserWarning: The specified chunks separate the stored chunks along dimension \"phony_dim_1\" starting at index 500. This could degrade performance. Instead, consider rechunking after loading.\n", + " warnings.warn(\n" + ] + } + ], + "source": [ + "location_grabber = pvdeg.scenario.GeospatialScenario()\n", + "\n", + "location_grabber.addLocation(country=\"United States\", downsample_factor=80)" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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I/DpV16x58+bx6aef8vDDD9O8efNKzz3++ONER0dXW/fpbN10000sX76ctLQ0/v77b9LS0k7aze7777+nT58+eHt7V/pOXHrppTgcDlasWHHa5Z24rZaWlpKZmUmPHj0AavS9PJ3yLL2CggJA/9zK91UOh4OsrCzc3Nxo2bJljZd3YpuLiorIzMykZ8+eCCHOuEuoJEmSJJ0LsqudJEmSVG88PDyA4xdfp5OYmIiqqjRr1qzS40FBQXh5eZGYmFgxHUDLli0rTWc2m4mOjq54vlxoaGiVotiJiYkEBwdX6cb133meyolBinLe3t7k5ORU/F1SUsK0adOYPXs2ycnJFV3DgBoFdMqDNifW6zlR+Xt8Os8++yx9+vTBYDDg5+dHq1atKhVMX716Nc899xxr166luLi40mvz8vLw9PQ85fybNGlS5bHnn3+ea665hhYtWtCmTRuGDh3KLbfcUtHd6Uz9d1k13W7K/fdzK1+38PDwah8/8fOsifIAQXV1ycpHaCufpvz3qFGjKgVRR44cyS233MKaNWsYP358rebZrl075s2bx5133lkxWl5QUBBvv/02kyZNqrLNl1u5ciW33347Q4YM4aWXXqr03L///sucOXP466+/zrho/KlcccUVuLu78+2337J161a6du1Ks2bNKtVCK7d//362b99eUcPpv44ePXra5WVnZzN16lS++eabKtPX5Ht5OuUBxfKgu6ZpvPPOO3zwwQccPHgQh8NRMe2pCsqfKCkpiWeffZZff/21yjZ5LtosSZIkSWdKBp4kSZKkeuPh4UFISAg7d+6s1evOpr5KdU42JPzZMhgM1T5+YnDp3nvvZfbs2TzwwANccskleHp6oigKo0ePriiEfCrl08yZM4egoKAqz9d0tL22bdty6aWXVvtcQkICgwYNIiYmhjfffJPw8HDMZjMLFy7krbfeqlE7q3uP+/btS0JCAr/88guLFy/mk08+4a233uLDDz88q6yZk32eNd1uTva51eTzrAkfHx8sFgupqalVnit/LCQkpNLvwMDAKm3x9fWtCDDUZp4AI0aM4Oqrr2bbtm04HA46depUUUC9RYsWVeaxbds2rr76atq0acP8+fOrbFePPfYYffr0oUmTJhXBoMzMzIrlJyUlVRuIrSmLxcLw4cP54osvOHDgQEUR8OpomsbgwYN57LHHqn2+uvX7r/JssEcffZQOHTrg5uaGpmkMHTq0Rtv76ezcuZOAgICKwPDLL7/MM888w2233cYLL7yAj48PqqrywAMP1Gh5DoeDwYMHk52dzeOPP05MTAyurq4kJyczduzYc9JmSZIkSTpTMvAkSZIk1asrr7ySWbNmsXbt2krdm6oTGRmJpmns37+/orA2QHp6Orm5uRWjnZX/jouLIzo6umI6q9XKwYMHTxpg+e+y/vrrLwoLCytlgMTFxdVq/U5n/vz5jBkzhjfeeKPisdLS0iqj550saFLelS8gIKBG63UmfvvtN8rKyvj1118rBQ9q2o3vVHx8fBg3bhzjxo2jsLCQvn37MmXKlHPaXaum2835oqoqbdu2ZePGjVWeW7duHdHR0RWZMJ07dwYgOTm50nRWq5XMzMyKrJ7azLOc2WyuNAJeeSHz/25HCQkJDB06lICAABYuXFhtRlRSUhKJiYnVZrZdffXVeHp6VjsiZG3cdNNNfPbZZ6iqyujRo086XdOmTSksLDzt9+Fk36mcnBz++usvpk6dyrPPPlvx+LnqErp27VoSEhK4+eabKx6bP38+AwYM4NNPP600bW5ubqUi7idr844dO9i3bx9ffPEFt956a8XjpxohUpIkSZLOF1njSZIkSapXjz32GK6urowfP5709PQqzyckJPDOO+8Aencb0EfOOtGbb74JwLBhwwD9wtlsNvPuu+9Wykb59NNPycvLq5juVK644grsdjszZ86seMzhcDBjxozareBpGAyGKhkzM2bMqNTVBsDV1RWgysX7kCFD8PDw4OWXX8Zms1WZf0ZGxjlpI1ClG+Ds2bPPar7/HZrezc2NZs2aVdtd7GzUdLs5n0aMGMGGDRsqBYri4uL4+++/GTlyZMVj/fv3JyAggLlz51Z0mQP4/PPPK7JcajvP6uzfv58PP/yQK6+8slJGUFpaGpdddhmqqrJo0aKTdl+bNWsWP/30U6Wf8npor7/+OnPnzq3hO3NyAwYM4IUXXuC9996rNruv3KhRo1i7di2LFi2q8lxubi52ux04Porff79T1W3vUHX7OROJiYmMHTsWs9nMo48+WmmZ/13e999/XyXgeLL9QHVtFkJU7DslSZIkqT7JjCdJkiSpXjVt2pR58+Zxww030KpVK2699VbatGmD1WplzZo1fP/994wdOxaA9u3bM2bMGGbNmkVubi79+vVj/fr1fPHFF1x77bUMGDAAAH9/fyZPnszUqVMZOnQoV199NXFxcXzwwQd07dq1UqbByVx11VX06tWLJ554gkOHDhEbG8uPP/54zmulXHnllcyZMwdPT09iY2NZu3YtS5curVLXpUOHDhgMBqZPn05eXh4Wi4WBAwcSEBDAzJkzueWWW+jUqROjR4/G39+fpKQkFixYQK9evXjvvffOqo2XXXYZZrOZq666iokTJ1JYWMjHH39MQEBAtV27aio2Npb+/fvTuXNnfHx82LhxI/Pnz+eee+45q/b+V023m/Pprrvu4uOPP2bYsGE88sgjmEwm3nzzTQIDAyuKnoPexey1115jzJgx9O3bl1tuuYWkpCTeeecd+vTpw/Dhw2s9T9Df+5EjRxIREcHBgweZOXMmPj4+fPjhh5WmGzp0KAcOHOCxxx5j1apVrFq1quK5wMDAisDXZZddVmUdy4Mj/fr1qyhSfzZUVeXpp58+7XSPPvoov/76K1deeSVjx46lc+fOFBUVsWPHDubPn8+hQ4fw8/PD2dmZ2NhYvv32W1q0aIGPjw9t2rShTZs29O3bl1dffRWbzUZoaCiLFy/m4MGDtWrv5s2b+eqrr9A0jdzcXDZs2MAPP/yAoijMmTOnUi2zK6+8kueff55x48bRs2dPduzYwdy5cytlbIK+v/Ty8uLDDz/E3d0dV1dXunfvTkxMDE2bNuWRRx4hOTkZDw8Pfvjhh1rXH5MkSZKkOlFPo+lJkiRJUiX79u0Td9xxh4iKihJms1m4u7uLXr16iRkzZojS0tKK6Ww2m5g6dapo0qSJMJlMIjw8XEyePLnSNOXee+89ERMTI0wmkwgMDBSTJk0SOTk5labp16+faN26dbVtysrKErfccovw8PAQnp6e4pZbbhFbtmypMpz5c889J/57SAXE3XffXWWekZGRYsyYMRV/5+TkiHHjxgk/Pz/h5uYmhgwZIvbu3VtlOiGE+Pjjj0V0dLQwGAwCEMuWLat4btmyZWLIkCHC09NTODk5iaZNm4qxY8eKjRs3VrtuJ74OEN9///0pp/v1119Fu3bthJOTk4iKihLTp08Xn332mQDEwYMHK6br16+f6NevX43m/+KLL4pu3boJLy8v4ezsLGJiYsRLL70krFbrKdtysuHqyz+HjIyMKq+p6XYTGRkphg0bVuX11X2eJ2tHTR0+fFiMGDFCeHh4CDc3N3HllVeK/fv3Vzvt119/Ldq3by8sFosIDAwU99xzj8jPzz/jeY4ePVqEh4cLs9ksQkJCxJ133inS09OrXe+T/Zz4OVdn9uzZAhAbNmyo2RvyH2PGjBGurq6nnOZkn0FBQYGYPHmyaNasmTCbzcLPz0/07NlTvP7665W2rzVr1ojOnTsLs9ksAPHcc88JIYQ4cuSIuO6664SXl5fw9PQUI0eOFCkpKZWmOV2byn+MRqPw8fER3bt3F5MnTxaJiYlVXlNaWioefvhhERwcLJydnUWvXr3E2rVrq3yfhBDil19+EbGxscJoNFbaF+3evVtceumlws3NTfj5+Yk77rhDbNu2rcr+SpIkSZLON0WIWlbElCRJkiRJkiRJkiRJkqQakDWeJEmSJEmSJEmSJEmSpDohA0+SJEmSJEmSJEmSJElSnZCBJ0mSJEmSJEmSJEmSJKlOyMCTJEmSJEmSJEmSJEmSVCdk4EmSJEmSJEmSJEmSJEmqE8aaTlhaWorVaq3LtkiSJEmSJEmSJEmSJEkXCLPZjJOT0ymnqVHgqbS0lMCQCPJzMs5JwyRJkiRJkiRJkiRJkqQLW1BQEAcPHjxl8KlGgSer1Up+TgYvf/kv8TvX89mr99GyZXO6d+9I587t6dKlPaGhISjK2TV469adzJ37Ay++OBmLxVzleU2DjQcMHM4x0DHKTrS/dnYLlE4rPk1l22EjUX4O2oQ7sNQ4R+7MWO2wLsFIRr5CbKiDlsHaWW9XknSitFyFbYlG7BoMbW/DIDscNyhbEw0cyVYZ0s6GyVDfrZGk4/JLFJbsNAI1PyjFBDtoHeaou0Y1YHGpKjuPnPykQUEwtL0Nl6qne1IDkpOTy9DLb8LFM4S7nv8cVa35QVMIQVZ6MskHd3HkwF6OHNhFyqE9FOTlAODt7U3btjG0adOKdu1iaN06hrCwkGqXUVxcQlraUdLTMzh0KIm//17NihVrKS0txT84gtZdB9K595WENGmJIk8cJemiM+3eKxh6aQ9efPGJ+m7KRaegoJA2bfpitVpPGXhShBDidDPLz8/H09OTN+fvxGg0se7vnziwexMH4zaRdvgAAP4B/nTv1pHu3TvRrVsn2rePxWKx1KixDoeDnTv34u/vS0hI0Kmn1WD+OhNeroIh7ew1mv+FzuagXi7AkrMVVsYZiQnR6BB5/k6cNQG7jhjYdcRAiLdGj2Z2zHUc8JIuDgUlsGCrCV83Qfdmdjyc67tF0n8VlcEf20yE+Wh0b+qQgWepwdiQYCDhaO0Oxn1jbIR4n/Y0q9EpKoPF202U2at+gRUELhaIDnDQOkzeQGzIbDYbN954J+s2bGfyjD/w8Q856bSaw8HRlIMkxe/kcMJODifs4nDCTooL8wEICg6iQ/tY2rdvTbt2rWnfPpaQkKCzChKVlpaxYsVaFi5cyu+/LyUrK4vQqBZ0HTCcrv2vOWV7JUlqXD6ZdjcWx1EWLJhb30256OTnFxAZ2Ym8vDw8PDxOOl2tAk/9rxpDRLO2hETFEBzeDLOTM4V52RzYu5kDezZzcO8mDsVtxVpWislspnXrGBwODS8vD76eNxNXV5dq53/4cArt2vXjoYcm8cwzDxEff5A335zJs88+QlBQQKVpEzNV1u430ruljTCfxn8yl18CS3aYiAlxEBOindfsjMXbjZiM0L+VvV4u/lJyFP7dr7ehb4wNz+o3H0mqsaP5Cn/vMjG0nQ0v18a//7hQHcxQWRdvpFmgg85NZPBJahisdkjLVUk4qpKeV7ODsY+rxsDWdoyNMHtPCEhIV4kO1FAVsDsgOUclq0AhIV3FIfQvrp+7hr+HwMdVw8tV4GoBVX6nGzybzcZddz/Bzz/9wbD/PQhAfk4GJcUF2G1Wrh//NBkph4jftZ6E3Rs4uGczxUUFAISHh9G+fSwdOrQ5FmiKJSDAr87bu2zZar799mcWLFiK1WqlaWxnWrTrSfO2PYiO6YTZSd5tkqTG6ve5b/Pvn18SH/9vfTflolMngafQsFCSjyTrL1QUIpq1ITCsKXFbV+Hk7Ep48/ZEx3QiKKI5qUn7Sdq/nT1bVpKfk8GOHSsICws+6TKOHs1EURT8/X3ZsGELTzzxIj/++Dmenu6Vptt80EBKrsqVHW01fS8uaDaHnv0Tl6riaoFOUfbzdvf0t80mIvw02kfUXzeBwlJYuddIsVWhT4ydAA8ZLJDOjBCwKs5IZoHC1Z1lF7uG7sBRlfUJRro3tdMkQGZFSA3L9iQDu5NrFk1qG25vdJk9dges3W+koFTh8vY2FEUPQm04cDw92WwQdGriINJPdpm/0Bw4kMikux5n/bpNFY+5ubvj7u5GakpqpWld3dzo0b0TPXp0pkuX9rRv3xpvb6/z3OLK8vML+P33xSxc+Bdr1mwkJycHo9FEk5YdaNqmGyGRLQkIjSYgNApnF/fTz1CSpAZv08oFfDLtLuLj1+Hr61Pfzbmo1EngKTFxM6qqsnfvfnbv3scvvy5i5Yq1TJx4K5qmsW79VrZt24nFyZURE56lx6Dr+fbD59iz/g/27llVqxVISzvK9OkzeOKJ+wgM9K94fNluIyYD9G55cXSzK5dXDJsOGjmarxLqrdExyo7bqQvHnxUh4McNJmJDHbQKrd8TZqv9eMCgezP9JFaSaqv8ouhiyZZsDFburXxhK0kNRW6Rwp/bTaecxmQQdIh0EB1wYQdehNBrr2UXKkT6abg7Cw5lqBzMMBDipdG3lX4+tjdFZWuiHnjyctHo18qOs6zf1KCUWPUbmkKAEAqC8v+DQ8Dh1DzuvOVG4vfvq3hN7949uOee2xg0qA+LFy/nf/+bBMBzzz3CwIG9ad06BoOh4ab0aZrG3r3xrFq1jtWr17P2301kHD0+WJKnjz8BIU3wD4kiIDSawNAmhEXH4hsYLmtFSdIFJPlQHC/edRkLFsyjZ8+u9d2ci0pNA0+1rpzj5uZKly4d6NKlA7feOoqysrJKtZwyMrJ48qmX+fLNh3Hz8KZ5m24s//VzXnnlXR599O4aH5wSEg6xatU6nJwq14lyaOBsvvguGj1dYECsncNZKlsOGVi4Vc9Gahms4X2OugxpAjILFI5kqRzOVrE5FFxqVqarTpmN0K+VnQ0JBtbuN+LQ7ETLDAipFoSAXckGIv0cMuh0AWke5GD5HhP5JQqeLvJzkxoORTn19hjqrdGtqR3LqWNTF4TkbIW4VP3cLaOgcqpoSq7K0p1GVAVyivSLdG9Xjf6tGse6NwZWOyRlqhzMUMkqPF2qrx+aUc8AGjPmBsaOHU2HDm0qnr3iiks5dGhzld4IDZmqqsTGtiA2tgUTJtwCQF5ePgkJhyr97I/fw9K1f1BYoHcX9PEPpklMZ/yCI/ENDMM3IBSfY79N5jq88ytJZ+ng3i0oikJki/YXVfA0IDQK1WAgLi5eBp4aqLMq2Txv3g9kZGRx003X4+/vC4C/vy8fffgaO7bvYcPyXxj36DtcdfNDvPrqW6xatZ6XXppM+/atTzvvXr26sX79Il577T1atGjGtddeDuiBJ+NF2kVGUSDCTyPYWyM+TWV/moFDGQYCPDRaBjsI8RZndFe1xKp35zuSrVJqU3A2CcJ8NcJ99LoMDYFBhe7NHKiqPrKhp7PA171htE1q+ArLoLhMITxKBiwvJOV1uPJLkDXepPMis0DB21Wctivu0fyqE7haBL5uGj5ughZBGrUY/KvBOpKtsGZ/9aeKRlUQ7qthMkJ6roKTSQ8Wx4Y6GmVNqwuJpkFqrsKhDAPJOQpCQJCXoEczOy5m/VxRUfRaW4qij9OoKHrR9xtWf33Ki9ULKeh0Mp6eHnTq1I5OndpVelwIQUZGFps3b2fNmg1s3LiNnau3kJqaiqbp5w9Gk5mW7S+hbffB9Bh0PRYneXCSGo6Vf8xj3ozJAAy76QGuvPnBiufKt+HajEx5ITGZLLi5e5GdnVvfTZFO4qwCTx9/PJetW3cwZcprzJv3IZdfPgjQN+j8/EKi2oXw3YfPkRS/g1GTnuevH2fRv/+1FSNbdOzYhokTx570IKYoCrt378PFxQW9R6BCmV3BoF7cAQeTAVqFarQM0TiSpRKXqrIyzoSbk6BFkIMmAVqtRsEzqJCepxLppxHuq+HrdmYBrLqmKNC5iYO8YoVV+4wMbmNrEBlZUsPnbAKLUXDwqIFgL7us73SBsDv0EbBKrApw4e73yzNJg7w0grwu3PW4GGw4YODSNnZOdggVAtLzFXYdqTyFv7vGgNb2RlU0+8BRlQ0JBgRVV8rbVaNnczvuslZzg6IdK/i+84iBMpuCl4tGuwi9REHNuz02oo24lhRFISDAj6FDBzJ06MCKx202G6mp6SQlJbNjx27++HM58z+awpL5Mxlxx3O0v+SyiyqzRGq4ls6fWfF/g+l42qnNVsbLdw+ltLiQ2yd/QLPWjTMjyGS2UFZWVt/NkE6i1jWePDyOB4n27UugX/9rKS0pBeCbb2YxZMgAAGJa9aZD3+tZuWAOqiIoLCyk+8DhtOrUl9Sk/RxO2MnuTf8wc+arjB59XcU8bXbIK1EotkKZTcGg6hlOH3zwCd5BzYhseykDYm0EesqT9xNlFijsS1U5nKViNEDTQI3YUAfmswotNkwlVvg33kBOoUqPZnZCZNcpqQYOZyms3W8k3Ffjkub1VzBfqplSG/y104QmYHAbG04XaK2Y1FyFf/YcP/m7pLld1qlroKx2+HmjiZHdq68pZnfAir3GarOdBsbaCGgE5yXl5xK5xSr5JQrOZoFBAY5lxaiKIMhL0C7CIQP4DczRfIXNBw3kFis08ddocQ5LMUhVHTyYyGOPvcjSpctp03UAV9/6KOFNT9+jQ5Lq0vcfTeWf37+kVcfeTHzmY4wm/eSppCifh0a2BcDLJ4AXP1+Dwdj4+kNPndCfEdcO5IUXnqjvplxU6qzG04latGjKxg2L6dhxEDabjZtuupMXX3yCO+64BSeLhSMH9lBcVMDSpfPZvn03L7zwFjvWLWHsI+9w7djHeOSGdiQnpwH6CV1cqsqeFAN2h37GpyAq7rR1GHwnCI3WYQ4ZdKqGn7vAz91BUZmD/WkG4tNUDmWodIxyEOF7YRc2/S9nM3SMdLB4h8qKOCOtQh20j5AXctKphfsK8koc7DxsxMtF1HvRfKkqISC7SOHgUZXETBWDCoMu4KATgJeLoHWog8PZ+oX8ungDKTkKrhbwcBZE+cvtsKHIK1YwGqh0vHRocDBDJSVbJadIocRW9WAa5e9oFEEn0Auip+epWO1wZUdrnQ5iIp0bxWV68fekLAO+bhqD29rxdWsc22ND1qRJJN99N4sFC5bwzDOv8vK9V9DhkiFccdP9MgAl1ZuRE5/jutsmYzCaKmXhObt64OruRVFBLrnZRynIzcLLL6geW1o3VIMRh0PeXG6ozirjqdz8+b9xxx0P6TNUFLy8vcjJzsFscWLw4H7M+XIGiqKQk5PL3XdPZtGiv3lw+nf8Pud19u1YR0hYOE/MWIzZ4kSzII0m/houZoHZqHeucDjAruldzA4kJBAQ4IeXlyfJyals27ab3r27Vduui1lxGWw+ZORItkqgp0aXJo0vJb6wFBZtN2FzKAR5avSNsTeKmhpS3dEEbE80sDdVZXAbu6wTVs9sDsgvVsgrUcgvUUjJUcgvUXE26wGZZoEOXBtJd1oh4I9tRvJLKu+kWoU4aB8pT5IagoR0lY0HDFzX1YbZqNfJWb3PSHLOyQ8sFpPgmk62RnXsKbPBoUyVFkGN66ZVY+PQ9Bu2u48YMBigfYSDJv7yM6sPdrud77//lVdf/YBDhxJpf8llDB4+gejYLrILntQgCCG479oW2G1Wegwazq0PvYmiKDjsNuJ3baBFu0saxbb6zLiejL3lGp566sHTTyydMzXNeDongSeAZ5+dzuzP5zPx2U9Ys/hb8nMyST+0g3//XYCvrw9Wq5UVK/5l374Epkx5jZiOfRn36Nts+3cJe7esQiCY9txEOrVretJ2LFnyDy+88AZ33307N9xwDfPn/8b99z/F7t2r8fR058iRVEJDgxrFF+dcSclR2HTQSIlVr4/UNLBx3V0vscLi7UZKbCoezhpD2sn6PdKpaQJ+32wi3FejY5S84D/XbA59dKv8EqUiqFRi1YvbwrFKTUK/aDoxe6S8MHOTAI1AT9GoauWUW7vfQGJm5dpAJoPg+m62emqRBMdqiSnw9y4jWYUqPZvbCfPVWBdf9fMq5+eu10QM9dZkVpB0XmkaJOcobE8yUlgKLYL13gCNsbTChaY8APXa6zM5eOAQ4dGx9Bl2C137X4OTs2t9N0+6yGWlHwHAZHHCZDLj7OrBmsXfMeftR+lzxc30Hjqa8KZtLujr6EdvaM/DD43ngQcm1ndTLirnPfA0e/bXPPTQs7z7cxwmsxO/ffUmf/3wIb17d8dsNrFhw1YyM7MwmsxEx3Rk0PAJtOt+KUIIDsfv5M3HR9GpU2tmffQGYWHB1S4jL6+Affviado0Ch8fb0pKSikuLsbX1webzUbbtv0YN+5GHn/83hq+TRcHuwO2HDKQcNRAuwg7rUIa1x2xMhss3mGkqEzFzUkwtJ1NjqgjndJfO42YjdAnxl7fTWk08ktgf5qBg0dV7JqCgsDdWe9OVjGKEpxQKwbcnAWezgIPZ3FRfGc3HzKwL7Xqio7sbpUB83pSaoNF20zYNbA5jh8YVUWgicoHSl83jTAf/aexZRBLDZsQekD/UIbeDbnMrhDoqdEpyoGni8zcbWg0TWPZstV88slcFi9ehslsoW33wXTpdzWxnftiMjWSVF7pgiOE4KkxPTBbnHlu1jK+ePNh1v31AxaLXpS7c59h3P7E+xds8Oneq5sxbdpTjB//P1JzFDxcRKPJnG/I6qTG04033klkZCjZOXls3Lid0pIS3NzdcHNzJflICq069MJk1m/99Rh0Pft3rGPLjgQURcFg8aTXkMHEdupL+0suqyho9s/vX/LtzGcBWL9uC/0HXMcvP39B69Ytqyzf09Odrl07Vvzt7OyEs7O+PIPBwEcfvU54eCgAP/64gN9/X8KsWa9jNF7ct4GMBugS7cDZLNieZKTU5qBjpKPRBJ8sJrisrZ3FO4wUlqos2WlkaDt7o1k/6dwqseoFdDs1kdlO58qGBD2wbTEKWgbrmSDuzqcfkv5i0zLYgatF4O4k0DRYtU8/DpZYkVkz9URVwN1ZVCkYXh508nHTu/+HemtyFFXpvCuxwqEMvWZnXomKk0nvhhzlLwuHN2SqqjJoUB8GDepDUlIy8+f/xvz5v/Ph8+NxdfNkyA13M/Da2zEYLu7rE+n8EEKw6LsP+Of3L3nglW/IydTrK9vKSjmwaz133jmGZ599hLlzf+DRR6fg6uFDbOd+lYKkDoeduK2rcXJ1JzqmU32uzkmVFhdit9vw8tIDH9sPG3C1QK8W8pqwoajVHq9I82T9tiQsTq50H3wTLm6elBQXUlpcQOte3vQbdgsAKxZ8xc+zp2G3lRHTqiXWMitlVit7Ny1l9aJvGDLyLq4d9zgH9m7mh49fYMKEW7n55usZOWoCmZlZDB48khtuuIaOHdvStWtHWrVqftq2qapKv349K/42mYx4eLhVBJ0mT36R66+/ki5dOiCEuGAjuWdKUaBNuIbFZGfTQQMIGtWFd3nw6c/tRvKKVdbuN9CzReNZP+nc2X3EgKoiRxY7RwpLIeGogdZhDmJD5UhXp+JqgZbB+naXV3z88YVbTfi565lhJgNYzIIAD/1HqltmI/i6C47mg1HVs++yi/SN2N9dY0Bre6Ps9imdX5rQs7PLbAqldv13mU2vX1pqVbA6wGYv/w1Wh4LNrmfhqYog1EejfaSNIK/G2Q25MYuICOWhh+7koYfuZM+e/Xz22Tw+/XQam/75lf/dP53wpm3qu4lSI2SzlZGVdpjcrHT+/vkTdqz/G4DC/OyKaQ7s3UxG2mEuu6w/zs5O3H77TaSkpDHnqx9YsWAO0TEdeeSNnygpyuf9Z8dwYO8WAO5/eS4xHXrXy3qdSk5mCgBhYSEUlUFOkUpOkT4abe+WshRLQ1CrwFOztt3x8PLH2z8EH/9gnFzc0TQHmsOBk4sbFicXDuzZxNfvP8WVVw5mxoxpeHl5Vrw+IyOLFi164NDspCbt49Npd9GhYxteeOFxzGYzf/81n2uvG0tSUgoLFq3hyy+/QwjBG29MZdy4G2u1YlddNYSrrhoCQFFRMatXr6dPnx6Ang31/PNvsHbtQlxcLq58+eZBGkLohcdDfDSCGslIPKAHn4a0tfP7FhNJWQY8jgjahMngQn0TggZzpyE5W2F/uoFOUXZZD+McKc8UifDV5EG9Fhza8S+FJhSO5lf9kgyMtTWa0dIaspxCBWeToF8rO16ugqRMlbQ8hZbBDnmRL52SzQ5FVoXiMii26vXsymxQeiywVGZXKLWB1V51Q1IVga+bwGoHk1EfQMfFLDA5g9koMBkEzmYI8dbk8aqRaNWqOa+99hyjR1/Lvfc+xSsPXM2lwydw9a2PyOwn6ayVFBdwYPcm9m1fy4oFX1JaUlzp+XGPvs2OdX8B0KpjH1b/+TUREeEViRuKovDssw/zzDMP8fPPf3Dbbfezd+tqNv7zK5mpCSxYMI9rrxtL4v4dDTLwlJl2GIDQ0GAKSo7vc0uscPrCQtL5UKu93A8fv3jS55ycXRk5cQrRrTphNjuxevVGfvxxAbfeOgqjUR/a8IcffgPA0yeQl+8dhq+vN5/PfgezWR8rOyQkiIUL5jLsylvIyCrg6Q8Ws3LhXB566FmCggK4/PJBZ7SSrq4urFjxa8XfzZo14aabhuPi4ozD4eCttz5iwoRbGs3IeHYHZOQrFJYpFJcpqAqYTQLzsWGiNQEGRbAn2UCQZ+OqceNkhiHtbfy5zcTOwwYcDmgfKYNP54vVDik5Kmm5CgWl+o/NAR5OAm83QUywhlc9dQ8oKIF1CUZCvTWaB8lt4lwJ8dZwtQhWxRm5tI0Ni6m+W3Rh8HET9GtlY0+yoUo3LzhWbF2Ounhe5BQr9Gphr9g3RfhpRPjVc6OkBkEIvQ5YbrFCXrFCmR3yilWKyqC4TKlUF0xRBC4m/XzLYgQXi8DHTWA59reTSWAxHf9tVBvOTRnp/OrcuT3//PMT7777CdOmvUP64Xhue2wGZqeL62a4dO4s+u4DFs57B6u1FF9fX64cNgibzcYvv/yJoihcceP9+ASEMfu1BwAIbRLD0h8/5t13X0b9z7CsiqIwaFAfAH794lWOphzk3rvH0LNnV4KCAitlTTUk29ctJTQ0lNDQIKwOgUEROIRCbrHKungjHaPs56XLfFEZJGerZBYoqCo4m8HZpB8PfN3ERb3fr1Vx8dGjr+PVV58lOTmV5OQ0ioqKMBgMqKrK778vYd68Hxh994u07z6YX758jX+XzicwKJA2rVuyY+dejqYfxTcwFAWFkEBPFiyYi5tb1VEe0tKOcvkVN1FYovHMzCV8Mu1uEnau5d57b6dZsyb4+Hjh6+uDj483vr7eZ5W1tHfvfi67bBR//fUDzZtHs3DhX6iqwtChA894nvXpaL7C+ngjhWWKfhJk1gNNVvvxO+zl3Qm6NXXUWxCgruUWw+LtJjSh4Oeu0auFHWezfndSVbmgMzPKA4tpeSq2Y70JKwo3o/8uP+H1dhV1eqdUE5BXrJBVqJCSrWcJaELBx1XD00Xg5qR3HcovUTiYoSIEXNvFdl7v3gqh18jYdNCAsxkZHKkDBSWwdKfpWDClcQWzz4fCUiixKsSlGjiSrRIT4qBNmOOiKLjeECTnKIR6N85joXRm0vMU9qQYOHrsmKYTBHvpFw2uZoGLReBi0YPELmaBkxmZISfV2pIl/zBmzL2ENIll0nOf4eruVd9Nki4wh/ZtY/oDVzNhwq306NGZ5cvXMH/+b5SVWWnfcwj9rxpLaVEBn712L6XFRQB4+wXh7+vO6lW/YjQa0TQNTdMqStTs2LGbvn2voWv/a9iw/Bd+/XUOXl6e9O17NWMffovug4bX5ypXYbOWMvnmbkyccBOTn3yIZbv1UWpPpCqCpoEaLYIduNdRXc2sAoW/dxsrZbWfyNksCPfVaBXiwNlcN22oD3Uyql1YWCg///w5TZtGVZlGCMGjj05lzlc/8MJnq/Dw9icpfgcblv9CRkoivoFh7Ny4jKPJB+natRMffvgq0dGRJ13mJ5/M5fHHn2f6vM2YzBbmz3qeNUu+Q3NUrdtz+eWDmDfvw9OtxkkdOpREREQYqqoyYcLDlJSU8PnnMzAYLqyz/hKrXivE00XQuYk+0smJJ0EOTb8Iv1guZip/+fWU9VIrdG/mIMr/wsp4KSiBlFyV1ByVjHwFh1COnegKEMeGqEf/fAVQVKpgP7bTc3cS+Lhp+LgJfFwFXq56MKg2rHb97m6xVf9dUKoHm3KKFBzHRjDzdRdE+OojPlV3R+FItsKqOBODWtvwP0+1a6x22HDAwOEsA1H+Djo3cdR63aWaSUhX2XjAwHVdz29gsTHJyFf4a5eJmBAHHSJljTpJOt/KbLBmv4H0PAOKIvBzFwR5aoR4aXi6ysCSVDc2bdrGqFETcHLz5e7nv8AnILS+myRdQH754jX+/PY9fHx8yM7OxtsvkF5D/0evIaMxW5yYP+sF1i79vtJrwsJCWbDgKyIiwsjJyWXkqAlkZWYzf/4neHi4M2DAcFQnL4oL82gaGcQjj0zi7nsm4+TmzyNv/ITZ0rBGRNm04nc+eeVu1q79gzQthrS8U2UY6NcrbcMd53yE2oNHVdYlnP4kOMRbo0/LxlP0vE4CTwBDhw7i66+rD/IcOpREx46DuOu5z2jbvXK3OCEED41szf333sYTT9x32hW47rqxpOUK7n/5awDSjiTw2kPXUlyYX2k6Dw935sx5n759LzntPGuivPC4pmls3rydNm1a4eRkqfRcQxWXqrIt0cA1nWVGRzmrHdbFG0jOUSnPCRrSzlZno8FY7ZBXopCRr1BUCgIFi1HvZhboIWr1udjskJSlcuCoSlahiqroxYaDvTSCvDQ8nE+epq8JKChRyC5UyC7Sf+cUHb9z62TSR9Zyd9Z/W0zHg1ZlNigq02tVFB2rW2E/sTsB+l1eHzcNXzdREdA6XUBTE7B0h5GiMoWh7W11Gum3OSA+TSUu1YBDg67RDiJkMfE6VX6wvaytDR83mT1SGw4N9qep7Es1UGxVaB3qoG2EDDxJUl0qsUJ8un58LbEeK/xtg/JzBQVB75Z2Qn3k/kyqe/HxBxk+/DYKS+zc/fyXhEZVHd1bkqpTXJjH5lULyc1MI7xZG9p06Y/BaGL3pn+Y++7jlJUU8Mq0J0lMPMLrr3/AFVdcyuuvTyE4OBCHw8GIkePZuGknpSXF3DH+JuL2HWDT5t107nsNf//yKa6urhQVFdGyfU/GPfoOnj4B9b3KlWiaxiv3DSMi2J3Z8+ay5ZCB3OITs1WrMqqCCD+Nbk3P7blWYSn8vqVmFzitQx16uQonvRyOegH3xqlp4KlW96VVVeWKK05eZ2n58jUAbF37J56+AYRFt67oN6ooCk1adGD+/N8JCwvG398PT08PwsNDCA0NrjSf4uISVq78l5ETpwDgsNv4/LX7CQr05fUv38FoNNKqVXP8/HxP2+a0tKMsXLiUN9/8kLfffpFLL+17yunLA0vx8QcZPHgkP//8Bf369eT11z/gr79W8scfX592mfVJQS9SebESAnKK9DoMfu56N7M+MQ6SMjXWxhsRQuHfeAN9W9pxPctgvc0BiZn6MMcFJfpoNOIUOzkQOJv0KHfLEAceJ4myW+2w64iB+HQVhwbBXoKeze2EeGs1zlZTFfB0EXi6CJoce0zT9KBYXvGx+ksl+nt1OEutVKfCYjzWhcAMgZ4CF7OGq0Xvvuds1jPHzuSur6pA3xg7P28yk5Kj0jTw3AeCSm2wL9XA/jT9vYvy12gd5sBVDoNep4rLYNNBA+G+jot6iO/UXIVDGSpuxwKzPm7itAHW/BJYFWci/4RCmImZKjGhMjtPkupKTiEs2Wk6dmGiZ4eril7gWyCwOxSczPp5hCSdD82aNWHx4m8ZOfIO3nxsBHc+8wnN23av72ZJFwAXN096Dz0+CJcQgsXff8hPs6fRv38v3n33Zf744y/eeusjAPbujSc4OBCA6dPf45/lq+l31RiW//o5CQmH+PuvFdw99XPKSoqI27aS0Cat6THoemI69m6QCRgLv36Xwwd2M/Pdufh7CC5rZ0cI/Ya3Q9NLlNg1veSMUdW7RdfV+ZWbE/RqYWNron6j/VR2JRvYlXy8ISHeGl2j7Y2qC95/1SpE8c03H+Lm5s6MGZ+wYcNWSkpK6dy5HXfdNQ4PD3d69+7O0KGDWLlyAWsWf4entx8tO/ShdZd+tOrUlxETpzD71Xu4994nK+apqiqPP34vjz12T8VjSUlHcDgchETFAPD73LdJPriHxYu/o2PHtqdsY1lZGVu37mL58tX8+ecytm7dUfFceeZSTURFhfP33z/SokVTALp0aV9RfHzPnv14eLhVCZjVN393vYhaSrZCmO/FebKkKHrR3hIrHDiqUlym4ND0PrWuZigs0wuD/rbFhLuTnqVTalOwO/STTlUtP/kUOJn0YIubRc8McrUIDCqU2PRgTUK6nkWlKgJXix7ocTFreLlq+LmBh4teC8LugMJShT0pKul5KglHDSQcNeDlotGv1fEdjEPTaxFtP1YUPSZEo2mA45wVwlNV8HYVVQID5ZlOCnVf6NRk1O8yHMxQCfHWzsnOtdQKmYUKabkqBzP0QHezQI2WwefuvZNObW+qAVWBbtGORpM2fCYOHlVJyio/idB/u1kEMaEOmvhXP+rftkRjpaATQGGZQlJm3QRnJUnSu647mwWXNLdXW+xV0/SbSzJ7XDqfgoICWLDgK26++W7eeuIG2nW/lE59htGsdTfZ/U6qEYfDzrcfPMvKP+by8MOTeOyxe3jiiReZPftrjEYz4ODmm0cAsHTpCl5//X0uGzGJjSt+oVv3zqxbv4VLBo+kTdcBAHTue2U9rs3p/T73bRbMfYunnnqQXr26VTyuKGBQ9Jq+x8s/nJ9r43BfQbivDdux67+CEoXcYr3nSW6RQomt+hPllBw9kcHZ3Hiv4WvV1c7N3Z3CggIsTs5EtmiPxcmFuG1rGDXyKmbMeLlieqvVyoYNW1i6dCVLl65k587dqKpK32G3cPWYRzEaTRQV5FFcmMeXbz6Mi6mMNat/RwjB/v0H+PHHBUyfPoOXvlhL9tFk3np8FJMn388jj9xVpW2ZmVmsX7+Fdes28++/m9m6bSfWsjIsTi606tiHrWsXAfDNN7MYMmTAWb9hdrudli17MmnS2GrbU5+EgH/2GMkuUhjSziazPI6x2SGjQDlW40oftjw+vXKo22TQA0ugR8Vtdn00Nk3A8bLdJ9KziTpGOgj0rN0IBdlF+gVqdqFKUZlCi2AHpVaFpCyVUptChK9e36WxBk1ScxRW7TOiaRDqI4j00zOSLCY92Pffi/PyOxaOY3csymx6famsQoXMArXijoKzWRAdoNEiyCEvFs6zBVtMBHlqdI6+uLuHFZfBH9tMlTIIy7mYBbGhDpoEVA5A/bzRROl/TkK6NbXTxF+7qIN4klSX1uwzUGZXGBArB0OQGh6r1cp33/3CRx99xc6duwHwCwylSasuhES2JDiiOcERzfELikC9wOrRSnWntLiQT165i7itq3nrrecZNmwwY8bcx9q1G4mO7cK+7WuZNGkcL700mcOHU+jX/1rCmnUgOKIlK37/nBEjruTb737jhU9X4uUXVN+rc0rW0hK+nzWVVX9+zdNPP8TDD0+q7ybVWIkVjmSrxKep5JUc6xmGoEWwXnfqQqzFXCc1ngZddwfdB15LSFQMBoMePvzyzUdYu/R79u5dQ2Cgf7WvT0s7ynff/cL06e9hcXFnxIQpdOx1OYqi8MOnL7H0h1n4+vpisVhISUmpeN20L9fxxqPXEx0ZyMKFcyuKfSclJfPttz/x/fwF7N8XD4C3byDegeHYykpJO7wfm7UML58AmrbuxuZVC/j2248ZPLhfzd/BU9ixYw9hYcF4e3udk/mdS2U2+Gmjme5N7TQJkHfLq5Oep7Bsd+XIRMdIOy1Dqr5fmtAzavQ6R3o2lKLoQZKTdZWrqVIbrIs3kpGvp/QHeWo0D3Lg6XJ2870QWO16d6KEdJXc4sqRJqNBL35eHmxyVNN9UVX0Iul+7gI/N4GvuyYDrfVECPjuXxOdmjhoHiT3ObnFCuvjDVjtCoqiD6t7Yp2B5kF6kXvQ37ufNpqw2o8/3yzQQZc6DuBp2oVdS0CSzoYQsHiHEVcL9G4pA09Sw5aVlc2//25i7dqNrF+/lb1x8RTk6/VuTWYLQWFNCAhrTmiTGFq2u4TIFu0rrtGki4cQgtceupYjB3bx7bezyMrK4bkpr1NQWEL3S0fy98+fMvqGa3nvvWmkpKRxww0TSc8s4LbH3+ONR0cwadIY5nw1n459ruWGSc/X9+qcUvKhOD6bfg/Z6UlMn/4Mt946qr6bVGuagM0HDXi6CLxc9NHmL+Sb5nUSeHr16824ex6vq7R51UI+fnkSzZo35c8/5uHr63PK+Rw+nMJjjz3Pn3/+Re+hN3LDpOcrip8l7ttGSXEBLdv3xMPbn5LiQn6Y9TxlRZksWfwtERFhpKdncO+9T7FkyTKcnF1of8lQvPyCyEhNYu/mFRQX5dOqVUuuv34YPXt2ZerUN9i4cSvBkS1IPxLPl1/MYOjQgQB89tk83n77Ix54YCK33XZTTd9Xdu3ay+DLRvHpJ29x+eUnr3dVXzILFJbuNNG7he2i7W53OsVlsOOwgYMZx0PKkX4OLml+cWdr1Ach9Mh/mV0v6lpqUyizgc2hYFAFRlXPgDIa9C56BgOYDXq3xuq6LUn146eNJpoHOmgTLgNP/6VpkF+ikJansDXRiIJgSHs7Hk6CLYkG9qcd3w95OAsGtT794BBbDxloG+Go1XdAE3rB/b2pBmKCHbQIlp+VdHEqP0/qG2MjxFueJ0kXFiEE6ekZxMXFExcXz969+s+OnXspLCjA2cWNZm260bJ9L1p26EVIZMuKertS42WzlvLkrd0pzM8lMjKCxMQkOlwyhHY9BvPlW48A0LlLRzzcXVm/fgtOrp5Mem42RpOZVx+8Gs1hw6EJnv9kRYPOdlqz+Fu+nfksTZpEMPuzt2nVqnl9N0miDke1C4tqSbdB11NUkMc/v39O545t+PnnzzEaax5dnzPnex56+Dk69Lyc2x57t0qhsrzsdD6Ychv5WUdY8PtcYmNbAPDEEy/w0UdfcutDb9Cx1+W8++RNHIzbSmRkBNdfP4zrr7+yYlrQU1XL+7WGN21NatI+vprzPkOGDKBdu34cPpxCeHgI27f/U6N25+XlExXVGYA//viGHj0613idz5elO42UWhWu6GiTw/6exv40la2JBhyagoIgyl+ja1OHfN8kqZZW7jVSVAZD2jWeoWHrwtr9BhIzDXg6a8eCrcdGz1IETfz1FOua1D37c5uR2FCtViM1bk8ysDdFpV8rO4Ge8mJbunit2GMkv1RhWAeb3F9JjYbdbmfr1p2sWPEv//yzlnXrNlFWVoaHly/N215Cy/Y9admhF/7BkQ2yQLR09rLSj7Bl9R+kHIqjx6XX4+UbxHN39AfAxc2D1l0GYLOWERzRnEHXjcfV3QuAIwf3sHX1n7Rs37PBFrR3OOz88PGLLPt1NrfcMorp05/B2fksR4mSzpk6GdVu+vRnWLNmI799+RoGg4EJE27hgQcm1CroBHDLLSNxd3dj3Lj7aNN1AN0HDq94bvOqBXz/4RScLCq//TqnUiCpvJh3s9bdMJudSIzfwVNPPcDDD99V7U7UbDbzxhtTMZlMzJr1JRHN2jD+jodZvuxHHnhgYkXGU0299NLbADRvHt0gg06gV8TfnmTkj60mPF0E/h4azQM12a2iGs2DNKL8NI7mK8Sl6hlQXq6CljITQJJqJcxXY128kWIrssvjKUT5aSRmGo736T8WcIoNdeBWi/MnIfRh4GsTeGod5iDK34G7PE+TLmLJOQopuSq9Wsigk9S4GI1GunTpQJcuHXjooTspLS1jw4Yt/PPPGpb/8y/fznwGh8OBb0AI0bFdadq6K01juxAS0ULWiWokfAPDuHT4HRV/CyEwW5wZPv4pel42CpOp+hO0sCatCGvS6nw1s9ZKiwuZ9fKd7Nu2htdem8L48f+r7yZJZ6hWGU+jRl1D9+6d0DSBh4cb3bp1JCoq4owXPnbsffyzchPPfvQXzq4e2G1WHh7VltjY5sybO7NiqEcATdPo1v1yrJqFR9/8mZLiQh6/qTNfffUBw4YNPuVyNE3jvvue4ptvfsbLN4CO7Vrw/fcf16qtJSWlhIToI+r98MNnDBzYp/YrfB4IAYezVDIL9Ar6GfkKYb4avVrIbmSnIoQ+Ct7OIwZahThoFqTJzCdJqgGrHVbFGSmxKlwhMwhOyaHBD+v1IdxdzILeLe34uNU++2jhVhMFJTCiu61OupwWlOg12I7mq/SPtct9odQoODT4Y6sJVydB/1YyO1O6uOTnF7BmzQZWrVrH2n83s33bTux2Oy5uHoRGxeAXHElASBMiW7SnaavOmJ3OspCpJJ0DpcWFvP/cGNKS4pj71fv07XtJfTdJqkadZDz9+vtfzP/hdzSHHsRwc3dnxT8/0aRJ5Bk18qWXJtO9++V8+Px47nz2EyzObgSGNsFkNBEUFFBp2uXLV5MQf4CHX5uPyezE0eRDAAQE+J12Oaqq8tZbz7Nh4zYKSmD5P6vJyyvA09O9xm2Njz9Y8f9mzZrU+HXnm6JAhJ9GhJ9ey+jXzaazLoJ9MVAUaBqoEeKtsTXRQOJOI12jHXi5yi4pknQyuUUKK+KM2OzQs4W8kDsdg3pseHYhuKydDadaFpK0OSC7UKG4DLxcz32dMyFg9T4jR7L1GYd6ywC81HjsS1UpskKfGLmvki4+Hh7uDB06sKLWbXFxCVu2bGft2k3s3bufhANx/L1uEQX5+RhNZpq07ED7nkPp2u9qPLyrHzxKkupSRmois1+9j4yUBH768TO6dOlQ302SzlKtAk8vzF6Fi6snCEFBXiZvPX4DQy+/iSsuH0hOTh7JKWkUFhYxdswoJky49ZR9iFevXs/u3fv4+OM3mHTX47z1+A3c/fznXHfbU7z79M3Mm/cD//vfCEAf0eH+B54hOqYjTWO7AJCfkwHULPAEYDKZ6NunOwuXrMNus/H33yu57rorarzupaWlFf8vLCyu8evqk8kICvow81LNOJvhkuYOcooUtiUZ8HIRtA13yK6KklSNvakqCjCkna1WXcUuVkKAzQ5NArRaB50AkjJVNhzQD9v+Hue+S7CiQNtwO/4eKp7OAl93eeyQGgeHBnGpBpr4a+ds5Fgh9NFpa1KXTZIaGhcXZ3r16k6vXsdr+ggh2LNnP6tWrePvZav4efY0fvz0JWI79eWykXfRvE23emyxdLHQNI2VC7/ip89eJsDfl19+/pxOndrVd7Okc6BWgad9W9fg6RuI5nCwY/1fmMwWHAYjf63YhpuHD55+Tdm7YT5PPPEiY8eOxmKpvi9pXl4+N9wwgaKiIkxmMy1bRLNz525ee/g6rhv3JN0HDeeeeybz9juf0LdPd7Zs2UlBYRmPvfA+iqJwOGEn3858Bm9vbwIDA6pdRnU0TcNoNOHp4098/IHarDrh4aEV/9++fVel2lPTp89A0wSTJ99Xq3nWNZMBAjwFcSkGovw0jLILd415uwr6xtjZcdjA8j1Gere0Y5aj00pSJblFCoGemgw61VB5ZmVtbgZkFSgUWyHYSx8AYV+aRl6xSqBn3dSi83QBTxdZ505qXBIzVUptEBNy9mUH4tNVjmSpZBcp9Gphlzf3pEZDURRiY1sQG9uCCRNuITs7h59+Wsjs2d/y5mMjad25HyMnTiEwLLq+myo1UkcO7Gb+rOeJ276WceNu5PnnH8fNzbW+myWdI7XK4/h42l28/sj1vPn4KDYvn49iLyA1aT8Drrmd+16ex7Cb7gfgnntuP2nQKSnpCJdccgVFRUVcM+YxvP3D2LlzLwBZ6cl88srdJMXvZPwT7xPcrAcLF68lM8/GxGc+wScglPXLfubVh64j0NeFJUu+w8mp5pVsExIS8Q4IR1UN2O21O/kICgqgQ0c92vrNN79UPC6E4JVX3uXVV2ewb19CxWN2u71W868rnaLsFJXBziMy6lRbigLtIhyE+mgs32PE2jA+UklqMOwORXZZqaWOUQ5iQmoe2FkRZ2T1PhM/bzSxep+RwlIFo0EQJEemk6Qay8hX8HEVZ1V6wKFBXIrKxgNG0vJUOkY55AiRUqPm4+PN7bf/jxUrfubzz9+lKPsQrz50DTs3/F3fTZMambzsdOa8/Sgv33sFtqI0fvxxNm+++bwMOjUytQo8rVmzkDVrFvLRR6/TrHkTDh9OJiAkkpCoGAB8/ENp0a4Hsz7+il9//bPaebz00tukpqYD8MsXr3I0Wc888vD2p03XAQCkJu6jSatO3HTvyzw3azlPvvcnTWI6su7vH/nijQcZMWIYixd/S9OmUZXmrWknP5kvKSllw4YtRLVoT0lxwRltyI8+MgmAf/5Zza5derCsrMxa8fzw4bcxatR4fHxa4O/fCqvVWu18zidPF2gVqrEvVaWWsTbpmJbBGoEegmW7jZTW/0cqSQ1GmI/GkSyVU+x6pbPUp6UdVRHYNYWUHBWHpuDndu7rO0lSY1VQAkeyVXzPoJD/iZbtNrIl0YiqCNqG22niL3d80sVBVVWuueZy/ln+E717deb958bx+WsPkJK4r76bJl3grKUlLJz3DlPu6M+eDUt45ZVn+HftAgYM6F3fTZPqQK1OXUNDg3B1dWHatBns3ZfEHU/O5LmPlhHZXB/tTSAYfP2dWMvKGDPmXhYu/KvKPN566wV+/XUOS5Z8z65dK0lP38V7703DYoR929fSqfcVPDNzCT7+IZVe57DbmPvuEwwfPoz333ulUkaV3W5nwoRHGDJ0NDabrdq2L1++muLiYtpfchkBwVHs3Rtfm1UH4PLLB9G8eVMAXnrpHQBycnIBGDHhWTwDm7FkyT8A3HLLSMzmhtHx38Us0IRCTpFMTThT7SIcOJlgyU4TB47KKz5JAoj01yizK6TnyX1LXfFzF3RuUvmugezaI0k1U1gKK/aacDLpx/EzpWkQ7qvRJ8bGgFg7QZ6C048JLUmNi4eHO1/P+5AZM14mYcdKXpg0mNceupYNy3855c1/SfovTdP4968fmDKhP39+9x7jb7+RLVuWMmHCLZhMZ1AEU7og1OoKeuHCJfTsOYycvCJuuncaDoedZb/OJi/7KADffPAM7z83FovFgtlsxsfHq8o8XFyc6dOnB126dCAkJAiz2cz//jeCjRsX8egjk8g+sosZT99MdkZK5YYajAgh6NKlPeqxSs/Z2TnMnv01AweO4Pvvf2Hjhi0cOnS4yjIdDgevvvYBEc3aEBzRnOjYLvz++xJef/0DNm/eXuP1VxSF++67HYA//lhKWtpRtmzZAUBEs7bk5xzF1c2Nr7/+iHfffbnG861LNgdsTTQQ4qWd0bDdkk5RoEu0nTI7rE+Q3RYlCcDLRaAqgoJSGXiqS00DNbpG2wGBm5OgS7RMX5Wk00nPU1i8w4QQ0CfGhuks6jQqCvi4ChLSDfy1y8SSnSayCuV+T7r4qKrKzTePZNeuf/jiixlEhrjx2av38eUbD9bJ8kqLC9mzZRW7N/1DVvoRhIz4XvDSjiTw+sPX8sUbD9G3V0fWr/uDF154Ak9Pj/pumlTHanUYnjTpcTr0HILdbmPmVD0AYzKZ+H3um1w28i6spSUAdOzYjs8+e4vg4MAaz9vDw51HHrmLa6+9nK5dL2Pzyt+5dPiEiucVRSG8aSybNumBop9+Wsidkx7DZrMRGtmS0CatyEg5wLJlq1i/fjPXXnsFrq760CWffPIVW7ds5+FXvyftSALunr7k5+fz0ktvMX/+7/z778Iat9PV9XgXPWdnZ7766gcAPn5pIj5ebixZ/B2tWjWv8fzqWmGpgs2hEBtml10zzpKrBTpEOth80IAQyNo20kUvJUdBE4ocuOA8aBqooSiw6aCBxrDrsdoho0DBzQLuToIyO2QVKhX7VieTPo0mIMxHXmhINaMJyC5UiEvVC4AHeAp6NrdjOYMb6JrQM6YSMw0cylApKlMAga+bRvMgDT856qN0ETObzVx99VCuvnookyY9xpK/17Ht3yVsW7OI7IxkVIMBg8GIu6cf3v7BePkF4+0XhMmsj0aiKAqlJUUcTT7I0ZRDZB89QnFBDkX5OQihoRqMWMtKycvJQHMcv9ni4eVLRPN2RDZvT0BoE8wWJ1w9fPAPisDDJ6AiOUFqeArysvj7589Y9sunhIYG8ccf39CjR+f6bpZ0HimiBqHj/Px8PD09ufPZj2nWuhuPju7A4MH9eP31qbi5ufDaax/w8Sdf4entT49LR7Fm8dcYcPDJJ2/Qr1/PWjXo6qtvZeXKtXToOQSLkytlpUX0u3IMMR168f2s59m38U+effYh7rzzUTr1uZKd6/+itKQIVTXg4uZJcWEemuagY6f23DH+Jn7/fSkLFy6h24DrOJywg9SkeBRFoVWrlnTr1oHhw4fRp0+PGrUtIeEQPXsOw2q14u3txdtvv8CYMfcC0LlLB7795iN8fX1qtb51bcdhA3uSVa7qZJND/p4DQuh1Hno0s+NS87r2klSvhICCUsgqVMkuUFBViPDVsyDPNICakK6y4YCRQE+NXi3kqI/ngxCwMs5I96ZndiHdEDg02J5kID5NxSH0jU9BIE4RTgv01PB311BVaOKvyWOZBOjfh9RchdRcldQcFasdrA4ABXcnQYtgB00DNdRa7OOOZCnsSzNQUKpQagVVBV83gZ+7wM9dw9dNXLDfPUmqC2vXbuSKK26s+LtlyxbExjZHCA2r1UZaeibJyakcTT9abbaSs7MzTaKjaBIVhq+vN97eXhiNBmw2Oy4uzgQFBdCzZ1csFjO7dsWxZcsONm/Wf3JycirNy2S24B8Ujk9gOH5BEXj7h2C3llFYkEtRfg7Fhbl4+QYx9Ia78Q0Mr/P3RgLN4WDfjrWsX/Yzm1b8htGgctttN/LEE/dVJIhI9cehQV6xXjIjLU/F01nQIdJBbeO3+fkFREZ2Ii8vDw+Pk2eu1Srw9Ob8nTi7uPP7V2+xYN7bGI1GWsa04JIenRg//n888+x0/lq6gonPfsLyXz5j79bVvP32i9x66yhA78+ZlZWDv7/vSZc1ZerrfPD+Z0REhuPn58PWLdvxD2nCU+8vJn7XBt58bCRCCLoPHM6N97zEA8NbMXnyfXh5efHmWx/h5h3KiAlT+PKth0hNisfHP5irxzzOou/eQ3UU8/bbL9C1a0c8Pd1r9Ybm5uYx6NKRHEg4CMCHH77OnXc+AkCbNrH8/vucBpUiWFQGCekGdicbaB3qoO1Z1DaQKisogWKrIkezkRo0TYO0PIV9qQayCvXMR9CzS2wOKLUpuFkErUL1i7PaKLXBr5tMNPHX6BLtkNl/55HVzgUd5DucpbB635lfuTcLdMiuhhe5MhscOKoSn26gqEzBy0UjwFPgbBKYjeDqJAj0OLOgeqlNz7wzqvr3zNNF1CpwJUkXk+zsHJo27QZAp07tefnlJ+nevVO109psNtLTM7HZjo/S4+TkRFBQAMoZfFmFEBQVFWO1Wjl6NJNDhw6TmHiYQ4f0n4MHj3AkOQVnZ2d8vL3w9vbE29uDrdt2U1BYyhU3PYC7pw9FBTmUFBfiGxBKcERzwqJbn1F7pMqSD+7l379/YNM/v5CTmU5kVCT/u+labr/9f/j4eNd38y4KQkCJFYrKFEqsCiU2vSdUUamC1aGfTxaW6j0Xyl3Z0YqbU+2XVaeBJ4CjyQfZs2UlhxN2sXrRN7z33jRGjbqGYcNuZtv23dx8/2vE71rHyoVz+eyzd7j66iH06XMNu3fv5foRV/HJx2/WaEVuv/0BdsZn8eAr3wKwcuFcdm74m/GT38dosjB14kB6dG7J55+/y+LFy7nhhju4/+V5xHToRUlxAWazE1ZrKY+N7sjo0dcyY0btay8JIbj++tv5Z8UaNIeDiRNvZenSlSQkHMTf34/Vq38/ZTCtLpVaIT1fJb9EodQGpVaFwlLIK1FRELQOd9A6VJMXhpJ0kYlLVdlyyIifu0aQl36n3tdNvzDTBBzNV0hIVzmcZaBHMztRtRihaV+qypZEA9d2tsm7/1KtZBfqdXdOR1UE4b4aXi6CvGKFwjIFbxdB82AHHs7noaFSg5NVoLA/XSUpU78VG+Grd3k7m8xNSZLOjBACH58WALRt24rFi7/HyanhdwXIzc3jnnsms2DBEgBMZjOuLi7k5uYCEBbVkv7X3Ea3AddWdAuUam7/zvUs+u49dm38Bx8fH66/fhgjR15Fly4dZECvjmkCcgoVjuYrZBaoZBYolNlr9p4bVP1G9JnGDGoaeDrj+6YBoU0ICG0CQElhHi9Pm8GVVw7hl1++YNy4+/jl82k8/9lqSooKuGPCwzgcDtLS9CLkv/+2mOTkVEJDg0+7nIQDSfgFtar4u88V/6PPFf8DYOeGZaQfOYDfkEvIzs5h8OB+tGvXmt/mvE7zNt0qgmTORhNX3foIc2e/wg03XEPv3t1rta5//PEXy5atxNnVg7KSIubMmU9xcTEA33zz0XkPOgkBhzJU9qao5JXoJ2BOJoGzWeBkAl93QeswO0Fe2gV9Z1ySpDNTaoOdhw0nzQ5RFQjyFAR6OFiv6gXzXcyCgBpm8ZXZ9YyAlFyVCF9N1o+Tamxf2uk3FmezoG+MHW9XmVV6sbM7IClLJT5NJbtIxcUiaBvuoEmAhpMMektSvVm58l8ALBYzS5fObzAjeZ+Ol5cnX331AXa7nZKSUtzcXFEUhby8AjZt2sqsj79i7rtP8OsXr3L5jffR78oxMmByGoV52Wxdu4h/l35Pwu5NxLRqwaxZb3DttZfLEerOA4cGGfkKCekGDmfX/ITcoOo3pCP8NCJ8z0/M4Jws4rrbn+Tley7n0cemMuuj1xkx4ioWLVrGrg3LGPPQG5SVFDF+vD7awZBRd7Pou/dZtGgZt91202nnnZKSRueWfat9zn4sXfPTT+fyxRffMn36M0yf/gxXXXUzP81+hRF3PFMx7aXDJ7BtzZ+88soMfv+95oEnh8PBqlXr8PYL5LlZ/7BpxW/MeftRAF58cTKdOrWr8bzOheIyWBVnJLtIJcxHo1WonUBPWfNCkqTjtifp1b7bhp+6S5I+WqODYqvCyjgjQ9vbcK3BDcvoAAepuQrr4o0kZWr0a2U/F82WLgJ2x6lP4C1GwYBYm8xqusgVlEB8uoGDR1WsDgj2EvSJsRHsJbu+SVJD0L59a2bMeJnRo6/DaLzw7nIbjUbc3d0q/vb0dGfgwD4MHNiHhIRDvPPOx8yZ+RyJ+3dw832vYDDKAEo5IQQZKYfYvfkfdqz7i73bVoMQ9OrVnRfmfciQIQNkkfc6tDtZJbtQxWgQFJUpZBcoFTUzT8dsFLQMdhDiLeqlK/k52VP4BUVww10v8PnrD+Lt5cmzzz7M5Zdfyiev3MWjb/7MxGc+5siB3aQm7qNDr6GsWvgV33z7C3l5BXTr1oEuXTpgsVR/tdO5Uzv2bV9b7XOxnfoy+u4XiY7pyHvPjuXV12ayZ/cKXnjhcSZPfokmMZ3o3GcYoA//2f/qcXz26n3ExcXTsmWz066XEIL//W8SQkBRQR5mixPBEc0xmS2MuH4Yd9017szftDPg0GDZbhMODQa1tuHvIe8GS5JUWXahwoGjKp2iHDXqBmdQoVcLOwu2mNibYqBzk5MHq0qskFmgkFWgVgQQSqwnnVySqnAxVz1uKQi8XPUCzk38NRl0uogVlMDmQ0ZSc1XMRkF0gEbTIAfusseLJDUonp4e3HzzyPpuRp1o2jSKd999iV69unH33Y8THN6cy0beWd/NqlclxQXEbV3D7s0r2LtlBRmpSRhNJnp078yr05/hqquGEBDgV9/NvCjEhmqk5gr+2XP8JN+o6l3ObSfc3DMZBN6u+o+Xq8DDWeDpLOp1JOpzFqLuPnA4GalJzJr1FpGRYXz66VsMHjyKj1+cQMsOfVi75DtcPbzY+M8vDLnhHtYt/Z4PPprH88+/jsFg4IorLmXWrDeq9A92crJgLS2udplmJ2f6DbsFgOhWnYnbspx5837A21svWvbPb59XBJ4AOvQairdfIC+99DZffvneSddF0zQURUFRFFq2bMYvvyzCycWN7KPJzHpxAh3at+att54/76mXpTYoKFXo2UIGnSRJqkoI2HzIgKezoFlQzWs2mY3QLEhjb4pKm7DKAau8Yn1o8vS88uHE9eBBgIdGh0iNIFlkX6qFVqEOzEZBfomCh7OoGDHMdOHdMJfOsbxi/eaaq0XQramdCF+tXk+QJUm6uN1wwzVs3rydOV/NoMel1+Ph7V/fTTqvSory2bRyARuW/UTC7k04HHYioyK5ZlhfBg7sTe/e3StljUl1q6hMzwTOK1YoLoNIPweBnvqIq+5Oei+GnCKFEiu4WgQezjS4+ofn9FTvyv89QH72UZ5+ehoWi5k5c2YwePANrF70NffccztOThZeffU9sjNSeGbmEhx2GwfjtpK4fzu/fD6d5557lenTn6k0z02bd9C03YDTLrvPFf8j5dAe7rlnMgAeXr40a92t0jQmk4Vrxz3J7NfuZ9myVQwY0LvKfEpLyxg+fCw33zyCHj268PPPf1JQbOW+l+bxwycv4GRR+eqr90+aoVWXnM3g4SyISzEQ4mWXJ2SSJFWSlKWSWaDSP9ZW6/RZbxcNh2bAageLCQpLYdNBPfPA2awXevY/Npy4S8OvHyo1UM5maBNeu1EUpYvDv/FGTAboH2vHJM9vJElqAJ544l6+++5XfvvqTf5377T6bk6dKszLJn7XevbvXE/CznUcPrAbIQQDB/bhjlufZtCg3jRpElnfzbxouVqgVYgDk+HkASU9w+n8tqs2zvk9xtF3v4jBaOSRR6Yw+sbrWLt2AUKIivS7H3/6g5AWeo0lg9FEs9Zdada6K4qiMuujKfTo0ZnrrruiYn7t2sawN2HnaZcb26kvUz9Zgd1mxWYrqygs/l9d+1/D6j/nMX78w7RvH4u3tyc+Pt74+flw3XVX0Lx5NFFR4fzxx19MfvJlXD38efi1b0hN2seW1X/y3nvT6i2VUFWgW1M7y3Yb2ZpokENKS5JUwe6ArYkGwnzOLAspPV/FYhS4OemZU+sSjBSWKnRvZpcFxCVJqnOlNn3I59RchQjfizuT0mqH3GKFzAKFjHyVUpteH82u6RccRlXgagE3J4GXi96VwqOeu1BIUmPk7e3FqFFX8fNv/9R3U8653Kx09u9cR/zOdSTsXE9y4j4AwsPD6NWrK4/cfxP9+vUiPDyknlsqlbvQBw07581XVZUbJj1PZIv2fP3ek2zevJMP3teDNSkpaRw6mEiXwWOrvG7A1WM5FLeF229/gEOHDnPbbTdRUlLCunVbiOkyuMbLN5rMGE0nr7StKAq3PvQGi77/kJzcTFLisykuPMDRlESmT59BcEgwKckpePkG0nXgKIaOupvUpP18Nv1ehg4dxOjR153J23LO+Lnr/TOtspavJEknSMxUKbFC+4gz2zmE+WjsTzPwyyYTJoPerbdfK72YryRJUl3r38rGjsNG1u434u9uu2gHTcktVvhz2+kK9Cnkl+j/czYLLEa9voevmyA21CGzUiXpHHE4HCxavILw5ud3MKlzTQhBVvph9u9crweadq0nPfkQAE2bRTOoX1d69ZrAJZd0lYEmqc4oQojTXlXk5+fj6enJm/N3njSTqDrJh+KY89bDJMXvpFPnDpSVlpF4OI2n3l+Ep09Alek1TePn2a+w9MdZlDfL4uzCMx8swTcwrBarVTtCCD5+eRJ52UcJb9qaDj2H0qJtD5ISdvL56/eTfuQg7dq1ZsGCubi51W/+2sEMlXXxRno0sxPlL7srSJKkZyj9uc2IqxP0jTnzqHRGvkJyjkqZDZoEaATIWnKSVGO5RQoJ6SoFpQrhvhpNA+Uxurasdvhjm4mmAY6LtktmQrrKhgOnvy9sUAUDY+34usv9tCTVlV9++YOxY+/jibd/I7LFhRd8KinKZ8Hct9m65g+yjqagKAqtWrWkV6+u9OrVlUsu6SqLgktnLT+/gMjITuTl5eHh4XHS6eo08ATgcNhZ99cP7N68ktTEOG558HWiWrQ/5Wuy0g+TsHsjBoOJZm264ukTWKtlnsrRlENsWbUQVw9vvHwDadamO07OrmiahuawV2RL5edk8MKkS2nWNIJnnn6Avn0vqffhQpMyVdbuN9AkQKNrtKPBFQyTJKl+pOcpLNttYkCsjUBZ7FuSzrtSGyzaZqLEph+YFQQje9S+1poEOw+r7DpioG8r+0WXcWl3wLLdRrIKq+/bbFD1bnU+boJmgQ45AqQk1SEhBAMHjaBEc+OBaV/Xd3POyK9fvs4f38wA4J13XuKqqy7D29urfhslNTo1DTzVeSTFYDDS87Ib6HnZDTV+jW9gOL6B4ee8LUIIvnlvMnu2rkFRFIQQdOl7Fbc/8R6qqqKqx/O61yz+DuGw8cP8T/Dx8T7nbakNTehBp3UJBiL8NLrIoJMkSScoLNV3CHK0S0mqH4cy1IqgE4BAwWoHp9P1mJKqiA3TyCpUWR1npGtTO2E+4qKoMVdmg5Vxx4NOTiZBoKc+oIObU/kPMpgpSefJmjXr2bplO3dP/by+m3LGelw6AputjHVL5/PGGx9y9dVD6rtJ0kXsIjiUHxe/awN7tq5hxoyXueaaywEIaRJT7bQJuzfQrXunegs6OTRIzVXYkKDXXPk33kiYj0b3Zg550iFJUiWZBQoGVYCMO0lSvTiSXfl0yqCKC74IaH1RFbikuZ1wX421+038uMHEst1G0nIb78lPURn8tctEZoG+HYX7Orims41LmjtoEawR4q0PjS3P/yTp/Hnn3U8Ii2pJ6y7967spZywgJIrrb3+Kx9/+lazsfB5++Ln6bpJ0EbuoTouSD+4B4MEHn8XNw4dbHniVSwaPqnbarLQkenfufT6bh90BaXkKh7NUUnJUbA4FV4ugiZ9GmK9+10tmOkmSVE4TsCdZ5WCGga7RdtSL6laC1NAUlkJWoUq4j3bRb4u+bkIGCc6C2QhdmzpoHqRxNF8/L1q518jQ9jbcG1H3MpsDticZSEhX0YR+AyHKT6NDlMxsl6T6tHfvfpYsXs6tD72B0gi+jL6B4dxw94t8Nv1err32cq66SmY+SeffRRV4at2lP7Gd+tK8bQ8GXDMOi5NLtdPt3vQPqYcTuOSSB+q8TVY7pOSoHMlWSc1VcGgKns4aLYI1wnw0vFxksEmSpKryS2B9gpHMAoXYUIcsZCzVuwNHDexONrDFJOjRzE7QRVSfp18rO8nZKlmFCiYDNA9y1HeTLniqAj5uej0juwa5RQaMhvpu1bm1J9nAwaMqod6CMF8HId4apka2jpJ0Ifrqq/m4e/rQtd/V9d2Uc6Zrv6tZu+Q7XnttJldeeVmjCKhJF5aLKvDkHxzJvS/OOe10GWlJKIpCp06nLoJ+pkptkJytB5vS8xQ0oeDjptEmzEGojyaLRUqSVIUQUGaH1FyVw1kqabkKLhYY2NouR5+TGoT0PP0kttSmkJKrEuR18QRfTAaI8teI8q/vlly4dh5RcTJBtH/VjLmiUgV3Z9HoamY1DXQQG+podAE1SbqQ2Ww2vv3uN7r0v7Zi0KnG4rIRd/LOk//ju+9+5YYbrqnv5kgXmYsq8FRT3Qdcx8K5b3Hd8HF8+cUMWrVqftbzLC7Ta0AcyVbJyD9eCLhDpB5scrWc9SIkSWokymyQlqeSmqNwNF/Fage7dvzOlJ+7RvsIPctJXrBIDcHRfKXSSFwezjIYKtXcgaMqOw8b8XHVCPHScPnPOVGoj8bBDBMJ6SrNghpPdqc895OkhmfPnn1kZmTQqfcV9d2Uc65l+150H3AdDz74DGFhwfTq1a2+myRdRGTgqRpOLm48+Or3fPLyJAYNup7777+DceNuJCDAr8q0Qgjy8vIpLS3D2dkJJycLZrMZUMgvOd6NLqtQRVUEgZ6CLtF6sKmx3bmTTk4IyClSsDnAoILJIHB34qKvg3Kh0QQUlYLVruBk1u++n8vRlkqssOuIXu9DoODlohHhq+FkFpgMYDIK/N0Fzo3rBpzUCOxJPh4BjQ5wEB3QeIIDUt3KKlDYeEDffgpLFRZtN+FkEgxsbcdy7Dwp1FvgZBLklciuIZIk1a28vAIAPLwbXwqroijcdO808nLSGTlyPF9++R6XXtq3vpslXSRk4OkkgsKa8tibv/Dz59N5861ZvPHmhwwfPowxt44iIyOTNWs2sHrNJuLi9mOzWiu99qXPluEX3KSiUGSwl17vIsRbk6PcXIQyCxTWJxjJ/88Js6oIPF0E3q4CXzdBqLeGkwwoNDiagLRchQNHDaTk6F1jT2QxCTydBT6uAm83gberhrsTNa7N5tAgt0ghOUdlX6qKqkC7CAeRflXv+ktSQ5RfoncBBX00rq7RsjByQyCEPlqai0W/8RGXouLlKmgaoFUEdOpbqRVW7TOiCQUnkyDEWyPYSyPIU2A64XwpIV2l1KYQ7iMDmpIk1a3y2keF+dkEhETVb2PqgNnJmUnPfsYnr9zFqFHjGTPmBsaMuYF27WJR5R1xqQ4pQojT5sPn5+fj6enJm/N34uzifsppd274m3//+hFnFzeCI1rgGxSOs6s7zi5uOLl44ObhhbOrx1k1urSkiF0bl9MkpiM+/iFnNa+aKCrIZc3ib1nx+5dkph857fRzfvyNFjGxeDgL/NyF7ApzESuzwW9bTHg6C9qGO3B1EmiaQpkNcosVcor0n7xiBQH4uwvCfDWi/BrOhcHFqrgM4tP1wq8lNj37KNJPw9tVYDHptdpKrArFZZBbrJJdqFBs1U9WjAaBixmcTPpdeiczmI0CoSloAhwCNA3yihWyCxUcx4LUzYM0YkMdMkAtXVCyCxUW7zChKoKrOtlkRl4DUWqDXzaaUBQqBcxVRRDiLXCzCHzcNSJ8669b5Lp4A4cyVfrG2AnyrH4wldRchRV7jDQL0ujc5OKpGyZJUv2w2+106ToUYXRn0rOf4uUXVN9NqhOaprH0x1ks+/lTcrOPAvDDD58xcGCfem7ZmXMcO7fOK1YotUGTANnD6HzIzy8gMrITeXl5eHicPM5zTi9vhBB89c5juFhUfHx9Wb/sR6xlZZWmUVWVfleNZeiou8g+mkxK4j5SEuMoyM2iedvuXHLpCAzG6rcQm7WUVX9+zZ/fzCA/N4tLBo/k1gdfP5ergM1ayv4d67CWldK8bQ9c3T1xdfdi8PUTGXjt7Xz80iS2/bsYAE9PT8IjwoiKDKV9+9bceON1hIYGH5uTvCsnQXqeit2h0KPZiUNA6yf5AZ7HT/bLbJCco3IkS2VbooEdSQaaBWnEhDjkDvM8yy1W2JuikpSpYlAhyk+jSYAecKp6UVT+Gerf9zIbZBcp5BYplFj1g16pTSG3WMFq10dpUhW9i6WqCNyc9OwmP3eBl6s4p932JOl8MRqO7dM8Gmc30PLbcxdaFpeTCZoHa+xLrXz3SxMKNocgwFMjuB5HHswtVjiYodIuwnHSduQWKazZZyTIS9AxSgadJEmqe0ajkTlfvssNo+9k+oNXM/HpWUS17FDfzTrnVFXlshF3EhzenA+m3gZAfn5hPbfqzGkCVuw1kp53/GR65xFBuI8+YEVRmUKnKAeeLrIGZX05p4GntMPx5GVn8On8zxg0qA92u53s7FwKCgopKCgkP7+ATZu28+qr77Hsl88APZ0xIjICPz8f5s34mc2rFnDbo+8St20NpSWFWMtKKCsp5lDcFvZuXYXNWsaNNw5n7tz5ePmeuwi0w2FnzaJvWTjv7Yqor5OLK4Oum8CQUZMwmSwYDEbystO47LL+zJr1Jp6ep87+ki5uZTbYcshAkKeGm9Opp7WYIDpAIzpAo9QGcSkG9qep7E9TiQ110CpUQ73ALnouJELoxZH3phhIzVVxNgvaRThoGqBV6u5xOhYTBHuJer2YO1+Ky6DYquDQwN1JDziceGGuCUjPVSgsU/Bw1ruVyiBq4+RkAm9XjXDfxnPDRROwP00lIV2lsFRBVcDNSd+OgzwFwV7nrmu0EPpPXfRwiA44HnhSFUGkn0bLEA2vej7xFgK2JRoI8BDEhFTdboTQR0lcF2/E113Qs4VdHgMlSTpv2raNZdnfP3DzLXfz1uM38MAr39AkpmN9N6tOJCXsrPj/U0+9wurV67nnntuIjAyvx1adnBAQn66iCYjw1SpueAkB/VrZ2ZeqsjVRP3l3aAppeSodoxyEessRROvbOe1qt/KPeXz7wdMcPLgRd3e3k06XlHSEdes207x5NC1aNMXFRU8FWbFiLaNG3UHZCVlSFosFZ2dnYmKaM2RIP666aggWi4W2bfsy7tG36Tbgutqsb7X2bl3FdzOfJfVwAiNGXs2DD0zE3d2Njz+ew3vvfUr3Qddz64OvI4Tgwetb8ewzD3L33bed9XKlxsvmgGW7jBSVKVzWznZGI9eU2WBPioG4FBV/D8GAWPsFd8f9QpBZoLDlkIGsQhVPF42YEL2gt8w+OrkjWQqr9hmB4xukURW4O+tZW5qm31kqsysoCAT67yYBGq3DHHIkJ6lBszvgnz1GMgoUIv00fN0EmoCCUoWcQoXsIgVQ8HbVM4aCvPRpzmSfoWmwPsFAco5+kyEmRDun+/m8YvhjmxlfN42eLeyn/O5pQq+ldDRPpVdL+7lrRDX2papsPmRkWAdrRTZwQQlsTTSQXahSagOBgotZMKSdTXY9lySpXpSWljF06GgKrGYeef3HivpPjU1pSRHxO9exZ8sq/v75UxRFYd++tfj5+dZ306qVnqew47CBzAIFfw+9zuqBoyqOY/cxTuxe3jHKTsvgxnNjrCGql652hfnZeHl5nTLoBBAREUZERFiVx/v2vYTnn3+cxx9/HoADBzbg7e1VaRqr1cq1147Fw9uPdt0Hn3WbN69ayMcvTwLguuuGMe3lJyu+ZM8//zihoUE88cSLxHbqy54tK7GWldKpU7uzXu6pCCFISDiEyWRssNFm6eSEgFVxRgpKFQa2PvWJ/qlYTNAh0oG7k2DDASObDhpo4q/JLlnnSGEpbEsycDjLgLerRt8YG8Fe1dcYkXRCQEqOwvoDRgI8BJ2i7KiqoKBEIb9EoaBU0TM3FAj0FIT76pkVhWX6CJ97kg0cylCJ8NMI89ELCMu7T1JDIoQeCMou0vffAR5V782V2iAtVyU1VyEpU2VPsoqLBQI9NcJ9NAI8T7+PLrXB4SyVfakGCkohzEewLcmIotirzQCqDbsDrHb9BkhWod6QrEKVhVtNdIxy0Cyw6vzT8/QAfG6xQtfouu/Slles72hX7zMSG+YgzEewdKcJqwMC3AXRgRr+7oIAD9EoR38ttcG+VAMZBQqapme7tQ13VLu9SZJUf5ycLDz11AOMGjWeuG1riOnQq76bVCecnF1p03UgxYX5gJ7xZTI13L7zgZ6CAA87hzJV1sUbycivfjp3J0G0f+MLOmlCT1AAPev8Qrl2OaeBJ4PBSElJCZqmnXFV/PHj/1cReFq7dhNXXDGo0vOPP/4CGzZs5YFpX+PkcuoAV038u+T7iv8vWPgXy5ev4bPP3qJ37+4cOJDIJ59+jcXZhd+/epOCnHTef/8VLrmky1kvtzqapvHbb4t4442P2LFjFwADB/Xl6aceoGPHtnWyTOncyytWSM9T6dXChrfr2Z9ERgdoFFsd7EtViU83oCr6SHj+HoIQLw0/98Z5Yl6XDmcprN1vxGKE7k3tRPmf2yyDxig1V2HnYT0zLMRLo3uz40OdezgLQjn5tu7hDB7OGk0DNfanqRzKMHAow4CiCMwGMBkhzEcWVpfqX1qeQlKWgZ7Nqw86gX6SF+WvEeUPDs1BdpFCSrbK4WyVA0cNmAwCD2eBm5M+yAAKIPQTxaIyhYJSyC9WQIEQL0HPFg68XQXbkwxsTTSSW+wg0lfD2QJWG1gd4GYBDxdRo+5mq+KMpOXp3QNPvOvr0PTac+WE0DM+96boGVcAXaPtNK0mMFVTDk0PPJ9uf9o6zEFqrkpuscqafSouZkGZHSxGQf9Gnt27PsHAgaPHI+6qIujeTK/1J0lSw3PppX1p374Nf34zo9EGnsqlHY4H4Mkn78fD4+yvs+uSQ4Pk7OovgJzN+qBOTc7y/F4cO3YLoVd1NdXgZqmmAcdqup5LdodeDzg5W+8+aLXrC3AyCQI9NYK8BMGeDXuE9HN6ih8WHUtxcTH79x+gZctmZzSPlSv/rfi/w1E51furr77n88+/4eb7p9O0ddezamu5Zm26s2PD37h7+vDMh0v5bPo9XHfd2IrnA0OiMKgGfD0t/Prjj2e8XieTlnaUqVNfx2Ixs3rNRuL3J9CyfU/6Xz2Wjct/5e+/VvD3XytYufI32rSJOafLlupGco6C0aCPGnQuKIp+JzQ21EFusUJWgUJmgcKhDJW9KfpFTrCXRoi3/lt2STi1o3l60CnMR6NbU9nf+3Q0Tc8Mi0s14Od+dplhJgPEhmrEhmrkl8DRPJUyuz464P40FZsdujatebaFEJCer5CWq48qWFCqN0oBXCyCUG+NMF8N99PUWJOkcqm5KhajqHG9KoOqj0bq7+6gXYSDvGKF5Bx9Wyws1ffVoG+TigKuFkGAu6BFkJ71d+L+um24A5NBcOCoHpj9r+ZBjhqN6tY/1o44djd06S4Thce+F24WUXEcSc1RSMpSySkqP2k/VtfuDINOSZl6TcKsQgWLSc/+CvES+HtoaAJsdr0enJNZrwfnYoGh7W3EpRg4cFStGBG0zK4Ql6qeddZXQ5aWW/lCSRMKCekqZTZ9e7JrYLXro9+W2fX/W4/tJ+0O/b1rF24nrB5HI2yI7A7YnazX1fR0EcSnq2Tkq5RYwc9Dz3rwlcE96QwoisK9997O+PEPkpmWhF9QRH03qc4MveEe/vz2PUaPnkDbzpfw2RezCPBxwsXMWZ8vC6Fn45bZ9WNC2bHLfGczuJgFZmPNMndKrHq38H1phorgy4kCPTV6tbDX6EZmeY3XvGKForLyHygu0/e7gsrz7xB5PCtZCL33hD5KuVoxUrlBhS7R9nNW7zWvGBLS9R4DVofezb9ZoIavm4YAMgtU0vMUEjMNKAgCPPV6jmE+WoO7mXtOmxPdqjMuru7MmfM9L744ucavS0lJY/783/jmm1/YsycOgIiIcAYP7l8xTUFBIc899zrdB11PryGjz1mbLx1+BwaTCWcXd9w9fbnn+S/Zs2UVKYlxGFQj2/5dhEoZCxZ8VaXb39kQQvD559/w8svvkpmZibOLGy3a9+TRSa+z5PsPWf7r54SHh3FJ97bExDQnJubcBrykupORrxLgfu67wxlU8HUT+LoJWgSDEA5yihSSc1RSchT+jdd3OL7ugghfvVC5DKpUteOwAYMKPZo5ZKbYaZTa9OyJrAKFjpF2WgSfu8yw8iyoE8WnGziarxLoqeHhLDAZwWzUs6LMRj3bo+zYBVmJVR8RK6tQz5bwcRMVd7aEgPwShZ1HDGxLMhLspdG5if20Rf6li5vdoZ9sltn1rCQP59O/5kSKAl6u+giVZ0JRoFWoXmcur1jBrunbvckAv2wyY61F2aW0PIXVcUbs2vEvbGGZwvfrTJxYm61XC1vFSb/LGXYLLyyFdQkGHMeWVWLlWFZj9dMr6EXamwVqtAp10DrcQUq2wrbDBgpKVLYmGvBx1QjwPLP2NHSdo+1sPWSsCJQDHM1XOZpfswNSfglkFKiE+cpR/k60LcnA/jQDu5OrnvjklegXbhG+erdOb1d90JfGnFknnVv9+/cE4GDc1kYdeMrOSEZRFIQQ9LniFjYmeUCS/pzJIHCpuHkgKo4dzmaBUdUzggT6PwI9I6mwVA/q5B8ryWBznPxLpyr6zQo/dz1wYncoFFv143KJVQ8IZReqFJZVPw9nk6B9pINIv5qfq+44XP0+42S2JhpJytTrwOYUK9hPWB9/d40BsfazGjVPE3pGdMaxJIPMApWiMgWLUe+C3jTAccIo6bowH/1YUGrTM8ASM1XWJxjYeMBAsJcg0t9BmHfD6B1zTgNPTs6uDBo+gQ8+eJP27VszcuTVJ522oKCQ339fzDff/MLKlWsxmsy06z6YO595hE9euZsJE27Gyen4WdD7739GQWERV9/6yLlsMqrBwKBrb6/422A00abrANp0HcCSHz4iftcGfv11zjkNOjkcDiZPfomPP55Dl35XM7z3FSiKin9IFNlHj7B17SJmz36Xa64Z2miL2DVmRgMVxe3qkqKAj5vAx81B23D9ZD8lRyUlR2VLooFdRwzEhDhoFqTVKDX0YuHhLMgrURrEDrghK7HCst1Gyux6rRv/Oq490j5Sr29yNF/vqnrgaOVuQlUJ/NwF/VrZCPKsPgOrPC15W6KBP7aaaB3uoEWQDMhKx2kCMvL17J8jWSo2B7SPsNdrllx5AOtEHSLtbEs0EOSlB1hPx9dN/36k5f33i6H/bVAEoT4aoefgZHTnkeNBp5oQKOQWK2w8qLItSRAdoNE8yMEV7e0cyFDYdMDIyjgT13W1NcqR7EK9BcFeNrILFZKz9RtHeSWn/hCMqt5109dNEOWvyW55/yGEfmxvGeygxKoHWbMLq76nSVkGkrL0/5uNgi5NHET4Nd7sOuncyc3Viwi5efjUc0vqjrW0hHnvPkFwcBAbNy7GYrFQWGalpEyh2KpQYuXYb4XcIoWUHIVSG8DJd9TlA894OAtCvDXcnQUWI1iO3VgUQHquSmKWwtE8lfQ8A+l5sOtIzdsd6q0RHeAgyOvkN/2F0DOtyqzgEMfLohzOqv0BMLtIBQSezgJfd41AT0GgR827uDk0KCrTg3JFZXp2tP6j77scmoKiCLxd9ON0gIc+kMnpEhqcTNA0UC9rUVym15FMzFRZs8+Eq0XQKlTvelifdYLPeQLW0BvuITM1iUmTHsPd3Y2hQwdWmea7735h4sTjAaRmrbsR1bI9pcWFLPnhQ+w2a6WaRpqm8ckn8+g19EZ8/EPOdZNP6mjyQYwmE4WFRedsnqWlZUyc+Ai//von3v4h7Nn0Dxv/+bXi+Q49h6AoCoMH95NBpwuU2SgqCqeeT87m4zucwlLYk2xgx2EDe1L0AFTzQA1TA0u5PN80Tc+YcZLdEU+puAyW7TZhd8Cg1rZaZ36cCZMBIvw0IvwA9Ls3dodeILm8q4lDgJNR789uNp2+//z/2Tvr8Ciu9Y9/ZmZ34+6uhODuUOoGNep667de6u76a++te2/dW+qltFDcimsgBEiIu/vuzpzfH0MClAAB4jmf58kD2R05s5k9c873vO/3tWgQE2gQ7meQkq2xKUtja65GuJ+BQzdNfQO8zBTVAE9pLN9bcOhQVqOQU2YOOhscCu4uZtXF+GC9Q+73wyUpzKCqXmHFDo2dhSq+7mbUkHX3QkfTj9NQsGrmSnRSmE5ZjYJ994qsqgi8XAVhvoLkCL3N+kG3oziOQ1fYlq+xLV8l3M9McQz0FBRVqxRVKoS2UapCV0NVINBLEOilMyTGTD+pqleorlcQmCmZHi4CV6sZ7Sz7poOjKNAndF8BqbRGITVPpbBCxa6DRTUnZj7ugsgAgwi/rpeGIum6LFy4DFXTiE4c2NlNaTd2bl3D9s0r+d//Xm4O/vByNQ26OYCPp2FAvWOPr1FTWjmY/dzBjK8LKxXWZ2p7pXwfPpoqcBqwLV9jU7b5fNcNM7Xb2MufyeToO9JQH50wP1MUslnNRRxVpcX5lRBQZzfHGwUVKpV1poBXZ9/TFlUReLiAp6tZTCPO1cDPw1xkOJpFUncX6Btu0DfcoLxWYUuuyup0jW15Gq42gWN3Greqmn/fUF+DpNA9WQM1u4WxQE+xz7UZwpwjNDpM0bFh979l5a1rbJt3uaqqcuntz9NQX82VV97G779/uV8VuLy8gn1+35GykvLCdCIiQukbF8YVF967j4F3SkoqpaWlDBt/als3dz8c9ga+evNh7A31JA0eR0VJPhdf/G9Gjx7BddddyplnnoLNduSuXXfe+Si//PIHADWVJVx91cWcd95UiopKuPTSG+k7ZAKbVszlpZfe4ZFH7myry5J0IC4W9jFw7Qw8XU2vnP6ROltzNTZna6TmaiSF6/QN650RUKXVCqvSNSrrlFb5pPRWymoUlqZZEAKOH+DYL6S3I7Fo5o+b7egmn1YNhsbqJITqZBar5JSpuFhBU2B7gUpKjoavu0FSmEF0gIyI6mk0OiCr1BSZquoVGhwKwd4G1fWKKXYGdH3hUVVgVLyOv4cZFVhcpbCzSEWIPRFMmmqKFA6D5vD/YG+DoiqFSH+DcX2cbb7SKYTpa3j0mKvneeV7GtibqrfaLE1CVM8U2jqDAE/BhCQd0BFCineSo+PX3+aQNGgMHl6+nd2UdiMsug+KolBQUNTqfVSVI67e7W4zU64bnQa1jQoZReohIt33RzcUCveL7G3C9I1ysZgivpuLgcfutHIPF4HNIli01dq8ONN8TYrZDzcZipuY2xRUahRUtnwuTTXHrCqmQOPQ90TuW1RzsSgm0MDTVTT/uNna3oT8n/h5mH1hea3B1lwVRQGbG1gtAt0wFz3W7bKQV25gUaGkRqHRsWcMcUyyE4tmpvKtz9DYVbr3INmMYDNaOe9VhBCHfMpVVVXh4+PDSzM24+bu1aoDOxyNPH3jSZx47AjefPP/9ns/IyOTqqoavLw8CQ8P3Set7p+8887HPPb4f/nPtxuxWo/w7m4lX77+ICvmzWDI4AGsXr0OVbMQFd8fu72BvF3bCAwMZNKkMSQmxpKYGMdpp52Al1frXP+rq2tI7DMWFzcv6qrLWbDgp2bD8LPO+hdr1qVw/6u/sWrBz/z62X/55ZfPmDhxTHterqQdyCxRWb7dwjkj7V3G6LuuEVLzNHYUqrhaYVisk0j/rj3RaitqG03D0Z2FKn4ewpy8ecrB/T/RDUjJ0diaq+LjLpjYt3d4Iglh+uGk5WvkV6ioijk48N+d6mR3KrhYBaE+BuH+rasqJukaNNjNNLD0IhUBhPqYf1cvN4Gvu4GPe/eejOqGef82RcQIYRpTO5zmCvSOArNand2poCmCPmFmStuRThJaoqhKYV5K+zzoogJ0xvfRu/XfSCKR9Az6Jk9gxHEXtrnlS1fjqzcfYu2in1m96k9CQoI67LyFlQrzt7Tds8TbzaBfhNFiarrdCWkFKjsLNOod+z9govwNxiftW13VoZvCS4PdfPYqilk5VjdgVbqGw6lgtYBFMyORVcVcNI3wMwjyNgWmrsyOQpW8MhVdmKK9t5vg7x0WNFVgCFO8qrebmQLDYp34uoOLVeCyO/ugqqqamJjhVFZW4u3tfcDztFuQqdXqQr/hk5nx/TeMHj2cKVNOJDAwoPn9uLiYVh+rvLwSLx+/dhedqsqLWTzrC2LjonnssTuJj4/lhx9m8u23v7AxbRvevgF4B8WwcVsBCxatpry0kGOPncAPP3zUqrS4jIxM7I2N2Bsbueiic/apUldaWk5tdSWPXTuZwWNOQtUsnDPtKm679Vr+9a8LiY6OQAhBTk4+Qhh4eLjj4eFxUMFO0jkEeJqdXGGVQnQXqTrj7gLD43SSwnTW7bKwNM1KqI9puNyZES3tSVW9mW64q0TFqsGwGJ0+YYYUDvZCCMgrN1OO8itU7E4YEKXTP9zoNR5YigJhvoIwXyfV9VBQaVbmKq1RzFUhC5TXqewo1IgK0BnXR5f3UBfHoZtC+7Y8FXV3VdC4YKPHpdjuHRFU2whzN1ubq8P9E10opOZppOapxAcbDI5um1S7tPz2Cw/MLtVYDrL6qEQi6XSCggKprS7v7Ga0O2decQ8r5/3AZ599y91339xh5/V1Nz3aMopVM20P9imOcTBcreaCoe/unyBv44ALp4WVCsu2W5ojev6Jgim6/HNab9XMnz3+j3vmd2cMP4zKH12UxBCzUt7ehPnaqWmA8lqV4moFfw9Bn1AdH/cjP0+7Zjefe93DVJUXMX36w9xxxyMMHjKQKacfz5VXXkxQUMChD7CbxkY7Fmv7S4XefkHc+NgHzPz8JaZOvYx///tfPPXUfdx889WkpGzjvfc+49tvf8YQMPbE84ntO4xPX7qTr776gUsuOfeQx8/PN0MXQyMTSElJQwjRLFgtWfIL5eUV/Pjj77z19ifoTgcAL730Ni+99DZx8XFkpGfsd8yhQwdx443/4rzzzkDtLTPFLo6HCwR5G2zN1YgO6FqdkacrTEp2kluusDbDwqwNVpLDDfpH9JyBfVmNwpZcjZwyBTcbDI3WiQ/pnemFB6OqHlbssFBao+LtZhAbaBAXbBxVNY7ujpcbeLkZ9GnhvZwys0rYVnfBgEhpRttVqdjtZZBTppIUZvZtPc3HxanD2l0aDXZTHLXurnzXutQ0hfQijZJqlZMHOY6q3y+qNEXr9iSrVEPdXYVUIpFIOouE+GhSM7Z3djPaHQ8vXwaOPpHvf/i9Q4UnFysMi9UZFrunr290wK5iFWN3ZK+mmql9mmJ6frpZTaHJZbePVKMDahuVg0brV9UrZgU+TeDQzfN67U5783YzfQZ7Q7R/a3Cxmj8BXgaJoW1zzHZLtdubyrJCtqxdTMrqBWxe+RdCGFx80dncfPPV9OkTf8j9H3zwGX75fRkPvz3nsM99JAghWPjbJ8x47ylGjRrGww/fzvjxo1EUhbKycj744AveevsTGu068f1GkL19LV9+8TYTJow+4DGLi0u5554nWLh4DVfc9TKvPXQpH3zwCtOmTdlvW8MwmDNnIW++9TGLFy1rVZtHjRrGRx+9SkRE2BFft6RtaNxdgr7RqXD6UEdnN+eAOHXYmmemVrnaYHiskwi/7pt+V9MAazIs5FeoeLoK+oXrxHZy9YaOwOE0V3CchoIQZqXDllZr9tlHh9kbzXCHkfFOQnx6r9h0OMzfYqGwUiUhRMfDReC5W2Tu6iHUvYWqejPqx80mGJ/k7JIm4W2BELA+00whPFhp6kPRP0JncPSRCTpNn3Wjs/0fGAqCKcMccjIgkUg6jbfe+ognnnyJ/367qUOCITqTDctn885T17F8+e8kJ7e0FNc1qGmAdbssBHkb+LgJVqVbqLMrnD7U3qrnv/R+aztam2rXIcITQH1dNR+9cBup65fhsDc0vx4Q4Mfixb8SFhZywH2vv/4uVm3YxX2v/HpE5z5Stm9eyRev3kthbgYJifFcf92lXHPNpWiaRmVlNeeffy2bt2zHPyic3F3bmDZtCk8+eV+z+JOVlcs773zMggXL2bp1G4qiMO2ahzhx2nW8/+yNpG1YzIknTGLgwGQGDkxm6NCB++XTbt6cyjff/ER6eiYTJ47m4oun4evrg67rbNy4hfnzl/LUU/9t3v7DD1/lnHNO79DPSWLi0GFDpkZGsQoCjunXPSb01fWwdpcp2IT7GgyL7V7pd0KYuckbMjVsVhgSrRMV0PNT6urtkFumsilH2y9k2MPFzCv3chO47a4AZ3eYZXAr6xWySsxQ5pMHO44qZLa3UVGrkFagUlajUNe4p1qYn4cZohwX1HtSFLsShoCSKoXl2y3YLILjBzi7jL9ee6IbpqdgWr5KRd3h33hhvgaT+x1+VG5dI/yVYqWuseM62ZhAM81VIpFIOoM1azZw4onncd/LPxPbd2hnN2cfGuprWfz7Z2zftIJ+w4/h2DOuPKrK6A57A3eeP4hnnr6P66+/og1b2nbsKlZZla6h707HUxSBt6uZcjcqXu/1Vbw7mi4nPL3zxDVsWjWPm2++mvr6BrZt28nixcsBePvtF7joonNa3G/bth0cd9w0Tjj3RqZccvsRnftoEEKQtnE5S/74irWLf+OYY8bxv/+9RECAP1VV1Uw79xq2bt3JcWdfw5JZn+O01/PM0/czatQwzpl2FY12g/4jjyN56ATqaqr45u1HmXbNg4w76QJmff06O1NWUpSXQX1tDYqiMHnyeK644gJOP/0EXFxa59+0bt0mLrro3xQVFQPw1Vfvcuqpx7fnxyJpgdJqhTmbrSSG6AyMartS1R2BEJBbprB2l4V6h5nrOyCy619DTQOs3GmhqMqMQhkao/e4lLoGB2QUqews0miwmxUzBDSLTTGBOoP2ut+KqszKUPkVKnV2mqtegVmpw90FogPMsvEyguDoaHBAQYVZLS23XMXDRTA20UmQd9cXnLszQpjmoGW1Cjm7P/sGh4KPm8Fx/Z249uzF6P0QAoqrFdKLzHtRb6UvRoiP+Xn981i1jVBRp1DbYJZ+jvAzCN5rEWX5do3Mko7vaCcnOwjzk98tiUTS8WzatIVjjjmLe1/6ibjkYZ3dnH1I27icl++/qPn3q+99jVHHnnVUx3zxzrMZPjCS999/6Wib1+YYAn5da92rgrhg6jAHHi4ygqmz6HRz8X8S3WcwG1fOZe7cJdx227U888wDqKpKeXnlPn5PlZXVrFmznpUr17FixVr+/nsNfsFRRMb1I3X9EuL7jcTm0nGzJUVR6DtkPH2HjGfCKRfx0Qu3cszkc/j0k9cYMWII38/4gHOmXcW8n/7HrU9/xpJZXzJ9+sNYLBbCovtw10uf4e0XREN9Lf+562wAfvzwOQaNPgHd6SBz+yYA4pOHExHXj+zMVK6++nb8/Py49NJp3H//bXh4HDwkYdiwQWzatIDXXnufZ555hVmz5krhqRPw8xBYNEGdXel20TaKApEBglBfB9sLVLbkamQUqfSL0Okb1jXLyxdXKSzcasFmgWP7OQj17XkTkqZ0FoduikV+HgKHYYpJfu4G/p6mkLQ34X6CcL89JaQbnWb6p4sVXCzyodyWuFohNsggNsigolZhTYbG/C0WRsTpJIT0Th+opnuurlGh3g71DjMFtKkscdP/jd1f1zBfccAqk03iUlWdQm2j+VPTYHo4NKWYebgIYgMNIgMMAjy7b6rw0aAoEOwtCPbWGRWvU1KtkFumsrPo4CJUYaXKhkyVAZEGxVWQVqBRXKXuZ+ja6IBgHzPaSAhzv85g5U4Lk/s58fXoeX29RCLp2vz553wAAsOiD2s/3emgtrqCuppKbK7uePsGtnmqXuLAMRwz5TIWzfwcgMy0DUctPMUmD2flqo6xuDlcnDp7iU4ACgu3WhmT6CTQSz4fujIdFvEEkJG6jplfvkzK6oWEhoVy8knH4OLigouLjdzcAlJTd5Caappuu3t6ExKZgKHrFOWmU19XA4CruwfDJ07hvOsfPaq2HCnlJfn879kbyU5P4akn7+Wkk47lpZfe4YsvZnDtA28xYtIUUlYvYM3imQSFx5A0cAwJA0bx2Sv3sGHpTL755l2mTr2Mq+99jU/+eyc33XQl/fv35dNPv2X58lX4BoQweNwpKIrCir++IyE+hi+/fIvo6MhWtS8/vxBXVxf8/Hzb94OQtEh2qcLKnRYsKoxOdBLWTcWQRgdsydXYXqBis+ypCtVVBLXqepiz2YqPm+CYZGePDKmta4S/NluxaHB8f0evi+LojhiGafq8o1BjYJSTgT3IhFwIKK1RyK9QsaiC+GADF6spDpVUKxRVqRRVKVTWKuhi745CoCqgYAokimKKTobR9H+FYG+DfhE6oT6CyjqFrXkqZTUq1Q3mcZoi9TxcTANQTxeBhwt4uwt8DuFn1pupbTT9L47WAFxBMCrBSaiPIKtUYX1m54XCWlTTvytcRj5JJJIO4q23PuKhh57lxGnXce61Dze/bhgG2zf9zY6UVdRUlVFbVU5tdQX11ea/NVXl1NVW73c8Ty9f+gwcxYTTLmPAyGPbrJ1lxXmUFuYQGZeMm8eBo05aw+qFv/LB/91Cauqy/WxgOhtDwPcrrM1jDVerYGJfKTp1Jl0u1W5vstO38PF/7qC8KAdF1QCBzcUVVbOCMKirqaShvg6AoOAgrr7qIk477QRsNhu//fYnr7/xEX7B0dz8xMd4+3X8l8HhaGTGe0+xaOZnANhcXDn94ts56bwbmivLrZj7Ax//9w4Azr/+MWZ+8RLnn3c6jz12N/Hxozhh2nXM/eF9liz5jQED+gKwdet23n//M77++icsNjeOPfNqVvz1LY6Gan766SMGDx7Q4dcqOXzqGmHFTtOEuH+EmQbVXSdGNQ2wMUsjq1TD09UsdRoX1LkRUI0OU3RSgJMGOXpcxSowr3FuihWnDicOdOwX1STp2qTkqGzKtjA81klSWPcXnxodsCrdFDBsFoFumEIS7Cl37GY1SxgHeAk8bAI3F3C3CWoaFLblazQ4TOGook6hsk4l0MtgWKxObSNszdUor1VRdpcn9nSFUF8zos/fw8DLjS4jenc2BzNDdeqws0jF200Q4iOaP7P8CoWtuRpFVa0ToPpFONmaq7Hnr2yiKubfx6qZnoaG6Jw/iqYKzhzu6BU+XhKJpHPZsiWNSZPO4IRzrmPaNQ82v15amMMn/5nO9pRV+Pv7ExQUiL+/DwEBvvj7++Hn54u/f9OPH76+PtTV1VNUVExRUQmffPotuzKyOO6sqznnqvuw2rqW90FVeTH3XzaKN998nosvntbZzdmHvHKFRanmA8DbzYw67x/R/cda3ZkuLTzZG+q5fVpy8++xcbHYrFaiosKIiYkkOjqChIRYkpISiIuLxmrdd3SxeXMq0869GqubHw+98Qeq1jmz4NLCHPIytxER1w//oPB93isryuXRa45B150oikJC/5HsSFnV/H5M0mBEQznr1v3VLFY1UVhYzMMPP8eMGb9y+iW3s3rBT5wweQRvvfV/HXJdkqNHCEjNU9mQZaFfhM7gbiw+AZTVmFEIOaUqVg0SQgz6hOqdIogs2WahuErhpEE9r8qRYUBlvcLaDI2qeoUTBjp6bGWunowQZqGB1HyN4bFO+oQa3fb7n1+hsGKHBUPAyDidyACDukbT2NOimemGAZ5m+eF/XmNxlcK8FAtebuDrblDbqODtJgj3M4j03xOp1ORRVFWvoECvqEZ5uKQXqewsVKlpUBgepxPua6BpZsRZVb1CcZXCziKt2fDb1SqIDjBTEP09BBbN9CQrrlIor1UpqTZTF62aINxPEBOoY7OY5aptFkjLV1mfqWEIBZtmRhmhgK+7wNVqFjdYvt3SajGrrekbtm/ZbYlEImkPHn/8RT78+Due+2wVmsWcj+ZnpfH6w5fh6WbllVee5LjjJh62mbdhGLz33qc8+tiLhEYmcOU9rxEek9Qel3DEvHjn2QzoE8ynn77R2U3Zh1kbLFTXK4xJ1IkJlIJTV6BLC08A2zYs4+MXb6eirAir1crAQf0ZM3ooo0cPZ9SoYURGhh10/xUr1nLqqRdy2zNf0G/YxDZpU1uz8LdP+fqtRwCwWG1ccsuz2Fzd+fuvGWxeNY+vv36PU0457oD733nno3z/42xGTj6LlBUz2bpl8VFVKZB0PKl5KuszLQyNcZIc3v07x9pGSMtvKuMNXq5mRS8/D4GvhzkhcejmyrtDV3Dq4GYzq0y4247eX6isRmH2JjOPOy6o+3+eTdQ2wt/bLZRUKwgUXCxm2LA0qe6+CGGm3W0v0Aj0MhgRp+PXjbxpdAM2ZGmk5WuE+BiMSXC2Wmi2O01hakuuGSl5/ACnjFg6CgwBf283I0+PBFUR+HkIAr3MqLQQH9GqIgzrMzUq6xQi/M2qjS21a0eBaWjuahN4uWJW0rQJbJr5fr3d9OIor1XIOgzj89YwIs4UdSUSiaS9mHzsObgFJHHl3S8DZtbLw/8aR4CfJ7NmfXXUaWibNm3l2uvuYteubC688UnGn3xhWzS7TZj19evM/f5ttmxZjLd3x9vbHIjl2zVKqlXOGO7o7KZIdtPlzMX/Sd8h43n6k+XkZmwlfetaMlLX8sMvC3jnnU8AuOSSc3nzzecPuP/o0cPw9vEmY+uaLis8TZ56BdWVZcz84mWcDju70jZw7Bn/YvOqeTzxxL0HFZ0AbrvtWj755BsMYVBYUMiWLWnNaXmS7kFyuEFto87mHI24IKPbpwZ4uMCwWJ2BkTo5ZSpltQoVtQp5FSpO/eATCosq8HYXBHkJEkL0I4rkKazcXb7evftM4FvDsjQL9XYzksHLzfyMZMRH90ZRYEScTqS/wZoMjdkbLSSEGPQN0/Hq4lFsdY2wNM1Cea3CsFgnSYeI2NINqKhVKKtVKKlWyClTMQRE+gmGxUrR6WhRFRjXxxQuN2S1PGyzqKbAX16r7JcCZwiF0hqF0hrYlq+hKmYqXoSfQbifcUBBcWjMwSOKVAWSwowDppM6dQCFBod5j+htrBGtz9SICTR6ZLq1pHOprDMLGfh7Ctz28lfUd3vTyT6t9xASHETaLtN/WFEULBYbcf1GsGH5bM499xrOOOMkTj/9BPr374t2BBk4gwb1Y/6873nggWf49JV7yc/ewTlX3t9p2Tx7M+aEc5n93Vvcf/9TvPbas1gsXaOzjQowyCoxfSWD5QJtt6LTIp5aYu6P/2PG+08BcNLJx/LtN+8DUFdXz/z5S/D19Wbs2JFUV9fw999ruPjif3P59Be6lDrcElvXLWHFvB8YMWkK0YmDePTqSYwZM4zPP3/zkAry1VdPZ+mKTVSUFvHIw9O55ZZr9nlf13U2btxCWVkFkyeP6zKdgmQPDQ6z7GdyuMGgqJ6ZGiCE6QdldypYLeZqukUz0zbqGs1UkMo6hcp6hfxylUanQoiPQZ8QnXB/0epBnFOHmeutRPkbDI/rGZ+lU4fvV1oZGd97K6H1dAwDtheqbM7WcOgK/h4GMUEG0QHGPpOarkBhpcKyNAuaChOSnAQcwKyzqh4yijQKKhUq6hSEUFAUga+7KWgkhHS9a+vuGAJmrLC26K10+lA73m7mhDmnTGFrnnbIxYAmAr0MhsXoB/xbtxYhTKP5jGKV0t2pk4L2maG7uwhOGGCWz5ZI2orCSoXNOWZ1xyZ83c1Fw6p6BYsKpwx2dMlKv5L2YcGCpZxzzpUMGXcy51z1ACGR8TgddjaumMP6ZX+SsmoedbXVeHh4MHz4YEaOHMLIkUMZOXIIwcGBrT6PEIL33vuUBx98lkFjTuS6B95qTu3rTJbN/pYvXruPIUMH8c7b/0dSUkJnNwkwMyDcbEKOM7oIXT7VriVeuf8israv44sv3mbYsEH4+vqwZUsaEyZMad7G28ebqsoqAPwCQ7j16S8Ii+7Tbm1qD9I2/c27T17LpImj+Prrdw+67Q8/zOSaa6aTPGQ8rko133//Ae7u7ixYsJSZM/9i1qx5lJaWArBw4U9tYkAuhEAIsZ/3lOTIWZqm0eBQOGGAs7Ob0unoBmSXqmwvUCmtUfFwEQyO1okOaJ0PztzNFtxdBOP69AzhyRDww0orvh6C4/o7ZaRTD8apQ16FQmaxRn6FghAQ5icYFNX5aXhNvnQbszSCfQTj+jhxbWHMW1GrsCZDo7haxaYJIvx3m4B7mqKTvH/bDyFgxkpri+lqkf4GE/vueb4sSzu81DxNEYT6CmKDdKICjuxenLPJQmlNx9wACoKzR0qDcUnb4HBCdpnKhkyNRmfLAxGrJjhxoAMf9w5unKTTmTlzDnfe9TjFRcWMmDSVC258Ai+fAACcDjvpqWvZlbqejG1rydy2nvLSQgCioiIZNWoII0cOYdSoYQwdOvCQAQJ//jmfSy65gXOufoATp13f7tfWGtK3ruGzl++mpqKIDRvm4e/v19lNknQxunyqXUscd9bVvPPUdaxZs5HjjjPT51xdXQgM9KekpAyAqsoqLrr5afoPP4bA0Ohu5XlUVpRL6vqlDBh5LCeedwPzf3yXxsZGXFwOvGSXkBALwKCxJzHz85cYNvxEnA4ndXV1hEbG4RUQRWlpKdOn/7vNqt5Nn/4IM3//i3Vr/8LLy7NNjtnb8XI1V4IlZhRUbJBZhaKsRiElR2P5dgtp+QaT+zkPmTbhZhMUVqrUNXaOuXlboyowLsnJ4lQLWaVqj/KukuyLRYPoAEF0gJNGhznR2Zan8edGK3FBOqMS9E5J4XA4zUqcOWUq/XZX4mypHXYnLNpmwaKawlSkvzQB70gUBcYk6Py9Q9sv6sndZV+xqCmdM8DTYHisTkGlQlr+gSfVulDILVfoE3rkgr6nq6C05oh3PywE5rOjp0S+SjoXi2ZG/k3uJzCE6VXp0MHhVNANsyKnn4foEWMOyeEzZcpJnHDCMXz99Y889dTLPHfraVxz/1sk9B+JxWojadBYkgaNBczF+/KSfDJS15GRupaN29bz28yXsDc24OPjw3HHTeDEEydx/PGTCAsL2e9cp5xyHNdeeymffv4K40++EHdPn46+3P2I7zeCs668n3efvp6UlG1MmjS2s5sk6aZ0qSHjkHEnM/WyO3nmmZe57ro72bRpK/HxMWzfvoLs7PU88shduLm5sei3T9mRsorUdUsoK87r7Ga3mq/eeJDPXrmHh68cT0VJAQ0NjVxzzR00NDQ2b1NeXsE773xMZWU1AHFx0QB4evtxz8s/Y7F5ohsCTbMw/Jiz8A+OoG9yEo8+elebtbOwsIjSklKefPK/bXbM3o6bTdBgN1esJXvw9xRMSnZyXH8H5bUKaQWH7pKGxugowB8breSW9wwxL8JP4GIxK07Je6R34GKFxBCD04Y6cLUKdhWr0Al/++p6mL3JSmGlwsS+DoZEH1j8SitQaXTAMclOYgKl6NQZRAcanD7UwfEDHCi7bxibJugfsa8A4+VqvhfsI/BwFQyINDhjuIOhMU4U5cA3mpfbkd+EYxJ0wv06TjhPK9DI7yHPAEnnoijg7WaOSQK9BGG+gugAQUKI6WEW4S9Fp96Oq6sLV155EYsX/0xSYhSvP3wZaZv+3m87RVHwDwpnxKQpnHfdI9z14vf899tN3PPfH5g45So2puZz660P0r//RMaNm8L06Q/z7rufMGvWXLZsSaOqqprhw4fQUFdLVUVJJ1xpyyyb/TXDhw9hwoTRnd0USTemS0U8AZx+8W14ePkw/6cP+ennc3nqyXv597//haenB3feeQOnn34C1113N5++tEdoiYhJInnYJI6ZcjnBEXGd2PqDY3PzICIijGnTpvDWWx8REBLJH3/O55jJZ/P2W8/Tv39fJk48g7y8AhIS4jjppMl4e3sREBhIQXY6y2Z/i+6o5e67buCZZ16mMHs7m1fN5aEHb2vTyK+ICLOi4E8//8mLLz7WZsftzTQ6zIlmNwrQazMcupmLHeR9YC+nEB9BUqjB5mwNNysH9Tpyd4FThzhYsdPC0m0Wju3nJNin+6s1MUEGafnm9Q+Klqv4vQVVgT6hOpuyLaxK1xgYpXeYb01FncKCLRZsFjh5kOOQpueZxRpRAQaerh3TPknLeLqaixnj+ugou1Pk/lmlLtLfIMTHYGuuhqYIBkYZWDSz4EVVvUJ6UctpeOU1Ch4uR9afqirEBenklXecIrl4m4VR8TpxwTJSVCKRtD/h4aH88P2HXHLJjbz12JXc9PhHJA0ed9B9LFYb8f1GEN9vBFMvu4OayjK2rlvMtg3LmLtoHV98+SNOh32ffWKTBhMcFtuOV3J41FSWMmZYvLRhkRwVXU54UhSFY8+4komnXsKPHz3PAw88w+LFK3nzzefw9fUhObkPixf/TH19A0VFxSxbtoq7736cuT99gIubB2dc3naRP23Niedcx0v3XUBJSRl//vkNN950P2VFCqUV9Zx88gW4ubtTW2PGqYeHhzbvlxAfw84tq0jbuJwff/yYMWNG8MKLb6JqVuyNDUybNrVN2ieE4I8/5vHhh18CMGHCqDY5rgRqG5X9UiF6C1bNTOVZuVNjZJx+QFPOITE6TgNWpVtwGk76HqBSEpgi3sQkJ/O2WNiQpXHSoO7vnTVsdyTX1jyV+JCOEx8knU//CAOr5iQlRyOzRKVPqEH/CL1d/WvKaxXmb7HgbhMc279lP6e9cepQ3aDQP7J39mNdDU01o58OhEUz+8hf11kpqlKBPdv6HCSqqbRGJTLgyIXvqADBxCQHqzMsNDjaf6XFEAordlqoqNPNaNheuLgjkUg6Fnd3N7766h0uvvgG3nr8Kv79yP8Oq8K6p48/o449i1HHngWAYRhUlRVRWphNaVEuPv7BxPUd1iUq2zURET+AtetWdXYzJN2cLitbWqw2zr/+UW545H0WLlrJpElnsXr1+ub33dxciYwM5403PsKpC86//jGmXHpH5zW4FcQlD+Oy2/+Pr776gd9+m8O8uTO44orzKSvKZcKpF3Py+bdy4rTrAIiKCm/eLzExhqoy06iub99EVq5ci8Nup7Qgk3HjRhEZGXbUbcvNzefMM6/gkktuACAsPIz/vPjoUR9XYuLUFbRePCCODBD0C9dZla5Rb295m6by88nhOut2WUjJUQ+adqaq0CfUoLRG5e/tWrdPU1MUGBilY7VAam7XGWxI2h9ld1n6qcMd9I/Q2Vmk8ts6K+szNarq2/58JdUK81IseLqYhvaHEp3AjI4CjjgaRtLxWC1w+hDHfn+zEB/RnKb3T0prjv5BFRkgOG2Ig9jAjovc3JavUVTVix+yEomkQ3Fzc+Wrr95h/PiRvPHI5cz65g0M48giL1VVxTcwlIQBoxh93Nn0HTIem+shQpA7mIEjjyNt23Yefvh5HA5HZzdH0k3pssJTE0PGncwDr/+OzTOY0067mNdee7/5ht+8OZUtW1I5/uxrOP7sq7tF+N+Y46dx9lX38+qr73Huuddw7723MG7cSMqKcjj5/BsYPOYkwPR6asLFxQVj94y6oaGBRYv+xsPLl/TUdVx++XkAFBYW8/XXP3HXXY+Rl1fQ6vYIIfj88+8YOPAYliwxc5XvvfcW1q6ZQ2BgQBtdtSTI26C0RsHRizOofNxNYWlzjnbAyY2iwJBonUFRTjZlm9FMBxOTYgINRsU7KahUmZtiZf4WCw3d+Hlo1SAh2GBXiYqzF98rvRWrBgOjDKYOcxAfbJBeqPL7ehu/rbMyd7OFLbkqtY2HPs7BqG6ABVss+LibolNroqoaHfD3Dgvebgb+nVx9T3J4uNpgTOK+nYmvh6DPASJK6+xtI964WGFsH51JyQ7crB1zz6TlS8FeIpF0HG5urnz7zXvceeeN/Prpf3j7iatpqK/t7Ga1C0PGncy51z7MO+98wpQpl5Gbm9/ZTZJ0Q7q+UgMEhERy5wvfcexZV/P44y8yevRpfPfdL/Tvn8TVV1/CH9+8yQ8fPHvESnNHc8r5N3LXizNI25HN8SecR2OjHUdjAwCRCf0BWL58DQAOh4MtW9JwdTOry+Xk5PPX3MV4+vjj5+fHOedMYf78JSQnj+fGG+/hww+/ZMeOjFa1Iycnn3PPu4Zbb30QgOTkPqxY8QcPPHA7rq4yz6ctCfM1MIRCblm3+Mq1GzYLjIzT2VWsmmbKLaAoMCDSYFisk/xyBechvtYJIQZnjXAwOdlBRZ3CxqzuPfmID9Zx6JBZ0rvvld6MqxWGxeqcNdLB+CQHEX4GLlZIydH4da2VeSkWcsqOLMJvU5aGVYPJ/ZxYW5FsrxuwNM2C3Wmaih8oVVbSzTjAvaOpbSsSRfgJTh3iIMj70OMzdxfBqHjnEbcht1yhuuGIdpVIJJIjwmKx8NBD0/nuuw/I2LKS1x+6lJqq8s5uVrtw4rTruPOFb9m5K59TTrmI7OzuU+BL0jXoNjMbzWLl3Gse4sE3ZuETmsT119/F5MnnMG3a6Tz77IP89cN7fPDcTVRXlpKflUZB9o7ObvJBSeg/kntf+QWrewBr124kedgkANzcvfAPCmXnTlM8uumm+1mzZiNTLpmOi5s7X3zxPRs3bKa8OI/LLz+PL7/8nmnTrjL3dXPjjz++4ZhjDm5yJ4Tgk0++Yey401m/cTvnXW+m1N1//60kJSW041X3XrzcIMLPYHWGRkVt704HUBRzUl1QobA+U8M4wByjb5jByYOd+5nmHuiYYX6CxBCD7NKOjRZy6JBbppCSo7IhU2N1usby7RqLUy3M32JhyTYLK3ZorNulkVGsoh9i/uXpCmG+gowDCHOS3oOmQnSAYFiszsS+Ts4e6WB0go4hYMk2K7M2WEkvOvQ91URptUJWqcaAKL1V3yshYE2GRkm1wsS+Tmkq3kPQDcg+wCJIkFfbRye5WOHYfk583A5+o46IdZIQYhDue6RtUEjNk8qoRCLpeE44YRK//fY5lcVZvHzv+VSUtD77pDsR328E9/z3J2rq7Lz11oed3RxJN0MR4tBrplVVVfj4+PDSjM24uXt1RLsOSfrWNfz44bPs3LKG5557CHd3d2677cF9trn/lV+JSRrcSS1sHfaGejavns+QcSejaeby87O3nMKpJ4ziqqsuZvz407ns9v8jJmkIz9x8KgCe3n7UVJUzdOhA1q/fTL/hx7B17SLef/8lzjvvjIOeLysrl9tvf4gFC5YSFt2HUceeRUVpAUv/+Jo+SfH89OPHhIQEtft190YcOszdbMHuVDhlsKNdjYO7A4aA5ds1nLrC+KTWCUyHoqYBZq63MiRaJzm8/SIgGx2QUaySX6FSXKVgCAWbxawsZdWa/gVNEzh1BbsT7E6F6gYFN6sg2MfAxQKV9Wb6pbsNAr0MYgIN3GyQkqOSlq9xzqhunDcoaVdKqhW25mrklqu4WgWJITqxQS1XnBMCskpVVu3U8HITnDTQyaEy03UD/t6hkV2qMiZBVg3rKTRFsLVUec6iCk4f6mi3svHrdmlsO0g63NRhdjxdzWjP5duPtPaN4KRBTgI8ZUqoRCLpeHbsyGDK1MuITh7LNfe93tnNaTe+fOMhsrYsZv26vzq7KZIuQFVVNTExw6msrMTb2/uA23W5qnatJb7fCO54/lu+e/9JHn74eebP/5G5c78nOzuXu+9+nJKSMlzdPTu7mYfE5urG8Imn7/Oai6sHu3Zl8frr7+PrH8yY46eRm5GKp7cfiQPHMPbEc3nnyetYv34zl972PBNOuYiHrxzHokV/7yc85eUVsHr1erZt20FKSho//zyr+b38rO3M+vo1/Hx90HUnqVvT6N9/IhMnjuXss09l6tSTCQqSPk9thVWDSclOZq6zklGstqsw0h1QFRjfR2dHocqSbRYmJDmxHWWP5OkKcUFmCfHEEKNd0oLKaxUWb7PQ6IBgb8HQGJ0wX+OQpegBKutge4FGRZ1CWY2Ct5vA3Saos5spghsyNbzdBE7DFKSEQFZpkrRIoJdgUrKTqnpIzdNIzdPYnGMh0Mv0YVIUaHCYFTUrahWchkJ0gM7oBP2QolOjwyxTX16jMDHJSWSAnMT3BEyxv2XRCWBkvN5uohPAwEjz3ksvVGl07t+xbS/QGBarE+JzNM9Ghc3ZGpP7df9KpxKJpPsRHx/DmNHD+HP2bAzD6Bb+w0dCVHx/lv7xJUIIFDlQlbSSbis8AaiaxrRrHmT7xmVceNG/+fmnj/H19aGkpAyAb95+FFVTOfm8G0kafPD0s67ExNMu4+P/mhX6Lr75GSxWGzFJg3nx6/XN29zxf98QHBaL02nni9fup6w4H1Xd88XPysrh9tsfZuHCZfwzqC0gIID77ruF0aOH0a9fH+rrGzjxpAvYsX0nhmGwaNEyFi1axp13Psr333/I8cdP6pDr7g14uEBUgMGOQo2+YUavFxUUxaxMF+pjsHKnhZHxrauwdTD6R+hkFKtsL1DpF9G24l5WicqKnaY4dMIAJx6HOUnzcTcndy3R6ICcMpWKOgXdEEQHyvtDcmi83WB0gs7wWJ3ccpXMEpWCSgUhFFytAg8XQYSfgb+nINhbHPKeqm6ARVut2J1w3AAnge2QeiXpHAoqFHIOkGLXFDHXnlgtZvGIgZE6WaUq2/NVymr3tGdbvoZhQHH10XV8+RUq5bUKftIIXyKRdBBlZeX8/PMffPLJt2zYsJkLb3yyx4pOAC5uHhiGwXvvfco111yKxdKtJQVJB9FtU+32pqKkgNcfvgx7XTn33XcL1dU1pKZup7GxkblzFxORMITpz33V2c08LGbPeAcfv2DGnDCtxfeL87P445vXWTH3B/z8fLn99mu5+upLcHd3o6ysnImTzqKmzo6buzdFeaZf1NBhg7nqygu5+OJzsFr3nd1XVlaxdOkq0tN3sWNHBp988g0A/v7+bN++vEd3nh1NYaXC/C1WThroIEBO6pqpaTArZw2P1fE/yjSJv7drlNcqnDa07Va9axrg9/VWIv0NRifo0mRZ0uMorVZYlGrBZoFj+jnwkp5OPYoNWRpbc/fvuPw8DE4c6ETrhMf8zkKVVeltP2HpF6EzJFqWBpVIJO1Lo0Pw1NOv8uZrbza/ZrG6kDx0AokDRzP2hHPx8Q/uxBa2DyUFWTxytRmY8Oabz3PJJed2cosknUmPT7XbG9/AUO74v2/54rX7uffeJ/Dy9uKyS88jPj6an3/+A1//wM5u4mFz8nk3tPh6WVEuv33xMivm/UCAvz9PPnkvV155Ee7ue/J87r77CfLzzDKXDXXVXHPNpfz731fQp0/8Ac/n4+PN6aef0Pz7tddexqRJZ1BWVsaUKZfy9dfv4uNz4BtJ0nqaVmFr7SATGffg6QqhPgZzN1sYlXB0q++KYnoqtSXrMy24WJGik6RHUlCpsDjVgp+HYFJfZ6/3oOuRHEDP93UXnSI6AcQHG+wsNPaJfGoLPF3koo5EImkfdAOKqhRySlWySlXsngMA8PXzZeSIIXh5eVBdXcusL19m1levcu0DbzNw1HGd3Oq2w+mw89ELtxEYGMhTT93LuedO7ewmSboJPSLiaW9KCrJY/PsXLJv9NTVVFQyfcBrbNiyj75DxnH/DE/gGhHR2E4+K/z1/C2sW/cqtt17L/fffto/gBDB37mLOO+9qLBYbQcEB/PnH10RFhR/Ruf7+ew2nnXZR8+/Ll/9OcnKfo2q/xPTt+W6FlaExOklhvdvn6Z9klSgs227OeP09DDxdBTYLNDgURie03gOqqh6q6hUi/dtu8vHTaivxwQaD5Sq6pIdRVKmwMNVCsLdgYt/OiXyRtD+bc1Q2Z+/fiQZ6mRFPncXWXJUNWS137qoicLPt9roTYAANdjDEwRcWQn0Mju0vfZ4kEsnR4dQhv0Khql6hpsH8qahTcOgKHi6CqACDhCA7Hq7KftkhFRWV3HjjfcyZs5AJp17MSedeT2BodCddyf4Yuk5jY91hze0Nw+CL1+5j5fwf+fOPrxk+vGsX8ZJ0DK2NeOpxwlMT9sYGKsuK2LF5BZ++fDeapuEXFM5THy7p7KYdFcX5Wbz64EV4umr88sunREdH7PP+lCmXkpaeT3lxPk88cQ8333z1UZ1v+/Z0JkyYisNhVtfKyFiNr6/PUR1TAj+vsRIfZDBIihjNlFQrrM3Q9lr5Fni4QGyQTt9QA1sbR2DoBqQXqRRWqtgsguRwHe8DGIQ3OuCPjVbCfQ1GJci/maTnUFKtsGCLhQAvM9JJRvP1XHYUqqxuIa1NQXDG8ParZtcaNmVrpOTsf/PFBZmG+Ht7k83fYqGw8tDqqExnl0gkR0plnVm4I7tUxWmYlYs9XQWeLgIfd0GEn/nvoXwTnU4nr7zyHm+99TGVVVUkDhhFv2HHMGDkZCLjB3S4MXdVeTFb1i4iZfUCUtctoqaqgvDoPtz/2m9YbQfPr28SnZbP+Y633vo/LrronA5qtaSr01rhqceua9pcXAkKi27Oqz3llOPQtO4/og4Ki+aO57+hzg5Tpl5KZmZ283urV69n2bKVJA+bhK47GTp0IFlZufuZix8OffrEs2vXGqZOPRmAtLT0o74GyW6kcXQzQsCy7RZQYFS8gwGRTgZG6rhYBSk5FuZstrKjUMXZRppPVT3MXGdlbYaG3QkFFSqzN1nZVaxSVKmQVaKyLV9lQ6bGih0aM9dbceoQ7icj1CQ9iw2ZGl5uUnTqDfjvZbbt7bbn/wKzUqejEzX1ARE6Lpb9xyoFleo+E7u0fHOxwNUqCPI20JQDj2+WplmoqJUP2o7kKIabEkmXQDdgY5bGnxutFFaqJIfrTB1mZ9ooBycPcjI+SWdApIGvx6FFJwCLxcLdd9/Epk0L+O9/Hicu3J05373Bs7dO4fnbp7Jq4S/oevtHZ/7+1Ws8fdNJ3HfpSD75753YK9K57JKzAKivrUJVDz4AKMjZyduPX8Xff83g7bdflKKT5IjosRFPTdRUlvHINRNpqKtlwMjJ3PLkp53dpDahrDiPV++/kPiYEGbN+hKAyy67iTUbdnLCtOv54rX7m7f9+uv3OOWUnpNb3N0xBPy4ykpyuPnwkphl339abWN8koPovUq3CwGlNQqpeRq5ZQpWCySGGPQJ1XGzHfn5DAPWZWokhuj4uINDhxU7LPtUfNIUgasNXK0CPw/BwCj9qCvuSSRdicwSleXbLQyMdDIwSvZFPR3dgO9XWjGEwpBoJ1X1ChnFeyYbk5IdRPh1nnLQUiTT3vdmVqnCsjQrI+KcJIaYVT+zSxWWph24Y7ZogmP7yeqMbU15rUJ+hYKXq6DBoVBea/4oCiSF6sQGyc9b0vURwhx/OnSosyvklqlkl6rYndAvwqB/hN4uqed2u52FC5fz1lsfsWDBUoLCopl2zcMMHX9K259sNzeeHgNATEwkN998DfHxMXz++Qx+/XU2j747l+Dw2Bb3M3Sd7z94hgW/fkxYaAgvvPDoPp7AEgn0MnPxg+Hp4891D77Dzx89z5Bxp3Z2c9oM/6Bwzr76Qd575gY2bEihpqaGmTPncPn0Fxg5+SzsDfV8994TjBs3ismTx3d2cyW70Q1zxdahK4T4yIFZE5bdD3bd2G3ksRtFgUAv03empgHS8jXS8lVS81RiAg36hpmrToeLqsKIuD3L+1YNJiQ5qahT0FSBq9V8rYMjoCWSDqWw0rzfk8Ol6NQb0FTwcReU1yrU2xXigo1m4UlVBL7unftMGt/HyZoMjZwyFUMoqIogMWTPvenhAklhOn1C97wWFSAI8TEOmHrn1BXS8lUCvWSKdFtSVqOwOVvDEAqKIvBxMxdoSqsV/t5hIczPgUuPn2FIuiNCQF65Qk6ZSl6FSqNjz0DPzSaICTRICDmw9UJbYLPZOOmkyZx00mQ2bkzh6Wde4d2nr2fk5DO58IYn8PTxb/NzPvL2HP789i02r5rLvfc+AYCHly+XT3/xgKITwI8fPcfCXz/mkYfv4IYbrsTVtRNzsiXdnh4f8dSTMXSdx649hvFjBrJx41asHsFM/79vcTrsPHPTSfj5uPLHrC+lJ1MXQQhYsNVc0U0K1RkWq0thYzcFFQoLtlpb5clhd5reTNvyNertCokhTpLCjHYdJEgkPZHUPJVNWRrTRjukoXgvYd0ujW35GlH+BuOTnPyy1kq9XelSUW8OHYqrzOiZMN9Di2FFVQrzUg4c9dQ/QmdQlHzetjVO3YzgtqjmYg6Yf7c1GRpjEpz4eXZu+ySSvWkSnDZla1TUqXi7CcL9DIK8DKwWsFnAx6116XNt3zbBjBm/cu99T2EIjQtveorhE6e0y7kMw6C+toqGump8A0LRLAfuOx32Bu65aCi33Xo1Dz44vV3aI+kZyIinXoCqaUw+4198/79nsLm48tAbn6CqKkv++Iqy4jx++3mmFJ26EOW1CoWVKhOSHEQFyGinJhodsCrdgp+Hgb/noT8XmwWSww2SQg2yShU2ZllIL9LoG2bQP1LHKn1qJJJW4e0m0IVCg8OMJpH0fPqE6qTlq9TZzYhObzdBvV0h0Nvse5uiSY8mlflosWoQfhgpf0FeAk0x7+WW2JKrsaNAJSHUYGBk+6TO9EZa8oTz9RBU1KlU1qv4eXYNIVPSMk7dFAzVXiDI1tth+XYLRVUqwd4GJw50dKn0W0VROP/8MznmmHHcfffjvP/sTQyfeDqX3Po8Hl5tO49TVRUPL188vHwPul1DXQ0/fvQ8Dnsj559/Zpu2QdJ7kY/fbs74ky/ELyiMc65+gOCIOAByM7bSf0AyffrEd3LrJHtTUWc+3UNbsYLbm9heqNLgMFPdDmelSVUhNkhw+lAH/SPMydTv66xklqjS4FQiOQRmVUcNqyakd1kvwtMVYgINXKyQW6Y0p6gVVarklSusz9RodO7piEuqFVLzVIqq9rxmCLPiU1dBUcDlEEKZXVfILTN9iCTth1UDDxdBWU1nt0RyIHYWqvyyxsqMlTZmrLDy50YLOwtV9B6qExZVKfy50UpVvcLkfg6OH9B1Pd9CQoL49NM3+PDDV9m5eSn/uetsqipKOqUtrz10CYtmfsZzzz0s55OSNkNGPHVz3D19uP6hd5j/80dsWvEXF9/yLH5B4WxdNRshRItlOouKSvj55z+YP38pmVm5NDY20thgp9HeSGNjI7U1teh6y34I//3vE1x99SXtfVk9kqYqQjllKnFBPfQJfwRU1qr4eQg8D17F9YBYNBgYZRAbZLA+08Ly7RZ2FBqMiNWPyP/pYAghfZ8k3Z+qenP1t7JOYXySU0aA9DKGxOhUNyjY9yqktCVXw1yLVHDqZl+3Ol1jZ9GesJb+ETqDo3UQMHuTlZHxevOzTDfMNOjOiJSqrIO6xv07ZlURBHoJSmsUdEPB30N02QlnTyIhRGdTlsaASFPglHQdSqsVVqVrRAcYhPkJnDrkV6isSjf9M0cn6gS0IvK8u5BRpLJyp0agt2B8H2enRnK2FkVROOec0xkyZACnnHIRH794O7c8+SlqB1dmt7m44e7uztixwzv0vJKejRSeujmzZ7zDjx8+R3R0FFlZ2Xz95sNMPO1SysvL2bZtB8nJffbZfv36zVxwwXUUF3eOgt6bCfQSRAXobMjUiPQ3ZErYbkJ8DVanWyisPDrDdU9XmNjXSX6FwtoMCwtSLQyN1oltQ5FvyTYLTgNGJzhlapKk2+HQISXHnGB4uMCJA52tSm+V9CzcbKaJLsDQGCfrM5uGgqZ4U1CpEOAp9qnyCaY45e0miPQ3UBVYtVMj2NtAU+CPjVYaHAoDIk0/pY4ko2jfh2m4n0F0gEG4n4HNArUN8Ns6K7tKNNxsgsHRhlxAaEfcrCBQ5GfcBckuVXGzwtg+enOKXZ9Qg/JahZU7NeZssmLTBJ6uAncX85lhd0KjQ8Ghm8UJQn0MQn0F/p6iS6fp7SpWWbFTIz7YYGS83qXb2hLx8TF88MFLnHPOlfw5421Ou/CWNj9HcX4WJQVZJA4YidW27+rvlXe/yrtPX8epp17Mu+++yBlntF/FPUnvQQpP3Zx1S2YyeHB/5s79noULl3P++dcQmTgQ34AQHnvsBT755I3mCgR//jmfq666nfr6egBcXV2ZOGkMcbHReHl54unpgaenB15e5r9+fr6EhgYTEhKEp6dHZ15mj2FojM7v61VScjSGxsgqOwAJwQZZJQYrdlg4dYgD21H2SmG+glOHONiQqfL3Dg1VgejAthGfwv0MtuRqLEq1cOrgw0sNlEg6k5oGmJdipdEJ/SN1+oUbMtJJQnK4gZerg9XpFnQBgZ5mdTtFafLwEQyO1rFosC3PjB5Yl6nh0M3Ob1exSv8Io7kyaUqOhqer6NCo3uqGPR3x4Ggn/SP2PbeHKwyO1tmYpbE1z4Jd1xkR1/0mot2FXSUqgV7GUT/LuwsNDqiuN4U2F4sZvd0VxwZV9WZhlsgAY797389DcNJAJ3nlClUNCtX1ZuVLmwZergKbRWDRBGU1ZmGXzTkKVk3QN0ynX0TXe5Zklqis2KERF2QwKr77FhY45phx3Hrrtbz51qsMG38qoVGJR33MxoY6Vs7/iZXzvmdHymoARkyawrUPvLXPdr6Bodzx/Ld8+srdXHHFLTz00B3cddeNLWbSSCStRVa16+Ys+PUTvnv3cVas+IPExDhuueV+5sxfzbRrH+HD/7uFYUMH8ttvn7Fy5TrOOOMyDMMckJ133hk899xDBAYGdPIV9D42Z6tsydU4bYgDL1mJDYDaRvhzoxU/D8Hkfs42mRAIASt2aGSWqiSGGPSP0NskzLqkWuGvzVYmJjmIlCbxkm5Ao8NMjVIVmNzPccRprZKei26YJsN7zylWp2v0i9CbozudOmzI0iiqVKisVwAFL1fTZ29LrsqmbFNp8HU3OHWIc/+TtBOLUi3klZsz34l9HUT6t9wvr05X2VFotrE5bVDSpggB362wMjhaJzm851gK1NvNa3Pf67uwvUAls0Slom5f1cXDRTA6wUmwd+dUSPsndiek5mmk5qm42+CkQY6jSoE0BJTXKGSVqqQVqHi7CkYn6IesSNzeCAH5FQpbczWKq1ViAnXGJHZ/gbm+voGJk85EcfHnzhdmoKpHrvI5HXZevu8CdqVtYPKxE7j4orPJzMzh2WdfYcIpFxERl8zgMSfhHxzRvI8QgplfvsrML17m2msv48UXH2uLy+pyGALqGqGmQaGmUTH/bTCLr2iqWb3TZhF4uZkLK90hbbMjkVXtegkTTrmQ2d+9yVVXTeepp+41fZ2AIWNP4pYnP+Wl+y7g8stvZtmyVc2i04MP3s7dd98sVetOIjncIL1IIyVXY2yiHPiCWVFrQpKTBVstrNulMSLu6D8XRYHRCTpeboLUPLOqkb+nINhHEB1g4HeE/k+BXoJgb4NVGebKeVyQTNuQdG0KK1VqGxWmDLVL0UnSIi1FLIyM37cftmg0982bc1Q2Z1uoblAorlaIDjTYlG1u1+Rn2FF4upjn01RxwHNX10NmyZ6UvC25GklhujTWbwdcrWYEUE9hZ6HKqnQLCoLEUDNaKLNEpdEJ0QEGyeFOfD3MsXdtI2zN1Zi/xYqmCDxcwaoJBMDuW1NVzcjCYB+DIC+BtZ1mYnYnpBWobMvT0A1z7Nk/Qm+xGuHhoCoQ4CUI8DKtDFbu1Phrs4WkMIPB0R1fNVI3IKtUJTXXrKYY4Gkwsa+DCL+uIfwdLW5urrz26tNMnXopqxf+wujjzj7iYy2e9QXpqeuYNetrxo4dAYDD4aC2to4//ljAinnf8927TzB56r+Yds2DWKw2FEVh6qXTSd+6hk3pdczd0MigWFeCuoiwergIYUYpVtQqlNcpVNQqVNSpVDeA2F0ZVcFMNfV0FXi6CHQBuq5QWaeQUaxRUmVwTL9DL67UNJgeahV1Cg12BX9PgxAfgVUDL7eunaraXsiIpx5A9s4UPnj+ZgpzMwAYf/IFXD79RQAW/vYpf33/LiWFOQD8738vc+65UzutrRKTlBwz6umsEUefWtaT2FGosjrdwog4J31C22611O6ErBKVwiqFokoVuxP6RRgMOMLS2vV2WLdLI6tUw8/DYHisTpC3jH6SdE0yS1SWb7dwymDHEQuuEsneNDrg5zVWDKEQ5GVw3AAn362wIoTCyHgniSEdF+1SXKWwLV9jaIyzRWHVqcOczRYq/xGZMireSUIHtrO3sKtYIS3ftBMIPgrfxs7CEFBQYVZALK1RyStXiQvScXcxo5xsFgjyMscPLd1vugGFlQrVDQq1DaY30t4TdKcOxVUq9Q4FBYGfpxlBER98ZClrQkB5rUKjw9S26uwKxVUKeeVmpbrEEIN+bRTx3RKGMNNwN2Vr+LoLJvZ1NkeGtRdCQFmteY3pRSr1doVwX4PkCJ0gr+4piByKiy++gXWbdvLoO/MO22jc0HX++OYNZn71Kv+64gJeeunJFrerqanlo4++4qmnX2bgqOO57sF3EELw5esPsPTPr7nhrscYf/qV1DaqeLoK4oP1do/+MQyoaYSqejMFtLrBLIDh4y6ICTQOuphmGFDVsFtc2ktoaqrcatHM1HI/d4G3u2gWmjxcTIG4JVJyVNKLNAwDrBbw8zCI9DeI9Dfvu/Jac5Ejr1yhql5FUQQ+bgIXq/msMnaLW/6eBmMTnXj3kMyX1kY8SeGphyCEIG/XNqorS0gYMAqrdU+v/8Vr97N20c/8+OPHjB49rBNbKWmipgF+W2c7aFpAb2XtLtP8eFS83i6TAsOALbkqKbuNco/td+SVToqrFNbu0iivVYkO0BkSo0vTcUmXQzdgziYLhjDLSct7VNIWLE61kLs7xa1PqM7OQhVDKC36LHUWQsCKnRq7ivefqKmKYFwfJ1EyZbpN0Q1YsNVCVZ3CiYMceHWTKMsGB6Tla2QUmaKQzSLwchUkhJhVc9syOkEIcxxYWKVSUKGSU6bg4QIDo3RiAlt3rvJahdQ8lfwKFbtzzw4KAj8PQYivICm0/QSnf1JWo7BkmwVDwLH9nfi6t+33yqFDYYVCbrl5zQ0O02cq0t+gb7jR5ufranzwwRfcfffjPPvp3/gFhh3WvrO+fp3fPn+JO+74N/fffxsWy8FXvGfOnMNll93Evx9+l5qqcr547X5effUZLr/8fMAUNtOLVLJLVXRhFqxwtwk8XATuNnB3EbhazT5WUXfXS1XNaLmmlG4FU4R16GDXFRxO8/8Op4JdhwaHKTTVNJjFCgAsqpnqpqlmxJKmwog4J5H+gvrdXmtV9aZoXFFnRig1CT0eLqbI5Osh8HM38PUwBabDFSl1wxz7F1WppohcrVBeqxIVoCOEQnU9NDhNITTczyDUZ09Uo8NpCsO1jbBul4XqBgjyMr+vFs2MmKxtVIjwM0gMPfIiVDUN5nE6Mt1XCk8SADJS1/HCnWfz0ktPctVVF3d2cyS7aRKexiY627TqWk9ACFiTobGj0FzBTgpr2wFfE+W1Cou2WnC1CY4f4DziDl4IyChW2Zil4XCa4ez92iCcXSJpSyrrYGGqFacO4/o4CfPt2YN0SfuTU6awZNv+uWquVtOrrytE1zWlSYEpjnm6ClKyNez6nodKbKDO8DhdRh+3IY0O+GuzFQ9XgzEJHSd+HAkOJ6Tma2zLU0GB2EAz+qgjK35W1ilsytbIKVPxdjPoF2EQ4be/QXtTdNPWPJXsUg0vV0FUgEGor9Gccmq10GlVkxscMHezFRerYHyfo498qmmAvHKV3HK1OVrE200Q7mdO6gO9en660qZNW3j9jQ/57tufARg+8XQUVSMwNJqI2L7EJA0hKCzmgPYpZUW5PHbtZG699RoeffSuVp/35JMvpM7worqihMH9Ivjsszf328buhJwylZoGhTo71DUq5o+dZsGntaiKKdDYNDM91cVqpqN5u5pik7ebKT8VV5uC0rY8DYfRdA5BU1VWPw9zTuXrbgo6vh6m4NSe/Xt6kcqWHPNLNyByt3h8iOhFp26miOaUqdQ2gENXcHcRuFhMrzJ/T8EJAw6viFFVPWzK1sgtUxkcrRMVYJBfoVJdrxDsYxDh1359mhSeJAB8/dYjpK2dw+ZNC47KkE7StggB87dYqKpXOHWIQ/pM/AMhYEOmRmq+ip+H4Pj+znbxQSivVZi72UKwjxkefjQDGIdu+oZsy1NxsUJyuE5soHFUJp4SSVvS6IC/d1jIr1AYstv8tyemJEg6BiHMqKe8iv3HFqoiiA829jEn72iKqxTmbzEjMIbH6iSFGTh1mLXBQm3jvm12twmO7e/oMWkPe9PkMxLkZXoNlVQrBHiKdhdWquth3hYrFhWGx3UtsVs3zAlsXrnKrmIVXYc+YQb9wvVOfWaX1ihsytIoqDRTdIK9TU9J3VCot0NBpZlW5m4TDIzS2zwSqy3Ir1BYnmbBaUBCiEHfsJZTEg9EbSNkl5rG7eW1Kuruz6FJbOotPoXr1m3i8cf/w6JFy5pfc3V1ZfjwwSiKQnp6Fvn5+QB4evmSNGQCwydNYeCo43BxdW/eZ9Y3bzD7m9dJS1uOl5dnq8//ySffMH36wwB88cXbnH76ia3eVwhTWDGE+SPEP/+vIISZ6mbTTLG0NWmmTWl31Q0KNfVmVFN5rSnYhPsZhHib3kxdrcri4ZJXrrAo1cpx/R2EtCJduazGjH7MLlURmP2DzSKoqFNxtwmSw3USQw4thh0NUniSAPD6w5eTEOHKp5/ur1RLOpd6O/yxwazkNinZ2e07yvagtFphwVYLob4GE5Lax4g9r1xhcaqFUF/BmETnUYuANQ2wMctcuQSI9DeICzaaj+vhcngrL0KYqxj1dqU5PBllT8iyr7to14eJpGchxB6PAj8Pwdg+Rx7tJ5E0OmDhVgtltS13QqoimDrM0e6eLy3x42orTqcZ4RfhLyiqUticbVa8aglPV7OtPYmCCoVFqZb9og8URXDakPYX2qrqYcUOC6U1KpP6OojoJGsBIUxBo7jK9GzKr1Rw6gpuNjNVq1+43in36IGobTQjfXLKVMpqFKwauFgFQV6CCH+DIO+uHenj2MvY3K4rBHoZxAQaRAUYLY6xHE7YVaKSVaJSXG2KTeF+gphAnVBf0aueUUIIPvnkG+6445Hm1/z9/Xnmmfu54IKz9gkiKC0tY926zaxZs4GZM+eyaVMKrm7uTDr9ck4893q8fQP5v+lnMGxAFB9++MphtaOysprY2OEAZGevx9PTo02uT3JohIBZG6wEehmMTjjw3KewUiElR6Ooav9nmq+7QXK4QXSAQW0j5JabRWYSQtonLVUKTxIA3nvmBry0Sn7++ZPOboqkBZoGhWG+gvFJUnxqifQilZU7LUwZasernQbJ+eUKf++woCjmJKU1KwyHosEBu4pVdhZqVDfs5b+gmIPH2CDjgBXxmnLIm0LMaxsPPMJ0sZhV+mKCDAI8e6appqTtyS1TWL7DgodNMDHZ2W18WCRdD6duFoZIzdNocOzbAcUF6YxO0DulX0rLVwnyNtMs1u7S2FmoMihKJ6dMpbRGoSk1o4l+4aZPX0+isFJh4db9hScAfw+D4wc42z0tXAiYvcmC3akwPNZJ+FFWG8sqNdNsArwE8UGmV8ve6AZ7fF5q9/i9OHQFEAR4NkXPmPeGfGa2Hw4dcsvM6KWCCvODDvU1o7hcbeBmFdTZFTZmaTQ6zPeiAw0i/Yx2q/bXlamvb+C22x5kxoxfm1+77bbruPvum1oVrZSenskXX3zPu+99htOpc9aV9/H9+0/z9NP3ccMNVx52ex5++DnefPNDysu3H/a+kqNjyTYLDh2O679/9by9Cxy1xJgEJ1EBBjllpvl+SbVChL9BQrBZVa89+jwpPEkA+P3LV/n185c44cTJPPH4PQwY0LezmyT5B3nlpiFjyO50Lyk+7YtTh59WW+kXoTMgsv38sOrtsHy7haIqhT4hBv0j28aXoiliSTeUZn+GJnPMEB8zDF03wO5UsDuhtEalYPdqrLttT3h5U5lwIcxsdiHMnPCc3YO6eruCp4sgJsggIbhrrd5KuiaVdbB4m+n7dOYIR5deQZd0XTbnqPQNNcguMxcJmvBxMzhlsLPTIzKzSlSWbbeQFGp6Oc1L0Siq2nfAHulvMLHvoctjd0fyKxT+3m5pruQEpgH10VR2PVzMvsZCTYOZQuZigdOGOA4rra3BYfo/Zu8z2RKE+RqE+ordZdH3NRT2chX4ehj4eZiVq/w8hbQ26CQaHGYKXVaJupcQaBIVoDNUFmfhlFMuZOXKtQBccOHZ3HfvLcTHxxz2ccrLK3jmmVf44IMvADjuuIl8/fW72GyHP6h1Op3UOyxklqokhe7vOyZpe4SA39ZZCfHZE/HUNPbfWbjbU1bfd8Dm42YwJEZnxQ4LFs3039JU6Bum75N10V5I4UkCmCGba5f8zq+fvkBJQTa33XYd9957C66uR9e75+Tk8+WXM7j77puld1QbkF+hsCTVQpC3KT5JY+p9mZdiwcUCE9p5YtBUFnhLrlkqNaEdyxDnVyis3Gmh3r7n4WHVxF7Gma1fjTWEGSG1q9gMzRfCrI6TFNq+Od2S7ku9HXYWqeSWmT4a54+xS9FbckQ0rcwek+xkyTYL+RUqEX4Gw2KdnerH4tRh5U7TL6dPqCmyGAb8uMqKLvYVYc4a2bO9FuvtsCrdQl5TFcIQnRHxHRvdZRim8e3OIrMKm5er6YHo625Ww4oKaNm/p74RNmRpZJaqiH0it0w/F5smqKpX8HEXzYbCTabCvSlFq7vh1E0xyhD0SG+1I2HOnIWsWLGGiy46h8TEuKM+3ltvfcRDDz0LwLhxo/j88zfx9/c77OPoBmwvUKmoVbBoEOJjEOkvowXbC0PAb2utNDrBooLTAJ/d6XFlNfsP1JLDdQZF6dQ0wNI0K1X1CokhppjbUfNJKTxJ9sHpsDN7xjvM+uo1YuOiee3Vpxk3buQRH++66+9ixne/8Mcf3zBmzPA2bGnvpbDSTLuLDjAYk9izwv2PlvlbLGiqObHpCOxOM01jW74pQPUNb5+V4aaBl80CFo02iTixO2Fztsb2AhVvd8GEJKcc1LUBZlQaNDoUGp27/+9UaHTsiVZrepgqmCV6NdWskBTg1XVMdcE0olycapq/BnkLIvwMEkJkdU3JkVHXCH9stBLma1BQoaIbcOoQR6ebADcZtIb6GAyNNUWn1Dx1v/QEd5vgzBE9y9vpQJRUK5TVmD4fnSU0C2HaDBRVqdTZzVQs5+7qVJpqLr64WEEYUNVgmmqbvarA3UUQ6mOmqgd5mRNfwzD7XimcSyT78/33v3HttXcAoGkaP/74MZMmjT3i45lR/AqKIuTYsh1pdJjPq/JahfJadZ+I1SYsqunTGekvyC5VWJpmBQTDYs2F544UBqXwJGmRvMw0Pn/lHjK2reekk4/lmqsv4dhjx+Pi0voIqO+++4UbbrgHwzC45ZZreOqp+9uxxb2LJj+j8UkOogO61mS1M1mUaqGi1qwA2JFhvnYnpOZppOapeLkKxiTqHVpi+WgoqzFTOAO9DMa3kzF7T6S63qwAVduo7P4xSwS39NBXMI3iXaxgs4jdUyNzYAZQ7zBLC/u6m2WffT0EblYz1cPbTXSKh0VptcK8LRZ83AWT+jq7dJlzSfehqt5MVS6vVfFxMzhtaOenrW3K0kjJPfRyr6oIzh3tkMJFJ7CzUGVV+oE7Qk0V+LgJ4oLNIh0W+TeSSA6bRYuWc9ZZVzT/fscdN/DAA7dhtfbgMM9ujFM3n6d55QqCltUjd5tgcj8nPu5m4YxFWy14uwmGx+kEdsJipxSeJAfEMAzWLPqVP755g7zMNNzd3Rk5cihjxw5nzJjhDBzYj3nzFvP332soL6+ksrKa8grz38qKSioqKhg06nhS1izg0Ufv4vbbr+/Q9gshqKyswtfXp0PP2xEIAcu2axRUqEwZ1rND/w+H2kazAmCwtxnB09HpYxW1Cn/v0KisUxgQaXpNdYcQ45QcM23wpIHO/QxYJfvSYIflOywUVpoVdTxcwN3FTAFxdxG428yqQi4W09DdxQpWjYPeB4YwTbzzylVKa1Sq6qHJ0NiiCZJCTY+vjirfbQiYvdE00T+hA0yFJb0L3TD76eoGhYlJDsL9Orfi5pJtlubqoofipIGOLheZ2BvYkqvSYFdMUd4mcLOC1WKmyFlUZKq4RNJGlJaWMX36I/z222wABg3qz19/fXdEvk+S9qW0RmHOpgMPDH3cDCb3M8dwG7M0dpWoDIrU6RNmdJpXpxSeejjF+VlsWP4Hu7ZtICd9Mw11Nei6E0PXcXX3ICJuAFGJA4mKH0DigFF4+vjvdwwhBPlZ29m0ci7pW1aTkbqG6sry5vdjEgfi7uWHu6cPbp7euHv64O7pQ3hMEvW11Xz04u2MHj0cb28v7rzzhqNK3Wst9fUNDB48mZKSMsrK0lC6w+z/MKlpgN/W2Zjcz0GYrxwIN9Fkwt5ZFQANA1JyNVJyVGICDcYk6F1+UNzoMNMUaxoUMzXBW+Dlag7wXaz7pvbphml8XlhphvVaVHOb6ECzWl5PZ22GRlqB1lwNpD1EGUOYf5MGh0Jmicr2AhVFgQlJzg75rm/LU1mXqXHyIGe3idyTdC8yilRW7DYYt6iCAC9BoJdZxSrYu2M9QZq+061heKyTpDCZbiqRSHo2P/wwk2uumQ7AyScfyzffvN+5DZLsh2FAdpnK8u37R4MGeRlMSnYiBPy12UqAp8Hg6M4vKNRa4Ul603dDZn/3Dr9+9h8sFo0hQwYy7cxj8ff3w2LRsFgslJVVsHHjFlb8+Tm/l5aiahr9hk1k1OSzGTLuZFzdzZKciqIQHpNEeEwSYApRhTk7KcjeSVB4LBGxB66AV19Xzejjzmbl/J8A6Ns3sUOEp1tufYCSkrLm9vdkGh1NiTsSgHA/MzVoyTYLi1ItTOpgE3ZVhUFROj5uguU7zIoS4/t07agRFyucMNDJpiyN/AqVHYX7Guq67k4Ra3DsSSWzagJ/T/O1wiqFbfkaUf4GkQEGmiIoqlJx7p6fWTVws5nRQN67jV27I4WVCmkFKqE+BrFB7RfNpirgZjM/Mz8PneRwswLJklQLk/s5CfZpn8+vwWGuiqUXmSbLUnSStBexQQZ5FTrZpRpOwxSyCyshBQ0PF0FyuE5CSMesytosrb/Paxp69nhCIpFIAKZNm8LQoQMZMeJEZs9ewB9/zOPUU4/v7GZJ9kIXZkGFvfF2M5+fMYGmP19KjsqYRGenpNUdDVJ46masnP8TP370HLfddh333Xcr7u4HdnYTQpCbW8Cff87ju+9+4+P/3oHNxZWBo05g1LFnMmDksVhte9w/FUUhNCqR0KjEQ7ZDUVRKC7OxWCxcccUF3H//rS2ev6qqmtLScvz8fPDz8z2ia96bOXMWoWoWXF1sGIbR4yrqVdQp/LHBNIcL9JKrr/8kzM/MaV6UamHBVgvHJDs7vLRrdKCBVRMsSbOwNM3CpGRnly5Db9VgeJwO6DQ6oLZRod4B9XaFeruCwwkuVrPUqu/uctNN12MI2FWssjVXI7vM/KA9XYTpZ6SYptp1dtB3G8P6eRgkhxvEBHavezenVAUUjunn6NCIDFcrTOxr3s+LUi2MTnQS1UaVYoQwoydzysx0SwUYHquTGNq9/jaS7oWiwOgEnco6lar6fW/k2kaFNRkWdhUbjIzX8Wvn9N9/nv9gNHa+JZVEIpF0CPHxMSxdOpMJE6bwzTc/SeGpi7ExS6Oucc/zy6IKJiQ58HHfs03/iO5h+fFPZKpdN+OL1+4nfdMC1q+be9imcNnZefzww2/MmDGTzZu34O7pzZBxpzBq8lkkDRmHprV+Br9+2Z+8+/T1nH/+mZx00mQcDgc5OXnk5haQk5PPzp2ZZGZm7bPPU0/dzy23XHNYbf4nJ59yIevWbsbptJOSspjw8NCjOl5XI7PEDK2UaXYHp7RaYeFWC0HegkkdVOnunxRUKCxMtZAQbDAiTu+WD4DDodEBDp39KlUJYb5eXKWwvUCjsFLh5MHOdp9UtgVCwI5ClfW7NEJ9O+9eajKSzC1X8fMwSAg2cLGaxuU2S9O/pudJS/eZ2J3CV2dXKK1RKKpSKK5SaXAoKAgSQgwGRXWcl5REUl6rMHuj5YDGqAqC/pEGAyPbp+8UAn5ZY6Xe0fLBbRZBn1CDlBxTdPbzMDhxYMencEskEklnUVRUgs1m7ZGeud2V0mqFOZv3HayN6+Ps8gu6MtWuhzJy8pn8/dcM/v3ve3j//f+iaQfO83E6nWzduh0XFxseHu54e3ty881Xc/vt15Oaup3vv/+N72bM5LU53+HjH0Ty0EkkDR5L0uBxBIREHTSVLTwmiYCQCL777he+++6XQ7ZbURRiYiL3ez0lZRtnn/Mvvv7qXUaMGHLQY+TnF7J501aCImLJz0xD17v2l/BICPUxcLMKtuZqhPh07UiaziTASzAszsnaDAvV9eDVCSVdQ30FI+N0VqVb8HIV9A3veffj3rhYaVG4UBRTFInwF4T5Ovlzk4WFWy3EBRn0j9A7pXLboWhwmCW8t+VrVNUrJIboDI3pvMp/Fg0mJTspqlTYmK2xOkOjyYTc18OgotacDSuYlfBsmjlxFkCDXaHBQfMEX1XMVMm4IIMgb7OaXkdHBUokfh6C5HCDrXktj1EECik5GlX1MC6xffzyHAf5Sg+M1EkKM78jf2+3UF6r8OtaK2MSnIT5dX3RXCKRSI6W4ODAzm6CZC+EgPWZ+z4zE0P0Li86HQ5yONrN6DtkPFff9zr/e+4msrLzePut5+nTJ77Fbb/++kduvfXB/V739fVh8eJfeeihO3jwwemsXbuRn36axcJFK/j81R8RQhAYEkHioHEkDWoSovYVjYIj4njyf4v5v+lnkLUzBQCrzUZISDAjhg9i3LgRjB07kqSkBNzcXPdrQxNPP/0yJcWlLF+++qDCk9Pp5I47H6W+vh69IItjJk8gMjKsNR9Zt8LFCmP7OFmwxcKaDI2RvSCS5khxtYBDVzp1hTohxKC6QWddpoa3u+j1UWqqCsf1d7I2Q2N7gUplvcKkvs4ucw8bAlbt1MgoNm+acF/B6ISukyMf7CM40ceJIcDhBHvzj4JdV7A7zcm03WmmSArAza+pGpTA1QY+bqJL+45Jeg8DInWyS1VqGg/cAWSXaqgKjE1s22edooCvh6CkuuWD+uz2owv1EZw1wkFhJewo0FiYaiXM12BItC4rgUokEomkw8grVyiuNsenAyJ1MorUTl0UbQ+k8NQNGTbhNO584Ts+e+VuJk06k5tuuopTTz2esLAQXFxsVFfXsG3bDl5//X8AnHfdI4REJlCQvZ3v//cMFRWVuLqa5TMVRWHEiCHNok9lZRVLl65i6dIVLFq8ks/mfo8QgqDQKBIHjiUqcQABIVH4B0fg4e3XLDoNHTqI8PAQPD09SEyMJSoqAhcXG4WFRYSFhZjRSptTKS+vJD4+mgkTxlBRUcns2fMBWL16Pfn5hfj7++Lissea3+l0smnTVt544wP+/GMeAN5enrz7zgs91lw8xEcwKkFn5U4LNg2G9LBOp61w7F4A6OxJ9pBonYpahRU7LJw6xIFrL09ncrXC+CSd7FKDpWlWSmuULiPsbM1V2VWsMjxWJzrQ6LJ/K1X5Z4SZQBYakHQ3LBoMj3OyKPXgX7TMEg1NhZHxeptG+QZ6CUqqW37PZ69CCIoCob4Q4qOTU2awIcvCnxstxAUbDI7ScZXVxiUSiUTSjhgCNmSZskyoj0G4r0FdY+fPcdoa6fHUjbE31PPLZ/9h+ZxvqaupOuB2YVGJeHj5oNlc2bZ+KZ9++gZnnHFKq85RXl7B8uWrWbJkBQsXrWDHjnTsjY3N77u6eWCx2tCsNiwWK4qiUFNVRkNd7UGPe/bZp1NdXcPcuYs4ZsrlLJr5WfN7Hp6e+Pv74efnQ3p6JjXVe0aO7u7uzJjxQYdU0OtszNLnFsYkOokL6jlhlm1FepHKyp0WLhhr7/SUxHo7/LHBSqCXYGIXivDpTISA39ZZ8XXv3M9ECNNk2MUqWLdLo6ZB4aRB0klYIukIhIDZmyyU1x46NDXY22BCkrPNvMgKKxXmb2n5YAd7ruoG7CxU2ZxjmvKPSXQSLtPvJBKJRNJO7CxUWZVuPnP6Rxp4uQpqG2FAZPeY/7XW40kKTz0A3ekgJyOV2qoy/vrhfbauW4y/vx+jRg3F3d0dDw83GhoamTt3CeXl5bi5uZKXt+mIzmUYBkVFJWRl5ZKdnUtWVi5ZWTlkZeWSmZVLTnYujbuFKS8ffwLDYvD0CSQ6YQBDxp1MRGwyi37/nBVzZ6A77Iw96UKOP/tqCrJ3UJyfSU1VOZlpG0jbtAIXVzf6DZvIgBHHMvPLV8hKW8e3377P+PGj2vLj69Is365RUKFy+lCHNAb+B7uKVf7eYWHaKHuX8LDJLVNYvM3KyHgniSHd40HR3mSVqCzbrhHoJQjyFgyI0Dt09cbuhBU7TNPuJhJCdEbFyyhCiaSj2JqrNq/kHooof4MJfdtGGDYMWJepsb1g307H1SoYm+gk9BCp0Q0Os/8orFQ4a4R8BkskEomk7XE44a8UC0NjdPw9BLoBOwo1GhxmldjugDQX70VoFisxfQZRU1VO1o5NXH75Bbz22jP7bVdWVs6/rrwNTT3ymZ+qqoSGBhMaGszo0cP2e18IQXZ2Hhs2bGbdus2sW7+ZDetXs2nFHGZ++QoeXj74+ofg5ReEj38INVVlrFs6i37DjyE0KpGyoly+f+9JPD1cyMlLp7K0gBGTziA3Yyv9+iViGL1rQj8sRmdmucqGLK3bdD4dRVPVtIpahWCfzl+NjvAXJITorNulEext4N0JhuddjehAA0URZBRrbM3VcLGYhsMdRWqeWWVvbKITTTXvkUj/zr9XJJLehIdr679zNY2H3qa1qCqMiNMZEKlTXqtQ22h6Akb5G60SwF2tkBSqU9ug4dBbLq7QhGFAbrnCrmINpwHabo+p+GB9v0qgEolEIpE00eiEY5KdeOxxmqGqXiE6sOfN+6Tw1INI37qG2uoKfvnlD+rrG3j11adxd98z+/X39+PXXz47yBGOHkVRiI6OIDo6ojmdb28xaufOXRQUFFFQUEx+QSar5i5m1tfFePn4cdn0/5C+ZQ1Wi8Lff/9OTU0dF198A288cjnHTP0XK+d9z7Rzr+bHHz5kwoQx7XodXQVXm+khtDrDsrtKlZw0N+HlJrCogoJKlWCfrtE5D4vRKapUWb7dIktz7yYqQBAV4GTmOitlNR2XbycEZJaoRAcaxMpUVYmk0zCM1n3vFQR9w9r+u+pqZXfhh8N/fhZXqzQ4FdxdDrxNVT0s3GqltlEhwNPA3UWgGwrbC1R2FqmcOdwhnwUSiUQiaZF/Lk44dTOLYlhsz5vzSeGpBzFw1PFcccd/SE9dy4wZXzJ16omcddZpnd2sfcSolsjIyOSBB5/l/WduYNSxZ1NXV091dS1RUeF8++17jB13OuXFeTzy9l88fdPJvP32J71GeAKzctrOIoNN2RrHD5DeNE2oCiSGGKQVqPQN07tEGoRFg3F9nGQUqxw6ibl3kRSmsybDQnSpQWRA+384DQ6obVQI95Wik0TSmbhYD/19D/IyGBytd7nFlap6iAs8sOl5VT3MS7HiYhGcMtjZHIkLUFmnMGuDlQ1ZGslh+kHFK0n3pqbB9Abzcd/z2vYCFRcLRAUY0vdRIpG0GosGoxN1ckpV+nZglkBHINdgehCqqjLupPO5+Kansbm4kpGR1dlNahVxcTF89ukbHHvceDaumI2ruwfPPPsKAGFhIVxx+fmsWfQrP3z4HIqqMWvWXObPX3LU5507dzEpKdtohc1Zp6Io0D9Cp6hKpfQApaF7K8kROsKAjOKu05X5ewpGxHWsl1F3IDHEIMLPYEmalbmbLSzZZmFNukZWiUqDve3Pp6mgKoLUfA29Zz23JZJuRZivYHisE3fbnmetqgh83Q36heucMtjBCQOdXU50qqyDnDKtxVTu2kZYm6Exe6MpOh03YF/RCczKeclhOjsLVX5da2V1upmyJ+k51NthaZrGb+tszNpgY16KhRU7NLbmqkQHGJTVKszeZPqESSQSSWtw6mbUfm1jz+s3pLl4D+SvH97n+/89zccfv0ZOTj6ffPodFRWVze+7urjwxBP3cM45p+N0Ovn119mMHDmUqKjwTmy16UE1fsIZoHlQlJfBwoU/oygKZ5xxOTHJo9jw9xwAAkIicTZWM3/e98TFxRzRufLyChgwYBIAY8eO4vXXnyExMa7NrqWtMQTMWm/FZ3eFMImJIWDmOiuhvoY0jO4GGMI0HM8uVdEN86Fa3aCgIAjzM/1Qwn0FahvoiLoBG7M0tuVrHNvPcUgjYYlE0v7ohvlj1ejyUSDV9TBzvY0ATwNvN4EhoK5RoaZBod6hYNMEfUIN+obrBy1w4XDCziKVTdkafh7mPjUNUNOgYNHA3Sbw9xSEdAGvQknrcerw12YLFXUtP7D8PQxGJ+gUVSms3WVhVLyTBFl4RCKRHIDiKoWtuRoVdQrJ4TqJIUabjIc7AlnVrhfz08cv8Oe3bwKgaRaGT5pCaFRi8/uZ2zeSsmoev/76OVu2bOPuux/H3d2dX375lBEjhnRWswFYvPhvzjzzcjx9/NEd9SAgODKBsSdeyDdvP8K//nUhn376LUFhMfj72Jgz+1s8PT2O6FyvvfY+jz32AgDBIcGsWT37iI/VEewoVFmdrnH6UIc0rgbqGmF1hkZ+ucqkZFnuurtSb4fccpX0QpWyWhU/D4PxfZx4HeU9Pi/FQlGViq+7wfEDnF2i8qFEIuleZJcq7CjUcOqmUOZuE3i6grebIMLfwHoYka3bC1TW7dIwhClaeboKnAbU2xUcusIxyQ75HOsmCAF/79DILDn0DaCppudXdIDO+CS5QCaRSPanqEphTbpG/0iDSH+j2/kCyqp2vZgzL7+LASMmU1dTSUzSEHwDQvZ5X3c6eOWBizjzzMtxOp3E9R1KVUUJH3zwRacLT5MmjeWBB27nuedebX7t9me/ojA3A4BPPvkGRVG49Nbnef3RK/jss2+58carjuhcxxwzrvn/NdU1OJ1dO5IoLshgc7YZwSGje8xSo3nlGicNtBMg9fBui5vNTMNLDDEoqVZYscPCXylWzhrh2MdXpd4O2/I1SqoV6u0KqmKm66iqOSFU9/px6FBaoxLoZXDCAGeXj6yQSCRdk6biCG1Bn1Czn3Po+0Z8GQK+/dtGdYPCkRigSzqeHYXqfqKTgkCw/8NGNxQ0VTCujxy3SSSSPQgBm3PM6su1DQrHDej5gQVSeOqBqJpGn0EHNt/WLFZue/ZLlsz6Elc3TxL6j+TJG05kwIDkDmzlgbnnnpvZsXMXP3w/kwmnXoSbhzeRcf1w9/DG5urGJbc+R9KQcYRGxvPhR99w4omT6dMn/rDOsWzZKqZMuQQAFxcbX3zxFr6+Pu1xOW2GpkJsoEFmiYqI03v1ZFoI0zzaqgkpOvUgAr0EA6N0lm+3UG+nubTs9gKV9bs0VBXCfA2CvARCmBO2fX4MMISCm00Q6qMTKU1dJRJJF0JR2C/6UggzKqayTkGIrp+CKIGdhfuHI5ww0ElJtcL6zP2nVi4Ws8pqZonKoCgdf08pMEokvR1FgQGROvHBZh/RG7xhpfDUS7FaXTjuTDNSqCg3A113EhDg3/y+YRg88sj/kZmZzdSpJzNgQF/69k3AZrO1e9sUReH1156hqqqaubO/ZeCo4xk0+gSe/ngpLq4eqJr5zbz6vjd4/9kbOO64aTzzzANcccUFKK0csb3x5ofN/8/KWtch19UWBHkbpOZr1DbuX36zt1BRq7AqXaO0RmVIdNeOUpMcPtvyVGyaKSzllCpklapklWokhugMjj64l4pEIpF0NzQVAj0N0otUAjyF9AHqBni6QkXdnt/dbILqBoWNWS3PHOvsCn/vMB9eZbUKE5KcBHcxM32JRNLxqMqeRdbegBzCSwgKj2XYhFO57faHWL58NRERIaxcuZ65cxcRFBbDzJmmqbefnx933XUDN910VasFniPFxcWFTz95nauums57T/+bax94iyHjTt5nm7DoPtz70s98996TTJ/+ML/NnMNrrz5DWFjIAY4KQghSUraRmrodAE8vr24jOoEZEQJQXK3i6dr7Bqc1DTBviwU3q2ByPwdh0jC6R2Gu/INdV/htnfm99HAR0pRVIpH0aGKDBIVVCpuyNdnXdXFqGqC8ds8YONDLYEKSk8WpFgxx8LFxYojO8Dh9nzRyiUQi6S10M+sqSXugKApX3fMqJ59/M38tWMObb39BRm41MX0GUZyfuWdDzYWHH36ODz/8skPaZbPZ+PjjVzn99BN4/9kbWTHvh/22cXX35PLpL3DTYx+yes1Wxo2fwrff/oxh7D9wq6qq5rrr7mTSpDPIzy8hof/IjriMNsXFCj5uBsVVvXPUklmiIgQcP8ApRaceiKLA5H5OJvV1MLmfg6nD7Jwx3CEnYhKJpEcTG2Tg7WbQ4AC7o7NbIzkYG7O0fcqch/gIqusV+kcc2sMpu0xtwQVKIpFIegeyqp3kgDx05Xi83DUWLviJBQuWcN99T1Nd20BjfS0///wJEyYc2EeqLXE6ndx++8N8+eX3nH3lfZx8/o37RFzZGxuY9fXr1FVXkLl9I5nbNxIXH8uQwf3w8HDHbnewY2cmaWk7MQy44MYnGXHMVBbP/IKfP3mejPRVuLt3Hze3VTtNg+XThva+NLOlaRqaCmMTpUmnRCKRSHoOZTUwe5ONCH+DSX173/O9K1NWo7CjUCXS32BjlkZF3f7r9gGeBpX1Ck79wNJSsLdZZVUikUh6ErKqneSoWLd0FmVFuUQOHoCPjxdnnXUaAwYkc+xx0/DxD+G8867lrLNOJTg4kOnTr8ff36/d2mKxWHjjjeeIjAznhRf+D3tjPWdcflfz+2kbl/HHN2/ss09xcSUr16fj5uaBoqoEhSVx4rmnMHLyGZSXFPDcLadRUVaMvbGRJ574D88//3C7pw+2Fa42MxWpt6EbkF2qkhQmRSeJRCKR9Cx83M1KnbllCjllCgGeAlerNBvvCrjZBEVVKgUVKkHexj7+Tk2U1hw6icQpg3clEkkvRqbaSVokPKYvHl4+pKXt5LXX3sdut5OYGMeFF5yJpqlMnHIFKzfs4sOPv2PsuCncd9+T3HXXY5xxxmVERQ3ljDMuo7Kyus3aoygKDzxwG336xPP7V69RXpLf/F7/Ecdy9lX34+sfDEBgoD+jRw0kb9c2nE47F970NFfc+R9OvfBmPH0C+OD5mwgN9GDQwD4AvPfep5x99pW8+eaH3HXXY/j59eH8869tsR3r1m3i+OPPZdGi5W12bYeLopjGy70NM71QITawF168RCKRSHoMhjBTxzdmaSxN0/hzo4UfV1t3ewQpLNlm5ec1NhanyvXhroCbDU4b4uDUIQ6iAw6tHlk0QVzQ/otkjQ6pIkokkt6LFJ4kLRISGc9THy1l3MkX88QT/2HgoGO5//6nyM7OpaQwlxOnXc/4ky8iJDKB4qJi3nvvMz788EuWLFlBTU0tS5asQG0H98ThwwcDoKp7Koeoqsop59/IUx8t5bzrHqGsrILS0nJuvfVa3Cx2XrrnPLauXQxAbVUZlWXFXHvtJfz048fN6YKLFi3bx78qKMh/n/MKIXjnnY85/vhprFu3kbKyija/ttaiKvRK4am0RgEEfh698OIlEolE0i2prIP0IpVdxSpV9eZrRVUKy7db2JKrUVipUtPQcoqWjHbqOmgq2CwQ5C1Q2DMOCfIyiA7QSQ7TURC4WARnj3CQFLa/QBXmK0OeJBJJ70V6PEkOSX5WGgt+/ZRt6xZRWpzPyGOmkrJ6PjVVFYwcOYxBg5IJCwshIiKU8PBQwsJCiI2NapdqcVlZOZx40gV4+oVz+3Nf4+Lqvt822zev5NdPX2T75pV4e3tRVWVGXl1xx38Yd9L5vPXYVexM+Zv//e8lxo4dwciRp1BWVoaiKJx73hncd+8tJCbG7XPMZ599lRdfNNP5kpISWbbsNzSt5bK57c3WXJUtuRrnju5dDqTrMlW25Vk4f4wdTUrmEolEIukGbMrWSMkxxwtBXgYDo3RySlV0AcnhOl6usDpdY2fRP8cUgoFROgMjpVjRVaiqB09X+GmVFbuuEB2g0z/CIL1IpbxWobhaRUFgtYDDCWIfK3HBGcMdvap0ukQi6R201uNJCk+SwyYnfQvP3HIaM2Z8yAknTOrw82/YkMKUKZfiGxTJ2Vfdz4CRx7Xoz5SeupaV835k9cJfqK2uAOCmxz4kacg4Pv7PdDYsn83NN1/N1KknAxATE0loaHCL5zz99EsoKHNSVV7IZRdP5fHH72m36zsUKTkqqXm9T3gqq1GYvcnKhD4OomS6nUQikUi6AeW1Cn9utDb/7udhMCxWx8dNsKtYJTVfpd7e8mpK3zCdQVE6ls5Z55L8gyXbLBRWKlhUiAs2SAjR+WuTlfrdKXTebqYVQnVDy6Fq5422y7+lRCLpcUhzcUm74b3bS6mqqprXX/8fLi4u/OtfF1BTU8v8+UuZMGF0s4DTHobdQ4YM4Pffv+CBB57lzceuImnwWM76173EJQ/f53zxycOJTx7O+f9+jG3rlzL/l49wdffExdWd6x58hznfv8s7777EG298QFLfPhw7eSyTJ49nwoTR+Ph4I4RgxoxfSU/PpKCgCM0jhNKiPJKT+7T5NR0OBZUqgV69T3jx8xBYVMGKnRaCfBy4Wg+9j0QikUgknUlNg1nxLNRXEOFn4OchKKxS+HWtFaex7xjJogq83AQeLuBuExgC/t5hobxWIcjLYHSiTju4GEhayfgkJw120/NJUWBjltYsOgF4uAjig3WWpu0ZoKiKwGYBL1eBKqO1JRJJL0ZGPEkOGyEEd57Xn4b6PWU9YmNjqKyspLy8AkVRsFqt+Pn78fJLT5CXV4BhCK677rI2b8ecOQt5/PH/sHXrNsKiExk6/jSGjj+FyPgBqK14wtdUlbN17SK2bVhG2sZlFOdnoaoqg4cMxMVmZcWKNdhsrkTE9SVx4FjmfP8uS5fOpH//pH2Ok5a2k19/nc306de3awpeTQPMXGdlRLxOYkjvC78vrVaYs9mCpsLkZCfBPr1PgJNIJBJJ9yW7VGFpmgUwfQuDvAR9w3T8PUWzoLE3FbUKf2w0t5+Y5CAyQD73ugqGgPIahdIaBUNAYoiBpsK6XRrpRSpjEp1E+AspFkokkh6NTLWTtCsr5v3AkllfcOqFt+IfHM537zzOto3LCY/pS07GVlRNw93Dm5qq8uZ9ysu3t0tbdF3nr78W8fPPs5j5+1yqKqvw9Palz8CxJA0ZR98h4wmN6tOq6KuSgixS1y9l24ZlVJUVcuK5/2bQ6BMAePLfx5OfvZMLLjgLf39f+vZNJCkpgaKiEq666jYACgo24+LS9gn81fWwdpeF/AoFmwanDXXg1vYWWt2CshqYu9mKLsxV5Ah/gVUDqwYhPkav/VwkEolE0vVYtGg5V1xxC/MX/kahI5JdxQpNtX3G9XEQEyjQDbNwSEvDFCGguFphfooFgUJ8sM6oeL3XG48bgi4r6Dh1qLODt1tnt0QikUjaHyk8SToUIQS608H0af2Ijg4nMNCfVavWc9K5/2bO9+/y9NMPcMopx9HQ0MjAgcnt1g673c6qVetZvPhvFi78mzVr1uNwOPDxD2LQ6BOZeOolxCQNPqJj//b5y2z8+0+y07e2+P7FF5/DW2+9cDTNb5HCSoVFqRZcrdA/QicqwMDWy5NkDWGasTY4oKRaxaGDEAoeLoKTBzlwkWl4EolEIukC7NqVxU8/zeK66/9FaZ0789bX4OrhC4Cni8Cug91pGlWP63NgQSk1T2V9pgVFEVwwxtGrhSe7ExZutZAcrhMlI8AkEomkU5HCk6RT+PyVe1j+1wwMw0wDO/6sq5n384f7VJc777wzeeONZ48qMkgIgdPpxGo9uMJQW1vHihVrWLhwOd/N+I38vHxi+gxk4mmXMf6kC1APMy3ug+dvYfWiX7HabAQHBVFaVoq7uztnTD2JZ555CHd3tzYbDNY0QG6ZypY8DR83wTHJTmlKeQCEgMo6hT82Whmd4CQ+uPelIUokEomkazFjxq9s27aDhx66o/m1OZtUSmtaXj0K8TEYHqvj7SYoq1Gos0OYr2h+9qfkqGQUaUwd3ruKi+yN3Qnzt1iobVQ4rr8TPw8pPEkkEklnIs3FJZ3CZdNf5LzrH6OsOI+K0gLikocRkzSEjNS19B0ygfq6ar5640GWLl1JSEgQn3/+JhERYYd9njvueITZsxeSkrLooCl0Hh7uHH/8JI4/fhKPPnoXc+Ys5KOPv+bL1x8gZfV8rrz7FVxc3Vt93kFjTmD1ol/55edPGTt2BA4dCisU8ipU/tqq0uA0U74sGrhaTe+GIG+DIC9x0CicRgdU1itU1SlU1iuUVCuU16qoiiDMVzAqXopOB0NRTKEOzHLVEolEIpF0NsXFJWRm5gDmAklRlUJl/Z6HuaqYVdAE4GIBiwppBSplNeYYACDCz2BSshOAAC9BhJ+zw6+jK5FepFJeq3LiQIcUnSQSiaQbISOeJB1KYU46v3z6H9YumQnQolH3oRBC4O9v7rN586IjEq7++GMeV111O56+QVx8y7P0H35Mq/bLzUjl6ZtP4ZJLppEw+DgiBp+BQMHLVRDuZ+DpKnDq4NAVahuhuEqlzm4aiHq7mV5EimJaiioKzWV3G3ZXRVEQeLmBr7tBpL8gzM/AKgWnVrEhS2NXkcpZI3vvSrBEIpFIugZV9ZBeqFFnh3q7QmWdgl3fd6Hs+P6O/Ypk2J0wL8VCRd2eAik+bgbuLuBmEwyK0nu1l2FRlcK8FCsnDHAQ5C2FJ4lEIulsZMSTpMuRun4prz54CQAjRgzhtdeePWzRCWD27AXN//fy8jyitpx66vEsXfobd9zxKG8+diU3PfYhNld3Xrr3fG567EMGjTmhxf1CIuMZNPp4vvzyB4IWrOWJF2OpLkhhZ34WsWefTp/Yvv/YQ6emwRSgSmsUdMNc2RTC/FEUCPYW+LgLvN0FXq4CTZbbPSLcbYIGJxRXKXIwKpFIJJJOQzfgz41WdOPgufer0i1MSnbgYqE5Knrlzj2ik6oIksMNGhzmmCE+uHcW0HDqUNOgUFCpkF6k4WYVMtpJIpFIuhky4knSYVSUFPC/529m55bVWCwWTjvtBJ588l5iY6Obt7Hb7VRWVuPm5oqbmyuqqlJVVU1hYTGFhcXk5uZz4433AnDWWafx8cevHVWbdF3n3HOvJi29kH8/+gGPX3csAJNOv4zzr38Eq821xf3ef/YmMrcux8vLi5zcfNzcPaiuLOe0007kjTeexd/fj6avlqIo7P012/v3pjTB3r5tW5yn0SH4cbULFtUsTe00wKkr6AJ83ARRATqerp1/rR35Gbbn593bt21p35beE0KgKAqKojR736mqOak0DKP5vbbetun3o9m26feusG1nfIY97fNuqU097fPuCvdsEz+ssmJ3ts700dUqGNfHiVWDvzZbMISCq1UwLFYnJrB3pY87dcgrV8kqPh273gABAABJREFUVamuN6PFmiLFNEUQ5C0YGqPjK4UniUQi6RK0NuJJxlZIOgzfwFDu/s/3vPjVOqZd+zDLV6YwfvxU3nrrI+rrG/j6658YOOhYkpLGEhU1lMDAZIKC+hEbO4IxY07lzDMvbxadNE3jqafuP+o2aZrG44/fQ372TjJS13L7s18AsPj3z3ng8jGkb13TvO3Xbz3CH9++CcCIY6ZSWlrGrl2ZPPTGLJ78YDFTL7uDJcvWcvHFN1JYWExo6EDef/9zAObMWYi/fxIFBUUATJ/+MCeffH7zsRMSRvPaa+8DsGzZSvz9k0hPzwTggQeeZsKEqc3bDho0meefNwW39es34++fxObNqQA89dRLDBt2fPO2Y8acyqOP/h8A27btwN8/iZUr1wHw3/++TXLy+OZtjzvuHO6++3EAsrPz8PdPYsGCpQC8/fbHREcPa952ypRLuOmm+wAoKyvH3z+JWbPmAvDJJ98QELAn8uv886/hyitvBaC+vgF//yRmzPgVgO+++wV//yQaG+0A/Otft3DBBdc17+vvn8Snn34LwMyZc/D3T6K8vAKAG2+8l6lTLwXM1eWbH/wIMCPKtmY7WbhyFwXlTqrrFdamG3w+p4QmXSApaSwvvfQOACtWrMXfP4nt29MBeOSR5xk37rTmNgwdejxPP/0yAJs2bcHfP4kNG1IAeO65Vxk8+NjmbcePn8JDDz0LwM6du/D3T2LZslUAvPLKeyQmjmne9sQTz+OOOx4BID+/EH//JOb+P3vnHR7XVeb/z7n3zoxmRtJIM+pdspp7S+L03oAkBAKE0ENYQsvSCbDssjRTdylmf8CytKUuoYdAQnqP47h3W1axeu9lZu695/fHsWUrbrItWSPpfJ7Hj6yZqztnbjn3nO953+/76NMA/PCHPyc//0j1xVtueSvvfvdHAejvHyAcruT++x8C4Je//N146inAG9/4bt761vcDEI/HCYcr+b//+xMAf/jDA4TDlQwPjwDwznd+kNtuu3P8b7OyFvGTn/waUOmo4XAlXV09AHzgA5/kxhvfOL5tcfEq/uu/fgzA00+/QDhcycGDysvkE5/4PFdc8erxbRctupSvf/27ALz00hbC4Up2794PwGc/+zXOP//68W3PO+86Pve5bwCwa9c+wuFKNm3aBsDXvvZdFi++bHzbyy67hXvv/QIADQ2NhMOVPPPMegC++90fUVp63vi2N9xwO/fc8ykAOjq6CIcreeihxwH40Y9+RXb24vFtX/vad3DXXcoMeGhomHC4kj/96e8A/OY3fyQcrsS2lc/Km9/8Xu64427gSBrwr371ewD+8pcHiUSqGBgYAuDd7/4ot9769vHPyctbOqGPiESqxvuID3/4X7nhhjeMb1tevmZCHxGJVI33EZ/+9Je49NKbx7ddtuxKvvrVdYDqIyKRqvE+4otf/CarVh2J6Lzwwlfw2c+qapx799YQiVRN6CMWLrxkfNurr34tH//45wDVR0QiVRP6iOLiVePb3nTTm3n/+1Uf3dPTSyRSNaGPyMg4Ut30DW94F3fe+c+A6iMikaoJfUQkUjXeR7zjHfdw++3vHv/bSKRqQh8RiVSN9xHve9+93HzzW8a3LSpayQ9+8DMAHn/8GSKRKpqaWgH46Ec/yzXX3Da+bVXVRRP6iEikaryP+Ld/+yoXX/zK8W1XrryGL33pW4DqIyKRqvE+4itf+Q7Ll181vu0ll9zEZz7zZUD1EZFI1YQ+oqLiwvFtr7vu9XzkI/8GqD4iEqma0EcUFCwf3/bVr34bd9/9MUD1EZFI1YQ+4ug++Y477uZtb/sAoPqISKRqQh8RiVSN9xF33fUhXve6d47/bXb24gl9RCRSNd5H3HPPp3jFK+4Y37akZPWEPiISqRrvI+699wtceeWt49suXnzZhD4iEqka7yP+/d+/zgUX3DC+7fnnX8/nP/8fgOojIpGqCX3EkiVHUucvv/zVfPKTXwRUHxGJVE3oI8rKzh/f9sYb38g///OnAdVHRCJVE/qInJwl49vedtudvOtdHwFUHxGJVI33Eb/+9R+46lX3TFp0AhiLCx7f5eEf2z1IoCrX4ZUr4vNKdIrG4cUDJn/a6OG5/RYjMcgKSRbmO1xYbnP14jivOT/OlYvsWSc6jcUgbkNzj2BPi0Fth4E7f06tRqPRADrVTjMDJIfCXHXLnVx03Rv488++xmc+8+Xxyfrqy2/ite++hXg8Sjw6RjweJTklnWBqOi88+nvWP/p7VqxYyq9+9T1yc7OnpD0rVizhppuu5w//80U++OXf8E+f/h4/XPtehgf7+PpHX0tWXglv+8h/ULtnEz3tTdz4hvez7MLrSQlFKFiwmJzCcjpa6vnrL77Ja9/5Kf7w4y+zdu23uPbay7n8cjWJWLSoinXr1hIKKRX4jW98DX19/eNt+MpXPsOiRWpisGBBKevWrSUjIwLAbbfdxKWXHhEsPv/5e1mwoASAoqJ81q1bS0GB8rm6+ebrWbZs0fi2n/nMh8c9sHJysli3bi2lpSrC7IYbrqSkpHB820984gNEImEAwuE01q1bS1VVOQBXXnkJ4XDa+LYf/OC7SU4OAhAMBlm3bi1LliwE4OKLz+c73/nS+Lbvfe+deDyqq/F6Paxbt5bzzlMTpvPPX8G6dWuxDjmn33XXm3EcZ/xv161by5o1qwFYtmwR69atJRBQZvBvfevrGB4epaNf8FKdybWveTc5Se1cuTKdlpYOHqtbz1XVEZKTg/zj+WbMSDGutDEFrF37L1RXVwBQVlbMunVryc7OBOA1r3kla9YcmUD/+79/fPyYFRTksW7dWgoL8wB41auuG98PwKc//cHx6zIzM4N169ZSXl4KwHXXXUF+fs74th/96PvGj2kolMq6dWtZuFDt6/LLL+I//uNz49vec8+7CAT8APj9Saxbt5YVK9Qk6MILz2PdurXj277nPW8fX5U3TZN169ZywQXq+6xevYx169bi86lcjTvvvINY7Ign1re+9QXOP18JjEuWLGTdurXj5/nNb37deGVKgK997bMsXarOeUVFGevWqUg/gNe//hauvPKIqPmFL3ySysoyAEpKili3bi15eeo43XrrK1i9+ojI9m//9lEKC/MByMvLZt26tRQXFwDwildcPX48AT75yXvIylLnLRxOZ926tVRUqM+5+urLxt8D+MhH3kNqqorYTUlJZt26tSxerMSPyy5bw7e+9YXxbd///rvGj1FSko9169ayatVSAC64YBXr1q3FPFQR893vfuuEqKejr9kVK5awbt1a/H5VwfMd73gjo6Nj45/zzW9+gZUr1X51HzF9fcRhvvGNf2f5cnXfVFdXsG7dWtLTQwDcfvutXHfdFePb6j5C9xFn2kecf/5KZM61HE1umktplsNoTLCv1WQ4enxRKi/dZXmRTWjyNU8mheMq4SNpBtP0pITOQUHPkCDgZYKHZceA4Pn9Fo4L1bkqyivFf+w+hqPw960ewskuF5Y7E6wJXAmuS0IWYtlQa9HcO3Gtf1+rS166JD3okhaQJCcp+wWN5kyJOzA8JvB7T17QSKOZKXSqnWbGaW+qZedLT1BcuYwFi8475v2mut384lsfo6l2Nx/84Lv5xCfej8/nm9I29Pb2ccstb+dgUzu3vP0T/OLb9054P5KVz8f/848M9feSX1rNL759L/FYlFe/4xOEM/OIx8ZoPbifzNwSvv3pO8gOe/nZT79DTk7WlLZTc4SYDZvqTOq7TCLJLueVOcf1fLAd+Md2D36v5KpF87sakEaj0Wimn/Z+QV2nQdALRRnOBCHJcWF/m8H2RvOQB5SkOOKysEAJEFOJ68Izey3a+pXY84oV8RnxkYzG4YndFr3DBqaQOFJNjlcW2wyMCnY2mWSkqHTDwEmGd66EmjaDTfUWZVkOuWkuhgGxuKChy+DCCpukBJxw13YYvHjg5Gv9HlOSHVKVkDNSlIeVoYUozSSo7zTY0mBOKFR0abVNfvrsigzUzF60ubhm1pBdUEZ2Qdlx39ux4TF+8IV3s6C8lIcfvm88OmCqSU9P489//ik33/I2/vyzrxEKZ9Lf0wnAK+/4Z8674hZC4WxCYbUCW1K1AtO0CGeqVW2PN4mictW2G2+/hx988d1s2bKDG2+8etz7QTN1DIzC03s8jMXh/DKbsiz3hCuF9V3KJ+KSSi06aTQajWb6yQ5JskPOcd8zDajOc6nIcaltjfJSrUVQdpEWmJooboDuQUHPsMB2VOVcVwqGokrwqs6buhyvuKNEpYCPE4okroSn9liYAq5cGCc7JBmOwuZ6i+f3q2nI4gKHRQXuKYUWQ0B2yEUISW2HSW3HkfCm5UWJITr1j0Bth4lpQHm2Q8AHJZkutmOzrdHEELAo3yErVeLzSFwXorZgb6tBkge2N5rYjiA/3SUzVY1tIsmSSLLUEVGaYxgag831JtGjUnslgpo2k/x0Pe7VJBZaeNIkNI0HdmLbcb70xU+Opw1MF+FwOn/640857/zrSU0vYrCvG9d1+duvv8PVt941YdtLb7yDjpZ6nnzg56y5+rUk+YPj7y2/6HoWr76Cf3r3x8jKymBwYJD77//5eEqK5uzoGRI8vsvC75Vcv9Q+bjj+0QyPCQI+pjx1QaPRaDSaM8U0IDdNMjg4yG7SCGcKUjxRQilnnw8XSZGEkyUDoxBzBHtbDFwp2NJgMRZ3WFF8fFHseEgJozHoGRb0Dhn0DAsGRgVjccar9iV5JDlpLj5LpbrZzmFRStA5oMzBL6uKk5OmIjCSk+CyapuBUXUcgqcRxB4KwK2r44zFBaMxaO83MAyoyp150yQp1aLY0KFUyo4BwbVLbAwBlbku4WRJa9+x4t9IP/QNG9ywLE5ZlsvD21Vq3tHpeSlJUolRIRdTKEEv7ghGopDkgWCSxGPC4KigvstgNKaur8UFKiXRlSDQ6XxzjbgjyElzGYsL2vuPXC/ZoYnXmOPC3laDcLIkO1WLmNPJcBRa+wx6h8WhOYjkvDJHRzCihSdNgnPJjXew5bkHed3r3snq81byrrvu4JZbbhz3sphqMjMjfOiD7+ZLX/oWhmnhujGy80uxY1EAYtExejqbySlYQGxshH/c931Mw6SrrZGhgR5WXHwDVSsu4a5P/Rd/+dnXiUVHaX3mb/zwh7/gG9/492lp83xjS4NJwCu5domNZxI9mBBqECylHnBpNBqNJnFIDiZxeVU/B0cyeGavAXiIjvRTkpdC0GuzfctLrFq6gOKCMAGvi9ea/ENMCCXSLC9yiCS7PLNXhQMZQvk9GQbHpN25Ekai0D8i6Bk26B1SkVOHU3h8Hkk4KCmMuPg9ykfGaykxpWdI0G0L4g54TPBYEq8J5TkuBWEluryc1DMcyvk8qi2hAOSkTV5Em26Go4yLTgB9w2LC2CMUkGw9KGjrF+xuNhkYUZV3DxvRP7LDQko4ngnK4JhgT6vJntbJm1j1DsOBdgOEikxLDyrLAa+e/c0Z0oOSiyrUPXCwy+CFGhNXCuo7DdKCEp+loqL2tpp0DaobPiPFZVmhQyRFzkjq7VzClapPdaUqHrCv1aRzcOJBFUiWFjr4Z9BjbzLEbNjdbNI/qgTtFL/q7zNTpy7iUns8aRIeKSU7X3qcR//4Q/ZseY7klBRe+5pXcvPN13PZZWum3O9pZGSUVauvIzlSRN3uTbiuw81v+QivfNMH+eV3Pklb4wE++vX7ANi+4XH+32ffMeHvQ+EsPv+jp/H6kgD4/f98kS1P/4n9+56b0nbOR1p7BS/UWJy/wKYgPLnc9bZ+wRO7PNy4LD7rKuFoNBqNZu4jpZocPvn8bqQnlVBmMT2DDkOjEstzZLYyMthHfk4q4WTJcFc95YXJFOSmn3TfroS/bVZROClJDj63jyE3jZx09ZljMQPbVQs0tgupfsnAqIHPUlFT6UFJONklHJT4vXoB52R0DAge26kEPtOQXFxhk39orCIlvFRrcqBjZt3PizMcLix39HmcoxzsMnixVqVrTga/V1Ka6bKsKHEE3NmAlLCjyWR3s0GqXzIWPyLQv5ySTHXPJTqb6032nkDYDgdVenhB5EhRiKPRHk+aOYMQgiXnX82S86+ms/Ugzz/8Wx585C/87//+H8kpKVx37eVcc82lXH75xeOVhM6GQMDPJ+/9wHip+6uuupRnH/o1N7zhfdx4+wdY/+gf+NL7r2f5RTcSTDl2wBdITsVx4oASntIz8xkaHDxmO83pEXfgpTqL9KA8LcPEzBSJx5TUdhisKk38jl+j0Wg08wshIMUPN1298NArypvFcVxGY6OMxi127WuifqSHtMAKOvoNBp0FtNVDWoeq8Ha8hRXHhR/dt4mkSCXeYJjBMZNBVDXM+s6Xby0py4hSkGESCtgEtMh0WnQPCrY0qBlZql+JTofPievCi7Um9Z0zX3Kvocsk6IOlhVp8mosUZbhkhVwauw0EKmolZkPvsEH/iCBqQ0HYJTfNJWYLDnYbdA3qC+F0kBI21ZvsbzPxmJK+kZOHjWUky1mRdRFJloBEJeVOpGfYYP0Bg22NqghEVuqZLeTriCfNrERKSUv9XrY8/xDb1z/MwZodSCkpKS3hyisu5IorLubyyy8cL918uti2zZVXvpac3Cw+9+8f57LLbub2936eK256Gz/5+gd58fE/YVkWWfmlXHfbe3jqb78kHh3ljg+spbhiKaZ1xOHykT/8kD/95Mu0tGzD603wOMsE5qVak7pOgxuXxU/p6/RydjQZ7GoyubTKJk9X+dBoNBrNLKe+sZO+MR+tI2EGBqPIgX1cdtEi+gfGeP7F7SxYuIL+qJ+RMRe7bx9XrClHyBh7atqJ+woJpxrYPXvYt6+GC658FXUdJsNRgevEyAxZyjsm5LKiRHuTvJyxOON+OsUZykvniV0Wbf0GpZkOiwschqOCvhFBc49xyBMrsQ7i6lKbipyZ98XSzCzDUXhun8V1S7UR+anY32aws8lEAFEbFhU4LMxz+ctGD8UZLkNjgpa+44tQoYBLelBVrizNTNz7rmNA8NQe66QRc4URh0sqJy7k64gnzZxGCEF+aTV1ezdz81s/RknVCvZufY69W5/lwUee46c//Q1CCM47byWvfOXV3Hjj1VRVlU+6upxlWTz55B8xTbU6dfsbb+Vvv/oWSy64hrbGAwCsXr2c9es38tJT91O/dzNSSvZte56yhauw4zH+9JOv0NFST1d7I47jsHnzDtasWTVtx2Qu0zcsqGk3WVVyajPx47Ewz6VnyOC5fRa3nhfHmvlFR41Go9FozpiSwkwACnoH+cXf68kqXMjTezyABytjBZ19NgvyXcqyXNKCC1Ar2R4KMwsO/d+hd7iSNasr8Jgui/Jsfnvf3yitXEZqegnbDxoMjJpEkuMUZ85vIxjHha5BQVu/QVufoHfYIMkjuWFZHFDeLp0DgmVFNlW5Ln/b4mE4mlhC08up7TDmnPDkuMf6lmlOTtegMV4BU4+NT0xth8HGuiOyyRXVqljCvjYDx2VcoN/dbLD14LHySv+IQf8IRONuQgtPWakqWvOpPRbHi3wC5VV3pmjhSTOr2fTM3ygoXcji866kYukaWhr28ZGv/454LMruTU+x/cVH+cpX/4vPfe4bFBcXceONV3L55Rdx0UXnkZ6edtJ9m6bJ448/w+holLe8+TZ+8+s/su2Ff5AUTOHCa26jYd8WAHa+9MT43/z5Z19jxcU30NfdxqN/+tH463fd9WYWL66ahiMwP2jvF5hCsiD7zDpr04BVJTZ/3eyludcYX6HUaDQajWY2k5Hu50NvWojrwlg8hseUeCwLNcQ/eXq548Ize5WhdWaq5OJrb0YAu5oNEGoG3z7gQSLJCcVJ8s6vmelwFPa3mdR1GBPK1QMsyldmwf0j8PTew75OUN9pJLzoBNA7rKoCJrrh8WSIxmFHo0lp1vFN7DUnxjQkaQFJXAtPJ2RgVGVdHMZrSnLSJNsaTXY3q9cbu9XcYmG+i8Rm21Hik0CyssRhJCo40GGwqc5kcYGDz3PMRyUEeemSy6ttmnpUeuZYXBCzleBUGHapOIsKolp40sxq3vjez/PCI7/n0T/+D4GUNB7784+4/JVvJpyZh2l5WHXpq3jnJ9axb9tzbFv/KH/48+P84Af/ixCCxYsXcv75y6muLqe6uoKqqnKysjIQQiCl5N57v8APf/jzCZ9XUrmCq265c/z3sZEhhgd72fjUA/zjd9/DseN4fX5KKldQWr2C5ro9xKJj7N9fx9DQMMnJwXN9iOYEPcOCtODZVd9IToKAV9I/kvgDQo1Go9FoTgfDgIAPTrRKfTwyUlSVs5gNI1GBe6ii2soSB8d1sB3oGzF4Yfco3d3dvOtVmfi8CTpbmgae2WvRO3zswMNnScqy1OSrpffI+5vrZ9O0SrCp3uTiitnn9dQ1KKhpU2KgZYBlqkqLWnQ6fQrCkoKwTrM7GclJ8MoVcQbHBA1dxnjqcUvPkRsnyXPk2luU75KREufpPRaLCxyyUuX4tbkw32H9AYs/vuQlLaCEqtw0N+EqTealS/LSp94XN8G+pkZzeuza9BR//791eDwe4vE4ReVLeOnJ+znvipvZv309QgguuOpWKpdexLMP/YZ/+pcfEEhOZd+2F9i77XkeeXIzP//F77HjMQBCoRBVVeU4js3GjVu54/1fYtmaa2ms3UlqehZSuvzvNz/GG97zOZL8QZICySQFkrn+9e/h2tvejZQupmnxwqO/p27PFgD8gWS2bN/Hq256C3+9/+fk5mbP4BGbnfgs6LHPfmSU5JEMjU1BgzQajUajmSN4LfBax5+0F0YcZF89zzYPEY+nTxCe3vOej7Ny5RLuvvvt2LaN4zhTXml4JjneqMPvVea6TT0GLb2C5t7Zm9vV2G3SneuSkTI7BJu4DdsOmuxvNzANqMhxqcpN/DL1mtmNIZT4lJwkyU1TYozjwnBUkJ/uEklR/k1Hk5UquXKhTeRl95bPA5dV2TR2G9R3qj5kLGZQkevOCy89LTxpZjWLz7sSgO9//+t4vR5+/es/8cefrOV3P/w8+SWVlFSvZv2jfyCclc/wYD+m5SGSXUh07FHsWJRPf/chHMemtWEfXW0HaT24n5aGfbQ37OUdH/0ma655LdGxEfJLqgln5VO3ZzPtTbXEoqMk+SdGLxmGARg01e7iV+s+xfLli1m2bBE///l9rLnmdTxx/095zWvv5IXn/3buD9QsJxSQ7GvjrHPQ88IuOxotrAOwqsQ56b5iNuNh6ENjyiQ04JNkJEsdjqzRaDSaecOypVUsWwr9/QPceee9rF37L+TmZpORER5fTNu0aTt33nkPDzzwK0pKima4xWdPzOaY9DqA0ZjgsZ1zJ+qrpdcgIyXxK/6OxaGtz8Dvk5xf5lAUcfHoWaxmhhgcE1xabZMTOrFo+3LR6TBCqOqDRfPQ9kPfsppZjT94xDn/ppuu56abrqenp5eHHnqc55/fyAsvvMgzf/8VADkFZbQ17ie7oIyUUAaZeSUAGIbJNz/5Rl75pg/yijfeQ+vB/Wx44s9ccPVrAPjBF+9GCME9X/hfSqtX8vH/+MNJ2/TAr75FPBZl69adbN26k8XnXcX6x34PKN8oKeWkTc6ng75hgSMPl82cHSQnSSwDRmKQegbm4odZUuAS8NpsrDNp7TPITXPJCUmyQ+54rrWUsL3RZG+LgSMFlTk2MUcQDkpq2w02HDC4rMo+bulqjUaj0WjmKvF4nJaWdvbtO0BubjZf/OKnxt/Lz8/htttuprAwH2BKxjqPPPIURUX5VFYuOKv9nAkb68xZ4dV0tuxrNajISfyooSQPlCSwKbNmfpF2Fgbb8xktPGlmNW2NNQATBiXhcDp33PFa7rjjtQD09vaxfv0m/udHv+KHa9+HP5DMgsXnk1tUyUP3fY9AMJU1V78WfzCVprrdtNTvZf1jf+DSG+8gnJXPzW/5CKnpGeP772ipp6u1gbKFq0kKJB/TpsIFS9jy3EPjv/d2tpCWGuBtb3kte/cdoLe3j3A4fboOySlJC0oaugx6hwQLst1ZkdvfO6y8J5KmYJGxLMslkiypaTdo7zeo7RCAJNUPliFxXOgfFSzKd8lJcwl4JclJSpAK+lRp5Id3WFywwNEm5RrNFGI7alU7GhcYhkr98ZjgMTkn/ZTtwNAYjMQEPkul1Pg8ukqSZuqJO2oRaDgqGIqClIJkn/KpSeSI2oyMCA899H/HfS8/P5fPf/5eAHbu3Mvb3vZ+fvGL77FwYcWk9//ss+v53/+9j+9//+sIIfjc577OFVdcPEHgOhd0DwkauhL4REwhtit4qdbikip7XqT6aDSamUMLT5pZTX9PBwA5OZkn3CY9PY0bb7yaG2+8ms2bt/PYY8/w9NPr2bfxQfp6+xgYGEDKY5Xrz919NcmpaQRT0vAnp+EPpNLb2czBAzsBiGTl8dYP/wdVyy8GoKezhT/95Cs07NvCDW94Hw///ge4jkNLw16EEPzgBz8D4O73fJzf/PoHmObMDWqKM1xaegXra1RlhZSziCI6HtE49I4ITKEmb37vmU/eXKmqyhRGps58LxSQrC51AIfhKLT3G0rccsGRsKzIIT985JqQUpmMNvcaeExJTkgSs1Xb9EBNozkWV6pUFfVPEHeUgOS1JD5LecrYDozZqpzzriaTwbET3UySoE/dt6GAJOSXpAXVz8kIUl2DsO2ghe0oY8/CyMT+fngMntxjMTB6/E7KY0rSg5LSTIfiDImhhSjNGRB3YE+LSUuvoG9YII/jIBTwxck+SerGbMHn83LddVewYEExAH/8499YuLCC6upjRai+vn4GBgYpKirAdSXt7Z309w+Qlhbir3/9Ja6rFnh++tPfcMklF1BRUcb+/bX85S8P8Z73vJ1gMMDmzduRUrJq1TJc1+VLX/oWN954Feefv/K02+5K2H7w9MZnaQGXwojyeTnYZVA/y0Sr5l6DzXUmq0pnn9G4RqOZPQh5vBn3yxgYGCAUCvGfv9uBP5ByLtql0UyKtsYaPnf3Nfzxjz/lyisvOaN9OI5Df/8Avb399Pb20dPTR29vP319R/7f29tHX98AGRlhbrzxKsrKivnUp9by7LPryS1cgJQu7c314wLWJ/7zT1geD2vveRUA/mAKo8OD4595/Q1X8d11XyYzM3L2B+EsiDuwu9nEa0kqT2Fst7vZYH+bie1ATprLyhIH01D7GIsLeoYE3UOC7kHjOBNISXGGy4XlpzeocVzY22qw7aDFdUviJ8yXnm6aewTP7LO4sNyhIOwmdASElKriS5JHTrmgONc4HGGTnDTTLUk8xuJwoN3AddUNa5qSJI8y6Pd71U/LANtV/xxHMBqHrgGDzkHVFzju5G/2/HSXgoiL36OijFxX9S0xRwlXQ2OC/hH1bySm9uu1JNmpkqyQS3bIJSVpYmSUlPDiAZO6TnXDHm5vZY5LSaZL7zDUdph0DwkEUJrlkpfmkuKXxGxB1Fb+bi29Bj3DAtsRWIbkvDKbkszZLw5ozi2N3YL1NRb2y+4Lv1eSkeKyIMslJ23uXVeO43D++ddz++23cu+997Bz517++McH+PjH34/P5+P6619PQUEeP/7xt0+4j97ePs4//3o+85mP8I53vJEHH3yMe+75FBs3PkJqagp33fUh2ts7+etffwnARRe9gg9/+D284Q2vJhqNTsrwvH8EdjSZdA4YjMVP3XcFvJLSLJfiDIdUv3qe/HWzZ1J/m6iUZTmsLnUSeoyj0WgSj4GBQYqLV9Hf309qauoJt9PCk2ZW47ouH3/jcj78wbv42Mfed84/+7777mfLlu2Ypkl1dTnXXHM5F170SlZd8VpuedvHuPdNq4nHouN/U77kAi698Q5++o0Ps2LFUh577Pcz6vd0mN5hQW2HQXm2Qyhw7PsDo/C3LV6KMxxSkiT728xjTDeFkKQHJJFkSSRFEk52kVKlrfQOC7YdtDivzKY8e3LpafvbDDbWmYBgUb7DsqKZM798bp9J/4jgFSsSv+RszIa/bPRgGHB5tT1rqtWcK1wJ7f2C+k6D5h4D2xWUZzucV5b45qrnisFRWF9j0jti4DsUZWi7SgA6FT5LkpEiyUx1SU6SqlqWCR5LYjuCaByih6KgLBN8HknQe3oiacxWfVbHgEF7vxK5pBT4vZJwUJLqlwR8ktZeg5Y+QVaq5OJKG68Fj2y36DmqPLppSPLTXZYXOQRPIUB2DAherDEZihpcsCBOWZa+tzQnp61PPVs7BgwMAypz1OKF11IiqSHmRypnLBYjGo2RkpLMgw8+xr33foFnn/0ryclBtmzZQSQSprAw76T7OJln1PDwCGNjY0Qi4QmvNza28MpX3sEPfvANLr74fO6//yGeeuoFvv71zwLwve/9hOrqCiqXX8Zz+00c9+QnwxCSgrBLWZZLdkhFXEqp+qNdzSZNPbP/ZGamuKwpt/WCjEajmTSTFZ50qp1mVmMYBiWVK3j88WfPufBkGAa33/5qbr/91RNe/8iH7+Zzn/sGyy+8jte881P89vv/Pv5eS+0ONj39N0zLQzxuz7jR+GHSg5JVJQ71XQbdQ8rA8ejoJ58FAklWqmRBtkt5tktrn4FlqgpvXgtC/uNXewsFJLlpkuGow8Zak7Y+gwXZDiG/xBBq8G2Zxw6+6zsNUv0quiArdeYmeHEHuodUm2cDXgsKIi71nSYvHrB45Yr4TDcpIXAlNHQdSelK9UsW5jsYArYetMhNd8lPn99CQvcgvFRr0TsiUIXEJVcuio8b+juuioQaiwvGYuC4AtNUkU+WAV6PJNl3Mj8meYL/nx5eC7JDkuyQw9JCdY92Dgg6+g36RgQNXQYjMUEk2eXaJXEyjlovu36ZTTQOfSOC5CRJwDt5/6isVMmrVtr8dbOH7Y0WZVlH7i0pYXBM+dBNVUqwZnaz7aDJruaJD8UtDRZbGiAcdCnNUgLGfMDr9eL1Kvfqw9YHh1mxYsmk9nGysVIwGCAYPHbVLD8/h1tvfQX5+TkAtLd3MTQ0DED/iKB1LI9ArJL2vSc3kEwLqHNVnHGkEMloTI1T6jsN+k+Qpjsb6Rw0eGCzh/ywpCLHIaIr+WpexmhMVXXzWcoDdT6I55qpQUc8aWY9m5/9O//9pffwve99jTe+8TUz3Rwcx+G1r30nO/c2kBbJoXbPZlZe/Aq2PP8gruMQTAmRm5PB3x745Yyn2h2PniHB9kaTNeX2uJn3aExF0awudSjPObOBsuOq1J0D7ccbpKmHV8gvyQ+7lGS4bKo3ae83eNVKLZycLjuaDHY0qtnvq1fHEr5azXTiulDfZbCzSVUoyk93WZTvEE4+slr98HaLgA8urUr8iLbp5B/bJkYDWYbk1tVxrFkopDgu48L2VGI78MeXPPi9kptWqutlX6u6vpI8khuWa4NejeLvW6xTChKvXBE7q0qtmtNnYFT5Rh5oN3DlyW9Wn6WiJY/23arrMGjoUtGWx/PpmmsIVERqyC/xeZQIJQSMRGE4KsY9/GxH9btwaFlBKl+/YJLk+qW29o6aA4zG4MUDFq19R/q1JI/kioU26brS87xGRzxp5g0rLr6RNVe/hve+9xNs2bKTz3/+E+MrazOBaZq86lXX8NRTX6C7vRmAgZ42PvLV3/Lgb/8fO158lG/8/DsJKToBhJMlK4od9raY5KW7pPolT+2x8HmgMHLmq7OmAZW5LhU5Ln0jKmLClYdNiAX9oyol78UDFjsaJXEHgj79IDsdHFelKO5qOrI8OTimUpDmGzFbRTjtaVGCU0HY5dKqYwdHQkBRhsvWBpOmHkFBeP4dK4BYXFVzBDCFxDTVRGIkBqmzcKQwXSuwUVtFeuWEjvSFhgFRWxBMklp00oxz/TKbkSgMRQVxWyCEEruFUJFxqX5VtVEz/YzFobHb4GCXQefg5DsHv1fZBwAMR6G1z6Cuw6B7aP6EeEgEA6MwMHr6nZvtSqpyZ0f1ZM2p2VBr0TssWFNuEw66RG3BYzs91HcapAfPLCtgNHakT9TMfWbhcFKjmYgQgrd/9JsUVSznRz/6EuvXb+JnP1tHUVH+OW3HwMAgP/7xr6iuruDee78AqHS8Sy9dwwvrN5OSlsHODY/x4Q+/hyuuuPictu10SfFLijNd2vsF6w9YxGy4epE9HmJ+NgihUvsIHv3qkcl+37Bgf5vBUFR5O2kmj3voMGaHJK19aqQ3PCZgBlMVzxUxW00KDCFp7Fb+Ta5UaYeXVbmknWQ1rjLXpXtI8Ow+i/Jsl4V5DoETeNEertY2FhOMHfoZPZR+ZjtHrmQJ+D2SxQWJPeiu74TN9R6iNoAg4HV55UobA7h/k4e/bfVwQZlD2SS92eY6AS8k+yQ17QYdA2KCkNkzZDA4BinaG0WDEj9T/Op5ejappZrTR0ollLT2CVr7DDrOMDppYFTw6E6L0ZiY1abhZ4IhlEdf1AZ5isiwE5ETkpRk6mfHXCBuQ0uvYHWpQ+n4OZWUZTnUtBukBSUlGceOd0ZjSvSVQGnmkerUjgsb60xqO0xS/S5LCh2KIrqfnOto4UkzJxBCcPWr72TBwtX8cO17ePvb7+Hhh3+LdY5yREZGRrn99rt54YUN46+VlZVwxx2v4ec//x25heUM9HYipWTNmlXnpE1nSs+Q4Kk9FmNxgUCSH5YsKXRIC5ybB0JaUHL+Ai04nQkeE6rzVMWuv272YDvKg2eu09BlsKnuiOF9ql9dsyWZ7qTSDA0BF5U77G6R7GkxqWkzMA0VyWIK9dMQyksoGueYCYxpqIpvnkPHWgjGJyoBn51QPi79I/BSrcnAqEqRONRi1MRY8srlNtahxfzrlsW5f6OHg92CsuwZa3JCIQRctzTO7maTll5Bc4+B46riClIKtjSYXFDmTIlIr9FoJoeUKiKpY0AJwu39BqOxsxeKXKkisecTKUmSlSUqvdA0VORr/4igqcdgd8vphegVZSTOs09zdhgGgBgfHxxmVYmD48L6GosD7S5VuQ556erakRKe2mPRN6Iqx+5pNllUoLw1D3QY9A0LVpXY7G83aOo2KIrosf9cRwtPmjlFceUy3vWp/8fXP/oavv3tH/LRj7532j8zGo3y5re8jy1bd2KYFq5jU15exvve9w4+8pF/IymQzJU3vZpIdgEAXV3d096mM6V3WPDYLouQX3JRhU04KPHoXmLWMTgqKMlQK0uFczx1rLbD4MUDFkURVfnQEOA/DcPowxgGLC5QqaCN3QZxR0U3Oa7AddX/PaYkyas8DZI8qiKbEpyO3Z+UsP6AMniv73Qpz3EIByXBk5pvnx19w/DUHg9j8SPxFYIj1bPEIfHs8Oq1ZUgiKS4Lshzy0jjGyynghYpch5o2E9ADwsP4PLCixGFFyZHX4jb8foOH5h6T9VJwefX89gvTaKaTw2b+nYeEpo6BqRGaNOrZ0dKrCs3EDlUhjdpCRU+fBvnpro52miNICcNjKgou+rJHm2XCRRUORRkuu5tNnt3nwTRUMaLRGPSNGFyzOE7AJ9lYZ7GxTg00UpIk1y6xCSdLajuMee1FOp/QU0rNnKOkagXX3nY3X/3qOt761teTlZUxbZ9l2zZ33fVhnnj8GYorl9PasJeCkkJ+/evv84lPfA7DNBkbGeLB334Xy6OWwFevXj5t7TlbdjcbJHngykW29p6YxWSmSjJT57ZQIKUSnTbUmpRnO6wudaZE0PFasGAK0sqEgDULHArSXXY2mzy3T93/HlOSFpAEfEq08nsl/kNilt8r8XsYN289GRsOGNR1mkiUuGQIsF31/6xUF69HHaOYLRiNqZ9RG7wmSFxCAck1i099zFYUuTR0mozG0APDk2CZypNuOCqwDImUZy8wHk6d1b5RGo1iNKaKlNR2mIxooWlaGBoT1Iyd/QDwbDxBNYlDe79gb6tBS6+JISR1HQYtvQYrilWRlsPkp0vy0236RwQtvSrqMBSQLCmIk3nI7uHyahvbUWnIh5+P9Z0GUjLBN/FM6R1WEYqJFGWumYgWnjRzkmtuvYt/3Pc9nnjiWd7whldPy2e4rst733cvDzzwMACdTfu55wN38qEP3c2jjz7F448/O2H73OJKUkJhvv/9n/Gtb31xWtp0NozFoanHYHmxo0UnTcIiJfSNqMqLLb0GZVlTJzpNNUJAQUSSH7YZix8ZFPWPCEaigp4hJQrZ7sTGW6bEOaQbGoYSNFYUq/B1gO2NBgc61E162KBYCIgku1TnnTq90HU5lB526u9gGBBOVn5vJZlzO3ruTOkeFGysNxmOGoDkYLdJW59BVkit+OemyROanY9GoWNQYNuCuAvRuGAkBiNRda0EfHDDsrguV62Zt0gJ7QOCmjaT5p75UUlu9iPJSNGT/0Qk7qhFu5GowDk0Fjg8Hgj4IC0gKYq4jMRgS4NJY7dJJNklPejSO2zQPyrItFx8nuOPB0IBSSggWZh//PNvHTW/6BsRvFCjpIhN9YLyMTX/iMbVYlxp1uTGHNE4NPcaBLxSi04JjhaeNHOS1PRMCkqreOKJ56ZNePriF7/J7+77CwCvfvUr+PrXPzteqe7666+iurqCPXv2s+zC6+jtbGHBovPIyClEysScvLX3q9LCxTonX5OASAk17QbbG01itiDJI7m0Kj4rqtCJQ+l/fq8cF4+OJu6olfyxmGA0LhiOqhQH24XhqEHnoODpPRZXLLTZVG8yMGqQkeJyebU9btR5OhjGYb+GyRH0cdx2axQjMbi4wiZ4yJC+oUuwr00Jo009JqCEJ+uQVxhC+abYrrquedlEWiApiLhcnO+QlXpi0Uqjmeu09yvftN5hfRPMLgRP7vZwxcI4ybrYQsLguPDwdg9SSoQQmIaqxHrYj6lzQLA7JthcLxmLq3HWmnKbkgyXqK28vlL9csqiny1DEvK7JHnVYkt9p0HvsPqMgVFBc68yKx+LCVaX2qQF1VhpQ62FZUiq81RhGHHIpvLlVYs1iYcWnjRzlsrll/Lkk38f72CnkmeffZFvfvP7ALzrXW/ha1/7twmf4fcn8dRTf+b1r38Xe2tryS5YwF9/8Z8Iw2BsLDqlbZkqhqMq0kKXNNUkIs09go11FmVZDsUZLhkpc2dC7jHB41fRS8dWv3KJ2fDHDR6e2O0BJCuLbaryzp1AfF7Z3E7bPFsKX1aJpyRTUpJpIyW09Qt2Npl0DQocV42OLQM8lvK4SPGrylGOq6oyBrySS6tsndY4hzk8wavvUh1YTkiSHXIxDSViAiQnTUyxHI5C95DA72E8bWUuE7NVEYSD3XMz/FpwxD9TRZzMvSiuwTHBg1s9LMx3qMhxz2iRRDO17G42GBqDG5Y5hE5QMKi1T9DWp6rUFYTd8QyIJA8khaa270lOglesUKZRjquqSCZ5JD4L7t/sObRwo3hou4dknyRmC+IOhALq+zT2mJiGxDxkN5AWlESSpc7cSFB0N6CZs1Qvv4TH/vQjamsbWLCgZMr2K6Xk/e//1PjvK1Ys5stf/jbvetdbJvhJeTwePvCBu3j96++irfEAAKXVq9ixc9+UtWUqCfkltqNys3V0gyYR6BoUdA4IDAFNvQY+S3LBPKx46LWUKCWE5MqFNklalJgVCAG5aZLcNOV74bjqPFonGBA/tw+6Bg0t/s9x9rcZbKq3CPokpiGp7TDxmJK4o8SHtIDLcFSQk+aSFpB0Dxm09B4KlQMW5TssLnDmjPD+cjoHBM/XWIxE54YYYwhJJEWSlSLJDLmk+SU+z5FU58NG6TubTBq65tZs2XYF2xstdjVJijJclhc7un+bQYajYjwV7kSoZ9a5H2eZxsSIpTULbJ7Y7aEg7FCd57C3xaRvROD3Sm6otgn41L3z180Gw1GBA2xpULKGQFKa5c7L8WKio4UnzZylYukavN4kfvWrP/Cv//qRKdtvR0cXDQ0Hx3//wAeUCHXVVZceY2QeDAYm/F63ZxNeb2LOGnPT1arrM3styrNVFa5U/0y3SjPfcKWKbtrTYtI9ZGCZEqSqJHZe2fytFJYfcVmS755WipwmcTjZQP8wJZkuB7tN2gcEOVO8sqxJDAZGYWuDSUW2w6pD3nQjUZXCMmYLgj6J60LnoEFbnyAaF8RsOL/MoSDs0twr2Fhr0d4v5lxknCthV5PBziZzTvg4hfwuC/NdCiPuMSLhWAwOdhuMxQXRuKoa1zkw+7/ziXCkoK7TpHdYcM0SXbxmpoikSOo7DToHRMJHTg6MHq6+CxkpkFF1rIgUd1T/+XIkqhqxJvHQQ1jNnCUpkMxVt97Ff/3Xj2lqap2y/QaDAUKh1PHfb775Bn7+8//iRz/6JeXlF/LUU8/z2c9+jeee28CWLdsR4shtJoTgmmsun7K2TCWGUBUnFua7NHQZ/G2Ll+0Hz2508OMf/4ply67gxz/+1RS1UpNITPX5HRqDx3ZaPLvPg2HAZdVxbjs/zuvWxLl5VfyYlKb5xLLCcy866fv33JKbJkkPuryw32J/m4EzzQNnfX7PLVLC+hqLgA+WFx8piBDwqYWf0kyXrFRJTppkaaHDdUttrlxoc8MymwXZLj4PlGVJrlliMxIT/H2Lh411JtsOmjR2C462j5xt53Y4qvr+HU3WHBCdJAvzHK5fZlOSeazoBCrVtqnHYFezyYEOk6Yeg6g927/3qekbMfjzRg+1HXr6OROUZSmbguf2WcQSfB2vOMNlTbnNypITRy1ZhrICEC+zKAj4JKtKdbRTIiLkJJyOBwYGCIVC/OfvduAPpJyLdmk0U8LoyCCf+6cruf66S/jvH3xj6vY7OkZ3dy95edls3rydG19xB0IYxGMn9m8yTZM3v/l1fP3r/5awUU+HcVx4creF48K1S+wzrhi2bNkVNDa2UFiYx7ZtT05tIzUzzlSe3/pOg411Jl4L1pTbZCX4atx8QN+/557hKGw7aHKwyzhU0VBVNQz6JDlpJ6+Qd7ro83tu6RoUPLJDGS7npk2uf4s7qmLTyw2aR2Owt8WkodvAdiDuCC6pjGMYqmrl3e/6AC889Q8K8nMS/twe7DLYUGuOpxrOZgI+yYUneX5JqSKdth80GZojqYRnQmWuw6qTCAqa6WMkCn/d7GF5kXNOvSKnk8d2WgyMCsbiR9KRlxXp6+tcMjAwSHHxKvr7+0lNTT3hdlpy1sxp/IEUbnrrx7jvt39m8+btU7dffxIFBbkIIfjnf/4MAPFYlOLK5QDcePv7+adPfw9/srr5fvvb/2H//hf49re/mPCiE6hc69Isl+4hg031Zx719KEP3U1hYR4f+tDdU9g6TaIwFec3bsPz+01eqLHIS3e5YVlci04Jgr5/zz1BH1xU4fCKFXGWFTrkhFwMoaqOPrPXw6M7p84hQZ/fc0t9p4HfK0+aRulK6BsWNHQZbDto8tfNHrqHjh2q+72wosTh1avj3LQyDsCz+zw8vcfDs/s8vO0TP+ArP1/Pxz73LRK0kC5xB9bXmDy335r1olN60CXok1yz+PjPLymVafM/tls8v9+a16JTWsBlSYEWBWaKgA8Kwi61nXNHAshIkVxUYZMTcg/9PjcEtbmIjnjSzHlcx+Ezd17Em994E1/4wiendN9f+9o6vvzl77D8ohvY+vxDVK24hGByGm/90NdoPbif7/7rW3nzm27la1/7tyn93HPF1oMme1sMXr8mfsZRTxrNiegaFDy/3yJqw3mlDiWZerCg0ZyIp/dYdA0KXr06rr2+ZhlSwl82eSjOcFlRfPxJ9/oak8ZuA/tlFc4qcx2WFjjjVdCOx8Ao9A4bRJJV9bCBUcGBdoO6TpOyLCfhTHZb+wQv1VoMz3IBJitVGWZHkiV1nQalh55hcQcGRgSRFDXFau4RPL1Xu2oneSQ3LovrAhkzzJ4Wgx2NJq9bE5/ppkwJrlT32+AYPLfP4rYL4ics4qGZHiYb8aTNxTVzHsM0KVt0AS+s3zSl+3Vdl6997b8A2Pr8QwDs3fIsAAdrttHV1sjixQv59Kc/OKWfey6RriqhqkUnzVSzu1mt6IeTJVctso9JJdFoNBNZUujwj+0WmxtMVmv/ilmFEPCK5XHckyz1mgbkh5WX0/42AynVg3c0xklFJ4BUP6T6jwj3GSmSjBSHjBTJhloVTVoQnvnQp7E4bK6f/dXbkjyS88ts8tLl+PgokuzS0ivoHjQwTUmqXx3v7kHB5gY93QLlMaRFp5kn4FUVB/uGBWnBme8XzhZDQFpQkhpQP5/cbVGe4+K1JJkpJ64kqzn36J5QMy8orVrB7354P3/6099JTU3m0kvXnHXKm2EYNDRsoqOjk/7+QcLhdLKyMnjggYd57rkNXHbZhdx003VY1uy9zUyDhA3T18xemnsEWw9aLMxzWFro6OgNjWYSpAclK4odNtdbVOY6pGixdlbhPcVQoCLHxWNKAj4VSVPfaZIedKnKPfNI0LIsl+ZelxdqLNYssCkIyxlZSJIS6rsMNtebxKbYRDsjxaVr8Nw9RFL9kqsXx0nyvPx19V5DF6T4oSAsxxdYZr9h+tnjNSXl2VowTwTywy6pfsmGWvOsfFwTDUMoX9raDoM9LQZSKvPxjBQ9kUkUZu+MWKM5DdIz8wC4885/BuD881fxz/98FwsWlFJWVoTP5zuj/QaDAUpLiye8dtttN3HbbTedXYMThGS/ZDQuiDvo8reaKUMZQEoW5mvRSaM5HTIPDaCHxwQpSXowPZcIBY6cz4KwpCB89mWnhICLKmye3auqhV5cYVOUcW5TmrsHBVsaTDqnQRzyWpK89OkXngI+SbJPEk6WVOU6x4hOR1OV69LUY7CzyWB7o55mHaYqzyFwZkNtzRRjGnB+mc2jOz1sbjBZeVSVzdmOaSgRvyJHWzckIrpH1MwLqpZfPP7/j3z1t/xw7Xt461vfP/5aZ+fuWR2ZNF2EDoWK9w0LMrXhs2aKyE1zsQyTLQ1mwnmPaDSJzGhM/Qz4dH+smRweE5YXO7RtM0jynrvrZmhM+UQ2dp/ZqpUhJBkpEp8Fbf2CoE/SPyKQCPxeicdUXlbbDk7f2C2S7LKqxCGcPPlIsXCypLGbCaKTQEWyzXZPq7Ohps3ENKAw4hLUAtSMk5kqWV1qs7HOQrqwqnTuiE9nQv+IYH+bwXllekw6neiZtmZeEExJ4z3/+kP6etp5/uH7iMfGALAsiy996dNadDoBaUGJx5S0D2jhSTN1BHywssRhQ61FWZarw6A1mkmSHZKYhqS+09TlojWTZnezQZJHEj4Hfi7ROOxsNqlpM3Dl6c9kLVNSke2qyKJDjghjcVhfY2E74LFcijNcWnoNBkanZ6ackiSpznMoy3LPaDI+FFU/DSEpy1LfJcWvxLiBUcFoTDASE4xElRjVOyxmfWW/UzEaF2xpsNh+UFKc6dLYbeC4apy5MM+hMKLHAeeaihwXQ9hsqDVxD6WlzTfxSUoYHIMnd1uMxASVuQ6p/plu1dxFz7Y184akQDK/+cI/UVxcxEc+/E/cfvutFBUVzHSzEhpDqFWRjn4DCnTYqmbqKMty2VALzT0GGSl6Aq3RTAbLhIpsl72tBmVZjjbl15ySzgHBwW6TCxbY02qy67iwr9VgV7N5WiJKql+yrNAm2a+iq/PS3WP8sIajgrY+AQIKkyWN3QbdQ2eXXieQ+Dzg80iSPBD0SdKD6l/kNCKcjsfAiCDkd7lqkT3BTDs5CZKTJDBRZJESeoYFNW0GDV1nJtjNFhwpqO1QF6LXlETjgn2tJgXhueM1NJtYkK3E1RcPmBgGrCqZP+LTrmaDfa3mIfsHRdegMaFQg2Zq0cKTZt6QV1KFYZrcc887ueuuN890c2YN2akuWw+axO1TV9bRaCaLEOD3SrqHBFLqyokazWRZXOjQ0GWwud7isuqz9wHSzF1GY7D+gEV60KU0c/omU239ghcPWIxMOpVMVZsqzXIpyXQxDv1ZWuDYqJfRGDy1x6IyV0U6vXjApG/kzESn9KBLbpokJ80lI1lOm8dgeY5LTmjyFdyEgEiyJFKuCm48vsvD4NjcfijmprlcVmVrn8cEoCzLRQA7mkxCAUl59twXXoajsKdlYrEDQ0iyQ3P/u88kehqpmTekhCIsXHkpX/3qdzl4sJnXve4mli5dNNPNSnjywy47mkye2mtxRfWxK6ZxB9r7BBmp8qSGm+eCkSj0DAlsV+C1JKGA1F4CCczqUmV6u7FOlYfX4pNGc2o8pkpVfW6/xcEuQVGGTlHRTMR2lBi0tcHCceGKhdMbTdLSY5xUdLJMSXrgUERRsiQ3zZ30eOFAu0Hchq5Bwf4264yigVL9LiuLHXLTz829cjbGxgEfXLEwziM7PBMiMRKRwz5cGSmStKBLyK8M3y1D+XvVtJ84xC4r1SXugBNHm44nAKVZLp2Dgi31Jtkhd05XTZUSDrSblGWp+7RzQNA9ZFCerf3HTpfm5laeeOJZfvaz305qeyHlqYulDwwMEAqF+M/f7cAfSDnrRmo0M0VnawMP/t9/sX39wwwN9PLBD76bf/3Xj2DoJZeT0jkgeGK3RVpAhaBbpuq4h6PQ3m8QtcW4l8GqUmd89fJcMRqDzfUmB48xMZXkpimvhuyQnpwlIrUdBi8esMgOuVRkq4mBqW9HjeakSAmb6gxq2k3Ksl1Wz0C/q0lMGrsFL9VaRG1BetDl4kr7nEwie4YEdR0Go3GBZUoCXhVhlBaUJPvOPKr16T0Wzb0GHlNiOyCZ/I4yUlwWZKtIqdl2f/QOCx7baU2795Mp1DPX54EUvyToU78LAdKFqA0xWxA7FPWedCg1MZzskh2Sx6147Ljwx5c82Cdpe1aqiyshJ+SypFBHmSQCcQce3OrB75VcvdiedffMmSIldAwIQoGZX0BPRKSU/P3vj/Ltb/8PUkrC4RA1NfUcOFB3zLb9/f2kpqaecF9aeNLMOw7WbCevuIo//+/XeeT3/82zzz7AokWVM92shKe9X7C90SRmowYT4ognQlmmS2ufYFujSVHEZU352U+CXFcNfI43WI3G1aCsd1jQ2mfQOSCwTFhR7JCX7uIxIWZDW79BTZtBz7BBdZ7DskJHh3UnIK19qty2aYAp1Or8dHqRaDRzAceF5/aZNPca+L1w9aI4KdoUdV5T32nwQo1FfrrL8mJ71pvk7ms12FRvEQq4LMxzyUhx2dNiUttxYh+kw+l0xRkOocA5bvAU0z0oeHK3RWyKxSchJPnpkpJMh5yQnPLn7WgM/rzx1HmG+ekuF1Xo530i0TGgBM/lRQ4L87UgOJ8ZGRnlqaee5667PszIyMgJt7vuuiu45ZYbueeeT2nhSaM5muHBfj52+zKuevU7ySuu5Nff/TRNTVvx++dwTOk5pLFb8Nw+i7Jsl/PPoCSpK6G1V3Cg3aS1TyAEeC3GjUbjNsRdxlfRLFOSkSwpjLgUhF18x1mpkBL2thpsbTDJTJVcfpx0QU1i0DUoeHyXRVaq5NIqW0c+aTSToKlb8Nx+C8uE15wX1ymrc5yRKLT2GXQPCQyholAMoUSKjgFBcYbLBQtmf+qylNDSKwgnS/wv0zCicWjoMugYUA+JlCRJWlD5s8y1iIWYrTyuugbP/oHo90oqchxKM91jjulU0jcseHDbyU9EcYYzJYuUmqlnS73J3laDS6ts8sM6W2A+IaXkRz/6Fb+97y9seHHThPfe9a63UFxcQFZWBtnZmeTkZFFRUYZhGAwMDFJcvOqUwpP2eNLMK0aG+gF4/M8/5tJXvIkFC8q06DSFFEYkq0odNtZZlGe7pJ9G6ebuQcEz+yxGYyo9YEWJGpBEbYjFlQhlmeA5KoQ/OenU4ftCQHWeSzgoeXKPxfoDJpdU6ipqiUhGiuSyapundltsO2iyskSfJ43mVBREJOfZNi/WeqjrNMZ9KzRzj9EY/G2rB8dRZehBpUHZDqQHJcuKHCpy3FkvOoF6dp9o0uvzQGWuS2Xu3L/WvRYsLnBYXyOI26oqHKiopXBQkuqXtPQqy4MT4fdKFuU7lGW552RBp67z1B+SmSoRSGIxhzHH4vGnNvPg41t5x113Ek6B+377F95y62qKivKmv8GaCSwrdhiKCp7dZ3HFQltbVcwjfvjDn3PvvV8Y/720rJgvfuGTXHfdFXg8Z6/qa+FJM6+IRUfH///sQ7/hPXe/bQZbMzdZkO2yp0Wyq9mYtMDTNXjEQ+ryavu0BKvJkhWSrCh22Fhnsr9NeRgkeSQ5aVKvuCUQOSHJkkKH7QdNFmQ7sz5VRKM5F5RlS16qk1p4msPYDqyvsTAE3HRefM5F9mhOTG6a5Nbz4oBKsXVcVWTgsMA4FnPY3GDSN6wKvXhNFS3WP2pQnu2wvNg5rhfTdFGe45CR4jIaE7T0GvQOKzuErFSXXbv2kJxVzcZak/v+8DAZ2QVce9lCMrILuPQVSykNDyHcMZLzVrCvcYiionPXbo3CEHBRhc1Teyye2mNxfplDyTRWxdTMPHv31vDtb/+QX//6DwDccsuNfP7zn6C4uHBKP0cLT5p5hceryhVcdNF5PP/8S7z2ta+a4RbNPQwBpZkO+9pM4NTCU+eA8jBID0ouX2hP6+CoOMOlucdgY92Rrm9Joc2SAv1ATSSqcl12Npq09hmk+vW50Wgmg9fiNMrZa2YTMVuZbPcMCy6rsrXoNI8xDY6JWkrywkUVE8dby4pgaIwZ8X1LSVLpjyCPiUpbU17BwKhDY7ekZdsoZWkdlGZWUZqZSUGXQeuwj5KMZHIKLC5ZOXbuG68B1DV2WZXNhlqTF2osOgccqvOdOV3tbj6yYcNm7rrrwzQ2No+/dsGa1fzoR9/EsqZeJtLCk2ZeYZrqkv/Qh+7mO99ZS3l56Qy3aG7isZQ5+MlwJextMdjeaBJJUZFO070i57XgykU2tgOGAb9/0cNYTE/UEg3TgHCypGdInxuNZrJ4TEnsJOk2mtlJ16Dy8LJtuGqRTUbKySOCpQQJOpJ3niPEzIhOkyHVD4sLXBbffdOE14szXHobTCxTkuyN0d/fjz8rPEOtnFtIefqVJS0TLix3yEqVbKozOdBhEvRJckIuOWkuWanyuN6qmsRGSsmjjz7N619/14TX3/7227n55hu47LI10yI6gRaeNPOMA7teAuCBBx4mMzPCW9/6evr7B9i3r5aamjpM0+C9770TIQS27WBZJsHgLC+LMgMEvBLbFbT2CXLTjh0k9wwJNtWbdA0KqnNdlhY559RI+rC5eGWOy/42g4X5DkHfuft8zakpz3F4fr9FVa5LOFn7C2g0p8J2BH6vvlfmCuOFMQ6ahIOSixfbJ31O9Y/AnhYVKRqNw3VLbd13amYdBWGXTXUWB+oa6B3MprDHwnXB55EszHdJC+hr+uU0dgvqO1XV6aMj4sbiMBYXRONqsTUvzSUvXZKX7k66yI4QykKjKOLSMSBo6zdo6zM40GECymcs7ZDXWEqS+hlM0sJ3ojE4OMSBA/Vs376bb3/nfzhQUzv+3i9+8f+44Yarpk1sOhotPGnmFR3NdQD84pe/x3Uc/uM/vjf+XiicycjQAGvXfnv8NdM0Wbv2X/inf3oLYi64dZ4jCsJqReSZvRYFYZf8dFVtpqnHoKbdoHfYINknuXqxTVbqzA0iFuY7NHQZrK+xuGqRPScMWecKhRHJribJxjqTa5foc6PRnIyYDaPxE5sxa2YfdZ0GWxosqvMclhU6GCdZnBkcg4e3e7DdIx1l16DQwpNm1hFJlqQHXRbmO2SF+1hWmUHcUQVo9rYo0cMywWNJ/B7lG1Wa5Y5XP57LjERhf5uKCCvLcvFZqu/f12rSeaqqhy7Ud5nUd0FeustlVac3rvJY6vmSH3YAh+EotPcbdPQLeocFB7uM8f7HEJLkJCaIUal+SYpfzovzlCjU1jbwq1/9nt/97gEaGg4e8/5Xv/pv53x+K6SUp3wqDQwMEAqF+M/f7cAfSDkX7dJopgXXcRga7OVz776akaF+isqXkltcSXZ+Kf5gKgdrtvP8w/cd83erVq/gg/98F+edt4Ks7By6hwSmoarI6JLvxydmw742g8Zug/4RA1NIHAl5aZIFOQ65CWLq3dYneGK3hysXxsk5TnSWZubo6Bc8tsvDBQtsbZis0ZyEZ/eaNPYY3LIqTkBHb856onH462YP+WGXC8tP7ZXYPwJ/3+qd8FphxNEVXDWzjv1tBhvrTDwmFEZcVhaNTaimtbfVYHP9sepF0CcJBSTJPkkw6dBPHwST5AltHGxHVYqcTRE6UkLvsKBjQOC1wGepdDePKWnoMtnVrL6sIZTYIyX0j06cqHgtyY3LpvZZIaU6lgNjgsFRwcChf4OjgpGjLC2SPEfEqMxUSX7YPafG9/OBmA3f/+F9fPbTnyYQTGHVZTeRU1RB/d4tvPTkX6isquBH//OfLFlSPWWfOTAwSHHxKvr7+0lNTT3hdlp31MwrDNMkNS2DjJxCDtb0c7BmO60Ne9SbQmCZJpdcsoYrr7yYRYsq+e///gVPPvksmzZu4e1vvwePL4lv/W4HhqkegodXHapydarWy/FasKTAZUmBS/8IPLbTQ8CUrCm3EyonPDNVYhqSzkGDnDQ9SE8kskKSgrDLvlZdqUujORlt/WpioVeT5wZxB+KOIGeSZcxDAbhggc2WBnPc50vKWTKT1miOIjfN5fJqSdwRvLC5gW+t/THf/+ZHSE1NYXAMhseOf10PRwXDJyiu4LOUGOU1j9xbozH1EyDkd8kOScbi6rWYDTFb4LiwpNAhN83F7z3urs85QigPzONFM5ZkOrhSpdRFUo4sjMdsFQHZNWiQ5FGpdlO9QCEEBHwQ8Mlj+i3bgcGxo8Uo6BgwONAhsAxJUYZLebZLelDq6PazYHAMttRbNPcaBMpeQeWy+6lYeiH7tjzDc//4P6SUvPOdb+KLX/wUfv/MuMTrIYpmXvLKN32I73/+XWzb9iSFhXkn3O66667gJz/5Ndu372bz5h0AZIoDXLB8AY6LSh1rM6jrMLhhWZxkXe3huIQCcM2SOI/s8PD0XotrFidO6lTfsMBxBZkpWthIRLJDLs29Jo57bCUfjUajSPVLuocMGroEC7J15OZsJzkJwkGX1j5BSebk/qYsy6U4w2UkqnwME2WirJlbROOqGrErBT6PilxJ8py+cfWJSE6C5EMV8ewyh+gdH6FnLJmd+/ZSO1qJecicaGSwByc2RFpmIY578g+P2oLoSYqV9I8a9I8e/70XD6ipctAn8VkS45CHkmWoyCGvpfynslIlGSmS0RjUdhgURlxSz7G5e6ofVhQfu4DqtTjk7TQzi6uWqTJE0oNHP5tUul5th0lth0Fth0lawGVBtktZlqvHe6eJ48JjOwwGBgf57Q+/Qs2OF2lrrOHgvs1ceeUl3HP3F7n++ivJzp7kA2Wa0MKTZl7i2HEAkpNPbhzu8Xh497vfdpx3VOcZTnaoznN4aJuH5/crQeVkPgzzGY+pTMd7hwSuBDNBhKdQQGIISdeQ0Kl2CUhbn4HPggS5XDSahOSiCpsHNnvY3WJSlpU4wr7mzPFYnHJC/XJMI3ErmWlmP7ubVSVi92XRdD6PJDtVRQ3lpZ88Oigah4FR5T92KnFhwYISzFSDbQdNRuJLMY+atRZkJnFBqYPXH+fP66MIz/RawZwsogogFHBJD0ha+oxDIhWk+vWC5skI+mBpocPiAoe2PsGBdpONdRYtvS4XVdg6gvc0aGofoL1D8j9f+QD7t79AZmYGv/zl97jyyksIBBLnoaBPqWZeEh0bAZiSinVeSw36H91hsbPJZGmRTtc6jCtVeG9rr8H+dgPLgEur7YRaybBMqMhx2d1sUpLh6qi1BGJwFJp7DS4s14KuRnMykpOgMtdlb6vJ3laD6jw94ZnNuK6q/lqVq8cTmplDSrBdZexd22FwsPv4ZjzRuOBgt8nBbhBCUhRxj1uRdiwOf9/iIWoLwkGX88ocRg6lvHlNid8Lfq/yLDrsuVSS6VKUoSoQjxwSfjJSXPLDFoYIAZDNTlpHKzH9YZI8EteFmHNy0dYy5AQz/rOlf8SgX00tKM5wKc9xGY6qlD2/VwlRhxcEGroM8k+jstxcxxCHI7JsuocET+yyeHqvxRXVtj5GkyAej3PLK26lta0TJx7jpz/9DrfccmNCFsXSwpNmXhIdHcbj9eL1Tk0sekaKpDrfZU+rQVWeMy9UeilhJKZMDnuHDfqGBSMxtUJrO2qwYjuocGxLUprpsrQwMY/NkkKHxh6DJ3Z7uKwqTujs9UjNFNDaZ2AIZT6p0WhOzsoSh/Z+wZYGk6xUl3DyTLdIc6YMR9VkPGMGq75q5jYDo9DQZTI4CrYj8HpUqlh6QHKgw6C112AsDvI0442lFDR0mTR0mVRkOywvdsbFg70tJtFDHmQ9wwb/2H78FSWBJMmrouT9XuWn2jNk4Eooz3YwhBLDDs+r8xasoq/Zw4oSm9JMFylhQ61Jx4DB4gKHvS0G2SHJaFyJ9BXZDrYLf9ty7Bwg6FPfeHGhQ2aKS9wRvHjAZGBU2TKYhmRhnkNBWIKAJ3dbjMYmHqO2PoO/bjIYOipCyjIlAa/ElYKhMcF5ZTapSZKYrVIBJSqyO+CT5M7j6PtIsuTyapsndlncv8lDUYZLdqqL13PESN1rzR4z+OlGSsknPvF5DjY0AtDQsInU1MQtBJeAU0CNZvqJjo0QDEytulCZox5udR0GVXNstdmVMDgqDolM6l/fsBhfUfJZKnc7HJRYpgqftkyJZRwqjZucGBXsToTHhKsXxXl6j8XDOzysKnEoyXQTus3zgY4Bg0jKiSvSaDSaiVy92OYvGz08ssPDpdU2efN4AjMXcOfWUEIzDXQNCjymPOGCme1wTNRI16Dg8V3WMamc9Z1T27b97SYtfQZrym2yUiX2JAP4JMr8++WCDsCWhuNPXf1WjPx0FVXUOSg42G2QE5Lkp7vHLU4St6Eg7NLUc0T8ykt3ubTKftnYT3LDMpuWXsGz+yyuXWJP8Coqz3bY02ISd9R58HslA6PHCmq2o4y1D/NS7Ymm4JKVxQ6Vue68TZnOTJVcvyxObYdJQ5fB/raJF7AQkoBXGdGvKnXm7Vjdtm3+5V++zE9/+hsAfv3rHyS06ARaeNLMU2LRUXxJU1vSwe9VD7H9beaceGA4LrT2qod3S68xHpIc9CmRqTLPUWaBAbUiNdu/b3ISXLvUZsMBkxcPWOxqkiwq0ALUTNI/IshN0zMvjWayeC24vNrmsV0Wz+yxeP2a+Kzvm+cjyUmQkiTZ1WySHUqs9HRN4uC68FKtyXVL7fHXBkZhX6uJzwPt/aqS2S2rYuNVzGwHnt5zrOg0XQxHBY/t9JCf7tA3Mn0X8qjt5Y8vKb+paFx9t+ZewZ83ekgLSCLJknCKJCekPKg8FlxcYVPbaeD3Spp7DPpHBAe7DEoyjx135KZJbl4VJ+llVZkXF7iMxQUH2g2uWWJzoN1g4ARG5ZNDsLnBAmFTlTt/xz+hgIriXVHsELVVZb5oXBC1lSA5NCbY12ogBKwunX8pyf39g9z5zg/y+GNPA/D617+aG2+8eoZbdWq08KSZl6SEwvR09+C6LsYUmsdU5ro8ssOktU+Qlz67VpptR030e0cEnQOC5l4D2xGkBVwW5jsqBDsoEzJVbqrwmHBxpcPCYZedTUqAauzWJoczgePC0Jiq1qXRaCZPVkh5rBzsNonGIUlXN5t1CAFrym0e22mxvsZkTbmjxSfNMTT3CkaiYnxxzJXw7F6L/kMRN6ahIn6SvGri3thtsPuodLczQQiJlJP5e4nXVF5LXlOSnCQZiclxg+7cNGW/ELOhc9BgZ9PUhDYfFp0O40pBz7CgZxhoV5XowkE5XpEuyaMWT5cXOQihfKiOhxAcIzodJu7AgiyXkF+NkxflO+xqPrvvs6PRJDlJkj/L5hJTzeHjnuQBxseD6meKX/JSrUVOyCU/PD+Ok5SS/ftrectbP8D+fTUAvOH2W/nuurUz3LLJoadSmnlJOKuAeDxOe3snubnZU7bfSLIkLeBS12mccdnSuA09w6p6xtCYYDiqHqSGoXKaDaHKuaqKGZKUQw+6k6UjuRKGx2A4JhiLqRDmsfjRPwVDYyq8WSAJBSTVuQ5FGee+HGwikB6UXFpl09oneG6fxcPbPVy/NI5H95jnjMExgURo4UmjOQNKMpXw1DcCOVp4mpVkpEguqrB5fr9FbI/g8mpdZEFzBCmhpt0k5ggGRiElCV6qM4+ITkJyzWKbcLJkb6vBtgYTZ1KC0Ykpy1IpYA9uPYECcxQhv+TG5SoS60jUpUvfsGBXs8HBboPBMYvKHIfoCcSe6SBmC9r6jz0OAuWtVJrlEPDK0zK1Xl7kYDvqe5Zmujyz9+wHi3FHsLXBIjctrqPuT8CCLJfGbpcth4/THOwfd+/ezw9+8DP219TT0NBEZ0cnsVhs/P13v/ttfPnL/zKlQRTTiZ5GaeYl4ax8ABobW6ZUeBJCKfCtvQYtvS45aZP3NhoYhf2tJnWdh9Pa1CpMsk+Z6UmpokBirlDV4uKCfa1KLErySJYVOSR51OeNxASDoyqffHBMiUpHl7+1TInfA0leid+jhKtUvyQtKAn5T++BO5fJTZNctzTOQ1tVmfJlumLhOeNgl4FlymOq4mg0mmORh24TcVTkA6iFhcOrw5rZR2FE4rFsntjlYW+rwcL8+Zt6ozlCzIYdTSbt/Wqy+dguD4LD97uiNMslPSjZXG+yt/XsB3UCyZKCyUXeJXkkK0ud46b5pgUlF1c6LI86tPQatPYZDI8pr9CzicQ6WySClj5BS5+BKSRZITU2jiSrsfyJvrcrobnHODT+d6nvMmjunRoRYGBUsLnOZOU89jE6GULAymKHB7dZ1LQbVM5gaqLtqKCBkagg7qjfk7wqZTrVf/rZIlJK/vM/v8/atd9CSpBy4nczDJMrrrx4VolOoIUnzTwlnJkHQFNTCxdcsHJK9207qjrFU3vUipAh5KEwUVWl43BYb5JHPchGY9A5YNDWb+DzSKpyXYoyHJKTOOUD3nEPPZjqVVrY0QS8qrPLDrlU5EhSkiTBJCU4aWFp8qT6IS/s0twjWFY0062ZHzgu1HYYlGbocsMazWQYjcGGWougTxJ3VLlunyVnXcq35lhyQur53T1kAFp4mu/YDjy1x6Jr8MgA8eXpZaDEkJQkOSWiE6hI8IAPWnpProAkeSTXL42Pe0qdiKAPKnJcKnKOXNNDY9DUY7Cj0Rz3FZ0JHClo7RO09gGYJHkkK4odCsITxyRdg4KNdSY5IcmSQlVVdGPt1A5a9reb9I8KrlxkE7eVN5UWoY6QFpQsyHLZ0mCS5IGijOnvI6VU12rXkEH3oKBrUNA/IsYrQAqhiivFDxVgEkhy0iTFGe4x19DxsG2bu+/+GH/4wwMAJCcHGRoanrBNVlYGP/zvb8wq0Qm08KSZp/j8QSzLQ0fHFJfwAEqzHFr7LCLJqpKG46pVqLG4+tk7rB5oY3FVdtZrqSijNeU2RRH3tHwcTEMNBq5aZBN31ITdcVUutJ6wTw2OC+19BmXZesB/rjjQbjAWFyzQx1yjmRQBH1xSabOpXpUxB7hhWUx7080R8tJdajsMRmOqkIlm/rK53pwgOp2I0fghk+opondY8LctngmV2Y5HZa5zStHpRCQnQXWeS05I8uhOa3ziPtOMxQUv1FiYQlKU4VKV51LbbpDiV+Nvy4TadoPN9Wefzng8OgYMtjSYjEYF+WH3uObn85lVpQ62C8/ttxgYs6nIdvGdOhv0tBiLQVu/QVu/oK3PGI8uTPWrqLjyHJeMZOVlZhoqGivuwPCYoHNQ0NBl8EKNhWVI8tPjmEN7KCnIICMjPC4eSSl5/PFn+MY3vsfzz28Y/+zDotMXv/hJfvKT33LgQC0f//j7iETCU/slzwF6SKKZl+zfvh7bjnPBBaumfN9FEYlVbfP0Hou8dFXx4nio0EmmJCdZCPQEY5po6jGIOYKyLJ1mdy7oGhRsaTApz3ZIC+poDY1mslgmXLDAIeiTbG+0ePGAxRULbV3Vbg6wKN8Zn7hcXq2r3M1XmnsFBzpmZlVRIiZVrW0qupu0oOSCBTY7Gk1GYiJhBChHCuo6Teo6j5yDxm6X0ZggySvJTJXH9Y+aCvYdilyLpGjR6eWYBlxYrgTPnY0mOxtNskLKqiHJozxwR2IwNCqIOYLUJGUtcrLoI9tR49G2PiU2Ha7ImBZwKc5wyQ65RJLlSQUuj6mu5bSgpCLHZWgM6jsNttbG+Ozd76O7vRGA9PR0FpSX0Nc3QM3+A2QXlJESCjPY34NpmlxwwSq+8pV/IRgM8pnPfAVgVlSwOx56qqqZl+zfsZ60tDRWrlw6LfvPS5eU57jsbTWpyj1+xyYEekKQ4EgJ+9sMMlPmp8n6uSZmwzN7LcLJkpUlWujTaM4EVd7bYX+byT+2WVy/TItPsx2fBy4st3lqj8VjOy1WlTqEg1Kf13nESJRjLBUSkT0tJrlp8qwXjgojksKIMiePxqG51xgXohKJjgGD4gyH9KBk1xRV5jsZiSLCJRpCKJP3qhyHpl6Dpm6Dg10GY3FwXIHPUtFIXgsaewz2tApSkiQrSmwMlDfuyKHiS0Njgu5BgSOVh25Omkt1nk12yD2riNPkJFhS6FIWcXnogoXcf78Snnp7e3lpQy8AVSsuYe+WZ8f/xnEcGptauffeL7Jt+24Mw6S0rJi8vJyzOVwzRuL3YBrNNJCRXUhfXx/DwyMkJwen5TMKIy7720z6RwSRFB25MRup7TDoGjS4YuE5LLkyj9ndYhJ34OIKvaKv0ZwNq0udQ15pJu39gpw0/Qya7eSkqSplz+1XlVbTAiqdvyjikqTT7+Y0jqsWZY7n5QTg90qyUl06B4wZF2aituChbRYZKZJVpUqQOVt8HijLcinNdOkfOey/ZNA1KCYUzpkpGrpMGrrOzWcdaDeoynXGsxwcV0WZzTKrn2kjyQvl2S7lR1k1OO6xnrn9I0rIfXrP4ZAl5ccb8Covs6VFDjlpygplqgX+QCCJ//3f/8J1XfbtO8Bzz23g+edf4vHHn6OxZgcAyy+6Hl9SgKa63fR2tdHc1IyUEq/Xyxc+/4mpbdA5RAtPmnmJHY9hmiaWNT23QM+QYFOdiceUhAJ6wD8bGY3BlgaTkkyHXD1pm3ZiNuxrNajKdc/YH0Kjmc8MjSkPiuEx5SHYPahGyy29WniaK0RSJK9aGaetT3Cg3WRzg8nmepPskKQ406Ug3cWjR/ZzCilhwwGTnuETKwsF6S4rShzW18DB7nOfiuc1JXnpLhmpqlKyaSjvm6l+lgtxJHVpYb5L3IH2fsHBQ5XknBk0JD9XjMUF92/yUJXrkJcuqe0wqGk3KMl0ubBcR4ofj+MtZIYCcM0Sm/4R5bXr95x78c4wDKqrKwgE/DiOS1tbB888s573/Nv/8PiffsTW5//B6tXLec2rbqO0tIgFC0pYvLiazMzIuW3oFKIfT5p5SXP9HsoWlJKUdHZPRSmhtU/lAPePqhDN0UP56OlBd9x0UDO7kBJeqrUwDVWqVTP99AwJHFdQkqmPt0ZzJiQnQXnSkVXeph7BM3sFXboa2pzCECqdPy/dJhpXaSMNnQbrayxeEpK8sPIgyT1JCXjN7EBKtQBW33X8gaTPo6pn7W832d9+7gebPkuytNChJHNmKtB6TCgISwrCDjHbYUuDSe0MeWCdS+KOYEeTxY6mI691DxqAHj+dDoZgSiLyzpSNG7fy3e/+mL/85UEMw0QI1WF///PvonphJb/5zX9z/fVXIuZQTrUWnjTzktaGvSxZXHXW+9lcb7KvzSTok6QHJaGQxO91CSZJCsJSlzydpRzsVqtnl1bGp7wyhub4DEXVzRLU0U4azZRQEJYEvMofRTM38XmOpJUMR+Fgl0FDl8Ezez14TUlBRIlQWanaD2o2sqvZYG/r8YWUgFdy43J1c/9hw7nPtTSF5IZl8YSJUPZacH6ZQ2ufwegMpRsKJIUR5QNkGOAeqjRtuxC3BYNj4pRVAc+EcNDl8oX2lO9XM/W4rsuDDz7OunU/4oUXVOW6zNxiIjmF7N/2Ann5eXzmXz7IG97wakxz7omoWnjSzDuklDTX7+H1t7zzrPfV1m+QmepyzWLd4c8VxuKwqc6kMOJQENHpKeeK1CR1rAdHha5mp9FMEa4ES0e9zAuCPliY77IwX/ngNBwSoWo7TNICLmvKp8ZvRzP9SAk7mw12NB5/mhbwSS6ptBmNwcPbz83qmN8jSfFLOgaMQ20gYUSnwwih/FX3nUCsm24M43A0onvcStPP7TMZGJ36tnktJTqXZrl45p5WMWfYsGEz937yS2zetHXC6wM9bVQtyOVtX/gEd975prPOxklktPCkmXf0dbcxPNjPokVnH/FUlOGwo9HCdtApdXOEHY0mroTVuqraOSU9WQKSrkEtPGk0U4XtQErSTLdCc64JBSTLihyWFjp0DAg21Zs8udvixmVxbUQ+C9jbenzRSQjJxRU2BWEVwVbTbmBPka9RdsjFNKCl91ilOpzscnm1qqp4mHiCDpFWFDvYDjOScue4ghdqLLyW5Ipq+5jCQlN1rl5OW79Bx4BASqjK02nViUZLSxv//rlvcN9v/zz+Wn5+Hu94x+1cdtmFrFixGJ9v7opNR6PXwTTzjua63QAsWXJ2wtNYHGraTFL92kdhrtA/oiqGLClw9OD8HOMxITdNUtNuILXupNGcNQOjKsUjxa9vqPmKEJAdkly50EYCG2r1evNsYHjs+AJFXpqkMHIkbdKeQvFnLK6ihV5Oql9dP0keJlTVG4urVLJEwxBQEJ7ZhsVswSM7LBq6Jk4OLiizMcT09McL810qchLwhMxjRkfH+MY3/h+LF182LjoVFOTzne+sZdOmh/nYx97HmjWrplR0cmfocR+PTy6nX0+XNfOO5vq9BJOTKSzMP6v9dA4IxuKCiyts7Z0wR9jaYBHwQbl+eM8IVbkOfSNq5U6j0Zw5Lb2Cv23xoApta+Y7fq+KBGnuNegb1tdEIuO4KoLl5ViGZHmxsnVwJTy7z2Rrw9RF9fSPKIP6o/GYksuq4ngt9ZlHC12WQcKNffe3Gfxjm0Vrr4HPmlnBXSJYX2NOuN+SvJCcND3t2tlk8vhua0rFSM3ksR3YureT+x7YzIGWKP/z8wfJy1vKl770TQAikQjvfOeb+MUv/ou3vvX19PUN8Otf/4H+/kFAGY3ff/9D4/v74x//xpYtOwDo6enl5z+/j+7uHgC2bNnB73//V0D1F3/+899Zv34zWxtM/viixU9/+n+0tXUAsG3bTn796z+M7/cvf3mQZ59dD8DQ0DA/+tEvaWxsAWDHjj389Ke/Gd/2r3/9B48//gwAY2NR/vu/f05dXQMAu3fv5wc/+Jn67rbNrbe+fVLHSQtPmnlHc91uFi2sPOsqAcmH0hcGx6agUZoZp3tI0NJnsLzY1hFsM0R2SBLyu2w/lO6o0WjOjBdqLAwB55XZnFemZyIaKI64BHySHU3mMSKCZuZxXCUYP7LDYvBlEU8eU3LlIptUv/r9QLtBY7eJnAZh2RASjylJSZJctcgm5dBndg4Iorag8FA0UVmWm3DCU0OXQc+wwf52k6g9841zpeCpPRZ1nQajMfXadUttKnMcBFM/yOkcMPjzRk/CpkHONUZjkh//7iXue3qY32/wsLsnHye8hg0NKfQbpQAkJwf5xS/+H3v2PMNf/vIgjz76NAAHDtTzvvfdS0dHJwB/+MMD4yIVwGc/+zX++td/ANDU1MI///OnaWpqBeCBBx7m3//969gOPL3H4itf+Q7PbOmkpVdQktzERz7yr9TWKoHo0Uef4bOf/dr4fr/73R/x+98/AEB//wCf+tSX2L//AADPPbdhwrY//vGv+N3v7gdgbGyMz372q+zatQ+AzZu38bnPfQMpJZZlsWzZ4kkdMyHlqZMaBgYGCIVC/OfvduAPpExqxxpNorL2AzdwzeUr+OY3v3DG+xgYhaf3qM79ppVx7e80B9jTYrC90eS2C+K6GuEM0jEgeHynxcJ8l6WFTsINbDWa2cB96z1EkiVX68IXmqOo7zR4ocbCZ0niDuP9rGbmcCVsrjNp6DKIOcd/4F1cYVOUcSQS+4ld1nGjos4GgSScLLms2sZrKYPzoxfh6joNdjSaXL80zl82enjVysSpaHeYniEl9IzFE2/gcGG5TUnmkXOofLxMLqu22d+mhMSpIiVJUhB2WVLo6IXUaeC5jfW4yeW09AritoM9cJBLVhURSXZw48Mk+QN4LIGBg5QSj0cVAIjFYpimiWmauK6L67qYpokQAtd1kVKOV7JzD+WxGobB0VLN0UETdZ0GL9aYXLPE5oldFheW2zNWFGlgYJDi4lX09/eTmpp6wu10srdmXmHHY7Q01LBo0e1nvA9XwiPbPcQcwatWxLToNAeI2bC31SQ7JLXoNMNkpUqWFjlsO2jROSAoiLhE44LeYUFOmktlTuKtsmo0M4GUUNthkOqXRFJU33X4NccVFIa1oKCZSEmmi2nEae418JoqPSc3zSUjRYeYzhRtfYL97ccfSAZ96ryMxI68tq/VmHLRCSSvXBmfWIjgZc/Zfa0Gfq+kvsugLNtNONEJIJwsuW5pnKd2W/SPJpbi0j8y8YBW5arxzGiMMxadkjwSx4X4ywTLwTHB7hYTryWpynWJ2Wjf0ilgcBQe3thHzKwkqX+M5cUWRWEbv68AcFE3TfJRfzFRZvF6j5wEwzAwDGPC70dz9O8nytAZGBFIBI/sUMKWipRM7L5cC0+aeUV7Uy2OY7N48ZkbizvuEfO2pHNTxVYzzWyqN7EdWF2qowMSgYV5LmmBOLuaTbYdNDEFRFIkm+sthqMOywodLfhq5iWjMTW47BsWDEcF+1oNJAK/x6Us26Wtz6B7SJDqd7VXnea4FEYkhREHKaFzUEWIrCh2yEtz9eT0HDMWh5fqJk7FfJZkValDWkCSeqgwwJ4Wg13NBiNRQc0JRKqzIclz6uqXQkBlrsOeZhWlk6gEfbCsyOHpvYklPO1pMUhPdik6KiJlOArP7z/zqXh+2CUzRbK+xqQ826Uk0yUUkDy0zcPgmGBvq4lpqAioXG9iCxKJTHfvEE9t7SOeVIrPn4G/Zws3X7MQw3CZSdeiowVpUF5+iY4WnjTzio6WOgAqKsrOeB8eU61U7G4xElxX1kyGuk6D+k6TNQtsggm4gjcfEQLy0iV56fZ4hTshVGj6lgaTmjaDtIBkRbFDVmjiXSilWu/RkWuauYLrQv+ooH9EsKXBZCyuJle2w7jHy2jcYGeTAUiyUiWXV+uiF5qTIwRcudBmQ63FiwfUdCDZJynNcqjOc3WKzjTjuvDsPouR6JEb1WdJrl8WP2YssjDf5fn9Jg1d07Pikpd+apH62iU2Q2OwptxO+AluTppEIKfFA+tMkQh2N5sURZRoNzAKdR0m55U5pPpteoYEj+2ykHLybT7QblLfIUkLKrHycJ//ihVx9rUaNHYb1LSbLC1MXKEw0WntEzy2zYtDLoszRlleamGZi2a6WQAT+g6AgC/xZ6VaeNLMK4IpaYAyVMvMjJzxfgZGBclJOi1rttPWJ3jxgElZljMh916TOBw9ea7KdclLd2npNegcUCv11y21CQUkUip/qB2NJtlpLksK9PnUzH76hgWtfQKPBQGvMhhO9kksU0XetvUKNtRZjMbghmU2Ib/E0IKBZpL4PHBplc1wFLoHDdr7BTuaTA52GZy/wNEpeNPInlaDzoGJN+uqUue4C2CuhO6hqb2xLUNSkeOSleoes4BzPAzBuLl5omMaYJkktMl2qh+WFx9poBrHqAGP36PSp6WE5t6Tn3dHKiuCZ/dZrC5VoqAhoDrPpTpPj4POlKHhMZ7aNswAueRmGJQkt1JWnDXTzRonZquiSEfjnwVRbVp40swr0jPzAGhubqW8vPSM9iElWKZkYNSkrV9QEE78G11zLL3Dgmf2WeSEJOeVahPr2UJKkhKgSjPh4e0GD261CPjUADNmC9KDLpFkfU9q5gZpQbWafTwMAXlhycVWnEd3ehkYgfTgOW6gZk4Q9EHQ51KUAeU5LhsOmDyyw6Isy6Uq1yEUmOkWzi2icdjZODF6aWG+Q1Hk+ELBgXaDobGpHaTkpbsThI+5hOPCqUtnnXtOVq23vV+Q6pesKrHJDkmEOOQpu8OiZxKiY1OPgWWaXFg++XO6o8lgcb72zXw5vcOC+5+PIjxhVpSMsKTIQojEEZ0AWnoN3KOi44SQBBM8EhG08KSZZ8SiYwDjFQZOF8eFx3ZadA8ZFIRd8tIT8MmmOSXDUXhyt0VKkuTiSltHCMxCvBbcuDxOQ5fBwKjAMiQZqZLsVKkHUZp5RVoAQNLYbVCUoUV0zdmRHpRcu1RV2trVbFLbYZIedAn5JdlpkqKITsM7W5p6DJxDk8aCsMvSQvuE4l7PkGBL/dSn2LX3G8DcFJ76RwS2m3gd4WHPruOR5IFrl8TxHjUzNwRcVmWzp8XkQLtxyu80Fju973ywyyTJQvsBHsJxXF7YNUjzcAaRSDq5nnqWFhfNdLOOy+DLhOiUJGbFXEYLT5p5RVtjDQDV1eVn9PfNvYLuIYMrFsbJTdOi02xESthwwMIQcEW1jUebVM9aTAPKsk5vwNTSKxiLC4oirjYo18wJPBYUhl0ae0x+96LBFQttslL180lz5hhCRZaWZ7s0dhu09QsGRgX1NSbbGyVXLozPmrSrRCQjRaWNZ6a4LMw/8TNMSnip1hwXqaYSZw5rDcPRmW7BsahophMLfZkn6LP9XlhZ4rC4wKGhy6C1T6XEOscRodJPEB17PLoG1T39Up1F1Lbnva/bcBR++2g7vlAhFdkxVpUJTCMxRSeAcLILqEGsQFKWNTtEZC08aeYV/T0deDwe0tJCZ/T3bX2qdLUWnWYvLb2Ctn6DS6viuoLPPKO5R/D0XhXtKLApPU3RSqNJVKrylPDkuIKDXQZJlkOqTo/SnCWmASWZLiWZ6vf+EWWI/ehOD0sKHArCLkkedJTdaRIKwOWTqAzX3i/oGZ4eNSDRDcLPhrF4Yl2QHlNyxcL4WR1zrwUVOS4VOS62ozwt2/oNBkYEg2OCgFdSlTc58SFmK0HzMNsbLZp7XK5ZYs9L8Sluu2yq85KWWUBKdAfnl1fPdJNOSeQokdFjcsI03URDC0+aeUVuYTnxeJy6uoMsWFBy2n8f9Ekau9UqlB5ozT6khC0NFtkhl3ydJjlv2FxvMjgqJoQmv7wMrUYzmwknS0oyHBoOVTGqaTeozHFYUeLqIhiaKSMUgKsX2WyqN9lUZ7KxzsLvlVTkOFRku3j0rGJKqe+cPhUgOWnujoFiCVbEbWnh8U3jzxTLPFz59/SiXKSEtn7BpjrrmFStnmGDll5BYWTuXhfHY/3mWjY2+KkoyeJVK028VuKLTgBJXlXFbiQqiDmCg93GrDCT148IzbyitbEGwzCwzjDHJj0oiTuC4SgkJ01x4zTTjkTlRVfnaR+U+URppksooAZTD22z6Bsx2NlkkhaQ5OviAJo5gCHgwgqHNeUOQ2PKjHhvm4qAWlLozOnoBs25JckLF1c6jEQduocEbX0GOxpN9rWaXFyp0zynCsc9dUWzsyErNfEnqWdK3E6MAV5FjsPifCdhouvb+gRP7jm+x63PkoTnSWGWgwebaGjuJZS/gvqxKgwaWFYUxzvL/BfKMh12NFmEgy5VubPjftbCk2beEBsb5e+//hZvecvrKS4uPKN9HM6f7h0Wc3q1aK5iCFVCuHNQUJalo9bmC0dXBbtxuc3Wgya7mw0auw3yw7MjL16jmQxCQIofVpS4+H2wrcGktsMgKyTJSJFEkl3CyZKkM6uvodGME/CpFffCiPKfeaHG4vGdFsuLHapydaWss2U4CnFnug6ipDhjdkxUT5e4DS19M58vtrLYpirBIlBy0iQFYZemHnV8Aj5JfrryG8tKlXM6zc5xlVF/x4DgyQ024bzVDHRLLqpwKLwwb1b2VwURyY4myAvPnv5WC0+aeUNnawNDA3286U2vPeN9+L0qPLml16Awoiess5EVJQ4v1Zq09BgkJ0myUiULsh1StFHqvGF5kUNljoNPT741c5iqXJfSTJeD3QbNPQb72wx22mpFN+R3Kc9R78+yRV5NAhLwwZWLbLYdNNnSYDESc05qpKw5NdMZtVOe7RKYwtSvRCAaVxHt62uOTSM71wR8ksoEjEARAvLDLj3DgksrbdKDc7sK8FgM6joN2voNOgcAKanMhfyiUiqyR6gutGZ1KnqqX2IKOausQ7TwpJk39Ha1AFBQkHtW+ynJdNjTbLKq1NEV0WYh5dkuqX5J54BgaExQ22mwr83gyoU2WaHZ03lrzg6deqSZD3gt1eeVZ7tIqaIouocMmroNNtZZ9I84nFemBALHVZ4yjqvSU7Vfj+Z0MASsKHYIeCWb6i0yU9x55xczlaQHJV5TEpviqKegT7K8aG6Jgu39gid2qQ5LMvNKQmECR6DkpalnwVxKqzv8bOsbFkRtwVgchqOC0ZjA55GkBSTNHaNEozG8BUFuWi0wjdn9gJMStjaYRFLkaVUznGlm91HXaE6D3s5WTNMkJyfrrPZTmumyo9Gisds47VLumsQgK1WO+1DYjsNjOy12NJlcHUowR0qNRqOZIoRQ3oTJSS7FGS5/3uhhcEwQjYPPo0xnN9SqYWFdp8v1S+2EnTxpEpeKHJfOQYfn9lmUZbnz0mPMcWF3s4FpqIqTZxJVMRqH+BTrQx5Tcnl1fM6JyjubzIQQnABSkiSLCxJX2PN5SOi5i5QwNAYxW9A/Kgj5JcMxaOkxKMl08Vpgu2ocPzQG7f0GIzFB75AYT7FMC7hcXm0zMtjDs/u9xIx0KnIkIdFFdWHyDH/DqWFvq8HeVpNrl8RnuimnxRzrejSaE9PT2UJ2djameXZhSkEf5KW7bKwzMQ3mbJ78fGEoqh5u+jxqNJr5xIpih/U1Jn98yUNyEuPTNiEkvcMGHQOCbB0FqjlNhIALyx1qkiU7m03quwwKwi4lGS7ZaXJWp7ZMli0NJvvb1FizMjfG6WoinQOC5/ZbUyqm+CzJFQttQoEp22VCELPV8UoE/B7JVYviePXs+rQYjioB6XDfEHdUipyqlCkpSIbtBw38PiiKuKQmSTbWmfQNCxbmOzgudAwcMagK+mAsLvi/R9uJuV7ecXOA9GQfUDIj32866B0W5Ka5ZKTMrme0vjU084berlby83OmZF8XV9hsqDV5fr9Fz5DD8mJnXgym5iKtvQIp0X4UGo1mXlGc4ZKZ4tLeb9A3IojZkB5U3lCbG0ye3muxotihNNOd06azmqnncKRPaZZLTbtBfadJQ5eJzyMpyXCpzJ3a8vKJRM+QGBed4PSFtr5hwZO7LWx3akWna5bESZ2DXpa7WyYf7SSQeD0QjU/PgL00a+55Z003roT+EUFhxB23L4nZkJkixwvD9A0LbAdyQy79I4IuR9DcoyKdOvcc+3Bq7jVo7jWIFC2nMqOHtKBBW5/AY0IkAYUaV8ITuywqcx0KJllpOe7MzgVzLTxp5g1D/d2UZEemZF+WqVb0IsmSzfUmbf2CJQWqw9CpCbOLFL/ElSonPFl7dmk0mnlEwKcmSy/nioU2L9WavFRrsrPRZGWJQ9EsHORqZhavBYvyXRbmufQOCxq6DOo6ldF9cYbLsqK5l4bX0HVkIuwxT696rpSw/oA5paITgDzUlrlE77Dg+f0mA6OnVsVT/S65aZKqXIeAT0XYHGg32ddmYE+hh5bPk3iiRqIRs9V13t5vUN9l4DElJZnuhOvTa4HXOnIsU/ySiyttAj41x9pUbzISm9x5q+1JZ2iPpGtIsDDPSUzhyVVRe9khMWnhKeiVBHyJ911OhRaeNPOG2Ngwycn5U7Y/IaAy1yWSLNnWaPLsPg8hv8viApfCSOIaC2omMjQmMITUq1QajUZzCI8JF1U4LC5w2NFosrnBxGtJctJm30BXM/MIocyMw8kOSwodDrQb7G4xaes3uGKhTVpg7lxXR3+X0025au0T9A5PfXhhzBZsrje5uHJ2R3Y3dBnsazUYjQtGoicfZGemuFTlOmSF5DHnIeiDZUUOFTkOT+626BuZmmM+OKoH/tG4GlePxdV1F7NV2ttwFPpHBf3HOdbDUYFlOKT4JY6rIqBMQ/k4CaEiKDNTJVsbTBp7DLymxGNK4pMQDW1X0D+q2lLfadDaZ3BZtZ0wQmz/CDy+y4NEnFbaXFGGqk542K92tqCFJ828ITo6THJycMr3G0mRXLXIpmtQsKPR5Ln9FqlNLku0AJXwSAl1HQZ56fPDd0Kj0WhOh1S/EqB+/6LB9kaTnDRdgEFzdnhMqM5TBveP7/Kwpd7kykVz57rKSTsSGZiRcnpRgvWd05fT2thtELOdWes/1DcieH7/qRufkiRZUuhQGDm1qbvfC1cvtnlwq2fSETQnw51dGsAZYTswEgPbEXhMyXBU0D0kVMr2sDijKoxdgwaP7px47VflOjR0QXWeM54iujDfIT3ZpbHboH9k8p8zfEikFEJF8yZS6vhLdRZeC65aFDst/7W0oKS2I4G+yCSZpd2PRnP6RMemR3g6TEaK5MpDAtTOJiVARVpdVhQ7ZM4yRXq+0Dkg6B81WFk6u6pCaE6NlCq9QAuKGs3ZIYSK3JjqClua+Y3fC+XZDlsaTOLO3EkF83sh4JVn5B05VZE3x0OiooSOTmGaTRxon9yxkVIZUE920ddrwepSm6f3es6idXOPoTEVuTQSE4zGlHjTMyToHxHnpILg3lYTy5AEfWphuG9E0NpnELNP/7Or8xy8lmRBVmL5FUoJ3YOCvHRJStLp/a3HVNUzZxtaeNLMG8ZGpld4OkxGiqoc0t4v2NJg8uhOD0URh/MXOHNmYDVX2NtqkpIkydbC4JyjpVewsd7i+qVxkvR4UqM5Y+o71eRjRbFWnjRTS166y6Z6i/Y+QUFk7jyHK3IcskMS32k+ezym5LRL4J0GY7M4sGxo7NTHxTQkl1bZp51pkJcuCXjlWUc9yVl+CbtSpTPubjYZSIC0QdsVbG88e6mitU9w7WIHT4KpHkLAkkKHbQdN/r7Vw/Iim/zT8ApO8atrbjZl1iSQ7qfRTC+jI0MkJ5+7OrLZIcn1S23WlNu09Bk8ttOaF2G4s4WuQUFzr8GifGdWddqzHSnVylVjt2BXs0FNu8FobOo/Z2+rid8jteik0ZwFPUOCF2osQn6XytxZuLyqSWiSk1TFtf4EmOROJQvzXcLJpz/gK8mcvnssFHDJOIM2JQqdA6e+Rs4vc8YroZ0OQigRdD7TPSj4xzaL9TVWQohOU0n/iEHtNKaxng2L8l1uXGYT9Eme2efh0Z0WQ2OT+9viDGfWiZ0Jpv1pNNPDUH8PsejYOYl4OhohoDTTJSVJ8sgOD809gsI5tKo3m3FcVVq3udcgM9Ul+TTDXDVnxr42g8316tHjMSW2Ay9hEUl2yQ+7FITdsy753Dss6BgwuLhSp1BqNGfD9kYDgfJB0Wmrmukg4Dv7SJO5wnSls5qG5OIKG2sWR90XZbjUdhz7BUxDsjDfIS9NnpHYd5j8dJea9rM7QLNxdG87sKPRZG+rcU5S6GaKgdPwhDrXpAWVVUtrn+ClWotHdni4YqFN+ilE1LMdK88EWnjSzAt+/q2PE4lEuOqqS2fk8zNSJKl+SXu/QWFEpyskAtkhVZ51Q63FA5s95KVLFhc4ZzVw0Zwa1wXLkNy0Ko7PUqV1W/oMmnsMdjaZbDtokZIkKctyWJDtnpER6p4Wg4BPTrosrUajOT6WobxhHt1pceNyLT5ppp6Al1NWKJsPjMZgV9P0KEOLC5zTMi5ORC5Y4FAUcantMGjpNbBdAUguLLenZEE3KySxDHlov2fILBlyjMWhb1jQMyzY22oSjc/9+693OPG/Y26a5LolcZ7cY/HUHotXrYjParH4eGjhSTPnadi3jW3rH+EHP/gG+fm5M9YOVfpzxj5ecxwKI5LctDj1XQb7Wk0e3m6xqMBlSYFOv5suvJbK2/daKiLQ51FRgaWZLrYD7QOCxm5VQWtns8mCLHU+Jpub3zMkONhlsLLE0ZNkjeYsuaTKobbD5cUDFtsOGqwont/pKJqpx++VdA7qznrrQfPsRI+TMDhHUqdy0iQ5aQ6O6zAcBa8JSd6p2bdpQGaqpLXvzI/VaIILOFJCU49gU52V8G2daqJnYEo+EyR54ZJKm79t8bC7xWRp4dyaOCZmwqNGM4X8477/R9mCUm677aYZbUdmiuRgt8GeFoPuQTErqxHMRSwTyrNdblwWZ1G+y84mk7b+2fGAmo3EbBUaf7y8dMuE/HTJheUON6+KU5njUtNusKt5cks+PUOC5/ZbhAKS8hx9g2k0U0FZliQjRbKv1cSeW2NgTQIQ8Ml5H/E0EoWGafSgaegyGIlO2+7POaah0oymSnQ6TCTl7MYNYwme3b+h1uTZfZ55Izol+yThoEteusvKktnjrJ+cBIUR96xE0ERFRzxp5jSD/d1sfeFh1q79FKY5s/GKy4ocRmJqVUtKgRCSgrCK5pjtIdBzAcNQ1SVa+wQvHrC4dkmcoG+mWzX3aOoxyAnJU5a09XvVPRN3YF+rQXbIJSft5HHsLx5Q9/jFlTolSKOZSlYUOzyyw+KhbRbXLbXPKAVWozkeAS/EHUHcYd5W/u0dnt4S9a5UKVUrS7RyfDIyUs4uV86XwP1iz5CgLkENtqcSnyWpynMoznBn9Rg+ZgvcObh+OvevQM285rmH/g/Hsbn33i+wadO2GW2LYcDFlQ6vuyDOdUvjrCh26B4y+PtWD93zLMzccZWfQaKlHgoBl1WrUryP7vDMipzw2URzr6B7yKAwMvmn6Ypih6yQ5Mk9FjsajZM+iIVQgw7vPJ28aDTTRUaK5Pwyh6ExwZ83eqhp08NHzdQQ9KnJfn8Cm/9ONw1d038/HWg3iM2eoI8ZIZIsEWdh1BRJUI/Qsf/P3n2Hx1FdjR//3pnZpt57s2U1d2MwxtgYsCkpJCQBQtpLCilvKiGd9EL6m4SENEj9kYQkQCihhA4GY9y7ZVu2LMnqva92d2bu74+xZRw3yZa0RffzPH5sS6vdu9rdmXvPnHtOENbuN5Aydj9jQkjm5Fu88Txn90I0B51GgtDSq8VkJ9kIjs0qyrlpqtvHQ3/6wej/U1KSwziaY3TNOTmlJ0hmZds0dmvTpqC1lPDEdtdxrVrj3JK5hRYzsyLjAOtzw+o5IV7aZ/DMLoOFxRalWTaaWmedk54hwbr9BvmpNsUZY3+tdQ1WVJjsbtLZ3ajT1KOxdJZ50izBRSUWa/YaPLLFxeq55rT5XCnKVCjNtklLsHl+j4tNhwz2tdqsrDBJiMLOOkrkSE+UxHskGw4anD/TJDNRTqsai50Dgoauyb9aYtqCvc0684si7IpfBHHpToexs7noKJDjmttMlZAFL+41GJrA7axuQxLnlsS5nRpthg6acC6wa8LJaA+ZguEgDAcFwwHn39Yk1TAzNKcr3LlmrEWKwJEAcYI3Np7Pa6nAkxKz/vbzL5CTk83b3vYGPvvZj0ZM4Om1dI2IPFFNFiEgM8mm339skjUcFOxo0CnOsM+4/WqqxHlg1RyTLXU6mw/p7G3WyUy0KUy3yVed0satsVuw/oBBok9yUZk57kWFpsG8Qov8VJv1B3Q21RosKjmxA2FWkuSNC0M8ssVFa59QgSdFmWCp8XDt+SF2NujsbdZ4dJuL4gybJaVWxBy/leiiCVhZFWLtfoPndru4qMycVvOi7Q1Tl6K7r1mjNNuK6myQyZaRIOkZGv/PzS20SImPrDmHlPDKfoOeobM/OCd6JWkJNmlHLpinxMmz6rQmpVPjs98vaO8XtPRqdA6c/biSfJKsJJuMRElKvDOuWJHgBV1Imrs1Er0W3YNOQ57MpOh/jirwpMSkrrZGavdu5e67f8J1110T7uFMW41dgp2NOvmpkrIcC58bFhZZ9AwJugc14j2SyjyLkaAgaDrZRpHC0J32veU5NvtbNXqGBHX7XMwrNJlTMH0mxefClrCzQae6WacgzWZJqXlOrWHTEiSr55o8X+20ml09N0SC99j3hwOwtV7HloL81Og/QStKJNIELCi2qMizWFdjUN+p0dStcUlliKzIu76jRIEkH1w93+SRzU7pgeKMcI9oapgWdPRPXXqXJQXb6nUuLldZT6eSkSSpaRv77b0uyaISK2KDpeO50KcJSZwrSGCwhwvnppKZJPC4Jm4cHhdkuiSZSZI5BTbt/YKDbRpDAYGuQWq8k0ll6GDoEqTAtJ3yHKYFIyFB37BgXqFF+jlkN4VM58J/pO5k0DWYmWWzt0Vnb4szaRZILqk0yY3yua0KPCkxadsr/8Ht8XDllZeGeyjTWlOPRt+wRt8wtPUJrphn4jJg9RyTrkEnIyXSr5KnxEuWlFpI6QQ1qpt0clOkyqY5g+5BwaZanZ4hwYIik8o8e0K2T7gMuKTS5JldLp7e6aIw3cmUa+8X9AwJPAZcOMskOYaufilKJPK64LLZJs09grX7DZ7f4+LqBSHVLEM5K809An9IkJ8WmQv4yeB0d53afYWHu3Q6+u2YyJ6YDNnJY3v/JflsynOd0gGRWhRfCLi43KR7UNA9JOgacOpsmrbz3guZIBFkJ9uU5VjkJEv++dhWtMylZCYM4XFNUNTpFLKSJFlJpwuCTvx7NBCCDQcNmnsEhg5uw+msmRYvmZFpR0zW2uKZFjOzbQZHnIDcxlqDbfU6uanRXahNBZ6UmLRt7eNcdtnFJCUlhnso09rCYguPAX1+cVxdAU2LvpRRIWBOvkVnv+DZ3QZLSiP3Clc4hUzYeVinplUjySdZNXfi9917XXDF3BB1HRo1rTo2kJVoMyvb2Q6pOm4pytTJS5WsrDR5bo/BE9td5KfaLCyxSPSe+WcV5ajmXo1kn012cnTNDc6Fy3AaYgTMqQ0+VTfrZCZF9wJ2snhdkBpvn3Z7WlmOxcLi6NherB+Zb2cmScgFODYXt45kE712zrTovIXsOCzxTFSqU4TxuJwmQgN+aOjSkIAuwOs+1uggUqTGS1Ljj/27MRAFb7gzUNNzJeb0drZyYM9mPvOJH4Z7KNOexwULY6h9r8cFl88x2Virs67G4HCXzaISU9VLwLl6drhLY0udjmk5W3HKcyavKLvHBRV5NhV5KvinKOGWlSx5/cIQm2oNmno0mnp04tySgjSLqjwbnzpGKmcwOCJInIaF6rUwFFJv7hEMBVBzl1PIST55nSePSzK3wGJW9sRkcIebrnFC8MzrNkiOk/j9I/h8sXv1INFHVJXNsGV4jhUTTQWelJiz9ZUnMFwurr768nAPRYlBhg5LZ1nkp0q21Ok8sc3F3EKLspzIKY4+1YYCsPGgQWufRn6qzXkzVDBOUaabJJ8TmA9ZThHjA206+1t12vs1spIlVXlWRNXxU5RIkOCV+ENTvaIUHGxTHe5OpTjDZm+LhpQCTUhyUiQFaTZF6fY51amMBjOybO69/2nqDxSyanmlU7xblS4IO2k7NbiinQo8KTHFtm1effo+Vq5cFpFd7JTYIAQUZdjkpNjsPKyzrV5nT5NTQHs4IAiYTttYn1uSGidJPtJxI8ErnZazwrl60TEgaO3V8Aed9O7Z+daEFXKcKt2DTn0XjyFZURFSXf8UZZpz6TC30GZuoc1wAA51aOxt1jnYqlGabVOVrwJQyoni3JK+4Ri4pD9O4Tpj1nVqKvB0CqFQkIJUjeJMm5zks+viFs3EUD2LZs7A55IxEeyIBaY9vkLxkUoFnpSYsv7ZB2g4uJvf3vn3cA9FmQbcBiyeYVGWY1HbrtPYpZHoc1rOakIyFBAc7tbY23Lqs4XXJUn0Spp7BB0Dgtn5FilxEp/7xBToSNPeL3hpr0GSz+m2EW1BM0VRJlecx9nOUJZjs79FY1+LzsE2FYBSTpQcJ2no1DAtptVCf0mpyePbpv6DMBwQjASd2jbK8R5+ahuerMUsKQUj0idik+BLn3s/fcOCjQckdLzE6lUrwj2kU5Ly5AGZQIiYmZPaktEdBdFOBZ6UmLL2yXu54spLWbp0cbiHokwjST6nkPrC4pNfPQyZToH1oYDAls6JUkpIS3AyoYRwWipvPqTz8j7nTCmEpDTLZmGxFZGT8OYewdp9BumJkhWVZsR2dVEUJfzchpMFVZ5rs79VY1+zzoGjAag8i7jXbM2VEvxBp+bPYMA5blqWM/m2pVMM15ZHuhG5JXEepxhw0jSsDxRL8lJtttUbtPUL8qO8Zfh4JHrBpUtC1tSnM3QPCfLc0+d3PVY5JfMYGOzFZaSFeyhhE+eRvPTMvxnu7wxL4Mm0nIuvZ8ryqWnVKMs5VnOrc0CQkSjpHhJYNhTEQBZ+W5/AHxTMyFSBJ0WJGN0dzRzcs5nPffLH4R6KohzHZUBGojxtd7fMJMlV800GR2AoIGjtc7anlGTaE94V7lw1dArWHTDIS5EsKzcjPjNLUZTI4DZgboFNec6xAFRNq0ZKnCQ7WZIcJznQqtH9mo5SPpez1UUTEk1jdLty7xAMBzVClkAgKcu1VR2pKJbohZQ4m33NOvlR3jJ8PISAonSbg+1Tf/XGCXZF1vwi3GwbRmQiCyrigOhc6EsJw0GnFELPkNO5Ld4jCZnO/HJwxAnoj4Sc2wsBHgMSfZIkn6R/2Kat36DqoreRYAyG5TnUtmtkJklS449/fzZ1C/JS5WigqWtQkDvCaGOCvmGB25DkpkgauwT7WzRm5dhRXZi7rkMj0StJS4j+z6oKPCkxo6e9CQCPR806legkhHPyTPRJkuMs9rdoNHZrZCRGRh0GKWF3o0Ztu05pls15Jdakda1TFCV2vTYA1dSt0dYvaOjS8LcI0hNsLi4PkeSTJHjPvOU4aMLBNo1djTo1LRo5KZLiIzX4vDGy1WI6EALmFVq8tM/Fzgad2QXR0a5+Iiwssajv1DDtqV0dy+hfx0647XubMe0SUrwBILIPIFLCwAh09Gv0+wXDQWcL5eCIIGCO770UNGFgRNDcA3AsCJqSFAdMbSB4wO/UQC3LOTHw5w8KugYZvSA74Bf0DgsSfc7/SzJtats1knw2BemSfr9kwC9IjtIC6SETGrs15hRYqsaTokSSmbPPZ96SVXz+89/mkkuWkpaWGu4hKcpZ87lhbqHFjgYDTUBVvhXW7WxBE9YfMGjqEcwrtJidHxvthBVFCR+34XRRmpEFUlqjdTnGc2xxG1CVb1OabdPQpVHXofHqAWd6mxrvFAfOS3UyR9UxK7LlpUpm51vsadZo6NIozbbISpKkxMuozlg4E0Nz6lqZU5xgo2vRuRifTDWNI4zog2QkRXbUs7FLsK3BYHBkcj4YXpdNRa590uDPZNvfqnNh6ckDLT6PpLb92AXZzCRJ54BGYbrzf13juC1pzhbs6H2fN3RpWDaUZERn9t1/U4EnJWYIIXjnJ77Hdz56JV/84u3cdZfacqdEt6o8GzDZ0aCzr8UpLFiSaZOTMnGTcCmhsVvQNyzo9wsSvJDoleiaMykVwilq2NDpnPwuqTTJm0b1NxRFmRpCnFuhY7cBs7JtZmXb+IPOcau1V1DboVHdrJOeYDO3wCInRQWgIpUQML/IoijDZke9zs7DOpYtcOmSmVk28wojs+bhuRocgZHQ1L8pp/u2VCmhpdeZ+5Rk2OgaGCkVlCf6cbsic4k8OAJ7mnRqJ3FrZkGazZJSE3eYfgUlmfYpP+dp8ZJ1NRrnlTjHgrkFFs/uNrDsY9mxsXSMaOnVyEyUx9VBjGaR+alSlLOUkp7Nm/7nc/z9V1/htts+SUlJUbiHdE6OFlI1xlBgT4k9QsDsfJviDJv6To26Dp01e3VcuiQzUZKZZJN1ZA/82Wx58wdhU61BU49GboqNaTnpzfEe5wrSUV6XpCjdpjzXIsE7gU9QURRlEvjczlXvGZlOJlVrr2BXo86Le13MLzKZnR8bV49jVUqc5JIqE8t2ari09Gjsb9Fo6tFYUREiOS7cI5xYk5W1cibxnul9EWl7g87eZidKMej3U72/CU9qKQtnTtzyWErnPdwz5AS4hgIC03Ky2ywLJAKPS+J1Sbwu5zXJSHTmdf+91bSjX/DCHgNLTt77pTDd4qIyK6wZhuknqWXU0S/ITHI6Pse75Wj3S9eRjNedDToLSyKjLMVEkdIplj4zK3bOVyrwpMScpauv4+E/fZ/77nuEz33u4+Eezrgc6tCYkWnTMyTYUqfT0e+cdTKTbJaVmdP+6tR0Fe9xAlBVec57o6VX0N7v1DSxbIGhSdITJRkJknivJM4jiT/S7UnXnJNX0HT++EOCzgFBe59Gx4DApcPF5SEK04+d6I8GPI/+8bmJ6W0OiqLELiEgN1WSk2KyrV5n92GdBA8UpqvtwpFO1yArSZKVZDEjy+KFPS6qm3SWlsXWAnO89XgmQrxHTus5ZSAEQ68J+B1s1ZC+fAriWojzZJzz/UsJ9Z0ae5o0+v1nuDLoP/H114QTfEpLcAp+J3olw0HBgmKLoOlkyIUs5++RIPSd6THOQCCpyreZUxDeoNPJ9PthMCDIPLJlLiNJwmvGWJRu0zesU9uuxVSQZijgvL4ZibHznFTgSYk5bo8Xt8eLiLIZZVufYEe9zoBfUN2kkeiDxTNMNAE7D+s8vs1FVpIkO9kmM0kS75G4dJUJNZ0IAWkJzkRkDja2DT1DgvZ+QUe/xsF27YR0fadNM7z2LG1okswkydwCi5lZNp7/qp+pCdB0wlpTSlEUZSIdLV49FBC8UmPgq3NqB5XlWGr7cBRI8jn1wPa1aAwFLOJjZOsJcOQcPbViaTF7Nl7eb4xe3AVIT3KRn9hLRfG5B536/U42eXv/2QeDbCnoGnQKaZ+KS3eCh16XxGdK/GexXdPQJCWZNmU5VkRmEg6OwDM7XVyzODT6NY9xfGH8o1t0O/qd+XBWUmwcz3uHndfzvzv7RTMVeFJijpSSgb4eUlJSwj2UMfMH4eV9BqblZD3NLrCYk2+Pbp/KT7U50KbR1q+xrV7HPpJmq2uSODf43PLIH4hzO4GJk6XpKrFF0yA90cl2qjqydcSyGe1sMnykXa7LAI8hcRvOCTvJd3Zb8xRFUaKZocPyCpO2PkFrn0Zbn2DtfoMr5pqkxNDkPlaV5VjUdWi8WG2wssqMmeBTOLrLFaZP38BTIMRxQSeAzkGNzsE0drVJkn2SqnzruEzwsTAtqG7SqW7WRufpkylkCUJ+6D9JxtSZaEJSnmNTlW+dcPExktS261xUbh53IfToBVXff902M0kyHJjS4U0q03Je11i6CKwCT0rMCfiHsCyT1NTkcA9lzDwGZCdLGrsF/qDTCvW1aaReN8wttJmLU4enZ8i53XDQaS3qD8JQwNlC5Q86V0p0TZKXIrm4YmrboCrhpWuQeKRAeDR38lAURZks2cmS7GQL04KndxmsP6hz1Xx1rox0XhesrArx3G4Xj29zMTvfoirPVhdSxsmtS3JTpu/8oOZwP3DyzCbLFnQPCTr65WintLHwB+H5PcaZt9VFgPQEmwtnmUc6vkW2ox1JX6s4wz7l7DZWinDD0S6XsZVEoAJPSswJBvwAeL3Rc/TRNOcqbL8fntjuor5TpyznxIMtOFdsM5NOHVSwpROY6ugX2NN3XqEoiqIop2XoUJFrs+GgPlqsVolsST54/cIQuxt1djXqdA9qLCs3Y2pxNtnKcu1p+fsKWfDs2v3sbfORU3D6LXUnm3+fSiAEz+12MRCmIvFjFe9xMrlmZtkRV8fpVE72OsRScOl0eocEce7YKqmiAk9KzElITsft9lJf3xjuoYxbkg/Ksi32txrUtGpkJI5/478mnI4QJ+sKoSiKoijKMclxEhD0+YU6b0YJtwGLSiyyk21e2mtQ265RlhO9W8emMgjk0iXlObFVnP1Mnn5mDdVNOhdefAkzZpURDO5mYdkIlm0QMCFoCgLmkWYqLifLJnOMdYIGR6ChS4vooFNynM3sfJvC9OgJOE13toTDXU7DqViiAk9KzNE0jZLKhbzw4it89KPvC/dwxu28GTbdQzYdA4KhEYhX7esVRVEUZVIk+yQCSdeACjxFm7xUSXayZE+TTmaSJCUuOl+/OM/UjXtBUWTX9JkMTQOp7Nv+BJ+86WJAUJE398h3xr+ot2ynxf3giFP8O2gK2vsiL5ojhKQgzWZWtk1WkoyprJnpoLZdI2AKilXgSVEi37wlq3j0nh8zNDRMfHwEtmk4g+XlJg9tdnOoQ2NuYWwddBRFURQlUhg6FKRJ9rfozMpRGQHR5sJZJi9WGzy1w6Asx2Z2hBdLPhmnJuPky062Kc2eXnPKAT/MrFrETdfOPfONT0FKaO0THGzTae0VmHbkHiR8LklptkVpto3PHe7RKGeje1Cw5ZBOabYVUx3tAKbhDl9lOpi3ZDWBQIDnn3853EMZk84BwboanYc3u3hlv85L+ww0IVWLZ0XBqcvQ3ifC0vlHUZTYV5VvMRgQ1HWoaXG08blh1VyT2fkWB9s0Htvmoi0CM1BOJ8ELReMoZH024j2SZWXmtMt8efrVRrxaAHEWT9yyoaZV4/FtLl6sdtHYrUVs0Ck72ebi8hDXnBdibuHEBp16hgQbDuo8vdMpA2JNr9jllNtwUCclTnJeSextiVUZT0pMyi6YyczKRdx66zeYObOE2bPLwz2kk5IS9jZr7GjQSfBCQZpN54DApcPKKpO0SU77t21o7NbITraj7gqhMn28st+gpVdjZWWIXBWMVRRlgqUlSIozLDbV6vjc07vjVzRy6U7n31k5NutqDF7YY3DVfJOUKMoWOH+mhT8o6BiY+OCnrkmWV5jTcp53uMPicP06lpQvH9fPtfQKNh8ynC7TEcpjSGZk2czKtkiYhLIctoQ9TRq7G3Xi3JDkk2w+ZLC9XpKZJEmOkyR6JanxctLXK9PFgB96hzWWl4disgGACjwpMesjX/89d37lPbzxje/mwQf/yIIFc8I9pFFSQnu/oLpJp7VPoyrfYl6hNeUp/lvrdGranIn2lfNCKi1XiUhDAeeD4Q8JTtXNUVEU5VwsKbUIWYKX9xqsmjv5F36Uied1wcpKk4c2uTjcrZESHz0ZA27DueD46FYXI6GJnQzOLYi9LTtjYUsomVGMFDM50CYpSrdx/9fKV0oYDjoF3r1HAnPNPYKX9hpIIi/oJJBkJEpKs51i4ZMZnNjZoLO3WaMq32ZOgYWuOZ3WmnsFHf0ah7s0hgMgEczMslg8w4rJYMlUaurR0IUkJ0YvfqjAkxKzEpPT+eR37+WXX3sP17zpf9i65WnS09PCMpaj+8MPtWu092uELLBsQbLPZnlFiIK08BxgOgaOLOiDgqGAwOeOzQOdEt2CpvO3WggqijJZdA0uLjd5ZpfBqwd0rppvqkVUFNI054+IwosUhg6VeRbb6idueZbolZTnTr+9USET1u438JvOh3hTLWw55Czok+MkHkPSNyxo7dPwB5258KxsJ3iy87AeUUGnOLckJ8UmN8UmO1meEDybDG19gupmnYXFJpV5x94/KfHSySTMd75m2bCvRWNHg0FJplPIXDl7vcOClHiJoYd7JJNDBZ6UmBafmMx1H/4GP7r1LdTXN0564Gkk5Gxf87iOtccdCcKGWoPmHo0kn83MLBuPyznxZYe508TRmjluQ07Lq2FKdEiOk9hDTvcpRVGUyaJrsKDY4oU9Lvr9Qp0Xo9BIEEZCYlK2Hk2Fkgyb7fVyQgIfmpBcVDb9Aqim5QRDWvuOf+K2FDT3CJp7Tv5zB9p0NA0G/OENOumasz7ISbHJSbFJ9DLla4XDXRoJHknFGYKWunasOL7PpY6X50pKYvrzqgJPSszTNedtbprnlnIdCMGBNg3TEuSm2mQkSjThfL2xW6O+08lmAudknxovkdKJXrsMWF4RIj81slqaHo2oF01yuq6inItZ2RZdA1pEfXYURYlNqXESTUgaOjVSo2irluJo7nUmM1lJ0Znl43VDVrI85wLpAsmSUmvaZQoHTXih2qB78OwmtftbwpNqEu+RFKY7WU0ZiXLK5+SW7Ww59AcFzT0aB9s1ynLsMc27nCwsyaZDBktnmapsxzmw5dQHGaeSCjwpMW/H+qdJSExk/vzZZ/XzUsKOBp39rc5ZwNChullHE04qZMhybpOVJFlSauJ1SYYCgs4BgRAwI8umKD0yi3cn+SRdg05Rc0WJVIXpksJJ7vijKIoCTsby7AKLXYcNspJtVWg8igwFYOdhnYI0mzhPuEdz9kqzLdr6zj7yEOeWnD/TnHadkaWEjbX6WQSdnECPNcUd63wuSVGGs0ZISwjPheneIcH+Vufi+dHnrwvJnAKLqryxrQ3cBlxUZvLqAYMntrlYWGKRn+qse6SErkGnY2jQhGXlai53OlKKKa/3O5VU4EmJeQd2byApMYH29k6KivLH/fPVzRrVzTqz8y0qci3cBnQPCboHBablBKIK0v67damkLGfCnsKkqcyzSfRJspOn1+REURRFUU5lTr5NfYekqVsjN0UtlKJB77Dgud0GhgYLi81wD+ecFKRJknyS/nFu+XIbkrIcm6o8K2ZrxJxOfafG4a7xP/HiDGcOv7d58n9pbsMpcl6UYZOZGN5dEI3dgrX7DbwuqMq3yEyU+NySODfjfv/kpkhevyDEljqdDQed8ILHkIQsZ4ujzy2ZkWkjYzyj51ypjCdFiXI3fvTb/PqbH2D1Fdfz6rrHSEtLHfPPtvQKdjY4Qaf5Rccmn+kJkvQYSF+O80gq8yJr+5+iKIqihJMQkBJv0xfmWi/K2NgS1tXo+FySy+eYEZlhPh6agGVlJs/vMQiYZ34PpsTZlOc6mTPTMeB0VNeA07Snf0Qg5dg/u/1+QUf/5M7pE72SilyLkszIeI06BwSv7DfIT5UsKzPRJmBrn8cFF5VZzCmw6B3S6Pc7X0vySTKTZExn8kyUoQBkJEb/+vJUVOBJiXm5ReXc+sP7+frNl/C73/2Fz3/+E2P6uUAI1tUY5KRI5hbG5hXP3Y06zT0ar18YCvdQlCgzFIBAyOm+oSYTiqLEGtsWGKr2YVRo7xP0DWusmhOK+qDTUSnxktctDLG/RWdP04mRCkNzOrSV5VhkhblRTaRYPNOZqwdCUNOqUd2kY40hANUzNHkf9NR4mzkFFnmpkTNXkhI2H9JJiXOKz09E0Om1knyQ5FMlPMbLsp0gaFl27P7uVOBJmRZS0rNZduXbueuuv/KZz3wUXT/z5Ya6Tg3TgiWlZsScLCZa75AY7UahKGfSM+R0hKnv1Oj3OzOV8lyL80piMzCrKMr0FTTB51bnx0jXMyTYcNAg2WfHXKaA1wXzi5wyD/1+QchysvG8LqfL60QHDGKFxwVzC20qcm0aezTqOzTa+sSEdAocK12TzCu0KM+1I24NYUsn2HbBzOnX8TCS9fudTL2UGO6mqgJPyrRxwaVvpnrLSzy7qZMFlTmnvUIkJRxs08k/oXZT7BgJQfegoCwndiPrysTafEinc+D4WUqCJ3ZPkIqiTF+JPklLj0Zdh6QkU50nI82AH/a36tS2aSTFSZZXmDGb9eNxQaZqVT9uLgNmZNrMyLTpHRZsPKjTdaTw+Ox8i4ZOjcHAxL9pspJsLig1SfRO+F1PiJEjmxxU0Cmy9A0778XkuNj9rKvAkzJtFJcvILtgJp3BLJ7f42JWtsXiGdZJJypB04k8zymIrQ+/lNDnF7T0CGrbdTQNZmSpbBVlbDzqjKEoyjQxK9umuUfj1QMG8Z4QmUmxNR+INlLCwAi09Wk092i09Ao8BlTmT99i2srYpcRJrphnMhxwssYMHfJSbQ53aRxo1ca0JQ9ACInXBV6Xs3XOtMG0BG5DkuiVlGbbEbf18ehnp29YMBISHGzT8Lok+aqjdUSxj5xiYjkgqJYRyrSh6waGy83/u/1d/PLPf2djrUF6gmRG1okH3qMTGDuKj8lSwuCI0+mlZ0hz/h4U+EMCXZNkJ0kWFJskROgVGSXynGzbydY6nYApTpj4B0JOADfRN4UDVBRFmSBpCZKr54d4bJuLF6oN3rAwRJwn3KOaProHBa19gsERwVBA0O8X+IMCTTjNXZaUWhRn2DG9SFMmVnu/YG+zztAIJHghwSuxbMhKlhi6TWOXdsJ2vASvJCvJ2caZkWiT6I2ermOmBQfaNGpadYaOZHYJJBlJkvNnmrhUsDaiHH1bSfma/0SJrq6eMd1OBZ6UaSU1M4/6XfsozbZp7bXZeVin6BQTF4HEjMLAk2XD9nqd2nYN03aOXF6XJCVOUpxpk53sXI1RkzVlvHKSbQ60HT9TkQh2N+ocaNWI90qWzjJJ8jltjbfU6czOt5mRaWFLGA4KhICcZJU5oChK5PO64eIKkxf2uBgYEcSprcWTbmAEttUZNPVouHRJgleS4IGSDJvMJJvMJKkWzMpZyUqSZCaeekvmgN9ib4tO/7AgI1EyM9uK2O1yZxIIwdM7XQwFoCTTpjDdJj1B4jaiJ3A23SQcqbnb7xekRkGdp2AwyL59B9i+fTc//endY/oZFXhSppWO5joyM9IAmFdk8sQ2FzsP6ywsPn67WWuvU4QwK8pS6wf88EqNQd+woCrPJiPJJjVO4o3ROlXK1MpPk+Sm2LT0nhi1DJiCwKDgULvOgmKLtATnks2eJp2GLg2BU1dgRqZNTrLa3qkoSnQwTefvwRFBtgqaT7pXawz8QcGFs0yKMyKvMLMS3U4XdEn0wQUzY2N+0trn1K86f4bJLFXLNSocLSreOzS1gafhYT/btu2ipKSQ3Nxs2to62L17H7t376W2tp7W1nZaWjswDIOU5EQSE+M5VNdIdfV+QsEgQggKZ1SN6bFU4EmZNkb8Q1RvfYmvf+1WwGn3uaDYYlv9kUBNvtOSdnAEttQZpMbbUVXgbSgAT+504XPBFfPMqIiWK9FFCFhWbvLCHmO0QOd/a+jSmFdkjXZLLMtxut6pK2yKokSj7BSndsvGWoOs5GDUZkBEg34/dA1qXFweojBdzWEU5WwdanfmaLmpKugULZxpshyt9XQuTNPk5z//HRs3bmPx4vl4vR4CgSChUIhAIEgwGCQQCNLe3smzz77E8PAwAF6vl5GREeffcfFk588kKS2b5Nx52LZF92Afzd0DpGZW8ZaLrqOodC75M2cjpc2t180947hU4EmZNvZsfpFQMMDrX79q9GsVuTY+t8meRo3ndrtIibMZHBF43bC8wgzjaMdvcERgWoLlc4Mkx4V7NEqsculw2WyTl/cZtPadGHwaCgjqOzSKM2xcuqS9TxA0na48iqIo0calQ06KzVCbhlcdxyZVyHSWXqqWlqKcm+xkm9Y+jc2HDC4sNdUcLAoM+wM8/8jfuHvrMzzxyG9wu8e/XaWnp5e1azfw05/dzbatOyidfT4vrf0DtmXhcrsxXG4MlwfDcGG43Hh8Cay+/mPMWbySno4W2psPkZlbQv6MKtKzC9C0sdVl8Q8PjOl2KvCkTBvb1z1FVVUFM2YUj35NCCjOsClKt2nsFjR0aRSm25Rm21E3wTyajq4yS5TJZuhwUZnJo1tdhKwT33CbDunsPKwTsgR9fsEL1QaXVqmJj6Io0SnOLbGloKlboyRTZRBMlpR4iUuXbK3TuaTSxK1WKYpyVirzbBJ9ITYcNHix2uDS2erzFOmSEjz88zdfB+DTn/4av/zl98f0cy0tbfz97w/xrwefYPeuPUgpKSip4DM/foCZleeN+fF98Ulk5BSRP6PyrMY/Fqq8sDJtHD6wnUsuufCk3xMCCtMlF5dbzCmIvqATHAs8WbaKPCmTz+OCooyTL8AsWzAcPPY+7BnSeG6PwUhoqkanKIoycSrzbDISbRq71bR5MukarKwy6R8WvHpArZIV5WwJAQVpkstmmwyMCLbUqYr80eCvf/0NAH/72wNIeeo9d8FgkH//+0luePsHmTv3Er7/gzvxppXynlt+xHf+uJYv/+qpMQWdpJRsfPERPvrGGXztA5fwnY9dddrHPVfqqK5MG7rhmtQP01QLmuAPChK8Toe64aDz9ZO1vFeUyVCYZnOwbWyTmb5hjed3G1w2x4zKwK6iKNOXEJCZKKnrVIGnyZaRKLmg1GTtfhedA053MUVRzk5qvGRRicWGgwYlGTY5KerzFMnOP3/B6L8HB4dITEw47vvV1TX89a/38/e/P0xXVxczKhZw40e/w/krr8EXnzSux6qv2cn9d32DA7s3jX7tlu/dS231ZrraGpm35HKklFRvfZn//ONOLrriBi5/8/vO6fmpwJMybbg9PkZGAuEexmnVtGocbNNIS5CU5dgMB6GuXWc4CFJCcpzTWngkJKjr0AhZAo8hWVFp0tan4XFJtahXpkxWklN0d2Dk9Fl2q+eGONCmUdeh8+QOFwuKLIozbLUtVFGUqBHnkYwcORerY9fkyk+TaELSPagCT4pyrmZk2lQ3Sfa16OSkRFf92ukmKSlx9N/2a6qMV1fX8NnPfoNXXtlAYnIaSy57CxddccOYt8XZts3QQA/93R10th3m1WfuY9srT45+Pzk9m6y8Eu786v9gmiffnvD8w39QgSdFGSuh6fj9I+EexikNBWDzIYPcFCedv7bdySRJibNHO9T1DguaejQ8BpRk2hSk2ew8rPPMLifatKBInVCUqaNpsKIyxPN7XPiDp16JjYSgMtemrkPHH3S2ULT0WlxUFhttixVFiX1uAyQC03YKjiuTp29YYEtBnEcFnRTlXAnh7IZo6dXY16JRlmOPludQIotpHlvHJScnIqXk5z+/m+/c/jMyc4r44G2/Yt6S1XS1N3Jo71YG+roomDkb2zJpOrSXLWsfp6O5juGBbkLBwOifoYE+LOvUa8S+rjZKCjL5zGc+Qn19Iw899Phossb5K9/EG951CzkFpef8/FTgSZkWOlsbOLR3Kx953zXhHsopmUeKNJflWFyUKOn3CwzNyXI63dXV9ASTxm4NXZMUpEXWJO0Pf/gbP/vZb7nllg/z/ve/M9zDUSbY0df305+9lfS51zEcEGQn2wyNCAYDx9601U06K6tMBBKJIN4jyU6OrPeqciL1+Y1t6vUdH7fhHLOCZuQHnqL9td3fouFzS/JS1XniZML5+tq2E8hQWX+TZzJe34vKTLbW6WytM9A1k1nZqklCuJzu9V27dgMAy5dfyPCwn09+8jYeeOBRzl/5JjoaD/KXn30eyzIJBk6eSFEyo4RFC+eQkVGK1+vB6/XgdrtJSUkmJyeT7OxMkpISWbr0daM/ExcXxzve8Rba2zv5v5/8BiTMu3A1F11xPbMXr0TXJy5cJOQYit709/eTnJzMT+7fhS8u8Uw3V5SI88/ffpNtax5k164XiYvzhXs4SOnUZIr3HPv//laNrXUGKytD5MbIZGv+/JUcPtxMYWEeO3a8GO7hKBPsta/vUy+t4YU9BlfMM+kaEGypO/5ElRJnMzAiuLDUoiBdXW2LBurzG9vU6zs+Hf2CZ3e7eN2CIMlx4R7N6UXza9s5IHhml8GiEouKXLU4PpmpeH0tG9r6BI3dGm19GkHT+ZotBS7duXiUnWyTm2KT4J2UIUxbk/X6joTgoU0uLphpUaoCT2Fzqtc3FAqRlTUbgM9//uPcd9+jHD7chNB0QsERlly4mGveeAWGoVNUVMgllyylsbGZ6uoaPB4PhYW5zJ1bhThDVFhKyV13/T++9a3/Y3jYP/r1wplVXLj6epZcdi2Jyenjek7+4QFuvW4ufX19JCWdutaUynhSYl5vZyvPP/wHPv3pj4Q96NTYJUiJlxxocwqUZidJBgNOvaauQY1Z2VZMFf675ZYPj0b1ldjz2tc3J1nyhkUhEr2gn+Sc1zussaw8RFF67Ly/Y536/MY29fqOj3VknaZHQX3xaH1tTQvWHzBIP1LnUjm5iX59Qxb0+4XzZ1jQ5xe09wlM22lgk59q43NLDB0MzSkN0dqnsaVOR0qd/FRJVb6l6nFNkMn6/O5p1I90u1OfrXA61ev7i1/8fvTfP/zhnQghkFJy5ZUXs3ffQX7z6x8wY0bxcT9TWVlGZWXZGR+zoaGRjRu3sX//QV54YR2bNm0FIVhw0ZUsXXUdZfMuJD4xZUKe3+mojCclplmWyfc/dQ2NtXu49db/5atfvTVsYwmE4JEtLiz7xFV5fqpFea6tth8pMWPDQX20TpnXJZmd77zHFUVRolF1k8b2BoO3XhDErS7bTjgpYdMhnUPtGlfND0V8Vlm0GRyBug6N1j6NkAkhW2BaTrDPlsfmpXFuSZJPkpnk1BFN8p16W13IgoZOjX0tOv1+QWaSzQUzTZLCv7FA+S8H2zQ21hqcV2KquVgEWrduE69//TtG/5+Xl8PNN7+Lt73tjRQVFYz7/gKBAOvWbeKZZ9bw5FMvcqDmIABJKenMqFrM3AsuZ96SVSSnZU3I+FXGk6IAj//tDhpr9wDw1re+IaxjqevUcBuSnCSLvDRJgtepGeHWwdDVfnkltswtsOjo1yjLsZiVbaNFQZaAoijKqZiWQKAuDk0Gy4b1B3QaujTOn2mpoNMEMS1o7NY41OFslzM0SW6qTWo8uHSJoUtculOzLMknSfTJcdUvc+lQmm0zM8umqUewrd4Y7VxblqM6104kWzpF9zsHBCNBQU6KTUbi6WvAHtXeJ9h8SKc021KZhBGmra2DO+/8Pb/5zZ+JT0plqL+Ha9/yen555/fx+bxj2jbX1tZBenoqLS3tPPPMizz99BrWrFnH8PAwqRnZVJ13KZdd/1kqFiybkqym01GBJyVm2ZbFuqf/QVpaKh/+8HuYPbs8rOOp69DISJRcWKYO+krsi/PAGxadvCWroihKtJmVY7GvRWPDQYOLy021qJ4AgRA0dGkcbNPo9wsuLjcpVNuxJ0TfMKzZ62IoIMhMtFlSalKYbk9KYXxn+5YkJznE9nqdLXUGDV0284ssspLU63m2LBtaegSHOnTajmx9FMIJDu5u0pmdbzG/6PTdgfuG4eX9BhmJksUlljpuRZDt23dzzTXvYXBoCIEgMDzIO97xFlasWMrsOSvwD/t56ql/smDBHAAGB4eort7P7t372L17H7t27WNP9T76+/pxuVyEQiE0XWfW7PO58oZPMOf8S8mfceaaT1NJBZ6UmLV3+1p6Ott4+un7OP/8heEeDplJkgOtGh39NpnqRKwoiqIoUcPndjpDvbTPYFejzrzC0y/4lNPrGhA8t8fAlpCbIjl/pqlqBE2Q5h7BKzUG8W7J6xZM3bZFQ4fFMy3y02221ek8t9tFRqJNTrJNYbqtMtnGwbbh6Z0GvcMaafE2swucGlpp8RJdgx0NOnubNYrSbVLiT/656egXvLTXwOeWXFxuqszzCDI87OfN197EwMAAaWkpdHf3YtsWGzdu5957Hxy93aWXXkt+fj6Dg4P09fUBoGkaOYWl5BZXcum1l5JTUEpPRwspGTlULryYuITkcD2tM1KBJyVmvfDIH5k9u5LFixeEeygALCiy6BkUPL/H4LwSp6NEBAWhFUVRFEU5jfw0ydwCi92NOkXpakvY2bJseGmfQWq8ZHmFidcV7hHFBilhX4vG9nqd3FTJRWXmpGQ4nUlOsuSq+SZN3YKD7Tr7W3T2tehcvSA02s1ZOb3BgNOUZX6Ryez8E3dKzC6waOkVPLvb4IKZFoXpx9YUUkJ9p8bGgzppiZIVFaaqSxdh/va3B+jrdQJJIyNBcgtnUThrLiAQBw8hpcTl8XLxlW/HF5+E15dAYko6+TMqyS0qw+WOzlaS6m2oxKSezhZ2bniOX/ziuxGTYqhrcOlsk611OpsOGXQOWCyZZam28oqiKIoSJarybWrbdXYeNlheYYZ7OFHJsmEkJFhYbKmg0wQZCsCWQwZNPRqVec4WrHDOL4WAgnRJQbrJ4Ag8utVN96Ag3qOy2sYi0Qt5qTaH2vWTBp5cOqyaa/JqjcErNQZJjZLyHAufR1LdpNM5oFGUbnHhLCsqOnFON+3tnQihIaXNste9mze88xaktEFK3ve5n4V7eJNGBZ6UmHS0WWNWVmaYR3I8XYPzZzrpsusP6LgMWDxDpesriqIoSjTQNajKt9h8SCdkEZaMkmjnNsDQJf5guEcSvUImtPUL+oYFQVNwoFXDbcCy8hBFEVYny+sCgaSmVSc9wSROZT2dkRAwI9Ni7X4XwwFO+jtz6bCi0qRzQFDdpLPjsE7QFKTE2VxaFSInJbLeB8ox11xzFT/60S8BeO6h37Pjlf/Q19NBVv4MvnjHY2gxui9SBZ6UmJSSlo1huKivbwz3UE6qJNPGH4TtDQZVeZY6CSvTVsgCQ1NdHaNVS6+guUdTAXRlWslKsgGDrgGhFnfjZNnw/B4D0xIkx6nf3XiNhKC6SedAq4YlBW7D+R2W5drMKbAiMhBq6LCwxGJrncEjW9xcXB5SReTHwOd2/g5ZAk7TUTMjUbKi0iRownDA+VypOVVkmzevit27X6Kmppba2noOHWpgeNjP73//Vw7s3kD5vKXhHuKkUIEnJSZpuk5ecTmbN2/ngx98d7iHc1KpR4oB1nVqJ02jVZTpYGeDzsE2jeUVJrmpaiIabYYDgppWjYXFKp1fmT6SfJDolWyt17k83sSjtouNWXOPoHNAY1mZSa4K2o2ZlFDbrrGtXkcClfk2MzItEqKk1EtGwrHX2h88fSBFcfT7nd/T0eDimbgNxnxbJfzy8nLIy8th5cplAFiWxV//+gANNTtiNvCkpolKzKpYuJznnl9LKBSZLd2zkp2TQ3uf+hgq01dGko0lBRtrDUyVNBN1knwSEAyMqMuryvQhBFxcYTIUEDy82cWrNbo6fo3RoXad9ASbogzVYGWshgLwQrXBxlqDgjSbaxaFmFcYPUEngPREyY0XBbnxoiDluepi61gcatfITpajmU9KbAsGQwSDQbxxieEeyqRRK14lZp234g10d/Vw9eveSX394XAP5wT9w86MqzhDnYCV6evo52A4KNh0KAL3CCinlehzAugD/jAPRFGmWEqc5A0LnQDA4W6N9QcMpEo2OK2g6WzPLclU856xau0TPLHNRb9fsLIyxIWzLJVhNw0MjkDHgMYM9VmZNl54YS22bVNSsTDcQ5k0KvCkxKyS8gV89scP0Njcw/IVb+aBBx4N95COEzjSDKd7MDov+fUMCZ7dZfDcbgNLnReVs9A1KNjVqONzS6ryLCrUVdCoIKUTaNrXrLGpVic13lYtspVpyed2utxdMNMJPvUMRef5fKoETZCII5mSyplICdvqdFLiJa9bEFLb0aeRg206hi4pSFPzouninnvup7hsLgUzqsI9lEmjAk9KTCupWMgXf/4oVYsv4+abP80nPnEbwWBktFHJSpJU5lnUtOn0DYd7NOMjJby0z6BjQKO9X6NvWE22lfFL8kk0AVfPD7Gg2Bqte6ZEhuEA1Hdq7GvW2NussadJY12NziNbXDy2zc32Bh1bCuYWWKQlqNdOmb6K0m0MXdLco86Fp3M0I0z9lsamZ0jQO6wxp8DCraryThuBENS0apRl2xgqEXxaME2TNS+9yoJlrwv3UCaVOowpMc8Xn8T7PvdzKheu4N5ffpmBgUF+97ufYBjhffsLAfMKLeo6NA606VHVFUoIKM2y2HnY+R12Dwm18FTGTddgdoHaNhBJpITGbicTrW/YuTZlaE6HHCEg3iMpSrfJSrLJSpYR2UFJUaaapjnBp+pmnfw0qYLop+A6Mu0aCani0mNxtAaWR63WppX9LU4B+Yq86FkXKOemuno/Q4ODlM29MNxDmVTqUKZMC0IIll15A/GJKdz13Y/wsY9/iV//6gdoWniT/nQN8lNt2vqi7/pfZZ5NU7dN95BGS4/GrGyVDqyMjyZgboF630QK04L1BwwOd2vkJNvMKQ+RlSTxqsCgopzReSUWPUOCF6sNFhZbFKvi2SfwupzgdeegoCgj3KOJfEc7lI1EZo8cZRIETdjf6syp1bk3sm3atI2MjDRKSorO6X4GB4e45ZavApBbVD4RQ4tYaqudMq0suOhK3vvZn3HfPx/mM5/5OjICKoFmJkn6/VrUTSx0DS6pNIn3SFr7BP7I2MGoKMoYDAegqUfQ3iewbPAH4bndBs29govLQ1w626QoXQWdFGWsDN05J2YkSl49YPD0ToOOfhV5+m8ZiTad6vcyJnFu8BiSjgG1XJsu9rdq2DZUqmyniPaTn/yGK664np/85DfnfF+f//y32LJlBwDxicnnfH+RTGU8KdPOBSvfRCgwwp9+9jl8Ph+33/4lRBgvS2YmORkf7f2CovTwB8LGw+uGlVUh1ux1sfGgwSVVZriHpCjKaQwF4NUa47iFTJxHEjLB0GDVHFNtm1WUs+Rzw/IKk/Z+wdY6nWd3uyhIsynKsBjwC4YCgrIce1pvxctOltR3agwHIE41JTgtIaAw3aamVaMi11IXAmKcaTnb7GZm2/jc4R6N8lrBYJBXX93Mli07uO++f7Nnzz4AvvKVW8/pfoeH/dx7778mYohRQQWelGlp2ZU3EAz4+fWvv8bs2WW8+93Xh20s8R5Ii7c52KZTlB59gZskH1w5L0THgLqCqSiRrHNA8NI+A13ARWUmGYk2/qCgplXDYzj1ttTCRlHOXVaS5Mp5JnWdGjsadBq7XRiaxG1AXYfG6xaESPSFe5ThUZBms6lWp6FLozJPbbU+k8o8iwNtOj1DgtyU6RuwnA4Od2sETUF5jsp2ihSWZXH77T/jpz89MbPpkUfuISvr3PYMr127YfTfxWXzz+m+ooEKPCnT1qXX3ETd3q18/es/5g1vuILU1JSwjaUiz2ZdjcHhLkFhlGU9AbgNyFdtfhUlYg0F4KW9Bok+yfIKczTAFO+RZCSqSa6iTDQhYEamTXGGjWk5GYUS+PcWF/tadM6fOT0/d27DyeLZ26xTmmWPFhxXTu5o5os/qAqyx7qDbRpZSfa0DUpHmlAoxMKFl9Pc3ApAfn4u7373dSxevIDFi+eTlpZ6zo/x3HMvjf57/oWrz/n+Ip3aNKxMa2/5wG309fXzwAOPhXUchek2hekWa/e76B1WmUOKokwc04KX9xkYOqx4TdBJUZTJpwkn2AKwo0FnJORsuZvO5hdZmBasO2BgTs/425gd/f24dBV0imUDfugc0ChVjXoixi9+8fvRoNPOnWvYtWsNX/ziJ7niipUTEnSybZunn34J3XBRXL6AVW/94DnfZ6RTgSdlWktOy6J8/lIee+zpsI5DE7B4hjO7GBwJ61AURYkhpgVr9xv0+wXLK0w8KuikKFNOSudzuL9VozzHYm7B9I62xHtgWblJe5/gud0GI6o5ySkFjlRgUMfu2DY44gSjMxKjN/DU74fdjRpP7zR4aofBuho9atc0d911D9/+9v8B8OST/6SgIHfCH+Puu+/h4MFaLDNEXEIyHm/chD9GpFEJrsq0t+Ciq7j/rm/S19dPcnJS2Mbh0p2/g6ZKp1YUZfxs21mkBE1BIOQ0LKht1wmYTqbTdC5orCjhtK9Fo6lHY0VFiPw09TkEyEuVXD7HZM1eg6d3ubikMkRy7K+7xq3vSBZ8ole9b2JVyIJdjTpuQ+KJspV5z5BgW71O75DAtJwtxrkpEpchae3V+M92jaIMm5Q4ia5BUYY9ut6JVC+99Cpf+MK3AFi16hKWLFk04Y+xc2c1X/nKD0b//4Ev3DnhjxGJouztrSgTr3TOBZimyb59Byfl4DJWw0eu+PncanKhKMrxTAsaujQ6+gW9w4KQeWSrjnCyKYImhKzjt+8YmqQow6Yi1yY5Th1XFCUcpIRdh3VmZVsq6PRf0hIkV8wLsaba4OmdLs6faVGSGb0ZH5Oha0Ajzi1Vl7MYNRyAdTUGfX7BZbNNjAgPyryWZcNL+wxcmqQsxyIjSZKRIEefQ8iyqG7SOdylUdvuzE/6hi3OmxG+jM++vgF+8Yu7+c+TL2BZFi+/9Ai6fvwvfWQkMPrvm29+14Q9tmVZbN26E9uWvOtdH8U0QwB89scPEJ+YPGGPE8lU4EmZ9uLinSyngYHBsI6jZ8g5KKusBEVRjrJsJ1tiX7NO0ISUeElqvMRjvOY4IcBjOB2zPIbE43L+9rmJqkmsosQiISDOA7Y6tZ9UvAdWzzPZXKvz6gGDtj6LxTMsdezCCVoe7tbITlbBuFgjJdS2a2yr19E1WFlpkp4Q+QcJy3YC6ftaNGwp0IRkxTzrpGsXl+7Uc5tfZGFL+M92FzWtGqnxkhlZ4XlP/+AHP+fXv/7T6P8//OHP8t733sjy5ReOfu21SQgez8RFfHfs2MMVVzhd1FPSsgB4w7s+Tens8yfsMSKdCjwp015nawMAGRlpYR1Hz5CGzy1V4V9FUQBnq9ymWoOBESjNsqnMs0jwhntUiqKMV2G6ze5GHZcOC4osNFVh9TguHZaWWWQlSzYf0ukaFFxcbk37TM2WXqcQ/cwwLdKVydHvh82HDNr6NGZkWiwqsUYbEESyrgHBqwcMhgJON+4EjyQzySZpDF34NAGr54Z4aoeLTYf0KQ089fUNoGmCxMQEWls7KJ93IXMuuJwH//A9HnjgUebOrTwu8BQIHCs69/jjz7Jy5TK0CThoJyTEA3DR6ut52we/gsvlweWZXpO6KHibK8rk2rXxeTKzMpk3ryqs4+gbFqRM80mWoihOvYdtdToH23XSE2yummeRojIhFSVqzS2w8BiSrfU6AyNOoX9teje2O6mZWTbpCTav7Dd4aqfBeSXWtO3yNRKCjbUGmYk2GYnq+B+NLBs6BwSJXkmcB/xBqG7SqWnTiHPDyqoQuSnR8dr2DAmerzZI8kqumm+eVT02twF5qTb7W3UOdwkK0yf3uTc3t/LAA4/y5JMvsHbtej75yQ/yxBPPcuHqG3jwD98DYMWKpXziEzcf93OZmelccsky1qx5hd/97i90dnbz61//EK/Xc07jeeSRJ/HGxXP9h7+GLz58NYXDSQWelGlv/45XuHTlRRMSzT4X/qBT70BRlOmrc0CwrsYgEILFM0xmZdsItUBVlKgmBJTn2iR4JS/tNdher7OoZGrrnNgSdjTodA4IBE6WUVmuFXEL3+Q4uGKeyZY6nY21BpZtUp47vYJPLb2C9QcMJHBRmanOAVFoJAjP7nYxMCLQhSTe62Q6GTrML7Qoz7XRoyTzcSgAL1YbJHoll80xz6k4+MJii85Bwb4WnbxUc1J/Bz/72V3cffc9o///+c/vBuDlJ/42+rWXXnqVO+64m1tv/cjo14QQ/Pa3P+KSldfS0d7BQw89TltbB3ff/X/k54+/u92uXXv5z3+e5be//QuzF10ybYNOoAJPikJm3gy2btuNlBIRxrP7SEgcX7dFUZRppalb8PI+g7QEyaVVJoljSF9XFCV65KVKFhRbbKs3KM22xrRF5WwdbTrgNpzMi3U1Bs09gsJ0J5g94Be8WO0iN8VmQbEVURnXhg5LSi1cOmyp0/G55aRnR0QKfxDW7jdIT5AsnWWqouJRJmQ5Oxg21eqELFg1J0TngMAfFFTmSQrS7KjYVneUacGaamO0DtW5dqTTNCjPsVl/UOc/212UZFoUpNkT0tFSSomUEk3T+NvfHuBvf/vX6PeuuuFjbHrxYYb7u/jQh95DQkIcLpeLQCDAe95z/Qn3lZOTxf333c3rX/8u0Fzs2LWfhQsv523XXcNnbv0IZWUzxzSm7373Dn70ozvx+uIpLJ3NjR+//dyfaBSLore+okyOi696O3fc9i7Wr9/C0qWLwzaOBI+ka1AgJRF1dUtKZ9KqCn0qyuSxJWyrN8hKlqysUttwFCVWleXY7GmS7Dysc1GZNWGfdSmd44hpgT8o2HFYp7lHIyPRZiggCJqwotIkL1WO3r6xW7C9weDJ7QZLSq2wFfw9lYXFFv6gEzTzukwyk2I/+NQ1KDAtwQUzQyroFGU6BwQvVhuELEGSz7mAlBIvo/p9u6PB2R585XwT7wS9H0sybVLiJHuaNKqbdHYeNshPtVk6y8R1DpGJd7/7Yzz++NO84x1v4eGH/0NyRj7f+N199HQ289IT9+If6Oa55x6gsrJsTPc3f/4cfv/7n3LjjR/ig7f9ip6OFp55+Pf8+5En+fWvf8Cb3nT1aX9+ZCTAHT+/m2VX3sA7P/5ddEMV8VWBJ2XaK5+/jKzcYv7f//tHWANPFbkWL+93UdepMSMC2gmbFuw8rNPUrZHkk1xSZYZ7SIoSFUIm7GnS6RwUIJ1OdPmpNtnJ8pRB5dp2jYERwbLyyAg6DQWcCefiGdFR9FRRooWuwXklFusP6Ky1BfOLTqyXcjQotLtRJ2gKXLqkNNtmZpaNoTvn55ZeQWufxoBf0O8XBEIgOXbwEEhyU2xCFuSm2FTk2scV6xYCCtMleakhNtXqbKjVSfTJiKonJARcOMtipFrw0l6D1fNCk5olFgmCZgScAJRxs6UTIE2Ok8wvcjrURctWulNp6RXsb9VZVGJOeEZkSrxkWbmFZVs0dGmsP2Cwp0lnQfHZb0EuLS0G4N57HwTgsuVvJCE5jZaGGl56/C/88IdfH3PQ6ajVqy9B13WG+ntZ9ZabWf66d3LPzz7HTTd9gsSkJAxd59JLl/GBD7yTiy9eMvpztm1z002fAASXvel9Kuh0hJpOKtOepmksvfIGHvzHL/je975KcnJiWMZRkC4pybTYeFAn3i3JSg7f5M+24ZUag+Ye56wZ742ciaiiRLLDXYLNhwxCFuSnOgHk5h6NmladeI9kRpbFjEyb+CM1Kk0LdjXq7GvWKM44eUvicGnq0dA1Z8uLoigTpyTTxtAlm2oNntjuJjfFpijdRtOc2jANXRpdgxq5KTZ5qTaDI7C1TmdLndMZz7LBlk5WRXKcTWmixOeRGBromsTjgtR4OaZtMboGyXESKQWBCLy+pGuwvMLkqZ0udjQYLK+IwEFOEClh8yGdJN+xc0QssCU0dwtGTEFBqj1hmTORpLFLYygguLjcjIl6rYEQrD9gkJ1sU54zeRfDdQ0Sj6wxMpLO7XG+8Y3PcfhwM489/ixLLnsLr7vx4wDU12zH5XbzxjdewYEDh5g1a8bYx6frZGVl0dPZAoDHG8cHvnAnC5ZeSW9XKyPDg2xY9yQPvvFdvOMdb+VXv/oBAL/5zZ956qnn+dg3/0jBzNnn9LxiiQo8KQpOa8tH/vwj/vOf53j7298ctnFcMNPCHxSs2WdwZRiv7HUOitGgEzjbABVFOTXLdhaGB9p0CtJszisxiTuycJDSonNAUNvupJXvPqyTliCREoYCgpAF84osKvPCn+l4VLzH2eayqdagKN0mJ8IKECtKtCtIk+SmhGjo0tjXrLH+oDMl14QkO1myojJEfuqxz93giEVrn4ZpOa3Jc1NtEieoE3dtu05JpnXc40UStwFlORbb63UCIfDEaPKAEIx2QIukkgvnom8YXtlv0Od35pQ7DSerzh90zn/xHklhuh1Vxbb/W2O3YGOtTl6qHRNBp5EgvFBtICUsnTX5xe3jPRK3LllX42y5K0y3yU0Zf8ZYIBDk5pvfRUlJIT/72W+Ze8HlLFx2FZm5JYSCQWbPXk5RcSHbtz03rvvNy8+ho6V+9P9CCC649Nha8Q3v+jS//uYH2LZtNwA7duzm69/4Eauu/QBzL7h8fE8ixqnAk6IAKenZJKWk0djYHNZxHL2y95/tLrbVG1xSGZ4re6nxkniPZCjgnG0SVMaTopzSSAhe2GPQ7xecP9OkNOv4TnRCQGaSJDPJ4rwZFg2dGm19AkOHnBRJcYY1IYU1J1pplk19p82WOoOrF4QiYgugosQSXYMZmTYlGTbWkbizJpwCvP8twQuzvJMTnHbpksERwcAIExbMmmglGTbb63XqO7WY7nJXmWfz6gGDpm5Bflr0z7221RtYtuDKeSF8bsmeJp1+v5Otl5dq0+8X7GjQOdShcfkcE28UBBVtG/whRrPSatud1MILS6M7G8+0oHtIsPGgk7V92ZypKW7vc8OV80PUdWgc7tKo73ThdUmWlpnkjGP3x5/+dC+33fZd4uKcCZXhctPb2YptH8vanj27fNzju/qqS/n+939B4/X/e9LsJSEEHc21vPHqixkaGub9H7iVvOIK3vy+L4z7sWKdCjwpyhGJKZm0t3eEexi4dJhXaPHqAYO+YcKyIHXpMDPLYudh5xARSdt/FCWSSAkbDhj4g4Ir5pln/Ky4dCjNtinNnqIBngMhYFGxxVM7XRxq1yjNjt3FnqKEkxDhbeAxp8BiXY3BY1vdJHolPrckziPJTpIUZ9oREXT2uJyugDWtOiWZTmcwW4IgdrKDAIoznID/1jqDvNRQ1D83Q5dIxGgm0OIZJ27d7h22eX6PwZq9BqvmmBGd+dQ3LFhXo9M7rJGVZLOi0iTZJ2nvExE97jOp69DYcFDHloIEj2T13BAJUxiETvDC3EKbuYU2fcOwpc7ghT0Gs/NtKnKtMWU5vu1t13Dbbd9leHiY//n0j6lYcBFfevcShgb7AHC5XHzvu7eNe2yf/OTNPPCvx/jLHZ/ncz95CF0/PnzSWLuHtqY6+vrmsWr19TQ2tvDFnz+GyxVD+2UnSBR/RBRlYiWmpNPe3hXuYQCQnews8AZHwjfjmJVtU55jUZlrhbXelKJEskMdGs29GktmnTnoFI3SEpyMrJ2HdUxV6klRYlJequTNi0NcOMskL9XG45L0+wXrDxo8tcOgrS8yoh9zCiwCIXh2t8G6Gp0H1rv410YXT+4wWH9Ap7ZdY3Ak3KM8N0JAVb7FYEDQ3h8Zv/dz4Q8KhgJOx+ZTSYmTrKw06RkS7G2O3KWpPwjP7zGwJVww06R7UPDkdhfVzTqmLfCHwj3Cs9PcI1h/UKcw3eaq+SFev3Bqg07/LTkOVlaZzC2wqG7WeHizi7X7dfqGT/9zWVkZfPzjH8Dri+eiK66nvmbnaNAJ4H//972UlBSNezxut5s7f/Fdmg5V88/ffB35X2/mvdteBuD++/+NKzGPW773d3IKSsf9ONOBynhSlCOy8mfy9NMP8uSTz3PVVZeFdSweF3hdkqYejfy08Kz2PC447yRXphRFOeZgm1MAOFJro0yEeYUWh7s09rZozC1QWU+KEosM3dn2R+axr3UOCLbW6Ty/x0VVvsWCovDOCVLjJavmhnh5n4vuQcHsAgtNQO+woK1PcKhDAwwK0mwWFpthXTyfi8xEJ+OsqVsjOzm652GeIyvNbfU6i0pO/VzSEiTlOTbVTU4AJNK6F9o2rN1vIIDLZ5t43dDeL6jv1MlPtZmRZZEQhQkuIyGnBldeiuTCWVZEZDeCs+V4bqHNrByb+k6NbQeD/PHue/jt9/8HXT91eujGjdspqVgIgNcXD0D5vKX4hwf496NP841vfA5xFmmEixcv4Mc//ga33PIVsvNLufza949+b/nV78AXn0Rx2XwKS+eM+76nk8gNKyvKFHvL+29j1rxlvPOdH+FXv/rjCRHtqaQdueJV265R06qd9kqRoijhMRSArkGN4ozYDsYkeKEsx2Zvk85IlF7RVRRl/DISJavnmiwoMqlu0iMiGyU5Dt6wyMnKqMq3GRgR1HdqDAc1QCCQNHULXqiO3mvrQkCyTzIYiJAowDlYUmqS6JX0DJ35ucwpsPC64T/bXWyv1+n3M1r7LNz2tmh0DQqWlZujXfnOK7FYURHi4gqTgjQZldsi9zU7QZwlpWbEBJ1ey+uCilybP97+Pzzwu+/S0XH6nSm2bZOSkQtAwczZ3PzFXxKflEp3exOHGxrp6+s/67HcdNPb+cQnbub+u7/FM/+6i5HhQQB88Uksv/odKug0BtF7VFaUCeb1xfOhL/+Wh//8Q7785e+yb99BfvSjr+F2h6fva3mOzdCI05r9YJtNRqJkUYkV1XvIFSVWSAlbDhm4DUl+aoTMjCfR7COB8P0tOvPDnPWgKMrUcbZ+2QRNi231Bl6XSUlm+I95toR1NQZNPYJFJRaFaTYjIUHngGDnYZ248EzdJoyuQSjCD7Wm5QSG3MbxdbZMy8kGau7RqOvQkMC8wjO/Z9wGXD0/xN5mpwNsdbOOQBLvgcwkm+JMm6wkOeUBEtOC6iadWdk2mUnHrgR7XER1AfhACGpaNcpy7IjvFNlQ3wBAS0sbOTlZJ72NlJLW1nbK8xcBYJkhfvf9j41+/+mn7yMlJfmcxvGNb3yOgcEh7vnj93ni77/gsz9+gNyi8Rcsn65U4ElRXkPTdd7y/i+RUziLv/3iSxw8WMc999xJamrKlI9FCFhUYpGTYnOgzWnTnp1sU5gevSc5RYkF7f2CXYd12vs1VlSEcE2DM6nH5RS9PdSuMbcwctLxFUWZGvOLLEZCsP6gjtuQ5I1he7EtoX9Y0D0kGBxx6vwc/al4jyQtXpISP/a26VI6QYB+v2DzIZ3eYcGKCnN0LHEeyWAAQpZgXmH0dhgb8ENbn2BmVvgDfCfTNyx4YY+BP+ScCNyGpCzbJsEraejSaO8TWFIQ75GU5TrFocfarc7QnS1WZTk2vcOCgRHBgF/Q1K1xqEMn2WezvMIk0ee8v3qHBH1+QWqcJDnu5FlHtg0tvYLGbg1bOkG9mVnOBd2xsI+871LiYmv+va/FyXaqzIvcCKffP8KPfvRLWlraACgtLTnlbdvaOjh8uJGr3nUeAHs2rxn9njcunh/88E7u+X+/xOs9+z2Rmqbx0598i0/f8iEWLLiMA7s3qcDTOEyD6bKijN9FV1xPRm4xd9/+IVZfcQOPPfqXU0bYJ5MQTtHP3BSTf7zqpqFTpzA9eidTihLt9jVrbKvXSY2XLK8IRfXVzvGameUEwdv7xbhaHCuKEv2EgAtKLQKmYO1+g8UzLIoz7BOCRraE5m7BwXbnWGHZTiQgzn0kU0UAEoaDYEuBJiQpcU73vBlHutX9N9Ny6unVtmv0+Z0HTImzWTXHJP01wQNbwq7DBrkpx2emRBMp4ZUaA6/LyTSNRFvrdAwdlhab6Jqkrc+pAWjZgoxEm3lFFnmpNones+846HFBdrIk+8i5ZmGxReeAYMNBg6d2uihMt2nt0xh+zXbERK9kToFFdrJNwBSMhKC5W6O+UyNgCpJ9TmZPv1/QO+R0oh3L+NwGJPqcgFusCIRgf6vGrAjOdtqzZz9veOO76O3pBeD73/8KSUmJp7x9RkYaLreb/l6nQ7nb62NGxSLe+Ynv0tvVxl23f5hVq67jD3/4KeXlpWdV6+moV1/dDEBx2byzvo/pSAWeFOUUyuYu4XM/eZiffuEG3nzte3ns0XvIyEgPy1iEgHmFJjsPG+xu1JijCvwqypSr69DYWm9QmWsxv3j6Zf343M4CYCR4ZOWoKMq0oglYVmby6gGDDQcNttdLSrNtUuJtAiGne1l9h4Y/JEhPsJlXaJEWL0mNlydkhlq2k63SPSRo63MC+jvqncLSRRk2HsPJTOkdFuxocOrL5afZVOWbuA1JTsqJW67qOzX6/YKls6L3Al33oKBnSGNlZShiAwIelyRoMrrlsjDdYn6RhZRM2piFgMwkyRXzQuw6rNPSq5GZaFM6yyYlTtI9KNjfqvPqgePfaF6XZEamTUmmTcqRzrPNPYI1e13UtmuUZp9+Pi2l0712OOAENmOBlLClTkfKyM12euaZNbz73R8lEAgA8M9//o4rrlh50tv+9rf/D6/Xw003vZ2yWTNprt8PQMWCZXzuJw/y7IO/Y/OLDyOExp49e1m69HUA1NVtJjk5adxj+/vfH+J///dzAOQUzDqbpzdtqcCTopxGZm4xn/ruvfz0izdw7bXv41//+gNZWRlhGcvsfJvmHpumbhV4UpSpNDgC6w8adPRrzMi0WFBsRWUR0XPlcUFags2WOp0knyQtIUZm4YqijJmhw/IKk34/1LTq7G/RMG0dISRewwkOlWbbpMaf/viga5CeKElPlJTl2IwEnQX+gTadus7ju1YVpNksKDZJPE2XOtuG3YedDmPRfGyqbdfwuSXZKZH7HExLYP7XNPRkmWqTwW0c7bh8fMAkJ0WSk2LSMyQYDjrd9NyGJMHLCQHK3BRJabbFxlodCZRm2ac8p+88rLOnSScz0Y7YIM147WnSqO/UuajMHPMWyKn25a98fzTo9Mgj97BixdJT3vaLX/w2ADfeeC1VVbPYvnf/6Pea6/fzwO++w+tfv5oLFs5gy9ZdHDxQS0FBHiMjAZLPouTTX/96/+i///jjT/Hhr9w1/juZplTgSVHOILtgJp+8/W/c8aUbWbRoFR/+8P/wiU98ICx1n3qGnPbBiqJMnQOtOh39GguKTCpyTz1BjXWagEurTF7YY/DsLoOqfIvKPBvj1J2NFUWJUUk+WDzDYkGRhS3BpZ/9tioAr9spYl6ZZzMUcIIblg26PrbaOoc6NAYDguUV0ZntZNnQ0OVsJ4zUOno9Q4KtdU59wwsjNKssNV6SGn/62wgB58+wEMCmWoPWXpvFM0x8/1WQPmg62+tn51sx01SjoVNj52GDuQVmxHbkPXSonv37agD4ylduPW3QCWDVqhU8++xL3HHHXSxcOJeHH3mKxkPVFMyoYvfG5/H5fPz+9z87p9pOr/XII/cghODee//FRz/6BZrq9pFfUjEh9x3rVH8sRRmDvOJyvvqbZ1nxhvfyq1//mfkLLufhh5+Y0jHY0qmHEKlXJxQlFh1q16hpdTKdqvJttGl+1nQbcPkck/Jcmz1NOk9sd1HfqTEUcNL3wenE1Ngt2FSr8+wugyd3GDy21cXDm108s8tgU61OTatG96AY/RlFUaKToZ/Y1excCAEJXkiJd7KhxhJ0siXsbtQpSrdGt1NFk6AJz+wyWH/AIC9VUpUfeQGBtj7Bs7sMRkKwvCJESYQGLcZKCDh/psWy8hAd/YIntrvYVqfT1ifoGxbUd2o8u8vJzyjLiY2gU9eAYP0BneIMK6J3Tqxfv2X039df/yb27q3htttu52Mf+wKvvLLxhNt/7GPvB+B73/s5RUX5lJfN5Pff+yj+4QGktLFtm54jdaImwtHaUAUFeQB0NNdN2H3HOpXxpChjlJCUyrXv+wKXX/t+7vnZ5/nsZ7/F6tUriY+Pm5LH1zWnmGbXgGBW9pQ8pKJMayMh2Firk5EoWVAcGxPPiWDosKDYYmaWxZY6g3U1zlRCF5I4DwwGQEpBgkeSnmjj0sHQJJrmbFvs6BccbNeQR7oeFWfYzMyySDjNNhpFUZRTaekVDAcFlXmRu5g+nU21OkMjgtVzQ2PutDaVgia8vM8gPVGyosKMqSzXonRJVpJTN6quU2Nvy7EnlxZvs3reiZlQ0WpgRJCWKFlSGtnlAjZu3Db672vf8l4O1dYBzjqstbWD0tIS7rnnn3zqUx/C5XKxYsVSrrjyUp5+6gVuuukTlMwoorWxgUf/8lPe8M5P8dxDv+PTt36Ne//2mxMKitu2E5gyjPGFRL773Tv40Y/uBCAu8Sz2601TQsozX2/s7+8nOTmZn9y/C1/cqavJK8p00dV2mG988DK+9KVPcuutH5mSxxwKwONbXczKsVlUohbBijLZats1Nhw0ePPiYMxMPCfDwAgM+J126YMBQaJXkpNin7Yei2VDx4CgoVPjcJeGZcOcAmfr3lhbqyuRxbKdrIjDXRpdgwJNQKJPUpplk5188jbnijIRXtprMBSAqxdE5vav0+kaEDy9y8UFM80zFroOB1s6gbG6Do1rzgvF9LlQSqeYfciCZJ+M2OLu50LKictOnCx//ev9fPzjXzrl9+fMqWT37r285z038POf3w44AaTvfe/n/PjHvxy9XcHMKr5853/Y/urT/OZbN7Ns2RJuueVDrFq1gnvv/Rdut5sPfegzzJ8/hxdffGhcY5wx4wJ6e3sB+PlD+3C5p/eVM//wALdeN5e+vj6Skk5dsF1lPCnKWUjPLuTiq9/Bj370S4aGhvniFz+ByzW5Z6h+v8CSYkxp54qinJtACHY0OIVqY3miPRESvU4b6/F0utM1yEmW5CRbnFdisbtRZ9dhnYNtOllJTnHgtAQ5GoQ6Ok92GRKf+8RisUr42NLp+LjzsI4/6AQes5OdBXRHv+CFaheJXqeY74zMyG3drUQn23a6lEVbVmpNq0ZNq85QwMmsmZEZWUGnoQBsr9fpHNDwB516XrF+LhSCMxbFj3aRHnQCeNe7rkMIwZNPvkBVVRkXXXQ+TU0tfOqWr2KGQuzevReAe+75J0uWLOSGG96M2+3my1++hUWL5vLe936SUCjEjR/9DgALll7BR772O578x53ccMPNpKWl0t3dM/p4Uo7vszc87Ke3t5e4xBS++qunpn3QaTxUxpOinKWR4UEeu/cOnnngLi5adgGPPPz/xp2qOR5DAXh0q4vSLJvzZ0bXBEtRokkgBM/vMfAHBVfNDxE3MfUolTPoGRLUtml0DQl6hwS2PPkMWQhJnNspOFySaZGfKqd97a1wae8TbK7T6RvWKEy3mJ3vtDY/uriR0slsO9Cq0djtvEhFGTZl2TbpEbilSIk+UsJDm1zkpthcOCuytxAd1TcMT2x3U5BmkxJvU5HrbEmOFCNBeGa3C8uGonSbonT1eVXC7777HuFDH/oMaVkFvPtTP2Dd0/9k4wsP43K7qaoq5/zF83nrW99ARkYa73zn/xK0PXzx54+hG87VDikluzY+x3MP/Y6UjDwycoo4sGsDcfogzz5z35jGcNdd9/Cd23/KQP8AAHc8uA+3RwWexprxpAJPinIOBvq6+Pw7zgPgppvezs9+9p3T3l5KecL+4jMZCR0tcOy0fb1qfkgVGFeUSRIIwQvVBsMBwWVzTJVhGCaW7Wzfs+WRPKojfwdNGAoIhgKCjn5B16CG1yUpSrdJjpMk+Zw/KqtmckkJ+1s1ttXppCdKFhVbZ1yYjoSc7asH23SGAoKMRJuqfIu8FLUNTzk3R7dFLyw2o6LOU78fHt/mDst4dzToCAFVedYpazWtP6DT3KNxxbyQqr2nhN3atRt49dXN3HTTDfzlL/fzzW/+mMLS2cyoXIzL5cbl8dHb1crB3RvoaGmgdNZMVq9azt13/4W3fuDLrHrLzSe9361rn+Cu2z/Cd77zpdEC5adTX3+YJRe+jryS2dTt20p6TiHf+cPLE/10o5IKPCnKFLDMEB9/06zR/zc378TnO/EsvWHDVu688/c8+dQL5OZk8573XMcHP/hukpISsW2bRx99ihdeeIUlSxZx/fVvQted2UDvkODZ3cboVac5BRaJvil7eooyrQyOwJq9LkZCcPlsMyq7I003vUNOofLmHqez3tFNeW5DkpEoyU2xyUu1iT9D1potIRiCkZAgYELIdLqIWtLZymMf+fvY/wUelyTO7RRUj3NLvK7o2MZwrizbKbpf16FTmee0GR/P1kdbQkuPYE+TTtegRnKcTVWeTVGGrbZQKmdte71OdbNOeY7FwpLxvSenWueA4JldLmZmWSwpnZoM9roOja31OoGQ84spSrdYVn7iYwdNeHizi9n5kd35TJk+Vq++js2btwPw5S9/mvz8HF5+eQNrX9lEfV09ALlFs7jg0mvJzC1hy8uPsXWt03nccLn52b+q0fUTd6Tcd9e3eO6h31NSUsxf//orZs8uP+UYLMvixhs/zJZt++jubAXgU9/9K5ULl0/0041KKvCkKFMgMDLMLW+tIjk5iQsuWMSf//wL4uJOjAzNm3cpQdtg6RU30NV6mPXP/QtD11iyZBFr1qw77ra6rjNnTiVCCFa+7RYyckv54WfexmB/N294w5X87Bc/IiN1ajrpKcp00TUoWLPXwKXByqqQCvBGIdOCwRFB/wj0Dwva+zU6BgRSQmG6TVmOjdcl0QR0DWq09Qk6BwQjIUHQhGOVpE6kCefnNM2pLyWEkx332u2AmnDqTznBKEmCBzKSbDISZURtozkX/iC8tM+gb0hwQalFyTnUpTm6Da+6SaelVyPeI6nMc+pAxVLXLGXq1LRqbDmkk5MiWVIamd3IpIR/bXQRsgRvOi84JVu5TQue2ulicAQuKLUImrC1TufSKpOclOOXgbsOa+xu0nlTjBcSV6JHf/8AN9/8aZ5++kUASktnsGbNw8TF+WhubmXduk0888waHnzwcTTdxSdv/ysH92zi/ru/DcCvHqs76W4TKSW7Nz3PQ3/8HoO9bezeteakncqllHziE7dx798fZN6SVWxf9xQFM2fz5TufmNwnHkVU4ElRpsCLj93D33/5FQDy8/O4447vsGrVihNul5s7j2v+5wtcfu372b9jHY/8vx9zcM+mM96/Lz4JjzeO3i4nur7o4tfxodvuZMksZyEVK4sZRQmnpm7BKzUGKXGSFZWm2soaQ0Im1HdqVDc727teK9lnk5nkBIk8BnhdzhY9j0vi1o8FmY4Gmv6blBAwYTggGA46f/uDx/7d7xcETIEQkrR4SVaSJDPJecxoPHYPBeC53S5sCSsqTNISJi4jsGdIUN3kdDh0u6Ai12JWto1btcBRxqmlV/BqjYEtYV6hxcysyApktvY6Bfdn5zvZglPh5X0Gjd0a55WYlOfamJYTQG7rExSkScpyLFLiJO39glf2G1Tl21M2NkUZq/vv/zcf/OCtACxfvpRHHvl/xwWUurt7uPHGj1C9r5abPvNTMnKK6O/tpHze0lPep5SS733idWSleXnqyb+jnaRg5FNPvcDb3/5B3viuT/PoX38KwPf/spHktKwJfobRSwWeFGUK/Ov33+XpB37LOz/+Xbave5Ldm1/kIx95L1/96q2jmU9+/wh5efO46TM/oX7/dl7495+pqqrg+uuvYcGC2aSmpuD1ehkZGWF4eJihIT9+v5/hYT9DQ36SkxO58srLEAJMW6O6PYnDXTq6JinPtVmgJgeKclYsG/a1aOxs0MlPkyydZUbUAkWZOLYNfX6nTbZlO4XJJ/tqvpROLZeOfo32ficDayQkEEhSjwSi0hIkXrfE53LGc/T9Z0voHhQ09Wh0DwrcR7r5Hb2dzy3xuSXxHkY7/02mwRF4bo8LAVw+J3TGrYtna8APe1t0DrVr6BrMyrYpz439blrKxAqEYHuDTm27M1cqTLOZV2RN2vt2PKqbnIyit10QOuXW3IZOjZR4Z4tw0OS023ilhLZ+waF2jb5hQaJPkpciKcm0EcL5/v0bTtw6Z0unNtb+Fp1+/7E7z0u1WV5uqoYNSkSqq2tg0aJVAHzoQ//D7bd/6bjGTr29fbz97R9mw4bNZOUV87p3fIqlq952yvtrPFTN7R+7GoB58+dy3qI5fPCD72HOnAoATNNk2cXXgDuNml0bAHjf5+5gyWXXTtIzjE4q8KQoU2BkeJC+7nayC2Zi2zYvPPInHvzj98jISOOWT93M619/BenpqRQWLuTGj93OE/feQU9nK01NO066JW+sBkegplVnX4vOpVWhE1KlFUU5UciC7gHBUNApWr2vWWdwBCrznKu706E+jxI+UsLACLT3a7T3CTr6Nfyh4990hi7xuZzFZsB0Ak6ZiRLTBn9Q4A9CyDp+e19agiQzSZKZ6Gzrm+gsoQG/E3QyNLhs9tR0efQHYX+LTk2bhm3D7HynY55aDCvjMTgCDV1OcCVkQkWezez8UxfVnmym5WQfdQ0K3rYkRH2nRmOXRlGGhcflNE5IjZP8Z4eTdqtrEssWuHRJXqqzXTg94Vgxfn8Q1h8waO3TSPQ6GZX9fkHngEZ+qs3CEpOWHo0tdQaXzwmRlXTiXFFK6B4SDAfA54YM1b1OiXAbNmzlqqtuAGDZsiX87W+/ITn5WHxCSsnGjdv45S//wCOP/IeLVl/POz5xOy7XiSevwf4eHvvbzzCDAULBAOuf+xcf/ej7uP322wD4/e//yuc+900ycoroaKmnbN5Sbv3BP6bmiUYRFXhSlDDpaKnnkT//iC1rH8e2LK6+ehXV1TXkzLqAC1a+id9862a+/e3P85GPvPecHkdKeHKHQZJPnrRApKIox3t0iwtbSoaDzuo1O9lmUbGliogrYSGlEwz1B52i5kcDSyMhga5BborTwvy/iySHLKfd+XBQ0DvsBLA6BsSRosGSlLijgShnIXou2UL9fmd7ndtwgk5TnXkUNGFvs051k0ZKvOTCUvV5VcYvZEF1k87eZg2fGy6cZZ40CDPZ6js11tUYzMq2OH+mxePbXMdlG71WUbpFWoIkwSvpHRbUtesMBgSp8TbzCi0yEiVP7nBh2XDBTJO81GMBqcYuwYaDBsEjQeqybIvFM9U8UYkdTz75PDfe+CEAiouLePjhP1FcXHjC7f72twf42Me+yM1f+hWLV7zhtPe5/rl/8acff5pXXnmcqqoy+voGOO+81WQUlLN/x6sA/PT+3XjjEib+CUW5sQae1O55RZlgmbnFfOCLd/KOwT52rH+GB+7+FoP9vdTXN1A+70LK51/EP/7xCB/+8E0nLXY3VkJAZqKkrV8D1IRCUU6n3w+DAcGiYouyXBMpp2aL0lQyjxwGTnU1v98PNS06IyYkeiEnxQ7L4ktxCAFuw/mTjATG9lq4dHD5INEnyU6WVOTaSOlkd3QMaHT0C1p6NGpanfNLvOdIbakjgahE75m770np1D7bdMjAY0gum23iDcN2N7cB84ssCtJs1h/QeWqnwZwCi6p81QFPGTuX7ryPZmRZrD9g8Nxug8pcZ/vdVJ4HMhNtDE3SPSTY16IxHIC5BSYlmTamJRgKOLWXUuMlS8uOdeYrSJPMybdp6RXsbdZZs9dFnFsSsuCq+SES/quZckG6JCs5ROeAcwe5KiteiTFXXXUZDzzwB972tvdTX9/AwoWX8+ST/2TJkkXH3S4vLwcAj/f0TZm6O5p57K8/ZdXqlVRVlQHw05/+hsGhYT5881eo37+D81a8QQWdzpHKeFKUSfb8I3/kn7/5xuj/L1p9PeueuY9rr309d975vZN2UBirg20am2p1rj0/hEcVRFaUUzrQqrHpkMG15wdjtnj4/hZnS4WhSbxHimR7XeB1S0aCgqYegdcFST5Jv9/p5lacYbGwWNXQiUX+oNM1rqNfo3NA0DskkAg8LicbKi3BJjnOyZCKczvBKFs69WWqmzT6/BrZyTYXlUVGwX3Lht2Nx7Kfls6ySI5TC2plfJxt1ho7D+skeiUXV5gkTVEX08ER+M92F+aRUkspcZKVVcd33wuEnIsHpwqISenM/bqHBLOy7Qkt8q8o0Wbt2vXccMOHGB4eBuD3v/8Zb33rscymD33oM6zbXMNtv3jilBf7u9ub+PFn30q8T+ehB/9EaWkJDQ2NXLDkala/7SNc8+5bp+S5RDOV8aQoESI+MRWArVufZdGiVVQsXMbcJZfx/37yGb7yle/x059++6zvOy/VBnRq2zWq8s++rbWixLJACLY16KTG2xGxgJ4suSk2S2eZjISc7VojIQiEBN2DAgFcMNOiJNNG15zFy6EOje31Oo92aWQkSbKTbVJes5DXNUj2ybBkuijnzueGonRJUbqTChc0oWtAOFlRA4LqJn20XpRLlyTHOQHKwYAgN8XmgtJQRNV70TUnayX/SPbTkzsMFhRbVOSqc58ydpqAqnyb3BTJKzUGz+12sWpOiMRJDj5JCWv3G3hdsHpuCLeLk2btnekiohAwK0e95xUF4OKLL+TAgfV87Ws/4He/+wsf+MAt7Nmzjze/+XUMD/t5cc2rVJ5/5SmDTrZt8+ef3IrPo/H0U/8kJ8fpVPfNb/6YuPhkrnjbh6fy6cQ8FXhSlEmWlpUPgN8fYFZZKRtfeJj//drveNNNX+DPd32Td7/7OhYvXnBW9+1zOxOQHQ06cR4ozlCTEUV5rZAFz+wysG1YVmaGeziTKtEHib6xHQOEgJlZNvmpNoc6NNr6NPY06pj2iZMzjyFJiZfkptgUptsR0RlKGT+3AbmpktxUJxAlJQwHoW/YqRXVNyyI90iWlUd2FkV6guSq+Sbb6nW21hlkJIZIj+DxKpEpJV5y2ewQz+128fweF1fNn9zM8aEA9AxprKgIqWC+okwgn8/LD3/4NXp6ennggUf5v//7Nf/3f78GICUti6uu/+gpf/bZB++mZud6HnnkntGg06ZN2/jXvx7j3Z/6AV5f/JQ8h+lCBZ4UZZId3Q88PDzMV79yCx+4+VZ+/pV387obP0nBjEpu/+4d/OuBP5z1/Z9XYhGy4NUap21wQZqagCsKOJlOz+wyGAoIVs01J/2KdjTyuJyufpV5NrYNIyHn60I4QTsnKKHRMyjY0aCzrd4gPcGmOMNmRpaNK0zdoZRzJwTEe5waUHmp0XXe0DVYVGLR3ifYVqdz+RxTdaVUxs3nhmXlJk/ucNE7LMhOnrzPQeBIB8uJ7jqpKAoIIfjlL79PaWkJP/zhnQC4PT4uXHUdHt/J6zIN9nXz73v+j//93/exfPmFo19/+ukXiU9M4aLV10/J2KeTGCutqiiRR9OclVkgEORNb7qa++/7HeZQG3fc9k56uzt4/rmX2LBh61nfvxCwpNSiIN3mlf0Grb1q9q0oQyPwxHbXaNBJZUScmaZBnMf543NDkg8K0yXzCi0uqTJ5y/khls5y6v1srdP59xYXOw/ro0XNFWUqaQIWllh0DGg0dqvznnJ2fC7n3HA0MDRZUuMlHkNyuEstvRRlotj2sSxvj8fDl770KWprN/LrX/+QYMDPk/f9ihcf/fNJf/bVZx8AJLfe6mynGxwc4u9/f5Bnn32JEf8QQlOf1YmmfqOKMskysgtJTs3gL3+5H4CVK5exaeOT3H77bQz0dgJw1VU30N8/cNaPoQlYOssiJ1ny0j6Djv7ImISH1IJUCYMNB3Ue3eoiaMKV89Q2nIniMqAk02ZFpckbzwtRkmGzt0njud0G/mC4R6dMR7kpzhbQ7Q0GtvqYK2fB64Zkn03DJAaEgibsatQJmOKUXUcVRRmfnTurSU+v4M9//sdxX09NTeHGG9/C6tWXAvD8w3+gs7XhuNtIKXnlqb/zxjdcQXp6GmvWrGPp0tfzv//7eboGJDd/8Zfn1HlcOTkVeFKUSeb2+rjq7R/nH/94iOrqGsBJCf3oR9/HX//6a+bMqaS4pIjBwaFzehxdc1LG0xMka/YadA+G74ApJayr0Xlgg5vn9xj0+8M2FGUaCoRAIrhsdogUtT1/UsR74LwZFqvmmviDgpf3GViqxJwSBnMLLAZHhMr2Vc5aZb5NY7fT/XEiSAmdA8725Kd3Gjy40cWeJo0FRSbzCtUVOUWZCMnJTve0W275Cr/+9R9P+P4//3kXa9Y8TDAwzI71zx73vYN7NtHScICbbrqBtWvXc931N5OYWcK3fr+GL/zs3yxcdtWUPIfpRgWeFGUKrHjdu0jPLuDb3/7JcV9//etX8/LL/2bb1mfJy8s558cxdFhRaZLkk7xQbdA3HJ6JeF2HRn2nTmWuxdCI4MkdLmpaNaS6Iq1MssERaOnVSPLZZJ66o6syQdISJMsrTLqHBAfb1JRCmXppCZLUeJuaVpVKopydkgwbkPROwJyppVfw9E6DZ3a5ONCmEe+RnD/T4przQlTl26oWmaJMkKKifH7yk28BcNtt3+WrX/3+6Na7f/7zYa655j3885+P4Ha7CfgHj/vZDc89SFFRIStWLOUHP/glBTNm87Fv/pnM3OIpfx7TiSpxpyhTwHC5WX71u3ji3p9O+mO5dFhZZfLcboPn9xhT0ib4tWzbSSnPT7VZWGIxt9BiW73O5kMGzT02S0pNfKqjizIJugYEL+41EML5DChTIz1RUpAqqW3XKFet7ZUpJgSU5dhsOGgwOAIJ3nCPSIk2rX0CEPjc53Z1zLJh7T6D5DjJJZUhclOkCjQpyllYu3YD1133fkpKiqiqKiMxMYGEhHjOP38hV1yxkoQEJ539fe97B5qmccstX+HOO3/PoboGfn7H7Tz66FOsXbuefQebGBwYoGDG7OPuv/HQbi6++Hx6enp55ZUNvP2j38FwqcXJZFOBJ0WZIikZ2YyMjDA0NEx8fNykPpbbgEtnmzy7y2kTfEmVSUrc1KQb1XVqDAUEyyuchb+hw/kzLfJSnYXBE9tdXDDTpDBdpT8pE8e24bk9znavK+aZxHvCPaLpJS3Bpq1PZZwo4VGYbrPxoKStTyPBq4KfyvjUtOqkxtvkpZzbvERKJ/g0I8uOuk6RihJJ4uJ8jIwE2Lu3hr17a477ntvj4corVvLmN1/NVVddxk03vR2Xy+BjH/sijz36NI89+jQAOQUz+fpdzxMYGcbjPbbuklLS0lBDxY1XcO+9DyKBBRddOZVPb9pSgSdFmSIJyekAdHR0Eh9fNOmP53XBZbNDrNlr8Mwug4vLTXLPcVJ1Jj1Dgq11OoXpFqnxxz9WXqrkdQtCbKw1WLvfRUmmxfkzLFVoU5kQG2t1LFswv0h1sAsHIcBSv3YlTFw6JMdJOgcEpdnhHo0SbeLcksER7bTZSbZ0LnBICRLnPffftzd0JwO0vlNjVrYKgCrK2Vq0aB51dVt45ZUNHD7cRH19I/v2HeTZZ9cQDAR49NGnePTRpwCnaZOmafz4x9/gl7/8I4cO1QOw4KKrkVIeF3QCsG0L27Lo6enjT3/+BxdfeSNJKRlT/hynIxV4UpQpkldUjsfr46Mf/SJ///tvSUpKnPTHjPPAqrkm6/YbrKk2WFBsUZpt45rAYI+U0NYvaO3VONSukeiVLJl58uKZHhdcXG5yqENjc62OS4fFM1ShTeXsBU041K5xqMOpLzTgF+w6rGFJwZx8FdicKoMjgniPijwp4ZOZ5LSqD5kWLjW7VcYhN8XmQJvO4S5x0mzs2nZnzmLJY5GmOLckL9UmN9UmO0mOnmsq8yxe3ueiZ0iccAFOUZSxS05O5HWvW3Xc1159dTN33XUPa9a8SldXFwAvvvgKAJZls3Hjkzz77Evce++DPHTfrxge7OPGj34bTT82GdR1g4XLruaOO+7CGxfPG9/96al7UtOcOjUryhRJycjhE9/5C7/+xvt505v+hwce+D3p6WmT/rguHZZXmmyr09lWb7CzQVKWY7Og2Drn2gNBE9bsNegc0PC5JTkpNueVnH7SLwTMzLIJWbC1zqAw3SYrSU3OlDNr7RWMhJxtEf6gwJYwEgIQxLklF5aGyEyWaKqmxpTr8wuSp2g7r6KcTGWexaF2jc2HdM6fqYLOytjlpUoK0mw21RpkJoXwGE6Gk67BvmaNrfUGJZkWOUfOLxKna11zj8aBNh1NSLKSJKnxEo/LOQ72qsCToky4pUsXs3TpYqSU7N17gK1bd/DII0/y5JPPs2bNK3zxi9/h29/+IldeeSmrVi3nk5/8MtkFM1n1lpuPu593fOx2+rraWLT89SSlZobp2Uw/Qsoz95nq7+8nOTmZn9y/C1/c5GdpKEosa6zdw51ffQ9ZmSk89OAfJ6Sb3VgNjsChDp3djRrFGTYXllpoZ9mIanAEttfrtPZpLCs3yUkeXxFNKWFfizbhGVhKbJESAiHY2agf6ZrmvMmEcCb5Rek2hem2qukUZs/sMkjwSpbOUhmMSvjUtmtsOKjjMeC8GRbFGWq7kzI2/iA8ucOFzy3xGNAxICjLsdjXolOeY7PwJBfrpISBEWju0Wjr0+gbFgwHBQJJnAdmZDrvwals8KIo082WLTtYteptzF96BdVb1jBndjn33Xc3GRnpvP/9t/Dq5n187TfPhnuYMc0/PMCt182lr6+PpKRTt5RWGU+KMsUKZs7m0z+4j1985V1cffU7+M53vsD8+bMpKipAO9so0BgleGFeoUVynM2rNQa6BktKx79QbO4RvLzPwNBg1ZwQKfHjH4sQUJmnFgXKyYUsWLffoKVXcPTqiFsHr9smP9VmXqF91kFTZeK5DQiaKtVMCa+ZWTaZSTbb6w02HHQKRiepRb8yBj73sY7APZZzLNvb7CyTKvNOniEuBCT5IMlnj85nTMvpktfYrbG3WedQh878QpPiTJX9NJ0ETWjrE7T0aswvsvC6wj2i2LVw4VzmzZvD3q0vsXDZ1ezd+hIXL38Tl668iH8/+hQzKhaFe4jKESrjSVHCpLu9iV9/8/00HtoLQHxCAnNmVzBvXiXXXHMlK1cum9THP9imsbHWYHlFiIK0sU+IWnoFa/YazMy0WFiispWUyfP4VoP+EY30BJslpSbJk9sMUjkH6w/o9A4LrppvhnsoioJpwRPbXWQm2SoLTxkXf9DJnMtLlXT0C7bUGVxcHjqrTrymBetqdJp6NFbPDZGhllAxrW8YDndrtPZqdA0IJIIkn2TpLJM01fRkUg0P+/nOd37Kb37zJ0oqFpKclkVH0yEKZs3DF59IYHiIkoqF5JdUkJZdQHJq1nF1n5RzM9aMJxV4UpQwklLS191O06FqGg9V01i7h8MHdtDV1si//vVHVqxYOomPDS/vM+gcEFy9IITPffrbB0LQ2K2xvUEnPUGyotJUtXSUSWHZsLNBp65TIzvJ5qJytXCMdAfbNDbV6rzlghBulUutRIANB3V6hlQwVDk3T+4wiPfA8oqzex8FQvDQJhdxHsk156n3YqyR0qk/ua/FKT3h0iXZyZLcFJucFFUGYKr99rd/5rbbvsvFV72D9qZa9u1YR1paGvkFeezZXY1lOfNJry+OD375t8w+75Iwjzg2qK12ihIFhBCkpGeTkp7NnPMvBcAyQ/zy6+/lPf/zcTZvemrSCpALAReUmvxnu4sntrvIT7UpSHe6swRNGBgRDI4IBkYEPUOC9j4nypST4ly9UUEnZTIEQvBCtUHfsGB+kUVFrtqOGQ2ykm0kBh39gvxxZFAqymRJjpPUd2gEQk5HVUU5G3Fup9D42fK4oCzXYn+LwaEOwQy15S4mDIxAQ6dGfadOv1+QGm+zdJZJYbqNrsoAhM11113D8y+8QnPTdrJSkvjs3T/hmmuuxOPx4PePUF9/mIaGJn7+89/xj19+hW/87kXEuXZaUsZMBZ4UJcLohoubPvMTvvjuJTz//Fquu+6aSXssrwtWzQ1xqF3ncJfGoY7j006PFshM8kkWz7QoSLPVPnVl0pgWvLjXYDgouGKeqToCRZEED3hdku5Bjfw0laGmhF9xhs3OBp1XagwuLjdVJp5yVvxBSDrHjp0Li2wOtkm2HDIoTg+p+oRRyh88GmzS6B7SMDRJXqrN+TNtMhPH12BHmRzp6Wn8/d7fnvR7Pp+XysoyKivL0DSN66//AG1NteQUlE7xKKcvdRpWlAiUnJZNfGIyTU0tk/5YiV6YX2Qxv8iibxg6BzR8bkmCVxLvQV25UaaElLCuxqB/WHD5HBV0ijZCgMeQhFTMSYkATmFfDSmdv1v7BEVnUaNHmd6CJvQMCWZmn1vmrabBvAKTbQ0Guxo15hepTN5o4Q/C4S6Nw10aHQMCTUBuimRZnkleqo2hygRFpaVLF+Nyu9m29j9c/faPhXs404YKPClKBNq/Yx1DA30UFuZP6eMmx0FynJoQKVPvQJtGU4/GioqQKsIZpXQdTHX4UMKsvtOpNxayBClxNkUZ1rgaaCjKUQ2dGhLITTn3A1tFnmR3E+xv0ZlXaKvsmAjmDzo1TRu6NDr6BUJATrJkSamT+abucKYAALMeSURBVK+yJ6NfQkI8Ky+5iBce+QOXX/sB3B5vuIc0LaiPjqJEmM7WBv78f5/mggvO49prXxfu4SjKpOsbhm11OrOyLVUfKIrpwikMryjhtOGATkq85OLyEHGqsK8yDlJCx4AgEIIEL+xu0inOmJgC0UJARa7FrkaDph6hgqERxrLhUPuxYBOvCTblp9qqTlyMeeaZNTzzzIsAbHn5MZaueluYRzQ9qMCTokSQwf4e7vjSO0hK8PCnP92BpgoBKDFOSlh/wCDeCwuL1T6taDYSEipbTQm7/DSbhi6dx7e5uHS2SUai5Gj/ZpVlovy3kOVsp8tIlLxao9PQdWzvlM8tmVc4ceelqjyb3Y2SmladgjTV4S5S2BLW7jdo6RFkJ0vOP1LTVAWbYteLL74y+u+XnvirCjxNERV4UpQI0nBgJ51tjfxrzcPk5eWEeziKMunqOpwinavmhFSthCgmJQwFIN6jAk9KeF1UZtHUo2HagqAJ1U0ae5udg8vquSESfWEeoBJR1h8waOx2alv6g4ILZppkJ9v0DgmyUySuCTwv6TrEe2BwREVAI8XgCOxo0GnpEVxSaZKbqs5h04GUx17n2j2bCQZG1Ha7KaDSKRQlgvjiEgEQQn00lbF7aZ/O3uboe89ICTsO6xSmW2QmqcleNPMHwZaCeK96HZXwcgrdgyYkmw4Z7GjQKUi3sSRsqzfUdlDlOCMh529/UJCXYjMzyybBCwXpExt0OkoIVBOGCNA5IFi7z+CxrS5a+zQunGWpoNM08uRTL3LR6uuJT0wBYO+2l8M7oGlCZTwpSgSJS0gGoLOzK8wjUaJJS49GWnz4ZrIhE1r7BEFTEOeRZCfJMbWL7h4S+IOCshy1Eox2HQPOC55yjm3HFWUiLCs32dei4dKhPMcmJV6Sk2yzrsbg31tcZCZK5heZKvtJIS1eMhyQXDjLJD1BTvp2TF2TBE2BbTOm86QycUwLmns09rVodA1qJHol582wmJGputNNN26Xi46WOi6+6kaeuv83bHn5ceZfuDrcw4p5KvCkKBEkM7eY5NQMnnvuZS699OJwD0eJAkHTqU/w/9m76/C4yuyB498rM3F3Txtv0qZK3WhpoTi0uMPiLK6Ls7BAgcV3cbcfTtFS6qWuqSdN4+6ezJXfH9MGutSbzEyS9/M8PLTp5N4zfu+555w3OtDxyZvaZomtxTLFNTKG+cfRelSAwfjUQ8+vaOuw/99HVMn0eIXVMoFeXTOEVxCOVbCPSbDPvsn4mCATH3eN/Cr7AOFF2y2cMsTmpAgFV1DXLFFWL9svmPh1//eQYUBzmwRIFFRJxIeK777u1twOZXUyZfUSpXUymi4R4mMwPsVGZED3JxoF1/Svf93HBRdcR2VpPgArf/uSS26ZjayIDGR3EoknQXAhsqIwaNR0PvjwC049dRojRgxxdkiCiyuplZAAP0/H7bOqUWJrsUJJrYyXm0lmrE50kIGnFRZuU6ltObwjOfc9gztbOyQ8rOIAvKcqrZMorpXIjBX9I4Jr8/cy8ffS8bCarMuzVz8FeRskhBkOSTwIrmVjgUJDq8TUDMcM+m5qB9uea0RbSxTiQ8WA8e7Q1AYF1TIFVTJ1LTISJoHeJqkROrHBBr6i0rFPMgz7m0+WZSZMGM3zzz/G3/52W+e/796+joT0Ec4Kr08QRZ6C4GJOveR2giMTOeXUi/m///vW2eEILq6iQcZRF2iqGiUWb1eZt9lCU5vEyESNk4fYSIm0V7qYQEW9RLC3QUG1PRlhHuRczs/TRJVNSuvEJceeqqJeYukOlQh/k2TRMin0EP1CDFIi7Muk17dILNhqYf4WleZ2Z0cmOEpNk0RFg/27x9tBVbceVvvqrRH+Bg2tEk1tDtltn1HTJDFvs8r3661sKVLw8TAZk6RxxnAbJwzUyIhx3aSTptvjz6+S2VwoszxbYfF2lVW7FDYWKOwslWkXBZp/0dTUTEdHx2Hd9sQTzycoKIX33vuM6uoazjxzBskpSZ3/vmHF3O4KU9hDMs2DnRbYNTQ04Ofnx3NfbO4cfiwIQvex2dr5+KX7WDHvC2699Vruv/9WZDEMQPgfFfWwZIcFRYYzhv/1iGRjvszOMoXxKTbC/Y9uH6Zpn9+0tVihskHG18MkNVInPsRA3k++aPF2lZLaP16r4X72tjvlAC/f5dkKdS0SJ2WKK789iWHCliKFrUUyIb4mE1I1MSND6JFM0145una3imHCKUPECpt9wffrLDS1S6RH62RE6w5tuWpph+/WWYgJNBibIipFj5VNg9xKmU0FCr4eJikRBlGBRrcMh+8qhmlPNJXX29s9qxulzpEFbhYTH3cTqwJtGrTZJNpt9oT58P7i9fJnAQFJjB49nB9//GS//24YBt9++zOjRg1j8uSzKC+v6Py3tLQUwGTbtp2dP3vh6x1idbuj0NrSyG0zM6ivr8fX1/eAtxOtdoLggiwWNy659Rki45J5/vl/kZubz5tvPoeqirdsX9Zugx0lMnlVMq22vdVEEjbdJK8S4kP+uO32EpltJSpgsnCbhUExGgOiD/+qrmlCUY094VTbbJ/fMy7ZRlTgwWcijE/RqGmSsKgmTW32VWMWb1fJjNUJ9P7r/r3c6LzqLPQMTW2wPFulpsl+0jYgev9JSEHoCSQJogJNPN00ftlk4fv1Fnw97J9zEf4GiWFi8HBvFBNssK1YJjHMsUknAE83UGWoaZYBkUg4WvUtkF2mkFcpoxvQL9RgaLzuku9X04TGNvu8qfJ6mYoGCZsuYVFMQn1NhsTbj5F83E2s+znUX5GtUNUovmj3Z/nyNX/5WUdHB19//RO7du1m9uxXALC6uTH5tMuZevbVZGetYOPyuaxf9tM+vzfvy9eYccHNDom7LxJnsYLgoiRJ4oSzryEkIp43/nUdd9/9GM888zCSmITY56zKUSiskfcswSxhb2rb14ocC6qiER1o0tYBG/IVPKwG0wdp/LzRwqZClfoWg1FJhz7I1g1YtUshv0oh1NdgUpqNML/DG8IpSRDkY4/P18NkfKrG6lyVuVkWAr0Ngr1N/L1M3C0mbTaJ3ZX2KiqhZ7DpsHi7Bd2AKRkawT7iuRN6hwAvk8kDbBRW2z9rbbrExnyFnDKF6Zk2l66eEI6cfVELyWnDpVXFvsKdcGT2VijuKFWoaJBxt5ikRBokhOp4utDiFjYdLIp9EZWccpncCoWWDglZMgnysVeOh/uZBHibh3XhpqZZJtRXtLMfyOrV6/eZi/vUUy/z3HP/wc39j97KtKGTGDz2RAJDIhl5/FmMPP4stm9Yygv3XYiiWtA1G3M+fI4x08/DPyjMGXej1xOJJ0FwcYPHTOeCG5/g7RfuJiYmkltuucbZIQkO1thmvzIGJmOTO4gJsv+8qQ3K6mXCfA3mZllYukMl1Nekck8F0aQ0DXcLnD7MxvwtKvnVCrUtEtMGHrgtyjBh0TaV6kaJMUkascHHdqAT7m9y8hAbxTUShdUypXUyO8vAnkCDYB+DkQmiza6nWLdboaUDpg20ueysDEE4WmF+JmF+f1Sg1LdIzN2ksqVIITPW8ZUxQvdo7YCN+QoR/kbnIheO1NYBbTYI8xWJpyPR3A5rclVK62SCvA1GJWrEBBkHbOV3FtOEhVtV2jWJlnb7Bbn4YIPoQIMQX/OoKrJMc3+XHIXJk8exYMFSTjnlYi677BxmzJjK4sUreOGF1zn5gls4+cJbqCjeTUtTPf1S/7pgU+rgcTzwn1+xWN1468kbyM/O4vPXHuFv973qhHvT+4nEkyD0AGOnn0dNRTGPPPIMUVERzJp1mrNDEhxoYqrG9xtUgr3NzqQTgLc7JLrbE0MnD7bx2xaVigYJiwKZsbbOle4kyV6dsqNEYn2+yk8bLZw8xLbfq2yF1TIVDTKTB9i6bJUnWbIvZR4TpAO6vZpAA6uKS5bEC/un6VBQJZMRo4ukk9An+HmaDIjWySpUaWyVGByn4SNe+z1eboWMbsLIROdc9NhcZP/iy4wTbXaHwzTtVUMb8xUsKoxPsbf9u7LUSJ2KBhkfd5O4YAO3Y0xwhvsb5FfJpESI798/i4+PITQillHTzuWjT97g9dc/AGDqWX9j+jnXUV9dTkXJbtYs+o4lP31EWHQCCQOGk7hn9TrTNPH08sUnIJgr7n6Zh66ayLqlP5CfnUVc0kBn3rVeSSSeBKGHOOWi26ipLOH6G+4hMjKcsWOPc3ZIgoOoKgR5Q1WTTLtN3+8BjLsVTh5y8IPolEgTD6vG79kqK3NkRif9tZqpsRXcLWa3Li1uURBtKz1QUY2MbkpEBYpyf6HvSI828PWwsXa3yg8brPh6mEQG2FfF87A6OzrhaOiGfUais2bTVTdJWGT7/z3dXDuB4myGCWtyFXIrFBLDdDJjdSwufvYq7XOxrWukR+uU18ss2GrhxEG2Y05k9RbNzS1UlBaw4Js39/n5vK/eYN5Xb3T+PTklCU9PD379/Ue+b+/g+a+2sW39Er7/8FnyszcTm5BOQsZIPLx9aW1q4Lm7ZvL8V9vFeJMu5uJvXUEQ9pIkiYv+/iRVpXnceeejLF36nVjprg8Z1k9jzjoLRTUyCWFHf+IfG2xSUG2QX6WQEGYfavlnkiTKuYW/auuA9XkK0YGuuxy1IHSXmCCTcH8b5XUSxbUyuRUyu8plRiVqLl95IexrV7nMtmIZWYZDr+vdPSamaszdbCG7TCEmqG+2mtc2S3i7mYdMIhVWSeRWKAzvp5EY3ncverhbYFKaje/WWckpl0mP7ruPxZ898shdHH/8eAoLi2ltbSMqKpyAAH80TcNmsxEYGEBiYj8SEuKRJIm5cxdy7rl/473nbmf1wm8ZOXI4d7z0BHfc8QiaptHa1ABAR3sbqxd+y3GTz3DuHexlROJJEHoQRbVwxuX38uydMznv/Gt44/Vn8fM78LKVQu/h6QaKbG93OlZjknS+WSOzbKfC2GSdEJ8/BoebOO9gXHBN7TZYvMN+uDC8f988SRIEiwLRQSbRQTrtNp1lO1XW56kEeNnwdLN/buqG/XNaXCR3XbkVMj4e9nYtZ1WNmNg/VxOP4SJST9XaAZUNMsuzFfy9TCYP0P6yipthQHGtxK5yhbJ6mZhAnX6hfe+x+rPyeokVOfYHypWGqDtbeHgo5557+mHfXttzEL1jwzLOOed0/vvf2UiSxLx5S9icXbHPbd+ZfbNIPHUxkXgShB4mYcBwbnjkXd6ZfTOnnXYJ8+d/iaKIvqW+QFHA1gXHXrIMJ2baWJOrMn+LBatqEuJjEuhtkF+pEOQtMk+CXWuHfUhqm01i4p5h9YLQ17lZ7K0vi7apfLfOiiyZGKY926TKJj4eJoNidSL8xWepq6hskNhSpFDdJDMgSnfqrK5txQqy1PcSTyW1Eou3279EIvwNqpskFm5VGZmo4e0O1Y0SJXUyeZUybTapc/ERVxwg7mj5VTKtHRLjkl1/vpUr2749G09vX3TdRmpqUmcr3ZAhGfzy66s8/ckGDN3Gsp8/Ycem3+loa8XqLsq8u4pIPAlCD5Q+fBLXP/w2s28/i6+++kEMG+8j3FST1vauuZTu6QbjUzUqGiQqGmQqGiS2lygoMgyIEgNPBXsFx4oc+8o8UzLEKnaC8GdhfiZnDLdRVifTrtkrnWTJvlpZSa3Mku0qpw61iTlQLqC8XmLBVhV/T5MxSfZEhjMV18r0CzH+UunTm7XbYHm2io+7SWasRmSgSV2zxLKdKj9ttCJhYiLhpprEBhskhBn4e4oEy15RAQa7K2RW71apaDTIjNX7fDLuaJSVVdCyp50uLi668+ceHu5oHR24e3pisbgx44KbmfPhc9x8Viqv/pAnZj11kT70kScIvUv/tGEMGjmVBx+ajdVq4ZRTponKp14uKsBkZ5nM4Hi9S4ZzS9Jflw8XhL12lcuU18tMTBNJJ0HYH6sKscF/TWLEBhl8t85KVaNETJA4eXa2Nbkqob72ti5nnz+apn1mnpd733pdbCtWME2YkmHrrJwN9DaZMdhGSa1Eu00i0NskwMt0+nPkiqICTU4YqFFQLbOzVKa2SWJ86l/bFIWDa2trAyA+Po7x40d1/vz339cQlzwIi+WvfYy1VaUEhkQ6LMbeTORKBaEHm3XNQ/iH9eeyy/7OyFEz+OWXBc4OSehGYX4Gvh4m7TZnRyL0droBmwoV+oWIdiFBOFLanlxUYbWMTYxFczrdsCc5XCGhIUngYYW6ZhcIxkFqmyV2lsmkRup/addWZPvw/sRww2WeI1cV6G0yOE5n8gCN+lZ7tZghvp6PyAMP3M4XX7zN0qXfERIShK7rzJ79Mt9/P5cBwybtc9vUweMAqCje7YRIeyeReBKEHiw4PJabn/iEu577BqtPFBdddD2//bbE2WEJ3aS1Q6K2WcZNXOESullxrUSHJpEm2i4F4Yj5uNtbY4pqZH7JstDc7uyI+i7TBItq0uJCz0FssP210duZJmQVKCzapuLnaZIa2bdmWnWXEF+TsckaFfUSWQWi0wHANE1KSsrQ9YMfs4SEBDFlyni8vDwpLCzhlFMu5sknX2L6uTcy/Zzr97lt6hB74qmyJK+7wu5zev+nniD0Af1Sh3DDo++SNnQil1xyI2vWbHB2SEI3aLWBRTFRxXGG0I1ME7LLFIK8DdFiJwhHQZLsM/ROGmzDMGHJdpWOLqp8MkyoaZLIrZApqZVo7eia7fZWZfUS9S0y8SGuk/TwdDOx6VKvr1bZXSmzpVgm3N9gQqomjl26UJifSWaczrYShcLq3l8m9vbbHxMQkMR1191FQUHRX/796adfJj19PKNGn0xhYckhtzdv3mLGjT+V7NxibnnyM0696DYUZd+runv/rmniQ7ariMSTIPQSiqJy1T2vEBGfxkknnc81195JVtY2Z4cldCE/T/vBakNr7z/IEJxnd6VMZYNMerSodhKEY+HjDhNSNZrbJX5Yb2FnqYx+GPkP04SWdvZJKtk0WLdb4atVFuZmWVi1S2Xxdgtz1lnYXSkO5/entFZi6Q6VEF/DpVqGc8tl/D0NevM3+eZCmdW59lVyRyXqYsh+N0iJMIgJ0lmZo1Lf4uxoutfkyWMB+PTTr8nMnMxxx53IQw89zTff/MTrr3/Ae+9/TmRcCkVFpXz55ZyDbuvLL7/n/POvIS5lOPe+9DNJGcft93aVpfkAePkEdO2d6cMk0zQP+Unc0NCAn58fz32xGQ9PH0fEJQjCUWpva2Hpz5+w4Nu3qK0s5euv32XChNHODkvoAroBc9ZZiAwwOC5BJAWErtfSDj9ttBAVaDAqUbzGBKErtLRDVqFCXqWMIkO4v0lkgEFUgIHb/8y86dBg/haVuhYZSTLpF2KQEGpQUC2zo1RhQJROhL9BgJdJmw22FCnsrlTwsJj4e5kYe4ZXt9kk/DxNogMNogINvP46M7dXq26UmLdFJcLfvpKds6ttmtshr1KmsU0ir1LB39PgxMzeOQAst0Jm1S4VPw+D4f11QnxdJ+nX29h0mJelYpgSJ2baevVKdzk5u7nxpvtYuWLNX/6tX0omF/79ab57/2k2rfyN4SOG0C8+hkmTxjBp0lgiIsIwDIO33vqYe+55jOMmn8nFt87+S5XTn910ehKarYM7nvmShAHDu/Ou9XitLY3cNjOD+vp6fH19D3g7kXgShF5K1zWev+dcvK0dLJj/pbPDEbrIliKZXeUKMwbbnH4gLfQumg4Ltqo0t0vMGGwTq+UIQhdraLUPHC+plaluklAkiAsxSI/WaW6XsGmQW6FQ0SBxXIK9Ump7iUKbzV4bExukMyZ534SwaUJJnUR1o0xdi32b7lYTN9WkqlGmokHCMCXiQ3SGxetY+sj7etlOhbpmmZMG25CdXFrU3A4/rLdgmvYB0W4WSI3UCe2FCZkOzX6BTFy8cJyqRol5my2ckGEjyKf3vab+V1VVNXPmzOWrr35k6dIVAGQMn8TwiacTk5jBl288hrdfEBXFu8jPzsI0TXx8fbGoKjU1NUw+7XJmXv0gsnzgLF1Hexs3n5kCwMvf5aColgPeVjj8xFMf+foRhL5HUVQU1UpY2IE/AISeJ9jHJKtQoqldwt+z9x9gCI5hmLA8W6WuReL4AWKJZkHoDr4ekB5tkB5t0NYBuZUyO0sVciv+uIogSyZjkjWiA03AJDnCoLpRQjPYb6JCkiAqwCQqYH8n+QYdGhRUyWwoUKhskBmTpPX6k1PdgKIamcxY3elJJ4D8KhnDlDhhoI0g79792G8rUTBMyIwVSSdH2XssWN8q9fr3NkBwcBCXX34+l19+PuXllXz77c989dWPvPvsrUTHp3DtQ28RFBYDQFN9DTlbVlFelEtrSxNDxpxIXPKgQ+5j27rFAASGRomkUxcSh5aC0ItVleYxbvhkZ4chdKG9w0gtSu8/uBAcwzTts2NKaiXGp/b+k1JBcAXuVhgQZRATZLCtWCHU18THw8TdYu7TFidLHFOrklWFxHCDcH+D5dkq8zarJIUbJIXr+PTSxQNkyT7EVnKBpNO63Qo7yxRSIvRen3RqboedpTLJEYaY6eRAe9vrDt3D1PuEhYVw9dUXc/XVF/PDD79y0UXX88vn/+WCGx8HwNsvkMFjTjysbZmmyc+fvcx37z/T+bOTzrupW+Luq0TiSRB6sWETTuPdd98gP7+Is88+mZNPPgEfH29nhyUcA9uei4gW0WYndJGSOomccoUR/TUiA/rgkasgOJGPOw6Z2eftDlPSNbaV2GdF7SxTCPMz8LCaSIC3u0mwj0mIr+kSVULHymqBlnbn3pGKBomdZQpD4jSSI1xnVb3uoOmwdIeKmwppkaLayZH2Jpx6w/v2QAzDOHhrXEcH//rXS4RGxDLj/L8f1jZN0yQ7awUfvXQf3r4BXHzr7H2STlPOvIqx08875tiFP4jEkyD0YqdcdCsBIZGsWzyH6667i9CwUN5/7yVGjhzq7NCEo2TT7EcWYr6T0BVMEzYXKoT4GPQP7d0nRoLQ18myvdUvNdKgoEomv0qmqU3CNO2taTZdwt/TYHC8jp+HSU2zhLtKj6uCLKiWae2QiAxw7mdaXbOEhElShOES1VfdxabBihyVxlaJKRmiVdvhJHsVfHmDhJebvd2uNw0Zb2trJyIig4iIMNat+w1397+ulPDxx1+xbftO7nl+Dv5BYYfc5tZ1i3np/os7/15RDOHRCTzy5iK8fPzx8vHvyrsg7CE+GgShF7NY3Zl06qVMOvVSqsoKeGf2zVxx5a1sWD8Pi0X0LPdEmg6q3DuuSAvOV14vUdssM3mArVefGAmC8AdFhn6hBv3+lGw2TfuQ4o0FCgu37nt8MCnNRri/6yefbBpsLlLYWSYTFWAQ5ufcmPcm7FZkK4xKco15U0fDNKG6SSK3QqZDkwj1ta+yaNPt7aIbCxQ6bDA6WSPAy/VfJ72NLEFyhMGWIoW8SgV3i8nx6TZ8e0kr7d5EU2lpOf0TRjDv1y8YMCC589/b2tr5/vtfiYpLJiYh/bC2uXH5XADCohP4272vEtUvFYDQyPiuDV7YRy/KhwqCcDDB4bGMnX4eJcUltLS0OTsc4SjZdNFmJ3Sdjj0dEeJkQRD6NmnPLKkp6RoTUm2MTbYxLtkG2CulXF1bB/ySZSGnXGZgjM6YZM3ZIRHkbR8UX1gjszxbQe+BRaWGCatzFeZttlBeL9Nmg3V5KlWNMvUtMsuzVbzdTE7MtBHlgq3aRTUSX6+xdI4p6K3So3VOHtzB9EH2i0g7SnrXgWJ+/joAWltaGTv2ZP7zn3coKSnj00+/YfjwaSxc+DvHn/m3w97e+Tf8k//8mM/Dr8/vTDoJ3U9UPAlCH7J7+3pSUpLx8/NxdijCUbLpkmizE7qMx57ChtYOCavqeicNgiA4liTROeutzQaKZLI2V2FEgk6wC7fc7SxTaGmHkzJtLjU0PSbIZCwav2erzNssMSZZw8fd2VEdvpJaidwK+wzAve3Ytc0SHlaTDk1Clk283VxjkPv+VDXKdGi9e/4R2O+f/XVv4uVmorvuW/Wo+Pr6sHDhN5x88oU0Nzdz331PcN99TwDgFxjK8WdcSeGuLaxa8DVlBdn4BoRw+qV3kzZ0vJMjF/6sB1zDEAShq1QU55KUFO/sMIRjYAKS1MuOKASnabUXNOBuEa8pQRD25W6BSQM0VAUWblNp7XB2RPtnmvZkiCzjUkmnvaKDTKZmaNg0iV82WSio6hmnX83tsHa3SpC3QUKYfU6VJEGgt4mHFfw8TXzcXTfplF8ls6NEJj1a71Uzjw7GNKGxVcKzF64qmJmZzpo1czn9jBn7/Ly+poLfvn6D3Zvm0y/CncsvOZNgP4UX77+IFb99xasPX8F1M+LYvmGpkyIX9hIVT4LQh8QmDWL1799hmiaSqx4pCAflbjFpaZdpt4GbGNMlHKP6Fhl3iyleS4Ig7FeIr8nENI1v11rYkK9wXIJrncSX1klsKlCobZYZFOv89roDCfQ2mT7Ixupchd+zVSoadAbH6S5bwdxug0XbLMgSjEtx3cd1f0wTtpXIbCpQiQ/WGRDVA3scj1JjG7RrEiE+vfM+h4eH8u47L2C+/TwlJWVs355DaGgQSUkJnbOgNE1j3bpNePv48/FL92DraAcgLmmQM0MXEIknQehTBgydyLyv3mDr1p2kp6c4OxzhKPQPNdhSqJBdJpMR0zsPLATHaWgFXw9R7SQIwoFZVRjWT2dNrkJds8SAaIOYQMPps592lcuszlUI8TGZPMDm9GHih2JRYXSSTqifyfrdCsU1MukxOv1DDWTJPk+ppEZiZ5lCbbOEZthbqFQZooMMBsXoDrlIoOmweLtKuw2mZNjw6GHVM2t3K+SUK6RH62RE6y5bkdUdGtvsd9anl3+vS5JEVFQEUVER+/y8sbGJK668hSVLVqLrWudtn/9qO1a3HtTj2kuJxJMg9CGe3n4AtLS0ODkS4Wi5WyAh3GBbiUJMkImfZ+8+uBC6V12zTLifSGAKgnBw/UMNAr1M1uUpLM9W2WA1yYzViQ9xzudHawdsKlSICTIYk9RzkguSBIlhBmF+BlkFCmtyVbYWm6gyWBST6iYZWTLx8TDxsJi02ySa2iV2lSvsKpcJ8jYZmaDh69k98e1NOtW3SEweoPW4ldFqmiRyyhWGxmskR/S97zb/PceE9S0S3u496/jQMAxaW9vw8jr8F3d1dQ2zZ7/CmrVZ5OcXUVdbi8Xq3pl0iuqXxn0v/oCsuGhpYR8jEk+C0Ic01lcBEB4e5uRIhGMxKEanvE5i6Q6VaQNtWMQnuXAU2jrsV0czYnrWwakgCM7h72VyfLpGXbPE5iKFlTkKbhaTCH/HfoY0tsLPmyxgQmqE0WOSTn/m4w5jknXSmg12lcvIMvh5mAzrpxPgZf7lPtW3wIZ8hdI6mR83Wgjck4Dy68IElKbDou0qtU0SE9M0glx0mHxVo0R2mcygWB0vt33/raRWwqKYxDkpIepsnlbwcjPZWqwQ5qe5bCvn/jz77Ks88cQLbN/+O2FhIQCsWLGW1157n+DgQLy8POno6KC9vaPz/1u37iRnVz6+AaEMOO5EwmMS+b//PgRAfMpg7nz2a2Rnl2YKncTpiiD0IQHBkQAUF5cSExPp5GiEo6Uq9pkLc7MsrNylMjZZ65EH3oJzVTTYD8ZCffvmAbogCEfH38tkTLLGku0qy7NVzhxuc+h3UF6lgizBjCE9rw3sfwV4mQzvrx/ydn6eMDFNp6VdZ0WOSkWDxE8bLQR522dwWY/xjM6mw+JtKrXN9qRTiK9rJp3AHmtFvcyynRInZOx7/BMTZLK1GH7aYCEzTic+uGcmJo+WJMGYJI0FW1V+z1YZn9Jzjg/z84sAeO2193nggdt4/fX3uf/+JwmJiEdRFWwdbSiqFdViRd3zf4tHOBkjElm75Hsqf/gAi9XeTqeoFm5/+nORdHIxIvEkCH1ITUUxAJGRouKpp/PxgJGJGkt3WNhRKpMaKZIHwpGpaJDwcTd7/ImbIAiOJ0sQE2RQWuf4U4naFolgn7752eXpxp6qM1iRo1LdJPHtGgvpMToBnibtmkSHBh06uKkQ4W/gfYjRNp1JpxaJSQM0gl200mmvCH+TEQkai7dbqG2WCPT+I14/T5MZg21sLFBYmaNSUqszMEbvcS2DxyLIx2RkosaynRaqmySXfz73CgoKBOCll9/i669/Ii8vnylnXMmZV9yLoh54uJlhGIyZdg7vPnsbTQ01ADzz6QZUSx/8gHBxIg0oCH1IS3M9AGfPvIrfflvS7ft7++2PGTRoIm+//XG376svig40SQrX2VKkoDsh7ySe356tokEm9CDzncTz27uJ57f3ctRzu7eQwnbogp0u1dwG3m4942S6O7z99sdMGD2RkrXvM3mADU83k/wqmUXbLazIUdmQr5BTprA+T+H79VbmblJpbt//tmzan5JOaa6fdNrLc0+LXUvHX//N2x3GJuscn26jwybxa5aFouoeUvZD17x/owJMZMmkoqHn3O/gYHviaepZVxObPoGbHnufmVc/eNCkE4AsywwYNpGnP17LC19v59Uf8nD39HZEyMIRkkzTPOQnTENDA35+fjz3xWY8PH0cEZcgCN3ANE1yNq/ix09eIGfzSp588n5OOGEisqxQU1NDTU0dNTV12Gwafn4+hIeHMnBgGspRDuUbNGgihYUlxMREsmnToi6+NwJAbRP8tsXC6CSNqEDHHjCK57fnau2Ab9daGZOkERu8/+STeH57N/H89l6Oem6b2+H7dRaG99dJCHPM1Q9Nh6/XWBgYo/fZSt/9Pb/tGui6fQVCRba3XNl0KK+TWJevggkT07R9FiSpaJBYmaPSodn/racknQwTlu2wV3udOtSGcpAyCpsGK3epFNXIRPgb9Asx8PWwL8ziqi1oXfH+bW6HOeusWBSTkzJtnYk6V5WVtY3rrr+bLZu3ccXdLzFi4mnODkk4Aq0tjdw2M4P6+np8fX0PeDtR8SQIfYgkSSQNHMmNj73PccefxR13PExm5mQGDpzAxIlncOaZl3Hllbdw7bV3cP751zB58pkkJY3mqqtu5bPPviU3N5/GxiZM06S0tJxly1bR0NB4wP3dcss1xMREcsst1zjwXvYtvh72A8ylO1WyyyQOfSmh64jnt+cqr7d//YccZL6TeH57N/H89l6Oem693CDc3yS7TMZwwHePacK2YgXThKjAvpl0gv0/v26qvQpIVehMqFgUiA4ymZpuw6KY/LLJXg1V2yyxMV9h/hYVD6vJ9EG2npN0MmB5tkJJrcSwftpBk04AFhXGJmuMStRo7YDfs1V+3mRh4TYVzcGVeoerK96/Xm4wKlFDlmFNrutO1mltbePuux9l4sTTqa5r55r7X2P4hFOdHZbQTUTFkyD0YZWlBVSW7MY0Tbx8A/DyCcDb1x9FtdLa3EBVaT5b1i5i69qF5Gdndf6eqqpomn2pUi8vL8455zSuvPJC0tNTnHVX+rRWG8zLUmlul3G3mByXoBEZ0DMOIgXnWLpDpaUDpg3UnB2KIAg9WFWjxG+bVQbG6gyI6p5kkGlCdpnM1mKFNptEWqROZpyLZg1clG7AtmKZbSUKuiEhSWZn1ZjsopU//8um2edaldZJjEnWiD7CKm/ThA7NXun1+06VYf11Eh1UqecsuRUyq3apzBjc4XJzrrKytnHV325n9+4CTr/0Liadeukh2+oE13S4FU8i8SQIwmGpr6mgtCCbxroqmhpqCAiOJCgsio3Lf2XZL59QV13OmDHH8fDDdzBixBBnh9vnmCbsLJXZWKBgmBKpkRqD43r3AZVwdPa2qqRHd9+JoiAIfcfGAoXtJTInZGj7DHruKmV1Egu3WegXohMbbBDu57ptUq5ON6CyQcLDauLn6exoDl9zu729TpEhLUo/5otr6/NkKhpkjk/XsBzdNIkeQTfgu3UWQnxMl1kB2Waz8dBDs3n99feJjEvmsjtfJDIu2dlhCcfgcBNPrlt7JwiCS/ELDMUvMPQvP49JyOCk825kw/K5/PLZy0ybdg6nn34Sjz12DzExkU6ItG+SJEiJNIgPMfhmjYUdpQqZsX1rGWHh8Owsk9ENieg+3KoiCELXyYjWKa+TWLhNJSHUIMDLJNzfwNoFZxmGCTvLFKyqyXEJuvhOO0aKbG+P7CqmaU8KabqEv1f3VFqX1EqsyFFRZRiT3DWzqJLCDXLKFTblKwzr33ur5xQZhvXT+H2nhd+2qEwecOj2xO6kaRoXX3wj8+Yt5tRL7uT40y/HYj3EsotCryEST4IgHDNFtTBs/MkMGXMiKxd8zXfvPsXVV9/BTz+J1ZIcqc1m7+X38TAJ9hFXhIX9yy5ViA3qW8tLC4LQfRTZPpx61S6V3AqZdk1CVeytXEnhR9/K1dQGq3apVDZIjEt1jWqNvqa1A+qaJXQTdENCN6ClHRpaJRpaJRpbJXRTIsDLYPqgrm3dNkzIKlDYVqIQGWAwMkHDrYs6sbzdITNWZ12eSkywQahv7x1PEBtkQpLG79kKuytkEsOdd9Hp4Yef4dd5i7juwbfIGDHZaXEIziEST4IgdBlZURg9dSaSJPHes7eRlbWNgQPTnB1Wn1BQLbF2zwDJYf00YoN770GUcGw6dAjqIYNkBUHoGdwsMD7VnnhobrcPAV+fp5BbLjOkn06Y75FdDGntgF82WbAoMGmARpif+MxytLYO+6qFurnvE+dmMfF1NwnyNukXauDrbuLr2bXPj27AimyFohqZzFiN1Miur+BOCjcoqDZYlaNyYqYNtRe33MUGGxTVSGwvVUgIc2w1/OLFy6mvb6C5uZVXXnmLWVc/JJJOfZRIPAmC0OUyR08jLCqe448/i4svnsUZZ5zEyJFDcXNz8fVce6isQoUtRQrRgQbD+2u4i9mMwgEYe65a9+aZFoIgOJeXGwzvr9M/1GDtboWFWy0EeBkkhhn4e5r4e5mHbPfJKbOvXjd9kK3LqlyEw2OasLtSprbJXs0U7GMwPsW+Qpos4ZBWrd0VMlWNMhPTtC5tDfwzSYLjEjR+2Wghq1BhSHzvbbkDiA8xKKhWaGiV8OviROHBnH76JQD4+Ppy3OQzmXz65Q7bt+BaROJJEPqw9rYWvv/wOYrztnP6pXcTlzRwv7eb8+Fz/PjxC6QNHU/SwFGkDBpNcEQcBdlZ2DraGDzmRKQ/XT7x8PThH6/8wvxv3ubrb9/hnXc+wdPTk/ETRjF1ygSmTh1PfHwspmnS3t5BS0sLHR02wsJC9tmOcGhbi2W2FCkMitVI64YrgkLvIksgS6bLLiMtCELvEehtMjVDo6xeYkeJwuo9VbmeVpPxqRoBB5kJ5GE10QyJ1g4JN4uodnIUw4T1eQrZZQpWxSTAy2BovO7Q5F9TG2wpVgj0Nrst6bSXrwcMjNXZkK8QE2R0yfwoVxXmZ6LKJkU1jk087dXY0MDk0y8Xx/l9mEg8CUIf9v1H/2beV28AsG3dEk696DZ+/ep1fP2DaGmsJ7JfKqdfehf1VWUAuBl1zPv8Fb57b/Y+27nm/tcZPGb6Pj+zWN2Zfs71nDDzWop3b2Pr2kVsXbeIe+75J7qu4eXlRVtbG7r+xxmwt48PU6dM4LXXnsZqtXbzve/5qholNhWoYnUy4YhYFLCJxJMgCA4gSRDhbxLhr9Gh2WcDrdqlsnSHSr8QnZQIA8ufzkaqGiWyy2RK62QkyUSWe28iwNW0tMOKHJWKBpn+oToj+jtmmLthQHGthJcbVDRIbC5ScLfYxwY4QnKEQUG1zMZ8hZGJGt69dNb13sHyJbUy6dHOOWaMTchwyn4F1yAST4LQh0098yrCovpTXV6E1c2duV/8l7aWJk4/dSpJSf355z+fY/btZ3Htg2+ycsHXZGVtRZb3rbFOSBtKXPKgA+5DlmViEtKJSUhn+jnX09rSyI4Nv1NVlo/VzRM3D0/c3D2RJJni3duY88mL9OsXw4MP3t7dd79HMwxYnasQ6GWQHi2yCMLhsyeexBVHQRAcy6pCsI/J2GQba3erbC5Sya+yV9VEBxlE+pss3KqiGRJpkTpxwYZYBMFBbBqsy7MnnYb30xw2gLq1A5btVKlq3HtsaZIYZjAoVu+SVREPhyzBuBSNn9Zb+GGDheP6a/QL7Z0Jz6hAg5U5Kq0d4OGA67vZ2bmdf04bMh5ZEX3+fZlIPAlCH+YXGMa4E8/v/PvoqbOYffsZzJ+/jJxd+SiKQsKAEaQNGc8/31nKuqU/Yhom4TEJhEUnEBAS+ZdE1KF4ePr8pTpqr8zR05AVleefn82UKeMYO3bkMd2/3iynXKahReKEgdpRrxgk9E2SZB/cKgiC4Ax+nnB8ukZFvUROuUxzu8TvOy0M66cR5GOi6SaZceKCiqMYBvy6WaWhVWZwnOOSTm0d8OtmC6YBkwfYkCTw8zCdMtPL0wrj0zTmb7GwcpeFTYUmE9Ns+Hs6PpbuFOlvIEsmG/IVRiUefUVbTs5uFi9ezqJFy1m1egM2m4aqKiiygqIqqKqKqijU19d3/s5J593URfdC6Kkk0zQPmdJtaGjAz8+P577YjIenjyPiEgTBSSpL81nw3bs01VcTnzyY8SdfiMXiuKHghq7zwj8uoLm6gE2bFhxxYquvWLVLoaZJ4sRMx5SiC71DSzt8t87KqESN+BCRfRIEwTUs2a7S3G5fcbOyQWLGYPHd5ig1TRJzsyxMTLUREeCYSh/dgPlbVJrbJU4YaMPLBdaeqW6SaOuwD1YvqpFRZThxsA1vF4itK+VXySzPVkgONxgSf2TJpx07cvjH/U/y27xFKIpKv9TBJAw4DjcPTwzDwNA1dF3H0DUMQ8fQdY6bfAZxyZlitlMv1trSyG0zM6ivr8fX1/eAtxMVT4Ig7CMkIo5zrnnIafuXFYXMUdP59r0nOYy8eJ/l6WZSXCuScsKRKamVkTCJDBBJJ0EQXEdalM68zSqNbRKxQeLzyZH2rlLnqLyAacLKHIW6ZonjMzSXSDoBBHnbjzmjAnXyq+wtaT9tsDBtoA2/XlT5FBds0KHB2t0qVtUkPfrQC9NUV9fw5JMv8c47nxAYGsUVd73IwOOm4O7p7ZighV5BJJ4EQXA55cW5eHp68PPP83n55XfYnVdAUFAgE8Yfx4UXziQjI9XZITqdmwodNmdHIfQkpgn51TIhvqbDZmcIgiAcDpsO7hb7qmqDYkWbnaPUNkus3a3gppoHXWWwqxgmrNutUFCtMCbZ1pnscTVxwSbB3jbmZln4ZZOFGYNtvWroeFK4QYemkVWo0tyuM7y/3pmA/DNN03jttfd56ulX0HWT0y69i8mnX+7QTgih9xCXywVBcDlJGSOxuPty0UXXs3bdJoZMnIV/1CA++b8fmTTpDP7733f7fDWUboCY0SgciaxChcoGiZQIcVInCILrKKmVWLTNgp+nyQkZNocMPRagtE5i7iaVNpvEmGSt22craTos3aGyq1xmRH+N2CDXPo6TZUiJ1DFMWLy9912tSY82GJmokV8l88MGC7vKZf58aF1XV8+sWVfx4INPMXjcaTz0xkKmzbxWJJ2Eo9b73kWCIPR4wyeeyvCJp1JZmk9HextR8SkA6LrGN+88yb33Ps669ZuZ/fRD+Pn1zblz9S0SXlbXPmgTXEduhczWYoXBcRpRgeJ1IwiC69i7oll6lI6PWMXOYbYUKQT7mkxO0+jucZqtHfY5Xg2tEhPSNCL8Xe97yKbZq4LbOgAJMO0rv8UGGdQ2S6zJVRgcp6P2oot+/UIMAr0MNhcprM5VqWvWGdZfp7GxiVNOuZi8glJu+ueHpA4e6+xQhV5AJJ4EQXBZIRFx+/xdUVTOvup+YhMH8tGLd/Pzzwu4/rpLue66y/DzO/Awu95GN6CkTiY+WMzB6I00nS49sK1tllidq5AQppMSIV4zwsHpBlQ2SpTXyTS3gwmYpoSPu0l0oEGQj+udMAo9m6rYX1MdYp64w5imvb0xMsDs1qSTadqHda/PU1BlmJKhOaSl72hYVEgM++t3ZEIYZJfJbMhXKK+XGZWo9arPQT9PGJuss63YZGOBSkpEO5ddfjO784q4bfaXnRd/BeFYiVY7QRB6nBGTTufhNxYxfPJM/v38G2QMnMSHH37eZ9rvdpXLdNggMUy0TPU2hdUSc9ZbaO+i+V2GaV8B0dfdZOgRrl4jdK/cCpniWglX+NgyTSiukVi0TeWrVRYWbrWwu1KmzSbRoUlouj3eXzdbKKoRLyKha9U1219TYX4u8GboA0zT3npd3yITHdh9FyOa2+0taqt2qUQFGJyYaXPZpNOhJIUbTB9kw6KYzNussqVIdonP7q6kKiBh8ugjz7Bo4e9cdd9/RdJJ6FKi4kkQBJdQtHsby375lPRhE0kbOgFFOfjHk39QGOdc8xDTZ13Lt+/N5qab7mPZ76t5ZvbDeHk5fvmRtbsVqholksIN+od234FcXbPExgKF/mGGaEnohUJ8TXQdthYrDIk/9sTirnKZumaJqQO1/Q4OFZzDnuiRKa6VifA3GBKv4euE97NuQF6lzI5ShYZWiSBvg4GxOuF+Jn6e5j6JSsO0L3++IU+lvkUn3N902cHAQs+SGG5QXCuzIkdlfKooe+pOpgkbCxS2lyhkxmrd9h4uq5NYtlNFVWBCqo3IgJ7/WeHrAVMzNDYXKWQVqoBGenTvqCJuabcnI9tqdvHGa29x0c1PkTZknLPDEnoZkXgSBMElrPztSxZ+9y4Lv3sXb78Axp14IdNnXXfIpVr9AsO45NZnSBk0hk9euY916zbz/nsvkpKS6KDI7QdyuRUyuiGxepe9OiAx3EDuwsKADg025ivkV8v4uJsMiRPVTr2RuwVSo3S2FikkR+jHvMx0fpVMRIBIELgaSYJxKRrFNRLr81V+2mghOdwgI0bH4qD5ITVNEku2q7TaICrA5LgEjeCDtI/IEoxM0Fi1S2VHiUJWIYxJ0okVLb/CMQr1NUmNNMguE9nx7mSasDJHobZZYki81m2t17vKZdbkKoT7m4xO0nrVKqqybF91UZIgq1AlOrADP8df6+xSdfXNLNruhs2mc//1M5l+zg2MnX6es8MSeiHxCS8IgkuYcPLFjDvpAgC09hYWffcWs287g/a2lsP6/ZFTzuLu57+jqRUmTz6Lzz77tjvD3YckwZgkDUU2MZFYl6cyd5NKRUPXZZ5K62R2VSgkhBpMydBcbrhlczvsKJFZtkNlfZ5CTrlMRYOETeTHjligl4lhSjS1Hdvrp7ndPrQ3NkgkBlyRJEF0kMmMwTYyonVyymWWbFcxHJAjrGmSWLhVxcNq3//41IMnnfby8bDPaDljhI3oQJMVOQqrdild1hoq9F01TRJ+HiJB3p3qWiTyqhSSIoxuSzqV1kmszlVJCDMYn9q7kk5/lhBqP7ipae75p9IDM8by83df8N9/XkNC+nGcdskdzg5J6KV6/rtFEASnMk0Twzj2A5iQiDguvOlfDB03Azd3d7y8PCgpyOaz/zx42NuIiE3mrue/Y9Dok7j22ju4+eb7aWtrP+bYDkdUoMmUdA13i/3Aua5FZv4WC7/vVGjpghBqmyW83EyGxDuuIuJw5FfJzM1SmbPOysYChTYbFNfKrM1VmL/Fwvfr7bNietsshO5imrCpQCHI2yDU99getLpmCX9Pg3A/kXhyZYpsX9Z6QqpGZYPE5sLuf4Ov2qXg6WYyacDRtfjJEgzrpxHub5JbobCpwIU+lIQeqa5ZIuQYP/OEg7Pt6WIM7sYK2E0FCsE+BsP66V1a9e1qPKwQ6W+wKkdhe0nPPZ1evHg5TU3NfPrqA2xYuYjps65D7u4lDoU+q5fmoQVBcITtG5bxwn0XoFqsDBt/Mpfc+iyycmwnIGdcfg/fvf8MAMa2tfj4Bx/R77u5e3Lp7c+RNHAkn/znQTpsHbz6ylNIDpiqHOhtMjXDxq9ZFto1+/4Kqu2roByfbjumcmxXHAq9q1xmda5KhL/BqESNqAADy55vFd2AxlaJrcUyK3NUcssNhvfX8fMUJxYHk1cpU9ciMzXDdszPeUuHRH2LhJula2ITuleYn8nAWJ1NBSoBXgYxQd33XnG32D9TjqUawcMKE1I1tpfIbMhXsagwKEbv9mXZhd7J082kpFYiLQqXurjSW7Tb7DN8PCwm3u7d89nSoUFts33VN1c8ZulKkgRjUzQ2FShsyFfx87QR4d/zjm8qK6v3+Xt8ymDnBCL0CSLxJAjCUQsKiwZAs3Wwcv7XJA0cdcx94SERcVx590vHtA1Jkhg7/TxU1cq7z97K2DEjuOiiWce0zcPl7Q5jkjUWblUxsR95tWsSDa3SMSVdPCwmbTZ7RYwrHNAZJqzbrRDhb6/U+N+YFBn8vUzGJOv0rzNYu1vl500qccEGyeEGgQ6eOaQbUNUo0W6TUGQTRQFvNxNvd4eGcVCaDpsKFWICjcNqezoUm25fHtoVXi/C4UmLNKhr1vl9p8qQeL3LZ8XtFeBlkl/dNRmilAgDCY0N+QqltRLD+uvHXK0n9D3D++v8mqWyo0QmI0ZUaXYlw7AvDNBmkxib0n2t+vqep02R+8b7X5FhcJxOTZPExnyFMD+tx1V5zZgxFYvFgs1m44zL73HIRVqh7xKJJ0EQjlpIRBy3PvkpWavn09HWSkL6CGeHtI+RU84iZ8sq7rjjETIzMxg4MM0h+w3zMxkUq7OxwP4R2y9EJzrw2A7E3C2gGxKtHeB5jAOnu4IsQXyIQWG1jE0/eOVEuL/JiZk2sstkdpYq5FXaS/GTww2iAo2jXm1tb/vewY6TimokcssVyhskdOOvN4wKMBgQpRPUBYmeY6HpsHLPrJxBsce+qlN9CxRWy4SKNrseRZJgVJKOmwXW5ansKjeICTbwsgISeFrtg+KP9cRRM0DtosokSYKUSINQP5M1e1ps44J1hsbrotpOOGx+niayJBLl3aGhTaK+VWZEf61bk8LuFlAVk/pWiRj6RvJJkiAzTue3zSpLtqs9bpi6ruv07x9Hq+7O9FnXOTscoZfrQW8NQRBcUfKg0SQPGu3sMA5o1jUPU5C9iUsuvYllS+fg6emYNctTIw2CfWx0aBARYB7zwXS4v4FVNdlcpHBcgmMndpsmnYeQf76aNyBaZ1eFQlmdfMiVrRTZ/pgkRxiU1EjsLFP4PVtFVUzC/Uwi/A0i/I39JtUMAyobJfKrZMrqZHTDfuKsGxJuqkmgt0mor0FiuNHZotFmg7W7FQqr7UmujGj78u/ebmbn75fXy2wvUfh1s4VQX4Ph/R27pL2mQ2WDRKtNIqdMpr5VYnSShs8xxtDSDkt2WMCEAZFiuntPY5+fpBMfbLCtRGFHiYJN/+ONJ2Hi72USFWCQFG4ccXKnfc8ctjDfrk1KBniZTM3QyK2QWZ2r4ONuisoV4bDVNklohkSYX99IWDiSItkf0+5uYaxslNB0iRAnX8hxtGAfk4lpGst2qvywwUJqhE5i2B+jB1zVwoXLuPnmB6iorOHvj3/k7HCEPsDF3xKCIPQVTQ21lBftImHA8C7drtXNncvufIFHr53Kjz/OY+bMU7t0+wciSXTpoFSrChnROuvyVBpaJRLCDOKDjW6/OlzdJLF0u0qrzb4jH3eTIB+DIG8Ti2IvqW8+guHp8p6VvKKDNOpaJIprJErr7Esvm6j4eRh4uYHVYuKm2k+SS2plOnR7kikywMDb3V7xocrQ2gHVTTJZhQo7ShVigw1a2qXOFQVHJ2nEBu37OO09T/d2N+gXalBcI7GpQGVeloWxKZpDTnzabLBgq0p9i73sxMfdPpy+K1oQC6pl2jrgzBG2o64mE5wvyMdkXIqGadK50l1jq0RVk0Rlg8S2EoXtJQpJ4Qbp0fpBq6Bsun14c3GtTE6ZjAkkd8OqVtKeSsg1uQqybH//ltbJWFWTcH+zx7WhCI5TVi+hKqbD27D7glW7VLzc7Bd4ukuHBitz7PPp+uKQ+HB/k+mDbGwtVsgqVMguVzhxkM3lqp+Ki0tZvnwNv8xdyBeff0fKoNHc++CHhEbGOzs0oQ9wsbeDIAh9kWmaPH7DNOqqK7j5iY9IHTyuS7cfEZtE/7ShfPHl9w5LPHUHe3WDxu4K+8DumiZ7O0tXJp+a2+0ninXNEtVNErXNMv6eBgNjdQyTzp/nV8qYSFgU+wnl0fD3NPH3NEmPNmi3QVm9THm9RJtNoqlNonrPPKbEcIPoQIMArwNVjhk0t9tX0ymukfF2N+kXYpAaqeNhPXgMsgQxQSZhfjaW7VRZuE1lRH+d/qGHPkA/nFa//enQYP4WCx0anJBhw9/L7NIEUYcmYVURSadeQpJA2fMa8/eyVzslhkGbTWdnqcKOEpnCGpmRCVrnCd/ehE9pnURNk0xjG4D9xD4p3CAlUse9m9rgFNmefNpcqLC9WKFjT7WWr4fJcQlal8wvE3qf1g4JbzeRnOwOsmSSGKZ3awXOtmKFDg0mD+h5c466irc7HJegkxap80uWhfV5CiMTXaPquKqqmnPPu5Z1azcAEBIRy4V/f5Ix084Vq9gJDiMST4IgOJ0kSQw87gSW/PQRL9x3Ife/Opeo+JQu3cewCafx9duPU1dXj7+/X5du21EkCeKCDeKCDXaUyqzPU+kfak/IHIt2m30eUH6VTGWjjISJr4f9BHdAlI3IgL8mRnTDnnjpqiGlbpa99+3oft/LDUYn6cDRHeRZVZiYqrEuT2HVLpX6Fp2BMfuvImluh6wChdK6PZUj4Trp0YdffbarXKa5DaZn2rqltc8+VFyc3Pd27hYYFKsTH6KzMkflty0qKREGsgzbi+2J4QAvg3B/gwFeJgFe9ve1I84xhve3J6rrWyQm9LfPLFudq7Bsp8ppQ499xUah9/F2N9lVIZNbIR9W4l84fJIkUVqnkBZ17PMDD6S0TiIq0HCpBTucxccDhsTprM5ViQ02XGK1u6+++oFNG7dwxV0vkjZ0At6+Ac4OSeiDROJJEASXcM61D7Nz0++UF+/mmdvP5LqH3yZ54Kgu2/6AYRP4/LWH2bRpKxMmuO5MqsOVGGawMd+kokE6qsSTadrnC2WXyxTVyGDaS8VHJmpEBxx6NkFvrKaRZftsHR8Pk435CgVVMgNjdeJDDCSgvlWisEpme6mMVYGEMANNh81FKrqhkxl36KSXacKucoWYIKPb5kl5WEz7MGqhT/D1gCkZGjtLZTYVKCgSpEUZJIbpTluIQJH3JoL/oOkSXm7HPu9O6J0SwwzK62W2FSsi8dTFYoLs7a9tHeDeTd8NHZqEu8X5CRZX0T/UYFe5QU6ZQoR/9yX8Dse6dZt46eW3Sckcw4hJpzs1FqFvE4knQRBcgmqxctmdL/DULafR1trMv+8+lwv//iTjTjy/S7ZvsdjPwFpb27pke85mGGCY0hEPC7XpkFcp7xlmLePjbjI4Ticu2Oi21pueRJLsy8NHBRhsKrBXP63JNfcMWJdQZZOEUIOBMX+0LXhYTTYWqMQEGYecT1JWL9HULjEysftOrNws9jardptYVayvkCX78P64YPsqka42VwTsc8yqGiXmbVZpapMwsScbBsa4RiuK4FyyDM3t9uSk0LWiA+2Jp/wqmZTI7vnuCfQ2qWkSWeW9JAmiAu0LRBgGDqk0BWhvb6e8vIqYmEja2tp56aU3mD37VWIS0jn3+n86JghBOAAXPDQRBKGvik/OZObVDzLvi/9SV1NB/s6NXZZ4Ki3YCUBqamKXbM+ZTBM2FChI2A/0NF0mxNc8YOWTbkBFg0RRjb2dTtchKtBkSD8bYb6iAmF/vN1hTLJOapNBVaOELIOX1STU769thymRBrsrDdbuVpg0QDtgMrDNBqtzVYK8jW6dcxMVYLAaheJa0bLS1xxqppkzjUnW2FGi0NgGob4mHRpsKbKvOukKrSiCc5XXSzS0SoxMcG51SG/kZrEneXMrZUL9DnyscCyCvA22FNnnPLli4tsZwv1MsgrtczEdNXD9gQee4o03PsDbxwerxUJ9fQPTZl3HyRfcjKKKK1GCc4mPBkEQXMqUM67k+NOvwDTNLh14GBQWDUBhYQlxcTFdtt3u0tTUTEtLK6Gh9qFHH3/yDSEpJ2D18KO22T6AG6CoRqZDs696lRxhkBBqUN0kUVIr066BVbEnnWx72lySww0SwnS8nNSC09MEeh96lSVZsg8UXbRNZd5mlbHJ2l/a6NptsGyniq7DmHStW5N97lb78s45ZTKxQUaXzeEShGNhVWFg7B/VTVWNEjnlCjVNkkg8CZ0D9EvrJILEAPouNyhWZ8FWlYVbVaZkdP18wb0LCuwoVUQV4x4B3iZWxaSsXibE1zGPyQknTOSNNz4gZfBEAkIjGX/ShWLFOsFl9MIpHYIg9HSSJHX5KhthUQlY3dy55po7uPrqO2hsbOrS7R+IpmmYe5Y/27Ejh9Wr13f+22OPPceyZSsBWLlyHaNHn0RlZTUA9933OBdccA1gr3Aql4dS3R6ALEGIr0FqhMYpQzo4Y7iNmSNtDI7T2VUm89NGC6t2qbRr9lk/Nt2ekJo+yMYpQ2wMihVJp+4Q7GMyNUND0yV+3GBh8XaV3RUyuytlNuYrzFlnobZJYmyK5pDHf3CcTkOrxIKtqn2YeXv371MQjoSbaiJhklWo8ssmlaxChdpmUX7ZV/l52r8n86tEprw7WFSYmKbhZjFZsNXS5d8JHlZIDDfYWSrTbuvabfdU8p52u9wKGd0BxceaprFw4e/Issy0Wddy9pX/EEknwaWIiidBEPoEWVEYMel0qssL+W7OXOLiovjHP2494u00NTWze3cBaWlJqKrKb78toba2jpkzTwXggguu5fzzz+TUU6czb95iZs26km3blhEeHsqrr77D5s3b+e23LwFYsGAp/frFMHbsSIKCApg4cUxnJczVV19Cc3MLYG9BiIhN5Ph0G6H7KdfeO9+lf6hBXbOEu9XstsHVwoH5eZrMGGwjv0pmZ6nMyl32r1hVNkkMN0iLdNzMpWAfk4lpGuvzFdbkKkiSQkaMTmqk0WeXuhZci48HnDXCRnGtTEmtxM5SmS1FCrFBOkPidZduGxS6Xk65/WLT8P6i1a67uFlg8gCNeZstLNhqYfog2xHPiTyYtCidnHKZHaUKg2JF1RNAaqTO7kqF3AqZpPCuzT6ZpklJSRkdHR389ttS3nzrY3buyOasK+8jNnFgl+5LELqCSDwJgtBnXHTz0wA8c8dZ5OUV0tzcgpeXJyUlZSxZspKzzpqBxWLhvfc+o6qqhttvvw7TNBky5Hhuv/16Lr54FkuXruT886/pTCb9+OM88vIKOhNPvr4+WCz27MKAAcm88MLjeHl5AnD//bch/+msf/78rzr/nJjYjyeffKDz7xkZqQAYhsnSTfX4+AQScoj2A6sKoX6iRcGZFNm+mk2/EAPdsA8YlSWcMkcrxNdk2kANmwZbixU2FShUNcqMS9FE8klwCRbV3qITHwKGoZNfLbMhX+GHDTJjkzXRgteHBO6ZO9TUJhEmvse6jYcVJqRq/LTRQnmdRHRQ1z3W7hZI3lP1lBIhFrcA8POEuGCdtbtVqhp1hvfTD7lq8J+Zprnf0ROrV6/nyitvo7CwCABFUUkdMpZ7XnhOJJ0ElyUST4Ig9Dme3gF8+eX3jBo1jCuvvJCsrG1ce+0dTJgwioiIMCorqygrqwTsbX+XXHIuaWlJAIwaNYx5874gIMAPgGeffWSfbf/3v7M7/xwZGc4ll5zT+feQkKAjirOpDVZubUSzhNBWthpJyjyq+ys4niThMrOVLCpkxumE+Bos2a6yqUBhcJy4Gi24FlmGfiH2FSWX7VRZmaNyUqZNnLz2EREBJmF+BsW1MglhYlGE7uTlZmJRTCobZaKDuva7IDVSJ7tMVD392chEnVBfk/X5CpIEoxIP73H58MPPuemm+wCIjo6mf/9Yhg4dyK5defz002/EJWdy7QMPoagqCQOG4+Hl2513QxCOmUg8CYLQ5wwYNp4taxYwYsRgACZPHktJSRYeHu4A3HHHDfvc/rbbru38s7+/H8OGdX8CqLpJYv4WFcMMItqnhviYUKZOPZtXXnmKlJSevzKf4HiRASaD43TW56uE+hpEBoiqAsH1WFUYmWCvyFierTI25cArRQq9i5tqUttsn4fzv6uHCl3DNGHJDhXDhJigrk/wuVnsVYy7K2UGxuhi1VzsVc8JYQaSBKt2qcQEGkQF7v/7d+HCZQwcmEZQUCBFRWWdPy8qKiIwOo33PvwWb79AzrziH4w98Tzc3D0ddTcE4ZiJj3VBEPqcIWNnACYbNmwBwGq1diadXEG7DRZvV/H3NDlzuI1xGd60trYSExNFeHgYAC+88DovvfSmkyMVeprkCINQX4MN+QqGyDsJLsrTDcamaFQ1SvyapZJbIWOIIpheLy3KoKndvgJoi1gQ4ZBKaiXW5ymU1EpsKZL5Yb2F8nqJxjZ7xfT2EpmiGgnDhMZW+H2nwndrLZTX21tZg7tp9cD4EIPWDonKRpF1+rN+IQaR/garc9UDDmA/88zLSEwcSVVVNf37x7J161IefvhOJEkibch4nnh/Jfe99BPHn3GFSDoJPY5IPAmC0Of4BYaSMmg0n38+x9mh7Nf2EgVdh3EpGtY9dalJSf15550X8fPzAaCxsYmmpmYAGhoaueWW+8nLK3BWyEIPIUmQHK7T0CrT1uHsaAThwML9TKZkaJimxKpdKpuLRNlTbxfgZTI2SaOmSWJuloWmNmdH5LpME5buUNlRqrB4u4WsQpXGNokFWy38sN7K9+utbCpQWLrDwrdrLPy00UJ1k0xEgMGg2O6dn2ZV7dvWRafdPiQJRiRo6IZ97uLBJCWN4ppr7uCrr37g6qsvwdPTk472VgdFKgjdQySeBEHok0adcA5Ll67g44+/dHYo+2hph51lMskRxkFXdbr//tu4996bAcjPL2Lx4uWdwye//34uc+b84ohwhR7Ie09xX3WTuBotuLaAPQOnZckkwEuUPPUF0UEmJw6yIUmwqUAkG/dHN2BdnoJhSgR6G0waYGPaQBuTBtiIDjQY3k9jRH+NM4bbmJphIyHMYHCczkmZNo5L0BkQZXRrC5yban/PZpcr2ETyaR8eVugXapBXJe+36vjc887c5+//fv41Jkw8A5umkz5skmOCFIRuIhJPgiD0SSMmnc7Y6edxww338Nxz/8U0nd93pOn2FgOLYh/QebgGDkxj7dp5xMZGA/Djj/P4+uuf7NvUNN555xOqq2u6JWah5/H3Mgn1NdhWouACL3tBOCDThA4NogJMog8wE0Xofdyt9lXuWm0iOb4/+VUy2WUKKRE6Y5M1wv1MAr1Nwv1MxqVoJIYbJIQZWFUI9jEZFKuTHGE4bMELNwukR+uU1MpU1Ivn8H/FBhm02yRq93Px5567b8TXz5eo+GSue+gtkN2xeEdw53PfENUv1QnRCkLXEcPFBUHokyRJ4sK/P4lfUBiPPfYsra1t/OMftzgtnvJ6iQ35Cg2tElPS/2ixO1zSny5fvvrq09hs9gEC27bt5K67HiUzM52goEA2bdqCxWLtXKVP6JtSI3UWb7dQ0SCWLhdclyTZV2RctUvhty0qA2N0/DxNLIoYPt2bbSuWKa6VGRKnOTsUl9Nug+Y2+/d9qK+Bl5uTA9qPsnqJrcUKPu4mIb7i++V/7V0sYX+PTHx8LC+/9ASXXHIjzQ21/PPd5Q6NTRC6k0g8CYLQZ0mSxKkX3UZ7azOvvf4Bd955PVbrQfrbukldi8SibSoBXiaTB2gEeh/7gZrFYl+DfODAAWRnr8DX1z4bavbsV6itref77z/CNE3WrdvE4MEZKIpoaehLIvztrUsbCxROyNDEykOCy+ofauBpNdmQr7Bgq2XPz3SOSxA9PL2NYcDa3Qq7KhQGRNmrdPo6w4TKBgnTBFWBRdtUbLqEu8XsbEV1JR0aLN+pEuxjr74SK1L+lZtqIksmOeUyQd5/rPxXU1PL4sUrePjhZwiP7s+gUSc4N1BB6GIi8SQIQp83euosfvv6TRYtWs4JJ0x0+P7zK2UsChyfrnXLVXx/f7/OP7/xxr+pqKgCYMeOHKZOnclnn73BtGmTqKysxsfHG3d3F7yEKnQpSYIhcTrzt1rIr5KJDxEneILrCvc3me6nUdkoMX+LhQ5NZEp7o4JqmV0VCsP6aSSFi88kgFW7FPIq/8jeeFhNThjYgZeba1b9FdfKtGswMkEknQ7E3QrHJeisyFGpa5ZICDPwkaqYNOk0ysvKiUsayPX3vIqXj7+zQxWELiUST4Ig9HmR8SmER/fn229/dkriSVFM2jWJ3RUyid18sO3u7kZsbBRgXynv558/IzMzHYBHHpnN1q07mT//KwCam1vw8hLL9fZWoX4mUQEGmwoUogMdN/9DEI6GJEGor0lKhM6uCpk2G7hbnB2V0JWqmyTcLKZIOu1R3SSRV6kwNF7Dy81kV4VChL+Br4ezIzuwmiaICjDwFNevDio+xMDdYiO7TGHdbgXDCCZl6An87ZRLiIpPcXZ4gtAtXDBXLgiC4FiSJDF47El8881PfP31jw4fNJ4YZhDhb7AuT2FHqUxZnWOu5iuKwsiRQzsrnP7+97/x6KN3A1BZWU1Cwgjmzl0IgGGIE4HeaHCcRqvNvpKiIPQEA6J0ZGDVLnW/q0IJPdPuSvvA7KQw0UK5V12z/VggPsQgKtBkQqprV4J1aLCrXBFznQ5TuL/J+FSN04bZyNv4MzWVxYRGxTs7LEHoNuJIUxAEAZh61jWkDJ7AFVfczAUXXEdJSZnD9u1ugbHJGmF+JuvzVBZus7A6B6pqGh0WA0BycgLjxo0EwGq18vjj9zF06EAAHnvsOWbOvNKh8Qjdz8cDksINthYptHU4OxpBODQ3C4xO0iitk1i1S6zM2NO122B5tsLKHJX4EJ30aNdNrDiap5v9xb08u2c0qBTVyBimfdU24dDa2tpZuXIdN1x7C0//4wYyR0/HYhGlYkLvJRJPgiAIgJePH3/7x3+55v7XWLF6MyNHzeDddz912P5VBSamaZw7qoPMWI3sMokRx83g8stvpqio1GFx7OXn58OVV15IcHAQAGPGjODkk6cC0Nraxrhxp7J4sVhtpTdIj9KRJcgqEr12Qs8QEWAyKlEnr1Jma7E4lO2pmtrgp40WSmplRiZqjEzQxUIHe9h0+H2nPeEU7NMzEjmF1TKhvqZoszsMs2e/QkREBieeeC6/r9rCedc/xphp5zo7LEHoVuLbWhAE4U8GjzmRB/7zK+nHTePWWx9g+/Zsh+5fkiAtyuC4iHzqqsv45psfGThwAtdffxdlZRUOjeXPTjhhIpdffj4Azc3NjBgxmMjIcAA++OBz7rzzEafFJhwbNwukx+jsKlfYXiKj94xzHKGPiws2SI002FKk0Njm7GiEI6XpsHSHiirDSZk2+oUYIun0J9Ke/3w9DAZE9YwP5ZZ28PcUJYiHo6qqBoCZf3uAB19bwMRTLkGWxWm50LuJV7ggCML/sHW0EZNgH7hts9mcEkNiQixLl36P2575S5988jWZmZM566zLmT37Zaqra5wSF0BwcBD//vdjJCb2A+zzn6Q9ZwyGYXDTTfeybt0mp8XXk910073U1tYBcNttD3LFFbd0/tvQoVP49NNvAFi8eDlDh06hqqoagEcffZYrr/zjttOnn8snn9iHxK9bt4mJE0+nuNheOffSS29yzTV3dN72oouuZ838L0iL1NmQr/LBgja+XbBbtDAJLi8jWkcCSmrE4WxPs7FAobFNYlyKJipk9kNVICVSp6G151wMMEF8bxyG6uoa0tKSAOjoaBMJJ6HPEK90QRCEPzEMg39eP50vXn8UP38/YmNjnBZLenoKN1x/BRaLFYCOjg4Kytt47t9vkJl5PK+99h667vxBrJdeei5PP/0gYL+Kt23bTlpb7SUIixb9zuuvv+/wge091Zo1G3jppbcAmDRpDNOnT+78t3POOZ2kJHuyLywshNNOOxE3N/sZW0ZGKiNHDu287ahRw4iKigDAx8ebYcMyO4fIh4eH0r9/XOdtY2IiCQjwJTNOZ1BQHo1lW2l1T2F9vpifI7g2VQFvD5P86p5zci6AbtiHiadGGvh7iQ+Z/dlVLpNVqBDTg1YcDfI2Ka6TxdD/g6iurmHSpLO49dYHiEkYwNjp5zk7JEFwGMk8jLOBhoYG/Pz8eO6LzXh4+jgiLkEQBKf5fe7/8cHzd/LKK09ywQVnOzWWjRu3MGnSGcQnDaK5qY7rH34Hb78g5nzwLEt+/JDMwQN58YXHGDhwwAG30dzcgpeXpwOj/sMzz7zKvHmL+fln+7ysN9/8iKlTxxMfH+uUeITDk10ms3a3ilG7iQtmpDo7HEE4oOpGid+2qPQLMRjeX8wI6glKaiUWb7dw4iCbSDzth2HCt2sthPsZjEy0z+DrCaobJX7dbGFCqo3IAPG87s+SJSs47bSLueS2Zxk9daazwxGELtHa0shtMzOor6/H19f3gLcTFU+CIAj/Y9QUe7JJd4FL6J6eHgBMPO0yHn1rCeExiXj7BnD+Df/kjme+pKq2ncmTz+KBB56kubnlL78/d+5C4uKGMmnSmbz55kfU1dU7NP477rieH3/8GICamloeffQZNm7cAsCOHTksW7ZKVEO5oKRwg7r85Zi+Ayiv1ZwdjiAcUJCPyfD+OrsqZFbkKBjO/9gWDiG3QsHH3cRPzAM6INMETys9JukEEOhtEhWgU9koTi8PxN/fflKet2O9kyMRBMcTnwyCIAj/Q1YU3Nw9yM8vdHYo/POf/yYoLIph40/+y7/1TxvG3S98zykX3c7rb3zE6NEn8847n9DU1AyApmn84/4niU8ZDB4R3H3PY6SkjuXGG+916KDyvfMLAgMDyM5ewUknTQHgo4++5Lrr7uq83YoVa2lpaXVYXK7oppvu5f33/8/ZYQBw2RkDCfSWWJfvjs35HZ2CcED9Qw3GJOkUVsss2aGKtjsXVlIrUVQjMyBKVKcdSG2zhCJDew/L+UsSeFihpEY8sfuzfn0WEyacDsCwCac6ORpBcDyReBIEQdiPMdPP54UX32TRot+dFkN7eztz5vzC8Wf8DYvVfb+3US1WTjz3Bv7xyi8ExaRzxx0Pk5o6lsFDphIdPZic7F2cctHtXPvgmzzx3gpmXHAr333/G6PHnMySJSscfI/Azc0Nq9U+s+rhh+/kxx8/QZIkGhoaOe20i/nooy8B+xyEmppah8fnbB4eHp2Pj7O5u1sZnWzQ1A7v/FhGXmGls0MShAOKDTaYkKpRXi+xPq+HDMXpY2qbJZZsV4nwN4gLEdnB/bHpsHCrilU1SY3seRn/Dg2sqrOjcE27dxd0/rm+xnmrFAuCs4iPBkEQhP04+8r7qCjaxTnnXM1bbz3HKadMc3gMVVU1mKZJaGT8IW8bGhnPNfe/Tk1lCSvnf0VbSxPHBYTSP22oveIJ8AsMZfqs6xh34vm89dSNnD3zSrZtXUJQUGD33pEDkGWZ6Gj7AGxfXx+WLfue4GB7LG+++RGvv/4BO3cuR1EU6urq8ff3c0qcjrR3SLur8Pc0SfbJY3WND2tL/NGtErFBOhZVXNEWXE+4v8nQfjprclVC/Qxig0QrlyvJr5Rxs8D4VK1HtZA5UlsH2HSJjGgNXw9nR3Pkmtok0UJ5AJmZ6bi5WQkIjWHwmOnODkcQHE5UPAmCIOyHolq45sE3GDjqBC699CantD9VVlYD4OMffNi/ExgSyUnn3siZl9/D8Wdc0Zl0+jMvH3/OuOxubB0dFBaWdFW4xywpqT8BAf4AXHbZebz99vMoioLNZmPw4ON5/fUPAHsLYW+dC9XS0orNZnN2GPvIHBDN+cf7EuqnsDpX4aNF7Xzxy3ax4p3gkhJCDWKCdNbmipY7V9PcAX6epkg67UdrB6zJVZi32YJVMXvs0PWmdglv954Ze3eqqqrmxhvvwz84kpuf+ASLxc3ZIQmCw4nEkyAIwgFYLG5cceeLjDvpQm6++R98+uk3Dt3/3sSTb8DhJ54Ol7evvbLo7bc/ZufOXV2+/WMVFhbCxIljADBNk+ef/ydTp04A4P33/4/hw0/oTNB88cUc1qzZANgHmL/99sedj926dZv45JOvOrf75Zffs2zZKgDq6xt57bX3KC4uBWDDhs28/fbH+9x2/vwlgH1lwJdffou8PHup/KZNW3j55bc6b/vVVz/w44+/AfYWyX//+zV27MgBYPPm7Tz77H8w9kw9/vrrH/n66x8BMAyD2bNfJitrKwBTp87kySdfOvYHsIt5uUmMT9WYlFRHU/l2NN9BLN2h0u5aOTJBQJIgI1qnXZMoqRUZDldiGOL52J+GVvh1s4XCGpl+IQYnDLThs//uepfWoUGHJuHdA2PvTrfccj9JSaNYsWI15173T/yDwpwdkiA4hUg8CYIgHISsKJx3/WOMnjqLW265n02btjhs35WVVQD4+AV1+bb9gyOYfPoVfPX1XEaOPJExY07hqqtu5cknX+SLL+awYcNm2tvbu3y/R8NqtXLGGSfRv38cAEOGDOSqqy7EYrEA8NRTL/HDD/MAKC2t4O67H6OgoAiA+fOX7JPIefXVd/jxR/tta2treeSRZzqTScuXr+aZZ17tvO0HH3zemUxqbm7h6adfJicnD4CNG7fywguvd972669/4Oef7bft6LDxyitvkZOzG4CdO3fx3/++i67b53XMnbuQX35ZANiTam+//Qk7d+YCcP/9tzJoUFqXPG7dITzYixsvGMz4FBsVDRIfLWhkyaocZ4clCPvw84Qgb4PcCjHryRW022BDnkJZnUSwj6iG+TPDgKU7LKgyTBtoY3C8jk8PbLEDaG63Jxa93cRz/GdxcTEABIZGkTRwpJOjEQTnkczD6FdoaGjAz8+P577YjIenjyPiEgRBcCkd7W08d+fZGO11LFz4FYGBAd2+zxdeeJ3Zz77OM59t6rZ92GztZK38ja1rF1FRnEtFyW7qa+xDpIOCgjjzzJOYOnUCxx8/rjPRIwgAhSW1fLOsjpDoZIbG6yRHiL4mwXXklMuszVU4eYhNVGA4WXaZzLrdCnHBBsP66VjEhNlO2WUya3crTB+kEdBD2+v2amyFHzZYmTzARphfz74vXcU0TSRJ4tln/8M///kctz71GckDRzk7LEHoUq0tjdw2M4P6+np8fX0PeDvx0S8IgnAYrG7u/O0fr/HULafw2GPP8e9/P9bt+6ysrMb3COY7HQ2LxY2h42YwdNyMzp+1NNVTVrSLNYvm8O33v/Lmmx8yevQI5sz5AEURFQSCXUxkANef5c+mQoN1eSrrNu1g1tQ4FEUUUwvOFxdssLlQIatQYXRSz1sdrDdps0lYFDguURfznf6kol5iY4FCvxCjxyedADzdQMKksU0SiSfsSaeRI0/Czd1KTvZuhk88jaQMUfEk9F3i6FAQBOEwBYVFM/qEc5kz59fOeT3dqaPDRkd7K7qudfu+/szT24/+qUM555qHeOStJVxy6zMsX76akpJyh8YhuD5FkRgSrxNALoZXIj+sakET5/iCC7AokBGjk1+lUNMksh3OFOFv0KFLVDWK52GvXeUy87da8Hazr8TYGyiyPfnU1CqeZ4AdO3LIzt7F5qxtZBw3lYtvmY0kicdG6LtE4kkQBOEIRPcfQHV1Na2tbd2+rwsvPJvqihJW/vZlt+/rQHK3reWbd58CcLnV1gTXMX10NANCqmiXA1iwVaW2ofvfH4JwKP1DDXw9TDbkK2IVRifaO/OnUSQkOlU2Svh6GJwwUMPSiwqJg7wNCmtksaIkdB4n3v3vb7nynlewuomeX6FvE4knQRCEI6Co9jlHbW3df2KdmZnOzFmn8eWb/6S2qrTb97c/G37/mYbaSi66aBb9+sU6JQahZxicEsDx6RpVde18urCB4vImZ4ck9HGyBJmxGhUNMqV1IunhDKYJC7epWFWTyACRjdjLMMDDaq8S6k3Sow2a2yG3opfdsaOQl1cIQEBIpJMjEQTXID4VBEEQjkBYVH8Afv55vkP2N/vpB/Hx9uCD5+/kMNaC6HJpQycAcPPNfxMl4sIhBXmbDI2swMfbk5X5ARTXiNeM4FyRASYhvgYb8xUMUfXkcDYd6lpkUiJ0PKzOjsZ16IaE0gs/Hv08TeKCDbYWKX2+7Xrhwt/x9gvk1y/+6+xQBMEliMSTIAjCEYiITWLI2BO58cZ7uf32h2hpae3W/fn7+/Hkv/7BtnVLKC/a1a372p/I2GQAdu50/L6FniklIYJZ470J9jVZssPCSx+tpa1dtGkKziFJMCROp75VZreownA4i2Jvv8oqVJm3WaWhe78yewzdALmXvhwzonUME/KreukdPAyapvHNNz/RVF/Db9+85exwBMEl9N1PBEEQhKMgKwp/u++/XHDjE3z40VdMnHQmmzZt6dZ9Tp8+GXd3dzatnNet+9mfvS1+UVERDt+30HO5WWB8ioZeuZrA2OEs3O4hTjgFpwn0NokN0skqFFUYjiZJMCVDY0yyjeZ2iY35YkFtgIZWCS+33lmC5+MBUQEGWYVKn531NHfuQhoaGgAYM+0cJ0cjCK5BJJ4EQRCOkCRJjJ9xIfe++AMdpgdTps7i//7v227bn4eHOxMmjmbLase09/1ZWWEOkiSRlNTf4fsWejZJggtPy+SkISaGKfHTBoXXP1tDa7tjV2kUBIBBsTodGmwvEYe+jiZLEB1oIgGy3DuTLUcir1KmpUMixKf3ZmXSonTabX131lNzc0vnn6P6DXBiJILgOvrmp4EgCEIXCI9J5M5nvyZ18Hiee+71bt3XSSceT87WNbQ2N3Trfv6XptmQZZnWVlGuIhydQG+YNtBGU+lmvKJG8NNGDzYXyjQ0ipXvBMfxdofkCIOtxQpVjb1wuI6La+2Alg6J0lqZBVtVVu1SaOyjXytbihSiAgwiA3tvEs7HA2KDDbYV980VJSMiwjr/HN0/zYmRCILrEIknQRCEY6BarIw8/ix27NhJWVlFt+1n0KABGLpOZWl+t+1jfwaPmQ5IfPnlDw7dr9C7qApceVYapw3TiAsx2FIk8/lynSXryvrkSYngHANjdAK8TJbtVGnrcHY0fYuXG4xK1IgKNLCqJmV1Mr9kWahp6ltJQF3XqWtoprGmCLmX3/UwPwNvd7NPttulp6cgyzJuHl5ExYvEkyCASDwJgiAcs/CYBABKSsq6bR+xsVEAVJcXdds+9sfHL4iMEZN57/3/Q9NEi5RwbHw8FIb10xkTV4HWWERxeywLt6l0iJeW4ACKDGOTNUwTlmWrYpU7B4sPMRidpDM2WeekTBs+7iYrctQ+NXfr88+/497LJnLF2dNYtWq9s8PpVhUNMg2tEqri7EgcLyDAn4svnoXV6oaiirlmggAi8SQIgnDM3Dy8gH17+rtaUFAgvn6+7N7u+APVabOuY/v2bP71rxcdvm+hd4qJDOSas1OYmGajqt7gzTmFNDT10b4bwaE83WBMskZVg8Rvm1XK6iRRdecEFtVeAdXUBjvL+s7pyDvvfEZoZBzR/Qbw95vvxzzGF9/WrTtpbGzqoui6TmG1RF6lwsCYPpRV/B/XXXcZjfU15G5b6+xQBMEl9J1PekEQhG7i4ekDQHV1bbftQ5IkLr5oFr//8iltLY49yOyfNozTLrmT5577D7/9tsSh+xZ6twh/kxi3bPyCY8hybBep0IeF+ppMHKBhAgu3WViyXcXWd8+PncbPE6ICDfIq+8YcoIKCIlatWsvEUy9j+rk3sGP7TrKzc49oG+3t7Vx33V1ceulNXHfdXYwdezJ33vVoN0V8dEwTNuSrRAUY9A/tg312eyQl9cfL25vCXd278rEg9BQi8SQIgnCMvP0CCQwJZ8OGzd26n2uvvZTmpno2rfy1W/ezPyecfQ0ZIyZx7bV3UV/v2AHnQu82amgCg+IViht9aRBFT4KDhPuZnJChMS7FRkWjxPwtap+cReNsUQEmDa0SBdW9/5Rk8eLlSJLEgKET8fEPBqC9/ciGjW3evJ1PP/2axcvW8+mnX+Pp7cfn//ftAauedF3nu+9+Zuasqxg1+hQuuuh6TjvtEsaMPZUbbriHefMWH3PV1f8qq5dobpdIi9KRevkcq4ORZZmBGWkU5nTvsaEg9BS9/1NeEATBAeKSh7B02SpsNlu37SMw0L/btn0osixz4d+fpqmllccff95pcQi9U1qkjkIH//drgbNDEfoQSYLoQJPJAzRqm2UKqsRhsaPFBhsokklLu7MjOTTDMFi5ch3vvfcZ8+YtprX1yFbmXLp0FbGJGXj5+CHL9tfa8uVrDnt+Ynt7O6+88g6qauHvj3/ImGnnEJOQTmBQEF5enp23a21tIydnN2+99RFjx53GpZfexK7COnTFjx9++JUlS5azbet2Pv74S2bNupInnnj+iO7HoewqV/DzMAjy7gNlbIeQmZlG8W5R8SQIAGLamSAIQhfIHDWNd5+9lfSMiVx04dnccMPlBAUFduk+GhoaAfDw8u3S7R4u/6AwTr7gVt566wkuvPBsMjPTnRKH0PuoChjVG/EOOY7C8npiwjycHZLQhwR5m0QGGKzdrVBYLePpZpIcoeMrXobdrqUddFPC0gVnJFu27OCZZ17Fx8eLmJhIhg7NZPz4kVit1iPaTkNDI1arFTc3K3l5BaxZs5Fly1bxw4/zqaqs7Lydr58v5517BpMmjaGlpZWmpmYaG5tobGyiqamZlpZWgoMDCQ4OxGbTmDt3ESOmngdAdL8BpA+byN13P8r6DVn859Wn94khK2sb9973OIUFJSxbNgdvby9uv/1hvv76B2RZ4dFrT+i8raIonHPO3ygpKae0tJy6ujoAZEVhwNDx3PncU6ya/zWLvn+/83dkWSY4OIiKikqWLF11pA/1AbV1QHGtxJC4vl3ttNegQQN47bX3aW1p7BzLIAh9lUg8CYIgdIGRU84iqn8ay37+hP++9iFLlq7kxx8+wmKxdNk+9ra4OSvxBDD5tMtYOe9zbrv9YX6d+1nnVVtBOFZnnjiIXzYZ7K71ISZMLHMnONboJI2sAoWmdoniWpmCapnpg2x4uTk7st7N0w38PA025CvEBxuHvQKaaUJpnUSQt4mbBdat28RZZ1+B1cMPH79AKr75labGOkaOHM6nn/4Xf3+/w9imyeOP/5tnn/0Psizj7eNNw57v3fDo/gwefwaZo6fTL3UIFcW7WfnbV3z2+f/x+uv2hI4kSXh4euPu6YW7hzcWqztN9dU0NtSiqhY8vHwZO+1cwJ4UuuHR91j+6//xwfN3cd65ZzBx4hjAXgV1xpmX0dFuLwN7+OHZbN26kxUr1mCxumHr+KM8zMvHj5CIWKqa3QnpfxzJx0XgHxyOf1AYsYkD8fS23+/A4EhCIuLI3ryK3G2raayrobq6hpSUJGacdDy1tXUEBPgf3oN/ELsrZWQgLlj0rQIMGmS/QFeUu42kjOOcHI0gOJdkHkZjb0NDA35+fjz3xWaRrRUEQTiE7M2reO6uWXz22RtMmzapy7a7atV6pk8/h/tfnUtUfEqXbfdIZWet5Lm7z+HDD1/l5JNPOPQvCMJhyquUWZGjkh5YwMCUcGeHI/RRDa3w4wYrE1JtRAaIdqHuVlYnsXCbhdQInczDrJTJKlDYUqzQL0TH17adE6adQ3hMCtc/8g6e3n6Ypkl21greeOJaIiNCuP66Szn++PHExETud3umafLoo8/y/POvceK5NxIYEkljfTVxSYOIS87E2zdgv7+Xu20dO7OWM2jkCYTHJO5zMcbQdXZmraA4bzvV5UWU5O8gMi6FE8+5ns2r51NWuIuNK+ZSUbwbX18f7r3375SWVvDGGx/i5uVHXVUZAH6BIfRPHUZy5hiSBo4id9taovulERIZf8C4DsY0TcoKc8jZspqslb+yZe0iFEXhxOmTOf/8M5k6dQIWiwXTNPn44y95/oU3ycnexRNP3Md1111+kO3CD+stBPkYjE4S0/oBbDYb0TFDOP3Sezj+jCucHY4gdIvWlkZum5lBfX09vr4HvjguKp4EQRC6WMKA4agWK3l5hV263ZaWFgAsliNrG+hqSQNHEpc0kI8++koknoQuFROk89PvZSwqqBOJJ8FpKhpkwMTHQySdHCHMzyQhVGd7qYIJpEfrWA9yhtLcDluL7QmeYB+Dv1/xMD7+odz4zw9w9/AC7NVHyYNGc9vTX/DJy/dx220PYhgGySlJnDB1PFOmjGf06BG4uVlZvnwNr7/+Ad9++xMz//YAU8686rDiNnSd2befCcC37z6Nolp4/N3f8QsMBWDh9+/z+WsP7/M7OzYso6wgm23r910htqGhkYcefha/gBAyx8zg/BufoLGuCsPQCQ6PRfpTNu5YLzxJkkREbBIRsUmMP+kC6msqWLPoO1bO/5I5F1xLUFAQF188k4ED07jxxns7f2/UqOEH3W5Vo0RTu8SIBFHttJfFYmHkyGFsWjFXJJ6EPk8kngRBELqYLMsEhURQVFTSpdtNTU0CoCBnM6FR/bp020dq1NSZfPnGY1RWVhMSEuTUWITeQ5ElMuOhoGUQtc02ArzEib/gWLoBmwsV4oINfNydHU3fIEkwtJ9Oq00iu0ympNbe5nigtjuLAvEhBj4eJhuWfc/vv6/ipsfe70w6/VlEbBK3Pf05zY317Ni4lLlfvMYrr7zNK6+8DUBMTDSFhUWERsRx8S2zGTPtHADqayr45t2nuOTWZ/ZJ+vyZrCg8+tZi5n/zFgvnvIenlw+69scCI2NOmEVHWwtWd09M08DbJ4DEjONoqq8hfcRkgkKj8fEPwjcgBB//YNzcPffZV1BY9NE+pEfELzCUKWdexZQzr6Iodysr5n3Bq/95j472Njy9ffEPCkellaioiINup6BKxsNqEuorPrf/7ILzz+S66+6kqqyA4PBYZ4cjCE4jWu0EQRC6wfP3nk9aP3/eeeeFLt3u5OPPpr5F4o5nv3HqfKWmhlruvWgETzxxH3/720VOi0PofQwTvl9nITLAYHh/0a4hOFZjK/ywwcrkATbC/MQJtKPVNkv8mqVimBLBPgbHJWgHHfJ+0cXX8/NPCzj7b/cz4eSLUZR9r6mbpsmK377k23efpL21mfa2VgIC/KmpqUWSZcadeAFDx80gedDozu/UrFW/8erD9uqUK+5+iRETT+u2++uqKkryWDjnPSJiEvn45fsAePHFJ7j44lkH/J1lOxU6NInJA45+Rl9TUzO5uXnk5OSxa9dugoICueCCs3F377nD1lpaWklKGsW0c//O9FnXOTscQehyotVOEATBibz9gqioKO/y7T7x+L3MmHE+K+Z9zpg9Q0qdwds3gMj4ZLZs2e60GITeSZagrDiPisJmhvdPdnY4Qh+jyCBhUlIrE+YnEp+OFuBlcmKmjfJ6mZ2lCgu3WhiRoOHrYdKhSTS2QVObhEUBbzeTZ575J8FBz/H+a4+w5IcPGD7pDJIyRlJdUURp/k52bV3Drq1rOPvsUxg6dBDz5i1i7dpNeHr5cP3D79B/wHCW/fIpS3/+hKCwaEzD4NcvX+uMZ/iEU/8S48I57xEYGsWgkVMd+dA4VGhkPOdc8xCmaTL3i/9QVVZIYWExpmkesALMqtjb7To0Dtoq+b80TeOJJ17go4+/oqK8ovPnPn4BNDc18PTsV7n9tmu55JJZuLn1vASUp6cHo0cPJztruUg8CX2aSDwJgiB0g7rKYoYP6vqS6tGjhzPrnNP56s3HCYvqT0L6iC7fx+EKiehHTk6e0/Yv9F7u7m6oiGoTwfE83WBQrM7GApXUSB0P547UO6SSkjKqq2vJyEg9YEKgp/H1AF8Pg6gAg3lbLCzatu/qsBbFRDfAMCU8LGHc+8jjXHrpebz00pvM/eq/zPngWQCioqJIS0vksfv/y0knTeHTT79hwYJlDJ9wKqdfdhfB4bF8/vqjzP/mLQYOHMDcxXMYNWUm/kHhtLU2ER7df7+P6Wf/eRCAf72/Ev/g3j2LTpIkHnlzMXM+eJbZs1+mtLSC5557ZL8r9qZG6RRWy/y+U2VimnZYQ+IBXnjhDV548Q0mnXoZsYkZhEX1JySyH14+flQU7+bHT17knnse4/kX3uCO26/lwgvPxmp18Tfm/xg37jieevpVdM2GonbdaseC0JOIdbAFQRC6QWVpPrt3F1BcXNrl2376qQfIHJTC8/ddwOqF33b59g9XTEI6a9dupLCwa2dZCUK/2HCCwuM59DAAQeh6/UMNwKS0zrUPk/PyChg+fBoTJpzGgw8+5exwupynG5wyxMbJgzuYkGpjaoaNM4d3cPZxNmaOtDFjcAfe7iYLtlrI04Zwxd0v8+2i9Xw5bwWL129lzvzFvPzmW0yeOgUAf39fJEnC2y8QNw8vmhpqWfjdO9x3380sWPAVUVGR1NeW8/h7y/n3F1u4+/k5+41rxgU3A7Bm8XcOeyycSZZlTr/0Ti657Vk+/fQbpk6dxZYtO/5yOx93GJmoUVYvU910+EnQ+fOXkjp4HLOufpCRx59FfMpgvHz8AAiN6sdld/ybB/7zK1FJw7n99ocYNnwaH3zwObrecyoSx48fRVtrC/nZm5wdiiA4jWt/owqCIPRQMy64he0787njjke6fNv+/n58/fU7nH32ybz99N9Z8N07Xb6PwzHxlEtw9/Lj2mvvpK2t3SkxCL1TQphObbPMui1Fzg7lsNh0yCuup6ikxtmhCF3AzWJv+apscN0KItM0ueWWB/HyDSIkMp5167KcHVK3kCXw8YDIAJNgHxM3yx8/9/WAyekaE9NsJIQZtGtQUm+lzghnW5knK3epLNhq4Zs1VtblKZx44vHMnv0Qi75/n7vOH8qj1xwPwEUXzUJRFP7970fZtm4JW9cuOmhMqZljAdi1dW233ndXM3rqTG5/5kuq6m1Mmnwmzzzzyl+SPxEBJlbVpLT2wKeYv/++mksvvYmRI2fQr98Ifv99FU311Qfdd3hMIlfc9RL3vzqXsPjB/P3v93HvvY93yf1yhMzMdLy8vdm5aYWzQxEEpxGtdoIgCN1g4imXICsqn77yDwoKiomNjerS7VutVv7z6lN4erjzyfuzyRw1jcDQrt3Hobh7enPlPa/w0v0X8dhjz/H44/ce+pcE4TCE+xnUlBewttzG0HQOu2XDGRpa4dcsCzY9BF2zEV1rkBQpY7bXEhHqhywfOHjTtA9TV8RlQJfj427S3O66L7xPP/2aRYuWMXziaaxZ9B0P/+NaZ4dEeXklv/22GJtN49JLHTODUJYgwt8kwv+v1S+6AXPWWWizSezNj1x55YVMn348K1asYevWnUycOJqIiDAA0tNTADAN46D7rKuxz2+M6pfWhfekZ4hPzuTmf33C3RcM4/HHn8fNzY2bbrqq898lwDBAVf5arvr776t58smXWLJkOVHxKSQNHEPa6DBM02D4xNMPa/+Rcclcde+rpGR+xBsv30diYjxXX31JV929bqOqKqNHD2Nn1nJOPPcGZ4cjCE4hEk+CIAjdZMSk0/nm7Sd4991PefDB27t8+5Ikcc89f2fOnF956G+TGDPtXKafcz2BIZFdvq8DSUwfwbRZ1/Pmm69w7bWXEhPjuH0LvZcsSwxLkNndlEJhtUZs8MFPBB1J1w1a2k3adZUFy3NoliMICfJlcGQtW3IqaGxPYfF2CQjFyG4n2E+lo72FnJ07yByUiq+3O7t25dHY1EpkvwHUt8gozbsYnBFHTJCBuxj/4RI83TiidiFHe+nltwFYs+g7zj77FCZPHsfPP8+ntbWNjg4bNlsHNpuGzWajoaGJoqISGhubCAsLIT4+lilTxpOQEN8lsezYkcOddz3GksW/I0kSpmlimiaXXXZel2z/aNU1S7TZJEYnacQG/fEZEh0dwcyZ9qHhbW3tfPrp12RlbeP//s/eOmcYB2/hWjHvCwDikwd1U+SurSh3a+efn3rqZS677Dx8fLwB6NBAMyQ8rLB+fRYrVqzBarXy7be/sGTJcmL6D+Ca+19j0Khpx7Qy7/gZF1JenMu99z5OfHws06ZNOta71e3GjxvJE/96CVtHGxaru7PDEQSHE4knQRCEbuLu4cXIqbN4/fUPGDgwjTPPnNHl+wgNDWbt2rm88caHvPzy2/w+9zMmnXopZ15+L7KidPn+9mfKmVex+Pv3ePLJF3nllScdsk+h9xs5MBRtp87KHJA7aoiODHR2SGzOqWVVrhuePv72H3gnU5+7hlNHpBPk501CtDemaaO5zWTBss34Bkfj4RVMVbsNJJU2zUJbvUQ7vmiygrtqUtXeAl4JrNttsqlAYWhMI/0ixEmJs3m5mbR22KtmuqIirbGxidLScpKTE3jhhdd54l8vosgy9977930qRg7XVVdewO23PwRAYWEpAwaM+8ttZFlGtVhx9/AkICQKNw8vVqzZQUVJPnff/Sj9+sczfdpETjppCuPHjzqq4eSrV6/n9NMvxTcwnEtvf4704ZP4/sPnuO22B3nkkWdxc3cjLjaajz56heDgoCPe/rHYe3fcLeZ+qyarqqqZPv08cnPzCImIJXnoVC6afAbJg0YfcJs7s1awde0ifP2DSR3818e8L/D2Dej8c3NzM5IkUVhYQklJGVXVNegeY5i7qo17Lj4b1WJFs3WgWtyYevbV9mOTY0g4/dlZV9xHVWk+V1xxCz///CkZGaldst3ucvLJJ/DQQ0+zZvH3jJ4609nhCILDSaZ56NGdDQ0N+Pn58dwXm/Hw9HFEXIIgCL1Ca3MDH754D+uW/MDMWafx+D/vJTQ0uFv21djYxGuvvc+//vUCY0+8gPNv+KfDVjla9P37fPrqA7z55r85++xTHLJPofdrarHx2ZJ2bM3lXHNmglNb7gqqZFbkKGhNpaREmiTEheLtbqJ2QX7XMExsusRXS2ppalc4dZhBeKj/sW9YOGr1LRI/bbQwJunYK+4MwyAxaRS1NbUMHDSArE1bGTPtXErydxIRqPLjjx8fchvt7e38/PN8Nm/eTmVlNeXllfz883wAUjPHMHraOSSmH4eHty+qakFRLAe8+NDW2syODcvYvGYBW9csoKaylIED07n77hs46aQph50YME2TtAHjqatv4umP1mJ19wBAs3WwasHXNNbXYGtvY8mPHzB0cCpffPEWioMuiIC9jfXnjRYsisnENA3rnsvthmHwxBPP89VXP7B7dwFjpp3Lxbc8fcjt6ZqNG09LBOCB//xKZFxyd4bvskzT5Nk7z+6ccRUYGEhNzR/z7bx8/Rk9dRae3v589/7szp+PO/F8Lvx7116camtt5t93n4PWWsNv8z4nPDy0S7ff1WbOuorsvGrueeH7XrMKpSC0tjRy28wM6uvr8fX1PeDtROJJEAShm5mmycr5X/HlG4+CqXP3XTdw9dUXd9tywB9++Dk33XQfJ5x9DWdeca9DDm5M0+S9Z29j3dLv+fab9xg9eni371PoG5atK6SwvT/9QgyOS9Cdknz6edFW6iyZxIUYjEzQ6aIL9n+RV1jJ73mBRARaGZWo4+HWPfsRDs00YW6WSm2zjKfVJNDbJMjb2PP/I0849us/AtniTXBYFOExSZx7/WN8+uoD5G5cwObNCw/4e9u3Z/P++5/z6affUFtbS2BIOL4BIXj7BeMbEMKkUy8jJiH9GO6nyc5Ny/npkxfZsWk5qWnJzDz7FGbMmEpSUj9U9eDNETfffD/vv/8ZF9z0L8oLc1i7eA6yojB+xsUcf8aVWN3c2bZ+KS/dfxF33nkj997796OO9WhUNkgs2a5iUWFcikaAl8nrr3/A3Xc/in9QGAkDRnDWVf84rBb1vJ0beeqW0zj14tuZcb5j74erqSzNZ95Xr1NXVUZ0QjpxSYMozd/JN+/uf3XFe1/8ntjEgd0SS11VGU/fdjpx0SF8//2HeHl5dst+usK8eYuZNetK7pj9BQnpI5wdjiB0CZF4EgRBcDFNDbXM+eBZlv70Ef36x/OvJ+7jhBMmdsu+/vOfd7jvvicYPGY6F938NF57W4P+pLK0gPnfvElweCzDJ56GX+CxXSnUbB28/MAllBduY96vn3fZ/BBByKu0VxvVFm9h+uhI+kV6OywBZZrw9k8VtDQ1ceOs/t2+39pm+GWTxb7j2vWcO2Ng5z6b2sBbdOE5jG5AaZ1EVYNMdbNEbZOEZkhYFZN+oQapkToeh3n94IwzLqOu3YtrH3wDgKb6Gu65aASXXDKLKVPGs3XrDtLT0zj++HHous433/zIe+99zurV6/DxC2TklLMZM+1cImKTuu3+ZmetZOGc99i6dgFtrS1IkkRQcDBhYSFEhIcQERFKWFgIYWGhWK0WsrK2sXr1BjZu3Ex4dAJlRbs47bTpBAYG8PHHX2OxunPLU58R3S+NHz9+gTkfPscTT9zHBRfMxM/PB9M0mTPnF1RVZcaMqd12v5ra+P/27jMgqmvrw/gzMENvAiIgKDbsYu812MDee+/YjcbeYou9JLZYY43G3qLGHmvsvVdUEEQp0pmZ9wPvJdebGFEGzmDW75MM5+z9nwSYM2v2WZtT99RExaqoXCCJ/t27cejQcX7Y/RBT00/rOpIQF5uysku87/q5wyya2DXla7ssWek+YiH5ipZL97kDH95gzjct8P2qEmvW/GCw2/kMTafTUaZsXbJkL0z3EQuVjiOEQUjhSQghjNTzx7fZsnQid6+doX792syfPxlHxywfP/ET7d37G337jURtZk2nofPJV6Tse98/vGMFW5dNwszMDEsbB3qMWkzugqXSNGd0VASzhzXF1lLF2TN7ZSm5MJidv90kVOuJjb0zWW11+HjE4OyQPqsG/9vLtypO3NFQNmcEud0z5g1ncLiKY7eTu4w7WOmoWiCJd/Eqgt6a4JPznxsfi/Sj00NkjIonr014FGKCxhRqFEpMVTFw9OipbNy8jwnLTmBmbsHZw1v5afaQvz3W2saGmOhoCpWsSsU6rShWrhZqTfr/rP9HYkIcD26cJyzkORFvQoh4E0LkmxCiwkOICHtF+JtQdDotbjny4pmnKDm9i+GRuxDLp/YhNiaKrl3a4ONTiICA4bQOmES1+h3R6/VsXjqBY7tWo1KpKFDAGzc3F44c+R1zC3OCg24YJHtSUhLVqzdFo1HToEFtatasQpEiBdHpTTh1T82rCBUupo9pUrsGJSrVpWm30Ti75jDI3CJZQlwsQIYX6K6dO8SSb7vTv393Jk78JkPn/hTLlq1jxMjJTFp5MkM3gxEivUjhSQghjJher+fiiT1sWjwGG2sLlv04i8qVDf+p4PPnQfTo8TV//HER/7aD8GvVL6Xvx+51c7h0dBPHjm6jY8f+XLp8nWGzt6V5Ofzdq6eZN7INBw5spmzZEoZ4GkIAoNXpeRVhwvkHKqJitdgl3aPhV/nTbT6dTs/uCzqsrczxLZyUYauswt6peB2l4kGwiqg40+TVT+jJagcVvZNSvcpGpJ/oeDh8Q4OzrY6K3h8vBt64cYdatVpQvHJ9Og2ZjTYpkStnDnL1zAHOH9uZcpy5hSW+TXtSsVZLnLJ5pOdT+Gw6nQ5tUsJfduaKi3nHkZ0rObztR2Kio3DzzMPQ2duxsrFPOSb4+UMe3brIw1sXePn4Fs8e3Sa7uytXrx4xyAcVCQkJZMv2/q2HzlmzUtO3Mh07tgbnMjx9bQpxr5gyuCWvgoLo+s33FK9YJ81zC+Ud3rGCLT9+y9y5kxTZVTEmPnlHzH8SFfWOQoWrUqluBxp3GZ4xwYRIR6ktPBnnOkQhhPjCqVQqSldrwKgf9mOfNRcNG3agYcOOzJz5A6dO/UFCQoJB5vHwcGP37jUMG9aPfRvmsfy7AJISk8e2sLQmIjwCGxtrdu9eQ968XmxdPjnNc+YqUBKABw8epXksIf6bqYkK9yx6vioYTUzoXWIsi3LrhQkf/wjt8xw9c5dYrSWWCY8ytLeUk42e/G46/ItrqV00gTdB94h995bqhaToZCyszSF3Ni0vw03QpqL3eJEiBZg9ewJnD23h/vVzmKo1HNq6NKXopDIxIWD8Sub8cpMG7YcYbdEJknfL+7vt4C2sbPBvM4BvV54kYPxKvpm3+72iE4CrRx4q1m5Jh0EzGD5/D4OmbiAw8DmzZhnmtiMzMzN27lyDj08RABp3Hk7J6s05cfoG9eq15uKBZVQrkIiJpQs/bPgNf/+aLJ8WwOalE3lw8zw6XdoayQtlfdWoK9Xqd2Tw4LGMHz+DpKSkDJ3/TpDpR1+PbG1t6NihBb//uo6YdxEZE0wIIyCFJyGEUFAWZzcGTFlPm35TiUiwZt6CVdSv347Spetw5MjvBplDrVYzYkR/1q1bxI3zR1g5oz86nY4SlfzQo6J//1FoNBratW3Kk7tXSEyIS+N8Giwsrbhz50GGX/SJfwdbG0t6NC1AYQ8t156pWbjlMZduvjT4PDYuBVDpYqlQ3NPgY6eGSgWONtDOzwtrO0dO3lWTJHfaGQ17Sz1JWlWq/5+0bt2E7Nnd2LdxPlfPHuLJvasAdB3+PT/sekjRcr4f3IkuM7G2daBoOV8sLK0/emzeImXxbdKdqVPns3v3AYPMX7VqBfbsWQdAlqzuNOkygtELD1C9YRcmTpyJRvuaop5agiM0NApYyIT5a3h843dmD2vO6I7l2LhwNLcvn+TFk7skJsYbJJPIGCqVilZ9vqVZ99H8sHAljRp14tWr0Ayb/+07FfeCP/72un//bmgT4zmyc1UGpBLCOEjhSQghFGZiakoVv7b0Gb+CmRuvMHzeLmycvWjdpjenTv1hsHn8/HxZvWoBV04fYN/GBTi75qDD4Fls376XWbMW4uLiTEJ8HEOaF2HG4IacO7Lts5+PT4U6fP/9cgoXqca+fYcM9hyE+A+VCop6aslj8xSVqYZ7kV7su6Jm06HnbD9wPVWrUP6JXg8vwzXkz26GiYmyvcrsrVRULZhEcLieJdufEBQin5Ibg/8sbEjNarj4+Hj6BAznxYsgwsNeseTbbgDM3nSNMtUaGm0z5PSUEB/HmM4VOLx9OQDf/7AyVefFxcWzb98hpk2bz5w5S1i+fD2vX4e9d0xgYHIh2sw8uc/Qf15nk5KSqFipAT3bNOTEpolYq17jmq8iYxf/xi+/HqZt63o8vHKUxRO78vLJHVbPHCTFp0xGpVJRs2lPBk37mVt3n1KlaiNOnTqXIXM72+q58tSUkMh//qPg6upCly5tOLpzhax6Ev8a/75XOSGEMGImpqZ4efsQMGEVeQqVplXrXhw9etJg4/v7+zJy5AD2rp/L9XOHKVm5Hg3aD2Hq1PncuHGHI0e2MXXqKDxcLFk9azD3b3xe4avT13PpM345FrbZaNeuDxs3fl4RS4iPKVPUjYAmHlTOn4izrZ7IeAvi7Uqx66KGq0/gRdDbzx47JiaW27dvGy5sGrja6/FQ38XGwYWzT50I/cgbG5H+EpJUqNBj+pGr6eDgEBo37sK2bfuwtLYlOPABAJ2/nouVrf0/n/wFi456y5vQoJSv8+TOSWRk1D+e8+zZC3yKf0W7dn1YunwT8xasZMSIyfj4fMX69VtSjtuz5wDWtvYULlM95TFXz7wMnr6JEtWa4+Dhw5EjJ+hYvxJH14/BVh3Fa31eGnUdy5WrR1m/9xRlqtUn5OVjNi8eL8WnTChfkbKMmL8HR9e8NGzYkXnzlpKK1sZpkiebFr0eztxTf/SWu0GDeqJLSuDIjtQVXIXI7KS5uBDCKN25cpLwsFcULl0dW3snpeMoIi42mhXfBXDn8km+/34arVs3Nsi4Op2Odu0COHHyPMPn7sIley6O7FjJLz9OpE2bpixYMAWtVou7ezHa9JtK5bptUj22Xq/n8Pbl/L5vLSEvnwLJWypXq1ySNWt+MEh+IT4mIkbPg1dq7r/Uk5ikxTNLHBUKWmKuSd35kbFw/ZkJgW/U8PocrRsYT5P82AQ4fU/N6ygVsUHn6Ny0pNKR/rUuPDIlJNIE/+KJHzzmxIkzdOs+hOiYeGKj/yyqDJ25hTyFy2RETKP2JuQFl07u4/KpfTy6fQkzc3O+qlGZunVrULlyOXLnzpnSdDwhIQE//3Y8e/6agImrcMvhDcC7iDdsXDiaB9dPcuvm71hbW9GiZXcCQxIZNG3jB+dOiI/j0LYfOX3gZ+Kiw5m7bC36LCXR6ZPnK+qZxIWTB9mx7yw5vX1IiIular326f8fRRiUVpvE7rVzOLB5IXXr+rJkyQzs7T/cADmtrjw15cUbE2oVTcRM/c/Hjh49jdU//cK3K09h/S8uQovMTXa1E0JkWhd/38vyaQEAVG/YmVa9JyqcSDnapEQ2/DCa0wc3MWbMEIYM6W2QnX8iIqL4yrcZ8VoNQ2fvwMLSmj+ObmfNnKH41qzCqpXzKVfen0LlG9Cky4hUj3tk5yp+WTqBtm2b4e/vy4EDR9mydT9ZHGy5efN4mnML8SlCwyI5fjEElUNBAPThN/GvkhMryw9vO3TszD1e6fNjZaEmv5uWvNm0it9q9790Oli75w7mWYtRyPUdxXJJx/GMlqSFXRc1eLnoKOn1902eHjx4TLlydd9rWF3Fvz1Nu47Ewsomo6JmGm9CX3L51K9cObWPR3cuo9NqccnmQpXKZSlevAjHjp3m+PEzfD1zC175i793btir54zrVoVp00bj6upC166DaNFrAtXqd/zovHEx71g7bxi3Lhzh0O9HuB6a/f+/owdUgJ6gp3f5ddMiun6zwNBPW2SQa+cOsWb2EJyd7FmzZgHFihX++EmfQadP/qlJzaVaSMhrfHxq8FWTnjTo8HW65BEivcmudkKITCvsVSAAnbu05diu1YS8fKJsIAWZqjW0Hzid+u2HMHnyHIYNm2iQXXfs7W1Zv24h4aEv2Pb/O9mVrdGEPuNXcPz4WRo26ohGbcLzhzc/adzbl47z1VdVWLjwO+rVq0XVqhWIjYni5cuXvHgR9PEBhDCgrE52NK+dl/olEnHQhBNvVYDdF00JDFP97W0Q0fHwLC4XoS8eUqdYIt5uOqMrOgGYmECnhgXIkzWe28HWBL01voxfOp0etHpISOKDt9RcvnwdnU6XskPd6IX7adtvihSdPsAxqzu+jbvx9cytzNp0lb4TV1O8ajMu33zBhAmzuP8kjI5fz/lL0QnAKZsHpas1ZPjwSXTq1J8CxStT2a9tqua1sLKhw6CZWNrYM3LI19hZaAE9buYvyGF2m297VGJyP3/y+1Q07BMWGapYuZoMn78HNHbUqt2KtWt/SZd5TFSpKzoBuLg4061bO47tWkV0VHi65BHCWHxkAaAQQmS8EpX82L1mFuZmarJ7uLNv/Tw6D5undCzFqFQq6rUdiINTNlYuGIFKpWLGjHFpXvlUoEA+2rRpwv7D51MeK1y6OgOnbmT1zIGEBD2Dx8/QabWp2mlJp9Px5O5lGvT98xPmOnVqYGFhQXx8PAcPHqNLl9TftieEoZhrwLeENTfvv+B1kgen7pkSHx2GRUIgTWoXwkwNwa9juPbSDgc7NfWKZ/voLRLGoFQeFeHR8Ry8GEeHryyNskj2pTJTQ+ncWs49UBMRo8InhxZXhz8rUM+ePWfKlPm458jH2CWywcKnsrSypUiZGhQpUwNIvo37Y6957QfNIF/R8rh55iV3odKf9BppYWVDuwEzuHbuEJFxpiwc14lbl06g0+lwz5GPCT8eJatbzjQ9J6G8rG45+HrWVjYvmcCAAaN4/PgZ48Ypu9JowIDurFixnoO/LKZJ15GKZhEiPcmKJyGE0cnqlpMq/u1Zt34bpUsVIyjwntKRjEKlOq1p238ay5evY8yY7wzSJNPLy5OQl0+JjY5MeSxXgRKMXnSQem0HUc63KapU7rYU8uIR7yLDKVPmz344trY25M3rha2DE3PmLuX5c1n1JJRTOJ8b1Qpq8S2cQHjIE3QOxdhxQcPm03oO37YmOk5HpfxanLJ8fBt4Y2CigqQ3tzG3duD5q8iPnyAMKldWHb6FEzE1gWO3NZx9YIpOB/fvP6KuX1tiEyBgomyXbgipKSJpNOZUrtuGPIXLfNYHM+ZWNjTpOpITe9fi7O5FtQadAWjSbbQUnb4gGjML2g34jsadhzN37hIOHTqhaB4XF2e+/ro3h7Yv48ndK4pmESI9SY8nIYRRehfxhvHdqxITHYWrRy7G/3hM6UhG49jun9i0eByDB/dm7NghaVr59PJlMMWKVccrfwkS4qJx9cxLp6HzMDX99OUepw9uZt38b3jy5CJ2dn++VlSt1gQsXAl6egc7Gw2/7tuAi4vzZ2cWwlBiEyAwzISgV295/PABzesWxsbaQulYnyQxCXZc1JDPVUfxnH/fa0ikL70enoSa8McjU8KfnmfCoA44unjSf8p6HJyyKR1PpNLLp/c4sXctXvlLUN63KQDRURHS9PkLpdPpWDShM6+e3OTUqd2KXpckJiZSu3YrXr2JZcT8vZiZZ67XIfHvJj2ehBCZmo29I7Vb9gWgfM2WCqcxLtUbdKJ5j7HMnbuE6dPTtlOcu7srvXt3xslGT+VyBbj4+14ObFr4WWM9e3CdXLm93is6PXv2nOvXblC2RmP6T1nPm7fR+Pm35erVT+sdJUR6sDQDbzcd1Yrb07lZqUxXdALQqKGgu5a7L1XcexyidJx/KT3nj23n+K5VHD92nKoNujBszg4pOmUy7jm9aR0wKaXoBEjR6QtmYmJCx8GzSdTCN998q2gWjUbD4sXTCXsVyK41MxXNIkR6kcKTEMJo1WrWi3FLfqNOywCloxgd3ybdadx5ONOnL2DOnCVpGmvy5BEcOPAzixbNwNe3CrvXzWH/poUEPbv/SeO45cjHk8dPGThwDA8fPgFgz57fUGvMKFKmBi7uXgz6bhNJWFGzVguWLv0pTbmFEMm8XZOIeBvKoQvhSkf517lw4Qq1areiV6+h3Ll2jgq1WtGkywhpIC5EJmCXJSuV/Npx5uxFpaNQoEA+xo4ZzJEdK7h//ZzScYQwOCk8CSGMlomJCW45vJWOYbTqtAygXrvBTJo0m4ULVxpkzKZN62NjY8OhLQuZ2s+P4OcPU31uZb+2NOz0DTv3HKFMmdo0b96NJUt+omCJKilvwrJ55GbYnB1U8WvPiBGTuXZNVj4JkVZmGhMKu8Xh6FGEx6FyaZcRXrwIomevodSq1YKQN/EM/u5neo5eSla3HEpHE0J8AjMzC2Jj45SOwfPnQTg6OlCgoDdr5w0lLjZa6UhCGJRcnQghRCZWr+1A6rTsy5gx05g+/Xt0Ol2axmvdujGBgZe5f/8strY2nDrwc6rPNTVVU6dFHyatPEmbvlN4+VaPma0rNRp2ee84tcaMZt1HY23rwPffr0hTXiFEskol3PDKquX8QxNuP5Am/n8nJiaWkSOn0K/fSMLC3nzWGI8ePaV3n28oUbImBw6epN2A7xgxfw/exSoYOK0QIiNEhr8mW7asSsfg+++X0bfvCO7euc+78FC2rZiqdCQhDCoTbBYshBDiQ1QqFY06DcPMzJzp0+dy7o/L/Lh0Js7OTmka19LSgtatG7N+41YadRyGWmOW6nM1ZhZU8W9HFf92HzzGVK2hZe8JrJo5iJo1q9GqVaM05RVCQEmvJK7eCeN4sB7v3GAqHy++5+HDJyxZshqA8PAIVq2aT1xcPKtWbSQpSYuDgx0+PoUpUqQA5ubmKTuHqlQqIiOjmD9/Gd//sAJbeycadBhK5bptsLT+cCNVIYTxS4yPw9LSUukY5MjhAYCNrQ3jxg5h6NAJFK9Qm0KlqimcTAjDkMKTEEJkciqVCv+2A/EqUILVMwdSpWpjNm9aStGihdI0bocOLVi8eBXXzh2iZGV/A6X9U9kaTbh18QQDBo7G2dkRX98qBp9DiH8TM7WKsrniuBeZi+vPdBT3kl3u/lvRogWpXr0Sx46dYt++Q9Su0xoTFVy6dA1zC0uSEhPRapPQaDQkJiamnFe7Tg2OHTuNXg+1mvehTvM+mFko/0ZVCJF2CQlxWFqYKx2DAgXyARAZEcn167cpVcqHdfO/Ycyig1jZSJN7kfnJZ2FCCPGFKFSyKiO/34fawoG+fUel+ba7ggXzUap0CU4fTP3tdp+q3cDvyO9TmTZte3PypDTTFCKtShT2oFgOLXeCTLj9MFTpOEZn7NghAFTxb09IWCzPXr6ly7B5zNt2h7lbbzJ4+qb3ik4Aj5+/o2HHb5i4/DgN2g+RopMQX5DkFU/K72haqVJZHBwcAPjpp02UK1eSpIQYflk6UdlgQhiIFJ6EEOILksXZjdYBk7l+/SZbt+5J83idOrbg1sUT3LxwLO3h/oZGY07P0UvIXbA03boP+ey+K0KIP3m76YiLjuDghQiloxidkiWLUa9eLW5dPEb3UYv5dsXvlK3RBIAXT+4yd3irlGOr1mvPtLV/MGTmFnybdCeLs5tSsYUQ6SQxIQ5LS+VXPFlYmNOkiR8AarWaEyfOEBUZydnDW3l487zC6YRIOyk8CSHEFyZP4TL4VKjNpElziY+PT9NYzZrVp2rVivwwrhNju1Zizdyh3L16OqX3iSGoNWZ0HjqP2LhEatduxY8/riEiIspg4wvxb2NqAjmyWZDNIx86neF+VzOr/139OWbMYGKj3vBt75p829s3Zfeo88d2AuDlXZzJq5I3SXBwypbheYUQGSf89UscHIzjVrYyZYoD4OBgz40bd1Iev3zqV4USCWE4UngSQogvkF/rAQQGPufEibNpGsfKypLt21exYcMSWjWrzcv7fzBvZBsunkj7aqr/5uCUjf6T1+OQvTCjRk2jUKHKDBo0hsDAlwadR4h/CzdHNWq1Gm3a7rj9IjRv3h0/v7aEhLwGwN3dlY4dWwAQ8y6SpMTkAn2LnuNYtPcJw+ftxCmbp2J5hRAZI+jZfQIf3cbf31fpKACUKuUDwOvXYSmP2dpnoVbz3kpFEsJgpPAkhBAK2vnTDKb2rcPF3/cadNyYd8m32OTM6ZHmsVQqFX5+vkyePJLLl37D1s6OsJDnaR73f3nmKUyPkYuYvPo0NZr0Yvuuw7Rs1YO4uLSt2hLi38jNPoFErZ5f9l1WOoqi4uPjOXnyLOfOXaB6jab41mxBnrzlWLZ8Pc6uOYh8G8ofR3emHK9SqRRMK4TISOeP7cTWzo5ataorHQWAvHlz/eWxQqVqYO/ookAaIQxLCk9CCKGgU/s3EPj4DpsWjUarTTLYuE/uXsbWzu5vL2LSQqVSYaJSoU1K/PjBn8nBKRv12w1iwOT1PHz4lIkTZ6XbXEJ8qRxs1Lx9cRtN1lK8i1M6jXLu3HlAYmIi3UcuJJtXMeKwx8RUTVJiIq+DnwHgXay8wimFEBlNr9dz8fguGjaojYUR7GoHYGJiwsyZE957zC5LVmXCCGFgUngSQggFOTi5UrJkMaIi3hq0eeSTu1coVbIoJiaG/zNfslQxju1aRWjQU4OP/d+y5ypAo87DWbJkNUePnkzXuYT4EnVtnA8LczVHb5ly8Xr6/r4amxs37hAU9IqnTwMBcHTxwMrGnlsXj5MQFwtAg/ZDmLXpGh65CioZVQihgCd3rxAS9JQWLRooHeU9nTu3wjt/vpSvVelwHSeEEuQnWQghFBL+OpjwsFcUK1YIVzdXrp79zSDjxsZEcf/6WSpUKGWQ8f7X8mWzcXSw4ZelE9Jl/P9Wo2EXCpaoTJ+AEbx58zbd5xPiS2KhgeoFE4kIj+BOuBfn7yfxJfcaDwl5zeXL11m69CeqVGlAoUKVmTBhFhZWNkwf1JDTBzcDUKtZL+ZsuYF/24FY2xpHU2EhRMa6eeEY9vb2VK5cTuko71Gr1fTq2T7l67BXhm9tIIQSpPAkhBAKSEyMZ9nU3thYmzNy5ECKFM7Pq+cPDDL26YObSUyIo337FgYZ7385OmahYMG86TL2/zIxMaHj4NlEx8QzaNBYg+6mJ8S/ga0lNK2gwVEdxKPXllx+YopeDytXbqBYsWqsXLlB6YgGUa9ee/Lnr8BXXzVl1KipKbenvAoNJy7mHQAlKtZlyurTNO02CksrWyXjCiEU9uDmH1SoUBpTU1Olo7xn5coNzJmzOOXriyd2o9NqFUwkhGFI4UkIIRRw/dwhHt25TDYXZy5cuMLlyzfwyF0kzeNqtUkc37WKJk3r4e7uaoCkf+9VSBjmljbpNv5/c3B2pW3/79i9+wCDBo1FKxdgQnwSK0tz/Cq4UjJXEveDTVnxy3nmzVtKYOBL5s1bqnQ8g7h69UbKv6vV70S1+h2B5I0WmnQZwegffqXnmKU4umRXKqIQwkgkJSbw+M4lKlcuq3SUv5g3bykvXgRjY2Od8tjdq6cVTCSEYUjhSQghFOBTvjZt+08jPEZFu3Z9CAsLM0iD2yun9hMaHEjfgC4GSPlhtWpW4crp/bx6/ihd5/mPEpX86DhkNuvWb6FLl4HEx8tOd0J8qnyuet48Po2NZyWGjBqPp6c7gwb1UjqWQTRoUBsz8+QGwXGx0exeOxuA7F7e+DbtgUfuQkrGE0IYkaf3r5EQH0fFimWUjvIXgwb1wtPTnf79u6U8tmnJeAUTCWEYKn0q7luIjIzE3t6eOVtuyNJkIYQwsMCHN3n24DoVarVMUzPwR3cusXBcJyqUL8GWX5YbMOFfxcTEUqp0bfIV96Vt/6npOtd/u3r2N1Z815cypX0YOLAHVatWMJrdaITIDPR6OHJTTVyiiro+iZh+IR9B6vV65s//kYkTZ5HF2Y23r4Pw8i5G32/XYGOXRel4Qggjsn/TQg5tXcSTx+f58ce1bN26l0aN6hAQ0AW1Wq10vBTNmnXlyJHfAZi4/Dgu7l7KBhLib8TGRDGkeREiIiKws7P74HHG85slhBD/Up55CuOZp3CaxkiIj2P+yDYkxMdhplETHByCq6uLgRL+lZWVJVmyOGCSwb0RfMrXot+kNayf/w2tWvXAysqKZs3qU7NmFQ4ePEZSkhYnpyyULFmMMmVK4OnpjkqlytCMQhgzlQpK59ay74oJq7ZepnuLEkpHMogtW3YzceIsipWvxbX/36ihz4RVUnQSQvzFg5vnKFeuJGq1mhUrNvDo0RMuX75GVFQ0jRv7odGo8fbOo3RMBgzonlJ4WjyxG+OXHlY4kRCfTwpPQghhRBIT4njx+A7mllZYWNliYWWDuYX1P66Eunf9LMd3rSYhPg4LKxt+/fUw7ds3x9+/ZvpmTUxEq01K1zn+jnfR8kxYdpygZ/e5cno/23euYO3azXh45cfSxo6IN5dZtGgVAC7ZXKhevSJz53yLlZVlhmcVwhjZW+kJf/oH9p5lCI/W42CduZr2Hz78O0t/XIOVpSU5cmTn0aOnHDhwlPI1m2Nt6wDAyAV7sHNwVjaoEMLoaLVJPLp1kaZfJ99mPHXqKFq37oler2fWrIXMmrUQG1tbDuz/mUKFvBXNWrVqBby8cvLkyVOSEhNITIxHo5FV3iJzksKTEEIYkSM7V7Fj1XfvPWZuYYm7V37ccxbAI3dBsnsVxMTUlPCwV5w7vJXrfyR/ApbdKz/12w9h6eRe5MqVM92z1vStzPqNu6ndvDdZ3dJ/vv+mUqlwz+mNe05vqjfoROTbUFw9/9xpLzL8NY9vX2L9ghH8dvC47IYnxP/o0bIUh2+acPSWikp5Y3DJolE6UqrExcXTtm1vEhISKFC8ImfO38LWwZlGnUcQG/OOMwc3MWXNWRyd3ZSOKoQwQrHvIomNeZfSvLtOnRo0bFiX63eD8alQB5XKhO2rprFv3yHFC08qlYrBg3syaNAYXgc/Y3SniszYcFHRTEJ8ri/kzn4hhPgy2Dsm3x43adIIfvllBStXzmfM6IGUK56Lt8+vsm35ZOYMb8msoc1YPi2A8KC7rF69gJq1qqHVasni7A7AjRu30z3rgAE9yOpsz5xhzXn+OP3n+xArG/v3ik4Adg7OOLvmICoijBkzxmJtbaVQOiGMk9oUqhdMQpsQza5zcdx5+ErpSKliYWFO//7dAaji356Jy08wdNY2oqPC2bdhHm9fB2FjK7fXCSH+no29I6Wq1mfO3KU8fRrIq1eh3Lp9n2yeeanTMiDlOD8/XwVT/qlFi4Y4ODgAEBX+mpCXTxTNI8TnkubiQghhRLTaJGYPbUrws3sMHNiD/v27v3eLWGJiIvfvPwbA3T0b9vZ2qFQqTp48R9t2AVhYOxAa9AwrKyv27l1P8eJF0jVvaGgYzZp149Hj5/SZsJI8hUqn63yf4vD25exaM4Mnjy9gaWmhdBwhjNLL4LccvKbCxj4rRT215M2mxdTUuPui6fV6uncfzJ69hxk07Wc0ZuZM6ecHwJDpm8lXtJzCCYUQxuzt6yCm9fcnKuINACampgycuoFXgQ/Z8MMoBgzowcSJ3yic8k+TJs1hwYLlJCUlUq/tIOq3H6x0JCFSpLa5uBSehBDCyMTGRLH/5x84snMlWbM6sWrlPMqVK/nR8x48eMy4cTP49ddDAGTN6sS9e2fTOy4REVG0bt2Ly1du0LzneCrWbpWm3fkMZdGErjiYx7Br1xqlowhh1BKS4PozU+6/MiEs+ClVi5hRNJ9x90eKi4vHz68NryMSCA0KJD4uhmr1O9I6YJLS0YQQmUDw84ec/HUD2bLnJkfeoryLfMPC8Z3p0aM933031qg2Jnn5Mphixaqj1WoBWLjnsVFcZwkBqS88yU+sEEIYGUsrW5p0Hcm4JYewyeJBg4Yd2LRp50fPy5s3Fxs2LOb06X389NP37N27IQPSgr29LVu3rqBpEz/WLxjBrK+b8PTetQyZ+5/o9TrMzDJH3xohlGSmhlK5tXjbPkJtoudWmBvP3xjPm66/Y2GR3GBXq9URHxcDQNNuo5WMJITIRFw98tC8x1iq+LfD3tGFn2YP5ivfqkybNsaoik4A7u6uNGrkl/L13SunFEwjxOeRwpMQQhiprG456T91PaWrNqJ376GMGzeduLj4j55XsGA+GjasS758uTMgZTIrK0sWLZrOvn0bsTSNY/rghmz4fhSx0ZEZluF/5cznw6VL16WxuBCpVLKIJz0aZMfDUcepu2oOn7qrdKQPunv3AVeuXCfo2X0AvpmzAzNzuaVWCPFpQoOesXJGf6ytzFi6ZIbRriQKCOic8u99G+crF0SIz2Scv1lCCCEA0GjM6TB4Jk27jWLx4p+oULE+R478rnSsD6pQoTTHj29n2rTRXDy+nb3r5ymWxbtYed6+fcvFi1cVyyBEZmNiAhXyaXkbEsj1x3GKZvmnovGmTTtRq5NXNFas3YpcBUpkVCwhxBdi38YFjOtWhYe3LrBi+RycnByVjvRBpUr54OOT3Lfzwc3zhL0KVDiREJ9GCk9CCGHkVCoVtZr1YtQPv2Ju60azZl3p3n0wsbHKvin8ELVaTa9enWjWrD53LitXJMtbuCwOji6sXLlRsQxCZEYmKsif05Y8BT/eWy69HD78O46O3mzcuO0v39PpdGzcuJ2kpEQA/Fr3y+h4QogvgKtnHgDKVyhNhQrGsznKh/Tv3y3l38d2/6RgEiE+nRSehBAik3DLkY+B0zbS6es57N5ziJEjJysd6R9Vr16RF0/vER6mzDbtJqam1G0zgI0bt7Fv32FFMgiRWdnZ2yl6y0mePDkBCAgYTpcuA7l372HK9zZu3EZwcPLflXxFyuHsmkORjEKIzK1k5Xr0HruM06f+YN26LUrH+aiGDevg5OQEwKFty0iIN84PIIX4O1J4EkKITESlUlHetxn12g5m3botRrvqCaBq1fIAXD17ULkM/u0pXKoao0ZN5d27aMVyCJHZXL0fgS42WLH5vbxy0LixPwDHT16kQgV/evUexo8/rmX06O9SjvNrM0CpiEKIL4BPhdqUrtaQqdMWGPU1FYBGo3mv19P5YzsUyyLEp5LCkxBCZEL5fSqi1Wq5cuWG0lE+yNnZiaZN67F/4wLiYpUp+qhUKpr3HEdI6Bvq129PSMhrRXIIkdmoVJCYkKhohn79ugKQ1T0XWVyys3nTDoYP/xZn9zwpxxQoXkmpeEKIL0SD9kMICQll5cqM2Q04LTp3boVGk9zfbt384QqnESL1pPAkhBCZkEeeQri45WT69O+JiIhSOs4HjR8/jNjoCA5sXqRYBlfPvAyevpmnz0OpWbOFNBsXIhXKFbIjwTwHQeHKbSteqpQPM2dOwMUOosNDAbC0sqFag84ANOw0zOi2PRdCZD4u2XNRsVZLZs9eQmSk8V5TATg6ZqFNm6YpX4e/Vm5lqhCfQgpPQgiRCZmaqmneczxnzl6ieImvmDnzB/bsOcilS9dISEhQOl6KHDmy07dvVw5v+5HNSybwOviZIjk88xRm6KxtqK2cqVOnFePGTefcuUtG9d9KCGNS0F2HhljOXlX2TU337u3YvXstT59eZP/+TSQmxPHg5nksLK0p91XTjw8ghBCp4N92IO+iY1iyZLViGWIT4F0q7vbr06dTSg++2JjIdE4lhGFI4UkIITKpouV8mbj8BEXL12PWrKV06NAXX99mFCpUlUmT5hhNr4Jhw/oycGB3rp7cyaQ+tTi+Z80/bpOeXpyyefD1zC3UadmX5St+pm7dVnh5laZx487MmrWIs2cvSiFKiP+nUkFwUBDPnr1UOgoAZmZmlC1bAksrKx7cPE9cbDThr4OUjiWE+EJkcXajar0OLPh+JW/evM3QufV6uPbMlN2XNOy7oiH4IytNCxTIx5QpIwEIfHgzIyIKkWYqfSqu/iMjI7G3t2fOlhtYWtlmRC4hhBCfQK/XEx35ltCgp5w/vovT+zdQpUp51q9fiJmZmdLxAIiJiWXChJksW7aWhp2G4ddKuS3QtdokAh/e5P71s9y/fpaHN88TEx2Fo6Mjx4/vwMPDTbFsQhgDvR42n9OQP1ssxXOplY4DwIYNW+nbdwQ58hbl2YPr9B63HJ/ytZSOJYT4QkRFhDGuWxW6dm6VUthJbzo9XHpsyoNXpimPqU301C6WiJ3lh8/T6/UE9B3Otq2/MnH5cRycXTMgrRB/FRsTxZDmRYiIiMDOzu6Dx8mKJyGE+AKoVCps7B3JVaAELXuNp9e4FRw/cYauXQdx/vxlwsLeKB0RKytLZswYR5YsWdBptYpmMTVV4+XtQ61mvQiYsIqZP19l+LxdvIuOYceOfYpmE8JYOFnruR9sRmjYO6WjkJSUxJSpCyhdtQEu2XMBEBUumwUIIQzH1t6JOi36snTpT/zxx+V0ny8uEU7cVr9XdAJI0qm489L0A2clU6lUTP9uLGq1Cb/vN/6m6EJI4UkIIb5ABUtUpsfIxRw4cIzatVuSN285ihf3/aTG2hERUWzdusfg2bQ6LZFvQw0+blqYmJri5e2Di3tOHjx4rHQcIRSnUkHxHAkkamH/NTPiFL4L9fDh33n54iU1m/VCY2YOYHR/R4QQmV+t5r3I6e1Dz55DiYpKLro/efKMKVPmUrt2K3xrtmD58vVpnicqDvZf1RAc8fdvx1+8MUH3kfuS7OxsadLEn8sn96Y5T3rSabXcunicSyf38fDWBcV2OhbKMo6100IIIQyuaDlfpq39g/A3rwh+9oAjO5bTqlUvDh7cRO7cOT96fqNGHbh69SbVq1fEycnRYLkGDujBpEmzcczqTp2WAYS9eo6tvRNmFv+wpjyD5C1agQMH96PT6VIadwrxb+Vsb4Kn5RNemOZh7xWonD8JZ1s9pgr8anh6ZgcgOPA+purkrcSjIsIyPogQ4otmaqqm89B5TO3nR4cO/di4cQkjR07hyNHTOLp4EBz4AL+6NdI8z9toFXGJH+7lFJ+kIiEJLDT/PE7FiqXZsGErsTFRRtkSJ/DhTab29//b7+XMVxQbeydKVW1AhZrNMziZyGhyVS2EEF8wG3tHPHIVpHS1BgRMXI3G0p5WrXsRExP7j+edOXOBq1eTG1aGhhr2zd2QIb0ZNqwfO1ZPZ8X0/ozpUomp/f148eSuQef5HKWr1Cc4KJj9+48oHUUIo1ClVA6cbfQkalUcvaVJ1Y5L6aFQIW+KlyjGrYvHMTFJvgUl6q3caieEMLysbjkJmLCKs+cuUbFSA/bvP4KLe05yevvgnT8fgwf3SvMcno56SuRMwkz998uabC30mKdiiUiJEsXQ6/U8u389zZnSk5WNHZ65C7332NP717l54Rhr5nzN2nnD0CYlKpROZARZ8SSEEP8SNnZZ6DV2GdMG1GPYsInMmzcJjUZDXFw8W7fu5ujRU2g0GszNzdiyZQ/2jlmJeBOaLv2hRo4cQFDQK9at+wUAtSqeGYMb0rrvFEU/9cpdqDQFS1Rm3PiZ1KpVDY3mIx81CvGF0+nBwiy5ka1KpeJdrBZ7q3/uPZJeypcrwbZdxyhWvjYAUeFyq50QIn3kK1qOobO3c/CXxSRo1ZSq2ohHdy6Ry8sDU9O0/w1UqSC/uw4PJx1Hb2p4F//+6qfSuZNQ/fPmdgB4e+fG2tqap/evkd+nYppzfczZw1t5G/qSms16otGYf/R4zzyFWbzv6XuPxbyL4PmjW8mbvNz4g6tnDnD64Gb0Oj0dBs9ElZonLjKdTyo8xcUo31xSCCHE57N3ykaTrqPZuHQ816/fpnLlcvz88w7evn2Ll7cPJqamaBPiKVCiGo27jOTbPjU5ffoCRYsW+vjgn6hkyWIphacVy+eyYsV61sz5mrtXT9O06yg05h+/oEkP/m0GMWd4C3r3+YaZM8ahVv/5UpmQkIBarZbb8MS/hl4PRV3BLCmBm8E2nLqlo1L+JGzMSdWbIkMqUqQgS5b8hL1TNgDuXT9HZPjrlJ5PQghhSE7ZPGjTb0rK1zfOH8bSzYXIyCiDzlM4m4rjd9ToSf6j6mKnw1KVRGRkKnM6OxH+OpjYGMPm+l/REW/5eeFo4uNiOX9sO3VbDSBfkbJYWNvyLuINLx7dRmNhibm5FSoTFS+f3iPwwQ3MLa3xbzsgZRyViQmeeYvgmbcIFeu04vhuH3b+NIMzh34hIT4GvzYDcXRxT9fnIgwntTUilV6v/0jbMoiLiyNXrlwEBwenOZgQQgghhBBCCCGEyPxcXV15/PgxFhYWHzwmVYUnSC4+JSQovKWJEEIIIYQQQgghhDAKZmZm/1h0gk8oPAkhhBBCCCGEEEII8SmkSYUQQgghhBBCCCGESBdSeBJCCCGEEEIIIYQQ6UIKT0IIIYQQQgghhBAiXUjhSQghhBBCCCGEEEKkCyk8CSGEEEIIIYQQQoh0IYUnIYQQQgghhBBCCJEupPAkhBBCCCGEEEIIIdLF/wGmt8mIMGDfxgAAAABJRU5ErkJggg==", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "location_grabber.plot_coords()" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "geo_weather, geo_meta = location_grabber.geospatial_data()\n", + "\n", + "template = pvdeg.geospatial.output_template(\n", + " ds_gids=geo_weather, \n", + " shapes= {\n", + " 'pysam_annual_energy': (\"gid\", ),\n", + " }\n", + ")\n", + "\n", + "geo_res = pvdeg.geospatial.analysis(\n", + " weather_ds=geo_weather,\n", + " meta_df=geo_meta,\n", + " func=pysam_annual_energy, # using wrapper from before\n", + " template=template\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "pvdeg.geospatial.plot_sparse_analysis(geo_res, data_var=\"pysam_annual_energy\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] } ], "metadata": { From dda40c050a4eed192b901f203dc97d8d07ad1f6d Mon Sep 17 00:00:00 2001 From: "dependabot[bot]" <49699333+dependabot[bot]@users.noreply.github.com> Date: Fri, 13 Sep 2024 20:01:25 +0000 Subject: [PATCH 028/109] Bump aiohttp from 3.9.5 to 3.10.2 Bumps [aiohttp](https://github.com/aio-libs/aiohttp) from 3.9.5 to 3.10.2. - [Release notes](https://github.com/aio-libs/aiohttp/releases) - [Changelog](https://github.com/aio-libs/aiohttp/blob/master/CHANGES.rst) - [Commits](https://github.com/aio-libs/aiohttp/compare/v3.9.5...v3.10.2) --- updated-dependencies: - dependency-name: aiohttp dependency-type: direct:production ... Signed-off-by: dependabot[bot] --- pyproject.toml | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/pyproject.toml b/pyproject.toml index 768ae444..6e9fc2d2 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -28,7 +28,7 @@ keywords = [ "PV", ] dependencies = [ - "aiohttp==3.9.5", + "aiohttp==3.10.2", "numpy==1.26.4", "pvlib==0.10.3", "scipy<1.14.0", From 1b113c388303b588a556eca72cfb9a07e86c2459 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Sun, 15 Sep 2024 13:14:37 -0600 Subject: [PATCH 029/109] Sparse Interpolation QoL --- pvdeg/geospatial.py | 51 ++++++++++++++++++++++++++++++++++++++------- pvdeg/utilities.py | 46 ++++++++++++++++++++++++++++++++++++++++ 2 files changed, 89 insertions(+), 8 deletions(-) diff --git a/pvdeg/geospatial.py b/pvdeg/geospatial.py index d54877e5..fbbc234f 100644 --- a/pvdeg/geospatial.py +++ b/pvdeg/geospatial.py @@ -927,7 +927,7 @@ def elevation_stochastic_downselect( def interpolate_analysis( - result: xr.Dataset, data_var: str, method="nearest" + result: xr.Dataset, data_var: str, method="nearest", resolution=100j, ) -> Tuple[np.ndarray, np.ndarray, np.ndarray]: """ Interpolate sparse spatial result data against DataArray coordinates. @@ -935,6 +935,9 @@ def interpolate_analysis( Parameters: ----------- + resolution: complex + Change the amount the input is interpolated. + For more interpolation set higher (200j is more than 100j) Result: ------- @@ -951,8 +954,8 @@ def interpolate_analysis( ) # probably a nicer way to do this grid_lat, grid_lon = np.mgrid[ - df["latitude"].min() : df["latitude"].max() : 100j, - df["longitude"].min() : df["longitude"].max() : 100j, + df["latitude"].min() : df["latitude"].max() : resolution, + df["longitude"].min() : df["longitude"].max() : resolution, ] grid_z = griddata(data[:, 0:2], data[:, 2], xi=(grid_lat, grid_lon), method=method) @@ -960,12 +963,42 @@ def interpolate_analysis( return grid_z, grid_lat, grid_lon -def plot_sparse_analysis(result: xr.Dataset, data_var: str, method="nearest") -> None: +# api could be updated to match that of plot_USA +def plot_sparse_analysis( + result: xr.Dataset, + data_var: str, + method="nearest", + resolution:complex=100j, + figsize:tuple=(10,8), +) -> None: + """ + Plot the output of a sparse geospatial analysis using interpolation. + + Parameters + ----------- + result: xr.Dataset + xarray dataset in memory containing coordinates['longitude', 'latitude'] and at least one datavariable. + data_var: str + name of datavariable to plot from result + method: str + interpolation method. + Options: `'nearest', 'linear', 'cubic'` + See [`scipy.interpolate.griddata`](https://docs.scipy.org/doc/scipy/reference/generated/scipy.interpolate.griddata.html) + resolution: complex + Change the amount the input is interpolated. + For more interpolation set higher (200j is more than 100j) + + Returns + ------- + fig, ax: tuple + matplotlib figure and axes of plot + """ + grid_values, lat, lon = interpolate_analysis( - result=result, data_var=data_var, method=method + result=result, data_var=data_var, method=method, resolution=resolution ) - fig = plt.figure() + fig = plt.figure(figsize=figsize) ax = fig.add_axes([0, 0, 1, 1], projection=ccrs.LambertConformal(), frameon=False) ax.patch.set_visible(False) @@ -977,7 +1010,7 @@ def plot_sparse_analysis(result: xr.Dataset, data_var: str, method="nearest") -> origin="lower", cmap="viridis", transform=ccrs.PlateCarree(), - ) # should this be trnsposed + ) shapename = "admin_1_states_provinces_lakes" states_shp = shpreader.natural_earth( @@ -994,7 +1027,9 @@ def plot_sparse_analysis(result: xr.Dataset, data_var: str, method="nearest") -> cbar = plt.colorbar(img, ax=ax, orientation="vertical", fraction=0.02, pad=0.04) cbar.set_label("Value") - plt.title("Interpolated Heatmap") + plt.title(f"Interpolated Sparse Analysis, {data_var}") plt.xlabel("Longitude") plt.ylabel("Latitude") plt.show() + + return fig, ax \ No newline at end of file diff --git a/pvdeg/utilities.py b/pvdeg/utilities.py index 2374df9b..d7ca6544 100644 --- a/pvdeg/utilities.py +++ b/pvdeg/utilities.py @@ -1262,3 +1262,49 @@ def compare_templates( return False return True + +def merge_sparse(files: list[str])->xr.Dataset: + """ + Merge an arbitrary number of geospatial analysis results. + Creates monotonically increasing indicies. + + Uses `engine='h5netcdf'` for reliability, use h5netcdf to save your results to netcdf files. + + Parameters + ----------- + files: list[str] + A list of strings representing filepaths to netcdf (.nc) files. + Each file must have the same coordinates, `['latitude','longitude']` and identical datavariables. + + Returns + ------- + merged_ds: xr.Dataset + Dataset (in memory) with `coordinates = ['latitude','longitude']` and datavariables matching files in + filepaths list. + """ + + datasets = [xr.open_dataset(fp, engine='h5netcdf').compute() for fp in files] + + latitudes = np.concatenate([ds.latitude.values for ds in datasets]) + longitudes = np.concatenate([ds.longitude.values for ds in datasets]) + unique_latitudes = np.sort(np.unique(latitudes)) + unique_longitudes = np.sort(np.unique(longitudes)) + + data_vars = datasets[0].data_vars + + merged_ds = xr.Dataset( + {var: (['latitude', 'longitude'], np.full((len(unique_latitudes), len(unique_longitudes)), np.nan)) for var in data_vars}, + coords={ + 'latitude': unique_latitudes, + 'longitude': unique_longitudes + } + ) + + for ds in datasets: + lat_inds = np.searchsorted(unique_latitudes, ds.latitude.values) + lon_inds = np.searchsorted(unique_longitudes, ds.longitude.values) + + for var in ds.data_vars: + merged_ds[var].values[np.ix_(lat_inds, lon_inds)] = ds[var].values + + return merged_ds \ No newline at end of file From adf61a673793d327f27d5be48281f8e16631b10b Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Sun, 15 Sep 2024 19:16:42 -0600 Subject: [PATCH 030/109] DuraMAT pref maps --- pvdeg/geospatial.py | 71 +++++++++++++++++++++++++++++++++++++++++++-- pvdeg/scenario.py | 17 ++++++++++- pvdeg/utilities.py | 27 ++++++++--------- 3 files changed, 98 insertions(+), 17 deletions(-) diff --git a/pvdeg/geospatial.py b/pvdeg/geospatial.py index fbbc234f..a43f73ee 100644 --- a/pvdeg/geospatial.py +++ b/pvdeg/geospatial.py @@ -970,6 +970,7 @@ def plot_sparse_analysis( method="nearest", resolution:complex=100j, figsize:tuple=(10,8), + show_plot:bool=False, ) -> None: """ Plot the output of a sparse geospatial analysis using interpolation. @@ -999,7 +1000,7 @@ def plot_sparse_analysis( ) fig = plt.figure(figsize=figsize) - ax = fig.add_axes([0, 0, 1, 1], projection=ccrs.LambertConformal(), frameon=False) + ax = fig.add_axes([0, 0, 1, 1], projection=ccrs.LambertConformal(), frameon=False) # these should be the same ccrs ax.patch.set_visible(False) extent = [lon.min(), lon.max(), lat.min(), lat.max()] @@ -1009,7 +1010,7 @@ def plot_sparse_analysis( extent=extent, origin="lower", cmap="viridis", - transform=ccrs.PlateCarree(), + transform=ccrs.PlateCarree(), # why are ccrs different ) shapename = "admin_1_states_provinces_lakes" @@ -1030,6 +1031,70 @@ def plot_sparse_analysis( plt.title(f"Interpolated Sparse Analysis, {data_var}") plt.xlabel("Longitude") plt.ylabel("Latitude") - plt.show() + + if show_plot: + plt.show() + + return fig, ax + +def plot_sparse_analysis_land( + result: xr.Dataset, + data_var: str, + method="nearest", + resolution:complex=100j, + figsize:tuple=(10,8), + show_plot:bool=False, + proj=ccrs.PlateCarree(), +): + + import matplotlib.path as mpath + from cartopy.mpl.patch import geos_to_path + + grid_values, lat, lon = interpolate_analysis( + result=result, data_var=data_var, method=method, resolution=resolution + ) + + fig = plt.figure(figsize=figsize) + ax = fig.add_axes([0, 0, 1, 1], projection=proj, frameon=False) + ax.patch.set_visible(False) + + extent = [lon.min(), lon.max(), lat.min(), lat.max()] + ax.set_extent(extent, crs=proj) + + mesh = ax.pcolormesh(lon, lat, grid_values, transform=proj, cmap='viridis') + + land_path = geos_to_path(list(cfeature.LAND.geometries())) + land_path = mpath.Path.make_compound_path(*land_path) + plate_carre_data_transform = proj._as_mpl_transform(ax) + mesh.set_clip_path(land_path, plate_carre_data_transform) + + shapename = "admin_1_states_provinces_lakes" + states_shp = shpreader.natural_earth( + resolution="110m", category="cultural", name=shapename + ) + + ax.add_geometries( + shpreader.Reader(states_shp).geometries(), + proj, + facecolor="none", + edgecolor="black", + linestyle=':' + ) + + cbar = plt.colorbar(mesh, ax=ax, orientation="vertical", fraction=0.02, pad=0.04) + cbar.set_label("Value") + + utilities._add_cartopy_features( + ax=ax, + features = [ + cfeature.BORDERS, + cfeature.COASTLINE, + cfeature.LAND, + cfeature.OCEAN, + ], + ) + + if show_plot: + plt.show() return fig, ax \ No newline at end of file diff --git a/pvdeg/scenario.py b/pvdeg/scenario.py index 1e4d1e7b..2f1df3bc 100644 --- a/pvdeg/scenario.py +++ b/pvdeg/scenario.py @@ -1767,7 +1767,7 @@ def plot_coords( coord_2: Optional[tuple[float]] = None, coords: Optional[np.ndarray[float]] = None, size: Union[int, float] = 1, - ) -> None: + ): """ Plot lat-long coordinate pairs on blank map. Quickly view geospatial datapoints before your analysis. @@ -1789,6 +1789,11 @@ def plot_coords( size : float matplotlib scatter point size. Without any downsampling NSRDB points will siginficantly overlap. + + Returns: + -------- + fig, ax + matplotlib figure and axis """ fig = plt.figure(figsize=(15, 10)) ax = plt.axes(projection=ccrs.PlateCarree()) @@ -1811,6 +1816,9 @@ def plot_coords( plt.title(f"Coordinate Pairs from '{self.name}' Meta Data") plt.show() + return fig, ax + + def plot_meta_classification( self, col_name: str = None, @@ -1844,6 +1852,11 @@ def plot_meta_classification( size : float matplotlib scatter point size. Without any downsampling NSRDB points will siginficantly overlap. + + Returns: + -------- + fig, ax + matplotlib figure and axis """ if not col_name: raise ValueError("col_name cannot be none") @@ -1892,6 +1905,8 @@ def plot_meta_classification( plt.legend() plt.show() + return fig, ax + def plot_world( self, data_variable: str, diff --git a/pvdeg/utilities.py b/pvdeg/utilities.py index d7ca6544..b4a8c826 100644 --- a/pvdeg/utilities.py +++ b/pvdeg/utilities.py @@ -11,7 +11,7 @@ from collections import OrderedDict import xarray as xr from subprocess import run - +import cartopy.feature as cfeature def gid_downsampling(meta, n): """ @@ -1012,7 +1012,7 @@ def _find_bbox_corners(coord_1=None, coord_2=None, coords=None): min and max latitude and longitudes. Minimum latitude at lats[0]. Maximum latitude at lats[1]. Same pattern for longs. """ - if coord_1 and coord_2: + if coord_1 is not None and coord_2 is not None: lats = [coord_1[0], coord_2[0]] longs = [coord_1[1], coord_2[1]] elif coords.any(): @@ -1043,20 +1043,21 @@ def _plot_bbox_corners(ax, coord_1=None, coord_2=None, coords=None): return -def _add_cartopy_features(ax): +def _add_cartopy_features( + ax, + features = [ + cfeature.BORDERS, + cfeature.COASTLINE, + cfeature.LAND, + cfeature.OCEAN, + cfeature.LAKES, + cfeature.RIVERS, + ], + ): """ Add cartopy features to an existing matplotlib.pyplot axis. """ - import cartopy.feature as cfeature - - features = [ - cfeature.BORDERS, - cfeature.COASTLINE, - cfeature.LAND, - cfeature.OCEAN, - cfeature.LAKES, - cfeature.RIVERS, - ] + for i in features: if i == cfeature.BORDERS: From a1f17ee193a7fad8f848aff43169f661b8d0c682 Mon Sep 17 00:00:00 2001 From: Kempe Date: Tue, 17 Sep 2024 14:50:26 -0600 Subject: [PATCH 031/109] Update O2permeation.json Updated the PO measurement parameters. --- pvdeg/data/O2permeation.json | 8 ++++---- 1 file changed, 4 insertions(+), 4 deletions(-) diff --git a/pvdeg/data/O2permeation.json b/pvdeg/data/O2permeation.json index 9ecc24de..18eedd38 100644 --- a/pvdeg/data/O2permeation.json +++ b/pvdeg/data/O2permeation.json @@ -36,10 +36,10 @@ "Fickian": true, "Ead": 29.43112031, "Do": 0.129061678, - "Eas": 32.3137806, - "So": 87.81142774, - "Eap": 61.7449009, - "Po": 97917899126 + "Eas": 16.6314948252219, + "So": 0.136034525059804, + "Eap": 49.1083457348515, + "Po": 528718258.338532 }, "OX004": { "name": "AAA polyamide backsheet", From 13de54d822fd2cbd6511f385ed9b0c5fe2990a63 Mon Sep 17 00:00:00 2001 From: Kempe Date: Tue, 17 Sep 2024 14:51:30 -0600 Subject: [PATCH 032/109] Update diffusion.py Improved the plotting and the calculations at the interface. --- pvdeg/diffusion.py | 40 +++++++++++++++++++++++----------------- 1 file changed, 23 insertions(+), 17 deletions(-) diff --git a/pvdeg/diffusion.py b/pvdeg/diffusion.py index c299def4..ef1f6bc5 100644 --- a/pvdeg/diffusion.py +++ b/pvdeg/diffusion.py @@ -187,10 +187,9 @@ def esdiffusion( ) # Cs edge seal/Ce encapsulant r1 = so * np.exp(-eas / (met_data[row][0] + dtemp * mid_point)) - r2 = ( - dod * np.exp(-ead / (met_data[row][0] + dtemp * mid_point)) - * r1 * encapsulant_width / edge_seal_width - ) # Ds/De*Cs/Ce*We/Ws + r2 = dod * np.exp(-ead / (met_data[row][0] + dtemp * mid_point) + )* r1 * encapsulant_width / edge_seal_width + # Ds/De*Cs/Ce*We/Ws # Calculates the edge seal nodes. Adjusted to not calculate ends and to have the first node be temperature. for node in range(2, seal_nodes): perm[row + 1 + rp_row][node] = perm_mid[node] + fos * ( @@ -201,34 +200,41 @@ def esdiffusion( perm[row + 1 + rp_row][node] = perm_mid[node] + foe * ( perm_mid[node - 1] + perm_mid[node + 1] - 2 * perm_mid[node] ) - # Calculates the center encapsulant node. Accounts for temperature and two interfade nodes. + # Calculates the center encapsulant node. Accounts for temperature and two interface nodes. perm[row + 1 + rp_row][encapsulant_nodes + seal_nodes + 2] = perm_mid[ - encapsulant_nodes + seal_nodes + 2 - ] + 2 * foe * (perm_mid[encapsulant_nodes + seal_nodes + 1] - perm_mid[encapsulant_nodes + seal_nodes + 2]) + encapsulant_nodes + seal_nodes + 2] + 2 * foe * ( + perm_mid[encapsulant_nodes + seal_nodes + 1] - + perm_mid[encapsulant_nodes + seal_nodes + 2]) + # Calculated edge seal node adjacent to the first encapsulant node. Node numbers shifted. perm[row + 1 + rp_row][seal_nodes] = perm_mid[seal_nodes] + fos * ( perm_mid[seal_nodes - 1] + perm_mid[seal_nodes + 3] * r1 * 2 / (1 + r2) - - perm_mid[seal_nodes] * (1 + 2 / (1 + r2)) - ) + - perm_mid[seal_nodes] * (1 + 2 / (1 + r2))) + # Calculated encapsulant node adjacent to the last edge seal node. Node numbers shifted. perm[row + 1 + rp_row][seal_nodes + 3] = perm_mid[seal_nodes + 3] + foe * ( perm_mid[seal_nodes] / r1 * 2 / (1 + 1 / r2) + perm_mid[seal_nodes + 4] - - perm_mid[seal_nodes + 3] * (1 + 2 / (1 + 1 / r2)) - ) + - perm_mid[seal_nodes + 3] * (1 + 2 / (1 + 1 / r2))) + # sets the concentration at the edge seal to air interface. perm[row + 1 + rp_row][1] = Sos * np.exp( -Eass / (met_data[row + 1][0] + dtemp * mid_point) ) perm_mid = perm[row + 1 + rp_row] - # calculate edge seal at interface to encapsulant. - perm[row + 1 + rp_row][seal_nodes + 1] = ( - perm_mid[seal_nodes + 3] / r2 * r1 + perm_mid[seal_nodes] - ) / (1 / r2 + 1) - # calculate encapsulant at interface to the edge seal. - perm[row + 1 + rp_row][seal_nodes + 2] = perm[row + 1 + rp_row][seal_nodes + 1] / r1 + # Calculate edge seal at interface to encapsulant. + # Blocked out code did weird things and was based on equal flxes. Actually using a simple averaging. This looks better and is not used in the diffusion calculations. + #perm[row + 1 + rp_row][seal_nodes + 1] = (perm_mid[seal_nodes + 3]*r1 + # + perm_mid[seal_nodes]*r2) / (1+r2) + perm[row + 1 + rp_row][seal_nodes + 1] = perm_mid[seal_nodes ]+(perm_mid[seal_nodes]-perm_mid[seal_nodes-1])/2 + + # Calculate encapsulant at interface to the edge seal. + #perm[row + 1 + rp_row][seal_nodes + 2] = perm[row + 1 + rp_row][seal_nodes + 1] / r1 + perm[row + 1 + rp_row][seal_nodes + 2] = perm_mid[seal_nodes + 3]-(perm_mid[seal_nodes + 4]-perm_mid[seal_nodes+3])/2 + + # Puts in the time for the first column. perm[row + 1 + rp_row][0] = rp_time + met_data[row + 1][1] # Because it is cycling around, it needs to start with the last temperature. From d9147f0d0cbc45b5581165abd863eaadddaa88ea Mon Sep 17 00:00:00 2001 From: Kempe Date: Tue, 17 Sep 2024 14:52:11 -0600 Subject: [PATCH 033/109] Update Tools-Edge Seal Oxygen Ingress.ipynb Added in better plotting and some data output functions. --- .../Tools-Edge Seal Oxygen Ingress.ipynb | 136 +++++++++--------- 1 file changed, 65 insertions(+), 71 deletions(-) diff --git a/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb b/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb index 555c9d40..9c74dc5b 100644 --- a/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb @@ -26,17 +26,17 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "# if running on google colab, uncomment the next line and execute this cell to install the dependencies and prevent \"ModuleNotFoundError\" in later cells:\n", - "# !pip install pvdeg==0.3.3" + "# !pip install pvdeg==0.4.2" ] }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -66,7 +66,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 3, "metadata": {}, "outputs": [ { @@ -86,14 +86,14 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 4, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "{'latitude': 33.4152, 'longitude': -111.8315, 'altitude': 381.0, 'wind_height': 10, 'Source': 'PVGIS'}\n" + "{'Source': 'NSRDB', 'Location ID': '77855', 'City': '-', 'State': '-', 'Country': '-', 'Dew Point Units': 'c', 'DHI Units': 'w/m2', 'DNI Units': 'w/m2', 'GHI Units': 'w/m2', 'Temperature Units': 'c', 'Pressure Units': 'mbar', 'Wind Direction Units': 'Degrees', 'Wind Speed Units': 'm/s', 'Surface Albedo Units': 'N/A', 'Version': '3.2.0', 'latitude': 33.41, 'longitude': -111.82, 'altitude': 381, 'tz': -7, 'wind_height': 2}\n" ] } ], @@ -111,7 +111,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -152,7 +152,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -171,20 +171,20 @@ "source": [ "## 3. Run the Calculations\n", "\n", - "This runs the calculations for diffusion using a simple 1-D finite difference calculation. The first set of calculations is just for diffusion, then the next two include some consumption of oxygen. In typical PV applications, it is common for oxygen ingress distance to be limited by its consumption rate in the encapsulant." + "This runs the calculations for diffusion using a simple 1-D finite difference calculation. The first set of calculations is just for diffusion, then the next two (when written) will include some consumption of oxygen. In typical PV applications, it is common for oxygen ingress distance to be limited by its consumption rate in the encapsulant." ] }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 7, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "The edge seal is None .\n", - "The encapsulant is None .\n" + "The edge seal is Helioseal_101_dry .\n", + "The encapsulant is EVA .\n" ] } ], @@ -204,12 +204,34 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[WinError 183] Cannot create a file when that file already exists: 'c:\\\\Users\\\\mkempe\\\\Documents\\\\GitHub\\\\PVDegradationTools\\\\TEMP\\\\results'\n" + ] + } + ], + "source": [ + "#This sets up an a variable with the output folder information.\n", + "output_folder = os.path.join(os.path.dirname(os.path.dirname(os.getcwd())), 'TEMP', 'results')\n", + "try:\n", + " os.makedirs(output_folder)\n", + "except OSError as error:\n", + " print(error)" + ] + }, + { + "cell_type": "code", + "execution_count": 11, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", 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", "text/plain": [ "
" ] @@ -220,82 +242,54 @@ ], "source": [ "n_lines=10\n", - "for index in range(1,n_lines):\n", - " plt.plot(oxygen_profile.iloc[int(np.trunc(index*(len(oxygen_profile)-1)/n_lines))], label=np.round(index*((len(oxygen_profile)-1)/n_lines)/8760,3))\n", + "times=oxygen_profile.index.tolist()\n", + "for index in range(n_lines):\n", + " plt.plot(oxygen_profile.iloc[int(np.trunc((index+1)*(len(oxygen_profile)-1)/n_lines))], \n", + " label=np.round(times[int(np.trunc((index+1)*((len(oxygen_profile)-1)/n_lines)))]/365.25/24,2)) \n", "plt.legend(title='Time [year]')\n", "plt.ylabel('Oxygen Concentration [g/cm³]')\n", "plt.xlabel('Distance From Edge [cm]')\n", "plt.ticklabel_format(axis='y', style='plain')\n", + "\n", + "plt.savefig(os.path.join(output_folder, 'Edge_Seal_O2_ingress.png'), bbox_inches='tight') #Creates an image file of the standoff plot\n", "plt.show()" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## 5. Save data outputs.\n", + "\n", + "This cell contains a number of pre-scripted commands for exporting and saving data. The code to save plots is located after the plot creation. First check that the output folder exists." + ] + }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 13, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - " 0.000000 0.076923 0.153846 0.230769 0.307692 \\\n", - "0.0 0.000048 0.000000e+00 0.000000e+00 0.000000e+00 0.000000e+00 \n", - "1.0 0.000048 4.025938e-07 0.000000e+00 0.000000e+00 0.000000e+00 \n", - "2.0 0.000048 7.914468e-07 3.295784e-09 0.000000e+00 0.000000e+00 \n", - "3.0 0.000048 1.165328e-06 9.571569e-09 2.635343e-11 0.000000e+00 \n", - "4.0 0.000049 1.525385e-06 1.852325e-08 1.006938e-10 2.058149e-13 \n", - "... ... ... ... ... ... \n", - "17514.0 0.000042 4.267309e-05 4.035455e-05 3.816304e-05 3.614315e-05 \n", - "17515.0 0.000043 4.255340e-05 4.035980e-05 3.817013e-05 3.614761e-05 \n", - "17516.0 0.000043 4.247354e-05 4.035994e-05 3.817617e-05 3.615158e-05 \n", - "17517.0 0.000045 4.244049e-05 4.035799e-05 3.818062e-05 3.615468e-05 \n", - "17518.0 0.000047 4.244476e-05 4.035617e-05 3.818351e-05 3.615683e-05 \n", - "\n", - " 0.384615 0.461538 0.538462 0.615385 0.692308 ... \\\n", - "0.0 0.000000 0.000000 0.000000 0.000000 0.000000 ... \n", - "1.0 0.000000 0.000000 0.000000 0.000000 0.000000 ... \n", - "2.0 0.000000 0.000000 0.000000 0.000000 0.000000 ... \n", - "3.0 0.000000 0.000000 0.000000 0.000000 0.000000 ... \n", - "4.0 0.000000 0.000000 0.000000 0.000000 0.000000 ... \n", - "... ... ... ... ... ... ... \n", - "17514.0 0.000034 0.000032 0.000031 0.000029 0.000027 ... \n", - "17515.0 0.000034 0.000032 0.000031 0.000029 0.000027 ... \n", - "17516.0 0.000034 0.000032 0.000031 0.000029 0.000027 ... \n", - "17517.0 0.000034 0.000032 0.000031 0.000029 0.000027 ... \n", - "17518.0 0.000034 0.000032 0.000031 0.000029 0.000027 ... \n", - "\n", - " 9.681818 9.883838 10.085859 10.287879 10.489899 10.691919 \\\n", - "0.0 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 \n", - "1.0 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 \n", - "2.0 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 \n", - "3.0 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 \n", - "4.0 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 \n", - "... ... ... ... ... ... ... \n", - "17514.0 0.000009 0.000009 0.000009 0.000009 0.000009 0.000009 \n", - "17515.0 0.000009 0.000009 0.000009 0.000009 0.000009 0.000009 \n", - "17516.0 0.000009 0.000009 0.000009 0.000009 0.000009 0.000009 \n", - "17517.0 0.000009 0.000009 0.000009 0.000009 0.000009 0.000009 \n", - "17518.0 0.000009 0.000009 0.000009 0.000009 0.000009 0.000009 \n", - "\n", - " 10.893939 11.095960 11.297980 11.500000 \n", - "0.0 0.000000 0.000000 0.000000 0.000000 \n", - "1.0 0.000000 0.000000 0.000000 0.000000 \n", - "2.0 0.000000 0.000000 0.000000 0.000000 \n", - "3.0 0.000000 0.000000 0.000000 0.000000 \n", - "4.0 0.000000 0.000000 0.000000 0.000000 \n", - "... ... ... ... ... \n", - "17514.0 0.000009 0.000009 0.000009 0.000009 \n", - "17515.0 0.000009 0.000009 0.000009 0.000009 \n", - "17516.0 0.000009 0.000009 0.000009 0.000009 \n", - "17517.0 0.000009 0.000009 0.000009 0.000009 \n", - "17518.0 0.000009 0.000009 0.000009 0.000009 \n", - "\n", - "[17519 rows x 72 columns]\n" + "Your results will be stored in c:\\Users\\mkempe\\Documents\\GitHub\\PVDegradationTools\\TEMP\\results\n", + "The folder must already exist or the file will not be created\n" ] } ], "source": [ - "print(oxygen_profile)" + "print (\"Your results will be stored in %s\" % output_folder)\n", + "print ('The folder must already exist or the file will not be created')\n", + "\n", + "#Writes the meterological data to an *.csv file.\n", + "pvdeg.weather.write(data_df=weather_df, metadata=meta, savefile=os.path.join(output_folder, 'WeatherFile.csv')) \n", + "\n", + "#Writes a file with the edge seal oxygen profile calculations.\n", + "pd.DataFrame(oxygen_profile).to_csv(os.path.join(output_folder, 'ES_Oxygen_profile.csv')) \n", + "\n", + "#Writes a file with temperature data used in the model calculations.\n", + "pd.DataFrame(temperature).to_csv(os.path.join(output_folder, 'ES_Temperature_profile.csv')) \n" ] } ], From 3d9c451997c8047ec767fb7d660b082a334f42d7 Mon Sep 17 00:00:00 2001 From: Kempe Date: Thu, 19 Sep 2024 18:00:40 -0600 Subject: [PATCH 034/109] Update diffusion.py Fixing some problems in the calculation of the interface nodes and modifying it to do a reaction and a degradation calculation. --- pvdeg/diffusion.py | 117 ++++++++++++++++++++++++++++++--------------- 1 file changed, 79 insertions(+), 38 deletions(-) diff --git a/pvdeg/diffusion.py b/pvdeg/diffusion.py index ef1f6bc5..31780222 100644 --- a/pvdeg/diffusion.py +++ b/pvdeg/diffusion.py @@ -8,25 +8,24 @@ from pvdeg import DATA_DIR from numba import jit import numpy as np +from typing import Callable def esdiffusion( temperature, - edge_seal=None, - encapsulant=None, + edge_seal="OX005", + encapsulant="OX003", edge_seal_width=1.5, encapsulant_width=10, seal_nodes=20, encapsulant_nodes=50, press = 0.209, repeat = 1, - Dos=None, - Eads=None, - Sos=None, - Eass=None, - Doe=None, - Eade=None, - Soe=None, - Ease=None, + Dos=None, Eads=None, Sos=None,Eass=None, Doe=None, Eade=None, Soe=None, Ease=None, + react_func = None, + deg_func = None, + deg = None, + perm = None, + printout = True, **kwarg ): @@ -58,40 +57,68 @@ def esdiffusion( This is the partial pressure of oxygen. repeat : integer, optional This is the number of times to do the calculation for the whole dataset. E.g. repeat the 1-y data for 10 years. + react_func : string, optional + This is the name of the function that will be calculating the consumption of oxygen. + deg_func :string, optional + This is the name of the function that will be calculating the degradation. + printout : Boolean + This allows you to suppress printing messages during code execution by setting it to false. + deg : Numpy Array + One can send in an array with predefined degradation data already in it if desired. + I.e. you can have some pre degradation or areas that require more degradation. + perm : Numpy Array + One can send in an array with the permeant already in it if desired. kwargs : dict, optional - If es or enc are left at 'None' then the use parameters, Dos, Eads, Sos, Eass, Doe, Eade, Soe, Ease in units of + If edge_seal or encapsulant are set at 'None' then you can enter your own parameters for, Dos, Eads, Sos, Eass, Doe, Eade, Soe, Ease in units of [cm²/s], [g/cm³], or [kJ/mol] for diffusivity, solubility, or activation energy respectively. If specific parameters are provided, - then the JSON ones can be overridden. + then the JSON ones will be overridden. + Should also contain any key word arguments that need to be passed to the function calculating consumption of the permeant or degradation. Returns ------- ingress_data : pandas.DataFrame - This will give the concentration profile as a function of temperature along with degradation parameters in futur iterations.. + This will give the concentration profile as a function of time. + If there is a degradation function called, this data will also be inclueded on a node by node basis under a third index. """ with open(os.path.join(DATA_DIR, "O2permeation.json")) as user_file: O2 = json.load(user_file) user_file.close() - # O2 - if edge_seal == None: - esp = O2.get("OX005") # This is the number for the edge seal in the json file - else: - esp = O2.get(edge_seal) + with open(os.path.join(DATA_DIR, "H2Opermeation.json")) as user_file: + H2O = json.load(user_file) + user_file.close() - if encapsulant == None: - encp = O2.get( - "OX003" - ) # This is the number for the encapsulant in the json file + if edge_seal[0,2]=="OX": + esp = O2.get(edge_seal) + if printout: + print("Oxygen ingress parameters loaded for the edge seal.") else: - encp = O2.get(encapsulant) + if edge_seal[0,1]=="W": + esp = H2O.get(edge_seal) + if printout: + print("Water ingress parameters loaded for the edge seal.") + else: + print("Edge seal material not found") - try: - print("The edge seal is", esp.get("name"), ".") - print("The encapsulant is", encp.get("name"), ".") - except: - print("") + if encapsulant[0,2]=="OX": + encp = O2.get(encapsulant) + if printout: + print("Oxygen ingress parameters loaded for the encapsulant.") + else: + if encapsulant[0,1]=="W": + encp = H2O.get(encapsulant) + if printout: + print("Water ingress parameters loaded for the eencapsulant.") + else: + print("Encapsulant material not found") + if printout: + try: + print("The edge seal is", esp.get("name"), ".") + print("The encapsulant is", encp.get("name"), ".") + except: + print("Unknown material selected.") - # These are the edge seal oxygen permeation parameters + # These are the edge seal oxygen or water permeation parameters if Dos == None: Dos = esp.get("Do") if Eads == None: @@ -136,12 +163,14 @@ def esdiffusion( perm_mid = np.array( np.zeros((seal_nodes + encapsulant_nodes + 3)), dtype=np.float64 - ) # This is the profile at a transition point between output points. - perm = np.array( - np.zeros( - (len(temperature) * repeat - repeat + 1, seal_nodes + encapsulant_nodes + 3), dtype=np.float64 - ) - ) # It adds in two nodes for the interface concentration for both materials and one for the hour column. + ) # This is the profile at a transition point between output points. + if perm == None: + perm = np.array( + np.zeros( + (len(temperature) * repeat - repeat + 1, seal_nodes + encapsulant_nodes + 3), dtype=np.float64 + ) + ) # It adds in two nodes for the interface concentration for both materials and one for the hour column. + temperature = pd.DataFrame( temperature, columns=["module_temperature", "time", "time_step"] ) # This adds the number of time steps to be used as a subdivision between data points. [s] @@ -163,7 +192,8 @@ def esdiffusion( time_step[row] = np.trunc(fos / f_max) + 1 else: time_step[row] = np.trunc(foe / f_max) + 1 - + if deg_func != None and deg == None: # Sets up an array to do the degradation calculation. + deg=perm perm[0][1] = Sos * np.exp(-Eass / met_data[0][0]) perm_mid = perm[0] for rp_num in range(repeat): @@ -222,21 +252,32 @@ def esdiffusion( perm[row + 1 + rp_row][1] = Sos * np.exp( -Eass / (met_data[row + 1][0] + dtemp * mid_point) ) + + + # Runs the degradation calculation. + if deg_func != None: + print('oops') + # Runs the reaction with permeant function. + if react_func != None: + print('oops') + perm_mid = perm[row + 1 + rp_row] # Calculate edge seal at interface to encapsulant. - # Blocked out code did weird things and was based on equal flxes. Actually using a simple averaging. This looks better and is not used in the diffusion calculations. + # Blocked out code did weird things and was based on equal fluxes. Actually using a simple averaging. This looks better and is not used in the diffusion calculations. #perm[row + 1 + rp_row][seal_nodes + 1] = (perm_mid[seal_nodes + 3]*r1 # + perm_mid[seal_nodes]*r2) / (1+r2) perm[row + 1 + rp_row][seal_nodes + 1] = perm_mid[seal_nodes ]+(perm_mid[seal_nodes]-perm_mid[seal_nodes-1])/2 # Calculate encapsulant at interface to the edge seal. #perm[row + 1 + rp_row][seal_nodes + 2] = perm[row + 1 + rp_row][seal_nodes + 1] / r1 - perm[row + 1 + rp_row][seal_nodes + 2] = perm_mid[seal_nodes + 3]-(perm_mid[seal_nodes + 4]-perm_mid[seal_nodes+3])/2 + perm[row + 1 + rp_row][seal_nodes + 2] = perm_mid[seal_nodes + 3]+(perm_mid[seal_nodes + 4]-perm_mid[seal_nodes+3])/2 # Puts in the time for the first column. perm[row + 1 + rp_row][0] = rp_time + met_data[row + 1][1] + + # Because it is cycling around, it needs to start with the last temperature. met_data[0][0] = met_data[met_data.shape[0] - 1][0] From c3cdfe580106e1ad00e961bff496ed22a7fe2789 Mon Sep 17 00:00:00 2001 From: Kempe Date: Thu, 19 Sep 2024 18:01:01 -0600 Subject: [PATCH 035/109] Update utilities.py Modified the Json file access tool. --- pvdeg/utilities.py | 10 ++++++++-- 1 file changed, 8 insertions(+), 2 deletions(-) diff --git a/pvdeg/utilities.py b/pvdeg/utilities.py index 2374df9b..4f74469e 100644 --- a/pvdeg/utilities.py +++ b/pvdeg/utilities.py @@ -515,9 +515,15 @@ def _read_material(name, fname="O2permeation.json"): fpath = os.path.join(DATA_DIR, fname) with open(fpath) as f: data = json.load(f) - + f.close() + print('work') if name is None: - material_list = data.keys() + material_list = '' + print('working') + for key in data: + if 'name' in data[key].keys(): + material_list = material_list + key + "=" + data[key]['name'] + '\n' + material_list = material_list[0:len(material_list)-1] return [*material_list] mat_dict = data[name] From 573fd93a00ffaa4399544d8c535d3d9a30c91118 Mon Sep 17 00:00:00 2001 From: Kempe Date: Thu, 19 Sep 2024 18:01:27 -0600 Subject: [PATCH 036/109] Update Tools-Edge Seal Oxygen Ingress.ipynb Modifying the output to show json options. --- .../Tools-Edge Seal Oxygen Ingress.ipynb | 76 +++++++++++++++---- 1 file changed, 63 insertions(+), 13 deletions(-) diff --git a/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb b/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb index 9c74dc5b..3ca8df83 100644 --- a/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb @@ -26,7 +26,7 @@ }, { "cell_type": "code", - "execution_count": 1, + "execution_count": 24, "metadata": {}, "outputs": [], "source": [ @@ -36,7 +36,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -66,7 +66,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -86,7 +86,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 27, "metadata": {}, "outputs": [ { @@ -111,7 +111,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 28, "metadata": {}, "outputs": [ { @@ -152,9 +152,18 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 29, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "['OX000', 'OX001', 'OX002', 'OX003', 'OX004', 'OX005', 'OX006', 'OX007', 'OX008', 'OX009', 'OX010', 'OX011', 'OX012', 'OX013']\n", + "['W000', 'W001', 'W002', 'W003', 'W004', 'W005', 'W006', 'W007', 'W008', 'W009', 'W010', 'W011', 'W012', 'W013', 'W014', 'W015', 'W016', 'W017', 'W018', 'W019', 'W020', 'W021', 'W022', 'W023', 'W024', 'W025', 'W026', 'W027', 'W028', 'W029', 'W030', 'W031', 'W032', 'W033', 'W034', 'W035', 'W036', 'W037', 'W038', 'W039', 'W040']\n" + ] + } + ], "source": [ "es = 'OX005' #This is the number for the edge seal in the json file\n", "enc = 'OX003' #This is the number for the encapsulant in the json file\n", @@ -162,7 +171,9 @@ "encw = 10 #This is the encapsulant width in [cm]\n", "sn = 20 #This is the number of edge seal nodes to use\n", "en = 50 #This is the number of encapsulant nodes to use\n", - "pressure = 0.2109 * (1 - 0.0065 * meta.get('altitude') / 288.15) ** 5.25588" + "pressure = 0.2109 * (1 - 0.0065 * meta.get('altitude') / 288.15) ** 5.25588\n", + "print(pvdeg.utilities._read_material(name=None, fname=\"O2permeation.json\"))\n", + "print(pvdeg.utilities._read_material(name=None, fname=\"H2Opermeation.json\"))" ] }, { @@ -176,7 +187,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 30, "metadata": {}, "outputs": [ { @@ -204,7 +215,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 31, "metadata": {}, "outputs": [ { @@ -226,12 +237,12 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 32, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", 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WrQvoHl6vl/r6+i7dZigQkoCdogyhRsLcLtCDXRfYX3whhBCnLrvLw6AHOn9tVO4jUwkxBJZuVFZW4vF4SExMbHE+MTGR0tLSgO7x9NNPY7Va/Rttd1eSgJ2idKE6IlyAHtxaDTaXhxC9tqvDEkIIIY7rlyNmqqoGNIr2zjvv8NBDD/Hvf/+bhISEjgqvXUgCdorShxsIdelRVA+qoqXS5iQj0tzVYQkhhOgiZr2W3Eemdkm/gYqLi0Or1bYa7SovL281KvZLy5YtY/bs2bz33ntccMEFJxRrZ5IE7BRliAhBbw0lFBsNhFPZ4JAETAghTmOKogQ8FdhVDAYDo0aNYvny5Vx++eX+88uXL2f69OlHve6dd97hxhtv5J133uHiiy/ujFBPWvf+JyFOWJHiwOUyEEqDLwGzObs6JCGEEOK45s+fzzXXXMPo0aMZO3Ysr732Gvn5+cyZMweABQsWUFRUxJtvvgn4kq9rr72W5557jrPOOss/emY2m4mMjOyy93E8koCdopbt2UJmrNVfjLXK5uriiIQQQojjmzlzJlVVVTzyyCOUlJQwZMgQPv/8czIzMwEoKSlpURPs1Vdfxe12c9ttt3Hbbbf5z1933XUsXbq0s8MPmCRgpyhdiA63y+jfD7K6UTbkFkII0TPceuut3HrrrW2+9sukauXKlR0fUAeQQqynKEOYGZfL6B8Bq3VKAiaEEEJ0F5KAnaJCIyJxuY3+7YgkARNCCCG6D0nATlERYZG4jxwBc3d+9WMhhBBCtE0SsFNUdFh0ixEwi0cSMCGEEKK7kATsFBUTEdNiEX69VxIwIYQQoruQBOwUFRcZ12IRfr0qZSiEEEKI7kISsFNUYmQiHo+eENWXgDUosghfCCGE6C4kATtFhRpDATC6HQDYtMffxFQIIYQQnUMSsFOZxovR7Rv5susC3wxVCCGEEB1LErBTmKrxoHf5EjCnTo/Lq3ZxREIIIYQAScBObToVg/Pw04+1DlmIL4QQovt76aWXyMrKwmQyMWrUKL7//vuArlu7di06nY4RI0Z0bIDtQBKwU5hiUPG4DZibFuJXWJ1dHJEQQghxbMuWLWPevHncf//9bN68mfHjxzNt2rQWG3C3pa6ujmuvvZbzzz+/kyI9OZKAncK0JqWpFpgNgIoGRxdHJIQQQhzbokWLmD17NjfddBMDBw7k2WefJT09nZdffvmY191yyy3MmjWLsWPHdlKkJ0fX1QGIjmMINfqr4VcRT7VdpiCFEOK0pargsnV+v/oQUAJ7Et/pdLJx40buvffeFuenTJnCunXrjnrdkiVL2L9/P2+99RaPPfbYSYXbWSQBO4WFhIfhLjf4i7FKAiaEEKcxlw0WpnR+v/cVgyE0oKaVlZV4PB4SExNbnE9MTKS0tLTNa/bu3cu9997L999/j07Xc9IamYI8hYVHxLTYD7LaIcVYhRBCdH/KL0bMVFVtdQ7A4/Ewa9YsHn74Yfr169dZ4bWLnpMqiqBFhcdQc8R2RFX2xi6OSAghRJfRh/hGo7qi3wDFxcWh1WpbjXaVl5e3GhUDqK+vZ8OGDWzevJnf/e53AHi9XlRVRafT8fXXX3PeeeedXPwdRBKwU1h0eDR7XEZiqQAgzykJmBBCnLYUJeCpwK5iMBgYNWoUy5cv5/LLL/efX758OdOnT2/VPiIigm3btrU499JLL7FixQref/99srKyOjzmEyUJ2CksPjIet9tIb/YBsAvPca4QQgghutb8+fO55pprGD16NGPHjuW1114jPz+fOXPmALBgwQKKiop488030Wg0DBkypMX1CQkJmEymVue7G0nATmEJkQm4XEYGNSVgZUYdtS43UXr5xy6EEKJ7mjlzJlVVVTzyyCOUlJQwZMgQPv/8czIzMwEoKSk5bk2wnkAW4Z/CokOiUVUNIR47iWoJAJvquuARZCGEECIIt956KwcPHsThcLBx40YmTJjgf23p0qWsXLnyqNc+9NBDbNmypeODPEmSgJ3CtBotquLF5TKS3TQK9t/Sui6OSgghhBCSgJ3iVI0Ht8tIH/YCsKG6oYsjEkIIIYQkYKc4r9aNy22gd1MCtsPlQFXVLo5KCCGEOL11eQIW7I7nq1atYtSoUZhMJrKzs3nllVdatfnggw8YNGgQRqORQYMG8dFHHwXdr6qqPPTQQ6SkpGA2m5k0aRI7duxoMyZVVZk2bRqKovDxxx8H/uY7g86L22Ukkzw0Xg91Gih0SEV8IYQQoit1aQIW7I7neXl5XHTRRYwfP57Nmzdz3333MXfuXD744AN/m/Xr1zNz5kyuueYatm7dyjXXXMOMGTP44Ycfgur3ySefZNGiRbzwwgv89NNPJCUlMXnyZOrr61vF9eyzz7ZZobdbMKg4XSYMuEhpLABgU521i4MSQgghTnNqFzrzzDPVOXPmtDg3YMAA9d57722z/T333KMOGDCgxblbbrlFPeuss/y/z5gxQ73wwgtbtJk6dap61VVXBdyv1+tVk5KS1L/85S/+1xsbG9XIyEj1lVdeaXHdli1b1LS0NLWkpEQF1I8++ug477qluro6FVDr6uqCui5QD7xyt/ryy7PUb77NVmd88lc1ccVmdcHWgx3SlxBCiI5lt9vV3Nxc1W63d3Uop4Vjfd4n+/3dZSNgzTueT5kypcX5Y+14vn79+lbtp06dyoYNG3C5XMds03zPQPrNy8ujtLS0RRuj0cjEiRNbxGaz2fjNb37DCy+8QFJSUkDv2+FwYLFYWhwdyRxqpr4+FoB+ht0AbKiVETAhhBCiK3VZAnYiO56Xlpa22d7tdlNZWXnMNs33DKTf5p/Hi+3OO+9k3LhxbW6PcDSPP/44kZGR/iM9PT3ga09ERHgUNlskqldDX70vAdvlduL2ykJ8IYQQoqt0+SL8QHc8P1b7X54P5J4n2+aTTz5hxYoVPPvss0eNtS0LFiygrq7OfxQUFAR1fbBio+NRVS32hliSKcbosuNUYJfV3qH9CiGEEOLouiwBC3bHc4CkpKQ22+t0OmJjY4/ZpvmegfTbPJ14rDYrVqxg//79REVFodPp0Ol82/tceeWVTJo06ajv22g0EhER0eLoSFGRCQBYG2LRoJLRmAfARotUxBdCCCG6SpclYEfueH6k5cuXM27cuDavGTt2bKv2X3/9NaNHj0av1x+zTfM9A+k3KyuLpKSkFm2cTierVq3yt7n33nv5+eef2bJli/8AeOaZZ1iyZEkwH0WHiouMA6C2PhqAPqqvHtj6io5deyaEEEKcqGBLVDkcDu6//34yMzMxGo307t2bN954o5OiPTFduitzMDueA8yZM4cXXniB+fPnc/PNN7N+/XoWL17MO++847/nHXfcwYQJE3jiiSeYPn06//73v/nmm29Ys2ZNwP0qisK8efNYuHAhffv2pW/fvixcuJCQkBBmzZoF+EbJ2lp4n5GRQVZWVod9ZsGKj4wHoL4hBoChpp/5gun8V0pRCCGE6IaaS0W99NJLnH322bz66qtMmzaN3NxcMjIy2rxmxowZlJWVsXjxYvr06UN5eTlut7uTIw/SSTyd2S5efPFFNTMzUzUYDOrIkSPVVatW+V+77rrr1IkTJ7Zov3LlSjUnJ0c1GAxqr1691JdffrnVPd977z21f//+ql6vVwcMGKB+8MEHQfWrqr5SFA8++KCalJSkGo1GdcKECeq2bduO+V7ohmUorE6r+sCDf1IfeuhP6jdf91U/+3agmvzNBjVxxWb1kK2xQ/oUQgjRMU6HMhTBlqj64osv1MjISLWqqqrdY+nIMhSKqsq+NF3JYrEQGRlJXV1dh6wHU1WV+x5bgNFjYtKw1XiiDnFv3VMURGXx3IAMZibHtHufQgghOkZjYyN5eXn+6blgqKqK3d35D2CZdeaAi5U7nU5CQkJ47733uPzyy/3n77jjDrZs2cKqVataXXPrrbeyZ88eRo8ezT/+8Q9CQ0O59NJLefTRRzGbzScV+7E+75P9/g5oCvKKK64I+savvPIKCQkJQV8n2peiKDg1DoweE0p9KkQdoq9jFwVksb62XhIwIYQ4Tdjddsb8c0yn9/vDrB8I0YcE1PZESlQdOHCANWvWYDKZ+Oijj6isrOTWW2+lurq6W68DC2gR/scff4zBYGhRv+pYx3/+8x8aGho6OnYRIK/WV6TWY0kBYJB2OwBrq1pvqySEEEJ0tWBKVHm9XhRF4e233+bMM8/koosuYtGiRSxduhS7vfuWXAp4Ef7zzz8f8IjW+++/f8IBifanan0/nQ2J6IGh4dtQvF4KXG6KG52kmAxdGp8QQoiOZ9aZ+WHWD8dv2AH9BupESlQlJyeTmppKZGSk/9zAgQNRVZXCwkL69u17YoF3sIBGwL777jtiYgKfqvriiy9ITU094aBE+1KMvgzMZotE8egJM1hJqikCYH2tjFQKIcTpQFEUQvQhnX4Euv4LTqxE1dlnn01xcXGLmbc9e/ag0WhIS0s7sQ+rEwSUgE2cONFfaDQQ55xzDkaj8YSDEu1LF+Wbe6+gHmO97xHe3g17AFgv+0IKIYToRubPn8/rr7/OG2+8wc6dO7nzzjtblai69tpr/e1nzZpFbGwsN9xwA7m5uaxevZrf//733HjjjSe9CL8jBVyIdc+ePbzxxhvk5+czf/58cnNzOzIu0Y5SUn37TVZo6jBZegHQ3+v757euRtaBCSGE6D5mzpzJs88+yyOPPMKIESNYvXo1n3/+OZmZmQCUlJSQn5/vbx8WFsby5cupra1l9OjRXH311VxyySU8//zzXfUWAhJwGYoLL7yQVatW8cQTT1BWVsZ3333HunXrOjq+U15Hl6EA+D5/LV8v+RKtquVXMQp1Q96kvDSWO5NeBUVh67jBJBr1HdK3EEKI9nMyZShE8DqyDEXAI2Aej4fBgwczd+5c/vznPwfdkeg6wxKHUGuoBaC+3rdnZlxsDQlVJYCsAxNCCCE6W8AJWHh4OPfdd5//9+a9F0X3F2mMpF7vm2qstBtR3EY0ei+9qvcBsE4SMCGEEKJTBZyA/elPf/IXZHU4HPzmN7/psKBE+3M3PQlZrqn1rwPr59gFyAiYEEII0dkCTsBycnL8fzYajf6nEUTPoInwFWGtUqwYLb7NwgfqdgCw1+agwunqstiEEEKI003gtSWO8OOPP7Jy5UrKy8vxer0tXlu0aFG7BCbaV3L8QFwHd6BHj8eSDEBiXA1xVaVUxibxQ62VXyVEdW2QQgghxGki6ARs4cKF/PGPf6R///4kJia2KLAWTLE10bkGxQ3iB+MaEhoTsNTHoACmaBvpu/OojE1ifW2DJGBCCCFEJwk6AXvuued44403uP766zsgHNFR+semsdxQS0JjAuUOLynOMDyGBnrX72EzY2UdmBBCCNGJAl4D5r9Ao+Hss8/uiFhEB0qJCsGGG4AybTWmpnVgA/AVZN1pbaTG5e6y+IQQQojTSdAJ2J133smLL77YEbGIDpQQYaTKGwpAneLBUNcLgKTYBmJqylGBH2RbIiGEEKJTBD0Feffdd3PxxRfTu3dvBg0a1Koe2IcffthuwYn2Y9JrqVd706hpwOQ14bQkARCW0Eh64UGqoxNYX9vAhfGRx7mTEEIIIU5W0CNgt99+O9999x39+vUjNjaWyMjIFofovmJN/agx1gBQa/Ftlq4PryWj/AAgBVmFEEJ0Dy+99JJ/+59Ro0bx/fffH7P922+/zfDhwwkJCSE5OZkbbriBqqqqTor2xAQ9Avbmm2/ywQcfcPHFF3dEPKIDpYdnUuupJtmeTLHXTu/GGNymavo69wCwo8GOxe0hQqft4kiFEEKcrpYtW8a8efN46aWXOPvss3n11VeZNm0aubm5ZGRktGq/Zs0arr32Wp555hkuueQSioqKmDNnDjfddBMfffRRF7yDwAQ9AhYTE0Pv3r07IhbRwZIjQ7BrfFsSFWsbMTatA0uJbiSqrhIv8IOMggkhhOhCixYtYvbs2dx0000MHDiQZ599lvT0dF5++eU22//3v/+lV69ezJ07l6ysLM455xxuueUWNmzY0MmRByfoBOyhhx7iwQcfxGazdUQ8ogMlRZio95hxapy40eCp860Di0mF9OKDAKyXhfhCCHFKUlUVr83W6YeqqgHH6HQ62bhxI1OmTGlxfsqUKaxbt67Na8aNG0dhYSGff/45qqpSVlbG+++/3+1n6oKegnz++efZv38/iYmJ9OrVq9Ui/E2bNrVbcKJ9JUWaqLYPosJUTqotlZoaA2bAFFNB+q6DbBs4mvW19V0dphBCiA6g2u3sHjmq0/vtv2kjSkhIQG0rKyvxeDwkJia2OJ+YmEhpaWmb14wbN463336bmTNn0tjYiNvt5tJLL+X//u//Tjr2jhR0AnbZZZd1QBiiMyRHmrHYBlGWuI1UWypFNjN9VAXVVE1mTQEAP9fbsbo9hMo6MCGEEF3klzvrqKp61N12cnNzmTt3Lg888ABTp06lpKSE3//+98yZM4fFixd3RrgnJOgE7MEHH+yIOEQnSIo0obqjcOgrASjVaBloTcQVVkpauIeI+los4VFstNiYEBPexdEKIYRoT4rZTP9NG7uk30DFxcWh1WpbjXaVl5e3GhVr9vjjj3P22Wfz+9//HoBhw4YRGhrK+PHjeeyxx0hOTj7x4DtQ0AnYTz/9hNfrZcyYMS3O//DDD2i1WkaPHt1uwYn2lRRpAsDkNNGgayDMHeZbBxZWSkKmnrSSg+SGj2B9bYMkYEIIcYpRFCXgqcCuYjAYGDVqFMuXL+fyyy/3n1++fDnTp09v8xqbzYZO1zKd0Wp9szjBrD/rbEEvwr/tttsoKChodb6oqIjbbrutXYISHSPMqCPcqMNly6bcXA5AXbXvX8aIhBrSSg4CsL7a0lUhCiGEOM3Nnz+f119/nTfeeIOdO3dy5513kp+fz5w5cwBYsGAB1157rb/9JZdcwocffsjLL7/MgQMHWLt2LXPnzuXMM88kJSWlq97GcQU9Apabm8vIkSNbnc/JySE3N7ddghIdJynSRFHNKDzJH5Ndn02pLYJwwBuWR3ppGgCb6m04vF6MmqDzcyGEEOKkzJw5k6qqKh555BFKSkoYMmQIn3/+OZmZmQCUlJSQn5/vb3/99ddTX1/PCy+8wF133UVUVBTnnXceTzzxRFe9hYAEnYAZjUbKysrIzs5ucb6kpKTVEKDofpIiTewtTyfRUI6KSpkzhr5eHV59A2kaLSG2emwh4Wyx2BgTFdbV4QohhDgN3Xrrrdx6661tvrZ06dJW526//XZuv/32Do6qfQU9xDF58mQWLFhAXV2d/1xtbS333XcfkydPbtfgRPtLjjQBCn0wUW2sRlW1qJYE32vpZtKbpyGlIKsQQgjRYYJOwJ5++mkKCgrIzMzk3HPP5dxzzyUrK4vS0lKefvrpjohRtKPkSN/TKPFqpn8dmLUmAoCYVAtpTQVZ11bWdkV4QgghxGkh6DnD1NRUfv75Z95++222bt2K2Wzmhhtu4De/+U2roqyi+0mN9iVgLtdQKkzfMpCBlFujCAM04Xmkl4cC8FO9HbdXRadpu+6KEEIIIU5cwAnYfffdx2WXXcaZZ55JaGgo//u//9uRcYkOkhblS8C2W4fijX4XDx6q7QlkA86wg6Q1jMXosNNoNLOtwU5ORPd+ZFkIIYToiQKegiwpKeFXv/oVycnJ/O///i//+c9/cDgcHRmb6ABp0b6EanednhEqVJmqsNsjUF0GVK2T1KTIw+UoamRbIiGEEKIjBJyALVmyhLKyMv71r38RFRXFXXfdRVxcHFdccQVLly6lsrKyI+MU7SQp0oSigMPtZbgphQpTBaDgqI0BIC7VQlqJ7/He78urujBSIYQQ4tQV1CJ8RVEYP348Tz75JLt27eLHH3/krLPO4m9/+xupqalMmDCBp556iqKioo6KV5wkg05DYrivIn5W+BAqzBUAVDf4EjBD9AEyy3xPQP5U34i3G1cRFkIIIXqqk6q0OXDgQO655x7Wrl1LQUEB1113Hd9//z3vvPNOe8UnOkDzQnx9yJnY9ZV4cFNj9ZWicEbsI6s+Cr3TQYOiYae1sStDFUIIIU5J7VY5NSEhgdmzZzN79uz2uqXoIGnRZjYeqmGvpg9DnA4qTVUYLfEAOMOKSYlIIrX0EAcz+rG+pp7BYYFvpCqEEEKI4ws6Abv88stRlNalCRRFwWQy0bdvX2bNmkW/fv3aJUDR/lKbnoQ8YDUyAhOrzBUk1iTiaghHH1ZPbFI16SVODmb0Y2VxOTelJ3RxxEIIIcSpJegpyMjISFasWMGmTZv8idjmzZtZsWIFbrebd999l2HDhrF27dp2D1a0j+YpyKIaOzkR2ZSbfAVZay1xAJjj9pNRbgPgpwZHt95NXgghxKll9erVXHLJJaSkpKAoCh9//PFxr1m1ahWjRo3CZDKRnZ3NK6+80vGBnqSgE7CkpCRmzZrFgQMH+OCDD/jwww/Zv38///M//0Pv3r3ZuXMn1113HX/4wx86Il7RDppHwIpq7QxPPYs6Qw1e1UVtQ9M6sMh99K+PRud2UafRstcm5UaEEEJ0DqvVyvDhw3nhhRcCap+Xl8dFF13E+PHj2bx5M/fddx9z587lgw8+6OBIT07QU5CLFy9m7dq1aDSHczeNRsPtt9/OuHHjWLhwIb/73e8YP358uwYq2k/aESNgYaln0mf3Umr0lYQ1rQOzR+aRYkojpayA/NRs1lVb6Bdq6sqQhRBCnCRVVXE7vZ3er86gaXPp0tFMmzaNadOmBdz+lVdeISMjg2effRbwPSC4YcMGnnrqKa688spgw+00QSdgbrebXbt2tVrjtWvXLjweDwAmkymoD1t0rtQoXzHWeoeb+ugR5DgcbAqvILZmCF6XHo2+kdjYetJKqslPzea7olKul3VgQgjRo7mdXl67Y1Wn9/u/z01Eb9R22P3Xr1/PlClTWpybOnUqixcvxuVyddttEoOegrzmmmuYPXs2zzzzDGvWrGHt2rU888wzzJ49m2uvvRbwzcUOHjy43YMV7cNs0BIbagCgwGFihCa8qR6YBoslFoCQuANklPtKUGywyjowIYQQ3VNpaSmJiYktziUmJuJ2u7t1kfigR8CeeeYZEhMTefLJJykrKwN8b/TOO+/0r/uaMmUKF154YftGKtpVarSZKqvTtxA/ZiB1jl3gdVHXkEBUbCnOqL0M2T4BjcdNlVbPoUYnvczGrg5bCCHECdIZNPzvcxO7pN+O9stZt+ZBg+48Gxd0AqbVarn//vu5//77sVgsAERERLRok5GR0T7RiQ6TGmXm58I6imrtTE49k/i927AplVia14FF7SNNP4vk8iKKkjNZU1lLr/TE49xVCCFEd6UoSodOBXaVpKQkSktLW5wrLy9Hp9MRGxvbRVEd30mlpREREa2SL9EzNC/EL6yxo6TkMKLRQWFYBfWWOFQVXCEVxIa5SS/1bSu1oqCkK8MVQggh2jR27FiWL1/e4tzXX3/N6NGju+36LwgwARs5ciQ1NTUB3/Scc86R/SC7OX8piho7pOSQ43BSGFmJx2PAbo0EfOvAMst868B+sjm7LFYhhBCnj4aGBrZs2cKWLVsAX5mJLVu2kJ+fD8CCBQv8a84B5syZw6FDh5g/fz47d+7kjTfeYPHixdx9991dEX7AApqC3LJlC1u3biUmJiagm27ZsgWHQ2pHdWep0b4nIYtq7RASwwhdNLWGWhSPi7r6BELC6nBE7WP4vlG85/FQoTWQb3eQIevAhBBCdKANGzZw7rnn+n+fP38+ANdddx1Lly6lpKTEn4wBZGVl8fnnn3PnnXfy4osvkpKSwvPPP9+tS1BAEGvAzj///ICfhOvOi96Ez5HFWAH6JwzDaN+Cx12JpS6e5OS92KP3kq6/hKSKQoqTMvm+vJqrM5O7MmwhhBCnuEmTJh0z31i6dGmrcxMnTmTTpk0dGFX7CygBy8vLC/rGaWlpQV8jOk/zdkTVVic2p5uQlBwG5/5IhakCsyULgMaIPOJNGnqVlVCclMm3BSWSgAkhhBDtIKAELDMzs6PjEJ0s0qwn3KSjvtFNUY2dvikjGLHZwWexFSRWDsXZaMZgsmOKyaNXmYN1wE92V1eHLYQQQpwSOr44h+i2mqchC2vtkJzDiEYn5WF1aN1u6iy+yveNMXsYXheDxuOhQmck3y5r+4QQQoiTJQnYaezIPSEJjWW4MR5VUdHaK6mr89X8skftIUOfSFJFIQCry6u7LF4hhBDiVCEJ2GksrelJyMIa30L86OTh9HK6sGgr/CNg9qj9xBl09Cr3Fbn7pqC4a4IVQgghTiGSgJ3GDhdjtflOpOQw3OEgL7oSmzUSt0uPqmvEFFVAn0rfRusb7G7ZF1IIIYQ4SSecgDmdTgoLC8nPz29xiJ6jeQSsoGkEjOQRjHA42J1Yg9btxdI8Cha9l+HVkWg8Hip1RvIbpSirEEIIcTKCTsD27t3L+PHjMZvNZGZmkpWVRVZWFr169SIrK6sjYhQdxD8CVn14BGxEoxOPFsz1lYenIaP3kK5P8K8DW1XafXeXF0IIIXqCoDfjvv7669HpdHz22WckJydL0dUeLD3GNwJW1VwLLCSG7NBkwj1e7JSjqUsCfAlYvN5AVuVBXz2wwhKuzUrtytCFEEKIHi3oEbAtW7bw6quvMm3aNEaMGMHw4cNbHMF66aWXyMrKwmQyMWrUKL7//vtjtl+1ahWjRo3CZDKRnZ3NK6+80qrNBx98wKBBgzAajQwaNIiPPvoo6H5VVeWhhx4iJSUFs9nMpEmT2LFjR4s2t9xyC71798ZsNhMfH8/06dPZtWtX0J9BV4k064kw+XLw5oX4muQRDHM4KAyvoL4+Fq9Hg8dQjzm8jAE1vrVfPzV6ZR2YEEKIDrF69WouueQSUlJSUBSFjz/++JjtP/zwQyZPnkx8fDwRERGMHTuWr776qnOCPQlBJ2CDBg2isrJ9pqCWLVvGvHnzuP/++9m8eTPjx49n2rRpR11LlpeXx0UXXcT48ePZvHkz9913H3PnzuWDDz7wt1m/fj0zZ87kmmuuYevWrVxzzTXMmDGDH374Iah+n3zySRYtWsQLL7zATz/9RFJSEpMnT6a+vt7fZtSoUSxZsoSdO3fy1VdfoaoqU6ZMwePxtMvn0xmaR8EK/NOQvnVguUm1aFwq9Q1xANii9zCsIgKtx021zsABqQcmhBCiA1itVoYPH84LL7wQUPvVq1czefJkPv/8czZu3Mi5557LJZdcwubNmzs40pOkBunbb79Vx44dq3733XdqZWWlWldX1+IIxplnnqnOmTOnxbkBAwao9957b5vt77nnHnXAgAEtzt1yyy3qWWed5f99xowZ6oUXXtiizdSpU9Wrrroq4H69Xq+alJSk/uUvf/G/3tjYqEZGRqqvvPLKUd/P1q1bVUDdt2/fUdv8Ul1dnQoE/dm1l/998yc18w+fqUvWHPCd2Petuv7xeHXI0iHqc7fNUd9Ycqn6zbfZ6o//+B/1+zu+UUf/4wM1ccVm9bV9BV0SrxBCnM7sdruam5ur2u32rg6lUwDqRx99FPR1gwYNUh9++OGT7v9Yn/fJfn8HPQJ2wQUX8N///pfzzz+fhIQEoqOjiY6OJioqiujo6IDv43Q62bhxI1OmTGlxfsqUKaxbt67Na9avX9+q/dSpU9mwYQMul+uYbZrvGUi/eXl5lJaWtmhjNBqZOHHiUWOzWq0sWbKErKws0tPTj/f2u430Np6EHOpwolFV3K5yf0FWW/Ru4vR6+lSXA/BtUWmXxCuEEOLEqKqKq7Gx0w+1k5eseL1e6uvriYmJ6dR+gxX0IvzvvvuuXTqurKzE4/GQmJjY4nxiYiKlpW1/uZeWlrbZ3u12U1lZSXJy8lHbNN8zkH6bf7bV5tChQy3OvfTSS9xzzz1YrVYGDBjA8uXLMRgMR33fDocDh+Pw9J3FYjlq287QPAXprwUWEkNoZDr9nE7KzRWE1A1A9Sq4zVUYQ6sYatHyHbDBqeJVVTTyEIYQQvQIboeD56/7f53e79y/v4/eZOq0/p5++mmsViszZszotD5PRNAJ2MSJE9s1gF8+Ramq6jGfrGyr/S/PB3LP9mpz9dVXM3nyZEpKSnjqqaeYMWMGa9euxXSUv2yPP/44Dz/88NHeXqdLj/GVoiioth8+mZLD8LLVbEyoYaRNob4hloiISmzRuxl8qDd6p4MGg5HcBjtDwkO6KHIhhBCipXfeeYeHHnqIf//73yQkJHR1OMcUdAIGUFtby+LFi9m5cyeKojBo0CBuvPFGIiMjA75HXFwcWq221WhXeXl5q5GnZklJSW221+l0xMbGHrNN8z0D6TcpyVd+obS0lOTk5GPGFhkZSWRkJH379uWss84iOjqajz76iN/85jdtvocFCxYwf/58/+8Wi6VLpywPT0HaDp9MyWHEoeW8nxTG5J98+0JGRFRij95F/MEzSC85yIHM/qworWRIeEYXRS6EECIYOqORuX9/v0v67QzLli1j9uzZvPfee1xwwQWd0ufJCHoN2IYNG+jduzfPPPMM1dXVVFZWsmjRInr37s2mTZsCvo/BYGDUqFEsX768xfnly5czbty4Nq8ZO3Zsq/Zff/01o0ePRq/XH7NN8z0D6TcrK4ukpKQWbZxOJ6tWrTpqbM1UVW0xxfhLRqORiIiIFkdXSm0qxlrf6KbO5ltHR0oOIxwOPFoFrb2CutqmdWAxvnVgfWt9T8GuKC7vkpiFEEIET1EU9CZTpx+dUS/0nXfe4frrr+ef//wnF198cYf31x6CHgG78847ufTSS/nb3/6GTue73O12c9NNNzFv3jxWr14d8L3mz5/PNddcw+jRoxk7diyvvfYa+fn5zJkzB/CNFhUVFfHmm28CMGfOHF544QXmz5/PzTffzPr161m8eDHvvPOO/5533HEHEyZM4IknnmD69On8+9//5ptvvmHNmjUB96soCvPmzWPhwoX07duXvn37snDhQkJCQpg1axYABw4cYNmyZUyZMoX4+HiKiop44oknMJvNXHTRRcF+rF0mxKAjLsxAZYOTghobkSGRkDycVLeHOLeHGn05Lkt/VFXBFVKO3lxLjs3IV8AWt4LLq6LXdO06sHq3h4N2B0PCzFIYWAgheriGhgb27dvn/z0vL48tW7YQExNDRkZGq9zgnXfe4dprr+W5557jrLPO8s9wmc3moGbmOl2wj02aTCZ1586drc7v2LFDNZvNQT+G+eKLL6qZmZmqwWBQR44cqa5atcr/2nXXXadOnDixRfuVK1eqOTk5qsFgUHv16qW+/PLLre753nvvqf3791f1er06YMAA9YMPPgiqX1X1laJ48MEH1aSkJNVoNKoTJkxQt23b5n+9qKhInTZtmpqQkKDq9Xo1LS1NnTVrlrpr166g3n9Xl6FQVVWd/sIaNfMPn6lfbCs+fPLZ4eq8F7PV2fcOVh+5/371o49Hq998m63ueOYJ9cs/fKj2+s8aNXHFZvXH2oYui7tZztrtauKKzeqKyq77DIUQojOcDmUovvvuOxVodVx33XWqqrbODSZOnHjM9iejI8tQKKoa3POhiYmJ/OMf/2hVxuGrr77i2muvpays7KSTwtOJxWIhMjKSurq6LpuOvP2dzXy6tZj7LxrIzROyfSffu4G/FyxnsSGK32w/h5BxhaSl7SSyYBLurVdzz6Bi9vQewp0pUfyhf68uibtZ0ndbALg2JZYn+/ecEiBCCBGsxsZG8vLy/Du5iI51rM/7ZL+/g14DNnPmTGbPns2yZcsoKCigsLCQd999l5tuuumoC89F99a8KXerhfgOBzXhCqGWw+vA7DG7iNPpGGCpBmBFaVWnx3s0Wpl+FEII0UMEvQbsqaeeQlEUrr32WtxuNwB6vZ7f/va3/OUvf2n3AEXH8z8JWd0yARvocGJQVSyaCiyWfqgqOENL0ZnqONNh5hNgu0ehwe0hTKftmuCPoJP8SwghRA8R9AiYwWDgueeeo6amhi1btrB582aqq6t55plnMHbSo6aifTXXAmvekBuA5OEYgMEOBweja1AbtVitvp0ObNF76GNLIKquCo+iYV1tQxdE3ZqMgAkhhOgpgk7AmoWEhDB06FCGDRtGSIgU4+zJmkfACmvsh7eMMEVAbF9GNDrZk6YSV1np35bIHr2L0MYIMgt9T6l8W9o+m7OfLJ0kYEIIIXqIgKYgr7jiCpYuXUpERARXXHHFMdt++OGH7RKY6DwpUWYUBewuD5UNTuLDm0YyU3IYvv9T/p4QTsyGCsprE0lN3YUtZhcpipahVgtbge8q67o0/maSgAkhhOgpAhoBi4yM9NdXioiI8Fd/b+sQPY9BpyEpwvd0xy8X4g9vdODVKNjVCurqEn3rwMKK0ZrqOcsbieL1kK9qKGx0dlH0h2kl/xJCCNFDBDQCtmTJEv+fly5d2lGxiC6UHh1CSV0jBdU2Rmb41nqRkkOc10uGR6Ugohqa1oGFhdVgi95Fcn1/ksuLKE7KYHV1PbNSYrv0PcgImBBCiJ4i6DVg5513HrW1ta3OWywWzjvvvPaISXSBtLYW4icNBUXDCJuVvalN68COKEcRYg+nV/M6sLKuL0chCZgQQoieIugEbOXKlTidraebGhsb+f7779slKNH52ixFYQyDuP4MdzjZk6oQX17hX4hvi95FpEdhuMP3BOT3tVY8wdX0bXeSgAkhhOgpAq4D9vPPP/v/nJub699rCcDj8fDll1+SmpravtGJTpMR40vA8o9MwABScsjJ3Yc1TkFxVFBX18+/DkxjquNMfRKLHY1YjCZ+rreTE9F1T8RKAiaEEKKnCHgEbMSIEeTk5KAoCueddx4jRozwH6NGjeKxxx7jgQce6MhYRQfKjD16Atbb5SIcDcXh1b+oB7abGG86GcUHAFhVbenUmH9JFuELIUTPt3r1ai655BJSUlJQFIWPP/444GvXrl2LTqdjxIgRHRZfewk4AcvLy2P//v2oqsqPP/5IXl6e/ygqKsJisXDjjTd2ZKyiAzWPgBXX2nF5vIdfSMlBAwxzuNib0nIdmC1mJ2ZrmH8d2DflNZ0ddgsyAiaEED2f1Wpl+PDhvPDCC0FdV1dXx7XXXsv555/fQZG1r4CnIDMzMwHwer3HaSl6ovhwI0adBofbS1GNnV5xob4XkoaCRscIWz0fpkUyYU0FxbVJpKbtwh6zixiXyiiNnW+AzdZGal1uovRB73B1wo7cS14SMCGE6PmmTZvGtGnTgr7ulltuYdasWWi12qBGzbrKCX9T5ubmkp+f32pB/qWXXnrSQYnOpygKGTEh7C1vIL/adjgB05sgYRAjanfzYhKEW1ruC6kx1jEsojex1eVUxSSwqqae6QnRnRa354h1/7IVkRBCHJ2qqqiuzh9EUfQafy3RjrJkyRL279/PW2+9xWOPPdahfbWXoBOwAwcOcPnll7Nt2zYURfGPQDR/uB6Pp30jFJ0mM/ZwAtZCSg7DyrahURRKQ3zrwBoaYggPr8YWs4sI1zCy8vdQFZPAt1WWTk3A3C1GwDqtWyGE6HFUl5fiB9Z1er8pj4xDMWg77P579+7l3nvv5fvvv0en67wZmJMVdBmKO+64g6ysLMrKyggJCWHHjh2sXr2a0aNHs3Llyg4IUXSW9Jg2SlEApI4kRFXpj4HdqS33hbTF7MTcEEp2wR4Avq2sw9uJ5SiOTMBkBEwIIU4vHo+HWbNm8fDDD9OvX7+uDicoQaeK69evZ8WKFcTHx6PRaNBoNJxzzjk8/vjjzJ07l82bN3dEnKITNC/EP1TVegQMYERDPRvTDIzc6FsHlpa2E1v0LmIavYzQa/jI6aAKI9sa7AwP75xyFG5ZAyaEEAFR9BpSHhnXJf12lPr6ejZs2MDmzZv53e9+B/jWqquqik6n4+uvv+62ReKDTsA8Hg9hYWEAxMXFUVxcTP/+/cnMzGT37t3tHqDoPEetBZYwCHQmRtjqeS8pltiqCnbW9UdVFVyhZSimarKihpJZtJ99WYP4tsrSiQnY4T9LAiaEEEenKEqHTgV2hYiICLZt29bi3EsvvcSKFSt4//33ycrK6qLIji/oBGzIkCH8/PPPZGdnM2bMGJ588kkMBgOvvfYa2dnZHRGj6CTNtcAKqm2oqnp40aRWD0lDGVG6CbdOodpQDQ4N9fUxRERUYYvZRaR7JNn56/wJ2PxeSZ0S85HV9yX/EkKInq+hoYF9+/b5f8/Ly2PLli3ExMSQkZHBggULKCoq4s0330Sj0TBkyJAW1yckJGAymVqd726CHhf84x//6C9F8dhjj3Ho0CHGjx/P559/zvPPP9/uAYrOk9a0HVG9w02tzdXyxZQckt0eEjQm9qZ6m+qB+ZIsW8xOjA2hZBfsBWCTxUaV090pMbu7ePsjIYQQ7WvDhg3k5OSQk+Nb/jJ//nxycnL8xd5LSkrIz8/vyhDbRdAjYFOnTvX/OTs7m9zcXKqrq4mOju7wx0xFxzLptSRGGCmzODhUbSM61HD4xZSRKMAIt8KuNIVf5VZQWJdEOjuwxewkdoeH3nGxxFWVUhmbxMpqC1cmxXR4zJKACSHEqWXSpEktajz+0tKlS495/UMPPcRDDz3UvkF1gKBGwNxuNzqdju3bt7c4HxMTI8nXKeJYe0IC5Fgq2JOqkFBejqUuHq9Xg9tcBeYKMlJzyM73PQ35TVXnbEvkkfxLCCFEDxRUAqbT6cjMzJRaX6ewo5aiiOsLhjBGWBuoD1FwUoviVKivjwN805CRajq9D/kexFhRXY/L2/HZkYyACSGE6IlOaA3YggULqK6u7oh4RBfLjPFVwM//ZSkKjRaSh9Pf6cSk6Nid4iGuspLaI9eB1YeQUl5AiL2BOreHH+oaOjxeScCEEEL0REGvAXv++efZt28fKSkpZGZmEhoa2uL1TZs2tVtwovNlxJoBOFRtbf1iSg76Q2sZog1nV7qTiXkVFNQmQqYvAYvb5iYpM4vsQ7vZPmAUX1bWcU50eIfGKwmYEEKInijoBGz69Omy3usUluGfgrS3fjF1JAA5jY18mqbw6x/K2WEZhNerBWMdakgJvWJz6HNwB9sHjOKrSguP9lE79O+LJGBCCCF6oqATsJ7wZIE4cc1rwIrr7DjdXgy6I2apU0cBMKK6iL/FR6N31qFxqVjq4omKLsUWu5MI73gyC/+NzuOmoBF2WhsZFGbusHhlEb4QQoieKOg1YNnZ2VRVVbU6X1tbK4VYTwHxYUbMei2qCoU1v1gHFpUJ5hiG222gKOxOdrdaB2awhGD0eMhsqgn2VWVdh8YrI2BCCCF6oqATsIMHD7b5FKTD4aCwsLBdghJdR1GUo5eiUBRIHUmk10u2IZpdaQrx5RX+BMwevQtjvZOEXtn0ObgLgC87OAHzSAImhBCiBwp4CvKTTz7x//mrr74iMjLS/7vH4+Hbb7/t1nsuicClx4Swu6y+dSkK8E1D7vuGHNXAljSFi7aWs6NhMB6PHgwNeMMLyIzJofcPn6OoKlvr7ZQ4nCQbDa3v1Q5kBEwIIURPFHACdtlllwG+EZLrrruuxWt6vZ5evXrx9NNPt2twoms0j4Ad+mUpCoAU30L84ZZqPk6ECEsNGpeX2toEYmOLsMXkEum9gFC7lfTqUvJjk/m60sJ1qXEdEqtb8i8hhBA9UMBTkF6vF6/XS0ZGBuXl5f7fvV4vDoeD3bt386tf/aojYxWdpFdcUwLW5ghY05OQlfl4tAr7ktVW+0LqLSEoioZee3071H9R0XHTkDIFKYQQp5bVq1dzySWXkJKSgqIofPzxx8e9xuFwcP/995OZmYnRaKR379688cYbHR/sSQh6DVheXh5xcR0zmiG6h8xYX223Q1Vt1AILS4DIdDLdLqL1YexMU0koLz+8ED96N4Z6O4lZvembtwOA72vrqXZ1zObcnVFtXwghROexWq0MHz6cF154IeBrZsyYwbfffsvixYvZvXs377zzDgMGDOjAKE9e0GUoAL799lu+/fZb/0jYkbp7ximOr1fs4SlIr1dFo/lFHa+UHJS6AobrY9iVZmHi7gq2WYficpnQ6xvxROSRGT2S0gPLSG9soMAUxpeVdcxKjm33WGUNmBBCnFqmTZvGtGnTAm7/5ZdfsmrVKg4cOEBMTAwAvXr16qDo2k/QI2APP/wwU6ZM4dtvv6WyspKampoWh+j5UqPM6DQKDreXsvrGNhr46oHlON3sTVWIrqlG6/ZQW5sI4FsHpqYD0G+/bxrys/LaDolVpiCFECIwqqridDo7/VA7+L/Tn3zyCaNHj+bJJ58kNTWVfv36cffdd2O3t1FQvBsJegTslVdeYenSpVxzzTUdEY/oBnRaDWnRZg5W2ThYaSM58heFVJvXgVUXYY9QKE5Q/PXA4uMPYYvJJWbf/0PRaMjc9gMMHsv3NQ3UutxE6U9o0PWoZBG+EEIExuVysXDhwk7v97777sNg6Jgn4QEOHDjAmjVrMJlMfPTRR1RWVnLrrbdSXV3drWflgh4BczqdjBs3riNiEd3IMdeBJY8AFAZVF6DX6NmR4vGtA6vxrQNrjNqPtr6BpKy+xNZWkoUbl6ryVaWl3eOUETAhhDi9eb1eFEXh7bff5swzz+Siiy5i0aJFLF26tFuPggU9HHHTTTfxz3/+kz/96U8dEY/oJnrFhrAKONhWKQpTBMT1w1i5m0EhKexKz2P0mgq2NQ7F6QjFYLTijdxLRvQISvbvZnhFAXnxWXxaUcvM5Jh2jVPWgAkhRGD0ej333Xdfl/TbkZKTk0lNTW1Rn3TgwIGoqkphYSF9+/bt0P5PVNAJWGNjI6+99hrffPMNw4YNa/XBLlq0qN2CE12neQQsv7qNETDwTUNW7iZHMfPvNIWYat86sJqaRBKTDmCLzSXCfQUA6ZvXwpQsVlXXY3F7iNBp2y1OScCEECIwiqJ06FRgVzn77LN57733aGhoICwsDIA9e/ag0WhIS0vr4uiOLugpyJ9//pkRI0ag0WjYvn07mzdv9h9btmzpgBBFV2iuBXawso0RMDi8MbfVQk24Qm2UtmkdWDLgqwemqzWj0WoxHdhFb6OuaRqyfWuCyWbcQghxamloaGDLli3+nCIvL48tW7aQn58PwIIFC7j22mv97WfNmkVsbCw33HADubm5rF69mt///vfceOONmM3mtrroFoIeAfvuu+86Ig7RzRy5BkxVVRTlF6UomhbiDy/dCwmhbEt1k1Bezu7aPgA0RhxE21BLYu++lOzZxTiHhf2E8El5Lb9Oar9pSBkBE0KIU8uGDRs499xz/b/Pnz8fgOuuu46lS5dSUlLiT8YAwsLCWL58ObfffjujR48mNjaWGTNm8Nhjj3V67ME44UfS9u3bx/79+5kwYQJms7ntL2nRY6VFm9EoYHV6qGxwEh9ubNkgcShoDcRZq0gP6c3O9GKG/FDONucw7PYozOZavNE7SY8YRsmeXQzYvw16j+G7agtVTjexhvZ5GlISMCGEOLVMmjTpmKUrli5d2urcgAEDWL58eQdG1f6CnoKsqqri/PPPp1+/flx00UWUlJQAvsX5d911V7sHKLqGUaclJco3dNvmk5A6AyQNAyDHlMiuNIXomhq0bjc11U31wGJzCff46oF5t/zAkDAzbhU+q6httzglARNCCNETBZ2A3Xnnnej1evLz8wkJCfGfnzlzJl9++WW7Bie6Vq+macg2n4SEw+vAXF5KYqAxxLcOrKZpHZg1Jte/DsxSUc5Fob5Rrw/L2q9gryRgQggheqKgE7Cvv/6aJ554otWTBX379uXQoUPtFpjoepn+LYmO9iRkU0X86mJQFHKb9oWsq01EVRVcoaVoGktJ6t0PgJFlB1GAH+qsFDQ62yVGWYQvhBCiJwo6AbNarS1GvppVVlZiNBrbuEL0VIGOgGWX5BJuCGdHqpeEsnI8HgNWazwAanQuKZlDALDnbmVclO8R4Y/aaRRMRsCEEEL0REEnYBMmTODNN9/0/64oCl6vl7/+9a8tnloQPd9xR8BissEUicbjYHh4FrvSm+uBuamuTgB805ARngwACnK3cUViFAAflNW0y/5gkoAJIYToiYJ+FO2vf/0rkyZNYsOGDTidTu655x527NhBdXU1a9eu7YgYRRfpFecbAcurPEopCo3GNwq2fwU5mjDWJYLboCG+ooLa2GQyMrZji91BdKEJjVZHfWUF0xQnBkVht7WRXGsjg8NOrkaLbEUkhBCiJwp6BGzQoEH8/PPPnHnmmUyePBmr1coVV1zB5s2b6d27d0fEKLpIRoxvBKy+0U2tzdV2o+Z1YLYGvBqF/Wk64ssrsFji8Xp1eIwWNO6DJPXxbQVRt2sHk+MiAPig9OSnIWUzbiGEED3RCRVjSkpK4uGHH27vWEQ3Y9JrSY40UVLXyMEqK9GhbWxh0ZSADSnbiy5cx88pTs7PLUdVh1Ffn0hkZBHE5JKoH0zx7p0U7PiZK2eewX8q6vigrJr7spPRaU68fpyMgAkhhOiJgh4BW7JkCe+9916r8++99x5///vf2yUo0X0cXgd2lIX4Kb6K+OaKPQyI7svOdIiprkbn9lBd5asHZo3dQbi7aR3Yzu2cHxNOjF5LmdPNypr6k4rPJQmYEEKIHijoBOwvf/kLcXFxrc4nJCSwcOHCdglKdB+9/FsSHSUBC0+EyHRAZYQ5ib0pCmgU4irKqalNAsAWvRttjR6NVkt9ZQWNVRVcmRgNwLslVScVnyzCF0II0RMFnYAdOnSIrKysVuczMzNb7M0kTg3Ne0LmVTYcvVHTvpAj3ODSKxSkGUkoL8faEIPHHYKqawRlN4nZvnVgBbnbuSo5FoCvKy1Uu9wnHJ/UARNCiFPL6tWrueSSS0hJSUFRFD7++OPjXvP2228zfPhwQkJCSE5O5oYbbqCq6uT+B7+jBZ2AJSQk8PPPP7c6v3XrVmJjY9slKNF9ZB3xJORRpY4GIKemFIAtKQ7iyysAhdqmqvhK3A7iUvoDUJi7ncFhZoaGmXGq6knVBJMRMCGEOLVYrVaGDx/OCy+8EFD7NWvWcO211zJ79mx27NjBe++9x08//cRNN93UwZGenKATsKuuuoq5c+fy3Xff4fF48Hg8rFixgjvuuIOrrrqqI2IUXSg73peAHWgqRdGmpoX4CcU/kxqWSm5a0zowj4eqKl89MFvsDkKPqAcGMDM5BoBlJdUnHJ8swhdCiFPLtGnTeOyxx7jiiisCav/f//6XXr16MXfuXLKysjjnnHO45ZZb2LBhQwdHenKCTsAee+wxxowZw/nnn4/ZbMZsNjNlyhTOO+88WQN2CsqMDUFRfKUoqqxH2T4oZQQoWqgvYURUP3anKSioxJWV+/eFbIw8gLYOFI0GS0UZlopyLk+IRq8o/NxgJ7fBfkLxyQiYEEIERlVVPB5bpx/tUXT7WMaNG0dhYSGff/45qqpSVlbG+++/z8UXX9yh/Z6soMtQGAwGli1bxqOPPsrWrVsxm80MHTqUzMzMjohPdDGjTktatJmCajt5lVbiwtrYbsoQComDoHQbOZow/mNSqEgJJaG8nNKUZFyOGPTGahRTLglZfSjbv4eC3G0Mnng+U+Ii+E9FHe+WVPNI39Sg43N72+FNCiHEacDrtbNy1dBO73fSxG1ota23MGwv48aN4+2332bmzJk0Njbidru59NJL+b//+78O67M9BD0C1qxfv378+te/5le/+pUkX6e4rDjf/o0HKo61EN+3DmyEzVdWYkuKk4TycgCqa3xPQ2ridhCd4FuIX7hzOwC/aVqM/35ZNQ5v8NnUkVOQXq8n6OuFEEL0bLm5ucydO5cHHniAjRs38uWXX5KXl8ecOXO6OrRjCnoEzOPxsHTpUr799lvKy8vx/uJLc8WKFe0WnOgesuNCWb2nggPHWoifNho2LqFP2V7CTGFsT7VwwYYadB4PlZUJJCblYo/NJaTycsC3EB/g3Jhwko16Shwuvqq0cGlCVFCxHTkFWVOzDhJ+FfT7E0KI04FGY2bSxG1d0m9Hevzxxzn77LP5/e9/D8CwYcMIDQ1l/PjxPPbYYyQnJ3do/ycq6BGwO+64gzvuuAOPx8OQIUMYPnx4iyNYL730EllZWZhMJkaNGsX3339/zParVq1i1KhRmEwmsrOzeeWVV1q1+eCDDxg0aBBGo5FBgwbx0UcfBd2vqqo89NBDpKSkYDabmTRpEjt27PC/Xl1dze23307//v0JCQkhIyODuXPnUldXF/Rn0N35n4SsOP6TkNqSrQyPG8bOdAWNqhJfVk5dXSKqqsEVWoa20YGiaKgtK6G+qhKtonBVkm8x/j+Lg39k+MgEzN5YEPT1QghxulAUBa02pNOPVvsItzObzYZG0zKd0Wq1AB2+/uxkBJ2Avfvuu/zrX/9i2bJlPPvsszzzzDMtjmAsW7aMefPmcf/997N582bGjx/PtGnTjlpPLC8vj4suuojx48ezefNm7rvvPubOncsHH3zgb7N+/XpmzpzJNddcw9atW7nmmmuYMWMGP/zwQ1D9PvnkkyxatIgXXniBn376iaSkJCZPnkx9vW+Krbi4mOLiYp566im2bdvG0qVL+fLLL5k9e3ZQn0FPEFApirh+YIwAl40RISnUhSnUJYSSUF6Gx2PAaUsBQBe2nbgMXx25wqanIa9qehpyVU09BY1HWeh/FEcmYIpyQjtrCSGE6EYaGhrYsmULW7ZsAXzf/Vu2bPF/Ry9YsIBrr73W3/6SSy7hww8/5OWXX+bAgQOsXbuWuXPncuaZZ5KSktIVbyEwapCSk5PV3bt3B3tZm84880x1zpw5Lc4NGDBAvffee9tsf88996gDBgxoce6WW25RzzrrLP/vM2bMUC+88MIWbaZOnapeddVVAffr9XrVpKQk9S9/+Yv/9cbGRjUyMlJ95ZVXjvp+/vWvf6kGg0F1uVxHbfNLdXV1KqDW1dUFfE1nK6i2qpl/+Ezte9/nqtvjPXrDpZeo6oMR6n+/e1AdsnSI+vqsker3Y8epDz74oLp06f9Tv/k2W13/9kz1g8efU5+acbH61SvP+S/9f5v3qokrNqtPHigOKrapP+1WE1dsVhNXbFaX/PzGib5FIYToEex2u5qbm6va7fauDqXDfPfddyrQ6rjuuutUVVXV6667Tp04cWKLa55//nl10KBBqtlsVpOTk9Wrr75aLSwsPOlYjvV5n+z3d9AjYHfddRfPPffcSQ/rOZ1ONm7cyJQpU1qcnzJlCuvWrWvzmvXr17dqP3XqVDZs2IDL5Tpmm+Z7BtJvXl4epaWlLdoYjUYmTpx41NgA6urqiIiIQKc7+kiMw+HAYrG0OLq7lEgzBp0Gp8dLUc0xykWk+aYhh9aUoFW0bE5qJLqmBn3TOjAAe2wuJrfvacfCXbn+S2c1LcZ/t6Q6qNpeHhkBE0KIU8qkSZNQVbXVsXTpUgCWLl3KypUrW1xz++23s2PHDmw2G8XFxbz11lukpgb/ZH1nCvoba82aNXz33Xd88cUXDB48GL1e3+L1Dz/8MKD7VFZW4vF4SExMbHE+MTGR0tLSNq8pLS1ts73b7aayspLk5OSjtmm+ZyD9Nv9sq82hQ4fajK2qqopHH32UW2655Vhvm8cff5yHH374mG26G41GISs2lN1l9RyobCAj9iiPEzetAwsp2syAXgPIzdiORvUSV15OiTYR1W3Cq7eioxoUhZriQqy1NYRGRTMtLpIonZYih4tV1fWcFxsRUGwyBSmEEKInCnoELCoqissvv5yJEycSFxdHZGRkiyNYv1ycp6rqMRfstdX+l+cDuWd7tQGwWCxcfPHFDBo0iAcffPCosYNv7rqurs5/FBT0jIXjAa0DaxoBo3IPOTGDqIgEW0wICaVlgAa7tRcA5tidRCf5quIX7fI92GDSavwbdP8ziA26WyRgGknAhBBC9AxBf2MtWbKkXTqOi4tDq9W2Gu0qLy9vNfLULCkpqc32Op3Ovw/l0do03zOQfpOSfHWrSktLWzy+2lZs9fX1XHjhhYSFhfHRRx+1GhH8JaPRiNHYRjHTbi6reUuiYz0JGZYAURlQm88IbRhvKQp7M/WkH/TVAyurjCMrEpSE7ZiLL6Cm5BCFO3fQ76xzAJiVEsviokr/Bt0x+uP/9TxyM24ZARNCCNFTnHAh1oqKCtasWcPatWupqKgI+nqDwcCoUaNYvnx5i/PLly9n3LhxbV4zduzYVu2//vprRo8e7U98jtam+Z6B9JuVlUVSUlKLNk6nk1WrVrWIzWKxMGXKFAwGA5988gkmkymYj6BHyQ5kBAwOb8xt9T0t+mNSA1G1tei9Xsqb1oE5og5gUH0Jc3NBVoDBYWaGNG3Q/XGAG3QfOQKmkQRMCCFEDxF0Ama1WrnxxhtJTk5mwoQJjB8/npSUFGbPno3NZgvqXvPnz+f111/njTfeYOfOndx5553k5+f7q9f+8lHTOXPmcOjQIebPn8/OnTt54403WLx4MXfffbe/zR133MHXX3/NE088wa5du3jiiSf45ptvmDdvXsD9KorCvHnzWLhwIR999BHbt2/n+uuvJyQkhFmzZgG+ka8pU6ZgtVpZvHgxFouF0tJSSktL8XhOvYrszZtyHzcBa5qGTCjNJTUsle3p+OuBOR2hqPYEUFTMYb5RsYr8gzQ2HK6wP7OpJtiy0sA26JY1YEIIIXqioL+x5s+fz6pVq/j00085++yzAd/C/Llz53LXXXfx8ssvB3yvmTNnUlVVxSOPPEJJSQlDhgzh888/929tVFJS0qI2V1ZWFp9//jl33nknL774IikpKTz//PNceeWV/jbjxo3j3Xff5Y9//CN/+tOf6N27N8uWLWPMmDEB9wtwzz33YLfbufXWW6mpqWHMmDF8/fXXhIeHA7Bx40Z/bbE+ffq0eF95eXn06tUr4M+hJ2jejqio1k6jy4NJr227YdoZvp+FGxhx1q/5T30hzkgzCaUlFCcn0dCQQbi5nJDEPYTFJNJQXUbR7lx6jzoTgMsTo3l4fxFb6+3sbLAzMOzYFZTd6uGdGCQBE0II0VMoapD1JOLi4nj//feZNGlSi/PfffcdM2bMOKHpyNOZxWIhMjLSX8Kiu1JVlRGPLKfO7uLLeeMZkHSUWN0OeDwNPE6WXbqQx7a9wqNfRBJ/yMvyqVOIjytjwKCv0dpjOPjdr6gq+InRl1zBxP+50X+LG7bl8UVlHb9Nj+fBPsd+jHjQ9z9T3bQj93PptczsM6m93rIQQnQ7jY2N5OXl+XdyER3rWJ/3yX5/Bz0FabPZ2lwkn5CQEPQUpOg5FEXxPwl5zIX4OiMkDQMgx+VLjJrXgRm8XqqqY8Gjw2OuRmfwPYxQtHNHi1s0T0N+UFaD23vs/z9wt/j/h47d7kIIIYRoL0EnYGPHjuXBBx+ksbHRf85ut/Pwww8zduzYdg1OdC+BrwPzTUP2qTxEuD6cralu/zowr1eHt6EXAFHxvnITZXn7cB3x9+n82Ahi9TrKnW5W1tQfs6sjn4KsLDh2WyGEEKK7CDoBe+6551i3bh1paWmcf/75XHDBBaSnp7Nu3Tqee+65johRdBPNT0Lur2g4dsOmhfiaog0MTxhOQTy4Q03El5QAUNeQDkBI8m6ModF4PR6K9+7yX67XKP6aYMtKjr0Y/8gRMFuDK7g3JIQQQnSRoBOwIUOGsHfvXh5//HFGjBjBsGHD+Mtf/sLevXsZPHhwR8Qouok+Cb6F+PvLj5OApfsW1FO6jZzYIaiKQlHvCBLKfU8+5pdHAaDG7sYQ6quzVviLacj/l+RLwL6pqqPBffSnSo98RXOMAr5CCCG6v8cff5wzzjiD8PBwEhISuOyyy9i9e/dxr1u1ahWjRo3CZDKRnZ3NK6+80gnRnpwTemzMbDZz8803t3csoptrTsD2lTcce8eCyHQIS4SGMnI0vms2Jjdy+c8WDF4vlvpQNPYYvOZqjNEu6suh6Ih6YABDw8xkm40csDv4usrCFU0jYkdSVRX3kYVYT7iqnRBCiO5g1apV3HbbbZxxxhm43W7uv/9+pkyZQm5uLqGhoW1ek5eXx0UXXcTNN9/MW2+9xdq1a7n11luJj49vUSWhuwn4K2vjxo2ce+65bW4eXVdXx7nnnsvWrVvbNTjRvWTGhqLTKFidHkrqGo/eUFH868CG1FejU3T8mGxFgaZRMAVXXV8AYtMrASjZtweP233ELRSmJ0QB8O/ytouyen/xu0YjI2BCCNGTffnll1x//fUMHjyY4cOHs2TJEvLz89m4ceNRr3nllVfIyMjg2WefZeDAgdx0003ceOONPPXUU50YefACTsCefvppzjvvvDYftYyMjGTy5Mn89a9/bdfgRPei12rIbNqIe9/xpiGb1oGZizczMHYgBxPBazYSX1wMQFW9r7yEOXkXWr0Zt9NB+cH9LW5xaVMCtqKqnjqXm19y/6KCiiIJmBBCHJWqqlg9nk4/gqx21UJdXR0AMTExR22zfv16pkyZ0uLc1KlT2bBhAy5X910bHPAU5A8//MC999571NcvueQSXn/99XYJSnRffRPC2V9hZV95AxP6xR+9YXNB1oKfyJlwI9sqt1HWN5aEQ751YAcrQ0nM1qOGVGOOG0pDiZ2iXbkk9+nvv8XAMDP9Q03stjbyRWUdVyXHtujilyUqJAETQoijs3m99F69rdP73T9hKKHaoxTvPgZVVZk/fz7nnHMOQ4YMOWq70tLSVuWxEhMTcbvdVFZWttjTuTsJeASsqKjIXwW+LWFhYZQ0PeUmTl3N68D2Hm8ELCUHFC3UF5MTlgHA1jQ3kXV1GL1eHC7Q1vh2EAhLtQNQvHtnq9scnoasbfXaL0fAZApSCCFOHb/73e/4+eefeeedd47b9pdrkptH3Y66VrkbCHgELD4+nt27d5OVldXm67t27SIuLq7dAhPdU8BPQhpCIXEwlP7MCIdvCHh1fBUXAvHl5RQmJWGvzUYft5OY9ApKN5go2p3banH/9IQonswrZXVNPVVON7GGw39l3b8Y1e7G/54JIUSXC9Fo2D9haJf0G6zbb7+dTz75hNWrV5OWlnbMtklJSZSWlrY4V15ejk6nIzY29ihXdb2AP5ULLriAP//5z22+pqoqCxcu5IILLmi3wET35H8S8ni1wMA/DRlXtpOM8AwOJDWtAyvyrQMrs/mGhfVxh9AawVZXS21pcYtb9A4xMTTMjEeFzytrW7zmaTUCJo9BCiHE0SiKQqhW2+lHMKNQqqryu9/9jg8//JAVK1YcddDnSGPHjmX58uUtzn399deMHj0avV4f9OfUWQL+xvrjH//Itm3bGDNmDP/617/YunUrP//8s3+j623btnH//fd3ZKyiG2iuhl9tdVLV4Dh2Y//G3D+Rk5CDV6NQ3S/BXw+swOJB35CMovESnuFbH1DUxjRk82L8j8tqW5xvtQg/+CUGQgghupHbbruNt956i3/+85+Eh4dTWlpKaWkpdrvd32bBggVce+21/t/nzJnDoUOHmD9/Pjt37uSNN95g8eLF3H333V3xFgIWcALWu3dvvvnmG6xWK1dddRUjR44kJyeH3/zmN9hsNpYvX06fPn06MlbRDYQYdKRFm4EAnoRsLshavIWcON+w9/Z0iKyrw+T14va6USoHABCZ4dtHtGhXbqvbNCdg62sbqHQefhqyVQImc5BCCNGjvfzyy9TV1TFp0iSSk5P9x7Jly/xtSkpKyM/P9/+elZXF559/zsqVKxkxYgSPPvoozz//fLeuAQZBFmIdPXo027dvZ8uWLezduxdVVenXrx8jRozooPBEd9QnIYzCGjv7KhoYk32M+fWYbAiJBVsVOfiStlVxlUwC4svKKUhOwlKbgQmISC8BJZOi3a0TsEyzkWFhZn5usPNlZR3/k+Lr0/PLJ5sl/xJCiB4tkJIVS5cubXVu4sSJbNq0qQMi6jgntGhmxIgR/PrXv2bGjBmSfJ2G+sQfroh/TIoCab5RsKzqfKKMUexKcKKajcQXFQFQ0hiN1hmG1mgnLNlGTXEhNktdq1v9qmkU7D8Vtf5zrUfATvANCSGEEJ1MVi2LoB25JdFxpfvWgSmFPzEiYQQerYKlX4p/HViJu5aQ8hEARGX7npZsqxzFxfGRAHxfU09NU1HWXyZgQgghRE8hCZgIWt/EYBKwMb6fhT8xMmEkALt66YiwWDB7vXi8HtwVTevAetUCapvTkL1DTAwMNeFW4atK3wiZJGBCCCF6KknARND6xPsK8pbUNdLgaL1FUAvNBVktReSE+LYfWhlfiQLEl5YBUFmXgOI2oQ+1ExLf2GYCBvCr+CgA/lPRnICd/HsRQgghuoIkYCJokSF64sKMQIAFWZN8W0gMaqjFoDGwJcYCIWb/OrBSg52wymG+e2fVU3ZgH+429u9qXge2qroei9vTqg6YEEII0VME9RRks9raWn788UfKy8vxer0tXjuyNoc4dfVJCKWywcG+8gaGp0cdu3HamVCyFUPxZobEDWFT+SYaBqaTsMe3dVWZpxpz+Qjqk34kMquBkh9dlOftI6XfwBa36R9qom+Ikb02B8sr60g1GTro3QkhRPd2Mhtci8B15OccdAL26aefcvXVV2O1WgkPD29Re0lRFEnAThN9E8L574Hq4+8JCb51YD/9DQp+IGfkpWwq38TebBMjNtYT4vFg04KtKgu8OkxRDoxRTor37GqVgIFvGvKZQ2UsOljGZYlR7f/GhBCiG2uu7G6z2TCbzV0czanPZvPVqOyIivpBJ2B33XUXN954IwsXLiQkJKTdAxI9Q/NC/L1l9cdv3PQkJCU/MzL2PhYDqxOryQHiS0s5lJpKqWonsWoQ1vificqqp3BXLqN/dXmrW/0mOYa/F1ey3+7g6YNl7feGhBCiB9BqtURFRVHe9CR5SEiIFKHuAKqqYrPZKC8vJyoqCq22/bdaCToBKyoqYu7cuZJ8neb6J/oW4u8qDSABi8qE0ASwljPc4/sPxbrQEuaFhxNfVMyh1FRKDHX0Lh/lS8B6Wzj0VeuNuQEyzEZWnzmQZw6W8vfiSlmIL4Q47SQlJQH4kzDRcaKiovyfd3sLOgGbOnUqGzZsIDs7uyPiET3EgKQIAIpq7dQ3ugg3HWN4VlF82xLt+ozI0u30ierDvtp92Ib0ImFbHgDl3lrMZaNh4FuYYx0oxlLqqyqIiEtodbs4g44/90tjdlo8f/7hLf7DqA55j0II0R0pikJycjIJCQm42nhgSbQPvV7fISNfzYJOwC6++GJ+//vfk5uby9ChQ1vNi1566aXtFpzoviJD9CRFmCi1NLKnrJ5RmTHHvqApAaPgR3Iyc9hXu48DvUMYtL6BULcHqw4qvS7C68ZQH72G2AG1FO3e2WYC1iw7xMj1fM1uNYx9Sv92fodCCNG9abXaDk0QRMcKOgG7+eabAXjkkUdavaYoCh6P5+SjEj1C/6RwSi2N7CwJJAFrKsha8CM5Z1zFe3veY21iHYOB+JJirOnpFGtqGHTobOqj1xDVx0Le1s0MPHviMW+rqs72eTNCCCFEJwq6DpjX6z3qIcnX6WVAkm8d2O5A1oEljwCtAazljDTGAbDKmIcmOor4Yl85ilJdLSHl/fHao9AZvdTWrTrubVVVht+FEEL0PCdViLWxsbG94hA90IDkIBIwvcmXhAEplQdJCEnApXpwDutLYrnvacZy6nDhJdx6PgAhqftxOY79d0xFEjAhhBA9T9AJmMfj4dFHHyU1NZWwsDAOHDgAwJ/+9CcWL17c7gGK7qt/om8h/q5SS2DF6tLPBEAp+MG/L2Re7zBCrTbCXC5UVMo0tSTbpgAQlmolb/v3x7ylTEEKIYToiYJOwP785z+zdOlSnnzySQyGw5XIhw4dyuuvv96uwYnurXdCKFqNgqXRTaklgNHQjLN8Pwt+JCchB4B1qb5Crs3bEhVratAXhmEtjUdR4OD+fx7zljICJoQQoicKOgF78803ee2117j66qtbPH0xbNgwdu3a1a7Bie7NqNOSHRcKBFgPrHkhfnkuIyP7ArCS3eiSk0koKQWgRFuLt8GFtm4cAGrYj3g8x0ruJAETQgjR8wSdgBUVFdGnT59W571er9QjOQ31D2YhflgCRGcBKn2tNYTqQ7G6bbhHDSKhqaBglWLBiZte5stwWPToTI0UFr591FvKCJgQQoieKOgEbPDgwXz/fet1Oe+99x45OTntEpToOYJ6EhL805Dagp8YET8CgLx+EYTY7YQ3OlCBEk0NCaZ4yjbH+17Pe+UYo2CSgAkhhOh5gq4D9uCDD3LNNddQVFSE1+vlww8/ZPfu3bz55pt89tlnHRGj6Mb6N1XE31liCeyC9DNh6zu+jblHXMza4rWsT2kgC4gvLKS+T29KNDX0LrJiKx6Is74CQ3g1RcXvkJF+Q+v7Ke72ezNCCCFEJwl6BOySSy5h2bJlfP755yiKwgMPPMDOnTv59NNPmTx5ckfEKLqx5hGw/RUNuDze41+Q3rQQv3ADI+OGA7DOtgPjwIH+chQlmhrcFXaS0gZRuikWgEOHXm01CqaqqkxBCiGE6JFOqA7Y1KlTWbVqFQ0NDdhsNtasWcOUKVPaOzbRA6RFmwkz6nB5VPIqrce/IH4AGCPBZWWIqkGn6Ci3l6OOHkp8eQUAVZoGGnHRr9cQavZE4aw34XRWUFTU8olIVXWjKLIbtxBCiJ7npAqxCqEoCv0Sw4AAn4TUaCD9DADMRVsYFDsIgLz+EZgbG4mw+pK4Uk0NCSGJqF6F0k3RAOQXLMbrPTzi5fW2rAEWSCkyIYQQojsIOgGLjo4mJiam1REbG0tqaioTJ05kyZIlHRGr6Kaa14HtLg10HVjzvpD/9dcD+298LYrBQEJxMeCrB0a5B50xjJq9EajucByOUioqvvLf5pfbEFmry07ynQghhBCdI+gE7IEHHkCj0XDxxRfz8MMP89BDD3HxxRej0Wi47bbb6NevH7/97W/529/+1hHxim5oYNOWRLnFQSZg+T+Qk+hLwDbWbidk9CgSynzlKEo0NbiKG0hI64/q0VCzbyAABQVL/bf55QiYva7qJN6FEEII0XmCfgpyzZo1PPbYY8yZM6fF+VdffZWvv/6aDz74gGHDhvH8889z8803t1ugovsanBIJwI5AE7C00aBowVJIjjERgH21+9CccQvxGzcBUKOxYnc66Nt3OMX7N1K6OYrYgTrqLJuxWH4mImJYqwTM7A5tvzclhBBCdKCgR8C++uorLrjgglbnzz//fL76yjc9dNFFF/n3iBSnvoHJ4WgUKK93UB7IlkSGUEgeBkBM+S6yIrMAODgoCpPDQWSdL5Er0dSQGJoGgLO+BpNyHnB4FOyXCVgdsjm8EEKIniHoBCwmJoZPP/201flPP/2UmJgYAKxWK+Hh4ScfnegRQgw6esf7FuJvL64L7KKMsb6f+ev9G3P/GFKGLimJhLKmbYk0NRgbTKAooDZQvedsAMrK/4PDUdZqDZhXDaAMhhBCCNENBJ2A/elPf+L3v/89l156KY899hh//vOfmT59Ovfccw8PPvggAMuXL2fixIntHqzovoam+qYhtxcFOA3ZvDF3/g+MTPQlYJsqNhM2aWLLdWCFVqKTMgAo2GwnMmIUquomP38xXq+jxS0VtxRlFUII0TMEnYDdfPPNrFq1itDQUD788EPef/99QkJCWLVqFbNnzwbgrrvuYtmyZe0erOi+BvsTsABHwJoLspZtJyfSt7fojqodGM8ZR3xFBagqtRob1kYrvfuMAMBhLSTC/BvAV5Ji776/tLilBuW43bpcddTWbqC6ei0uV4CxCiGEEO0s6EX4AGeffTZnn312e8cierAhKb5SFAEvxA9P9G3MXZNHWnURCeYEyu3l7O8TQriiEFVbS210NCWaGpKbEjSvu4S6Q9eTPfBODuQ9Q23tDy3vqRxOwFwuC1brHqzWvTRY92Kz7qPBuhens7zFJSEhWUREDPcf4WED0GiMJ/5BCCGEEAEIOgGbNGkSN954I7/+9a8xm80dEZPogQY1JWBFtXaqrU5iQg3HvyhjLNTkoRT6ylF8dfArNtXtYNpZY0goK/cnYP28vgRM9ZRRsKOCMy76HWFhA9iRexceT4P/dpqmBGz37ocoLPrHUbttbAxFVRXM5gZstjxstjxKSz8GQFEMhIcPJDx8CCEhWYSEZBEako3JlIqiaE/w0xFCCCFaCjoBGzVqFPfccw+33347M2bMYPbs2Zx11lkdEZvoQcJNerLiQsmrtLK9qI4J/eKPf1HGGNj6T8j/LyPHzOKrg1+xuXwzMyZNIuFvr7NnQH9KNLVQ7sYYEobD1kDx3n04G0cSH38Bo0e/z4qPb4dk3+0URaG09D/+5KuxMQSbLQqbNQqbLbLpiMLj0QOg0zkID68kPLySiIgqIiKr0WrtWCxbsVi2tghVUQyEhGT6kjJzFmZzOgZjAkZDPAZjAgZ9LBqNvj0/UiGEEKewoBOwp59+mieffJLPPvuMJUuWMGHCBPr06cONN97INddcQ2JiYkfEKXqAIamRvgSsONAErOlJyMINjLzYt55rS8UWzBP+SNzjvt/rNDYaqixk9B3K3q3r8TiLKd5TS69hcYSF9qX0+/+H50o96ECjc7F9x30oCuQfGkpp6RhiY2OJi4sjMzMWNSaWCnMYhRo9dS43+gYLzvISCg7sw5tfjoKKydRAeHglUVFW4uI9mM0W3O5iVNWJ1boXq3XvUd6Mgl4fjdGYgMEQj9GY2HQkHf6zIRGDIRZFkR3AhBDidHdCa8C0Wi3Tp09n+vTpVFRU8Oqrr/KnP/2J++67j4suuoi5c+dy3nnntXesopsbkhLBp1uL2RHok5Bx/cAcA/Zq+jbaCdOH0eBqIM9cT0SvXkTW1lIXFUWpppaMhMHsZT1edwkFO6vpNSwOr1dF4fCTj5qEXBSlgXprFGFD/0jm1F7stDbyZUMjuQ12aqvcQG3LGMwJMDgBo6KQiIdIuxV9dQVhDXVEVliJtFuJ03gZOCCBXr1MREY5aGw8hKOxGIezHKezEqezAlX14HJV43JVA7uO+pYVRYfBEI/JlIrZnI7ZlO77ac7wjaoZ4iVBE0KI08AJJWDNfvzxR5YsWcI777xDQkIC119/PSUlJVxyySX89re/5amnnmqvOEUPMKT5SchAa4Epim9boj1foC34geEJw1lbtJZN5ZuYPGkScRs3UhcVRZmmlkz9YAC8Hl8CBuB1e1E0Hv/ttPpGVFXhb+HPsLFeB7sLW3SnU6BPiInBYWYidVoO2h0ctDvJb3TgUFXy0YApHFJa1rDTedxE2K1E7LES47DTP/JsRqUlc3a/THpFhAMqLlc1DkcFTmc5DkcFDmcZDkc5DkcpDkcZDkcZTmclqurG4SjB4Sihrm5Dq49EozFgMqUTEtKLkJBsQkN6ExLq+6nXRwX4T0IIIUR3F3QCVl5ezj/+8Q+WLFnC3r17ueSSS3j33XeZOnUqStMi6BkzZnDZZZdJAnaaGdy0EP9QlY06u4tIcwBrojLOgj1fQP56Rg2axNqitWws28gV511L/Jdfsr9vH0o1tRgbDCiKBtVrobq4nPrqRgwmbYsEDGC3dxYbNRFoFRgbGcbgMDODwswMCjPRL9SEUdN6dMntVSl0ODlgc5BnbzpsTvLsDvIbHbi1OqrDIqkOi+QgsAl4p9YDmw6g93pI0UCf8BAGRkWQHZpAVoiR7FgjvQw6/78TAF6vG6ezAoejjMbGIuz2AuyN+b6f9gIcjmK8Xic2235stv3Aty3i1OtjmpKybEJD+xIa2pewsH4YDAkt+hFCCNH9BZ2ApaWl0bt3b2688Uauv/564uNbr/U588wzOeOMM9olQNFzRIUYSIs2U1hjZ0dxHeN6xx3/In9F/P+SM2keAJvLN2Mc/1eSm5KKKqUea7GFhPRelOUfODwNOTQOlMMJmNsRyrrka6DGyoykGJ4ZkBFQ3DqNQi+zkV7m1uUnjkzODtga2VZRzc6aOgpcXmoNRlwaLYeAQ/UOvq2vaHGtWaMhy2zw37uX2UCWOYxeIbGkRAxH+4ukyev1jY7Z7fnYbHlYbfuxWQ9gte3H4SjB5aqmrq661ciZThfhS8ZC+/kSs7B+hIX2w2CIDej9CyGE6HxBJ2Dffvst48ePP2abiIgIvvvuuxMOSvRcQ1MjfQlYkSWwBCwlB3QmsFUyFDN6jZ5KeyWF1iKSzj2X0MoKrGFhlKu19Eof0ZSAFZO/o4r0gTEoiorHowMdlNZO41uTFQ1we0b7PAxyZHJ2XmwEpCf4Xyuvrmb93v1sKCxhV1091QYzdeZQ6sxhNJhCsHu95FobybW23qNSp0Cq0UC6yUCG2fcz3WQgwxRNemgiKdHj/GU1ADwemy8ps+7HZjtAQ9MDAXb7QdxuC3V1G6mr29iiD4MhnrCwAYSF9vP9DOtPSEgftFqpcyaEEF0t6ASseb/Htnz55ZdceOGFJxWQ6NmGpEbyxfZSfg60Ir7OAKmj4dAajEUbGBw7mC0VW9hUvompF04l7plnsYaFUaqpZXC4b9Nur6eUvC2VDJmQiqJRcTjCwAhfxPpen54QRXZIxycZCTExTB8Tw/Qx4Ha7yc/PZ9++fezdu4XSykrqTSFYzKHUmcKwmENxRMVQHxpOpaLDpcKhRieHGp2tngsA0CsKyUY9KUY9aSYDqSYDKcZEUk3ppCZMJtOoJ0Kn9T2dacvD2rAHq3VPU2K2B7u9AKezgurqCqqrv/ffV1G0mM1ZhIcNaErKfIfRmCTTmEII0YmCTsBGjx7Nk08+ye233+4/53A4uOuuu1i8eDF2u71dAxQ9y/C0KAA259cEflHGWXBoDRxaz8jMkb4ErGwT08dNJ8nl5BBQqqlljGuor72nDI/HzU//OYiqHN6Au17v++s8N7PzS6HodDqys7PJzs5mypQpNDQ0cPDgQfLy8jh48CBVxQf8bb2A3WhGn5qONikFV3QsDaZQit1eChqdFDucuFSV/EYn+Y1OqLO22WeIVkOyQU+yUU+yaTjJhtEkxxpISdETp3UT4SnA2LgLu203DQ27aWjYhdtdh822D5ttH2Xlnx0RfxRhYf0JDxtIWNhAwsL6ExraT0bLhBCigwSdgL399tv87//+L59//jlLliyhtLSUWbNmAbB27dp2D1D0LMPTI1EUKKyxU17fSEK46fgXZY6F7/EtxD/zat7Y/gabyzejKApZQ4byg9NBhWLBXebAFBZOY0M9qqeC4r1azCEtbzUtLpKBYV2/Q0NYWBhDhgxhyJAhAFgslhYJWU1NDRzYAwf2oAVMwMD4eDIyMkjLyMCUkka93kiRw0Vho5Nih4uiI37WuD3YPF722x3stzuOGodWGUCiYShJRj1J0XoSdC6iqSLCU0SYax8hjdsxN24Fdy21tT+02N5JUbSEhGQ3jZINbBo1G9hUKkNGy4QQ4mQEnYBdccUVnHXWWVx33XUMGTIEq9XKDTfcwNNPPy1bEwnCTXr6JYSzu6yezfm1TB2cdPyL0s4ERQO1hxhuSkRB4aDlIJX2SjIumobx3XdxmEyU26rIzB7O7p/XEBZdg60+CfUXDzXe0QWjX4GIiIhg2LBhDBs2DPAlZIcOHfIfFRUV/mPjRt9arsjISDIyMhibmUlGRgZxcSlomp7itHm8lDpclDiclDhclDhcFDtclDpcFDmclDlclDvdeFQobnrtMDPQp+nwLRkI00Gc1kmsUkeUt4xw9yEivcXEWKuJtuYSU7aGSOrQ4EWvj2kaKRvQNFo2gNDQ3mg0AWw/JYQQAjjBOmAejwen04nH48Hj8ZCUlITRKFMVwmdkZhS7y+rZlF8TWAJmioCkoVCylciSbfSJ7sPemr1sLt/MBcMvIOH11ykwmSjV1JIeP5DdrCE0ohpbPaiKerjfmgZGRIQco6PuIyIigqFDhzJ0qG9a1Wq1kp+fT35+PgcPHqS0tJS6ujq2bdvGtm3bADCbzWRkZBw+kpPJDgk/ah9ur0q505eUlTh9SVrpkUfTaw0eLw0eaPAYOEg8EA8MgV8McmnwEKnWEuOqIqammuiaKmJYQwz/JkaxkGYOJSM8mdhw36L/8LABGAwBPIghhBCnoaATsHfffZff/va3jB8/nj179rBlyxZuuOEGvvrqK/7xj3+QnZ3dEXGKHiQnI5p3fixgc35t4BdljIOSrZC/npEJI9lbs5dNZZuYnDmZ9ORkClwuSjW1DDf2B6D8wHYS+11AbS3E1tdSExrJrIKKY/fRjYWGhjJw4EAGDhwI+NZVFhYWkp+fz6FDhygsLMRut7N79252794N+Nadpaamkp6eTkZGBunp6S1GoXUahRSTgRTTsUemGtweShwuyo5I0lr8dLood7rwqFpqlFhqiGV/Wzey+46wsnpiqCSGfxOntZJs0JFqDiMzLJ5eERn0jsomwiCj5UKI01vQCdjs2bN56qmn+O1vfwvA5MmT2bZtG7fccgsjRozAYglwG5omL730En/9618pKSlh8ODBPPvss8csc7Fq1Srmz5/Pjh07SElJ4Z577mHOnDkt2nzwwQf86U9/Yv/+/fTu3Zs///nPXH755UH1q6oqDz/8MK+99ho1NTWMGTOGF198kcGDB/vbvPbaa/zzn/9k06ZN1NfXU1NTQ1RUVFDv/1Q0MiMKgJ8La3F5vOi1AWytkzkWfnjZtxB/4B9ZtnsZm8o3AdB73DjWrVpFucaCzqIlPDae+qoKUnrXULMJxu/7mVv32Mkwtt2P1+nBa3PhtbrxWl14bS7QajBmR6IN7Z4baBuNRnr37k3v3r0B36hzSUmJPyErKCjAZrP5pzCbJSQktEjIoqOjj7teK0ynpa9OS9/Qo6/X86gqFU53U2J2eNqzOVErarRT6nBjVxUalHAaCCefXr4nDhqbjhoAF7CbEBpJ0NpJMiikms1khMaSERLtSxiNelJMekK12pP8FIUQovsKOgHbtGkT/fv3b3EuOjqaf/3rX/zjH/8I6l7Lli1j3rx5vPTSS5x99tm8+uqrTJs2jdzcXDIyWhfRzMvL46KLLuLmm2/mrbfeYu3atdx6663Ex8dz5ZVXArB+/XpmzpzJo48+yuWXX85HH33EjBkzWLNmDWPGjAm43yeffJJFixaxdOlS+vXrx2OPPcbkyZPZvXs34eG+aR+bzcaFF17IhRdeyIIFC4L9KE9Z2XFhRJh0WBrd7CqpZ2ha5PEvai7IWp7LyEhf0rGrehdWl5XMc85B8913ODQuqkoqGDz+PP778TJK9/0XrxKGAoR7DicZDf8txvpTGd4GX7KlurxtdAgooE8Nw9Q3GlPfKAwZESi67rkPo1arJS0tjbS0NMaNG4eqqlRVVfmnLfPz86murqa8vJzy8nL/OrLQ0FDS09P9R3JyMnp98EmnVlF8C/mNeqDtaV5VVbG4PYfXotmtHKwvo8BWS4nDQZlLQ4U3FBsh2DBx0GPiYNOoGdUNQEOL+0VqVVJNRlJNJn85Dl9yZiDVqCfZaECvkYcBhBA9k6Kqqnr8Zq1VVlaiKAqxsSdebXvMmDGMHDmSl19+2X9u4MCBXHbZZTz++OOt2v/hD3/gk08+YefOnf5zc+bMYevWraxfvx6AmTNnYrFY+OKLL/xtLrzwQqKjo3nnnXcC6ldVVVJSUpg3bx5/+MMfAN+UUGJiIk888QS33HJLi7hWrlzJueeee0IjYBaLhcjISOrq6oiIiAjq2u7s2jd+ZPWeCh6ZPphrx/YK7KLnR0L1fvjNMi7c/ixFDUW8OvlVxqWM4+WHHqIMmOgcxNAZo/n743NBUTD3Hk+53sZ410DCQ7wMHD+eus/zWt9bq6AJ1aMN0aMJ1eFpcOEus7Voohg0GLOjMPWNwtgvGn18z1hP1qyhoYGCggLy8/MpKCigpKQEj6flVk1arZbk5GTS09NJS0sjPT29U//eqapKpbWQA7X7OWgpIt9aQ5HDTplLQ5UaQxVxVBFLo3L8z14BEg2+0bJUo4HUI3+aDKQaDcTqtfLEphCiQ5zs93dQI2C1tbXcf//9LFu2zPcYPb7Rr6uuuorHHnssqOTD6XSyceNG7r333hbnp0yZwrp169q8Zv369UyZMqXFualTp7J48WJcLhd6vZ7169dz5513tmrz7LPPBtxvXl4epaWlLfoyGo1MnDiRdevWtUrAguFwOHA4DpcNCHbKtqcYmRHF6j0VbDpUE3gCljnWl4DlryMnIYeihiI2lW1iXMo40jIyKMvPp1xTh7HeQOqAQRTtyqV54EuvaolojPAnX+GT0jEPjkUT6ku4FEPrL2KPxUnj3hoce2to3FeLt8FF465qGnf5NvvWxZowDYjBNDAGY6/Ibjs61iwsLKzFOjKXy0VJSQkFBQX+w2q1UlhYSGHh4Y3KIyIi/AlZWloaycnJ6HQn9HzOcSmKQnxYOvFh6Yw54rzH48Bm20dDwy4aGlZS1nCQQw2VlLo0TUlZHNXEUkk81cRSpcThRu97kMDpYhO2NvszaRR/UpZyRHKWbmwubqvHFMgUuRBCtLOA/ytbXV3N2LFjKSoq4uqrr2bgwIGoqsrOnTtZunQp3377LevWrSM6Ojqg+1VWVuLxeEhMbFk2IDExkdLS0javKS0tbbO92+2msrKS5OTko7Zpvmcg/Tb/bKvNkettTsTjjz/Oww8/fFL36AlGZvj+HmwuqA38ooxxsPktOLSOkRNu4bMDn7G5fDMA2aNGsTE/n3KNBfu2fAZPvICiXbl4m56C1KElzBUGQPi56URO7XXc7rQRBkJHJRI6KhHVq+IqtfqSsT01OA5acFc10rC2mIa1xShGLaa+UZgGxGLqH402vPuXXNDr9f4nJsE3+lRTU+NPxgoLCykrK8NisbBjxw527NgBHB4lS01N9SdlUVFRHTqSpNUaCQ8fTHi4b41lX+AcwOmspsG6G2tDUzFZ6xqs1j24PHbqifAnZ5XNSZqSRK0mhUpiqfKaafSqx62VFqfXkWryTXGm/WIELdWkJ06vk1E0IUS7CzgBe+SRRzAYDOzfv79VYvLII48wZcoUHnnkEZ555pmgAvjlf9hUVT3mf+zaav/L84Hcs73aBGvBggXMnz/f/7vFYiE9Pf2k7tkdDU+PAuBQlY3KBgdxYQGUKckc5/tZvJmcaN8ozrbKbbi8LtJ69QKgWmnAWmih3/UTWLHkVTwcTsAAws5OIWJKZtDxKhoFQ0oYhpQwwiem43W4ceytxb6zmsbd1XgbXNi3V2HfXnV47VifKIx9ojBmRqLou/8oiqIoxMTEEBMTw/DhwwHfiGxxcbE/ISssLMRms/n//MMPvsKsISEhpKWl+ZOylJSUTqn7ZzDEEGMYS0z0WP85VfXS2FjclJjtocHq24bJav0aVXVB06yrCx01xFJJHDWadCyGftRo0qlS4ij3hFHi0mL3qlS63FS63Gytb3sXD5NGOTx6dkSClnbEyJpZRtGEEEEKOAH7+OOPefXVV1slXwBJSUk8+eSTzJkzJ+AELC4uDq1W22q0q7y8vM0+mvtpq71Op/OvRTtam+Z7BtJvUpKvdlVpaSnJyckBxRYoo9F4WtRMizTr6ZsQxt7yBjbn1zJ5UACfW3QviEgFSxHZlgrCDeHUO+vZU72HwXGDCdMbaHA5qVSdpHt09D1zLNsrnIBvCrLOWEPqr85pl9EKjVGHeUgc5iFxvtGxogbsTdOTrqIGXIW+o35lIeg0GHtFYOwThalPFPqUMJQesjjcaDSSlZVFVpZvH01VVamurqaoqMifhJWWlmKz2dizZw979uzxXxsbG0tqaqr/SExMPKEF/sFSFA1mc9r/b++94+yq6/z/52m33zu9ZpLMpAcCJCGAEIorUkRQcF1QV4Xlt66sZUFcxbL2pbr6dRVBcS2rrl1RUFGCFKXXQCCV9EzJ9NvLKZ/fH+fcO/dmSiYhmckkn+fj8Xm835/P+ZxzPvfMnTmv+ZT3h2CwjYb6c0vljmN6G5a7G5Wn0luoSm+mKbsR4bwCuT9VXEcAea2FdHA5Cd8ShrW5DNBEn4jSbWp05tzQHDlHsC2bZ9sEvWh1Xi/abG9Yc5Y3xDkrYNDm91Hv0ys2V5dIJJJJC7BiuIbxWLZs2bhDh2Ph8/k4+eSTWbNmTUWIiDVr1vDWt751zHNOP/107r333oqy+++/n1WrVpX+8J9++umsWbOmYh7Y/fffzxlnnDHp+3Z0dNDc3MyaNWtYsWIF4M4de+SRR7j11lsn/RmPdVbOqfEE2NDkBJiiuL1g636JuutJljcs52+df+OF3hc4vv54Zne0s2HzZnrVOJmnNnHSeRfx4k9/A8CW4Wdo6JjF8YfhJaeoCr7ZUXyzo1SdNxc7kSf36jD5V4fduWOJAnkvnwCUoE5gXhW+eVX451VjNIVmjCArLqypq6srRe03TZOenp4KUTY8PMzAwAADAwO89NJLAKiqSlNTE7NmzaK1tZVZs2aV/uGZClTVIBJZRCSyqKLccfIVG5an06+SzrxKJrOTgN1NINVNHfdVnKNpEcKheRjVC8n4j2NYb2dIaWGvE6Mrb9GZL7AnV6Azb5KxHQZMiwHT4qVxetF8ilJaLNDqibKRxQPuqs6ILsNuSCTHEpMWYPX19ezYsYO2trYxj2/fvv2AV0Ref/31vOc972HVqlWcfvrp3HXXXezatasU1+uTn/wknZ2d/PCHPwTcFY+33347119/Pe973/t44okn+O53v1ta3Qhw7bXXcvbZZ3Prrbfy1re+ld/97nc88MADPProo5O+r6IoXHfdddx0000sXLiQhQsXctNNNxEKhUr7XoLbQ9bT08Orr74KwLp164hGo8yZM4fa2toDehZHIyvnVvPzZ3fzzI7ByZ/kCTB2PsaKlW8tCbB3H/duZrePCLD005toPffvsXBDTPSkt9CgzDpMn6QSLeYnvLKJ8MomhBBYfdnSRP78tjgia5F9ZYDsKwMAqCEdX3sV/nluMprDM0aQgTuXrBjGokg6naarq4vOzs5SymQydHd3093dXaqn6zotLS20traWUl1dXWlLpalAVf1Evcj85dh2nky22GP2aqnnLJvdiW2nSCRfguRLwK/xA81Ai+LjjFA74dB8Qg3zCAUXYAY6GFJm0WNp7mbqOZOufIHOnLstVE/epCAEO7IFdmQL47azStfcMBuloU2jFBdtlt9Hi1wwIJEcVUxagF144YV8+tOfZs2aNfh8lROQ8/k8n/nMZ7jwwgsP6OZXXHEFAwMDfPGLX6S7u5tly5bxxz/+kblz3Tk8xcCTRTo6OvjjH//IRz7yEb75zW/S2trK17/+9VIMMIAzzjiDn/3sZ/zHf/wHn/nMZ5g/fz4///nPSzHAJnNfgI9//ONks1k+8IEPlAKx3n///aUYYADf+ta3KibUn3322QB8//vf56qrrjqgZ3E08rp5riBfu3uYbMEm6JvEf/hzV7t2zzMsP+9T7vm9axFClMR/r5qg0F2HlS1gK64As+3xX2yHE0VRMBpDGI0hIqtnIWxBYU+S/LY4+W3DFHYmcDIWufUD5Na7gkwJ6vg7qvB3xPC3V7lDltrMEWTgxhcr/nMC7tDl8PBwSZR1dXXR1dVFoVAoTfov4vP5aGlpKaXpEGXgTfwfQ5g5ToFMdieZ9NZSb1k6vZVMZqvbm+bNOWOfjRfC/hZODs3nrHAHoap5hFrmEQ7NQzWa2GvadOUKIxure5uqFzdYH7Zs4l7akM6N2+Y6Q2eWF6i2xe/FRSsTas1+A/8UP0eJRHJwTDoO2J49e1i1ahV+v58PfvCDLFni/tFav349d9xxB/l8nmefffaonFB+ODla44CB+1I+45YH6Y7n+PH/dxpnLpzEvoBCwJcXQKaf7JX3cMbfrsMSFn/6+z/R6G/k5ptvxnEcrsifQWyx4Ds73Phv0Y3Ps/LkS/i7j73vMH+qA0PYDoXOlCfI4hR2JBCFythcik/DNzfqibIqfG3RGTGpf384jsPg4GCFKOvu7sayrFF1DcOoEGUtLS1TOnw5GYSwyeU6SWe2ueIss5VMehvpzFZMc/xeXlUNEgq1Ewp1EAq5oiwU6iAYbMcw3N/5tGWXRFmXt6F6eU9aV75A1plcyMZ6Q6fVb9BSJtJavNTq99HsNwjJnjSJ5DUzZXHA2traeOKJJ/jABz7AJz/5yYrVh+eddx633367FF+SChRF4fR5dfzmhU6e2NY/OQFWnAe24R6Ce55lad1S1vWv44XeF7h43sW0tLTQ2dlJrxJHedkHEVCEuzLuSETRVPxzYvjnxOD1s0uCrLAjQX57nPz2BCLnrrjMbxl2T9IVfG1R/O1V+Drcc9Xg4YnLdThRVZX6+nrq6+tL88ls26a/v780VNnV1UVPTw+maZYi+hfRdZ3GxsYKUdbY2DglE/3HQlE0gsE5BINzoO71FcdMc6hMmG0jk9lOJrONbHYXjpMlldpAKrVh1DUNo84TZu2Egh0cH+rglFg7weAcNG1klakQgiHL7UXryptuKve97aHyZas6X0qNPR8N3OHOoihrLhNozT7XNvkN6gy5cEAiOZwc0F/1jo4O7rvvPoaGhtiyZQsACxYskPOdJOPyuvmuAHty24HMA1sNG+6BnY+zfPFprOtfx9retVw872La2tro7OxkLwPUG+7KPR2NmfKaKBdk0bPb3BWWezMUtsc9QRbHSZkUdiQo7EjAw7hhL5rC+Npj+Dti+Nqr0Ktm5kpaTdNoamqiqamJ5cuXA25PWVGUFXvJenp6KBQKpaHMIoqi0NDQQHNzc0UKhaZ31wLDqKG66mSqq06uKHcck1xujyfKtpFJbyOT3UEms51CoQ/THCAeHyAef3bUNf3+ZoLBuYSCcwmF2gmG2mkPtrO0Zg6aNnp7LyEEA6ZNT94VZsW9OrvK9u7s8hYNFIc7N04w3GkoCo0+vSTIWvwGTT5XsDX53LJmn05Ml7sNSCQHw0H9W11TU8Opp556qNsiOQo53ZsH9uLuYdJ5i7B/El+5YjywXU+yYvX7+BGUArLOnj2bp556ik1GD6rtzkXUROVwSmpokN3r1yEcB+G4PWNCCBACgQAB/nCYloWLidZOolfuMKKoCr6WML6WMJEzWt1J/f1Zt4dsR4LCjjjWQA6zJ43Zkyb9pDvBXav245sbwz83hm9uzJ3YP8PmkRVRVZXGxkYaGxtL8ckcx2FoaKgkxoo9ZplMprTfZXH1JbjR/MsFWVNTEzU1NVM+r2xfVNXwerg6gHMrjllW0p1rltlOJrODbGa762d3YFkJ8vke8vkehoefGnVdn6+RYHAOoeBct1cu5Aq1quAc6qPVLIuOOgVwfw+StuMJskJpM/XyjdV7Cib9BQtTCHdYNG9O+BkDqlISZE0+g0afTpPfsz6DRs+XPWoSSSUzb1xDMqOYXRtiVnWQzuEsz+0c4uxFDfs/qel4CFRBLs4K4YqsLUNbSBaSLF26lIULF7JlyxZe1t3hKp2Rl+zW557ivtu/Sj6TnlT7ovUNtC5ayqzFS2ldtJSGuR2o0zjvSFEUjIYQRkOI8CluPDo7WSC/I14SZWZXCns4T3a4j+yL7kxwxafhmxPFN8cbupwdnZHDlkVUVS2Fw1i2bBngbfadSJRWHxfT0NAQiUSCRCJREafMMIxSb1t5CgQC0/WxKtD1KLHoMmLRZRXlQggsa5hMZgeZ7E6yFdYVZ4VCL4VC75g9Z7oeIxicTTAwh2BwNoHgbFekBWYTCLQS0w1iusbi8PjPwXQEvQWTvXmT7oInzDxxtjdvsrdgsddbPJBzBDtzBXbmJl4IoytQb7hirMFn0OjXaTB0Gv0GDT6dRp9rGwzZqyY5Njjozbglh4ajeRJ+kY/+4kV+/fwe/vX187nhwiX7PwHgJ1fA5j/B+Tfypu4/sCe1h2+98VusnrUax3F49NFHeegvDyIUiFl+xJbHqK1rY3DA3eOwtrWNaL0r9hRFAUVxhykVBUVRSA4O0L9zx6i5Y7rfT8uCxbQuWkrbkuNoXbwUX/DI2pTbyVsUdicp7EyS35mgsDOByNuj6umNQXxzYq4omxNDb5w58cgOhFwux969e0uCbO/evfT29o452R+gurqaxsZGmpqaSrauru6ImvA/EaY5TDa7yxNlO8lmd5VSvrB3P2erBAItBAJtBANtrjgLtHlCrQ2/rxFFmXyvYdZ2KoRanyfM9hZMevOWe6zgxkg7EHyKQr1Pp96n02B4wszL1xs69T6j5NcaOsZR+L2WHPm81ve3FGDTzLEgwH713B7+/Zcvsnx2Nb/94OrJnfTYf8Oaz8Lii/hUWwf3bruX95/4fj604kOlKi/f/VvWPP4UZEyc/o2l8hUXXsI577kaTZ94snYhm6H71c10bd5A1+aNdG/eOKrnTFFUGjvmMWvJ8bQtOZ5ZS44jVFU96c8+FQhHYPVmSmIsvzOBPTB6bo/i19yAsnOipcCyWuTI39PyYHAch4GBgZIw27t3b2nfy7HQNI36+voKYdbQ0EBVVdW0D2MeCLadJZvbUybKdpPL7iab2+0tCBg/mj+AovgIBFpccRaYNZKCbQQDs/D7m1CUAxeqpiPoK5j0mRa9eVeo9RZMej3bX7DY6wm4lH3gC2qqdY16b5izzhNldT6dWkPbJ++WhVRV9rBJXjNSgM1wjgUBtmcow5m3PoSmKrz4ufOJTGYe2J5n4X/OhUA1v7j0Nr701H9yWvNp/M8F/1NRLfvKK3znP2/DdAbQNJ0LPvgRlq4+56DaKRyHgc7ddG3aQOfGV9izcT2JvtE9CjWtbcxafJw7bLn4OGpaWo+4P+Z2qkBhV9LrKUtQ2JNEFEa/2LQavyvG2lxhZrRGUCcTr22GUpxDVuwlK9pCYezhM5/PR0NDQ2mOWlGYRaPRI+5nvj+EcCgU+sjm9pDL7iGb3e35u8nmOsnnuxBidE9qOYqi4fc3E/C3euKsBX+glUCg1StrRdcjr6mdWduh37To84RZf8Gir2DRZ5oMFNwVnv2eHSgUQzEfGH5VodbQqdE113rCrNbQqTY0qnWdGkOjxnBtta5TrWvosqdNUoYUYDOcY0GAAZx124PsHszy/X86hb9b3Lj/E2wTbpkLZprN//gT/v7xTxDSQzz+zsfR1EqB8D9X3kzS7uGMM1Zz2gcuJ/W3v5H4058Qpgm2g7BtsC2EZSMcGywbNRwmeNJJBFeuIHD88ai+sXuCkgP97Nn4Cp0bXqFz4yv07945qk4wGqPVm0M2a/FxNM1bgD7O9aaL0mrLXQlPmCWw+rKw72+/6q24bItitEVc2xRC0WdOL9CB4jgO8Xi8JMaKqb+/H8cZ+/UeCARoaGgYlWKx2IwTZkUcxyKf7yGX6ySX6yTr2Vxuj2e73c3O94OuRz2R1oI/0OJaf4sr1vwt+P1N6Hr40LRZCIZMmwFPsA16/kDBYtDbHmrA9PyCzaBpUXgNr7yoplJlaNToOlW6RpWhUa1rVBuuQIvpmlvupZjhWV2TAXKPQqQAm+EcKwLs4796kV88u4f3nz2PT160dHIn/egy2Pog9gU3s3r7D0mbaX51ya9YXLu4otr//fNPGdab+LvV0GTvouvLX2OwZgm25sfRfNiqD1vz4ag+bM3AUX2ojkU400043U2k0Ed06QKCK5YTWrGC4IoV6ONsq5VNJenatJ7OTRvo2rSenq1bsM3Kl5Km6zTOW0DrwiWuMFu4hEjtgW3TNRU4OYvCniSF3Sm3p2x3Aic5xgtWVzBaIvhmuYLM1xZBbwjN2FWXk8W2bQYGBujt7aWvr68kzAYHBxnvz6bf7y/FPmtoaCjZ6urqGTPHbDyEsMkX+sjnusgVU76LXK67JNosa+wh3n0pijQ3NZVswLM+fxM+o/aA5qNN7jOI0t6dQ5bNYMGznmgbtmyGTIth02bQcu2QaZE8iGHRfQmoClFdI6ZpRHSVmCfMopprI7pKVNOI6hoRTSWia0Q9G9FUIppGWFPxq8qMFflHG1KAzXCOFQH22xc6ue7nazmuJcYfrz1rcif99b/gwS/B0kt4X02QJ7uf5DOv+wyXL768olpRgJ2c/BOhFx/g2ZNvIBucxGrLMvy5IcLpLiLpbsLpLqojFnUd9YSOW0Rg6VICS5eiNzWN+sNnmSa927eOiLLNG8jEh0ddP1rf4AqyRUvc1ZbtHfudozbVCCGwE+7QpdmZpLAnRWFPCpEbPYFaMVSMljDGrAi+1gjGrIjbU3YMRFi3LKtCmBXTwMDAuMJM0zTq6upK4qyY6urq8PtnZky3sbCstNuLlu8mn+uusLlcN/l8D7admtS1FEXH56t3BZqvEb+/2cs34vM1eLYRn6/2oOalHQimIxi2LDd+mmmXto4aMivLEl55uU1Y9qiO5teCrkBYc0VZSFMrfDdf9N25bqGyY0FVJaipBFWFQEVeJaApBFQVTYq7SSMF2AznWBFgA6k8q258ACHgyU+eS3PVJEIB7HoKvnc+hOr4xhs/wl3r7uIt89/CjWfeWFHth1f/mKSvlRNe/jZdLasZqFtGMGrQMDuK7tPQfWrJGj4N3adRyFkMdqUZ6EqRGhxnYrJwCGb7SqIsSpza1jB1i2YRXLQAX0c7/o4OtOrqkVOEYHhvN92bN9K1eSNdmzfQv2vnqNWWmmHQ2DGflvmLaF64mJYFi6lqHC3wphshBPZAjkJJkCUxO9OjtlMC3J6y5rAryFojGK1hjObwUT2nrJyiMOvv76evr4/+/v5SGm9FJkA0Gi2JsaKtq6ujurp6Ri0AmCyWlSKf31uKc5bL95Tl95LP91Io9MOkZ3ep+Hx1+H2N+Pz1+Ix6fL56fP4GfEada331+H316HrVIe9V2x+OECQ9QZa0HRKWTdJLCdtxrZfStkPKtklaDinLJmU7JG2blGVPeiuq14qhKARUBX+ZKAuobs+bT1XwKyp+TcGnuGVuuYpPVfApCkbJqhgKGKqKT1HQFQVdAV1VMEr5kaQpoCmKl1xfBe+YgqqAAqiKguZZFXfzFAV3lXvxz6fipZLvfSbfIf59mrKtiCSS10JdxM9JbdWs3T3Mw5t6ecepc/Z/UusK0IOQGeAkn7vbwkt9L42qlrfdFX8755xPItaBZqhc8uHlNMwZJxrlvudnXTE22JVioCvNwM5hBjpT5PMq2VAT2VATfQ3LS/WVbRahl/cSSd9PON1NVElQW++jam4dgXkd+Do6mN8xj6Wnn4ViGBSyGXq2bikJsu4tm8ilknR7Ky+5z71uMBqjecEiWhYspnn+QprmLZj2FZeKoqDXB9Hrg4ROcufuCUdgDWQxO1MUOlOu7UohcjbmnhTmnrIeDgX0hqA7hFkUZS3ho3L1pa7rpVhj5RTnmJWLsqJQS6fTJJNJkskk27dvrzhP0zRqampKgqyYamtrZ+QigCK6HkHXI4TD88et4zgWBbOfQr63JMry+R4KhX7yhV4K+T7XFgYAd3FBodAH++lcUxQdw6jF56tzxZmvDqPk13rHajGMGgyjDl1/7c9ZVRSqDJ0q47W9bi1HkHEc0rZNynJKYi1ju37adsiU5TO2Q8bxrO2QtR2yzojNOaLk58vEnSkEpu0G7GX/U/5mDF9e3MZ7Wqc38Pa+SAEmmTLesKSRtbuHeXDjJAWY7oPZp8L2Rzgp6W5ltCOxg+HcMNWB6lK1VFDBByRi7tZEr3/X4kmLLwB/UKdlfhUt80e2dxFCkE2aDHSlGOxMM7AnQf+2QYb6C1jopCOzSEdmVVxH7csT3tFNJP0k4fTdhHN7qa7RiM2pJzBvHkvmzeOkN12G8a/tJDMpul/dTM+rm+l+dRN9O7aRTSbY/sKzbH9hJLhmtK6BpnnzaepYQFNRlMVGb0MzlSjqSLDY0PIRUWYP5UYEWXcasyuFkzKxerNYvdlS0FgANepzhzC9XQCMljB6ffCoHMJUVZWamhpqampYtGhRxbFsNlsSY8U0ODjIwMBAad/M/v7+Udc0DKMkzmpraytSNBqd8T1nqqoT8DcT8DdPWE8Im0JhoCTKCoX+UsoXKvOWFUcIqxTEdjK4gq0Gn1EUZTUYvhoMvdrLV4+UG9UYRrUn2g59r6+uKsRUd74Yh3jU2haCnOOQswV5T5zlHKdUlnMcCo4gL1yxVnDceq7vWlMITEdQKFmnIm8KgS1cazlgCYFVzHvHbMGIpbLMwf277ACOAAeBI0avIxoP5QjcsE4OQU4zx8oQJMC6PXEuuf1Rwj6N5z97Hn59En+kHrkNHroRjr+MS/QBdiR28M1zv8nZbWcD4AiHz33s+zSnXPG17OxZnPOuxRNd8TUhHEFyMFcavhzYFWdgV5zhQRPHGfsXXLNyhDM9hNPupP9wpptY0KSqvZHAwoX4Fy5En9dBwtDo2b2Tnlc3sXfbqwx2d8IYv57RugYaO+bTMLeDxvYOGtvnEWs48oYvAXdOWVcKszuF2eWKMmuMGGUAaApGUwijOVyR1KhxRH62w4njOCQSCQYGBkal4eHhceeagdsTV11dTW1tLTU1NRW2uroaXT82/+92nAIFcxCzMEChmMyBkbw5gGkOUSgMYppDk56rNhoFXY9i6NXoRhWGXuVaowpdr8LQo+h6FboRQ9djGLpr3RRFVY+suaFHOkIIBCNCTJSJMm/zOWBkKPNQIocgJTOG41tjNET99CXzPLtjiNULJtEdPNcL3LrjMU48/XJ2JHbwYt+LJQE2nB8Gxf0VC7QKVv/DAh7rfIzne5/Hr/kJaAECeoCgHiSoBwnoAQJagMZQI7Ojsw/4xa6oCrH6ILH6IO0njrTfsR3ifVlXmHWmGOxOM7g7znB/AVsPkIi1k4i1V1xLtQuE1u0l9NSrhDOPEcruJRaF4+bUsGrJUtRzLyYZDjCQTtK7fSs9215lqLuT5EAfyYE+tj77ZOla/lCYhrkdbmrvoGF2O3Wz52D4p3fbHS3mIxirJbiktlTm5C3Mngxmd9oVZp4vCrYn0iqD4aohHb0pjNFcJs6aQqiBo/fPl6qqVFdXU11dzfz5lUN1lmURj8cZGBhgcHCwlIrizLKscXvOwN03s9gjV11dXeFHIpEZ33s2Hqrqm1SvWhHbzmOarhhzhdsgpjWMWRjCtIYwzWEvDZWsbacBgWUl3BWh4+91PkE7A+h6dCRprtW8oVtdi6DpYc9GymwYTQuhlWxwyue7TQeKsk/f1viZI46j9y+Y5IhDVRVev6iBXz63hwc39k5OgM06GTQ/pHs5KdjCPVTOA+vP9rOu+a9kjCRz/s7H//fAD3m+9/lJtWdWZBarW1ezetZqTms5jbBx8LGJVE2lpjlMTXOY+StH4pzZtkN8b9YVZN1phrrTDOxJEu/L4uAjFZ1NKjq78mKOQ+CFIYKP7SSU7SVsDVFfH2BReweRN59FujrMsLDp69xN347tDOzZST6TZs+Gl9mz4eWR6ygK1U3N1M9up35OO/Wz51I/Zy41za3Tut+l6tfxexuJFykOYZrd7qbj5t4MZk8aqz+Lk7EobI9T2B6vuI4W86E3hTCaXEGmN4UwGo9uYQZuD1dxPti+2LZNPB5ncHCQoaGhUdY0zdK+mTt3jo5pp+s6VVVVJfG3b4pEIsdMb6Sm+dE0N37ZZHEcE8uKY5oJLGsY04y74swaxjLjWFYS03Ktm09gemLNFW/gODkKhZw7p+01f4ZQZVKDaFoIVQuiacHKvBpA04KoagBV86OpQVQtgKYGULUAqupHVf1onh1JvsO+CvVoRQ5BTjPH0hAkwB/XdfOB/3ueeQ1hHvzo6yd30vffDDsfZdMbP83bt/6IsBHmsXc8hqZqPN71OO9f8/6K6n7NzwXtF2CoBhkrQ87Kucl2bdbK0pnqxHRGZpjqqs6KxhWsbl3NmbPOZFHNosP6onFsh0R/jqG9GYZ60gz3ZBjck2CoJ804QdkBUByLYLafUK6PsK9AdX2Aqjm16G1hzJjOYF8PfTu30bdrJ9lEfMxraIZBbcssatvmUNc2m7q2OdTNmkN1cwvaETY8JUwbszfribI0Zk8Ga28aOz7+Q9KqfOiNrhjTG925anpj8Kic+H8gCCFIp9MMDQ0xNDTE8PBwhR+Pxycc2gR3YUBVVVUpVVdXV+SrqqqO2SHO14rjWNh2yhVn+ybbtbaVxrLT2FYKy055Nu2dl8a2M6VeuKlEUXRPiBmoqg9VMVBUH6pqeOU+VEVHUXW3rmJU+oqGouj72JFE0UcBRUVB9Wx5fuTvtVK+DlJx/Zrq04hEFo3Z/oNFhqGY4RxrAiyRM1n5xTVYjuCRj72euXWT6HV66CZ45Fbs4/+eMwqvkLEy/Potv2ZRzSLu3Xovn3r0UwDois5lCy/j/Se+n6Zw04SXzJgZnt37LI92PsqjnY+yO7m74nhjqJHXt72e189+Pae2nIpfm5pYTcXJ/8O9GYb3ZhjuSTO0o5/hnjSJFDhi/CEFxbEIWXEi/gKxOj/h5gBavYZFitRgJwN7dtK/ZxdWfuywG6qmUdMyi9pZbdS2zqa2dRa1rW3UtLbhDx1hG5LnLMy9Gay9GVeY9WYw92ZwEuMLMzWsozd4wqwh6PoNQbSawFG5SfmBUuw9i8fjDA8Pj0qJRGK/Ag0gHA4Ti8WIxWJUVVWNspFIRIq0w4gQAsfJYduuILPsDLaVwraz2E4Gx855Qi2L7WRda2dw7CyOk8d2cjh2FtvJe9fJ4jg5HKeA4+RLaX/bVh1pLFn8n8ya9c5Dek0pwGY4x5oAA3jHXU/w5LZBPn/JcVy1umP/J2x7BH74Foi28M/LVvNUz9N87vTP8fZFb+cHL/+Arzz3FQD+cNkfmBObxOrKMdiV2MWjnY/yWNdjPNPzDFkrWzoW1IOsbl3N62e/nrPbzqYmUHNQ93itCEeQHMq5Q5rb9jKwpZt4d4pEwiEtQghlgpeacAj7LKLVOqF60MI5HHOAXGovyYFuhrp2Y+bHn7ASrqmltmUWNa2zqG2dTU1LK9XNrVQ1Nh1RvWZOxsTsy2J5gszqy2D2ZrCHJtiEWnNDbRieKNPrg27ojPogakhOiC5i2zaJRKJCpBX9Yn6ieGflFEVaNBotibWiH41GiUajBAKBY2a4cybiOBZCFDzRlkc4BRzHxHEKCGF6gq3MFxbCMRHCQgirlHeEiXAsBDZCjCREZV7ggHA8K0byxbJir58on3o/Im9mtb6D2trVh/QZSAE2wzkWBdhdf93KTX/cyJkL6vnxP5+2/xMKGbhlDjgmXz/vo3zn1V9y6YJL+dLqL/Ffz/wX/7v+f7nyuCv591P+/ZC0L2/neabnGR7a9RAP736Y3uzIknVVUVnesJyz285m9azVLKpZhHoETHR1HEFiVx99z7/K4OZOhjsTJOI2aSdINtiAo008/BYIqoTrbHy+OApDWIUBcqk+UoPdY0b2L6KoKlWNTdQ0t1LTMovqllZqml1xFqtvmNa5ZuU4BRurKMz6Mq7fl8Hsz4E1fsBPNaSX4qDpda4w0+uC6PUB1MlsKn8MIYQgm80Sj8dLQm1fm0wmse3J9Zzoul4SY8UUiURKtugHg0Ep1CTTghRgM5xjUYDtHEhzzpcfRlMVnv7UudRFJjG8990LYPeTPPp31/OvO35FbaCWNW9fw2cf/yx/2PYHPnryR7lq2VWHvK1CCNYPrufh3Q/z8O6H2Ti4seJ4baCWM1rP4IzWMzi99XTqg0dWoD8nnSa7cRPDL25iYMMehvcMkog75Py1ZIMNZIP1mEZkwmtohkUoksLwJVGUYaz8ALl0P+mhvViF8XuWVE0j1tBIdXMr1U0t1DS3UNXUQnVzC1UNTUfEhuXCEdjDeVeMeaLM6s9i9WcnnGcGoEYMV4zVBTxRNuKrQSnOxkIIQSaTKS0ESCaTJb+YTyaT5HKTXz6oqmpJkBVTOBwe08peNcmhRAqwGc6xKMAALvnGo6zrjHPjZcv4x9Pm7v+Ev3wR/vYVzBMu50J7G73ZXm456xbufvVunup+ipvOvIlL5l9y2Nvdnermod0P8XjX4zzd83TFUCXA4prFnDHrDF7X8jpWNK4gqAcPe5sOFCefJ795C7n168mtX09yw6sM7x4iq1eRCdaTDbjCLBtsIO+vhnF6+IQQKKQJhNMY/iSKEscxh8in+0jH+3GsCcJoKwqR2jqqG5upamymuqmZqqYRPxirmvYXpVOwsQZyWP2eKOtzhZk1kMNJTxwiXA3paLUB9NoAeq0rzLTagGtjfjnnbD+YplkSY+UplUqRSqVKfjab3f/FylBVlXA4TCgUIhwOl1IxHwqFKvxAIHDUhuWQvHakAJvhHKsC7FuPbOWW+zZyxvw6fvK+1+3/hFf/Aj9+G1TN5s43fJA71t7B8oblpMwUrw6/yrfP+zZntJ5x+BteRsEu8GLfizzW+RiPdz3OhsENFcd1VeeE+hM4pfkUTmk+heUNywno0xuXazyEaZLfto3cK64oy23YQG7DBuxsgWyglpwnyLKBerKhBnKxVjJGNQ5jDzEKIUCk0H0p/MEUmprEsYcoZAfIJvom7DkDMPwBqhqbiDU2UdXYRFVDUaC5eV9geoWtk7M8cZbFGnBFmTXgCjQntZ/9WzQFvdrvCrKaQMnqtQG0Gj9q+NgLPHuwWJZV2s6pKM7S6fSYNj/O4pOJUBSFYDBYEmZFPxgMjukHAgGCwSCGIX+GxwJSgM1wjlUBtnsww1m3PYSqwFOfeiMN0f0MQ+ZT7jwwYdP3/oc5f83VWMJCV3QsYZVWRU4ng7lBnux6kse6HuPpnqfpSfdUHDdUoyTIVjWv4sT6EwkZR9bqwnKE41DYsZPcBleU5TdsIPfKeuy4G95CoFDwxdzeskA9+eb5FOrmkgnUkbGD5Mbb41wIEFkUNUEglEHXU0AcqzBMPtVPNjU85g4A5QSiMaoamqhqaHRFWkMTscZG1zY0TmsAWqdgYw/mRoTZoJvsgSzWUN7dR2UCFENFqwmg1/j3sQG0aj9qRL7cDwbTNMlkMqTTadLpdIVfXlZMByPYimiaVhJjwWCw5AcCgYrk9/tH5f1+P4YhF3/MBKQAm+EcqwIM4K3ffIwXdw/zpbcez3tOb9//Cd85FzqfhUvv5GPxF/jTjj+VDj18+cPUBUcHppwuhBDsSe3h2Z5nebrnaZ7ueZreTOX+c7qic1zdcaxsWsnKxpWsbFpJlX9693ncH0IIrK4uchs3klu/odRTZnV3j6praQEKTfOwOpaRb5pPLtJERomQTCskB/OIcYSIu0oqSSCYxufPoGpJHDuOmRsim+ijkM3st53BWBWx+kZiDQ3EGpqI1TdS1djolTVNW1gN4QjsRN4VaEVhNpR3/aHchGE0SugKerUrxrQqP1q13xVpXl6v9qMYR8bih5mMZVlks9kKUZbJZMhms6Xyff1cLofjjL+oY7JomlYSY/smn883rh0rGYaBdoQshjnakAJshnMsC7Dv/HUbN/5xA6d21PKL95++/xPWfBYe+29Y/m6eO/1qrvrTVQBoisZz734OTT1y/8gIIdid3M0zPc/wdM/TPN/7/KgeMoAF1Qs4uelkVjSuYGXjSloik4/CPZ1YQ0NuD9mGjeQ2bCC/aSP5bdthjBVvis+HsWAR9sKTMGctJBebRdZXTTIpiPdlSfRlMfPjr5QTTg7dlyEQymL4UkASx4qTzwySifdj5vY/L8gfChOrbyDa4Imy+gZiRb+hkVCsCmUa5v4I08GK57GHPGE2lMMeymENe2WJwqRibKohvSTOtKoyoVblQ4v50ap8UqQdBoQQFAqFkhgrCrSin8vlyOfz5HK5MVNhoijMrwFN00pibN9ULNd1vWTL/fKyYtI0bcy8pmkV6WifPycF2AznWBZgncNZVt/yIIoCT37yXJpi+xk22nw//OQfoKYd8W9r+ft7/54tQ1toCDbw4OUPTk2jDyFdqS6e2/scz+19jud7n2d7fPuoOk2hJlY0rmB543JWNK5gUc0idHVmrLBzcjnyW14lt3ED+Q0byW3cSH7jRpzM2D1YenMzgcWL8S1aDB2LKNS3kzGqSQwWSPRlife74iw9wepEIQSKUiAYzREIZtCMDIgkdmGYfGaI9HA/+XRyv23XdJ1oXQPRunqi9Q2uWKtvIFbn2mhdPb7g1PeiCdvBjhewhz1R5iXXd0WbMCfXA6OG9JIYK7dqzIfmJTVkyAUDU4jjOBQKhZJIy+fzo1Lx+Fi2mEzTpFAoHJLeuNeCoiijBJmqquP6qqqiKMq4/kSpeL/ye5fbE088kblzJ7Hg6wCQAmyGcywLMIC33fEYz+8anlxQ1lwCbp0LwoGPrOcXPY/xpSe/xIkNJ/J/F/3f1DT4MDKQHeCF3hd4bu9zrO1dy4bBDdj7RJsO6SFOaDiBFY0rOKnhJE5sOJGYb+Z8b4TjYO7Z44mxTeQ2byK/cRPmnj1j1lcMA9+CBQQWLcS/aDH+xYvR2ueTUSMk+3Nuj1n/iDhL9OewJ4jrBeALOoRjBQx/Ft1IgUhiFeLk04OkhwdIDw0ixP5fXP5weESk1dWX+Q1E6+uJ1NZh+KZmB4UiQghE1sKKF7DjeTcNl9mEWz5ZkYaqoEU9MVYUZhEvH/WNHAtLoXYkYllWhSgrT2OVWZY1ypb7tm2XyvbN27Y97YJvIi6++GJWrVp1SK8pBdgM51gXYN97dDtf/P16Tppdze8+OIkoxd8+B7rXwtu+g7Xsbfxkw084uelkjq8//rC3darJmBle7n+ZF3pf4IW+F3ip9yWS5ujem/lV8zmp8SROajiJ5Q3Laa9qPyKCwx4IdjJJfvNmV5ht2kx+s5vG6y3TqqrwL1qEf+FC/IsWunbhQtRIlHS8QKJ/X2GWJd6fI7ufOVaKqhCuNgjFTPzBLJqWBpLYhQSFzBCp4X5SA/3kM+lJfa5gNEa0roFIXZ0rzGrriNbVE6mtJ1pX54q0KV4wUBRpdqJQEmR2fESc2Um33Embk99SUHHjomkRT5hFDLSoDzXiQ4saFVYN6lKsHaU4joPjONi2XZEsyyqVl9fZt8zdRskZMy+EmDAVGc9fuHAhra2th/TzSgE2wznWBVh/Ks/rbvoLliO479qzWNqyn2fw50/DE7fDyivhLV+fmkYeIdiOzdb4Vtb2rmVt71pe7HuRXcldo+rFfDFOqD+BExpO4IT6Ezix/kSqA9VT3+DXiHAczK4u8ps2ueJs02bymzZR2LkTxvlPW29udsXYggVuWrgA//z5qGF3z9FCziI5kPMEWs4VaEWRNpDD3k/PkO7XiNUFCFcp+EM5dD0NShrHTFDIDZMZHiA50E9yoH+/oTaKBMIRInX1RGtdQVaRalwbjMamfOWjsB3spImdyOMUxVrSTY4n0uxUwQ27cSBvERXUsCfWIgZa2BNmRT9sVPiKX5OrPiVHJFKAzXCOdQEG8K8/fo77Xu7hqjPa+fxb9tOTtelP8NMroGo2XLfO3ek+l4BEJzQunZoGH0EMZAd4qe8lXux7kbV9a3ml/xVy9ugo4nOicyoE2eLaxfj2sz3RkYqTz1PYupX8li3kNm8mv2UL+S2vjrkSs4jR2opvoSfKFizEv2A+/nnzSsIM3BWK6XiBxECWpNdjlux3hVmiP0tqOL9foeEP6cTqg0Rq/YRiDoYvh6qkEE4KMx8nEx8gNeim5ED/hPtvlqMZBpGaWiK1dYRr6ojW1hKuqXPLvPJITR1GYOrDbwhb4KRNV5ylPHGWMvexBeykichObq/ICjRlRJgVU0h3y0IGalj3rJcP6SiGKkWb5LAjBdgMRwoweGRzH1d+72liAZ2nP/1GAhOtzipk4MvzwczA+x6CWSvh6ytgcBv881+g7dCO8c80TMdk89Bm1vWt46W+l1jXv44diR2j6hmqwaKaRSyrX8bxdcezrH4Z86rmHdErSfeHnUiUxFj+1ZFk9/ePe47e2oJ/3nz88+fjWzAf//wF+OfPQ6saHQ7ENh2Sg17v2UCO5IDbi1bM5/YXgBUIRAxidQGitQEitX6CUdCNLAopHCtJNjnkCrShAZKeUMsm4pN+Br5giLAnysLVNSN+qcwt903T/onCclyxljJLoq2UT3l+2sTxjk96rtq+6Apq0BVjakgf7QeLfmVSAnJ4VDJ5pACb4UgB5m4kfdZtD9E5nOX/XXESl61om/iEX7wX1v8OzvwIvOGz8MUat/zv/gPO+djhb/AMI56P83L/y7zU9xIv9buiLJ4f/VIP6kGW1i7lhPoTOK7uOI6rO445sTkzbj7ZvlhDQxSKgmzLq+S3biW/bSt23/jCTKurwz9vHr558/DPn4evYx7+eR3oLS3jhqcoDW8WxdlArjTcmRzIkc/sv/fHH9KJ1LoCLeoJtVBMQzdyQAozFyc9NERqyF0skCqmwYFJhd8oovv9rkCrriVcXV0SZuGaGsJVNYSrawhVVxOKVaPp07fq1inYOGlzRJhlrFLeyYzk7bI89mt4pSmg+DXUQKUoU4M6akBz/UC579ZVPKsGNNBl79uxghRgMxwpwFy+/pctfHXNZk7rqOXn+4sJtu5X8Ov/D2rnw7t/5faAAVz+QzjurYe/sTOcYpDYV/pf4eX+l3l54GXWD6wfta8lQMSIsKR2SUmQHVd3HHNjc2e8KAOwh4fJb9tG/tVXKWzd5gqzrVsnHMpUgkF87e34O9rxtXfg63CTv6O9YjhzLPJZi+RAdkSkDboCrZhy+9lfEkAzVLf3rMbv9aIFiNb6idQG8AcFCilyqTipocGSQEsPFwXbEKmhwQMSauDuOhCuqiZcXU2oqoZQVTWhqmrCVdWEqqsJV9UQjFURqqpGn+YI7kIIRMHByZo4acu1GctLJk7W87PuMZG1SmUH3du2L6riCjSf5lq/J9j8Xpnf9Yu2vEzxaag+1yo+FdUvBd2RjBRgMxwpwFy6425MMEfAgx89h3kNkfEr55Nw23yw83DOJ+CRW9zyd/wUllw0NQ0+yrAdm+3x7bw88DIv97/MhoENbBraRN4ePZE8bIRZXLOYJbVLWFK7hKV1S5lfNR9DOzq2T3HSafLbd1DYtpX8tm2uONu+jcLOXWCOL5L0xkZPkLXjm9uOr30uvvZ2fG1tKJMQJoWcVRJlqcEygebZ9CSDsAajBpEaV6SVbO2I7wsIcsk4qeFBMsNDpIaGyMRdcZYZHiIdHy5ZcYBhBfzhMKFYNaGqKkKxaoKxmCvYPIEWjFYRisUIxqoIRmOoR1CEdmE5ODlXkImc7Yk0a6Ss6OdshGednFc3ZyEK9oEtRpgsCiVBpvg0VMO1iqGiGF55yXq+oaLo6sgxvXjMK9fL/FKZApoqh2APACnAZjhSgI1w9Q+e4cGNvfzL2fP41EX7mVD/k3fA5vvAH4N8wi2TAuyQYjom24a3sX5gvZsG17N5cPOYk/wN1WBB9QKW1C5hce1iFtcsZlHtohkVo2x/CNOksHsPhR3bKWzfTmHHDvLbt1PYvgN7YGD8EzUNo22WK8bmznXTnLn42uditLSgTHKIz7YcUkM5UoN5kkNFkZYfEWuDOazCJASTAqGoryTQwjV+ItV+L+8nXO0mTVPIppKjRFnGS27ZMJn4EJlEHGeMXQ8mbodCIBxxe89iMU+cVRGMxQhGR1IgGiUYdQXbdM1dmwzCEQjTdgVZ3hNleRuRt12xli/LFzzr5UXB8wvF5By6HrkDRVNQNE+Q6SPiTNHUkWOad0xTXL9Ypipl1qtfLPN8lH3qqa5FVVAUvONeAFVFAYXKYwpuwvWVirIyyr8nCu5eqtFDu/BICrAZjhRgI6xZv5f3/fBZYgGdxz95LhH/BC+mtT+B3/5rZZkUYIcdy7HYHt/OxsGNbBjcwMbBjWwc3EiyMHZ0+dZwK4tqF7G4ZnFJmLVF246KIcxy7Hh8RJDt2EFh504KO3ZS2LEDkZ1gyE/X8c2ahdHuibI5c/DNmY0xew5G2yxU3+RfGEII8hmrJNJSQzmSQ/mKfGoojzPJOVKBsFESY0VhFqn2E6pyxVu4yk/AC8AqhCCXTpGJD5ONx8kkhskUbSJB1hNs2UScTDJBLpXc74brY6FqOoFIZEScRaIEo1EC0RjBSJRANOqWhaMEIhECETevH8BzPFIQjiiJMacozEynTKB5x8yyctMpS17ectz6ljOS93w8/7D03B1hVF+2gMhph3ZrNynAZjhSgI1gO4LzvvoI2/rTfObi4/j/zpwgMn52CL68AJyyic1SgE0LQgi60l1sHHBF2abBTWwa2kR3euy5VEE9yILqBSysWcjC6oWurVlIbaB2ilt++BFCYPX2lsRYYccOCrt2Ye7aSWHnLsREe/8pCnpLM77ZI6LMN7sNo202vtltqFVVB9wbJBxBNmWWxFh6OE9qaEScpYbdsv3FQyuiagqhKh/hKq/nrMrv5X2EqvyujfkJRioj5TuOTS6VcgVZIu7ZBNlknGwyQTaRcG0xJRKTjqs2FrrP7wqycAR/OFLp71sWCuMPuykQiqD7/Udsr9uhQAgBthgRZrYA00HYDsIaKccWCHvECktU+o57rrAFOALhjBzHGSlHuN/D8jLhCFeQC9y8EOAAQrg63fFkinc+eOXFc/ZVMUKMFHlO1flzCS1vPKTPTgqwGY4UYJX85KldfOrudbRWBXjk43+HoU3QU/Kjy2Br2R6Q7/gJ1C2AXU9AoguizRCb5aVWCNZUdktLDivxfJzNQ5vZPLS5JMpeHXqVgjO26KgL1JXE2ILqBcyvns/8qvlEfBPMB5zBCMfB2ruXws5dbo/Zrp2Yu3ZR2LWbwu7diHF2ASiiRiIYs2fja5uF0TbbHeZsa8Noa8NobUUNBg+uXV5PWnrYE2RlwiwdL9oC2eTk5qQBqKpCMOYJs5iXqvwjfsxHqMpHMOrDFxi759vM58gmk+RSSbJeL1o2mSRXFGmpJPl0imwqSS6VIpdMkEulJrWt1IRt17QRURYK4w+F8AXLfM/6Q2F8wRD+YBBfKIQv6CZ/KIQRCKDO4BAvkrGRAmyGIwVYJTnT5sxbH6Q/VeBrVyzn0hWzxq/87Pfh99eN5DUf2BP0KOhBV4jFWqG2A9pOhdmnuaJtnNACkkOL5VjsSuxi8/BmtgxtKaU9qbH3ggRoDjczv3o+C6o8UVY9n3lV845aYQauCLIHBijs2o25uyjKdmHu2k2hc8+EITSKaHV1GLNmYcxqdYc5i6m1FaOlZb+rNveHbTtk4gXS8TyZ4QKp4TyZeJ50ouDauGuzBxgpX/epBKOuKCvaoh+MGoSiI74/bKBOMGlcOA6FXJZcUZSlUuTSKfJp1+bSKfKpMj+dJp8p2vSBz2ubAMMfwBcM4gsGMQJBfIEyP+jm3fLAiPUHMLy84fe7vr+Y/EfUIoZjESnAZjhSgI3m9ge38F/3b2ZJc5T7rj1r/O5/Kw9/+SI8fdeI8NKDbjDW2nmQ6nUj5Ce6IDPBCytY44kxT5DNWgm+1/ZykhwYGTPD1uGtbBl2BdnW4a1sHd5Kb7Z33HMaQ43Mq5o3kqpdWxuoPaqHjACcbBazs5PCnj2Yu/dg7tnj+nv2YHZ24qRS+72GVlWFPqsVo6XVFWWeMDNaW9Cbm9Hr68eNeXYg2LZDNmGSjufJJgpkEgUyiTyZeNEvlETbpBYRlKEobnDboiALRnwEI0apLBAxCJb5gbCBpk/uMwkhsPJ5cp4gy6VTFDIZ8pk0ec8Wyv1shkI2Sz6bcf1Mhnwmg2MfRPT/SaLpOoY/gB4IYPj86H4/us/n+j4fuj8w4vt86D4/umGUfM1njJQZPjTDh2YY6IbhWTevGQaa7llNOyTfi6MBKcBmOFKAjWY4U+CMWx4kU7D54dWncvaiholPGNoB2x6BpmXQciKMFQ7BzEGy2xVjiU7o3QC7n4bO52Df+FeKBs3LRkRZ2ylQ0y6HL6eBeD7O1uGtvDr8akmUbY1vpT87vqCO+WJ0VHXQHmunvaqdjqoOOmIdzI7OPmpCZUyEEAInkXAFWmcnZmcnZmeXa/fswezuxkmOvWiiAsPAaGrCaG5Gb2nxbDNGcwt6UyNGczNaTc0hfRkXchbZZIFMwnTFWtIVaEU/myyQTZpkk4VJBbYd82MFNFekhY2SKCv3/WG9VOYPGQTCOr7XECHfMs2SICvksq6fy1LIZjFzOQrZLIWcK97MfB4z55V71sy55QXPmvncQS1gOJSomoaq62i67goz3UDVNVRNR9M8q+ulMlXT0HQdRdVQNRVV1dxraFqpTFE1VNWNeaaoKoqqunnVFXxuuYKCUvrOFctRlJFFkN7fafefMKVUNHvZSTTMaT+kz0EKsBmOFGBj84V7X+H7j+3g1I5afv4vrzt8PRq2CT0vuWJs91Ow6ylIdo2uF24cEWOzT4WW5eALHZ42SfZLPB9ne3w72+Pb2Rbfxrb4NrYOb6Ur1YUYZ7xLUzTaom20x9qZE5tTYRtDjUfdysyJsJNJzK5uzK5OzK4urO5uzK4ut6ynB6u3d9wNz8tRDAO9qQm9uQmjqRm9qQmjqRG9sdEtb3T9A1nNOenPYDvkUq4YyyZMMsmCm08VrVk6nku7/sG+7RQFfCGdQMjAH9Lxhz1bzHvHfEEdf1DHF/Js0D022V63ySCEwDZNzHzOS3msfB4zl8Mq5DHNgpvP57EKBbcsn8c2C6W8ZZpYhTy2Z81CAds0S8kyC55184ezF2+qOO99H+LEN154SK8pBdgMRwqwsekazvL6/3qYguXwv1efyjn76wU7lAzvhj1Pw+5nXNv9Ejj7BOBUNGhYAq3LoXWFK8ial4FxcBOfJYeGnJVjZ2In2xPb2RHfwY7EDrbHXT9jjT+pPaAFmB2bzdzoXObE5jAnOoc5sTnMjs4+5sQZgLAsrN5ezJ4ezO5uV6B192Du7cHq2Yu5twe7f2DSPTFadfWIIGtoGJ0aXav6/YfvMzmCfNYilzJLgixb9L18Pm2Sy5jk0pbrp80DHhYdC91Q8XmCzBfQRvzyfMDzAzpGQMMX0DD8Or6gZwMa2jRtMi4cB9uyvGRiWyaOZWGZrrVNE9u2cWwLx3LtSN7CsW03OTaO7eDYNsKxR8ptG8dxEI6DEK4t5T3fXRHpuLsdOO7SR+GMlLkNFZ4Z+V4W/RPecD5zT1h+SJ+LFGAzHCnAxuc/f7+e/3l0O8e1xPj9h8+ccLLtYcXMQveLbi/Znqddm9o7up6iQeNSV4y1nOQKsqbjITB6Y2fJ1CKEoDfTy47EDnYmdlakPck9WGL8//B9qo/Z0dnMjs12bXQ2bZE22qJtzIrMwqfNvBhThwJRKGD19WHu3Yu1dy9mdw/W3r1Yfb2Ye3tdv7d34lAb+6DGYuj19aWk1deh1zd4+Tq0ujrXr6lBmaLYXpZpk8+4wi2fschninYMP2tRyHr5rIWZO3ST+MHtiTP8mpsCepmvYfg0dL9nfSqGX0P3aZ5VMXyugDN8Gtq+eUNF96loctujA0IKsBmOFGDjM5gucPZtD5HKW3z9nSt4y0mt090kFyHcuWTda6FrLXS94PrpvrHrV8+F5hPcOWrNJ7jCrHqunFN2hGA5Fl2prpIg25Xcxa7kLvYk99CZ7JxQnCkoNIWbSoKsLdLGrOgsZkXcVB+sP+Z6z8oRQmAPD2P19mH1uoLM6utz832V6UCEGnhira4Ora4Wva4eva4WraYWrbYGvdb19bpatNpatOpqlGlYMeg4gkKZKCvkXL+Qsz3r5bO2K9jyNmbOPW7mvTp5Gyt/aIXcRGiGim64YqwoyjQvX+krI2W6iqoraJprVc09Xm5VTUFVFddqaslXNK+sOMdLVVBUN3SJorrnuPO/RqLeK4obGV8pRsinGCl/5HOUC8micNV9h/Y7IAXYDEcKsIkpbtI9ty7EA9efM3FcsOmkKMqKYqxnHfS8DIlxwiv4otC4xO0xazxuJEWmcKhVsl8sx6I73c3uxO4KYbYntYc9yT1jbmBejk/10RppLaVZkVm0hl2/OdxMQ7ABTcaHchcOxONYAwNYff1Y/f3YA64t5t2yAazBQTiIbY+0qiq0mho3VVej1VSjV+Q9W1VVSpPZw3MqcByBlbcxCzamJ84qk1XyrYLj+gUbq2Bj5Z0Rv+C41iy3jjekd3Tz+n9czPFnTRDW6CCQAmyGIwXYxKTzFmff9hAD6QJfunQZ73nd3Olu0oGRGYS9L7tirGcd7F0HvRtHzykrEqp3RVnDEmhYDPWLXD/SKHvMjjCEEAzmBktibE9yD7uTu+lKd9GV6qIn3YMtJhYKuqLTFG6iJdxCa6SVlnALzeFmN4WaaYm0EDZkSJRyhONgx+PYg4NY/QPYgwNY/QNYA/3Yg0PYQ4NYg0PYg4NuiscP+l5qODwiyqqrUGOeOIvF0KpiqLEYWqyqzI+hRiJo0eik9/g8ErAtB9t0XEFm2timg2254qxYbltlyXSwLYFtOTi2l7cFjuXZku/gePWE45UXrS3c+WBe3p3P5YpN4aURH3dxjRdFXwj3969oKd9NaYwo+CAFmGQMpADbPz94bDufv3c9tWEfD370HKpDM3zOjW3CwFboXe+lDa4d3M64ESsDVVC/GBoWubZ+kRtAtmbu2GE3JNOO5VjszeylM9lJZ6qTrnQXnUnX9qR7JiXQAKJGlKZwU0mYNYWa3BRuKvlHc1Da14qwLHcYdHAQe2gYe3gYe2gIe3jIyw9hDXl+PI4dj+MkEq851IMaCqFGo2ixKGo0hhqNoEWinkCLoEYiqJEoaiSMFo2ihiOo4XApaZEwSigk52QdIoQQh/xZSgE2w5ECbP8ULIc3f/1vbOlN8a7T5nDTZSdMd5MOD4UM9G+Cvetd27fZtUM7YLztVFTdjVFWt6Ay1c6DaIuM8H8EYzs2fdk+ulJddKe76U53l3rOejKuQBtvk/N9CRthGkONNIWaaAw10hBsoCHUUPKL9liIg3YoELaNnUjgxOOuYCvZBHYigZ2I45T8BE4i7h5Lpfa7hdQBoSiukCsKs1BoJIVDKMEgasgrDwZRQ0G3LOD5gQBqMIQaCqIGAiiBAIrfjxoMohzle1xOBVKAzXCkAJscT24b4B13PYmiwN0fWM3y2dXT3aSpw8zBwKuVoqz/VbdsojlIesAVZzUdriCr7fD8DqiaDfoM70k8Bkib6VJvWVGY9WZ62Zvey96MmyYr0gBq/DXUBetKAq3kB12/PlhPfbCeiBGRL+eDRJgmdiqFk0hgJ1M4yQR2IunaVAonlcZJJrHTI76TSrnH0ulSmkwctteK4vePCLOAH9Xnd4WZ34/q96GU8j4Unw/V50MxXL+UDGPEGgaKoY/4uuuj6yi6gaJroGklX9E0KJarqpv3rKJ5dVUViuVH2HdSCrAZjhRgk+f6n6/lNy90smxWjN998Ey06QpLcaTgOG50/4Etrhgb2OoJtS0wvAsmGt5SVIi2QvUcdxizeq5n57h+tAW0mTOH5VgmY2ZcUZbZS2+ml95ML33ZPtdm+kq+Od68wzHwqT7qgnXUBepcW+bXBmqpDdRSE6ihNlBLtb8aXZXflUOJEAKRy+F4osz2RJnIZnEyGTelMyN+NouTSSOyOdfPZt262SxOLoeTzbjH8nkwJ/89OCJRVXc+bFGQFfP7RsMvijXPb/rEJ6h+22WHtClSgM1wpACbPH3JPOd+5WESOYsvvOV4rjyjfbqbdORimxDf7c4rG9zmDmOW+/tZvYeiuZuWV7Xtk2a7NtYKgWq5MGCGIIRgOD9Mb6aXgewAfdk++rP9pVSeT5vpA7q2gkK1v5qaQE2FKKsJ1FDjr6E6UE2tv5bqQDXVfjcF9eAR15txrCAsCyeXR+RzONnciC3kEfk8Tj6PyBcq87k8wiwgCqZnCzgF14qC6VrLQpgFsCy3zLIQZpm1LTAthG0jbNutZ3l5y3JXth7GXr/mL3yBmisuP6TXlAJshiMF2IHxoyd38pnfvkzQ0Lj3w2eyoFFOPj5ghHA3Kh/eBcM7XUFW9Id3uTsBTKa3xAi5QizaArFZrl9M0WaINLurN+W8oxlFzsoxkBtgIOulXKUdyg8xmB1kMDfIcH543K2fJsKn+qj2V1MVqCqJsiq/68d8Mar8VVT5qoj5Xb9YFtACUrgdxbgrGh2wbTcKvmWD4wk2cI85XtgMsY/vXmDE7hMVX6+rQzvE71gpwGY4UoAdGI4jeO/3nubRV/tZ2hLj7g+cQcCQcZQOKY7jRvqP73F70eJ7ytJuN2WHJnkxBcL1I4Is6qVwoyvOIo0jvj8qe9RmGJZjMZwfZig3xEBugOHccEmYDeWGSnYoP1TKH8hQ6L4YqkHMFyPqixLze9YXK6WoL0rEFyFqREd8X5So4fpSwEkOJVKAzXCkADtwehM5LvzvvzGYLvBPq9v53CXHT3eTjj3MrBt4Ntnt2kSnZz0/udcVcZMIs1BCD3iCrMFNoXoI15X5DW4+VA+hWrcHTr5MZxRCCLJWluH88EjKuTaej5MoJIjn48QLcdd6ZYl8YsIdCSaLruiEfWEiRoSw4dqIb8QPG2FCRoiwHiZsjE4hPUTQCLpWDqMe80gBNsORAuzgeGhjL//0g2cA+MgbF3H2onpWzKmZ5lZJKnAcyPRDssdNqZ4RP90LqT7P9kIhdeDX1wMQqoNgrSvIQrUj+WA1BGvcFCjzg9WgH74NnyWHByEEGStDIp9wBVkhQbKQLImzpJkkkU+QMlMkCglShRQpM0WykCRZSJIyUzjjhXI5SBQUgnqQkBEipIcIGa4omygF9IBrtUDJL5b7NT8BLYBf96zml7skHOFIATbDkQLs4Pnivev53mPbS/l7PrSaE9uqp69BkoOnkBkRY+k+SPe7NjNQlu93BV1mAOwD2zewAj3oCrFAVVkqz8fAHxuxJT/q+r6IjK82wygKuFQhRdpMkzSTpAtpUqaXLyRJm2k3WWnSBc+aaTJmpnQsY2X2u/3UoURX9ZIYC+gBfJoPv+avsAHNLfepPtd6vqEZFWWGapTsWL6u6uiqjqEaY/q64uY1VTum9zct57W+v+XaYcmM5RNvWkJjzM9df93GYLrA8zuHCBgaCqBrKmGfRtivEzQ01GM9ZMWRji8EvnY3btn+EMLtMcsMumIsOwiZIdfPDLjz03LDrq1Iw4BwV4Ams+7w6UG3N+IKMl8E/EU/6vq+CPjCI8eKvi/sJiPsfl4jOOLrQSnqDiOKopSGEV8rjnDIWTkyVoaMmSmJsrSZJmtl3WRmR3wrW6qTt/PkrBw5K0fWzrrWypbKcnauYo6c5VikHLc370hCVVQ0RSsJM13V0VQNTfHSGH7xHFVRXV8dXabihpYo5hVcX1EUFJSSLQrA8rLicLDC6L/1iqLw5o43s6p51ZQ+p/0x7QLsjjvu4Mtf/jLd3d0cf/zxfO1rX+Oss84at/4jjzzC9ddfzyuvvEJraysf//jHueaaayrq/PrXv+Yzn/kMW7duZf78+dx4441cdlll/I/93VcIwRe+8AXuuusuhoaGOO200/jmN7/J8cePzDfK5/P8+7//Oz/96U/JZrOce+653HHHHbS1tR2ipyOZCJ+ucs058/nzKz0Mpgt8/t7149YN+zRCfp2IXyfk04j4daIBNx8J6ET8BtHASFl4n7ohv07EpxPya0fuhuDHCori9UZF3dhlk8VxXGGWi4+TiscSkE+M2HLf8eYhFVIHN2w6EUaoLAW9tK8fcMXamNZLRhA0n5f372MDbgBeze+uTpVzmA4YVVHdYUcjBMFDf33bscnb+VLKWbmKfMEuVNiKMqeAaZulvOm4frHcdMySbznWSH2ngOVYmI5bXu6PtV2WIxwc4bymBRVTzXF1x0kBVs7Pf/5zrrvuOu644w5Wr17Nt7/9bd70pjexfv165syZM6r+9u3bueiii3jf+97Hj3/8Yx577DE+8IEP0NDQwN///d8D8MQTT3DFFVfwpS99icsuu4y7776byy+/nEcffZTTTjtt0ve97bbb+OpXv8oPfvADFi1axH/+539y3nnnsWnTJqLRKADXXXcd9957Lz/72c+oq6vjox/9KBdffDHPPfccmibH7qeKv1/ZRtdwFst2F8Q7QmDZgnTBKq1KThds0gWbvmT+Nd/Pp6uEfBohQyPg0wj5NIKGRtCnEzRUQj6dgKHi1zUChlbmqxV5n6biN1TP7pPXVQxNxdBVDE3Bpx15UaBnHKo6MlfsYBDCXXxQSEE+6aZCCvJevlAsS3spNdrPp8DMuKmQqYzHViyfMpQyoeaJsnJxpvvd45pRWaYaXpmv7LiXV/WRMlX3bLGu7vqq7vn75j1f1UHVRq5RXqbqboy6Yv4o/J3QVI2Q6gm8IwBHOCVRZgnX2o6NLWxMx8R27JJQs4VdOlbuW46FQGA7No5wsMVoK4RAIEriTgiBg1ORF4gRW+6XzaQqD4tSXn583ZG3WGta54CddtpprFy5kjvvvLNUtnTpUi699FJuvvnmUfVvuOEG7rnnHjZs2FAqu+aaa3jxxRd54oknALjiiitIJBLcd999pToXXnghNTU1/PSnP53UfYUQtLa2ct1113HDDTcAbm9XU1MTt956K+9///uJx+M0NDTwox/9iCuuuAKArq4uZs+ezR//+EcuuOCCST0DOQfs8CGEIGc6pPIWmYLlWZt03vVTOdcmc25K5c1SPpW3yORt0gWLdN4iXbApWId/a5CJMDTFFWWaK8p0VUX3ynRVQS+Vu76uKmiqe1xTlVJeVxXUsryquFZTFTTPVz1fVRjxS3VBVRRvqAA0tcxX3Doobh3VC0hdrK9Q9EHBHRooHWckgLVSypeVM3Ie++SVimsWn1hZ/X2u5R31ykeecfE+5fl9/XGPj1FWeWSM48JBNbOoVgbFzKBYGVQ7j2pmUSw3qV5SvDLVzqFYXir3S2UFFDvvJivnWS8/g3osJoNQVFA0hKqVhFmxrOR7x0p1FBWhaF4Edc31vXol30sjx1QExWupgIpQlLK62j754vkKUF6muNcpfdFV3C+z6rYVKspQFK+8GNl9xArvuPetr4z87uVF6VhZ3dIvUPnx4nXY5z6UysU++THPGXW8PF/2cxtVZ58KY+X3K7YnPh6atZRw/eiOndfCjJ0DVigUeO655/jEJz5RUX7++efz+OOPj3nOE088wfnnn19RdsEFF/Dd734X0zQxDIMnnniCj3zkI6PqfO1rX5v0fbdv305PT0/Fvfx+P+eccw6PP/4473//+3nuuecwTbOiTmtrK8uWLePxxx8fV4Dl83ny+ZFemEQiMWY9yWtHURSCPo2gTwNe+8o303bI5G1SBYtswSJbcMgULDKmTa5gkynYZE2brGfzlk3OdMiZnrVs8qZDvtxaDgXLIe+lQrHMdtj3XyPTFpi2DRxAaAfJDEYDIl46NCg4+LDwY+LHxIeJT7Fci1WWtzC8vIFVKvNhomOXykq+l3RsdMXCwPaO2ejetQzFRsPx8q5vYLllinsdFad0TMdGw8anjP99V4QDwjnqhKXk0PPU8Z/ltH/46HQ3o4JpE2D9/f3Ytk1TU1NFeVNTEz09PWOe09PTM2Z9y7Lo7++npaVl3DrFa07mvkU7Vp2dO3eW6vh8Pmpqasa9zljcfPPNfOELXxj3uOTIxdBUqkIqVaGpiexuOwLTdsWYaRWtoGA7WI6DZbvHLa+eaQsszzrCLbMdgeWIEevVtx2BLQS27VqneNzzbccdynWEW7doi+VCCBxR9CnVGSlzfQGeL3Acd3igaIV3vHgNdzihPD9yPhTzoqJcAOybpywgtle/vIzya45Tt3hspP7o0rHqVg6FjH/f8Rh1VOzn+L7V93t9DTCwCGIB+246dDjHQyZs237uq5QEmYOGjY6DWibS3HKndFwty6sVxxyUfcpVRCmvlJWpFbZ4rijVV/apUyxTECiK8MoFStk9in0/xfMo8928KN1DKUtqWVnxGso+ZWpZebFvq/x6lI6NlJfXd4+7eZTK/KjjZT+08rLyemPlK88b+aGP7vsS+8nvy/6/uJb/yBthmvZJ+PvOaxFCTDjXZaz6+5ZP5pqHqs6+7K/OJz/5Sa6//vpSPpFIMHv27AmvKTk2cYcFNRnpXyKRSF4ji6e7AWMwbcu56uvr0TRtVG9Rb2/vqJ6nIs3NzWPW13Wdurq6CesUrzmZ+zY3NwPst06hUGBoaGjcOmPh9/uJxWIVSSKRSCQSybHFtAkwn8/HySefzJo1ayrK16xZwxlnnDHmOaeffvqo+vfffz+rVq3CMIwJ6xSvOZn7dnR00NzcXFGnUCjwyCOPlOqcfPLJGIZRUae7u5uXX3553PZLJBKJRCKRACCmkZ/97GfCMAzx3e9+V6xfv15cd911IhwOix07dgghhPjEJz4h3vOe95Tqb9u2TYRCIfGRj3xErF+/Xnz3u98VhmGIX/3qV6U6jz32mNA0Tdxyyy1iw4YN4pZbbhG6rosnn3xy0vcVQohbbrlFVFVVid/85jdi3bp14p3vfKdoaWkRiUSiVOeaa64RbW1t4oEHHhDPP/+8eMMb3iBOOukkYVnWpJ9BPB4XgIjH4wf1DCUSiUQikUw9r/X9Pa0CTAghvvnNb4q5c+cKn88nVq5cKR555JHSsSuvvFKcc845FfUffvhhsWLFCuHz+UR7e7u48847R13zl7/8pVi8eLEwDEMsWbJE/PrXvz6g+wohhOM44nOf+5xobm4Wfr9fnH322WLdunUVdbLZrPjQhz4kamtrRTAYFBdffLHYtWvXAX1+KcAkEolEIpl5vNb3t9wLcpqRccAkEolEIpl5vNb3t9xTRSKRSCQSiWSKkQJMIpFIJBKJZIqRAkwikUgkEolkipECTCKRSCQSiWSKkQJMIpFIJBKJZIqRAkwikUgkEolkipECTCKRSCQSiWSKkQJMIpFIJBKJZIqRAkwikUgkEolkitGnuwHHOsWNCBKJxDS3RCKRSCQSyWQpvrcPdkMhKcCmmWQyCcDs2bOnuSUSiUQikUgOlGQySVVV1QGfJ/eCnGYcx6Grq4toNIqiKIfsuolEgtmzZ7N79265x+QBIp/dwSGf28Ejn93BIZ/bwSOf3cFR/tyi0SjJZJLW1lZU9cBndMkesGlGVVXa2toO2/VjsZj85TpI5LM7OORzO3jkszs45HM7eOSzOziKz+1ger6KyEn4EolEIpFIJFOMFGASiUQikUgkU4wUYEcpfr+fz33uc/j9/uluyoxDPruDQz63g0c+u4NDPreDRz67g+NQPjc5CV8ikUgkEolkipE9YBKJRCKRSCRTjBRgEolEIpFIJFOMFGASiUQikUgkU4wUYBKJRCKRSCRTjBRgRyl33HEHHR0dBAIBTj75ZP72t79Nd5OOaG6++WZOOeUUotEojY2NXHrppWzatGm6mzUjufnmm1EUheuuu266m3LE09nZybvf/W7q6uoIhUIsX76c5557brqbdcRjWRb/8R//QUdHB8FgkHnz5vHFL34Rx3Gmu2lHFH/961+55JJLaG1tRVEUfvvb31YcF0Lw+c9/ntbWVoLBIK9//et55ZVXpqexRxgTPTvTNLnhhhs44YQTCIfDtLa28t73vpeurq4DuocUYEchP//5z7nuuuv49Kc/zQsvvMBZZ53Fm970Jnbt2jXdTTtieeSRR/jgBz/Ik08+yZo1a7Asi/PPP590Oj3dTZtRPPPMM9x1112ceOKJ092UI56hoSFWr16NYRjcd999rF+/nq985StUV1dPd9OOeG699Va+9a1vcfvtt7NhwwZuu+02vvzlL/ONb3xjupt2RJFOpznppJO4/fbbxzx+22238dWvfpXbb7+dZ555hubmZs4777zSHsXHMhM9u0wmw/PPP89nPvMZnn/+eX7zm9+wefNm3vKWtxzYTYTkqOPUU08V11xzTUXZkiVLxCc+8YlpatHMo7e3VwDikUceme6mzBiSyaRYuHChWLNmjTjnnHPEtddeO91NOqK54YYbxJlnnjndzZiRvPnNbxZXX311Rdnb3vY28e53v3uaWnTkA4i77767lHccRzQ3N4tbbrmlVJbL5URVVZX41re+NQ0tPHLZ99mNxdNPPy0AsXPnzklfV/aAHWUUCgWee+45zj///Iry888/n8cff3yaWjXziMfjANTW1k5zS2YOH/zgB3nzm9/MG9/4xuluyozgnnvuYdWqVfzDP/wDjY2NrFixgu985zvT3awZwZlnnslf/vIXNm/eDMCLL77Io48+ykUXXTTNLZs5bN++nZ6enop3hd/v55xzzpHvioMgHo+jKMoB9WDLzbiPMvr7+7Ftm6amporypqYmenp6pqlVMwshBNdffz1nnnkmy5Ytm+7mzAh+9rOf8fzzz/PMM89Md1NmDNu2bePOO+/k+uuv51Of+hRPP/00//Zv/4bf7+e9733vdDfviOaGG24gHo+zZMkSNE3Dtm1uvPFG3vnOd05302YMxffBWO+KnTt3TkeTZiy5XI5PfOITvOtd7zqgjc2lADtKURSlIi+EGFUmGZsPfehDvPTSSzz66KPT3ZQZwe7du7n22mu5//77CQQC092cGYPjOKxatYqbbroJgBUrVvDKK69w5513SgG2H37+85/z4x//mJ/85Cccf/zxrF27luuuu47W1lauvPLK6W7ejEK+K14bpmnyjne8A8dxuOOOOw7oXCnAjjLq6+vRNG1Ub1dvb++o/3Qko/nwhz/MPffcw1//+lfa2tqmuzkzgueee47e3l5OPvnkUplt2/z1r3/l9ttvJ5/Po2naNLbwyKSlpYXjjjuuomzp0qX8+te/nqYWzRw+9rGP8YlPfIJ3vOMdAJxwwgns3LmTm2++WQqwSdLc3Ay4PWEtLS2lcvmumDymaXL55Zezfft2HnzwwQPq/QK5CvKow+fzcfLJJ7NmzZqK8jVr1nDGGWdMU6uOfIQQfOhDH+I3v/kNDz74IB0dHdPdpBnDueeey7p161i7dm0prVq1in/8x39k7dq1UnyNw+rVq0eFOtm8eTNz586dphbNHDKZDKpa+frSNE2GoTgAOjo6aG5urnhXFAoFHnnkEfmumARF8bVlyxYeeOAB6urqDvgasgfsKOT666/nPe95D6tWreL000/nrrvuYteuXVxzzTXT3bQjlg9+8IP85Cc/4Xe/+x3RaLTUg1hVVUUwGJzm1h3ZRKPRUXPlwuEwdXV1cg7dBHzkIx/hjDPO4KabbuLyyy/n6aef5q677uKuu+6a7qYd8VxyySXceOONzJkzh+OPP54XXniBr371q1x99dXT3bQjilQqxauvvlrKb9++nbVr11JbW8ucOXO47rrruOmmm1i4cCELFy7kpptuIhQK8a53vWsaW31kMNGza21t5e1vfzvPP/88v//977Ftu/TOqK2txefzTe4mr2FlpuQI5pvf/KaYO3eu8Pl8YuXKlTKcwn4Axkzf//73p7tpMxIZhmJy3HvvvWLZsmXC7/eLJUuWiLvuumu6mzQjSCQS4tprrxVz5swRgUBAzJs3T3z6058W+Xx+upt2RPHQQw+N+XftyiuvFEK4oSg+97nPiebmZuH3+8XZZ58t1q1bN72NPkKY6Nlt37593HfGQw89NOl7KEII8dp0okQikUgkEonkQJBzwCQSiUQikUimGCnAJBKJRCKRSKYYKcAkEolEIpFIphgpwCQSiUQikUimGCnAJBKJRCKRSKYYKcAkEolEIpFIphgpwCQSiUQikUimGCnAJBLJAaEoCr/97W+nuxmSSTAVP6sf/OAHKIqCoihcd911h/VeV111Vele8jsomelIASaRSCpebIZh0NTUxHnnncf3vve9UfvrdXd386Y3vWlS151JL8rPf/7zpWdQnh544IHpblrFz6c8XXjhhdPdNABisRjd3d186UtfOqz3+e///m+6u7sP6z0kkqlC7gUpkUgAuPDCC/n+97+Pbdvs3buXP/3pT1x77bX86le/4p577kHX3T8Xzc3N09zSw8fxxx8/SnDV1taOqlcoFCa/39shovjzKcfv909pG8ZDUZQp+V5UVVVRVVV12O8jkUwFsgdMIpEA7su8ubmZWbNmsXLlSj71qU/xu9/9jvvuu48f/OAHpXrlvVqFQoEPfehDtLS0EAgEaG9v5+abbwagvb0dgMsuuwxFUUr5rVu38ta3vpWmpiYikQinnHLKKNHT3t7OTTfdxNVXX000GmXOnDmjNqnes2cP73jHO6itrSUcDrNq1Sqeeuqp0vF7772Xk08+mUAgwLx58/jCF76AZVkTPgNd12lubq5IPp+Pq666iksvvZSbb76Z1tZWFi1aBMC6det4wxveQDAYpK6ujn/5l38hlUqVrlc876abbqKpqYnq6upSOz72sY9RW1tLW1sb3/ve9yb98ylPNTU1peNbtmzh7LPPJhAIcNxxx7FmzZpR13j88cdZvnw5gUCAVatW8dvf/hZFUVi7dm2pzvr167nooouIRCI0NTXxnve8h/7+/v22b1/y+Twf//jHmT17Nn6/n4ULF/Ld734XgIcffhhFUfjzn//MihUrCAaDvOENb6C3t5f77ruPpUuXEovFeOc730kmkznge0skMwEpwCQSybi84Q1v4KSTTuI3v/nNmMe//vWvc8899/CLX/yCTZs28eMf/7gktJ555hkAvv/979Pd3V3Kp1IpLrroIh544AFeeOEFLrjgAi655BJ27dpVce2vfOUrrFq1ihdeeIEPfOAD/Ou//isbN24sXeOcc86hq6uLe+65hxdffJGPf/zjpeHSP//5z7z73e/m3/7t31i/fj3f/va3+cEPfsCNN9540M/iL3/5Cxs2bGDNmjX8/ve/J5PJcOGFF1JTU8MzzzzDL3/5Sx544AE+9KEPVZz34IMP0tXVxV//+le++tWv8vnPf56LL76YmpoannrqKa655hquueYadu/efdBtcxyHt73tbWiaxpNPPsm3vvUtbrjhhoo6yWSSSy65hBNOOIHnn3+eL33pS6PqdHd3c84557B8+XKeffZZ/vSnP7F3714uv/zyA27Te9/7Xn72s5/x9a9/nQ0bNvCtb32LSCRSUefzn/88t99+O48//ji7d+/m8ssv52tf+xo/+clP+MMf/sCaNWv4xje+ceAPRCKZCRyuncQlEsnM4corrxRvfetbxzx2xRVXiKVLl5bygLj77ruFEEJ8+MMfFm94wxuE4zhjnltedyKOO+448Y1vfKOUnzt3rnj3u99dyjuOIxobG8Wdd94phBDi29/+tohGo2JgYGDM65111lnipptuqij70Y9+JFpaWsZtw+c+9zmhqqoIh8OldMoppwgh3OfT1NQk8vl8qf5dd90lampqRCqVKpX94Q9/EKqqip6entJ5c+fOFbZtl+osXrxYnHXWWaW8ZVkiHA6Ln/70p+O27corrxSaplW0LRwOiy9+8YtCCCH+/Oc/C03TxO7du0vn3HfffRXP/8477xR1dXUim82W6nznO98RgHjhhReEEEJ85jOfEeeff37FvXfv3i0AsWnTpjHb9v3vf19UVVVVlG3atEkAYs2aNWOe89BDDwlAPPDAA6Wym2++WQBi69atpbL3v//94oILLhh1/mS/VxLJkYycAyaRSCZECIGiKGMeu+qqqzjvvPNYvHgxF154IRdffDHnn3/+hNdLp9N84Qtf4Pe//z1dXV1YlkU2mx3VA3biiSeW/OIco97eXgDWrl3LihUrxpyfBfDcc8/xzDPPVPR42bZNLpcjk8kQCoXGPG/x4sXcc889pXz5HKsTTjihYt7Xhg0bOOmkkwiHw6Wy1atX4zgOmzZtoqmpCXDnlanqyGBDU1MTy5YtK+U1TaOurq702cbj7/7u77jzzjsryoqff8OGDcyZM4e2trbSsdNPP72i7qZNmzjxxBMJBAKlslNPPbWiznPPPcdDDz00qqcK3KHj4tDr/li7di2apnHOOedMWK/8Z9zU1EQoFGLevHkVZU8//fSk7imRzDSkAJNIJBOyYcMGOjo6xjy2cuVKtm/fzn333ccDDzzA5Zdfzhvf+EZ+9atfjXu9j33sY/z5z3/mv/7rv1iwYAHBYJC3v/3tFAqFinqGYVTkFUUpDTEGg8EJ2+w4Dl/4whd429veNupYuQDZF5/Px4IFC8Y8Vi60YGJhWl4+1ueY6LONRzgcHrdtQogJ2zBee/c9z3EcLrnkEm699dZR12tpaZmwfeXs7+dTpPw5HOxzkUhmKlKASSSScXnwwQdZt24dH/nIR8atE4vFuOKKK7jiiit4+9vfzoUXXsjg4CC1tbUYhoFt2xX1//a3v3HVVVdx2WWXAe58rh07dhxQu0488UT+53/+p3SffVm5ciWbNm0aV7AcCo477jj+93//l3Q6XRJnjz32GKqqTrqn6FC2ZdeuXXR1ddHa2grAE088UVFnyZIl/N///R/5fL7Us/fss89W1Fm5ciW//vWvaW9vL616PRhOOOEEHMfhkUce4Y1vfONBX0ciOZqRk/AlEgngrlrr6emhs7OT559/nptuuom3vvWtXHzxxbz3ve8d85z/9//+Hz/72c/YuHEjmzdv5pe//CXNzc1UV1cD7mrGv/zlL/T09DA0NATAggUL+M1vfsPatWt58cUXede73nXAvRzvfOc7aW5u5tJLL+Wxxx5j27Zt/PrXvy6Jjs9+9rP88Ic/5POf/zyvvPIKGzZs4Oc//zn/8R//cfAPaB/+8R//kUAgwJVXXsnLL7/MQw89xIc//GHe8573lIYfDyXFn095Kq5OfOMb38jixYt573vfy4svvsjf/vY3Pv3pT1ecX3zO//Iv/8KGDRtKvZAw0lv2wQ9+kMHBQd75znfy9NNPs23bNu6//36uvvrqUUJ6Itrb27nyyiu5+uqr+e1vf8v27dt5+OGH+cUvfnGInoZEMvORAkwikQDwpz/9iZaWFtrb27nwwgt56KGH+PrXv87vfvc7NE0b85xIJMKtt97KqlWrOOWUU9ixYwd//OMfS3OevvKVr7BmzRpmz57NihUrAFe01dTUcMYZZ3DJJZdwwQUXsHLlygNqq8/n4/7776exsZGLLrqIE044gVtuuaXUzgsuuIDf//73rFmzhlNOOYXXve51fPWrX2Xu3Lmv4QlVEgqF+POf/8zg4CCnnHIKb3/72zn33HO5/fbbD9k9yin+fMrTmWeeCYCqqtx9993k83lOPfVU/vmf/3nUis9YLMa9997L2rVrWb58OZ/+9Kf57Gc/C4wMy7a2tvLYY49h2zYXXHABy5Yt49prr6WqqqpiHttkuPPOO3n729/OBz7wAZYsWcL73vc+0un0IXgSEsnRgSLGmjwgkUgkkqOe//u//+Of/umfiMfjk563tS8/+MEPuO666xgeHj60jZsARVG4++67ufTSS6fsnhLJoUb2gEkkEskxwg9/+EMeffRRtm/fzm9/+1tuuOEGLr/88oMWX0Xi8TiRSGRUXLFDzTXXXDPmCk2JZCYie8AkEonkGOG2227jjjvuoKenh5aWFi699FJuvPHGccNyTIZkMsnevXsBqK6upr6+/lA1dxS9vb0kEgnAXZW578pUiWQmIQWYRCKRSCQSyRQjhyAlEolEIpFIphgpwCQSiUQikUimGCnAJBKJRCKRSKYYKcAkEolEIpFIphgpwCQSiUQikUimGCnAJBKJRCKRSKYYKcAkEolEIpFIphgpwCQSiUQikUimGCnAJBKJRCKRSKaY/x+tnmtP0a1dewAAAABJRU5ErkJggg==", "text/plain": [ "
" ] @@ -266,7 +277,46 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 33, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "OX001=Tedlar\n", + "OX002=ST504\n", + "OX003=EVA\n", + "OX004=AAA polyamide backsheet\n", + "OX005=Helioseal_101_dry\n", + "OX006=Helioseal_101_wet\n", + "OX007=LPO3_dry\n", + "OX008=LPO3_wet\n", + "OX009=Nagase_dry\n", + "OX010=Nagase_wet\n", + "OX011=Oppanol_B_200\n", + "OX012=EVA\n", + "OX013=polyolefin elastomer (POE)\n" + ] + } + ], + "source": [ + "fpath = os.path.join(DATA_DIR, \"O2permeation.json\")\n", + "with open(fpath) as f:\n", + " data = json.load(f)\n", + "f.close()\n", + "\n", + "material_list = ''\n", + "for key in data:\n", + " if 'name' in data[key].keys():\n", + " material_list = material_list + key + \"=\" + data[key]['name'] + '\\n'\n", + "material_list = material_list[0:len(material_list)-1]\n", + "print(material_list)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 34, "metadata": {}, "outputs": [ { From fedbb0e1250d7619b39ceab500be98ed7b6705f1 Mon Sep 17 00:00:00 2001 From: MDKempe <58960264+MDKempe@users.noreply.github.com> Date: Thu, 19 Sep 2024 18:30:20 -0600 Subject: [PATCH 037/109] C:\Users\mkempe\Documents\GitHub\PVDegradationTools\pvdeg --- .../Tools-Edge Seal Oxygen Ingress.ipynb | 24 +++++++++---------- 1 file changed, 11 insertions(+), 13 deletions(-) diff --git a/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb b/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb index 3ca8df83..51f4ed29 100644 --- a/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Tools-Edge Seal Oxygen Ingress.ipynb @@ -26,7 +26,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 1, "metadata": {}, "outputs": [], "source": [ @@ -36,18 +36,16 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ "import os\n", - "from pathlib import Path\n", "import pvdeg\n", "import pandas as pd\n", "from pvdeg import DATA_DIR\n", "import matplotlib.pyplot as plt\n", "import numpy as np\n", - "import seaborn as sns\n", "import json" ] }, @@ -66,7 +64,7 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 3, "metadata": {}, "outputs": [ { @@ -86,7 +84,7 @@ }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 4, "metadata": {}, "outputs": [ { @@ -111,7 +109,7 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -152,7 +150,7 @@ }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -187,7 +185,7 @@ }, { "cell_type": "code", - "execution_count": 30, + "execution_count": 7, "metadata": {}, "outputs": [ { @@ -215,7 +213,7 @@ }, { "cell_type": "code", - "execution_count": 31, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -237,7 +235,7 @@ }, { "cell_type": "code", - "execution_count": 32, + "execution_count": 9, "metadata": {}, "outputs": [ { @@ -277,7 +275,7 @@ }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -316,7 +314,7 @@ }, { "cell_type": "code", - "execution_count": 34, + "execution_count": 11, "metadata": {}, "outputs": [ { From f0c1d3a189f12a1c6cb51602cb0b45ca73b3f52d Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Thu, 19 Sep 2024 18:37:08 -0600 Subject: [PATCH 038/109] fix 1d diffusion string indexing --- pvdeg/diffusion.py | 8 ++++---- 1 file changed, 4 insertions(+), 4 deletions(-) diff --git a/pvdeg/diffusion.py b/pvdeg/diffusion.py index 31780222..e40f26df 100644 --- a/pvdeg/diffusion.py +++ b/pvdeg/diffusion.py @@ -88,24 +88,24 @@ def esdiffusion( H2O = json.load(user_file) user_file.close() - if edge_seal[0,2]=="OX": + if edge_seal[0:2]=="OX": esp = O2.get(edge_seal) if printout: print("Oxygen ingress parameters loaded for the edge seal.") else: - if edge_seal[0,1]=="W": + if edge_seal[0:1]=="W": esp = H2O.get(edge_seal) if printout: print("Water ingress parameters loaded for the edge seal.") else: print("Edge seal material not found") - if encapsulant[0,2]=="OX": + if encapsulant[0:2]=="OX": encp = O2.get(encapsulant) if printout: print("Oxygen ingress parameters loaded for the encapsulant.") else: - if encapsulant[0,1]=="W": + if encapsulant[0:1]=="W": encp = H2O.get(encapsulant) if printout: print("Water ingress parameters loaded for the eencapsulant.") From cbe0680389e879bff3a46d6413adb75305ce20c8 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Thu, 19 Sep 2024 18:53:47 -0600 Subject: [PATCH 039/109] Fix: test/data/test-scenario.json --- tests/data/test-scenario.json | 8 ++++---- 1 file changed, 4 insertions(+), 4 deletions(-) diff --git a/tests/data/test-scenario.json b/tests/data/test-scenario.json index d6413068..387888f8 100644 --- a/tests/data/test-scenario.json +++ b/tests/data/test-scenario.json @@ -14,10 +14,10 @@ "Fickian": true, "Ead": 29.43112031, "Do": 0.129061678, - "Eas": 32.3137806, - "So": 87.81142774, - "Eap": 61.7449009, - "Po": 97917899126 + "Eas": 16.6314948252219, + "So": 0.136034525059804, + "Eap": 49.1083457348515, + "Po": 528718258.338532 }, "temp_model": "sapm", From b4e93b2635029d903dbfd32d4c2a80f2b36124f1 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Thu, 19 Sep 2024 19:22:40 -0600 Subject: [PATCH 040/109] Fix: test_read_material_bad --- pvdeg/utilities.py | 17 ++++++++++------- 1 file changed, 10 insertions(+), 7 deletions(-) diff --git a/pvdeg/utilities.py b/pvdeg/utilities.py index 4f74469e..342e302c 100644 --- a/pvdeg/utilities.py +++ b/pvdeg/utilities.py @@ -518,13 +518,16 @@ def _read_material(name, fname="O2permeation.json"): f.close() print('work') if name is None: - material_list = '' - print('working') - for key in data: - if 'name' in data[key].keys(): - material_list = material_list + key + "=" + data[key]['name'] + '\n' - material_list = material_list[0:len(material_list)-1] - return [*material_list] + return list(data.keys()) + + # what was the point of this + # material_list = '' + # print('working') + # for key in data: + # if 'name' in data[key].keys(): + # material_list = material_list + key + "=" + data[key]['name'] + '\n' + # material_list = material_list[0:len(material_list)-1] + # return [*material_list] mat_dict = data[name] return mat_dict From 21a48531bd37438f9d474b83281426cbfb4e829e Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Thu, 19 Sep 2024 19:27:34 -0600 Subject: [PATCH 041/109] Fix: Run tests and cleanup --- pvdeg/utilities.py | 6 ++++-- 1 file changed, 4 insertions(+), 2 deletions(-) diff --git a/pvdeg/utilities.py b/pvdeg/utilities.py index 342e302c..9c5f2151 100644 --- a/pvdeg/utilities.py +++ b/pvdeg/utilities.py @@ -516,11 +516,13 @@ def _read_material(name, fname="O2permeation.json"): with open(fpath) as f: data = json.load(f) f.close() - print('work') + if name is None: return list(data.keys()) - # what was the point of this + # Mike Added + # broke test + # =========== # material_list = '' # print('working') # for key in data: From 655414c29bc94c19e9ab2c39f172a308b820a46c Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 20 Sep 2024 18:41:45 -0600 Subject: [PATCH 042/109] Top Level import for ScenarioGeospatialScenario --- pvdeg/__init__.py | 2 +- pvdeg/scenario.py | 65 +- .../Scenario - Geospatial.ipynb | 1105 ++------- ...rm Mountain Prefferential Downselect.ipynb | 2196 +---------------- .../Scenario - Single Location.ipynb | 348 +-- .../Scenario - Temperatrure.ipynb | 8 +- 6 files changed, 479 insertions(+), 3245 deletions(-) diff --git a/pvdeg/__init__.py b/pvdeg/__init__.py index 66135977..0b770fc6 100644 --- a/pvdeg/__init__.py +++ b/pvdeg/__init__.py @@ -12,7 +12,7 @@ from . import humidity from . import letid from . import montecarlo -from . import scenario +from .scenario import Scenario, GeospatialScenario from . import spectral from . import symbolic from . import standards diff --git a/pvdeg/scenario.py b/pvdeg/scenario.py index 2f1df3bc..57397d5f 100644 --- a/pvdeg/scenario.py +++ b/pvdeg/scenario.py @@ -16,16 +16,13 @@ import matplotlib.pyplot as plt from collections import OrderedDict from copy import deepcopy -from typing import List, Union, Optional, Tuple, Callable +from typing import List, Union, Optional, Tuple, Callable, overload from functools import partial import pprint from IPython.display import display, HTML import cartopy.crs as ccrs import cartopy.feature as cfeature -### premade scenario with locations of interest. Ask Mike? -# TODO: geospatial reset weather and addLocation from gids. - class Scenario: """ @@ -1193,27 +1190,40 @@ def addLocation( bbox_gids = pvdeg.geospatial.apply_bounding_box(geo_meta, **bbox_kwarg) geo_meta = geo_meta.loc[bbox_gids] + + # Downselect by Region + # ====================================================== + # string to list whole word list or keep list toList = lambda s: s if isinstance(s, list) else [s] if country: countries = toList(country) + self._check_set(countries, set(geo_meta["country"])) geo_meta = geo_meta[geo_meta["country"].isin(countries)] + + if state: states = toList(state) states = [ pvdeg.utilities._get_state(entry) if len(entry) == 2 else entry for entry in states ] + + self._check_set(states, set(geo_meta["state"])) geo_meta = geo_meta[geo_meta["state"].isin(states)] + + if county: if isinstance(county, str): county = toList(county) + self._check_set(county, set(geo_meta["county"])) geo_meta = geo_meta[geo_meta["county"].isin(county)] - # we don't downsample weather data until this runs - # because on NSRDB we are storing weather OUT of MEMORY with dask + # ====================================================== + + geo_meta, geo_gids = pvdeg.utilities.gid_downsampling( geo_meta, downsample_factor ) @@ -1533,7 +1543,7 @@ def coords_tonumpy(self) -> np.array: return coords - def geospatial_data(self) -> tuple[xr.Dataset, pd.DataFrame]: + def get_geospatial_data(self) -> tuple[xr.Dataset, pd.DataFrame]: """ Extract the geospatial weather dataset and metadata dataframe from the scenario object @@ -1548,7 +1558,7 @@ def geospatial_data(self) -> tuple[xr.Dataset, pd.DataFrame]: Returns: -------- - (weather_data, meta_data): (xr.Dataset, pd.DataFrame) + (weather_data, meta_data): tuple[xr.Dataset, pd.DataFrame] A tuple of weather data as an `xarray.Dataset` and the corresponding meta data as a dataframe. """ # downsample here, not done already happens at pipeline runtime @@ -1557,6 +1567,26 @@ def geospatial_data(self) -> tuple[xr.Dataset, pd.DataFrame]: ) return geo_weather_sub, self.meta_data + # @dispatch(xr.Dataset, pd.DataFrame) + def set_geospatial_data(self, weather_ds: xr.Dataset, meta_df: pd.DataFrame ) -> None: + """ + Parameters: + ----------- + weather_ds : xarray.Dataset + Dataset containing weather data for a block of gids. + meta_df : pandas.DataFrame + DataFrame containing meta data for a block of gids. + + Modifies: + ---------- + self.weather_data + sets to weather_ds + self.meta_data + sets to meta_df + """ + self.weather_data, self.meta_data = weather_ds, meta_df + + def addJob( self, func: Callable = None, @@ -1580,7 +1610,6 @@ def addJob( set flag to get a userWarning notifying the user of the job added to the pipeline in method call. ``default = False`` """ - # check if we can do geospatial analyis on desired function try: pvdeg.geospatial.template_parameters(func) except ValueError: @@ -1590,10 +1619,6 @@ def addJob( geo_job_dict = {"geospatial_job": {"job": func, "params": func_params}} - # # UNTESTED - # if func_params: - # geo_job_dict.update(func_params) - self.pipeline = geo_job_dict if see_added: @@ -1740,7 +1765,8 @@ def getValidRegions( f"self.geospatial should be True. Current value = {self.geospatial}" ) - discard_weather, meta_df = Scenario._get_geospatial_data(year=2022) + # discard_weather, meta_df = Scenario._get_geospatial_data(year=2022) + discard_weather, meta_df = self._get_geospatial_data(year=2022) if country: meta_df = meta_df[meta_df["country"] == country] @@ -1972,6 +1998,17 @@ def plot_USA( fpath if fpath else [f"os.getcwd/{self.name}-{self.results[data_from_result]}"] fig.savefig() + + def _check_set(self, iterable, to_check: set): + """Check if iterable is a subset of to_check""" + if not isinstance(iterable, set): + iterable = set(iterable) + + if not iterable.issubset(to_check): + raise ValueError(f"All of iterable: {iterable} does not exist in {to_check}") + + + def format_pipeline(self): pipeline_html = "
" if "geospatial_job" in self.pipeline: diff --git a/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb b/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb index 9b47deb8..805dcdce 100644 --- a/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb @@ -14,7 +14,8 @@ "metadata": {}, "source": [ "## Define Geospatial Scenario Object\n", - "Scenario is a general class that can be used to replace the legacy functional pvdeg analysis approach with an object orented one. ``Scenario`` can preform single location or geospatial analysis. The scenario constructor takes many arguments but the only required one for the following use cases is ``geospatial``. Choose ``geospatial = True`` to preform geospatial analysis or ``geospatial = False`` to preform a single location scenario. The ``name`` attribute is visible in when we display the entire scenario and is present in the file of saved information about the scenario." + "\n", + "To preform geospatial analysis we can create a `GeospatialScenario` object. Alternatively, to preform single location analysis use `Scenario`. Scenario and GeospatialScenario are generalized classes that can be used to replace the legacy functional pvdeg analysis approach with an object orented one." ] }, { @@ -23,9 +24,8 @@ "metadata": {}, "outputs": [], "source": [ - "geospatial_standoff_scenario = pvdeg.scenario.Geospatial_Scenario(\n", + "geospatial_standoff_scenario = pvdeg.GeospatialScenario(\n", " name='standoff geospatial',\n", - " geospatial = True,\n", ")" ] }, @@ -46,19 +46,9 @@ "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/.conda-envs/pvdeg_env/lib/python3.10/site-packages/xarray/core/dataset.py:271: UserWarning: The specified chunks separate the stored chunks along dimension \"phony_dim_1\" starting at index 500. This could degrade performance. Instead, consider rechunking after loading.\n", + "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/dataset.py:274: UserWarning: The specified chunks separate the stored chunks along dimension \"phony_dim_1\" starting at index 500. This could degrade performance. Instead, consider rechunking after loading.\n", " warnings.warn(\n", - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1155: UserWarning: Gids Added - [449211 449212 450161 450162 450163 450164 451112 451113 451114 451115\n", - " 452064 452065 452066 452067 452068 453015 453016 453017 453018 453019\n", - " 453020 453965 453966 453967 453968 453969 453973 453974 453975 454915\n", - " 454916 454917 454918 454919 454920 454922 454923 454924 454925 454926\n", - " 455867 455868 455869 455870 455871 455872 455873 455874 455875 455876\n", - " 455877 456818 456819 456820 456821 456822 456823 456824 456825 456826\n", - " 456827 456828 457768 457769 457770 457771 457772 457773 457774 457775\n", - " 457776 457777 458719 458720 458721 458722 458723 458724 458725 458726\n", - " 459670 459671 459672 459673 459674 459675 459676 460610 460611 460612\n", - " 460613 460614 460615 461552 461553 461554 461555 461556 462496 462497\n", - " 462498 462499 463455 464426]\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1237: UserWarning: Gids Added - [449212 454915 460611]\n", " warnings.warn(message, UserWarning)\n" ] } @@ -90,8 +80,8 @@ "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1183: UserWarning: standoff added to pipeline as \n", - " {'geospatial_job': }\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1626: UserWarning: standoff added to pipeline as \n", + " {'geospatial_job': {'job': , 'params': {}}}\n", " warnings.warn(message, UserWarning)\n" ] } @@ -113,37 +103,25 @@ "output_type": "stream", "text": [ "Name : standoff geospatial\n", - "\u001b[1;32mGEOSPATIAL = True\u001b[0m\n", "Pipeline : \n", - " geospatial_job\n", - "0 \n", + " geospatial_job.job\n", + "0 \n", "Results : Pipeline results : \n", "Pipeline has not been run\n", - "('gids : [449211 449212 450161 450162 450163 450164 451112 451113 451114 '\n", - " '451115\\n'\n", - " ' 452064 452065 452066 452067 452068 453015 453016 453017 453018 453019\\n'\n", - " ' 453020 453965 453966 453967 453968 453969 453973 453974 453975 454915\\n'\n", - " ' 454916 454917 454918 454919 454920 454922 454923 454924 454925 454926\\n'\n", - " ' 455867 455868 455869 455870 455871 455872 455873 455874 455875 455876\\n'\n", - " ' 455877 456818 456819 456820 456821 456822 456823 456824 456825 456826\\n'\n", - " ' 456827 456828 457768 457769 457770 457771 457772 457773 457774 457775\\n'\n", - " ' 457776 457777 458719 458720 458721 458722 458723 458724 458725 458726\\n'\n", - " ' 459670 459671 459672 459673 459674 459675 459676 460610 460611 460612\\n'\n", - " ' 460613 460614 460615 461552 461553 461554 461555 461556 462496 462497\\n'\n", - " ' 462498 462499 463455 464426]')\n", + "'gids : [449212 454915 460611]'\n", "'test modules :'\n", - "scenario weather : Size: 44MB\n", - "Dimensions: (time: 17520, gid: 104)\n", + "scenario weather : Size: 2TB\n", + "Dimensions: (time: 17520, gid: 2018267)\n", "Coordinates:\n", - " * gid (gid) int64 832B 449211 449212 450161 ... 463455 464426\n", + " * gid (gid) int64 16MB 0 1 2 3 ... 2018264 2018265 2018266\n", " * time (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31T...\n", "Data variables:\n", - " temp_air (time, gid) float32 7MB dask.array\n", - " wind_speed (time, gid) float32 7MB dask.array\n", - " dhi (time, gid) float32 7MB dask.array\n", - " ghi (time, gid) float32 7MB dask.array\n", - " dni (time, gid) float32 7MB dask.array\n", - " relative_humidity (time, gid) float32 7MB dask.array\n", + " temp_air (time, gid) float64 283GB dask.array\n", + " wind_speed (time, gid) float64 283GB dask.array\n", + " dhi (time, gid) float64 283GB dask.array\n", + " ghi (time, gid) float64 283GB dask.array\n", + " dni (time, gid) float64 283GB dask.array\n", + " relative_humidity (time, gid) float64 283GB dask.array\n", "Attributes:\n", " full_version_record: {\"rex\": \"0.2.80\", \"pandas\": \"2.0.0\", \"numpy\": \"1.23...\n", " package: rex\n", @@ -169,218 +147,26 @@ "execution_count": 6, "metadata": {}, "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/distributed/node.py:182: UserWarning: Port 8787 is already in use.\n", + "Perhaps you already have a cluster running?\n", + "Hosting the HTTP server on port 37481 instead\n", + " warnings.warn(\n" + ] + }, { "name": "stdout", "output_type": "stream", "text": [ - "Dashboard: http://127.0.0.1:8787/status\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "Dashboard: http://127.0.0.1:37481/status\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n" ] } @@ -769,162 +555,31 @@ " stroke: currentColor;\n", " fill: currentColor;\n", "}\n", - "
<xarray.Dataset> Size: 6kB\n",
-       "Dimensions:    (latitude: 14, longitude: 17)\n",
+       "
<xarray.Dataset> Size: 164B\n",
+       "Dimensions:    (latitude: 2, longitude: 3)\n",
        "Coordinates:\n",
-       "  * latitude   (latitude) float32 56B 39.37 39.41 39.45 ... 39.81 39.85 39.89\n",
-       "  * longitude  (longitude) float32 68B -106.4 -106.4 -106.3 ... -105.8 -105.8\n",
+       "  * latitude   (latitude) float32 8B 39.61 39.85\n",
+       "  * longitude  (longitude) float32 12B -106.4 -106.2 -105.9\n",
        "Data variables:\n",
-       "    T98_inf    (latitude, longitude) float64 2kB nan nan nan nan ... nan nan nan\n",
-       "    x          (latitude, longitude) float64 2kB nan nan nan nan ... nan nan nan\n",
-       "    T98_0      (latitude, longitude) float64 2kB nan nan nan nan ... nan nan nan\n",
+       "    x          (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n",
+       "    T98_0      (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n",
+       "    T98_inf    (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan\n",
        "Attributes:\n",
-       "    long_name:  Standoff dataset
" + " long_name: Standoff dataset" ], "text/plain": [ - " Size: 6kB\n", - "Dimensions: (latitude: 14, longitude: 17)\n", + " Size: 164B\n", + "Dimensions: (latitude: 2, longitude: 3)\n", "Coordinates:\n", - " * latitude (latitude) float32 56B 39.37 39.41 39.45 ... 39.81 39.85 39.89\n", - " * longitude (longitude) float32 68B -106.4 -106.4 -106.3 ... -105.8 -105.8\n", + " * latitude (latitude) float32 8B 39.61 39.85\n", + " * longitude (longitude) float32 12B -106.4 -106.2 -105.9\n", "Data variables:\n", - " T98_inf (latitude, longitude) float64 2kB nan nan nan nan ... nan nan nan\n", - " x (latitude, longitude) float64 2kB nan nan nan nan ... nan nan nan\n", - " T98_0 (latitude, longitude) float64 2kB nan nan nan nan ... nan nan nan\n", + " x (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n", + " T98_0 (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n", + " T98_inf (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan\n", "Attributes:\n", " long_name: Standoff dataset" ] @@ -949,7 +604,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 8, "metadata": {}, "outputs": [], "source": [ @@ -960,25 +615,27 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "## Limited Geospatial Functionality\n", - "Only the following functions are currently supported for pvdeg geospatial analysis\n", + "## Example Geospatial Functionality\n", + "Many functions are supported for geospatial analysis, here are a few.\n", "- ``pvdeg.standards.standoff`` \n", "- ``pvdeg.humidity.module`` \n", - "- ``pvdeg.letid.calc_letid_outdoors``" + "- ``pvdeg.letid.calc_letid_outdoors``\n", + "\n", + "See the Geospatial Templates tutorial for an example on this." ] }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 10, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/.conda-envs/pvdeg_env/lib/python3.10/site-packages/xarray/core/dataset.py:271: UserWarning: The specified chunks separate the stored chunks along dimension \"phony_dim_1\" starting at index 500. This could degrade performance. Instead, consider rechunking after loading.\n", + "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/dataset.py:274: UserWarning: The specified chunks separate the stored chunks along dimension \"phony_dim_1\" starting at index 500. This could degrade performance. Instead, consider rechunking after loading.\n", " warnings.warn(\n", - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1155: UserWarning: Gids Added - [474405 474406 474407 474408 474409 474410 474411 474412 474413 474414\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1237: UserWarning: Gids Added - [474405 474406 474407 474408 474409 474410 474411 474412 474413 474414\n", " 474415 474416 474417 474418 474419 474420 474421 474422 474423 475420\n", " 475421 475422 475423 475424 475425 475426 475427 475428 475429 475430\n", " 475431 475432 475433 475434 475435 475436 475437 475438 476435 476436\n", @@ -993,14 +650,14 @@ " 481539 481540 481542 481543 481544 482557 482558 482559 482560 482561\n", " 482562 482564 482565]\n", " warnings.warn(message, UserWarning)\n", - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1183: UserWarning: module added to pipeline as \n", - " {'geospatial_job': }\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1626: UserWarning: module added to pipeline as \n", + " {'geospatial_job': {'job': , 'params': {}}}\n", " warnings.warn(message, UserWarning)\n" ] } ], "source": [ - "geospatial_humidity_scenario = pvdeg.scenario.Geospatial_Scenario(\n", + "geospatial_humidity_scenario = pvdeg.GeospatialScenario(\n", " name = 'humidity scenario',\n", " geospatial = True\n", ")\n", @@ -1019,16 +676,16 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 11, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/.conda-envs/pvdeg_env/lib/python3.10/site-packages/distributed/node.py:182: UserWarning: Port 8787 is already in use.\n", + "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/distributed/node.py:182: UserWarning: Port 8787 is already in use.\n", "Perhaps you already have a cluster running?\n", - "Hosting the HTTP server on port 37307 instead\n", + "Hosting the HTTP server on port 40703 instead\n", " warnings.warn(\n" ] }, @@ -1036,406 +693,140 @@ "name": "stdout", "output_type": "stream", "text": [ - "Dashboard: http://127.0.0.1:37307/status\n", + "Dashboard: http://127.0.0.1:40703/status\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n" + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n" ] } ], @@ -1445,7 +836,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -1821,176 +1212,176 @@ " * longitude (longitude) float32 36B -105.4 -105.3 ... -105.1 -105.1\n", " * time (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31...\n", "Data variables:\n", + " RH_surface_outside (time, latitude, longitude) float64 24MB 76.96 ... 58.81\n", " RH_back_encap (time, latitude, longitude) float64 24MB 76.96 ... 44.67\n", - " RH_front_encap (time, latitude, longitude) float64 24MB 42.21 ... 31.69\n", " RH_backsheet (time, latitude, longitude) float64 24MB 76.96 ... 51.74\n", - " RH_surface_outside (time, latitude, longitude) float64 24MB 76.96 ... 58.81
  • " ], "text/plain": [ " Size: 96MB\n", @@ -2021,13 +1412,13 @@ " * longitude (longitude) float32 36B -105.4 -105.3 ... -105.1 -105.1\n", " * time (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31...\n", "Data variables:\n", + " RH_surface_outside (time, latitude, longitude) float64 24MB 76.96 ... 58.81\n", " RH_back_encap (time, latitude, longitude) float64 24MB 76.96 ... 44.67\n", - " RH_front_encap (time, latitude, longitude) float64 24MB 42.21 ... 31.69\n", " RH_backsheet (time, latitude, longitude) float64 24MB 76.96 ... 51.74\n", - " RH_surface_outside (time, latitude, longitude) float64 24MB 76.96 ... 58.81" + " RH_front_encap (time, latitude, longitude) float64 24MB 42.21 ... 31.69" ] }, - "execution_count": 11, + "execution_count": 12, "metadata": {}, "output_type": "execute_result" } @@ -2039,9 +1430,9 @@ ], "metadata": { "kernelspec": { - "display_name": "pvdeg_env", + "display_name": "rpp", "language": "python", - "name": "python3" + "name": "rpp" }, "language_info": { "codemirror_mode": { @@ -2057,5 +1448,5 @@ } }, "nbformat": 4, - "nbformat_minor": 2 + "nbformat_minor": 4 } diff --git a/tutorials_and_tools/tutorials_and_tools/Scenario - Non-uniform Mountain Prefferential Downselect.ipynb b/tutorials_and_tools/tutorials_and_tools/Scenario - Non-uniform Mountain Prefferential Downselect.ipynb index 1dcf4a84..d6a8c13a 100644 --- a/tutorials_and_tools/tutorials_and_tools/Scenario - Non-uniform Mountain Prefferential Downselect.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Scenario - Non-uniform Mountain Prefferential Downselect.ipynb @@ -20,7 +20,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 2, "metadata": {}, "outputs": [ { @@ -33,7 +33,7 @@ } ], "source": [ - "dynamic_points = pvdeg.scenario.GeospatialScenario(\n", + "dynamic_points = pvdeg.GeospatialScenario(\n", " name='dynamic-selection'\n", ")\n", "\n", @@ -54,7 +54,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 3, "metadata": {}, "outputs": [ { @@ -66,6 +66,17 @@ }, "metadata": {}, "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "(
    ,\n", + " )" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" } ], "source": [ @@ -87,7 +98,7 @@ }, { "cell_type": "code", - "execution_count": 32, + "execution_count": 4, "metadata": {}, "outputs": [ { @@ -123,21 +134,21 @@ " \n", " \n", " \n", - " 407393\n", - " 38.529999\n", - " -108.260002\n", - " 2203\n", + " 282901\n", + " 41.889999\n", + " -114.019997\n", + " 1704\n", " -7\n", " United States\n", - " Colorado\n", - " Montrose\n", + " Utah\n", + " Box Elder\n", " 2\n", " \n", " \n", - " 295746\n", - " 41.889999\n", - " -113.379997\n", - " 2537\n", + " 282903\n", + " 41.810001\n", + " -114.019997\n", + " 2093\n", " -7\n", " United States\n", " Utah\n", @@ -145,36 +156,36 @@ " 2\n", " \n", " \n", - " 462552\n", - " 37.410000\n", - " -105.860001\n", - " 2297\n", + " 282905\n", + " 41.730000\n", + " -114.019997\n", + " 1880\n", " -7\n", " United States\n", - " Colorado\n", - " Alamosa\n", + " Utah\n", + " Box Elder\n", " 2\n", " \n", " \n", - " 416313\n", - " 37.889999\n", - " -107.860001\n", - " 3061\n", + " 282907\n", + " 41.650002\n", + " -114.019997\n", + " 1903\n", " -7\n", " United States\n", - " Colorado\n", - " San Miguel\n", + " Utah\n", + " Box Elder\n", " 2\n", " \n", " \n", - " 377412\n", - " 37.250000\n", - " -109.620003\n", - " 1352\n", + " 282909\n", + " 41.570000\n", + " -114.019997\n", + " 1936\n", " -7\n", " United States\n", " Utah\n", - " San Juan\n", + " Box Elder\n", " 2\n", " \n", " \n", @@ -189,96 +200,96 @@ " ...\n", " \n", " \n", - " 368545\n", - " 38.209999\n", - " -110.019997\n", - " 1527\n", + " 559787\n", + " 37.330002\n", + " -102.099998\n", + " 1139\n", " -7\n", " United States\n", - " Utah\n", - " Wayne\n", + " Colorado\n", + " Baca\n", " 2\n", " \n", " \n", - " 310605\n", - " 41.810001\n", - " -112.660004\n", - " 1496\n", + " 559789\n", + " 37.250000\n", + " -102.099998\n", + " 1141\n", " -7\n", " United States\n", - " Utah\n", - " Box Elder\n", + " Colorado\n", + " Baca\n", " 2\n", " \n", " \n", - " 343651\n", - " 40.529999\n", - " -111.139999\n", - " 2394\n", + " 559791\n", + " 37.169998\n", + " -102.099998\n", + " 1149\n", " -7\n", " United States\n", - " Utah\n", - " Wasatch\n", + " Colorado\n", + " Baca\n", " 2\n", " \n", " \n", - " 456842\n", - " 38.849998\n", - " -106.099998\n", - " 2682\n", + " 559793\n", + " 37.090000\n", + " -102.099998\n", + " 1096\n", " -7\n", " United States\n", " Colorado\n", - " Chaffee\n", + " Baca\n", " 2\n", " \n", " \n", - " 389841\n", - " 39.889999\n", - " -109.059998\n", - " 1921\n", + " 559795\n", + " 37.009998\n", + " -102.099998\n", + " 1122\n", " -7\n", " United States\n", - " Utah\n", - " Uintah\n", + " Colorado\n", + " Baca\n", " 2\n", " \n", " \n", "\n", - "

    795 rows × 8 columns

    \n", + "

    7956 rows × 8 columns

    \n", "" ], "text/plain": [ " latitude longitude altitude tz country state \\\n", - "407393 38.529999 -108.260002 2203 -7 United States Colorado \n", - "295746 41.889999 -113.379997 2537 -7 United States Utah \n", - "462552 37.410000 -105.860001 2297 -7 United States Colorado \n", - "416313 37.889999 -107.860001 3061 -7 United States Colorado \n", - "377412 37.250000 -109.620003 1352 -7 United States Utah \n", + "282901 41.889999 -114.019997 1704 -7 United States Utah \n", + "282903 41.810001 -114.019997 2093 -7 United States Utah \n", + "282905 41.730000 -114.019997 1880 -7 United States Utah \n", + "282907 41.650002 -114.019997 1903 -7 United States Utah \n", + "282909 41.570000 -114.019997 1936 -7 United States Utah \n", "... ... ... ... .. ... ... \n", - "368545 38.209999 -110.019997 1527 -7 United States Utah \n", - "310605 41.810001 -112.660004 1496 -7 United States Utah \n", - "343651 40.529999 -111.139999 2394 -7 United States Utah \n", - "456842 38.849998 -106.099998 2682 -7 United States Colorado \n", - "389841 39.889999 -109.059998 1921 -7 United States Utah \n", - "\n", - " county wind_height \n", - "407393 Montrose 2 \n", - "295746 Box Elder 2 \n", - "462552 Alamosa 2 \n", - "416313 San Miguel 2 \n", - "377412 San Juan 2 \n", - "... ... ... \n", - "368545 Wayne 2 \n", - "310605 Box Elder 2 \n", - "343651 Wasatch 2 \n", - "456842 Chaffee 2 \n", - "389841 Uintah 2 \n", - "\n", - "[795 rows x 8 columns]" + "559787 37.330002 -102.099998 1139 -7 United States Colorado \n", + "559789 37.250000 -102.099998 1141 -7 United States Colorado \n", + "559791 37.169998 -102.099998 1149 -7 United States Colorado \n", + "559793 37.090000 -102.099998 1096 -7 United States Colorado \n", + "559795 37.009998 -102.099998 1122 -7 United States Colorado \n", + "\n", + " county wind_height \n", + "282901 Box Elder 2 \n", + "282903 Box Elder 2 \n", + "282905 Box Elder 2 \n", + "282907 Box Elder 2 \n", + "282909 Box Elder 2 \n", + "... ... ... \n", + "559787 Baca 2 \n", + "559789 Baca 2 \n", + "559791 Baca 2 \n", + "559793 Baca 2 \n", + "559795 Baca 2 \n", + "\n", + "[7956 rows x 8 columns]" ] }, - "execution_count": 32, + "execution_count": 4, "metadata": {}, "output_type": "execute_result" } @@ -289,7 +300,7 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 5, "metadata": {}, "outputs": [], "source": [ @@ -303,18 +314,29 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 6, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", + "image/png": 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", "text/plain": [ "
    " ] }, "metadata": {}, "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "(
    ,\n", + " )" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" } ], "source": [ @@ -332,7 +354,7 @@ }, { "cell_type": "code", - "execution_count": 27, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -354,1478 +376,9 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "The array tilt angle was not provided, therefore the latitude tilt of 41.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 41.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.1 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.3 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.0 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.7 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 38.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 40.9 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 37.5 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n" - ] - }, - { - "ename": "ValueError", - "evalue": "conflicting sizes for dimension 'gid': length 795 on 'gid' and length 723 on {'gid': 'x'}", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", - "Cell \u001b[0;32mIn[28], line 9\u001b[0m\n\u001b[1;32m 1\u001b[0m \u001b[38;5;66;03m# geospatial analysis now\u001b[39;00m\n\u001b[1;32m 3\u001b[0m geo \u001b[38;5;241m=\u001b[39m {\n\u001b[1;32m 4\u001b[0m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mfunc\u001b[39m\u001b[38;5;124m\"\u001b[39m: pvdeg\u001b[38;5;241m.\u001b[39mstandards\u001b[38;5;241m.\u001b[39mstandoff,\n\u001b[1;32m 5\u001b[0m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mweather_ds\u001b[39m\u001b[38;5;124m\"\u001b[39m: sub_weather,\n\u001b[1;32m 6\u001b[0m \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mmeta_df\u001b[39m\u001b[38;5;124m\"\u001b[39m: dynamic_points\u001b[38;5;241m.\u001b[39mmeta_data,\n\u001b[1;32m 7\u001b[0m }\n\u001b[0;32m----> 9\u001b[0m analysis_result \u001b[38;5;241m=\u001b[39m \u001b[43mpvdeg\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mgeospatial\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43manalysis\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[43mgeo\u001b[49m\u001b[43m)\u001b[49m\n", - "File \u001b[0;32m~/dev/PVDegradationTools/pvdeg/geospatial.py:206\u001b[0m, in \u001b[0;36manalysis\u001b[0;34m(weather_ds, meta_df, func, template, **func_kwargs)\u001b[0m\n\u001b[1;32m 202\u001b[0m mindex_obj \u001b[38;5;241m=\u001b[39m pd\u001b[38;5;241m.\u001b[39mMultiIndex\u001b[38;5;241m.\u001b[39mfrom_arrays(\n\u001b[1;32m 203\u001b[0m [meta_df[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mlatitude\u001b[39m\u001b[38;5;124m\"\u001b[39m], meta_df[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mlongitude\u001b[39m\u001b[38;5;124m\"\u001b[39m]], names\u001b[38;5;241m=\u001b[39m[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mlatitude\u001b[39m\u001b[38;5;124m\"\u001b[39m, \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mlongitude\u001b[39m\u001b[38;5;124m\"\u001b[39m]\n\u001b[1;32m 204\u001b[0m )\n\u001b[1;32m 205\u001b[0m mindex_coords \u001b[38;5;241m=\u001b[39m xr\u001b[38;5;241m.\u001b[39mCoordinates\u001b[38;5;241m.\u001b[39mfrom_pandas_multiindex(mindex_obj, \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mgid\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n\u001b[0;32m--> 206\u001b[0m stacked \u001b[38;5;241m=\u001b[39m \u001b[43mstacked\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43massign_coords\u001b[49m\u001b[43m(\u001b[49m\u001b[43mmindex_coords\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 208\u001b[0m stacked \u001b[38;5;241m=\u001b[39m stacked\u001b[38;5;241m.\u001b[39mdrop_duplicates(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mgid\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n\u001b[1;32m 209\u001b[0m res \u001b[38;5;241m=\u001b[39m stacked\u001b[38;5;241m.\u001b[39munstack(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mgid\u001b[39m\u001b[38;5;124m\"\u001b[39m) \u001b[38;5;66;03m# , sparse=True\u001b[39;00m\n", - "File \u001b[0;32m~/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/common.py:644\u001b[0m, in \u001b[0;36mDataWithCoords.assign_coords\u001b[0;34m(self, coords, **coords_kwargs)\u001b[0m\n\u001b[1;32m 641\u001b[0m \u001b[38;5;28;01melse\u001b[39;00m:\n\u001b[1;32m 642\u001b[0m results \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_calc_assign_results(coords_combined)\n\u001b[0;32m--> 644\u001b[0m \u001b[43mdata\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mcoords\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mupdate\u001b[49m\u001b[43m(\u001b[49m\u001b[43mresults\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 645\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m data\n", - "File \u001b[0;32m~/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/coordinates.py:566\u001b[0m, in \u001b[0;36mCoordinates.update\u001b[0;34m(self, other)\u001b[0m\n\u001b[1;32m 560\u001b[0m \u001b[38;5;66;03m# special case for PandasMultiIndex: updating only its dimension coordinate\u001b[39;00m\n\u001b[1;32m 561\u001b[0m \u001b[38;5;66;03m# is still allowed but depreciated.\u001b[39;00m\n\u001b[1;32m 562\u001b[0m \u001b[38;5;66;03m# It is the only case where we need to actually drop coordinates here (multi-index levels)\u001b[39;00m\n\u001b[1;32m 563\u001b[0m \u001b[38;5;66;03m# TODO: remove when removing PandasMultiIndex's dimension coordinate.\u001b[39;00m\n\u001b[1;32m 564\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_drop_coords(\u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_names \u001b[38;5;241m-\u001b[39m coords_to_align\u001b[38;5;241m.\u001b[39m_names)\n\u001b[0;32m--> 566\u001b[0m \u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_update_coords\u001b[49m\u001b[43m(\u001b[49m\u001b[43mcoords\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mindexes\u001b[49m\u001b[43m)\u001b[49m\n", - "File \u001b[0;32m~/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/coordinates.py:751\u001b[0m, in \u001b[0;36mDatasetCoordinates._update_coords\u001b[0;34m(self, coords, indexes)\u001b[0m\n\u001b[1;32m 748\u001b[0m variables\u001b[38;5;241m.\u001b[39mupdate(coords)\n\u001b[1;32m 750\u001b[0m \u001b[38;5;66;03m# check for inconsistent state *before* modifying anything in-place\u001b[39;00m\n\u001b[0;32m--> 751\u001b[0m dims \u001b[38;5;241m=\u001b[39m \u001b[43mcalculate_dimensions\u001b[49m\u001b[43m(\u001b[49m\u001b[43mvariables\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 752\u001b[0m new_coord_names \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mset\u001b[39m(coords)\n\u001b[1;32m 753\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m dim, size \u001b[38;5;129;01min\u001b[39;00m dims\u001b[38;5;241m.\u001b[39mitems():\n", - "File \u001b[0;32m~/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/variable.py:3008\u001b[0m, in \u001b[0;36mcalculate_dimensions\u001b[0;34m(variables)\u001b[0m\n\u001b[1;32m 3006\u001b[0m last_used[dim] \u001b[38;5;241m=\u001b[39m k\n\u001b[1;32m 3007\u001b[0m \u001b[38;5;28;01melif\u001b[39;00m dims[dim] \u001b[38;5;241m!=\u001b[39m size:\n\u001b[0;32m-> 3008\u001b[0m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m(\n\u001b[1;32m 3009\u001b[0m \u001b[38;5;124mf\u001b[39m\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mconflicting sizes for dimension \u001b[39m\u001b[38;5;132;01m{\u001b[39;00mdim\u001b[38;5;132;01m!r}\u001b[39;00m\u001b[38;5;124m: \u001b[39m\u001b[38;5;124m\"\u001b[39m\n\u001b[1;32m 3010\u001b[0m \u001b[38;5;124mf\u001b[39m\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mlength \u001b[39m\u001b[38;5;132;01m{\u001b[39;00msize\u001b[38;5;132;01m}\u001b[39;00m\u001b[38;5;124m on \u001b[39m\u001b[38;5;132;01m{\u001b[39;00mk\u001b[38;5;132;01m!r}\u001b[39;00m\u001b[38;5;124m and length \u001b[39m\u001b[38;5;132;01m{\u001b[39;00mdims[dim]\u001b[38;5;132;01m}\u001b[39;00m\u001b[38;5;124m on \u001b[39m\u001b[38;5;132;01m{\u001b[39;00mlast_used\u001b[38;5;132;01m!r}\u001b[39;00m\u001b[38;5;124m\"\u001b[39m\n\u001b[1;32m 3011\u001b[0m )\n\u001b[1;32m 3012\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m dims\n", - "\u001b[0;31mValueError\u001b[0m: conflicting sizes for dimension 'gid': length 795 on 'gid' and length 723 on {'gid': 'x'}" - ] - } - ], + "outputs": [], "source": [ "# geospatial analysis now\n", "\n", @@ -1849,483 +402,9 @@ }, { "cell_type": "code", - "execution_count": 29, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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    <xarray.Dataset> Size: 61kB\n",
    -       "Dimensions:    (latitude: 42, longitude: 60)\n",
    -       "Coordinates:\n",
    -       "  * latitude   (latitude) float32 168B 37.01 37.09 37.17 ... 41.49 41.65 41.89\n",
    -       "  * longitude  (longitude) float32 240B -113.9 -113.6 -113.4 ... -102.7 -102.6\n",
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    " - ], - "text/plain": [ - " Size: 61kB\n", - "Dimensions: (latitude: 42, longitude: 60)\n", - "Coordinates:\n", - " * latitude (latitude) float32 168B 37.01 37.09 37.17 ... 41.49 41.65 41.89\n", - " * longitude (longitude) float32 240B -113.9 -113.6 -113.4 ... -102.7 -102.6\n", - "Data variables:\n", - " x (latitude, longitude) float64 20kB nan nan nan ... nan nan nan\n", - " T98_0 (latitude, longitude) float64 20kB nan nan nan ... nan nan nan\n", - " T98_inf (latitude, longitude) float64 20kB nan nan nan ... nan nan nan" - ] - }, - "execution_count": 29, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "analysis_result" ] @@ -2341,31 +420,9 @@ }, { "cell_type": "code", - "execution_count": 30, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "(
    ,\n", - " )" - ] - }, - "execution_count": 30, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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xmjQRjEYjGo3mDrHV19eHVqsVrS50Oh2Dg4Po9XoGBwfR6XT09vaKz9++nU6nE41QrYEgxEJDQ6murrbacSUk7B25XG6272JCQgJnzpxBq9VO++vddGBGCamamhqAYQJDLpfz4osv8sEHH1BZWcmvfvUrHnvssWktLAQjzsTExHG37ejoAJBqUayIXq/H2dnZrPsU3PctUfNgNBpHFFi3Pq5fv05OTg5r1qxhzpw5YoRJeP+tf472nJOTE25ubsBQei8tLQ2DwSC51UtIYL6IFAxdG06cOEFJSYnU1GEFZpyQ8vPzu0M0yOVynnvuOfLy8vjss8/48ssv+e53v2ubRZqB4uJiwLQo04YNG7h+/ToHDhzgpZdesvTSZj0GgwGj0Tit5gXKZDIcHBzG9K7x9vYmJyeH2tpas9QbhoeHo9VqOXr0KFu2bBHHYUhIzFbMGZHy9vYmICCAwsJCSUhZgRl1K1hbWztmuis5OZmwsDA6OzvFwbnTkaamJrHTazw8PT0JDQ2lvr6e06dPW2F1s5vu7m4AMfIyUxDG+pgrHRcSEsK2bdvIyMhg586dNDY2DjNQlZCYbZgzIgVD6b2ioiLRT1DCcsyYiJRWq6WxsZGlS5eOud3ChQuprKzk2rVrLF++3EqrMx+mGHHezhNPPMGbb75JWloacrmcdevWWXCFs5vW1lYAkxoBphvmjhotW7aMgIAAdu/ezZ///GdgaMyFYLLq4eHBnDlzCAoKIiAgQPLnkpjRmDMiBbB06VJKS0t57733WLx4MZs3b5ZGZVmIGXNmqqurw2g0jmvEKXxQzV3DYi2qqqoAJjQCR61W88orr/D6669z7tw51q5dK9WlWIi2tjYAvLy8bLwS89Pb22v2Gq3w8HC+/e1v09TURFdX1zCT1Lq6OrKzs8U6Kn9/fwIDAwkKCiIoKAh/f39JXEnMGMwdkXJxceH5558nPT2dkydPUlxczL333jtsWLyEeZgxZ6Hy8nJUKhW+vr5jbieEOadrsXleXh4Ac+fOndD7lEolqampHDt2jIsXL7JmzRpLLG/W09nZCTAjjWAHBgbG/X5NBrVaPao1h06no7Gxkbq6Ourr60VxZTQaUSqVpKSksHz5cubMmWP2dUlIWBO5XG5WISXsc/ny5cTHx/Pll1/yj3/8g5SUFLZu3Tqt6jg1Gs2EynFUKpVVG6xmhJDS6/Vcu3aNlJSUcSMtgrfNdL2TraqqQi6X4+PjM+H3Ll++nJMnT5KRkSEJKQvR1dUFMKn/H3tHJpMN68KzBkqlkuDg4GG1j4ODgzQ2NlJWVkZmZibZ2dmEhYWxfPlyEhISRj0H6PV6Kisrqampwd/fn7CwsGkbmZaYeZhbRN2Kp6cnTzzxBLm5uRw5coQ333yTrVu3MnfuXLs39NVoNESGu9LQZHrac86cOZSXl1tNTE1PNXEbBQUFdHd3s2zZsnG3FUwT//CHP7B161YSExOHnXjtvR27vb190vU3crmciIgISktL6erqwt3d3cyrkxDm801XoT4WMpnMqp5To+Hg4EBISAghISGsWbOGwsJCrly5wu7du3F3d2fJkiUsXrwYZ2dnent7KS4upri4mJKSEtFXR7i79ff3Jzw8nIiICMLDw6fVXbrEzEGv19PQ0GDRDjuZTMa8efOIjo7myJEj7Nu3D41GY9J105ZotVoamvSUZ4bj7jb+tbmr20Dk4kq0Wq0kpCbC1atXiYiIICAgYNxtV6xYQWdnJ+np6ezZs0ds/dbpdMPuCBwcHFiwYAFbtmyxm4tiX18fg4ODUxpAvH79ekpLSzlz5gwPPPCAGVcnAUP/RzO1lV8ul98xV9DWyOVykpKSSEpKoqGhgStXrpCWlsbZs2fx8/OjoaEBGPKWW716NXFxcQQEBNDZ2UllZSUVFRWUlJSQnp4OgJ+fH+Hh4YSHhxMVFSVFrCSsQmNjIzqdbtwaX3Pg4uLCww8/jIuLC0ePHiUgIIDw8HCLH3equLgOPcZDb92gOTADhFR9fT3V1dU8+uijJm0vl8vZtm0bGzZs4OrVqxQWFqLRaHBycsLFxQVHR0f6+vqor68nPT2dzMxMVq9ezcaNGy38k4yPYMSZkJAw6X2EhISgVqspKCjgvvvus+vo23REo9HYjfA2NwqFwq4tCubMmcP27dvZvHkzWVlZNDU1sXz5cmJiYnB1HX4GFuwchBEaXV1dVFRUUFlZSUZGBhkZGchkMn7yk5/Y4keRmGVUV1ejUCgIDAy02jG3bNlCY2Mju3bt4qWXXrL7TmMDRgyMr5JM2cbcTPsz/tWrV/Hw8CA+Pn5C71Or1aSmppKamjrqNjk5ORw7doxz585x/fp1HB0d6enpob+/H6VSSWhoKCtWrCA2NhatVktNTQ0VFRXcvHmTrq4uFi1aJAqw5uZmWltbpzTdWzDinIqQgqH5excuXGD37t089thjU9qXxHAGBgZm7EiGgIAAKisr7T4t7OzsPOEaQHd3d2JiYqipqUEmkyGXy7n77rsttEIJieHU1NQQGBho1ZswuVzOww8/zB/+8AeOHz/OI488YrVjTwYDBkypIjNtK/MyrYVUb28vubm5bNiwwSKRlfnz5zN37lx27txJbW0tPT09ODo6EhwcTFdXF2VlZZSVld1RhCukCy9cuMClS5fuKCJUq9UEBAQQFxfH/PnzTa7LaG1tFYfIToVNmzZRVlZGYWEhn3zyCUuXLiUyMlKKTpmBsebsTXe2bNnCX//6V44ePcqOHTtsvRyzodPpuHr1KmlpaQDcddddLF++fMZGFiXsj+rqapNGfpmby5cvo9PppsVwY73RiN6EZhdTtjE30/pMkZWVhUwmY+HChRY7hlwu59lnnx3xtb6+Pi5dukRlZSWenp4EBAQQGhpKSEgIcrmcc+fOkZeXh7u7O/7+/ri5uVFaWkp9fT2VlZVUVlZy/Phx0bYhJiaGBQsWjOpB5ObmJs7OmyovvPACb7zxBkVFRRQVFeHk5MSPfvQjs+x7NmOJOXv2QlBQEK6uruIg7OmO0WikoKCAEydO0NHRweLFi1m/fv2MFcIS9ofRaOTcuXN0dnYSGRlp1WPn5ORw4cIFNm/ePC3sgKTUngXQ6/VkZGQwd+5cm124nJ2dx5w7tnbtWtauXTvsOcFN3WAwUFRURF5eHjU1NaJHTlpaGkqlEm9vb6KioliwYIFYRO/i4iIOmJ3q3bJSqeS73/0uVVVVvPvuuxYZhjvbEObs3V6PM5NYtGgRaWlp5ObmTtjLzJ7o6elhz549VFZWEhMTw+OPPy529EpIWAOj0ciJEye4ePEiGzZssKqYqamp4cCBAyxYsICVK1da7bhTwYARvSSkzEthYSFdXV3TcswLDEW6EhMTxXCuwWCgsrKS3NxcKisraWlpoampicuXLyOXy/Hy8qKrq8ssqb1bOXjwIIDJxfoSozNT5+zdytq1a0lLSyM9PX3aCqn29nZ27tyJTqfjySefJCYmxiz7bWpq4uDBg4SGhrJ582az7FNiZtLX18c//vEPampq2Lp1q1WvY52dnXzyyScEBQVx77332r2PlIAUkbIAV69eJTw83CTLg+mAXC4nMjJyWHi3vr6e7OxsysvLaWtrQ6/Xm3VWUlVVFc3NzcTExMyY36MtaWlpAWbmnD0BpVKJWq02W4rZ2jQ1NfHhhx+iVCp54YUX8PT0nPI+DQYDFy5c4OzZs+j1+mmRJpGwDUajkQsXLnD+/HkGBgZwc3OzqojSarV88sknKJVKHn300WlVB2jPNVLTsrq4oaGBqqoquzcSmyqBgYFs27aNb37zm/zHf/wHCQkJDAwMUFRUZJb9HzhwAIDt27ebZX+znfb2dgCzXJztGXd3d/r6+my9jAlTU1PDe++9h7Ozs9lEVFNTE3//+985ffq0OKZmql21EjOXsrIyTp48ydy5cwkODqa7u5v+/n6rHNtoNLJ//35aW1t5/PHHp10JgmECj4lSW1vLU089hY+PD05OTsydO5eMjAyT3z8thdSVK1dwd3efdSesBx98EJlMxoEDB6Y8TqCxsZGWlhaio6On3RfKXhHm7M3E8TC34u7ubhcO5xOhrKyMDz74AF9fX5577rkpf+YNBgPnzp3j7bffRqvV8sILL+Dn54ePjw9+fn5mWrXETEPwYbvrrrtYt24dAOfPn7fKsc+ePUtBQQEPPfTQtJxNqf+fGilTHhOhvb2d1atX4+DgwOHDh8nPz+f111+f0OD56RPX+x/6+vq4ceMG69atm3Xt+iqVihUrVnDp0iXee+89XnjhhUnvq7q6GoAlS5aYa3mzHqFGaiYOLL4VQYSYo+nBGhQWFrJnzx4iIyPZsWPHlH2+mpub2b9/P/X19axatYr169cjl8v5+OOPWbRokZlWLTETEUZIyWQyYmNjUSqV3Lhxw+I1dZmZmZw9e5aNGzdO2wCE3miaa/lEnc1/+ctfEhoayrvvvis+N9EOSvs/C95GVlYWRqNx1p6wtmzZQmVlJdXV1VOaCyhcAKdbZMGeEdJd00FcTAVhBM50EFKFhYXs3r2bhIQEHnrooSmN7zEajVy9epUTJ07g6enJCy+8II70qKiooL+/3yZeQBL2S39/PxUVFaLnYFtbGzDkN+fo6Eh4eDilpaX09PRYJDMg2CucPn2apUuXTuth9aam7YRthAHyAo6OjiPWGH/xxRfcfffd7Nixg7NnzxIcHMw3v/lNXnzxRZPXZt9nwdswGAxit9BM9eoxBT8/P+rq6qYkpG79QkuYh4GBgWnTATMVhO9eZ2en1YaCTgZziqiuri4+//xzysrKWLZsGZs2bcLBwWHYsRQKBf39/QwMDJitKcRgMNDY2Cj6zvX09PDVr351Vp//7BmdTkd1dTVlZWWUl5dTV1eH0WgU7WwcHR2pr68Xb0DWrl1LaWkp586dY9u2bWZdi9Fo5PDhw6Snp7N+/XpSU1On9flJZ5QxaBx//br/2SY0NHTY8z/96U/52c9+dsf2ZWVlvPXWW3zve9/jf//v/016ejr/+q//ikqlGtVD8namlZAqKiqa1pYH5qCpqYnc3FwUCsWkRVReXh7nzp1DLpdPaQCyxHAGBgZmRbpZKNJubW21225Pc4qo3NxcDh06hIODA0899RTR0dF3bOPt7Y1KpeKjjz5CJpMREBBAWFgYy5cvn1Cq12Aw0NDQIM79q6qqQqPRoFAoCA0NpaWlhUOHDtn9OI/ZgtFopLGxUYw4VVZWotPpcHZ2JioqikWLFhEVFSV+Z/bt20d9fb2YXg4PD8fBwYH8/HyzCim9Xs/+/fu5ceMG995774wo4dAjQ8/4QkrYprq6etgoq9FubgwGA0uWLOHnP/85AAsXLuTGjRv8+c9/nplC6sqVK4SFhU3LQjlzYDAYeP/99zEYDDz77LOTvmjn5+cD8MMf/hC1Wo1Go6Gvr2/G1/ZYGq1WO6UL9nRB+JwIUU17YzQR1d7eTl5eHh4eHqSkpIx7d97f38+hQ4e4ceMGKSkp3HPPPaMa1y5btoylS5fS2tpKVVUV1dXV5Ofnk5WVxbp161i1atWY39f+/n6uXLnC1atX75jlGRERQXBwsFhP89lnn5GQkEBKSgp5eXnk5eVJPnBWwmg00t7eztWrV+nq6qKyspK+vj6USiXh4eFs2LCBqKgoAgICRvx8CaPEWlpaRAPYqKgoioqK6OjoMEsn6cDAALt27aKyspIdO3aQlJQ05X3aAxMVUu7u7ibNBA0MDLzjd5SYmMhnn31m8tqmjZASwtuz+U7syy+/pK+vj9TUVCIiIia9n8bGRtEPSKfT8cc//pH+/n7mzp3LQw89ZL4FzzIGBwftvmbIHAg3MmVlZXZXc1FcXDxMRA0MDJCXl0dubi7V1dUolUp0Oh0FBQXcf//9IwojvV5Peno6Z8+eBeChhx4yyXxUJpPh6+uLr68vixYtQqvVcubMGU6dOkVeXh4PPPAAgYGBw97T29vL5cuXuXr1KgaDgUWLFpGcnExQUNCIn6Xk5GQKCgo4cOAAGRkZVFZWArB//35CQkJYvHjxtE7f2CPt7e1UVFSID6H2xtXVlcWLFxMVFUVISIhJ3/3Vq1eTm5vLzp07+f73vw9AamoqRUVFpKWl8cADD0xprb29vXz88ce0tLTw5JNPWn3sjCUxGGUYTEjtmbLNraxevfoOS6GbN28SHh5u8j6mzVn/ypUruLm5TduOg6nS2NhIVlYWnp6ebNiwYUr7EnxL6uvr2bVrF/39/ajVanJzc7nnnnvsuu7FnhkcHJwVvzu1Wo2Dg4No92BPZGVl4e/vT3x8PLt27aKkpASj0UhMTAwPPfQQ8fHxlJSUcODAAf785z/z0EMPiSdMo9HIzZs3OX78OG1tbSxcuJANGzZMughYpVKxZcsWUlJS+OKLL/jrX//KypUrWb9+PRqNhosXL5KZmQnA0qVLWbly5bjHkslk3HfffZw/f17sEoWhuWk5OTnU19dz7733zooUs6Xo7OykvLxcFE7C53zOnDkkJSURGRnJJ598gqenJxs3bpzQvgMCAkhKSiI/Px+NRoNarSYoKAhHR8cp+wO2t7fz0UcfodFoeO655+4Q7dOdiUakTOXVV19l1apV/PznP+fRRx/l6tWrvP3227z99tsm72NaCKmamhqys7PZtGnTrEidjMSnn34KwJNPPjnlfa1bt47Dhw+LH5SFCxeSmJjIxx9/zIULF8acHygxOnq9fsqt9dMFuVw+ZS8zc6LT6bh8+TLl5eUMDAywb98+goODufvuu0lOTh42iDgpKYng4GD27dvH+++/z9q1awkMDOTy5ctUVlYSFRXFjh07zFb/FRQUxIsvvsjFixc5e/YsN27coLe3F6VSycqVK1m+fPmEisednJzEdvlbI8jZ2dkcOHCA7u5uHnnkkVnzWZwqer2e/Px8ysrKqKioEF37AwICSEhIICIigvDw8GHRy6m4+2s0GmDoMysQExNDXl4eLS0t+Pr6TnifN2/eZN++fTg5OfHCCy/MyDINPXL0JlhfTrQPfenSpezbt48f//jH/J//83+IjIzk97///YSutXYvpLRaLfv27SMoKIgVK1bYejk2ITMzk/b2dlJSUib1JbudZcuW0dHRQUVFBQ8++OAwA8HW1tYp73+2YjAYzDrCx55RKBTDLgS25s033xQvbPHx8WzevHlMY1QPDw+eeeYZzp07x5kzZ8TnAwMDeeqpp8yeHlMoFKxdu5akpCTS0tLw8fFh2bJlZo1gLliwADc3N3bt2sX777/PE088MUxAStzJ4OCgGLn09/cnLi5OFE5jiVuVSiWaa06E9PR0ysrK8Pf3HxZ9TE1NJS8vj7S0tAmVVxgMBs6cOcO5c+eIi4vjwQcfnLFRcaOJqT3jBFN7APfddx/33XffZJYFTAMhdezYMbq7u3niiSdmZbhap9Nx9OhRlEqlWUe5bNmyZcTnhbsliYkzm4SUi4uLXRWba7VanJyc+MEPfmDyeUIul7Nu3TqcnJw4fvw4Dg4ONDQ0oNfrLVbr5uPjw4MPPmiRfQNER0fz3HPP8cEHH/D3v/+d5557zqSC29mIRqPhH//4B/X19aN2Y46Gs7MzXV1dE7Kg2bVrFwUFBTg6OvK1r31t2Gv+/v44OTlRXFxs8hr6+vr47LPPKC8vZ+PGjaxZs2ZG18dZKrVnDuxaSBUXF5OZmck999wz48dujERfXx9vv/02g4OD3HvvvRYvZJbL5ZO6y5JATHON1tU10/D19aW5uRmtVmsXKSQHB4dJ208sW7aMZcuWkZOTw/79+3njjTeIiooiMTGR6OjoaXEDp9VqKS8vp6SkhNLSUjQaDYODg7S1tUlCagR6e3v58MMP6ejo4Omnn77Dc2g85s2bJw6VN8UcuqKigoKCAnx8fHjhhRdG/M7ExcWJdW7j1TfV1taya9cudDodTz31FFFRURNa/3REb5SjN5qQ2rP+zGL7FVJ9fX188cUXxMTEzAgPjIlSU1PD+++/j06nY8WKFVb5HSgUCjo6OqZk9Dlb6e3tBZg1RomJiYkUFBRw+fJlUlNTbb0cHBwcpjxIee7cuWRlZVFbW8u1a9e4du0aMPR/6u/vT3R0NAsWLLDabEqj0UhBQQFpaWm0t7fj5OR0x0OlUtHQ0EBlZSUGgwEvLy9iYmKIiYkhIiLCLkSuvWE0Gvn888/p6uriueeem1Qt3JIlSzh69CiZmZkmCSlhgsSiRYtGPUekpqaSk5PDuXPnRrWzMBqNZGRkcOTIEQIDA9mxYwceHh4TXv90xIAMgwk1UoYJztozB3YppIxGIwcPHkSv1/PAAw/M6HDlSPT19fH++++j1+t55JFHSE5OtspxFy9ezOXLlzly5Aj33HOPVY45UxBaomeLkEpOTubzzz8nOzvbboTUVMcdyeVynn/+eQA6OjrIzc2ltLSU5uZmsYPr5MmTeHp6snDhQlatWmWRKLHRaCQ/P5+0tDSampqIjo5m3rx5aDQa+vv7xUd7ezsajQZfX1+2bNlCbGzsjCwyNjc5OTkUFxfz+OOPT7qhQKlU4uPjQ319PX19feN+74ODgwFoaGgYdRtvb29cXFwoLS0ddZsvv/ySzMxMli5dyt133z2rmq+k1N4EuX79OgUFBezYsQM3NzdbL8fqvPPOO+h0Oqubqd19991kZ2dz48YNSUhNEKEVfbZEAORyOYGBgdTU1NhFBNPR0VE0OzQHnp6erF27lrVr1wJDqdvi4mKuXr1KZWUlp0+f5vTp0wQEBODi4kJ/fz86nQ6FQsE999wz4VQR/FNAnT17lubmZqKjo7nvvvtG3Fd1dTVnz54lPDycoKAgAgMDJzStfrbS1dXFkSNHmDdvHvHx8VPa17Zt2/jwww/Zt2/fuB1earUamUxGe3v7mNslJCSQmZlJdXX1Hf/vXV1dZGZmsmnTJlavXj2ltU9HTE/tSREpOjs7OXz4MPPmzZsxjqwT4dKlS7S2trJgwQKb/PwqlUqavzcJGhsbgaHmiGPHjiGTyVAoFCiVShwcHHB0dEStVuPs7IyLiwtubm64u7vj4eGBl5cXXl5eNhcjEyUxMZGamhpu3rxpc3+39vZ2swqp25HL5cTHxxMfH4/BYCAvL49Lly7R0NCA0WhELpcjl8vR6XQcPnyYl156yaT96vV6KioquHnzJjdv3qSjo4Po6Gjuv//+McVYUVERlZWVtLa2cvnyZWDouxsYGEhgYCAhISEkJCTMqojFeAiZDgcHB7Zu3Trl/UVHR+Po6EhTU5PJxx+vhjI1NZXMzEzOnTvHE088Mey1oqIi5HK5SanEmchQas8EQ87ZHpEyGo3s378fR0dHsw9wnC7cuHEDmUzG/fffb5PjGwyGWZdKNQdCRGrBggXiyB2NRsPAwABarZb+/n70ev24F3uZTIZcLkehUAwTYiqVCpVKJU4wF2pkBGHm4uKCq6srLi4uqNVqq4gyIVpsywYFjUbDBx98QGdnp9Vc5eVyOXPnzh3R7fzNN9+koaGBzz//nBUrVoyYOjIajdy4cYOCggJKS0vRarW4u7sTGxvL/PnzTYpmdXR0EBISwrPPPktfXx/19fXio7CwkMuXL+Pj48OmTZuIj4+XvtP8M6X31a9+1WxNITqdzqSxLkI39HgZFnd3d9zc3KioqLjjNcFte7Y0tNyOwUQfqVlfI3Xz5k0qKip4+umnZ6wXxnj09fVhNBrJy8szaSyFuRE69wTXXQnTEKwATLGo0Gg0tLe3097eTldXF11dXfT09NDf3y8Kr8HBQQYHB9HpdAwMDKDX6zEYDBOOushkMlGc3fpQKpWiWJPJZBgMBvEYtz6MRqP4560P+OfcMFv5SeXn57N37170ej2xsbE8/vjjNlnHrdx9993s3r2b7OxssrOzeemll+7owMrOzuaLL74gJCSE1atXExcXN+psttFob28XZ7U5OzsTHR09rH2/sbGRY8eO8emnnxIeHs7mzZvFOp3ZiJDSmz9/PnFxcWbbr6mmtIKtwa2efaORnJzM5cuXKSsrE7vxhK7MTZs2TX6x0xwptWciQtfNVObITXceffRR3n33Xfbu3UtiYqLVZ7fNnz+fc+fO8ctf/pIlS5Zw7733TnpfBoOB1157DYPBgJOTEx4eHvj5+REcHExERIRZzEXthc7OThwcHEzaVq1WiymYyWAwGOjr66O7u5uenh76+vro7e2lr68PrVYrPgQxJggynU6HXq9Hr9czODiIRqMRLwS3ii3h70qlUoyO3f6nUqmks7OTtrY2m1iTpKenc+jQIRQKhVUbMsYjJiaGH//4x9TX1/P222+zd+9evvWtb4mv63Q6zp49S1JSEjt27Jj0cdrb28dMpwYEBPD0009TUlLC8ePH+dvf/sbcuXPZuHGjWQbjTieMRiMHDhzAwcGBu+++26z7njNnDvX19TQ1NYnCdiSysrIATErLrV27lsuXL3Pt2jVRSJWWlqLX680qAqcbg0YFg8bxU9WDs93+4NaT+mwlMDCQjRs3cvToUYqLi0lMTLTq8Tdu3EhoaCj79u0jMzOTbdu2TTpNVFVVxeDgIK6uruj1eurq6qitrSU7O1vcRqVS4eLigpeXFwEBAYSGhhIZGTntomF9fX1WC7nL5XJcXV2t1oY/EsJwYPjnEGNrYTAYOHnyJEqlku9///t2+VkJDAzE0dFRtMUQyMrKoquri6eeempS+zUajZw7d47+/v4xL9wCMTExREVFkZ2dzenTp3njjTfYvHkzy5cvn9TxpyPZ2dmUlJSYNaUn8PDDD/PGG2/w2Wef8fLLL4+6XWdnp5ieHw+hA7C4uJjy8nIiIyMpKirCz89vVndlmj4iZpZHpIxGo5iKmM309PQATLmde7LExsayYcMGDh06RHp6+qRPuuXl5cBQlE2o++jr66OiooLq6moaGxtpb2+np6eH9vZ2ysrKuHTpEjAkFhwdHXF3d8fHx4c5c+aIHUrWjtKZglarnTWmsRUVFXz88cfI5XK+8pWvWF3IZGZmMjAwwKpVq+xSRMGQ2BsYGBh2I6TVaklLS2PevHmTjsaeOXOGtLQ01q9fb3J0QihQTklJ4eDBg5w+fZqlS5dOu+aGydDV1cXRo0fNntIT8PHxISQkhJqamjG3EwbDm8rGjRs5ffo0H3zwARs3bqS4uHjWFpkLGIxyDCak9gyzPbVnD23UtsZgMHD16lUcHR1JSUmx2ToWL17M4cOHyc3NvUNIdXV1jeqWXFxczJEjR9i4cSP19fUAw2oznJ2dSUpKuqMj0WAw0NLSQmVlJbW1tTQ3N9PV1UVLSwuNjY3k5+eL2yoUCpycnHB3d8fX15fAwEDCw8MJCAiwyedHp9OJZoizAUHsvvLKKzZxzRbmx+Xl5XHXXXfZ5TmjubkZgJKSEt58801efvllrl69Sn9/P+vWrZv0fouLi5k3b96k9qFSqVi2bBm5ubnU1tZOyqJhuvHll1+iUqnMntK7FeHG7vTp06xevXrEqJNMJptQfePatWtZuHAhb775JqdOnQKGbnBnM1JEykSkjjG4cOECg4OD3HXXXTZdh1wux8PDg8bGRt555x1qa2vx8fHBxcWFiooKVCoVUVFRpKamirU+PT09fPrpp+j1evbs2YOXlxcODg4mXejkcjn+/v74+/uzdOnSYa/pdDpqamqoqqqioaGB1tZWuru7aWhooK6ujuvXr4vbKpVKnJ2dcXV1xcPDA29vb/z8/AgMDMTX19ciF13hbtSUQtKZQGdnJzKZzGbmo0lJSSxfvpwrV67wj3/8Y0JT2q2Fh4cHbm5u9Pb20tLSgkaj4cKFCyxatIjm5mY+++wz/Pz8TGpOMBqNXL58GWdnZ9rb26eU7g8KCkKtVlNaWjorhFR7e7vFvd2EmrO0tDR6enpG7Lh2c3Ob8EB4V1dXHnjgAXbt2gVASEjIlNc6nTEAehMGEptW/m9e7EpICX4ss5nMzEyUSiWrVq2y9VKIjo4WzeE8PDxoaWmhubkZhUKBSqWisLCQwsJCHB0dcXNzo6urC71ez+LFi8nMzKS9vd0sha1KpZKIiIgRmxA0Go0YxWpoaKCtrY3e3l5RZN2OXC5HpVKhVqtxdXXF09MTb29vAgICCAoKwt3dfcKfQeE4QUFBk/r5phsrV65k//79HDx4kK985Ss2WcPWrVu5fv06tbW1Njn+eKjVar73ve/x29/+Fo1Gw5UrV9DpdCxYsID333+fwcFBOjo6TNrXuXPnOH36NE5OTmg0milFPuVyOVFRUZSWlrJ+/fpJ72e68Nhjj/G3v/2NkydPct9991nkGPfffz8RERF88cUXVFVVjbiNj48PTU1NE866JCYmEhMTAzDrr40G5CaOiLH+78muhNRsT+0ZDAa6urqYM2eOXfwe1q5dS1lZGWvWrGHRokUYDAaysrIIDAwkODiYjo4O0tLSKCoqEqMUq1evZuPGjWRnZ6PX6y1egK1Wq0WjxNsR0oX19fU0NzfT1tZGR0eH2OHW2dk5Ym2DILacnJxwcXERI1tCrZafn9+w/x/BkG+23DHOnz+fU6dOiQNWxyqytSQDAwOTHvFhLUJDQ8VxLytXruTkyZNi1N0Ud+orV65w+vRpEhISKCwsBJhyCjkqKoovv/xyVlic+Pj4sHjxYrKysti2bZtFDErlcjnz588nLS1tVHEsnC8mco2rqqpi165d9Pb2zvr6KJiI/cEsF1JCsflspaqqCqPRKN6B2BoPDw/+9V//Vfy3XC4fNjzZ09OTBx54YMT3PvPMM7z77rs2nT13a7pwNHQ6HY2NjTQ0NIhiq7u7W7QU6OjoGFFsyWQyHBwcUKvV9Pf3A8z4i9KtvPLKK2LKV6vVWn00Tk9PDwaDweodgxNlx44d/Od//icwlKopLy8nMTGRwsLCcX3icnNzOXLkCCtXrmTTpk28/vrr9PX1TVlIBQUFYTQaaW1tnRXeUikpKVy4cIHy8nKLnluDgoJoa2sbcfZeUFAQeXl5lJaWmjSa5tq1a3zxxReiDYmtvNrsCcnZ3ETa2trQaDR89tlnLF++fNbc4Qvk5uYCsHDhQhuvxHzYex2GUqkkODh4zAuKwWCgubmZhoYGWlpaaG9vp7Ozk97eXvr7+xkcHLSLCKI1EVJEtbW1tLe3Wz0y1NnZCQyJfXtGcKhes2YNZ8+eFWukoqOjx7SvECwekpKS2Lx5MzKZjISEBPLy8qYc5Z1tN6sBAQH4+PiQl5dnUSGVkJDAjRs3uHHjBsuWLRv2WmJiIsePHzdJSBkMBo4cOYJSqeQb3/gGly5dEjugZzNSRMpEhIGOwodRqVQSGBjIggULWLBgwYy/WFVWVqJQKGZE91dZWRmAaCg3nZHL5QQEBIwqFn7961/P+M/mSAj1b62trVYXUo6OjgB2PRdycHCQAwcOEBYWRm1tLWq1miVLlvD222/z0EMPjfne0tJSOjs72bFjhyh8NmzYQEpKyqwTQlNFJpMRGRlJbm4uDzzwgMV+f4JAKikpuUNICef0kebyGQwGysvLyc7Opqqqiq6uLmAo9evj4yPWqnZ0dMw6M9VbMb1rbxYLKcGwcf369cybN49Lly5x8+ZNqqurqa6u5sCBA3h7e5OQkMDy5ctt0nZtadrb22eM27dQBDwbUgeDg4Mz8vM4HoI54HgT7S2BkEbVarVWP7appKWl0dnZSWxsLFeuXOGpp56iqKgIlUo17pDnrKwssQFCwNwmrLNFkN24cYOsrCyLD9ZWKpU4OjrS0NBwx2vC1A4hglpfX09mZibl5eXDBm6rVCpCQ0OZO3eu2L0cGRmJTCajrKxsVtdKGYwyDKZ07ZmwjbmxGyFVVVWFVqslNjYWT09Ptm3bxrZt29DpdFy7do2cnBwaGhq4ePEiFy9exMnJiYiICJYtWzYjRsrU19djMBiIjIy09VLMQmtrq8nWB9MdvV4/q+qjBATRL6TZbMFEZw9ai87OTi5evEhCQgLXrl1j4cKFYpF3UlLSmOOEuru7KSoqYtu2bbNG7FiKrKwsDhw4wPz58y0ajRLw8fER/fNuRYhEXb9+nRs3bohTPJRKJQEBAcTFxbF48eIRb8jUajVBQUGSkDJ5aPEsjkgVFxfj6up6R/GoUqlk6dKlojqvqKjg6tWrVFRUUFBQQEFBAQqFgoCAAObPn8+iRYvs0vl6PHJycoChjqiZQE9Pz7iTzmcKBoPBpkX1tkL4mbu7u61+bOGY9vp7d3Z2xt/fn/z8fNzd3dmyZQvV1dW0t7eP2qAhUFhYiEwms9jQcsEsdDqeJyfCpUuXOHbsGEuXLrWaKA0PD6euro4LFy5QX19PTU0NXV1dwwS/h4cHsbGxLF682KQxPzBUIpGenk5vb69oSAuINhqzwcPOdGfzWSykSkpKiImJGffDfqufUFdXF1euXKGwsJC6ujrq6uo4fPgwnp6exMXFsWLFimlTb1ReXo5cLp/0IFt7wmAwMDg4OCtGpmg0GgCbzr2zFcKA49vnyVkD4Zi2jIaNhYODA08//TRffvkly5YtQ61Wk5OTg4eHB+Hh4WO+t7y8nJCQEItEOdvb2zl06BAJCQkz9uJrNBo5e/YsZ8+eZfXq1dx1111Wi+wlJiZy6dIlTpw4AQx9DubMmUNkZCTz5s2bdC2hYOHwySef8Mwzz4gRzRs3bvDFF18QFxfHpk2bZuz/KYAeGXoTOvJM2cbc2IWQ6uzspLm5ecJjD9zd3dm8eTObN2/GYDCQnZ1NdnY29fX1XL16latXr6JWqwkNDWXp0qUmCTVb0draOm1E33gIdgGzoeuyra0NYFbWSMFQVEOo/7AmUVFRuLq6kpOTw+DgIDt27LD6GsbD2dl52LrKy8tJSEgY8xwkFB5bYqiwMHFArVazfft2ZDIZdXV1fPrpp3h6ehIcHExISAgJCQl2nZLXaDR0dHTQ09NDf38//f39aDQa8c/Ozk7Ky8vZuHEja9euterahAhTaGgojz/+uNkiph4eHnz1q1/lvffeY//+/TzyyCPIZDKxG/DmzZsUFxezePFi7rnnHru9zk0FKSI1DsXFxchkMqKjoye9D2Ewp5BDrqmp4cqVK5SVlVFcXExxcbHoKzR37lyWLFlide+b0Whra0Ov1xMWFmbrpZiF0tJSgBlT7zUWQqG1vbfhWwoHBwcGBgasfly5XM4rr7zC3//+d/Lz83nttdeYM2cODz30kF2KWr1eT0dHx7jNJA0NDWg0Got0ux47doyGhgZeeOEF0f9s165dqNVq3NzcyM/P59KlS6xZs8bmI6pgqEC7sLBQNNJtb2+nvb1d9G0TkMvlODk54eTkhFqtxsnJie3bt7NgwQKrr1mIFHl7e5s97RwcHMzDDz/Mp59+yokTJ9i8eTNqtZrU1FSOHj1KUlISGRkZLF261OSU4XRi0ChHYRzfUHXQaP0hMXYhpEpKSggNDTVrKDskJESMiPT19XH58mUKCgpE88Xjx4/j7u5OTEwMK1eutGm3XHZ2NjBz6qOEkSmzoWNPcDKeKdHEieLo6GiT1B4MRcO+/vWv8/nnn1NSUkJlZSW///3vSUlJ4YEHHrCrGqDOzk6MRqPY6TgaZWVlqFQqs393CgoKuHr1Klu3biU4OBij0ci+ffvQarU899xzYlv9oUOHuHbtGuvXr7eIC7gp6HQ6rly5wrlz59Bqtbi7u+Pl5UVAQAAJCQl4eXnh6emJm5sbTk5OODg42E0ERojkmcNAs6en546SgYSEBO6++26OHj2Kl5cXixcvJjY2ltOnT4sF7baIEFsDyUdqDHQ6HWVlZaSmplrsGM7OzmzcuJGNGzdiMBjIy8sjKyuL2tpasrKyyMrKQqVSERISwpIlS4iPj7dqaLukpASZTGb35pWmMps69gTPl/EukDMVtVpt8zolYfBvdXU1e/fuJTc3l5s3b/LCCy/YzZ25kAIeT3CXlZURHh5uVhGj0+n4/PPPSUxMFP2Nzp07R3FxMU888cQwb6LFixeTnp5OcXGxxe0CRiI/P59jx47R1dXFkiVLWLdu3bDi6umCXq+f1PuKi4u5cuUKVVVVDA4OsmDBgjsGWy9fvlysdTt9+rQonITz7UwVUkYTnc2Ns7FGqrCwkMHBQWJjY61yPLlczty5c8WOmMbGRi5dukRpaSllZWWUlZUhk8nw9fUlLCyM1NRUi6cKWlpaJjUs116ZTR17QvfYbCw2hyEhJbRy25rQ0FBeeeUVrl69yuHDh/n444/57ne/a+tlAUMpYLlcPm4KuL29neTkZLMeWyaTYTQaCQwMFP2Izpw5Q2pq6h3nXcG76tq1a1YXUjqdjj179hAYGMhTTz01rT31TBFSOp2OoqIi8vPzqa2tHXZD4ubmhlwuJycnh7vvvntYtkYmk3H33Xfj4uKCXq8nODiYgIAAsrOzaWxstMjPYw9YKiL1s5/9TBzjJBAfHy/OtjQFmwopnU7HyZMniYuLs9nw0YCAAHGCvUaj4erVq+Tl5dHU1ERzczOZmZk4ODjg7+9PXFwcCxYsMKuw6unpYXBwcMZEo4SOvel8EpwIvb29yGSyGSOCJ4rBYLCbtIrAsmXLqK2t5fr163zyySc8+uijNv//aWtrw9PTc9x1yOVys3tjKRQKoqKiuHnzJvHx8Xz22WdERkaO2tyzcOFCDh06RHd3t1VviJRKJXFxcbS3t0/7jt+Rbi56enrIzc2luLiYhoaGYbVeDg4OuLq60tPTw1e/+lXi4uIoLS3lww8/5LPPPuPJJ58cti+5XC5mcZqamvj0009paGggNTXVpFl+0xFLGnImJyeLnZYwcWsQmwqpq1ev0tnZeceHxFYIhXupqan813/9F2q1mqioKKqqqqirq6O2tpbTp08PE1aLFi2aUjRCqI9KSUkx009hW6qqqoDZUR8F0N/fb7NaEnvAXqJRt7N9+3ZaW1spKiriL3/5C1/72tds2lzS3t5uUvpXoVBMOi00FrGxsRw4cIC33noLd3d3HnrooVFFXUpKCkePHiU7O9vqXW/Lli1j586dVFVVjWsTYa/IZDJ0Oh3l5eXk5eVRVVVFe3v7sLopZ2dnIiMjiYuLY968eTg7O9PZ2cnvf/97cnNziYuLIzo6Gj8/P0pKSnj99dd54oknhtnjGAwGLly4wJkzZ/Dx8eFf/uVfhjnhzzQsOSJGqVROaQC6zYRUX18faWlpLF682O6iF83Nzej1euLj47n//vuBoQ9taWkp169fv0NYqVQq/Pz8JiWsbt68CWC11KalEYZrzoQZe6YwMDAwpkv1TMceI1IwdMf+L//yL2LN1C9/+UuWL1/Opk2bbBKdamtrM2kCg1wut4g4nTdvHmq1GpVKRVBQ0JgdZWq1muTkZLKzs1mzZo1V/38jIyPx9fUlPT192gopo9FIZWUlH3zwAYCY0hWsJUazl/Dw8MDR0XHYgOJvfOMbHD58mIyMDHbv3s3Xv/51amtrqa6uprCwkMbGRlatWsX69evtqrnCElgyIlVcXExQUBBqtZqVK1fyi1/8YkJd9Db7zZ89exaA9evX22oJo5KRkQHAkiVLxOfkcjmxsbGi4BlPWAkRq4ULF44prJqamnB1dbV56sFcCDP2ZvKd0a1otVpxgO5sxF4jUgIPPfQQCQkJfPnll1y6dImMjAy+8Y1vWLU5wGg00t7ezsKFC8fd1lIRKaVSSVJSksnbJyYmkpOTQ0dHh1U7UmUyGQkJCVy5cgWj0WiXIn08hAj1mjVrmDt37oTSlCEhIZSWlqLRaFCr1cjlcu69914aGxuprq7mtddeAxD9Ee+9995Z4dcHQ6NfTBn/ImwjNAIJODo6jniuXr58Oe+99x7x8fHU19fzn//5n6xdu5YbN26YnNq2iZBqbW0lIyODDRs22GVHRklJCQqFYkyX8dGEVU5ODtXV1dTW1lJTU8OpU6dEYRUfH8+CBQtEYaXRaBgYGJhRfkutra2oVKoZIwzHY3BwcNZ6SAHT4mKXlJREUlKSODLk+PHjPPbYY1Y7fldXFzqdzqTIu6+vL6Wlpeh0OptGGIS78crKSqsKqe7ubrKysoiIiLD7z9VoeHt709bWNqkgwcKFCyktLSUzM5PVq1fT19fH0aNHqa6uxtPTk1WrVhEREYGvr++0/f1MFr1Rht6EaJOwze11xz/96U/52c9+dsf227ZtE/8+b948li9fTnh4OLt27eJrX/uaSWuzyTf1+PHjuLm5sWLFClscfkwMBgPt7e0TLn4fSVgVFxeTm5tLdXU1NTU11NTUcPLkSVFYCSmhidwp2js9PT2zSlgYDAacnJxsvQybYa+pvZFYuXIlp06doqWlxarHbW1tBTApMrF27Vpyc3PJzMy0iLu5qTg5OREQEEBlZaXVjC0NBgN79+5FLpff0fI/nQgKCqK5uXlEH6jxSExMRCaTUVBQgKenJ4cOHcJgMLB9+3bmz58/bb5rlmCiqb3q6uphjWGmZg6EEXMlJSUmr83qQqqiooKioiIeeughu8zplpaWYjQap9z6K5fLiY+PFzsoRhJWAvv37+fMmTOEhISQmJhIXFzctIzoGAwGdDrdtO+4MRWDwYDRaLTLqKq1MHeHmaVRKpUMDg5a9ZgtLS3I5fJhfk2j4evry7x58zh37hwLFy60aYF8eHg4eXl5Vjve+fPnqaio4JlnnrHZd0o4Tzs7O0+6kzo6OpqcnBwKCwuHlYeYglwuR6FQUF9fz549e0hKSmLbtm2z1l7lVowmjogx/s827u7uk+qw7+npobS0lKefftrk91hdyRw/fpzg4GC77VLLysoChozpzMlIwqqgoICsrCy6urro6Ojg+vXrXL9+HRi6I/T39ycqKoq5c+dOC+fsyspKYPZ07Ak5+NnimTUS0ykiBUNCSqvVWvWYra2teHt7m3xztG7dOnJzc0lPT2f16tUWXt3oCK71Wq3W4oKusrJS9LayZqmDcN4tKyujqalpmCVBUFAQX/3qVycsYoRzfHl5+YSEVFNTE1euXEGn0+Hg4MAjjzxCYmLihI49k7HU0OIf/OAH3H///YSHh1NXV8dPf/pTFAoFX/3qV03eh9WFVFdXF8nJyXZ78q2urkatVlv8DkAul5OcnDzMfK+rq4sbN25QUlJCY2MjlZWVVFZWcvr0aRQKBR4eHgQHB5OYmEhsbKzdRfSEbpOpzEycTggpm9mUyrwdS9dIGQwGtFrtsKG0Qm3hrY/BwUF0Ot2wh16vF//U6/UYDAb6+/vFf1vLtqK1tXVCUVovLy8WLVrEhQsXWLx4sVlHZ02E8vJyvLy8LC6i+vr62Lt3L6GhoRMeXD8RDAYDRUVFFBQUiAaYtxb2C5YE0dHRlJSUUFFRwW9/+1tWr149odmDKpUKpVJJQ0PDuNvq9XqKi4tJT0+nrKwMV1dXVq9ezbJly+xyZqQtMRhN68gzTDBIXlNTw1e/+lVaW1vx8/NjzZo1XL58GT8/P5P3YfUrcWJiIgUFBdx99912J6a0Wi29vb02a913d3dn1apVrFq1CvjnJPj8/Hyqq6tpb2+nra2N3NxcYChq5efnR2RkJPPmzbP5mBJhxt5YRfozCWHO3mwVUidPnqSjowOj0chbb7017va3ChqDwYBer8doNIr/NhqNwx7mQCaTDXsIF87s7GyzR51Ho7W1dcJ1kKmpqWRnZ3P58mWbdDYLNZ2PP/64RY9jNBr54osvGBwcHNPbajLU1dWRn59PZWUlra2tw6JNSqUSLy8vQkNDSUpKIioqatixV69eTUVFBbt37+b8+fP4+vpOaBaqh4fHmKOTWlpauHbtGjk5OfT29hIUFMSDDz5IcnLyrPalGwuDiak9U7a5lU8++WSySxKxupBKSUkhPT3dLg3Xrl27BgxV7tsDcrmc6OjoYREewR1XiFpVVVVRVVXF2bNnxTqM4OBgEhISiIuLs2rUarZ17AknSlsLWFtx9epVDAYDcrlcnCU3FoIDvFwuRyaToVQqxZoQuVwu/lupVKJUKnFwcMDBwQGVSoWjoyMODg44OjqiVqvFVma1Wj3sIex/NLRaLb/+9a85fPgwycnJVon2TMbOwM3NjaVLl3Lp0iVWrFhh9ajU5cuX8fb2Ji4uzqLHuXr1KkVFRTz++ONTuiFpa2vjxo0bVFRU0NzcTG9vryjGZTIZzs7OREVFERMTQ3JysknRnoiICL72ta/xpz/9iZqamgkJqTlz5tDa2iraGAg0Nzdz8OBBqqqqUKvVYtlGYWEhZ86coa+vj0WLFtm0Ns5eMZg4a8+UbcyN1YVUaGgo7u7u5Obm2p2QEgorzT3rypy4urqycuVKVq5cCQxFrSorK4c56N4atXJ0dMTFxYXY2FhiYmKIiIiwmLiabR17wpy96VC/ZgmMRiM+Pj58+9vftvVSTEalUjFv3jyysrK4dOkSGzZssPgxIyMjKS0tZfPmzRN637x587h06RItLS1W9Qrq7OwkPz+frVu3WjRrkJOTw9GjR1m6dOmExpp0dXVRWFhIaWkpDQ0N9PT0DPMzc3JyIjg4mLCwMJKSkggMDJz0zZ2npycqlYpr166xaNEik6PtMTEx5OXl8cUXX/Doo48CQ3Nl9+3bh4eHB9u3b0ej0ZCenk5bWxuhoaGEhIRw/Phx0tLS2LBhA0uXLp3UmmcqgwYFMsP40bpBE7YxN1YXUjKZjJSUFLKzs9m2bZtdhTEbGhpwd3e3u9qjsZDL5URGRg4r0Ozp6RFrrWpqamhra+PKlStcuXIFGJrr5O7ujr+/P2FhYcTFxU05qiLUpdibS70laW5uBuBPf/oTjo6OODk54ezsjKurK25ubnh4eODl5YW3t/eMMl29lenWtQdD0wQUCoXVCrljYmK4fv36hGfXCZ1rfX19llraiFy5cgVHR0eL2R4YDAbS0tJEU+axbqgbGxspLCykqqqKlpaWO0STYCUjuIZHRkaa9Xsml8t54IEH2LNnD2+//TYKhQIvLy/WrFkzZoRq3rx5HDx4kIKCAnp6esjIyODs2bPExMTg7+/PsWPH0Gg0JCUl8eCDDxISEkJPTw/9/f2UlJRQUlIiCanbMGCi/cFsiEjBUHrv4sWLlJeXExMTY4sl3EF7ezuDg4MzokvC1dWVFStWsGLFCvbs2UNeXh7PP/881dXVfLz3NK6OOozGTlpaWygoKODo0aPIZDKcnJzw9vYmKCiIqKgooqOjTRaVs23GHgyNh4GhC0NXVxft7e1jOn0Lqa1b01VOTk6o1WqcnZ1xcnLCxcUFFxeXYWLMVsXG4+Hr60t9fT3FxcXTasTRrf8H1kBIzZeWlk5InAhjXKwppLRaLVlZWSxevNgiv5/e3l727dtHaWkpS5cuJT09nYqKChITEykvL6e4uJja2lra2tro7+8fJtQdHR3x9/cnMDCQ6Oho4uPjrXLTm5ycjL+/P+np6aSnp9PS0sL+/fs5ePAgsbGx3HXXXXc0E7zzzjvo9XoSExP58ssvKSwsZM6cOZSVlVFVVcWiRYtYvnw5np6e6PV6Ll26xJkzZ1AoFNx7770sWrTI4j/XdMNoYmrPOFuE1Jw5c/Dx8eHGjRt2I6SEsTDWKkC1FvX19SiVSsLCwggLC+NHv78MwIXd32f7mW/j0abicfUm6urqaG9vFx3Zr169CgwVZbq5ueHn50dYWBixsbH4+/vfcZyKigpg9nTswVAUztHRkR/+8IfDntdoNLS1tdHe3k5HRwddXV309PTQ29tLf38/AwMDaLVa+vr6aGlpMTmqI9QTKRQKlEql+HcHB4c7aooEoaZSqcSaIrVaLUbNnJycptwV9NRTT/Gb3/yGo0ePTishpVKprCpOnJ2dCQ4OpqSkZEJCSqFQoFKphhVJW5obN26g1WpZtmyZ2fddVVXFnj17MBgMPP3000RFRZGRkUFmZqZ4/oV/1jSFhIQQGhpKbGwsYWFhNo3oCt1c6enpBAYGEhUVRU5ODgUFBRQUFODm5sbChQtZu3YtSqVSTPvX1NTQ09MDDAniu+66i0WLFok3R6WlpRw5coTW1laWLFnChg0bZrXB71hYctbeVLGJkJLJZMTHx5OTk2OLw4/IzZs3kcvlExpUOB3o6uoavW5JCZ3+Wu5Zc8+wp9va2rh58yZVVVU0NTWJ0ZabN29y4sQJZDIZarUaT09P8aRSXV0NMKUJ2tONgYGBEe/a1Wo1QUFBE5o3qNPp6OrqEkVXT08PfX199Pb2Dmv912q1DA4OotfrGRgYEDvebu16MxV3d3eeffbZSad1hYvBWANw7ZGwsDBaWlooLy+3mmdRdHS0eHMyEZydna0q+m7evEloaKhZax31ej2nTp3i0qVLhIaG8sgjj4gpzoSEBOrq6vDz8yM8PJz4+PgJtZ1bk8uXh25Ct2zZQkREBJs2baKpqYlTp05RWlpKWloa586dIyIigoULF3L27Fm6u7vx8/Nj7dq1JCUliaUs7e3tHDt2jMLCQsLDw3n44Ydn1blzMliqa88c2KwYqL+/366MDNva2mZcfU9fXx86nW5YgeSF3d8X//75mjdGfJ+3t7eYGhTQ6XRUVFRQVlYmht4bGxupr68XTUzH65iaaQwODprNgVmpVOLt7W22DkDBe+l2ITYwMIBGo6GlpYX8/HzeeOMNFixYQGpqKp6enmJq8tb/R6Ez73aqqqowGo1ERESYZc3W4q677iIrK4u0tDSrCSlPT080Gs2EfbesKaQGBwcpLS01q91CaWkphw8fprW1lYiICJ5++ulhnyWhENveMRgM5ObmolAohn3e/f39efzxxzEYDOTl5XHq1CnKy8uJi4vD2dmZbdu2DfNNHBwc5Pz581y4cAFnZ2cefvhhu/ZVtCekiNQINDY2TnienaUoLy/HYDBYvNXX2hQWFgKYJX2qVCqJiYm5Y1+dnZ0UFxdz6NAhuxLG1kCv19ttNEZI742VvqutreXjjz/m2rVrXLt2DScnJ/FifztOTk48+eSTw2rgBAG9cOFC8/8AFsTZ2Rlvb28qKir405/+xPz581mxYoVVaqYMBsOEGmysKaTKy8vR6XRmOQ82NjZy/PhxSktLxY5DNze3aXuj9emnn9LT0zNq6YdcLmfu3Lk4ODjw6aefolAohqX8jUYjBQUFHDt2jJ6eHlauXMnatWslm4MJINkf3IbRaKS5udlubAaEC8JE5yLZO6WlpQATai2eKB4eHixYsIAvv/xy1hhxwj/n7E3nGVjBwcH88Ic/pK6ujosXL1JWVoa7uzsREREMDAwgk8lQKBTiOKO//e1vzJ07l3vuuQe1Ws3NmzdxcnKalvYPTzzxBPv376euro7Tp09z+fJlfvCDH5h0oe/r66O9vZ3Ozk46Ozvp7u6mu7ubvr6+YTVwgtu68FkBJuWobq2RNteuXcPLy2tKkXmj0ciFCxc4deoUXl5ePProoyQkJPDf//3fNDU1mXG11qWyshK5XM4999wz5nbCzWRHRwednZ2Ul5dTUVFBeXk5XV1dxMXF8cwzz8xa77mpIEWkbkPokLOXiFRlZSUqlWrGeSA1NDSgVCot1vWV/L9+B8Ac+SCpjkx6yOd0RJizNxPGOAQFBfHII4+MuU1bWxsffPABubm55ObmEhoaysDAAG5ubqOm/uwZHx8fvva1r2EwGDh27BhXrlzh73//O+7u7sPq0bRarWjtcasgGo1bDUWdnJzEIv++vj7RKNLUKERbWxulpaVs3brVHD/ymHR3d1NcXMzq1asnnWYyGAwcOnSIzMxM1qxZw/r160XR6OzsPKbTt72zfPly0tLSyMzMHNOWQKj7zczM5OLFiwAEBASQlJREfHz8tEuD2xOSkLqNxsZGgBG7v6yNTqeju7vb7sxBzcGYheYTJOIvvwGg4us/uOM1P/mQc7O9dGBag5aWFmD2jIfx9vbmu9/9LiUlJRw7dozq6mpxDMYHH3zAc889Z+slTgq5XM6WLVvIyMigrq6Ouro60aZC6IgUBJFgV+Hi4oKbmxvu7u6iV5inp+eYYrK5uZn/9//+H11dXSZH8M6fP4+Li4tVUqcXL15EqVSK46kmilarZc+ePZSUlHD//fff0b7v7e0tDjWfjghdyWOlPXt6erh27RrBwcEEBQURGRlJeHi43ab/pxuSkLqNxsZG0bjQ1ly/fh2AuXPn2ngl5mWkQnNL4f0/Qspeu20sQXt7OzD7XM1jYmKIiori17/+tRhhMGU4qz0jl8t57LHH+PjjjwHYvn37hMaBmIIguJubm026aevs7CQnJ4e77roLBwcHs67ldvr6+sjMzGTFihU4OjpO+P09PT18/PHHtLa28sQTT4x4QxUUFERlZSVNTU12cQM9Udra2lCr1WPeOF28eBGdTkdSUhKurq4kJCRIReRmxJ6FlE3i8cKXyR4+ZMIoFXOfOG2NOQvNRyPvtVfJe+1VYr1cUKvVdvH/aS2EgcUzrdPTFORyOa+88opYXCvYMExnYmNjefXVV5HL5Rw9elQUyuZCpVIRFxfH5cuXTfpdXbhwAUdHR6vUbV66dAlgWJeuKXR2dnLq1Cneeusturu7ef7550c93wjdkULd5nTDx8cHjUbD3r17R/3/q6+vB+D48ePs27fP7J+h2Y6Rfxacj/WwxawFm0Skmpqa7Ma4sb6+HldX12k1FsYURis0T/jPobqmwp++avK+5n3vd1T89s6UnkBvb+8dzr4zHaFGarZFpATUajUPPfQQly9f5ujRo+Tm5k77mxF3d3dWrFjBxYsX+eMf/zhiimoqpKam8re//Y38/HxSUlJG3U5IEa1Zs2ZCXV0Gg4HOzk5qamqYM2fOsAixTqejpqaG2tpaGhsbaW1tpbOzk/7+flEYnD59mtjYWCIiIkY9rtFopLy8nPT0dIqKinBwcGD+/PmsWbNmzHpBQUjV1NSY/PPYEytXrqSuro7c3FwiIiJG/Fw89dRT6PV6GhoaePfdd9HpdDZY6czFniNSVlcPg4ODtLW1TToXb066uroYGBiYkbU9DQ0N6AcNbPd5CYCjvR9Maj8rnnwdAkYPXGo0GvR6/bQM10+Fnp4esZZmNrNo0SKOHj3K9evXp72QAti8eTMpKSm89957HDhwgLi4OLOVIAQHBxMTE0NaWtqo3kFGo5GjR48il8tZvnz5sNd0Oh3Nzc00NTXR1NREa2srHR0dolfY7RfuOXPm0NXVhUajuSOKIoyECggIwNHREQ8PD0pLS8nIyEChUBAeHk54eDgKhQKj0YjBYGBwcJCCggJaW1vx9/fnnnvuYe7cuSalA4UC/OnauRcfH8+PfvQjfvGLX3DgwAEaGhrYunXrsO+/MGlAKLCf7lFae0MSUrcgl8txdHQUUyO2RBhLMBPnGnV1deE/x4+jvf857PmJRKIALn/0/TFfLysrA5hxjvDj0dfXZ1cDt22FSqVCqVRO646s2wkMDGTx4sVcunTJ7NYDqampvPPOOxQUFJCUlDTsNaPRyM6dOykvL8fFxYW///3voomqTqcbsWNQoVDg6OiIt7c3Hh4e+Pr6kpGRweDgIE1NTTg5OeHv74+Pjw8BAQEEBwcTEhIyYsTJaDTS1tZGcXExJSUlXLp0CaPRiFwuF28awsPDuf/++wkLC5twKt/FxUWM5E5HlEolL7/8Mjt37iQ9PZ2CggKeeuqpO7rPBXElCSnzIgmpW1AoFCQkJJCXl8eGDRtsWlcjjIWZaS2pQqH5REaUTBahm2UmRvXGQqPRWLwIeLrg6+tLQ0MDRUVFFvUssybCrDRPT0+z7jc0NJSoqChOnjxJYmKieP7r7u7miy++oLy8HBj6DgsjiNzd3XF1dcXd3R0vLy9xsLiPj8+IEdHOzk7y8/P593//9wlFTGUyGT4+Pvj4+Ey4XsoUfHx8KCsrm5Z2GQK+vr68+uqrHDt2jEuXLvHOO+/w4x//eNg2ws82kXFNEuOjN8iRGcb/3OhN2Mbc2KQwKDk5mezsbBoaGmxq4tjS0oKXl9e0/VKPhlBobo06NKFja+/evQQFBREREUF0dPSMd+wdGBiwmD/XdOPpp5/mt7/9LXv27OGHP/zhjPi/7+rqsljqdv78+ezbt48///nPRERE0NnZSWVlJQqFgu3bt5OUlDSl36HQANHQ0GCVmylTCQ4OpqyszO7WNRni4uK4dOnSiNcvKSJlGSRn89uIjIzEycmJvLw8mwmpmpoa9Hr9jBsLA5ZxNN8W928AHL75y2HPp6Sk0NLSQm1tLTU1NeJgVoVCgaurKz4+PgQHBxMVFWXzCe7mRKfTSVPa/wdhptjBgwdJT09n9erVtl7SlOjr66O6utpiZqtRUVHAUNON0WjEw8ODhQsXsmbNGrN4Dgmpprq6OrsSLFFRUZw7d46SkhK7WtdE6ezs5MMPP0Qul49oZCsJKcsgpfZuQ6FQkJiYSF5eHnfddZdN0nuZmZnAzBsLA5Z3NL+VZcuWsWzZMgCxvqK6upqmpia6urooKyujrKyMc+fOAeDg4IC7uzu+vr6EhoYSExNjN1YYE8Ge5+zZgoULF/Lll1+Sl5c37YXU/v37MRqNPPDAAxbZv1C8Hh8fz+OPP272/QvzEO2tsFuoo5yunXswJI7+8pe/oNfrefzxx0dsRJCElGUwGmUYTRBJpmxjbmzW85+cnExWVhZ1dXXDBqFai/LychwcHGbkzKPOzk6zt+XfHokaCW9vb5YvXz6s28hgMFBfX09paSk1NTW0tLTQ2dlJa2srRUVFnDhxAhg6+Xh6euLl5YW/vz9BQUGEhYXZ5QgWoTtqtg1pHgu5XI6Tk5NYWzRdaWlpobi4GF9fXzFyZAnkcjk9PT0W2bdgGtnW1maR/U8WuVyOg4MDra2ttl7KpNm7dy/9/f1s3Lhx1Ii/UBslCSnzIkWkRiAiIgIXFxfy8vKsLqQEv5WZOBuur68PvV5vNwOE5XI5wcHBd/wf63Q6cZjnjRs36OrqoqurS5wvdisqlQpnZ2c8PDzw9vYmICCAoKAgAgMDbeL/JVwI7FHk2RK5XD4tLx5arZacnByysrLEmr/xZg9OFaVSSV9fn0X3b2+dlG1tbRgMBrvo2DYVg8HAkSNH0Gg0tLa2UldXh6+vL2vXrh31PQUFBSgUCubMmWPFlc58pIjUCMjlcjG9t3nzZqumdvLy8gDuaD+eCRQUFADjd9HNO/ATrt//f6yxpBFRKpXExMQQExNDY2MjXV1dYvdLW1sbVVVV1NfXixGs3t5esSj3VuRyOSqVChcXF9zd3fH29sbX15eAgAACAwMtkt4UhJS5O7qmO0qlko6ODmpra20SZZ4oZWVl7Nmzh/7+fvG5oKAgNm/ebPGB6iqVCo1GY7H9C4OS7Yl//OMf6PVD46SmS+feu+++OywV6e3tzcsvvzzq9gaDgYyMDJKTk3FxcbHGEmcNRhMjUrNKSMFQoXJGRgY1NTVWjQ4JY2Fmon+U4Os0XqG5LUXU7XR0dODg4CCeWH19fUcdvSIUAjc0NNDc3MzFq/mEzHEQ04VC+/itKJVKHB0dcXZ2xs3NDU9PT3x9ffH39ycwMHDCtU7C6IeZmBaeClu2bGHXrl18/vnnfPOb37T1csbl0KFDaDQaYmNjSU5OJjk52WoRTicnJ4uOEHFxcREHa9sL8fHx4pqqqqrs1namtbWV69evU1paKt4U1NbWolar+da3vjWmACwpKaGjo4OHH37YiiueHRgBUxwlZs2IGIHQ0FBcXV25ceOGVYWUv78/xcXFnDlzhi1btljtuNagoaEBBweHSQ0fHY+71U8CcFTzEQBxP/+d+NrN/z0xo89b6enpMbkDztnZmfj4eFEo3p6B6enpob6+fpjzc3d3N319fbS3t9Pc3DzifpVKpZhCdHNzw93dXUwl+vn54evrK7akCymT2ThnbywSExMJDQ2luroarVZr1zYIOp2O1tZW5syZwxNPPGH141ta6Li7u9PY2GhXkZ9ly5Zx4cIFYOiGzx6ElMFg4ObNm+Tn51NbW0tHR8cd6Wlvb2/q6upwd3cf93eZnp5OUFDQtIjITjcMyJBJ9gd3IpfLSUpKIj8/n61bt1otvbdx40ZycnK4fPkyS5YsmVGRBUsUmgsIAkpAEE+LDv0Hiw79B1n3/Nek9qvVas02Ymbxb/9K0U9eJTY2dtRt+vr6RLHV0tIyTGx1dHSMeYETRmYAfPjhhzg7O+Pi4iIaJnp4eODl5YWPj49dCwlLsXjxYqqrq7l27dodI07sCYPBgFKppKGhgStXrlh9rW5ubhiNRnQ6nUWiYL6+vhQXF9Pe3m43czBv/Tlra2utfnyDwUBVVRWFhYVUV1fT1tY2LL2qVCrx8fEhLCyMlJQUwsLCeO2116iqqmLOnDniOWO0c1VbWxslJSVs37592nUhTwekGqkxmDdvHlevXuXGjRvMnTvXKseUy+U88cQTvP3223z44Yf867/+q1WOa2ksWWi+4uiPuXz3L0Z8bbICCoYiSEajcdiA1alQ9JPxI2POzs5ER0ePaViq1WppbW2lpaVFHPDa1dVFb28v3d3dDAwM0NLSgsFgGNPBWC6Xo1AocHBwQKVSoVarRfHl7u7OqlWrZpSNwty5c9m/fz95eXl2LaRUKhWvvvoqr7/+OlevXrX6WoXOutbWVovUYwkX+7q6OrsRUrdGc6zRuVdfX09eXh6VlZW0trYOq4WTyWS4uLgQFRVFdHQ0KSkpIzaPBAQEUFNTw3333cdHH33En//8Z9auXcuaNWvumGyQnp6Ok5MTycnJFv/ZZiMGowyZ1LU3MsHBwSQkJHDixAkSEhKsNnYjMDCQBQsWkJ2dzZkzZ1i/fr1VjmtJhELzsaIxk2U0ETVZ1j74GwD+8t/3AExZ/EX94+cAlH31f5u0ffjffwVA5dd+NOLrKpWKwMBAk9ZlMBjEjsOOjg46Ozvp7u6mp6eHvr4+cV5af38/3d3dYsEtQG9vL9u3bzdpzdMBuVwuppXsHWdnZ7y8vCxaqzQaQtTYUkJK+Nzak5dUfX09MOQlZ27rh87OTm7cuEFZWRlNTU309vaKNzgymQxnZ2ciIiIIDw8nMTHR5N95cnIyNTU19Pf3s2jRInJycjh//jy5ubnMmzcPJycnEhIScHZ2Jjs7m0WLFkmjoyyE0WhijdQUiqRee+01fvzjH/PKK6/w+9//3uT32VxIwdDE9TfffJOLFy+ybt06qx33/vvvp6ioiLS0NBYtWjTt29kt4WhuDrYFfovD9W8Oe+7cvh8A8MSPf0G8GsLDw03a12b5DgCOG3abd5FTQPDAGquLz9Aw5KAvn3MTGBpB8rvf/W5GnnR9fHxGLPq3N3p6emhtbbVJrZtwTEtFZoQIrz15NtXV1QFD0bLa2tpJ19E1NzdTVFREZWUlzc3NdHd331HX5OPjQ3x8PElJSQQGBk66TmzRokUcPXqUnJwcHnroIfLy8oiNjWVgYIDMzEz6+vrIyspi2bJlaDSaGWnwbC9YOrWXnp7OX/7yF+bNmzfh99qFkPL29mbFihVcuHCBhQsXWk3QyOVyHn/8cd5991127tzJt771Lasc11IIhebTqTbHQ6HHaMTk9MNoAur2SNRdG3/ByVM/HnFbGD0SZS26uroARnRGnu4IaSt7Lzg/ePAggMUczMdCSL1ZylNJLpcjl8vtyrNJiFImJCRQW1tLeXn5mDd9er2eiooK0cxXSM/dmkpXqVQjepe1trYSGBg45aJvwVqltrYWZ2dn1q1bx/Hjx/nGN76Bv78/VVVVvPvuuxw/fpy4uDiL1adKWFZI9fT08OSTT/LXv/6V//qviZeq2IWQAkhNTSUnJ4eTJ0/y4IMPWu24YWFhYsH75cuXLTL13Fp0dXVN6Iv8UsazALy95H1LLQngjmjUrSTP8aSrq8tuOosshRCJEhA6/2aiO7pWqwWwiVnqRKisrMTFxcUmxryCv5kgqC2BSqWit7fXYvufKM3NzcjlchISEjh58uQwIdXa2kpxcTFVVVXieKnBwUHxvTKZDCcnJ4KDg/H19aWvrw83Nzeam5upqqoiKCiI559/HrlcTkNDA++99x6fffYZTk5OExreLtQ8KhQK8bmwsDAKCgro6elh2bJlZGRkcPToUZ566inCwsKIiIigoqKCpUuXmu+XJXEHE62Ruv275ejoOGo3+7e+9S3uvfdeNm3aNL2FlKOjI8HBwTbxPnn44YcpLS3l+PHjzJs3b1oW//b09KDX6yc0DHSiAmrlE6+Lf7/08ffH3Hb+d39Hzu/HL/zu6emxyO97rGiUPSCMUpnu6eSR6OjoECMi9sqXX36JRqOxaWGwXC63qNBxdna22BiaydDZ2YmzszO+vr7IZDKuXbtGbm7uHVEmpVKJm5sbWq2W3t5eXnrpJbHmy2Aw8Otf/3pYt52fnx9RUVFUV1cTGRlJUFAQL7/8Mm+88QYfffQRcXFxzJs3zyQD5gMHDtDf3z9sBuKiRYsoKCggIyOD9evXs2XLFj755BM+//xz7rrrLrZs2UJmZuaEBJvExDEYQGYwQUj9T4Dy9hukn/70p/zsZz+7Y/tPPvmErKws0tPTJ702uxFS7e3tFBcXc88991j92HK5nB07dvDhhx/y4Ycf8tJLL1l9DVOlsLAQGN/RfCqMJ54mgzmtD6YTgpCaie7ozs7OGAwGNBqN2ZzlDQaDWLjf398vFvBrNBp6e3vFwn5hG61Wi1arZXBwEJ1Oh1wu5+GHHyY+Pp53332XqqoqvLy8bJLWE3BwcLCo+7irq6tNCulHQ6vVirVb3t7etLW14eDgQHBwMEFBQURFRREZGSmmgy9cuMCJEydEsVlQUCCOa1m/fj2LFy9GpVKhUqn4z//8T86fP4+zszMrVqxg9erVJCcnk5ubS1FREUVFRbi6uvL97499DmtsbKShoYHe3l7RmTwqKgqZTEZRURHr168nLi6O++67j1OnTpGfn8/GjRu57777LPibk4CJp/aqq6uH3aiOFI2qrq7mlVde4fjx41M6V9mNkLp+/ToODg7Mnz/fJsePjo4mJiaGkpISsrKypp3ruamO5tbC1GiUOa0PbMWC7wwZk2b/yXRTUuHiINQTzSQWLFhASUkJf/jDH8Ri+lsjDkaj8Y6HkFIRHrduNxFkMploOaFUKnFyckKlUtHa2sqnn37KmjVrqKqqIjQ0lOeee86mUTNHR0cGBgYstn8vLy+qqqrsolatr68Pg8Eg+it9+9vfHvc9MTExnDhxgvLycurq6jh9+jQymYyFCxeO2JSkUCjQarWcOnWKM2fOiMf7X//rf/GLX/yCnp4ecnNzSUxMHDXt3NnZidFopKCgQCwcl8vleHt7i2a+MpmMxYsXk5yczNGjRzl69Chz586VRsJYGCOmuZYL27i7u48b8c/MzKSpqWnY9V6v15OWlsYbb7zBwMDAsDTvaNiNkHJ0dESv15u0aEvx2GOP8atf/YpDhw6RlJRkkTltlsKeC83/v9yhmrf/O3ffsOeFuXnWGrAc919Dgufmf0zehX0kJiKgBIRIhL3XEU2GxMREADQaDTKZbJg5ofBv4SGkAOVyOTKZDIVCIf5bqVSKn2nhT+GhVqvFmgc3Nzc8PDxwdnYeVRg1NTXx9ttvc+7cOQBWrlxp89Sjs7OzRVN7QmdgXV2dzV3EP/zwQ4xGIxs3bjT5PcINVkFBAe3t7Tg7O/PKK6+Meo6Lj4/n4YcfJiMjgwsXLog1o0LBeG9vL3v37kUul+Pi4kJ/fz/r1q1jzZo1wFDErK+vD7lcTl5e3rAOvLi4OC5dukRNTQ0hISHAUJ3bXXfdRXZ2NiUlJTYLAswWLFFsftddd4kj4wSef/55EhIS+Ld/+zeT9YjdnMX9/PzQ6/V0dHTYzGlcqVTy4IMPsmvXLj7++GNeeOEFm6xjMky00Nya3C6gBAR3Y1OtD6aKIKCiP/1vAEof+3erHHck+vv7bX4htxRyuRw/Pz+am5vZtGmTXUR3/f39+cY3vsHf/vY3BgYG7MJ2wtnZeZinmLkRvJIaGhpsKqSysrKor68nNjZ2QqUHcrkcR0dH2tvbkcvlvPjiiyOKKKGsQRDSy5YtY9myZbS0tIg3wz/4wQ/E8hFBZAGcPHkSmUzG6tWrxQaQuXPnkpOTQ3d3t9gMsmTJEi5dukRGRoYopGAofRoUFERxcbEkpCzNRENSJuDm5kZKSsqw51xcXPDx8bnj+bGwmzO5cPcx2iw0a5GYmEh4eDjV1dXcuHHDpmsxlckUmtsDhz87j9FoHNH6IOKt3xDx1m9ssCrroNFoZqyQAnjhhRdQqVQcPHiQiooKWy8HGIrQCN+RqKgoG6/mn40GQpejuRFa/211TjUYDFy8eJGDBw/i4ODAo48+OuF9+Pv7I5PJeO6550asJ9RoNOzduxeFQsFdd9017DVfX99h9iJeXl4sW7aMV199lU2bNonPC+JOEFdLlixBLpeLBscwVNPl4OAg+qPpdDry8vLYs2cPra2tFBQUWFQUSwD/E5Ea78FsdDYXcHNzQ6VS0dzcbPM6nyeeeIJf/epXfP7558TFxdlluuxWhDsySziaWxJHVxkGPSMKioqXf2CWY2yL/B6Hy3877DlbRqIEtFrtjEzrCajVal544QXefvttdu7cyUsvvWQRB++J0tTUhJOTk12IWEEYNDc3W2TIrdANa+2C85aWFt5++23RvkClUvHcc89N6vP+zDPPAKOnwP/+978zODjI9u3bJ1SKsXTpUk6cOMGcOXPEz2VAQABKpZKSkhKio6PJy8tj2bJl4nsCAwOpqqriV7/61bBxMwK2Lk2Z6VjD2RzgzJkzE36P3ZzJZTIZfn5+NrE/uB2VSsX999/P/v37+fTTT3n66adtvaQxERzN4+LibLwSiP8/Q3VIpsy88/Rzsngdmq6y2qL7nyz9/f0MDg7y5ptvolKpcHR0xMnJadgsPmEYsqurKx4eHnYv6G8nICCAZ599lnfffZddu3bxne98x9ZLQqPR2E0KXChhaGlpsYiQgiEBInSIWgODwcB7773H4OAg4eHhREREkJqaOmnhOpb4Onz4MC0tLSxYsIAFCxZMaI1vvjnkbXer95OrqytLly7l0qVLrF+/nmPHjtHV1SVGDpcvX05NTQ0ymYyoqChiY2OZN28eu3btQqFQTLvv53RDGlpsIn5+fnYzG2r+/PlcvXqVsrIyioqKbB4lG4vGxka7LTQfC61Wa/EohT2NkrkVwY25s7MTvV4/ojvzaAhdacKfwkOpVIoF2rcWaavVahwcHMRtbt1W2F4YrCz8+9ZCb2G7yVwMw8LCiIuL4+bNm1RXV9vE/PJWPDw87MYSQCgGb2trs9gx1Gq1RS0Wbmf//v309vaSmprKhg0bLHIMjUbDn/70J9GUc6KzKnNycujq6mLp0qV31O+tXr2ajIwM2traUCgU5OXlsXLlSgCSkpLu8KLq6OigsrKSr3zlK1P6mSRMwNS03WwXUr6+vuTn52M0God1+tiKJ598ktdff529e/fywx/+0G5TMV1dXZMq0N9washT5fTG11nz0G84v3fq6TRTIlHwT+sDU+ecLfjy/wMg+97/a9L2EW++TsW3zO97ZS6MRiNBQUG8+OKLw57XaDR0d3fT3d0t+iP19vbS398/zD9Jq9Wi0+nQ6/Xo9Xq0Wi0Gg0F8TNQ2wBrs3LmTl19+2aYRobi4OC5fvmwXok6oCxWKnC2Bi4uLVaP8lZWVODo6WkxEwVDqRRCHk6m7EuqcNm7ciMFgGHaD4OLiwvLly7ly5QqBgYHin6MV6wu2PUKnqoTlsFZqbzLYlTLw8/NDq9XS1dVlF/46zs7ObN26lUOHDvHZZ5/x2GOP2XpJdyAUmk/GQqB97/90n5jekWw2BOsDUwvkTRVQ1mbD3b8U/3766L+Z/D6DwTBiWlOtVqNWq83mrSUYY2o0GtGccnBwUPz7rQ+9Xi8+Lwg0vV4vvm4wGIY9PxF6enpoamriT3/6E/Hx8QQHB4tt59Zk+fLlXL58mQsXLgxzr7YFwo2ZJcfEuLu709jYeIdgMDdCJsFgMFi8Tig3NxeVSsWrr746qdIAYebfJ598QmVlJSkpKTz88MPi66tWrSI9PV2sMXv//fdJSUlhy5Ytw0Y66XQ6Ll68SEJCwrTLBkxLLNC1Zy7sTkjBUPGlPQgpGMqhZ2RkUFhYSEVFhc39WG5H6CyZTKF59hv/jB6ZIxo1EQTrg7CwMIvs31rRqImIJwEhjefk5GTu5dyBXC7H2dnZLsYe1dTU8NFHH1FYWEhhYSErVqywepTX09MTb29vioqKqKqqstjnz1QUCoVFvaR8fHwoLi6ms7PTYpHA2tpa/va3v4n/tuT8yJqaGvr6+pg/f/6k6ytDQkJobm6msrIShULBjRs30Ol0hIWF4erqirOzM3FxcRQUFPCd73yH0tJSTpw4wRtvvMG6detISEjg448/prW1FbhzFImEZbDnGinbt67cgoeHB0ql0uYWCLfz9NNPI5fL+eSTTyZUy2INBEdzeyg0nwjCHexI1gfWIva13xH72u+sflxhTpg1hJQ9ERISwr/927+JaZ/qats0AjzzzDPIZDI+/vhji1kPmIpKpRqxA8xcCDendXV1FjvG+fPnAcSojDl9AD/88EP++te/iucL4VgTMfa8nfvvv5//+I//4Pvf/z5f//rXUalUFBYWcuzYMfbu3cuHH35Ibm6uaHGwcOFCvvOd77BgwQJOnDjBn/70J1FEAXbhkzZrMJrwsAF2FZGSy+X4+vraReferbi6urJp0yaOHTvG7t277SrFZ8+O5mPR3t6Og4ODTdvQi/+XeR3OTUWoibGHKJEtuH79OmA7Ee3h4cHdd9/NkSNH+H//7//x7W9/22b1jzKZzKI3Z0IN4v79+/n8888xGo0EBATw0EMPmU3wlJeX4+Liwn333Udubi4PPvigWfYr7NtgMPDWW2/h5uZGT08ParV6ysO+5XK52BH74x//mObmZm7cuEF+fj4tLS0olUpCQkLEzIharWbbtm0kJCTwwQcfkJqaSllZGW5ubpLlgZWQIlITQHBEtjdWrlyJv78/hYWFlJSU2Ho5It3d3dNy8G1vb++EhUTq9l9baDXWRaiJudUscLaQn59Pa2sriYmJU74YToXly5ezatUqOjs7eeONN+jp6bH6GoRBzKY2XEyGa9euAUMjuITZY7W1tfzpT3/i1KlTZjnGwMAAAQEBJCQksGPHDrOJUqFxIjAwkJiYGPr7+3F3d+epp54yy/5vxc/Pjw0bNvCtb32Lb37zm6xZs4be3l52795NVVWVuJ3giB8eHk5NTc20ywRMa0yJRtkoKmVXESkYuoMqLi62m869W3n66af53e9+x+7du+2ii2+6OprD1K0PYnf/FwDFO/7DXEsakaiPf37Hc2VP/O8p7VO4aFuylsResaefffPmzRgMBi5fvszvfvc7Nm3aJLa6WwPB8d2SLutJSUlkZ2cTGxsr2gQ0NTWxc+dOzp07R0NDA48//viUIsNyudwi6UmhbCEqKmqYE7ml8fPzY926daSmpvLrX/+akpISsZauo6MD+Kdb/ERG3khMETu2P7DLiJRGo7FoAeZkcXV1ZevWrWi1Wnbt2mXr5YiF5pP9Msf86neEv/Mrwt/5lTmXNS4TtT4QSPv8h+Lfi3f8h8VFlKWwJzFhbZYtW4arqysZGRnodDpbL4e7776bZ555BgcHB44dOyYaNVoDoXPVkqNFYmNjcXFxIS8vT3zO39+fV199lZCQEIqLi/n973/PiRMnRu0erK+vZ+fOnfzyl7/krbfeuuN1hUJhESF16NAhZDIZq1atMvu+TUEmkxEZGTlsxFFHRwdqtZqqqiqCg4NnZVTZZkgRKdO5tXPPHj+kS5cu5dq1axQXF9vcqNPWheZJ+38GQP5Xfjah903U+mCmIdwk2EtnqrXZtGkT+/fv58SJE2zdutXWyyEyMpIf/ehH/OMf/6CkpIS8vDySk5Mtftzly5dz9epVzp07x9q1a80e4c7NzeXQoUNoNBocHR2HvSaXy/na177Gl19+SVZWFhcuXODChQvMmTMHvV5Pa2ur2PEpCCxHR0eampo4cuSI+P9248YNBgcHzd79WFFRQXt7O0lJSTatJYyMjOTw4cMMDAzg6OhIR0cH7u7ulJaWWjV6KYFdR6TsTkh5eXkhl8tpaWkhMjLS1ssZkaeeeorf/va3fPbZZ/zoRz+yWYpvuhaaC9YH4eHhE3rf1uR/50jef1tiSaMy1TTeSAh377O12Hz+/PkcPXqUK1euUF9fzz333GPzOXxyuZwdO3bw2muvcebMGasIKWdnZzZt2sTBgwfJyMhgxYoVU97nF198QXFxMY6OjrS2tqJUKgkNDR113/feey/33nsv5eXlnD59murqarHpZ3BwkO7ubqKionjggQdwc3Pjd7/7HVeuXCErKwuFQiEO377//vunvPZbuXnzJsAdg4itTWRkJAaDgaqqKmJjY+no6KCrq4uBgQGpPsrKSIacE0ChUODj42OXBecCzs7O3HPPPRw4cICPP/5YHKxpbbq7u6fUeVPyo6l1rU00EiUgtDIv3vt3+J/ajMp/+eFYbwGwuoiaCFvn/nMQ8pHcsdcpCCl7GJxrK5599ln27t1LVVUVf/7zn/na175GSEiITdekUqnw9/cXzz1CsbMlb5QWLlzIwYMHRV+tqVJYWEh/fz8DAwN4eHjwwgsvmFTUHxkZKYoGGP2z+corr3Dq1CkuXbrE4OAg8fHxrFu3zuy/I6HA29aNNN7e3ri5uVFeXi4KKY1Gg6urK3PmzLHp2mYdkiHnxJgzZw4VFRV2WXAusGjRIq5du0Z5ebnVUgG3IhSamzrs9L/z7uPfkw9aeFV3si3gZQAON/6ztkKwPmAGCYnxxNOtCHfxs5mAgABefvllMjMzOXjwIO3t7TYXUjBkydDY2MjevXvJz88H4Pnnn7fYUGGDwYBMJjObn5VcLsfFxYUf/GByBrvjfS6VSiVbtmyhtraWqqoqi7jDnz59mtraWkJCQmz+PRHqpMrLyzEajWKxeWxsrN1em2Ysdpzas8uz+YIFC2hubh7WdmqPPPnkkygUCvbv3291Y7+JFprbQkSNhmB9UPkvPxQf5kbo6huJjXe9ZvbjTYSBgQGbXyDsBaF2x16MbpcvX45cLhfHkBgMBt55551hBcfmZPfu3RiNRubOnTvlfQkDg63RxCBEwgVzWXOh0WhIS0vDxcWF559/3qz7niyRkZE0NDQMs8iw5yH2MxWZ0fSHtbHLs3lkZCTe3t5kZGTYeiljolar2b59Ozqdjo8++siqxxYKzSczGsbWaLVaixda23NH3+DgoM2tM+wFQVDai5AKCwvj3//933nppZf40Y9+xPPPP4/BYODYsWMWOV51dTUuLi5TLlxubGwkJycHb29vvva1r5lpdaMjNAWlp6ebdb8nTpwA4Ctf+Yrd3GwIY8Fqamr43ve+x9NPPy3VR9kCO+7as49P6m3IZDKWLFlCfn6+TYzyJsLcuXMJDw+nqqqKnJwcqx13uhSaH258a1hab7LWB+bk1Mn/ZdH9b9z8mvgYicHBQdHYb7YjpEeMtqgQHQW5XC4OARf+tIR5aGNjI/39/VPuXjUYDHz++efAUCOMNUT6smXLUKvVnDp1yqzRuoKCAhwcHOzKn8nT0xMvLy/Ky8txdnYmKipKSuvZAiG1Z8rDytilkIKh9J5cLhedee2ZJ554AqVSyYEDB8we6h4NUxzNt3r9C1u9/mXSx4h+/bfiYzQ2y3ewWb6DFU+Nvs2tCCfd2Wp9AENT4yUhNYS9RaRuR0ihW2Iw7SeffALAli1bJr2Pnp4efv7zn1NfX09ISIjFBhPfjlKp5MUXX0Qmk4kizhy4uLhY1FdrskRGRlJYWEhaWhrp6enDZu1JWAk7jkjZbX7BycmJlJQUMjMzWb16td2EeUdCpVLx0EMPsWvXLnbu3MmLL75o0eOZWmh+pP1vY74+HqXf/9642xw37AYwWUgJw1Mnan0wnTh1fOyIl16vt/tIorUQvtf2FJG6lbNnzyKTyVi6dKlZ93vx4kU6OjpYsGDBhKKzWq2W4uJisbnl0KFD6PV6tmzZwvLly826xvHw9vYmJiaG4uJi8vPzSUpKmvI+3dzc7LJje/78+VRXV3PlyhX6+/txcXHhlVdekVL01sSOu/bsV50AS5YsobOz065m241GYmIi0dHR1NXVkZmZadFjCd1E9lQfdfnD7xH/f39H/P/93ZjbCdYH5pwQP90wGAyo1WpbL8MuEFIk9hiRMhgMtLa2EhISYnbhe/78eRwcHCbsv/Tee++xZ88ecnJy0Ol0FBUV4eHhwcqVK21ys3nvvfeiVCrZvXs3Z86cmfR+Tp06xc6dOykrK7PL70ZYWBjf/OY3+eEPf8i3vvUtent7ycrKsvWyZhdSRGpyBAUFERgYSEZGxrQo7nv88cf51a9+xaFDh0hMTLSY4aKQbhBmEkZHR9vFyafo/xvfl0qwPrDnCKMlMRgMGI3GWWvGeTv2HJEqLi4GzN+h1d7eTn9/P8nJyRP6HlRVVVFfXw/A559/ztmzZzEYDKxbt86s65sIHh4evPLKK/zlL3/h7Nmz9PX14eLiQlRU1LjpUIPBwAcffEB3dzdtbW3AUC2apSP6U8XHx4eUlBQuXLjAokWLpKiUtbBj+wO7/gQIRecHDhygvb3davn/yaJUKtmxYwcff/wxO3fu5Otf/7pFjiOEvrOzs8nOzgaGjExdXV3x9fUlNDSU2NhY5syZY3eCRbA+GIvU7b8W/37rfD1LEvnRL+54rvzJH5v9OEINnSSkhrDniFRnZycwVBRuTi5evAgw7gw5nU7H/v370el0PPDAA+zduxeZTMaDDz7I6dOnaW9vx9HRkYULF5p1fRPF1dWV73znO/z+978Xu/jOnj3LT37ykzHfl5GRIY6LioqK4umnn7b4WqeK4HKu1Wrp6uri8OHDZnd1lxgZU60NbGF/YNdCCiAlJYVjx46RmZlp1QngkyU2Npb4+HiKioq4fPmyWdyKb0ej0eDn58dTTz1FcXExFRUVNDY20tXVRWlpKaWlpWKY3dHREU9PTwICAoiIiCA2NtamMwy1Wu2440CsJZ5sgWDo5+LiYtuF2An22LUnsGTJEq5evUpubi5eXl5s2LDBLPstKytDqVQOa7goKSnh5MmTrF69mpSUFIqLi9m9ezeDg4MA/OY3v8FoNLJw4ULmzp3L3Llz6ezsRKFQmGVNU0WlUvGv//qv/PrXvxajrqWlpURHRwNDAuTgwYN0dHSQkJDAxYsX6ezsRCaT8eKLL4rdkfZGX18feXl53Lx5k4aGBnp7e4d9Vi3lLyYxAnZcI2X3QkqlUjF//nyuXbvG+vXrp0UY9dFHH+VXv/oVx48fJykpyayt0319fej1egIDA3F3d2fx4sUsXrxYfN1gMFBTU0NJSQk1NTW0trbS0tJCY2Mj169fBxCHkXp7exMYGCiOh1h35idc2mI5s8rxrA/WPPQbAM7vHd2VeeWxoUJuS67TkghRDmuYJk4H7Dm1J5fLeemll/jTn/5EWloa1dXVrFy5kujo6ClFerVaLTqdjl/84hcEBATg4eHBjRs3APjss884evQofX19ANx///14enryxRdfAHDfffeJ+7G3odc7d+7EYDCwfv16zp49y0cffcSqVatITk7mww8/FH+m8vJy5HI5ycnJ3HPPPXYTnRXOnfn5+VRWVtLa2ioKWRjyDQwJCSEyMpJ58+bR0NDAnj17aGtrm9U1n9ZChokRKYuv5E7sX5XwzzvDgoICszgAWxq5XM5jjz3GBx98wAcffMC3v/1ts+27sLAQGAqFj3bssLCwO6ax9/X1idGrhoYGOjs7qa6upqqqiitXrgCwWabm9/m/x9fXl+DgYKKjo806pmE864OxBJSAOQRU1Mc/v2MYsSXSeCPR1dUFWMaXaDpi7/YHKpWKV199lffff5/y8nLKy8txdXXl5ZdfnrQAGBgYAIYEVXV1NdXV1bi6uvL8889z/vx5cnJyMBgM3HfffSxatAiA7373u+b6kSzCkSNHqKurE2fvxcbGsnPnTi5cuMCFCxeQyWSkpqYyd+5cbt68ybJly2x+U9zT00Nubi6lpaU0NjYOizbJ5XLc3d0JDg4mPj6exMTEO9br7u6OSqUiNzfXpnVqswapRmpq+Pn5ER4eTkZGxrQQUjDkOzJ37lxyc3M5deoUGzduNMt+BUfziRbAOjs7M3/+fObPnz/s+ZaWFkpKSqiurqapqWlYejAtLQ0Yupi4ubnh5+dHaGgoMTEx+Pv7j3m8b2QO1Tv8efFO8bmRrA+Sf/zPLr+8X4xerL4t7RUOp/7BxJ8W7l78U45m/ueIrwkiKvq3Q5YNpd8b3+YBhtdRTVZ4CQazkpAawt6FFAyt8fnnn6e4uJjCwkKysrL44x//yMsvvzypqJDwMwcGBvLCCy9QV1cn3rA88MAD3HPPPVRWVoppMXumr6+Pjz76iLq6Ojw8PHj00UeBoZulf/u3fyM9PZ3CwkK2bt0quqHbwoxXo9FQUlJCaWkp1dXVdHZ2otPpxNfVajXBwcFERkaSkpIy7vkNwMHBgYSEBG7cuEFqaqpk0mlppNTe1FmyZAmfffYZTU1NJn3I7YGvfOUrlJWVce7cOZO/nOPR0NCAUqk0W5eer68vvr6+w2q5DAYDdXV1lJSUUFtbS0tLC52dnbS2tlJYWMjx48eBoforNzc3fH19CQoKIjIykqCgoFEjWELR7mTC4BMRUcCoIupWTBVQAuaIWvX29gLYfeOEtRBqfOwxtXc7sbGxYhPHoUOH+OMf/8j8+fN54IEHTN5HTU0NAwMDRERE8OyzzwLcET1WKpXTQkSVlJTwj3/8A4PBQExMDI899tgd3/2lS5ea3YNrPFpbWykqKqKyspKmpiZ6enqGiSaFQoGnpychISHEx8cTGxs76ehYSkoK169fp7GxkTlz5pjrR5AYCUlITR1h3lFbW9u0EVJyuZynn36aP//5z3zwwQd873vfm3KarKury+LRDLlcTkhICCEhIcOe1+l0Ynqjrq6O9vZ2Ojo6aGlpEVOOMHSnluiyBG9vb463HSc8PJyIiAg6OjrusD4YKwplCjG/Gopolfxo+H7m/mDo+dzfTG3/5kaoE5EMOYew56690Vi6dCkuLi4cOHCAa9eusXz58nEbKAQuXboEYBbzSltz6tQpDAYDjz/+uE2G+BoMBioqKsR60La2Nvr6+oaJcgcHB7HZJjIykvj4eLM220RFReHk5ERubq4kpCyMpbr23nrrLd566y2x9CQ5OZmf/OQnbNu2zeR9TBshJdzJ27LjbDIEBASwdu1azp07x+eff86DDz446X1ptVoGBwdNPmmbG6VSKd6V34pOp6O6upqKigrq6+tpbW2lp6eHjo52ysrKxHZvgb/85S94e3vj7+9PUFAQoaGhZvfBsjcBJdDf3y+lAG5BiEhNJyEFQ0IoICCAN954g/Pnz/Pwww+P+x6DwYCjoyMwZMhp7UiNOenp6aGhoQEPDw+riKi+vj6KioooLy8Xazy1Wq34ukwmw8nJiaCgIIKDg4mJiSEyMtLidVgKhYLk5GRu3LjBpk2bpO+2JbFQRCokJITXXnuN2NhYjEYj77//Ptu3b+fatWviBIHxmDZCSqgtmY5t4xs3biQ/P5/r168zf/78UQvFBU6cOEFmZiZeXl4kJyezevVqAHEocmRkpMXXPBGUSqXY+XcrBoOB5uZmysrKqK2tJS8vD5lMRlNTEw0NDaJDOwydCB0dHXFxccHDwwM/Pz8CAwMJDw8fc6bg7ZGoxS/+jsy/WkZErXr0dfHvF3d9f1L70Gg0duftZUvsuWtvPHx8fFCr1ZSWlo67bX5+vjiL09XVlccee8wKK7QMVVVVfPTRRxiNRr7yla+Ybb89PT1UVlZSV1dHc3Mz7e3t9Pb2MjAwMExoC555YWFhhIeHExcXZ9MsRUpKChkZGVRXV9+RppUwIxYSUrf7gP33f/83b731FpcvX555Qmq6RqQEnnvuOX73u9/x6aef8sMf/nDUO6Xq6mouXLiAQqGgoaGB+vp6srOzefLJJzl69CgymYzExEQrr35yyOVyAgICCAgIoKuri7y8PBYuXMj999+PTqejrq6O2tpaGhoaaG1tpbu7m66uLlpbW8WiegEHBwfUajUuLi54enri4+NDQEAAwcHBeHp6WkWcTFY83crAwIDNu5XsiekakRJQq9ViunY0Ghsb2b17N3K5nNTUVLP5UdmCtLQ0Tp8+jUwm47777hNLLkxBuLGqqqqioaGBlpYWurq66OvrGxZdEhBqQQMCAvDz8yMqKorY2Fi7sUsQCAsLw93dndzcXElIWZCJpvaEDmkBR0dHMSI8Gnq9nt27d9Pb28vKlStNXtu0OaP39PSgUqlwcHCw9VImhaurK/fccw8HDx7k448/5plnnhlxO2Gu4MMPP0x8fDz79u3jxo0b/OEPQ8XWO3bsmJZiUnAwFgYtK5XKEW0aBNra2sSRGEKxe19fnxjNuh2FQoGjoyMvLHBm586d+Pj44OfnR1BQEAEBAXYjXgYHB6ftZ9gSTIeuvbHQaDTj/n8KnX1xcXHTWkR1dnZy+vRpnJycePHFF8dsmGhvb+fEiRMUFxcP82K6FZlMhoODAy4uLgQGBuLr60tgYCChoaH4+vpOm8itTCYjJSWF7Oxstm7dajcmqTOOCdof3D6i6Kc//Sk/+9nPRnxLbm4uK1euFCPG+/btm1Ado31cXUygt7d3WgqIW1m8eDE5OTmUl5eTk5NzhxUBwKJFi0hLSyM/P5/ExEQefvhhFixYwP79+/H395+2Raq1tbXAcOuDsfD29sbb25sFCxbc8ZpwZ1tXV0dTUxOtra10dXXR29srFr/fHtGSyWQolUpUKhVOTk64uLjg7u6Ol5cXvr6++Pv74+fnZ/GTt06nm/afY3MynVN7MHSyFvzZIiIi2LdvHwUFBaJdyIoVK4iIiEClUon2H9ON3t5ePvjgA3E01dNPP42Li4sYWWpubqatrU2MLg0MDKDX6+/YT2hoKGFhYQQFBREWFjajvgdz587l4sWLlJeXExMTY+vlzEwmmNqrrq4e1pg1VjQqPj6e7OxsOjs72bNnD88++yxnz541+Xo7bYTU4OAgWq0WjUZjFwN6J8tTTz3Fb37zG7744osRw9RCseKtdzXR0dF8//tTTyvZEuEk7OPjM+V93ZoyHI2uri4xbdje3k5XVxc9PT309/fT0dFBa2vriBdvQXA5OjqKgsvNzQ13d3c8PT1F4eXm5jYp0aXT6cYNL88mpntE6oEHHuD111/n008/JTAwkPLycpRKpTiIt6ioCJVKhVarNctn31rodDpOnz59R6OITCbjr3/964jfHeF74+Pjg7u7O87OzmzevJmsrCxOnz7Nhg0b7K6+09yMJCAlzMNEU3vu7u4md7irVCpRAC9evJj09HT+8Ic/8Je//MWk908bIbVixQquX7/OF198wY4dO6Ztd4RKpRIHG7///vu8/PLLw14XCrDj4uJssTyL0d7ebtWUlvAlGqueTKfT0dTURFNTE21tbaLg6u3tpb+/n/b2dlEAjoRMJkOhUODg4CCKI3d3dzw8PETx5eHhgZeXF15eXqhUKgwGw7S+ETA308lHaiRcXV1JTEykoKCA8vJyYCjq+tRTT9HX18epU6fIz88XzTftEY1GQ1FREaWlpdTX19PZ2TliOk6tVuPs7Iyrqyuenp74+voyZ84cAgMDx4wuCeKisLBwxgqp9PR03NzcpGiUJbGij5TBYBAnEJjCtBFS3t7ebN++nV27dvHll1+yZs2aMbu57JnY2FiSkpLIz88nLS2N1NRU8TWhlmimCane3l6767gUBseONrJGQKfT0d7eTmtrKx0dHXR0dNDd3U1PT4+Yyujv72dgYEAcSjwWFRUV/PKXvxRTjSqVCkdHR9RqNU5OTjg7Ow/708XFRYyMzTT/qelebA7wyCOP0NnZSX5+PidOnBDTys7Oztx3333D5uNZA4PBQF9fHxUVFaIppUajQavVinP+9Hq9OFz4VhQKBW5ubmIjR0hICOHh4ZNOef/xj3+kvb1dHF01E9FoNOTm5rJ69WqpPsqSmBiRmqiQ+vGPf8y2bdsICwuju7ubjz/+mDNnznD06FGT9zFthBRAYmIi/397dx4V9Znlj/9dH6qKoigodhEEFdkEBRTBBfd9N2IrcYvRaNKdmE66pzu/njlzvumZOXOS7unpM72YmBg1MXFB3OIWNKhIVFBAQZQliCCLbMVOUQtVn/r9QX+qRSEWUDv3dc7nkEDxeR4QqFvPc597Fy1ahIyMDOTm5iIkJARTpkxBcHCwzSQmctatW4eKigqkp6cjIiJC3zahra0NDMNYTXK0sajVaqvt8P4yfD4f3t7e+hYXfVEqlfjDH/6AyZMnY9myZWhra0NzczPa2trQ3t6Ojo4OyOVyNDY2gmEYaLVadHd3o7Ozs98ntZ/C4/HAMEyvy8HBAXw+X/+WuxwcHF742POPEQgE+tU17v+5i2EY/Qowj8frdXG437/nP8b9N/c1arVa/cX9P2DbWyIMw8Dd3R0JCQm4fv26UbduWZZFS0sLZDIZWlpaXtimViqV6O7u/smfIe5nhft3dXZ21gfvXMA+atQohIeHG/VEXHZ2NlpaWhAeHo7169fb3N9oQ+Xn50Or1er7IhITMdGKVENDA1577TXU1tZCKpUiKioKly5dwqJFiwy+h809W8+YMQNTpkzBgwcPkJOTg6NHj0IqlSI2NhaTJ0+2ulWP/jAMgy1btuDzzz/HoUOH8P7774NhGMjlcrtbdeCOodpKRfrBaG5uBgC4uLiAz+fD09NzUDkxarVaH3TJ5XJ0dXVBoVDonzSVSiVUKhVUKhU0Go3+4oIThUIBlmX1T6rcZe0aGhosPQWjcHBwMCjtoKqqCgUFBejo6EBsbCwUCgWqq6vR0NCA1tZWyOVyaDSafv/tnj08IZFI9CeauZVNkUgEX19fBAcHD6of4FCcPXsWRUVF+lIf9hxE6XQ65OTkYPz48XBxcbH0dOybiQKp/fv3D2Y2vdhcIAX05BlNnjwZkyZNwtOnT5GdnY2MjAz96s60adP0x+yt2ciRIzF9+nRkZmbiwoULWLVqFXQ6nd390eFyR162hWbLuC29obbvEQqFgw7CDMUFX9xWT3d39wvXs4/hnsyfDcqe/+/+3nL//fzqGbeCxuPxkJqaavYne1Po6uoCy7JQKBQvfeyxY8f09aeeba8E/LNJOHdxBx08PDyGdNDB1FiWxf79+/H06VM4OTnB3d0dCxYssMq5GktFRQVkMhlWrFhh6anYPVO1iDEGmwykODweD/7+/vD398eSJUuQl5eHnJwcHDhwAG+++abFWqkMxOLFi/Ud5aOiomxi9WCguGPfAyneZ2va2toAwCby9rjtPGtJek9NTbXZwyOcBw8e4MyZM9Bqtb0K+Wk0GrS1taG1tVW/zdvZ2Qm1Wg1HR0ds27YN9+7dg6+vL8aOHWtzzazVajX27duHjo4OCIVCdHR0ICwsDBs2bLDrAIqTnZ0Nb29vg8u6kCGgpsWm5+TkhOnTpyMuLg6ff/45zp49izfeeMMmfpm3bduGv/zlLzh8+DC6u7vt7peS27axhSBjsOrr6wEAJ06c6LW9IhaLe5VQkEql+hOF9pYHNxS2HEh98skn+tOdDg4OyMnJwe3bt1+aQC+VSjFy5EibzR3s7OzEp59+ql9ZU6lUSEhIwMKFCy08M/Nob29HcXExli1bZtM/v7aCVqTMiM/nY/Xq1Thw4AAyMzP1feqsmVQqxZIlS5CamgqgpzaNPWltbbW7vK/nKZVKAD1bWAqFAh0dHQYlkHOJwFzyN5frwiUDc5eTk5P+VJ+zszPEYjE8PDyGvJVoLQbzRMSyLDQaTa/cMe50mkqlglqt1ueWcTXont/O1Gg0vQKevhLln/3vsLAwLF68WP94jUajD6K4fzPurVgs1pcLeHaLzs3NzeranAzG4cOH0dXVhQULFmDMmDFQqVQYN26cpadlNrm5uRAIBIiKirL0VIYPK92wsbtACujp5jx16lSkp6cjKCjIJl7xTZ06FWlpaeDz+fDw8LD0dIyqq6vLZg4BDBbXK+w3v/lNr/dzR9GfPcH3bBI5FwBwT+4KhQKdnZ36hPGX+dWvfmUXwVRxcTH+67/+q9f7+gpCjbH1zZ1C5ALYZ1etfyrfS6vVIjMzE4GBgQgPDwfwz5ZOCxcutIkXbcaSl5eH+vp68Pl8zJw509LTMbtHjx4hOzsbUVFRVGDXXGhrz/zmz5+PR48e4fPPP0dAQACio6MRGRlpNXkhfRGJRDZdT6c/arXaJpL/h0KhUPRZQ4ZhGEgkkiG1w1Cr1fpTfNx1//59PHnyBBqNZijTtgpcYVMfH59+yyw8ez17lJ+7nl3Je3ZliKvBJRaLh7yVWltbi88//xwZGRn6QCo/Px8AMGnSpKF9E2xIbm4uzp8/D4FAgKSkJEtPx6za2tpw6dIlFBUVYcyYMb1qABLToq09CxAIBHjrrbdQUlKCvLw8XLhwAampqQgPD8esWbOs8ii+WCxGU1OTpadhVC0tLQDwkzWY7IFSqTRZzhMXHDybiFxTU4MnT57YxRaRWCwGy7LYtWuXpafSL5ZlcfjwYQDodUKrtrYWQqHQLv4dDHHnzh2kpqZCKBTiX/7lX+x+y56j1WqRlZWlrxOWmJiICRMmUG6UOdGKlGXw+XxERkYiMjISHR0duH//vr531Lp16yw8uxd5eXmhoaEBGo3GbhKRKyoqAMDuV6TUarVZW+Bw7Qvs4YnMzc3N6hv6pqSkQC6XY/bs2b1+ljs7O22qh95gFRYW4urVq2hqaoJQKMTmzZvt4mfPEBUVFbh48SJkMhni4+Mxd+5cq97ZsFe0ImUFXFxckJCQgJqaGoPqvFhCQEAACgsLUVZWhrCwMEtPxyiGQ+kDoKeptjlzlbicLFs4lfoyI0eORE1NDdra2qyynpRSqdTXeiotLcXDhw/1Ce1ardbmShYY6vHjx7h58yaqqqr0vfciIiKwbt06o//ccSkN1vTz3NnZicuXL6OgoAABAQF488034evra+lpDV+0ImU9HB0d9ZW2rc2ECRNw6dIl5Obm2k0gxZ1osoeE6J+i1Wrh5ORktvHUarXdbCuMHj0aOTk5ePToEWJjYy09nRdwNcKAnjIX3AlL7vtvb4dDAKCoqAjHjx8H0NOYOS4uDnPmzBnwKhTLsqipqUFlZSXq6urQ1NSE9vZ2KJXKPk+1Ojk54c0337R4qZScnBykpaXBwcEBq1evRkxMjN38vtksCqSsh5OTE5qamlBRUWF1qyRcUjLXuNgetLa2DotTLSzLUiA1SMHBwQB6GnZbYyA1YsQIfPjhhy+8/8CBA6iqqrK7RHO1Wo2TJ0/CwcEB77///oAOSnR2duLMmTOor6+HQqF4oYciwzAQiUTw9PSEo6Oj/oBAVVUV5HI5FAoF9uzZg127dvWZx8qyLCorK1FeXo6nT5+ivb0ds2fPRmRk5JC/bs7jx49x4cIFTJo0CYsWLTLr7zXpH23tWZH4+HhUV1fjq6++wsSJE7Fo0SKr6pEUERGBO3fuID8/H9HR0ZaezpB1dXVZ1ffXFLhttqGczBsojUZjVdsgQyESicAwjH710hacO3cOVVVV8PPzs7uDFOnp6dBqtUhMTDT4Z5plWZw/fx55eXnQ6XRwcnKCp6cnPDw8MGLECAQEBCAgIKDfFS2lUomSkhIIhUIcP34cKSkpWLJkCSoqKlBbW4vm5mZ0dna+cEqVx+PhxIkTyMvLQ1JS0pBzSzUaDS5evIjAwECsWrXKbl6s2AVakbIebm5u2L59O/Lz8/H999+jpKQEixYtwpQpUyw9NQDAokWLkJubi0uXLtl8IKXT6dDd3W3xZXpT405amjNg1Gg0fZZbsFVisVjfr9DanT17Fvfu3YO7uzs2b95s6ekYTXNzM5KTk9HQ0ABHR0dMnDjRoM+7ffs20tLSoNFo4OrqinXr1iEwMHBAY4tEIv3fO1dXV8hkMv0pSaDnUIVUKoWXlxf8/f319QHVajUOHTqER48e4U9/+hM2bdo04LGflZmZiZaWFmzYsIGCKGtDgZR14fF4iImJQVhYGC5fvowLFy7Az8/Paprqenp6oqGhweZXpbgAwxpLTRgTV+LBnInS9rQiBQDu7u6orq629DQMUlFRAYFAgN27d9vVv8H58+fR0NCAoKAgrF27tt/HdXR0oKqqCo8fP0ZRURG6urogEAiwfPlyxMXFDXkey5cvx/379+Hv749x48bB29u73++zSCTCm2++iaysLFy+fBkHDx7E5MmTsWLFigH/27S0tCAjIwPTpk2z+79Ztoi29qyUk5MTVq1ahadPnyI1NRXbt2+32KsQlmVx7do1ZGZmQqvVQiKRICAgwCJzMRYu18veSx9YomGxPZXIAHpO7lVVVaG5udmqk7eVSiXa29shkUjsKogCoF/hXL9+PaqqqlBbW4uGhga0tLSgs7MTCoVCf3rvWbGxsVi+fLnRvh9hYWEDPmwzbdo0jB8/Hl9++SXu3r2L0tJSbNu2zeDSFDqdDt999x3EYjHmzJkzmGkTU6MVKevFMAyWLFmCr7/+Gg8fPsSECRMsMo9vv/0W9+/fh0gkwvLlyzF58mSLzMOYhkvpA+4UqDkDAJZl7Wprb8yYMbhz5w4ePXqE+Ph4S0+nTyzLYu/evdBqtTb/ZNvV1YWamhpUVVWhrq4Ozc3N+pXVP/zhD70eyzAMhEKhvtm2l5cX8vLy0N3djddff91qmqxLpVK89957uHTpErKysrBnzx7MnTvXoOrjJSUlKC0txYYNG4ZNfSxbw2N7LkMeZ27DPpACgKCgIISFhSEtLQ1hYWFmLazIKSoqgrOz8wu92myZTCYDj8czaxK2JXR2dgIwb4kHrVZrVytSXLPbyspKqw2kqqur0dbWhgkTJljtST21Wo2GhgbIZDJUV1frV5K4t2q1+oWTdEBP8WJnZ2cIBAIEBgbCx8cH/v7+8PPze+HnrKysDNnZ2QgPD7eaIOpZS5YswcSJE/HNN9/g2rVrePjwIbZt29Zv9Xm1Wo3U1FSEhIToW/8QK0QrUtZv0aJF+OSTT5CZmWn2/kmPHj1Cd3e3VR79Hoq2trZh8epOLpcDMG8xQZZlLRLwm4pQKASPx9MHpdaIC5TN3YCbZVm0tLSgsbERTU1NaG1tRVtbmz44UiqV6O7u7jNAAnpyQvl8PhwdHeHp6QkXFxdIpVJ4e3tj9OjRGDFixIB+di9dugSg54SxtfLz88NvfvMbnDhxAkVFRfjzn/+MVatWvZBzqlAokJaWBrlcjmXLllGCuRXj/eMy5HHmRoHUP3h6emLq1Km4ceMGYmJizLq68MMPPwAAZs2aZbYxzaGrq8vuC3EC/TcsNiWdTjcsglRrwv0sG+N0IcuyaGtrQ3NzM5qamtDS0oL29nZ0dHSgq6tLn4+k0WheKFrJYRgGAoEAjo6OkEqlkEgkcHV1hZubGzw8PHD79m1UV1fjgw8+MGpLk5iYGFy5cgWnTp3C9evXMX/+fISHh1tdzhjDMNiwYQNKSkpw4sQJnDlzBvn5+UhKSsLjx49x//59lJaWgmVZLF682G4r1NsNWpGyDbNnz0Z+fj6uXr2KV155xSxjsiyL6upqeHp62lXjU5Zlh0XpA8C0DYv7Q4GU+XV0dADoeYGgVqv1K0Pt7e1ob29HZ2enPghSq9VQq9Xo7u7WrxZptdo+q3k/69nVI1dXVzg7O+tXkNzc3ODt7Q0vLy+DtssZhkFKSgpycnIwc+ZMo30fZsyYgcmTJ+Pbb79FcXExUlJSwOPx9BXArU1YWBh++9vf4ptvvkF5eTk+/vhjAD0HHBYuXIgJEybYffqBPaBTezZCJBJh/vz5OH/+POLi4sxy2iwlJQUsy1pNHStjkclkAHqqQts7tVpt1qCG60tGgZR5/f3vfwcAVFVV4aOPPur3cTweDwzDgGEY8Pl88Pl8ODk5QSgUQigUQiQSQSQSoaioCBqNBklJSfDx8YFUKjXqqk54eDh4PB4ePHhg1EAK6PlbmZSUBKVSidzcXKSnp+PcuXMIDQ21yheEQqEQK1aswL59++Dj44O1a9faXSFVu0crUrZj0qRJuHbtGkpKSkwaSLEsi6+//hoVFRXw9fW12gTbwRoupQ+AnobF5nzy4CqpD4fWO9bi2rVr0Gg0cHR0RGBgIJydnfUtnbjtNKlUOqCfAzc3N2RkZKC7u9sk20oMw8DT0xONjY1gWdYkW28ikQgJCQnw8fHBkSNH8PXXX+Ott94y+jhDpVQqkZycDC8vL2zfvt2u8guHFQsESYagQOo5DMPAycmpz3opxpSSkoKKigqMHTsWW7Zssbr8gqGqra0FYP+lD4CeE3TGzEF5ma6uLgAw65jD2bFjx1BSUgKRSIQdO3YYbSVj7NixyMjI6NUU2dgiIiKQkZGBsrIyhISEmGyckJAQhIWFoaSkBJmZmZg+fbrJxhoonU6HU6dOQaFQYOvWrRRE2Shr3tqzr2dvIxEIBCYPpOrr6yEQCPDaa6/ZXRAFAI2NjeDxeFa5zG9sLMua9evkAil7XJGyxlNTMpkMfD4fv/3tb426HaRSqQCYdot26tSpAIDs7GyTjcHZsGEDRCIRvv/+e9TX15t8PENdv34dpaWlSExMpIRyW6YbwGVm9vcMbgQCgeCF5pjGxufzfzLp1Na1t7fb5RP985RKJQDzNixWKBQAQF3pzUSj0ejznoyJe7FmyhUSsVgMsViMqqoqk43BYRgGr7/+OgDg4MGDVhFMlZeX4/r165g7d65JV+SI6XErUoZc5kaBVB/MsSJlja+8jamrq8vs9XYsgasGbc6GxdyKFAVSpqdUKtHW1oaRI0ca/d5crpupDw0EBQVBqVSapSn0iBEjsGzZMqhUKuzduxfHjh3Tf52WUFhYCA8PD7PXBiQmQCtStoXP56OzsxMdHR0mXTViWdbkK1+WwH1d1twzzVgs0bCYW5Hi3hLTuXnzJoCeI//GZo4VKQD6gyyZmZkmHYcTFxeHd999Fz4+PigpKcEf//hHs2wt9kUmk8HX19fuX7gOB7QiZWOkUikqKyvx5z//GR999BE+++wznDhxAlevXkV+fj6qq6uH/CQ2ZcoUsCyLI0eOGGnW1oNb0h8OHdS5V/nmrJcVEhICHo+Hixcv4uDBg/oVKmJchYWFyMzMBJ/PH3ATXUNwgZSpt8ADAgLA5/Px448/mnScZ3l4eOAXv/gF1q1bB4ZhcPHiRdTU1JhtfI5MJoOXl5fZxyUmYKIVqY8++ghxcXFwcXGBj48PXnnlFZSUlAzoHnRqrw9LlixBXFwcmpqa9FdzczMqKyv1RfmAnq0VT09PuLu7w9XVFVKptNdbJyenfl8JxcXFITs7G+Xl5WhoaLCroKOyshJAzx9we2eJhsWenp74zW9+g2PHjqGyshL/+7//i9DQUNTW1qK9vR3R0dFYs2aN2eZjjwoKCnDq1Ck4ODggMTHRJGOYa0UKAHx9fVFdXQ2NRmPW4rETJkyAv78//va3v+HAgQOYP38+EhISzDK2XC5HZ2cnBVL2wkR1pK5fv4533nkHcXFx0Gg0+Ld/+zcsXrwYhYWFBqenUCDVB4Zh4OXl1ecvoFqt1rd14AKslpYWfZDFFUsEerYInw+uuDYTEokEMpkMIpHI7n7RudIH1tjQ1Ni43nDmzJECepKId+zYgZKSEpw8eRLFxcUQCATg8/nIy8vDvHnzbK49j06ns4otmPLycpw6dQoCgQC7d+822ffRXCtSABAdHY3q6mrk5eWZvfivu7s7kpKScPr0aaSlpeH27dvYuXOnSX8+VSoVkpOT9XW/iO0zVfmD1NTUXv//5ZdfwsfHB7m5uQbn1lEgNUBCoRC+vr7w9fV94WMsy0Iul/dqG8H9t0wmQ1lZGTo7O3vlXb3++ut2V/5AJpOBx+MNizpHcrncJCe6DBUWFobf/e53UCqVEIvFqKmpwRdffIGvvvoKa9assbknEWv4Xbh8+TIA4Be/+IVJn+y5/EhzVKiPiYnBhQsXkJ+fb5EuCmFhYfjggw+QmpqK7OxsHD161GSFO1UqFQ4fPoyGhgZs3brVrPmLxHR4rA489uVREvcYbreA4+joaNCLFq6u20B2GSiQMiKGYeDi4tLv6oRGo8Fnn30GHo+H0aNHY+zYsXbZQmW4lD4AehK+Lf3kzzCMvo6Vv78/QkJCUFpaioMHD8LBwQE+Pj4IDQ3F5MmTXwgMTFXxerAsvSKl0WhQX18PX19fk9cc4lakzPGCg8/nw83NTb9abAkMw2D58uVoaWnBo0eP8PDhQ0RGRhp1DLVajSNHjqC+vh5bt24dFp0Vho0Bbu09n1ry4Ycf4ve///1PfirLsnj//feRkJCACRMmGDw1CqTM6MmTJ5DJZBg/fjzmz59vt8fXFQrFsGhWDFimYfHLbNq0CW1tbbh9+zZKSkpQV1eH2tpaXL9+HQzDQKfT9VoVnTZtGpYsWWLBGf+TpQOpjIwM6HQ6TJs2zeRjcStS5vr5iYyMxM2bN1FaWmrRmkrr16/HH//4R5w6dQo1NTVYuHChUYJ5Loiqq6vDli1bMGrUKCPMlliLgW7tVVVV9XrhaMiL+3feeQcPHjzAjRs3BjQ363kpOgwEBQVh2bJlKCsrw549e/DgwQO7K8o5nEofAOZvWGwoqVSKxYsX491338W///u/Y+vWrYiKisLIkSMxevRoBAcHIyIiAgKBALm5uWBZFizLoqioyCz1hvpj6dWxO3fuQCgUIjo62uRjmbpW3fO4Eg5ZWVlmHfd5QqEQSUlJcHR0RGZmJj7++GN9mYnB6u7uxtGjR1FbW4vNmzcPi4Muw84AT+1xOcnc9bJAavfu3Th//jyuXbs24CDcul5K2zkej4f4+HiEh4cjNTUVJ0+eRH5+PlasWGE3Kzjc1oE9bln2RaPRWH3hUYZhEBQUhKCgoBc+du3aNWRkZGDfvn1obGyEVqsFj8fDrFmzMG/evF6PLSwsRFBQ0KC3oioqKpCVlYWAgABMnz69z6DJkitSd+/ehUqlMtupMnPXkBOLxXB1ddWfqrWkkJAQfPDBB8jKysK1a9eQlpYGrVY7qMKZXBBVU1ODLVu22FxeIDGMqZLNdTod3n33XZw+fRrp6ekYO3bsgOdGgZQFuLq6YsOGDSgpKcHFixfxySefYO7cuZg2bZrFX5EP1XAqfQD0PBna8hbtnDlzcOPGDdTV1UEqlWLChAm4d+8eMjIy8PDhQyxYsABhYWG4cOEC7t69C6lUil/+8pd9/pw2NTXhxIkTkMlk+pVWhmHAMAxYltWvwJSUlCA9PR0TJ07E0qVLe63oWfLnPz09HQzDYP78+WYZjwtazSkiIgJZWVmoqKiwiobi06ZNQ3x8PD7++GNkZmYOOJDigqjq6mps3ryZgih7ZqLyB++88w6OHDmCb7/9Fi4uLqirqwPQs6pv6N92CqQsKCwsDGPGjNG/IisoKMDKlSttOkFyOJU+AHpezdhyY2aGYfDOO++AYRj9quj8+fNx+vRpPHjwAMePHwePx4NOp4NQKERbWxv27t0LrVaL9vZ2aLVaeHt7Q6PRoLm5GQDg5eWl7yWp1Wqh1Wqh0+kQHByMOXPmID8/H7du3cK9e/eQn5+P2NhYLF26FIDlVqQaGxvR0dGByMhIswVzluhqkJCQgKysLNy8edMqAimg52dw8uTJuH37NgoKCjBx4kSDPq+7uxvHjh1DdXU1Nm3aNGz+5gxXplqR+vTTTwEAc+fO7fX+gwcP6ntHvgwFUhbm6OiIpUuXIioqCufOncMXX3yB+Ph4zJ8/3yZPvjU1NYFhGKvMGzI2rmGxtW/tvczz+WwMw2DdunVYsWIF7ty5g4cPH0IoFGLbtm3Yv38/6urqIBAIIJVKIRAIUF9fD4Zh4O/vj9WrV7+0uGxCQgISEhJQWFiIixcvIjs7G/fu3QNguUCKCwLN+WTMsqzZv16JRAKJRIInT56YddyXWbhwIXJycnDu3DmMHz/+pQn4Go0GycnJqKysxObNm60mKCQmZKIVKWPkKVMgZSX8/Pywa9cu3L59G9euXUNRURGWL1+O8PBwS09tQIZT6QPuydfWCl8aSiQSYfbs2b22W9566y2jlUyIiIhAREQEcnJykJaWBo1Gg/Lychw6dAgqlQpAz/c2KSlpyGO9jDmrjHMsddAkPDwcOTk5qK6utpqTbXw+H1FRUbh37x4qKioQHBz8k4+/ePEinjx5gk2bNlEQNYxYoo+eIWw7IcfOMAyD6dOn4+2334avry+Sk5ORnJz8QmExa6ZQKMxe5dtSLNGw2BoYe+trypQp+OCDD+Dv7w+5XI7y8nLU1dXh6dOnKC4u1q/8mRIXQHH/puZiiRW4mTNnAsCQT8oZG3dA5fDhwzhw4ECvLhHPKiwsxL1797Bs2bJBJQYTG6XTGX6ZGa1IWSE3Nzds3LgRhYWFSE1NxZ49ezB37lzEx8fDwcHB0tPrF8uy0Gq1w6b0gSUaFtsrhmGwc+fOXr3gUlJSUFhYaJaClSEhIeDz+cjNzX3htKKpWGpFSiqVQiwWo7y83CLj92fq1KkYN24czpw5g6qqKly4cAGrVq3q9Zj29nb99t+kSZMsNFNiCabKkTIGWpGyUjweD5GRkXjnnXcQFRWF77//Hnv37sWjR48sPbV+cd3dh0vpA66B9XAJHM3h2dyYrq4us63YMAyDCRMmQC6X4/Hjx2YZ05I15MLCwqBSqSxa6bwvXl5e2LlzJ9zc3HD37l3U19frP6bT6XDmzBkIBAKsWrXK4sVbiZkNsI6UOVEgZeVEIhFWrFiBt956CxKJBIcPH8aRI0fQ1NRk6am9gCt9YC15F6bGNSyWSCQWnol9UqlUZn2yXLRoEQAgJyfHLONZskkzt7139epVi4z/Mps2bQLQUyCVk5mZifLycqxdu9amS46QweGxhl/mRoGUjRgxYgRee+01bNiwAY2Njfjkk09w+fJls+SPGIqrvzFcarlYumGxvVOpVGZtv2PuFUZLrkh5eHjA09MTjx490jdptSbe3t7g8XiorKyEUqlEbW0trly5ghkzZlBe1HBlxStSlCNlQ3g8HsaPH4/g4GBkZmbixo0byM/Px4IFCxATE2PxJ/ThVPoAsI6GxfZMrVb3CqRYloVarX7hUqlUaG9vR3t7Ozo7O9HZ2QmFQgGlUgmVSoXu7m5oNBqwLGtQ8NLV1WXKL0vPkitSAJCYmIh9+/bh5MmT2LFjh8Xm0R9XV1fIZDL84Q9/ANCz7WeuYqnE+lhzjhQFUjZIIBBg9uzZiImJwZUrV3Du3Dnk5ORg6dKlFl0Nam9vN0tisLVQKpVmPS4/3CgUCmi1WvzHf/zHgD+XYRg4ODhAIBDAyckJjo6OcHJyglAo7Dd40el0KC0txcOHD7F69eqhTv+lLN1n08/PD35+fqiqqkJ9fb3V5Tb+8pe/RGFhIbKyslBTU4NFixZZ9WEbYlo8Vgce+/LfGUMeY2wUSNkwV1dXrF27FlOmTEFqaioOHjyIyMhILFq0yCJH8pVKJby8vMw+rqWo1WoKpEyI+96GhITAwcEBfD6/1yUQCMDn8yEUCuHq6gp3d3d4eHgMejuwoqICP/74I0JDQ435ZfTL0itSAPCzn/0Mf/3rX5GSkoLdu3dbdC7PYxgGkZGRuHHjBoKDg83270KslIkKchoDBVJ2ICAgADt37kR+fj6uXLmCv//97/rq0eZ6otdoNMOq9AHQU8TR1quaWzORSASdTmeWgpzAP4tyKhQKs4xnDdzd3REeHo7i4mKUlpYiJCTE0lPqpaysDPX19ViyZImlp0IsjLb2iMnxeDzExMRg/Pjx+OGHH3Djxg3cu3cPixYtQmRkpMlf+XKlD3x9fU06jjXRarV0esiEHB0d9Qng5hASEgI/Pz+UlZWhuLjY5F0FrGFFCoB+u4wLJK3JrVu34OfnR9XLieHFNi2wZU6ZsnbG0dERCxcuxNtvvw0/Pz+cPHkSX375pcnrxXClDwICAkw6jjWx9YbF1k4kEvVb3dpUtm7dCgDIyMgw+ViWzpECgPr6ejx8+BCenp6IiIiw9HR6efr0KcrLyzFjxgyrCDiJZXErUoZc5kaBlJ3y8PBAUlIStm7dCoVCgc8//xxnz57V1z4yNq70gSkDKaVSafYn1v5wJ7uohpTpODk5mT3Y4H6+3N3dTT6WNaxI3bp1C8A/6zZZk5s3b8Ld3R3jx4+39FSINaDyB8RSgoKC8POf/xw5OTm4du0aCgsLMXv2bEydOtWoJ2Cam5vBMEy/ib4qlQoymQxSqRTOzs4DfgLJzc3F+fPnAfQkoXKnsCQSCaRSKby8vODt7Q0/Pz+4uLiYvCwB15PNXhsWWwMu/6yrq8tsK38ikQh8Ph/FxcXo7Ow0aaBsDYGUWq0GYH3V+Zubm/WN26nECAEoR4pYGMMwiI+Px4QJE5Ceno60tDTk5uYiOjoaXl5e8PT0hKen55CKH76s9MGVK1eQnZ0NoKcNiJubW7+XWCx+4QmGKxro4+MDhmEgl8vR2dmJlpYW/bbi818zn8/vFXBxJ7s8PT3h7e0NLy+vQf+RHq4Ni82JC2JaW1vNFkgxDIO1a9ciJSUFycnJeOONN8wyrqVoNBpLT6FPBQUFEAqFiI6OtvRUiLVgdT2XIY8zMwqkhhGxWIzly5cjNjYWV69eRWZmZq/K6G5ubvqgytPTUx9kubq6vvSVs1KphI+PT78fl8lkCAoKQlxcHFpbW/VXVVUVCgoKoFKp9I8VCAQvBFfck6pAIMDOnTt73VutVqO+vh719fWQyWRoa2tDR0cHurq6oFQq0dTUhIaGhj7nxePx9EfonZycIBaL4erqCqlUCqlUqg+8pFJpr6CLC+wokDIdbrWvtbUVfn5+ZhmTZVl89913AHr60ZmSNaxIabVai47fH7VaDWdnZyovQv6Jyh8QazJixAhs3LgROp0OXV1daGpqgkwmQ1NTE5qamvD48WPk5OTo80X4fL4+sPLw8Oi1iiUSifRVoz09Pfsds7m5GRMnTuzzJJROp4NSqewVYHHXkydPkJeXpz9RVFNTg7a2tl4BjFAoREBAwEvzs7iAq7GxEc3NzWhtbUVHRwfkcjkUCgVaW1vR1NTUb14O1w5GIBDovzfWtiViT7hAqr293Wxj1tXVobOzEzExMfp+dKZiDcnm7u7uKC8vR2VlpVW1dtJqtVR8k/TCg4FbeyafyYsokBrGeDwenJ2d4ezs/MIfUZZl0dra2ivAampqwpMnT3olrDs7O+tXi5RKJYqKivSFEblWMRqNBm1tbf0GHTweD05OTnBycsLIkSNf+LhOp4NCoUB9fT1OnjyJb7/9Flu3bh3wq3lDAy6NRoPm5mZ9sMWtcD3bekStVsPFxYWSzU3Izc0NAMxaAqGiogIAEBkZabYxLWnevHm4e/curl69itdff93S09GjQIq8wIrLH1AgRfrEMAw8PDz6DH5UKlWv4Kq+vl6/TVdWVqZ/nEQigYeHhz5peLAnoXg8HsRiMcaOHYvExER8/fXXuH37NqZNmza4L+4l+Hw+fHx8fnKrkpgeF0jJ5XKzjNfZ2Ynr168DME/jbaFQaLJTtIaSSCQQi8Voamqy6DyeR4EUeR4lmxO74ujoqO/T9Sxuq5BbzWlubkZLSwuam5vh7e1tlF5eQUFBmDp1KtLS0jBu3Dh4e3sP+Z7EOnGHH8wRbKjVauzZswdqtRqvvPKKWRpvOzs76w8tWJKl87T6otVqh3T4hdghypEiw8GzW4WmrCe1YMECPH78GKdOncL27dvN8qRHLMPJyQllZWX47rvvsGzZMpONc/36dSiVSixevNhsJ8VcXV2h0+nAsqxFj/hbQ9L782hFijyPp9OBZ8C2nSGPMTYq0EFsjkAgQGJiIpqbm/HVV1+ZbeuHmN/bb78NqVSKO3fuoKCgwGTjFBUVwcHBAdOnTzfZGM/jtrotva2m0+ksXqtJJpP1OkFMgRR5ATuAy8xoRYrYJF9fX7z++us4fPgwDhw4gC1btpilGjUxL4lEgt27d+O///u/kZWVhYkTJxp9DI1Gg5aWFowaNcro9/4p3CnXhoYGi25ROzk5oaWlxeQFSPui0Wiwd+9efTApEokgEAjQ1dVF2/akFx6rA8+AGlGGPMbYaEWK2KyRI0fqCybu37/f5P0EiWXw+Xx4eXmhrq7OJC2CHjx4AACIiooy+r1/ChcoyGQys477vDVr1kCn0yElJcXsY3PlV7y8vBAaGgo+nw+NRgM+n4/m5marLRhKLIA7tWfIZWa0IkVsmru7O3bs2IEjR47gyy+/RFJSEoKCgiw9LWJkkyZNwvfff4+8vDxMnjzZqPfmtgzNXUWbC6TMmXCuVCpRU1ODhoYGNDY26mup8Xg8VFZWoq6uDr6+vmabD1crTCKRYOPGjfr3y2Qy7NmzB8XFxZgwYYLZ5kOsF53aI8SEnJ2dsW3bNhw/fhxHjx7F5s2bMWbMGEtPixhRfHw80tLSkJ2dbdRAqq2tDRUVFZBIJGY/tCAUCsHj8fRV8oequ7sbtbW1+qKzLS0taG9v11f47291h8/nQywWQy6X49ixY3j//feNMh8Oy7JQKpVQKpX6OmwqlQpKpRKhoaEQCoVobW3t9TleXl4IDAzE3bt3KZAiPaiOFCGmJRQK8eqrr+Lo0aM4evQotm7davacF2I6fD4fI0eOxNOnT1+obD8UBw4cAMuyWL16tVHuN1AODg4DKu+g0WhQXFyMH3/8ETKZDHK5HEqlEt3d3X1WSndwcICjo6O+zZK7uzu8vLwwYsQIjBw5slcPw3PnzuHu3bu4du0a5s2bh66uLrS0tOi7DHBFabu6uqBQKKBSqaDRaKDVasGyLLRarf4Uok6nM6hyu0AggEQi6fN7EBsbi9OnT6O5uZk6CBDw2J7LkMcNREZGBv7nf/4Hubm5qK2txenTp/HKK68M6B4USBG7wefzkZSUhMOHD+Pw4cN4/fXXjVK7iliHlStX4vPPP8e5c+ewZcsWo9yzq6sLHh4eCAkJMcr9BkooFPY6rfY8tVqN9PR0VFRUoLm5uVdPSoZhIBQKIZFIIJFIIJVK4eXlBR8fH/j5+em3zQy1YsUKFBcXIyMjAxkZGT/5WAcHh16XQCCAg4MD+Hy+/hIIBPrL0dERQqEQQqEQjo6OcHR0RENDA7KystDS0tJnkvv48ePx3Xff4e7du1i4cOGAvhZih0y0IiWXyxEdHY0dO3YgMTFxUFOjQIrYFaFQiI0bN+LQoUP4+uuv8frrr8PLy8vS0yJGMHLkSHh6eqKsrMxoq1Kurq4G9fLjtqfa2trQ3t6Ozs5OyOVyyOVy/QpNd3c3li5d2mebo/44OTn95PiXLl3C3bt3wePx4OLigsDAQAQHByMiIsLoJ+wYhsG2bdtw6dIlCAQCODs7w8XFBVKpFG5ubnB3d4erq6tRSyUUFxdDLpe/0Igc6FmtioqKQl5eHubNm0flEIY7ExXkXLZs2ZBr1FEgReyOSCTCli1b8OWXX+Lrr7/G9u3b9e1GiG1bu3YtvvjiCyQnJ+PNN98c8v18fHzQ3NyM//zP/+z1/sE2FL5z5w7WrFlj8OMlEgmam5v7/ThX3XvChAmDfrU8ED4+Pti6davJx+G8++67ANBvcBYbG4s7d+6gpKQEERERZpsXsT7WXJCTAilil8RiMbZu3YqDBw/i0KFD2LlzZ698EGKb/P394erqarSSAfPnz4dcLtcXpeTxeH2+5RKynZycIJFI4OLiol+tEYvFaGxsxN69e+Hi4jKg8bnq5tyR/+ctWbIEFRUVKCgoAJ/Pt1gul6m8bHXLx8cHo0aNwp07dzB+/Hirq8BOzGiAW3vPr/RyW8qmQIEUsVsuLi547bXX8MknnyA7Oxtz5syx9JSIEXR1dRkt2dzb2xs7duwY8n0ePXoEAAPa1gP+Wd28sbGxz89lGAZvvfUWPv30U9y7dw+enp5ISEgY8nxtycyZM3Hs2DGUlZUhODjY0tMhlqKDYVXL/xFrPd+m7MMPP8Tvf/97Y88KABXkJHbOzc0N0dHRyMnJgVartfR0yBB1dXVBo9EMOGAxtcLCQvB4PISFhQ3o87j8vYaGhn4fwwVTAFBdXf2T99NqtaipqUF5ebnd/LyHhoYiICAAV65cGfSWK7F93NaeIRcAVFVVoa2tTX/967/+q8nmRitSxO7Fx8cjJycHhYWFJmkxQsynpKQEADBu3DgLz6Q3Pp8PnU6H5ubmAR1u8PHxAfDyfnv19fW9Hs9RKpWorq5GZWUlqqqqUFNTg+7ubgA9uYLh4eEYP348goKC+tw6HCidToeioiLodDqMGzcOIpFoyPd8GR6Ph4ULF+LgwYN48OAB/Q4PVzoYuLXX88bV1XXAJ1cHiwIpYve8vb0RFBSE27dv0x9hG8dVIQ8PD7fwTHpbtWoV9uzZg/379+Ott94y+HAD97ja2lo0Nzfr8zgcHBx65QM9fPgQQE9/vvv376OqqgpVVVX6AEssFiMwMBBz585FQEAA+Hw+ioqKUFhYiLy8PDg6OiIsLAzjx49HSEjIoE7Atbe349y5c/ptTIZhMHr0aISGhiIyMnLA+WEDERgYiNDQUFy7dg0RERF0gm84MlH5g87OTv3PNACUl5cjLy8PHh4eCAwMNOgePB2tlZJhoKSkBMeOHcMbb7xBhTptlFqtxkcffQQvLy+88847lp7OC7Kzs3Hx4kU4Ojrid7/73Qsf7+rqQl1dHerq6lBfX6+vQN5X/0CGYfRBlaOjI5qamnpVJvfy8kJAQAACAgIQGBgIDw+PPhOxdTodGhsbUVhYiMLCQjQ2NmLUqFHYuHHjgA5fPHjwABcuXNAnvHt7e6O0tBQ//vgjysvL4ejoiM2bN8PPz8/gew5UQ0MDPv30Uyxbtgzx8fEmG4dYl/b2dkilUsyf+P+B7/DyZHGNVoWrBX9AW1ubQStS6enpmDdv3gvv37ZtG7788kuD5kgrUmRYCAkJgbu7O+7cuUOBlI26e/cugJ7kY2sUFxeHxsZGZGdno7a2FiNHjkRnZyd++OEHFBUVoaOjA0DPNuCIESPg7++P2NhYuLm5QSwWo7u7GyqVqs/L0dEREokEUVFRCAgIMDgI4vF48PHxgY+PD+bOnYvKykokJydj//792Lx580srhnd1deHixYt4+PAhJkyYgOXLl8PJyUn/9cbFxaGrqwtHjhzBV199hY0bN5qsPZOPjw9iYmKQkZGBmJgYs7f0IZZlqvIHc+fOHXLuHQVSZFhgGAZxcXFIS0vD8uXLzZLbQYyroKAAPB7Pqrdn4+LikJ2djaysLLi6uuL27dtgGAaTJ0+Gv78/RowYAQ8PD6MWtRyIwMBA7Ny5E4cPH8b+/fuxcePGfl9YlJaW4uzZs9BoNFi3bl2/Pe/EYjFee+01JCcn45tvvsH69esHnHRvqLlz56KgoACZmZl0Cne4YQ3sEdPHCq+p0ak9MmyMHz8eLMvi8ePHlp4KGYSWlhYwDAO1Wm3pqfTL29sbDMPg/v37yMrKQnx8PN577z0sXrwYkZGR8PLyslgQxXF3d8eOHTvg6emJr776CsXFxb0+rlKpcO7cORw5cgS+vr54++23X9o4mOsoEBoaiuTkZOTn55tk7lKpFHFxcbh16xbkcrlJxiBWisuRMuQyMwqkyLDh5uamz+0gtichIQFarRa3bt2y9FR+ErditmbNGixcuFC/FWZNuFUkLvC5efMmOjs78eTJE+zduxcFBQVYuXIlNm3aZHASOZ/Px89+9jPExMTgzJkzyMrKMsncZ82aBR6Ph/T0dJPcn1gpdgCXmdHWHhlWQkJCcP/+feh0OqqSbGOio6ORlpbWq3GvNVqzZg06Ojpw+fJljBs3zioDKeCfgc/333+PtLQ0pKWlAejZ/tu6detL86f6wjAMVq1aBScnJ1y6dAkKhQJz58416u+aWCzG3LlzcenSJYwdO5ZaxwwT1CKGECsREhKCW7duoa6uzuqKOpKfVlFRYekpGITH42HNmjX49NNPcfny5QH13jM3Ho+HxYsXIz4+Hk+fPoVWq0VkZOSQth95PB4WLVoEsViMtLQ0KBQKLFu2zKjB1NSpU1FVVYUzZ87Ay8vrhfpaxA6ZqPyBMdDWHhlWAgICIBQKjb69p9VqodFoqPKyiVRUVODUqVPg8/k20SLF1dUVMTExqKystPRUDOLm5oaIiAhMnDjRaDlcCQkJWLVqFXJycnD69GmjVlrnglV3d3ckJydDqVQa7d7ESrE6wy8zoxUpMqw4ODhg3LhxKCkp0edaDNXTp09x6NAhqFQq8Hg8CASCPq+xY8di1qxZFk82tjUsy+LYsWPg8XjYtWuX2aoVD5VQKOxV+2k4mjx5MkQiEU6ePAmVSoWkpCSj/fwLhUIkJSVh3759OHXqFDZu3Ejb9fbMilekKJAiw05MTAyOHj2Ko0ePIjExcUilEDo6OnDs2DF4eXkhLi4O3d3dfV5KpRLXr19HWVkZEhMTDa58TYCMjAyoVCrMnTtXv4XDsixaW1shk8nQ3d2NoKAgq8tFEggE+nYtw1lERAQEAgGOHDmCO3fuYNq0aUa7t4eHBxITE3HkyJF+CysSe2HoiTwKpAgxudDQUGzevBknT57EF198gVdffXVA/dE4Go0Gx48fBwAkJSW99HRTVVUVTp48ic8++wyrV6/G+PHjBzX/4YZb1ampqUFKSgoaGxvR3Nzca6uIYRh94nFYWBicnZ37vZ9Op0NTUxNqamrw9OlTNDY2IioqCtHR0UZd0aBA6p9CQkIwZcoUXL16FeHh4UZ9IRESEoL58+fj6tWrGDlypNW1DyJGYsUrUtQihgxbTU1NSE5ORnt7OxITExEaGmrw5+p0Opw9exYFBQXYvn07/P39Dfo8hUKBc+fOoaioCFOmTMHixYshEAgG+yXYLa1Wi7KyMjx8+BAlJSVQqVQQCoXw9/eHp6cnvLy84O3trQ+Ai4uLUVRUhCdPngAARo8ejYiICISHh4NlWTx9+lQfOD19+lR/8s/DwwOurq6oqKjAhAkTsGLFCqMVa7137x7Onj2Ln//85xgxYoRR7mnLVCoV9uzZA19fX6Nvw+l0OqSkpKCsrAy7du0a1AsjYp24FjELR+8GnzGgRQyrQtqTvxvcIsYYKJAiw5pKpcLp06dRUlKC2bNnY+bMmQYFNllZWbh06RLWrl2LqKioAY2p0+mQm5uL1NRUeHp64mc/+xm8vb0H+yXYDa1Wi/Lycjx8+BDFxcVQKpXw8vJCZGQkIiMjDfoeyeVyfVBVXl7eq4+di4sL/P394efnB39/f4wcOVK/HfjgwQOcP38eTk5OWLdunVHaCCkUChw6dAgtLS3YtGmTwQ1Q7VlxcTGSk5N/slL6YKlUKuzbtw/e3t5ISkoy6r2J5egDqcC3DQ+kKj+hQIoQc9LpdMjIyEBGRgacnJwwa9YsxMbGgs/ve+f78ePH+OabbzBt2jQsXrx40OPW19fjxIkTaG1tRWJi4rDd6uvo6EB6ejqKioqgUCjg4eGhD558fHwGvXKhUChQWloKoVAIPz+/l/5RbWlpwalTp1BTU4N58+YhISFhQInRLMsiLy8PQE9ekEgkgkqlwpEjR/D06VPs2rWLjukDOH78OCorK/HOO+8YPa8tLS0NBQUF+NWvfmXU+xLL0QdSAb8wPJCq+pQCKUIsoaWlBRkZGcjPz4eLiwtmzZqFSZMmwcHBQf+Y5uZm7Nu3D6NGjcLGjRuHfAJJrVbj5MmTqKqqwrvvvmt1CdOm1tLSgkOHDqG7uxsxMTGIjIyEr6+vxU5fabVapKen48aNGxg7dizWrl1rUGVvmUyGM2fOoKamBkBPscvw8HCEhobiypUr0Ol02Llzp8FVwu1ZR0cH9uzZgwkTJmDlypVGvXdBQQFOnTqFDz74YNj9LtkrfSDl/3PDA6mavWYNpCjZnJB/cHd3x5o1azBz5kxcv34dFy5cwM2bNzF79mxER0eju7sbx44dg7OzM9atW2eUY9xCoRArV67E3/72N2RkZGDJkiVG+EpsQ2NjI77++msIBALs2rULUqnU0lOCg4MDFixYgKCgIJw+fRqffvop1qxZg+DgYOh0Ouh0OrAs2+ttfn4+rl69Cjc3N+zYsQNSqRT3799Hfn4+Hjx4AG9vb2zZsoWCqH9wcXFBWFgY6urqjH5vX19fAD2rvWPGjDH6/YkFWXGyOQVShDzH09MTiYmJ+oDq7NmzuHHjBiQSCdrb27Fz506jJSQD0K9+paenIzY2dlgkytbW1uKbb76BRCLB1q1bIZFILD2lXsaOHYuf//zn+Pbbb3Hs2LGXPn7atGmYP3++Pr9u5syZSEhIQFNTE1xdXSEUCk09ZZvS3t5ukhIgnp6ecHBwQF1dHQVS9kYHAwMpk8/kBRRIEdIPHx8frF+/HnV1dbh27RoePXo06FIJLzN9+nTk5ubi8uXL2LRpk9Hvb00qKytx5MgReHl5YfPmzVa7BSMWi/Hqq6+itLQUcrkcDMOAx+O98NbDw6PP3CcejzcsguLBaG1thZ+fn9HvyzAMRo4cidLSUkydOpUKdNoTrRbQGVAdnzVeBX1DUSBFyEtwx7W7u7tNVqqAz+dj0aJFOHHiBB49eoTg4GCTjGNpZWVlSE5Ohr+/P1599VU4Or4858GSeDzegMpikJdjWdZkK1JAT2ua5ORklJaW0r+dPbHirT3qVUGIgUxd7ykiIgKBgYG4fPlyr2P79qKoqAhHjx7FmDFjsGnTJqsPoohpdHZ2gmVZk+XEhYWFYezYsbh8+bJR+/sRC+MCKUMuM6NAihArwePxsHTpUjQ2NiInJ8fS0zGq+/fvIyUlBWFhYUhKSqIipMNYa2srAJhsRYrH42HJkiVobm7GnTt3TDIGsQArblpMgRQhVmTkyJGYNGkS0tPToVAoLD0do8jOzsbp06cRHR2NdevW9SonQYYfUwdSADBixAjExsbi+vXrkMvlJhuHmI9Oxxp8mRsFUoRYmfnz50Oj0SAzM9PSUxmSrq4uXLp0CRcvXkR8fDxWr15tlJIRxLa1tbXBycnJ5CcZ582bBx6Ph2vXrpl0HGImOgNXo2hrjxAikUgQGxuL7OxsqNVqS09nwDo7O3H58mX83//9H3Jzc7FgwQIsXbqUTlARAD2nIZVKJWQymcnHmTNnDu7evWuSmlXEzChHihAyENOmTYNarUZubq6lp2Kw9vZ2pKam4i9/+Qvu3r2LadOm4f3338fMmTMpiCJ60dHRcHFxQXp6usnHiouLg6enJy5dugRq4mHjWNbwy8wokCLECkmlUkycOBFZWVlWf/Kora0NFy5cwF//+lfk5+cjISEB7733HubPnw+xWGzp6RErw+fzMXv2bDx8+BD19fUmHcvBwQGLFy9GRUUFiouLTToWMTErXpGiOlKEWKnp06fr24xER0dbejovaGlpwQ8//ID8/Hw4Ojpizpw5iI+Pp7IG5KViYmJw8+ZNpKenIykpyaRjhYSEIDg4GJcvX0ZISEi/zciJddOxLHS8l682UbI5IURvxIgRCAkJwa1bt6xqW0Kj0eDcuXP429/+hh9//BELFizA+++/j1mzZlEQRQzi4OCAuXPnori42CwrRUuWLEF7ezuysrJMPhYxEStekaJAihArlpCQgIaGBjx69MjSUwEAdHd34+jRo7h//z4WL16M9957DzNmzKBecmTAJk6ciPDwcHz77bdoaWkx6VheXl6Ii4tDRkYGOjo6TDoWMRGqI0UIGYzAwECMGjUKqamp6OrqsuhcVCoVDh8+jKqqKmzevBnTpk2jwppk0Hg8HtasWQORSIQTJ05Ao9GYdLw5c+aAz+fj6tWrJh2HmIhOB+hYA67BBVJ79uzBmDFjIBKJMHXq1AEVc6VAihArxuPxkJiYCIVCgePHj1ss8VypVOKbb75BbW0ttmzZgjFjxlhkHsS+iEQirF+/HvX19fj+++9NOpaTkxPi4uIo6dxG6VidwddAJScn49e//jU+/PBD3L17F9HR0ViyZAkaGhoM+nwKpAixcu7u7nj11VdRXV2N8+fPmz1fqqurC4cOHYJMJsNrr72GwMBAs45P7Jufnx+WLFmCO3fu4OHDhyYdy9vbG0ql0m66BgwrBq1G/eMaoD//+c/YtWsXtm/fjoiICOzduxdisRgHDhww6PMpkCLEBgQGBmLVqlXIy8vDrVu3zDauXC7HoUOH0NbWhm3btsHf399sY5PhY8qUKYiMjMTZs2fR3NxssnHc3d0BwOQ5WcT4urVKdGsMuLRKAD117Z69VCpVn/fl6vUtXLhQ/z6GYbBw4UKDu0vQOVBCbER0dDSampqQlpYGDw8PjB8/3qTj6XQ6HD9+HHK5HNu2bYOPj49JxyPDF4/Hw6pVq/D5558jJSUFb7zxhknKFHh4eADoCaT8/PyMfn9ifEKhEL6+vrhRd9Hgz5FIJAgICOj1vg8//BC///3vX3isTCaDVqvFiBEjer1/xIgRBm8DUyBFiA2ZN28empqacOrUKWzfvt2kTwZPnjxBZWUlNm7cSEEUMTlHR0esX78e+/fvR2pqKlauXGn0MUQiERwdHWlFyoaIRCKUl5cPqF2WTqd7oZuCKUuz0NYeITaEx+PhlVdegY+PD44dO4b29naTjXXjxg19LStCzMHX1xfLli1Dbm4u7t+/b/T783g8uLu7UyBlY0QiEVxdXQ2+pFLpC+/rL5Dy8vKCg4PDC1X26+vr4evra9D8KJAixMYIBAK8+uqrYFkWP/zwg0nGqK2tRVlZGRISEqhPHjGrSZMmITo6GufOnTNJCxkPDw8KpIieUChEbGwsrly5on8fy7K4cuUKpk+fbtA9KJAixAa5uLggLCwMT548Mcn9b9y4AXd3d0RGRprk/oT0h8fjYcWKFfD09MTx48ehVCqNen83NzcKpEgvv/71r7Fv3z589dVXKCoqwi9+8QvI5XJs377doM+nQIoQGzV69Gg0NjZCLpcb9b4tLS0oLCzEjBkzwDD0J4KYn0AgwIYNGyCXy3HmzBmjlvxwdXVFR0eHVbVdIpaVlJSEP/3pT/h//+//ISYmBnl5eUhNTX0hAb0/9FeSEBs1evRoAEBlZaVR78sdPw8ODjbqfQkZCA8PDyQmJqKkpAQ3b9402n3FYjG0Wi26u7uNdk9i+3bv3o0nT55ApVLh9u3bmDp1qsGfS4EUITZKKpVCKpUaPZDiqqeb4vg5IQMRGhqKWbNm4erVq3j8+LFR7unk5AQAFm+5ROwHBVKE2LDRo0cbPU+K63nm4OBg1PsSMhhz587F2LFjcfLkSbS1tQ35fmKxGACoujkxGgqkCLFho0ePRl1dXb9VeweDVqSINWEYBuvWrYNAIEBKSsqQmxtzx+CNncROhi8KpAixYYGBgdDpdKiqqjLaPWlFilgbsViM9evXo66uDpcuXRrSvbgTe1Kp1BhTI4QCKUJsmaenJ5ydnVFWVma0e2q1WvB4PDqxR6yKv78/li5dipycHJw/f37QJQzq6+shFAr1ffcIGSpauyfEhvF4PERFReHu3buYPXu2PpF2KDQaDW3rEasUGxsLtVqNGzdu4O7du4iIiMCMGTMG1Cqpvr4ePj4+VGiWGA295CTExs2YMQNarRa3b982yv20Wi1t6xGrxOPxMGPGDPzqV7/CsmXL8PTpU+zbtw8pKSkG14Wqq6szuPUHIYagQIoQGyeRSBAbG4vbt28bJYGWYRh9wjkh1kggECAuLg67d+/GypUrUVhYiOLi4pd+nkajgUwmM7jQIiGGoECKEDuQkJCA7u5u3LlzZ8j3EovF6O7uHvLpKEJMjWEYxMbGYuzYsbh27RpYlv3Jxzc2NkKn09GKFDEqCqQIsQMuLi6YPHkysrKyhrwqxdXZoYKFxFbMnz8fjY2NePDgwU8+rra2FgDg4+NjjmmRYYICKULsREJCAjQaDf7+97/jxo0bgw6oKJAitmbUqFEIDQ3F9evX+9yW1ul0yM3NRWpqKgICAiAUCi0wS2KveDrq3EiI3WhubsbNmzeRn58PPp+P+Ph4TJ06Fc7Ozgbfo6WlBX/961+xdetWBAUFmXC2hBhPXV0dPvvsM7i5uUEqlUIikcDFxQUSiQRPnjxBaWkpJk+ejMWLF+uLchJiDBRIEWKHOjo6kJmZiZycHOh0OsTGxmL69OkGFSFUqVT4+OOPsXr1akyaNMkMsyXEOIqLi1FZWYnOzk50dHTo3wqFQqxcuRKhoaGWniKxQxRIEWLHurq6cOfOHdy+fRtqtRrR0dGYOnXqS08tffXVV1CpVNi1axfV2yE2T6fT0c8xMRkKpAgZBlQqFXJzc5GZmYnOzk74+voiKioKEydOhEQieeHx5eXlOHToEDZt2oSQkBALzJgQQmwDBVKEDCNarRalpaW4f/8+fvzxR7Asi+DgYERFRSEsLAwCgQBAzyv4AwcOAAB27NhBr+YJIaQfFEgRMkwpFAo8fPgQ9+/fR1VVFRwdHREcHKz/mEwmQ3t7O3bt2jWgFhyEEDKcUCBFCEFTUxPu37+Px48fQyAQwMnJCU5OTpBIJJg2bRpEIpGlp0gIIVaJAilCCCGEkEGigpyEEEIIIYNEgRQhhBBCyCBRIEUIIYQQMkgUSBFCCCGEDBIFUoQQQgghg0SBFCGEEELIIFEgRQghhBAySBRIEUIIIYQMEgVShBBCCCGDRIEUIYQQQsggUSBFCCGEEDJIFEgRQgghhAwSBVKEEEIIIYNEgRQhhBBCyCBRIEUIIYQQMkgUSBFCCCGEDBIFUoQQQgghg0SBFCGEEELIIFEgRQghhBAySBRIEUIIIYQMEgVShBBCCCGDRIEUIYQQQsggUSBFCCGEEDJIFEgRQgghhAwSBVKEEEIIIYNEgRQhhBBCyCBRIEUIIYQQMkj/P6S3axLqirJGAAAAAElFTkSuQmCC", - "text/plain": [ - "
    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "pvdeg.geospatial.plot_USA(analysis_result['x'])" ] @@ -2381,20 +438,9 @@ }, { "cell_type": "code", - "execution_count": 31, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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", - "text/plain": [ - "
    " - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "pvdeg.geospatial.plot_sparse_analysis(analysis_result, data_var='x', method='linear')" ] diff --git a/tutorials_and_tools/tutorials_and_tools/Scenario - Single Location.ipynb b/tutorials_and_tools/tutorials_and_tools/Scenario - Single Location.ipynb index 65cf9f31..64de7660 100644 --- a/tutorials_and_tools/tutorials_and_tools/Scenario - Single Location.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Scenario - Single Location.ipynb @@ -16,7 +16,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 1, "metadata": {}, "outputs": [], "source": [ @@ -26,7 +26,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -36,7 +36,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 3, "metadata": {}, "outputs": [ { @@ -44,8 +44,8 @@ "output_type": "stream", "text": [ "Working on a Linux 4.18.0-477.10.1.el8_8.x86_64\n", - "Python version 3.10.9 | packaged by conda-forge | (main, Feb 2 2023, 20:20:04) [GCC 11.3.0]\n", - "pvdeg version 0.3.1.dev220+gaf1083c.d20240608\n" + "Python version 3.10.14 | packaged by conda-forge | (main, Mar 20 2024, 12:45:18) [GCC 12.3.0]\n", + "pvdeg version 0.3.1.dev223+g03f3e6a.d20240708\n" ] } ], @@ -73,11 +73,11 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ - "simple_scenario = pvdeg.scenario.Scenario(\n", + "simple_scenario = pvdeg.Scenario(\n", " name=\"Point Minimum Standoff\",\n", " email='user@mail.com',\n", " api_key='DEMO_KEY'\n", @@ -96,21 +96,21 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 5, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Column \"relative_humidity\" not found in DataFrame. Calculating...\n" + " \r" ] }, { "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:212: UserWarning: Gids Added - [1060699]\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:230: UserWarning: Gids Added - [1060699]\n", " warnings.warn(message, UserWarning)\n" ] } @@ -124,7 +124,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 6, "metadata": {}, "outputs": [ { @@ -412,7 +412,7 @@ "[8760 rows x 15 columns]" ] }, - "execution_count": 20, + "execution_count": 6, "metadata": {}, "output_type": "execute_result" } @@ -443,15 +443,15 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 7, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:375: UserWarning: standoff added to pipeline as \n", - " {'job': , 'params': {}}\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:396: UserWarning: standoff added to pipeline as \n", + " {'job': , 'params': {}}\n", " warnings.warn(message, UserWarning)\n" ] } @@ -474,15 +474,15 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 8, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:375: UserWarning: solder_fatigue added to pipeline as \n", - " {'job': , 'params': {'wind_factor': 0.33}}\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:396: UserWarning: solder_fatigue added to pipeline as \n", + " {'job': , 'params': {'wind_factor': 0.33}}\n", " warnings.warn(message, UserWarning)\n" ] } @@ -511,15 +511,15 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 9, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:375: UserWarning: standoff added to pipeline as \n", - " {'job': , 'params': {'weather_df': Year Month Day Hour Minute dni dhi ghi \\\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:396: UserWarning: standoff added to pipeline as \n", + " {'job': , 'params': {'weather_df': Year Month Day Hour Minute dni dhi ghi \\\n", "1999-01-01 00:30:00-07:00 1999 1 1 0 30 0.0 0.0 0.0 \n", "1999-01-01 01:30:00-07:00 1999 1 1 1 30 0.0 0.0 0.0 \n", "1999-01-01 02:30:00-07:00 1999 1 1 2 30 0.0 0.0 0.0 \n", @@ -577,7 +577,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -586,34 +586,8 @@ "text": [ "Name : Point Minimum Standoff\n", "Pipeline : \n", - " BLHZH.job WCBOQ.job WCBOQ.params.wind_factor PUKRE.job PUKRE.params.weather_df PUKRE.params.meta.Source PUKRE.params.meta.Location ID PUKRE.params.meta.City PUKRE.params.meta.State PUKRE.params.meta.Country PUKRE.params.meta.Clearsky DHI Units PUKRE.params.meta.Clearsky DNI Units PUKRE.params.meta.Clearsky GHI Units PUKRE.params.meta.Dew Point Units PUKRE.params.meta.DHI Units PUKRE.params.meta.DNI Units PUKRE.params.meta.GHI Units PUKRE.params.meta.Solar Zenith Angle Units PUKRE.params.meta.Temperature Units PUKRE.params.meta.Pressure Units PUKRE.params.meta.Relative Humidity Units PUKRE.params.meta.Precipitable Water Units PUKRE.params.meta.Wind Direction Units PUKRE.params.meta.Wind Speed Units PUKRE.params.meta.Cloud Type -15 PUKRE.params.meta.Cloud Type 0 PUKRE.params.meta.Cloud Type 1 PUKRE.params.meta.Cloud Type 2 PUKRE.params.meta.Cloud Type 3 PUKRE.params.meta.Cloud Type 4 PUKRE.params.meta.Cloud Type 5 PUKRE.params.meta.Cloud Type 6 PUKRE.params.meta.Cloud Type 7 PUKRE.params.meta.Cloud Type 8 PUKRE.params.meta.Cloud Type 9 PUKRE.params.meta.Cloud Type 10 PUKRE.params.meta.Cloud Type 11 PUKRE.params.meta.Cloud Type 12 PUKRE.params.meta.Fill Flag 0 PUKRE.params.meta.Fill Flag 1 PUKRE.params.meta.Fill Flag 2 PUKRE.params.meta.Fill Flag 3 PUKRE.params.meta.Fill Flag 4 PUKRE.params.meta.Fill Flag 5 PUKRE.params.meta.Surface Albedo Units PUKRE.params.meta.Version PUKRE.params.meta.latitude PUKRE.params.meta.longitude PUKRE.params.meta.altitude PUKRE.params.meta.tz MUDMB.job FOYEQ.job FOYEQ.params.wind_factor UJIKB.job UJIKB.params.weather_df UJIKB.params.meta.Source UJIKB.params.meta.Location ID UJIKB.params.meta.City UJIKB.params.meta.State UJIKB.params.meta.Country UJIKB.params.meta.Clearsky DHI Units UJIKB.params.meta.Clearsky DNI Units UJIKB.params.meta.Clearsky GHI Units UJIKB.params.meta.Dew Point Units UJIKB.params.meta.DHI Units UJIKB.params.meta.DNI Units UJIKB.params.meta.GHI Units UJIKB.params.meta.Solar Zenith Angle Units UJIKB.params.meta.Temperature Units UJIKB.params.meta.Pressure Units UJIKB.params.meta.Relative Humidity Units UJIKB.params.meta.Precipitable Water Units UJIKB.params.meta.Wind Direction Units UJIKB.params.meta.Wind Speed Units UJIKB.params.meta.Cloud Type -15 UJIKB.params.meta.Cloud Type 0 UJIKB.params.meta.Cloud Type 1 UJIKB.params.meta.Cloud Type 2 UJIKB.params.meta.Cloud Type 3 UJIKB.params.meta.Cloud Type 4 UJIKB.params.meta.Cloud Type 5 UJIKB.params.meta.Cloud Type 6 UJIKB.params.meta.Cloud Type 7 UJIKB.params.meta.Cloud Type 8 UJIKB.params.meta.Cloud Type 9 UJIKB.params.meta.Cloud Type 10 UJIKB.params.meta.Cloud Type 11 UJIKB.params.meta.Cloud Type 12 UJIKB.params.meta.Fill Flag 0 UJIKB.params.meta.Fill Flag 1 UJIKB.params.meta.Fill Flag 2 UJIKB.params.meta.Fill Flag 3 UJIKB.params.meta.Fill Flag 4 UJIKB.params.meta.Fill Flag 5 UJIKB.params.meta.Surface Albedo Units UJIKB.params.meta.Version UJIKB.params.meta.latitude UJIKB.params.meta.longitude UJIKB.params.meta.altitude UJIKB.params.meta.tz\n", - 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    " ], "text/plain": [ - " FOYEQ\n", + " MRFGY\n", "0 4.562892" ] }, @@ -1416,7 +1176,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "UJIKB\n" + "CXKHX\n" ] }, { @@ -1489,7 +1249,7 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 14, "metadata": {}, "outputs": [], "source": [ @@ -1499,9 +1259,9 @@ ], "metadata": { "kernelspec": { - "display_name": "rd-tools", + "display_name": "rpp", "language": "python", - "name": "python3" + "name": "rpp" }, "language_info": { "codemirror_mode": { @@ -1513,9 +1273,9 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.10.9" + "version": "3.10.14" } }, "nbformat": 4, - "nbformat_minor": 2 + "nbformat_minor": 4 } diff --git a/tutorials_and_tools/tutorials_and_tools/Scenario - Temperatrure.ipynb b/tutorials_and_tools/tutorials_and_tools/Scenario - Temperatrure.ipynb index 71737e52..38163288 100644 --- a/tutorials_and_tools/tutorials_and_tools/Scenario - Temperatrure.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Scenario - Temperatrure.ipynb @@ -81,7 +81,7 @@ } ], "source": [ - "scene_temp = pvdeg.scenario.Scenario(\n", + "scene_temp = pvdeg.Scenario(\n", " name= 'temperature and degradation',\n", " api_key='DEMO_KEY',\n", " email='user@mail.com',\n", @@ -2361,9 +2361,9 @@ ], "metadata": { "kernelspec": { - "display_name": "rd-tools", + "display_name": "rpp", "language": "python", - "name": "python3" + "name": "rpp" }, "language_info": { "codemirror_mode": { @@ -2379,5 +2379,5 @@ } }, "nbformat": 4, - "nbformat_minor": 2 + "nbformat_minor": 4 } From 085525d7d8f8bdb43cf895c89231be9bcb656a76 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 20 Sep 2024 18:49:48 -0600 Subject: [PATCH 043/109] scenario.py methods return fig, ax --- pvdeg/scenario.py | 16 ++++++++++++---- 1 file changed, 12 insertions(+), 4 deletions(-) diff --git a/pvdeg/scenario.py b/pvdeg/scenario.py index 57397d5f..a2d2d425 100644 --- a/pvdeg/scenario.py +++ b/pvdeg/scenario.py @@ -1,5 +1,7 @@ """Class to define an analysis scenario.""" +import matplotlib.axes +import matplotlib.figure import pvdeg from pvdeg import utilities @@ -1787,13 +1789,15 @@ def plot(self): "The 'plot' method is not accessible in GeospatialScenario, only in Scenario" ) + import matplotlib + def plot_coords( self, coord_1: Optional[tuple[float]] = None, coord_2: Optional[tuple[float]] = None, coords: Optional[np.ndarray[float]] = None, size: Union[int, float] = 1, - ): + ) -> tuple[matplotlib.figure, matplotlib.axes]: """ Plot lat-long coordinate pairs on blank map. Quickly view geospatial datapoints before your analysis. @@ -1852,7 +1856,7 @@ def plot_meta_classification( coord_2: Optional[tuple[float]] = None, coords: Optional[np.ndarray[float]] = None, size: Union[int, float] = 1, - ): + ) -> tuple[matplotlib.figure, matplotlib.axes]: """ Plot classified lat-long coordinate pairs on map. Quicly view geospatial datapoints with binary classification in a meta_data @@ -1937,7 +1941,7 @@ def plot_world( self, data_variable: str, cmap: str = "viridis", - ): + ) -> tuple[matplotlib.figure, matplotlib.axes]: da = (self.results)[data_variable] fig, ax = plt.subplots( @@ -1956,6 +1960,8 @@ def plot_world( ax.add_feature(cfeature.LAKES, edgecolor="black") plt.show() + return fig, ax + # test this def plot_USA( self, @@ -1964,7 +1970,7 @@ def plot_USA( cmap: str = "viridis", vmin: Union[int, float] = 0, vmax: Optional[Union[int, float]] = None, - ): + ) -> tuple[matplotlib.figure, matplotlib.axes]: """ Plot a vizualization of the geospatial scenario result. Only works on geospatial scenarios. @@ -1998,6 +2004,8 @@ def plot_USA( fpath if fpath else [f"os.getcwd/{self.name}-{self.results[data_from_result]}"] fig.savefig() + return fig, ax + def _check_set(self, iterable, to_check: set): """Check if iterable is a subset of to_check""" From 0b1aa225608b773766289c8ddae188a1d6dc0c71 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Thu, 26 Sep 2024 10:56:29 -0600 Subject: [PATCH 044/109] Reset SR file, update params, docstring --- pvdeg/standards.py | 100 ++++++++++++++++++++++++++++++++++++++------- 1 file changed, 85 insertions(+), 15 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index c3926f5d..9af91a65 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -778,12 +778,12 @@ def vertical_POA( return df_res -# this may only work with PVGIS def pysam( weather_df: pd.DataFrame, meta: dict, - model: str, - model_default: str, + pv_model: str, + pv_model_default: str, + files: dict[str: str] = None, results: list[str] = None, ) -> dict: """ @@ -795,19 +795,85 @@ def pysam( DataFrame of weather data. As returned by ``pvdeg.weather.get`` meta: dict Dictionary of metadata for the weather data. As returned by ``pvdeg.weather.get`` - model: str - choose pySam module. - - options: ``pvwatts8``, ``pysamv1`` + pv_model: str + choose pySam photovoltaic system model. + Some models are less thorough and run faster. + pvwatts8 is ~50x faster than pysamv1 but only calculates 46 parameters while pysamv1 calculates 195. + + options: ``pvwatts8``, ``pysamv1``, etc. + + pv_model_default: str + choose pysam config for pv model. [Pysam Modules](https://nrel-pysam.readthedocs.io/en/main/ssc-modules.html) + + On the docs some modules have availabile defaults listed. + + For example: + [Pvwattsv8](https://nrel-pysam.readthedocs.io/en/main/modules/Pvwattsv8.html) + - "FuelCellCommercial" + - "FuelCellSingleOwner" + - "GenericPVWattsWindFuelCellBatteryHybridHostDeveloper" + - "GenericPVWattsWindFuelCellBatteryHybridSingleOwner" + - "PVWattsBatteryCommercial" + - "PVWattsBatteryHostDeveloper" + - "PVWattsBatteryResidential" + - "PVWattsBatteryThirdParty" + - "PVWattsWindBatteryHybridHostDeveloper" + - "PVWattsWindBatteryHybridSingleOwner" + - "PVWattsWindFuelCellBatteryHybridHostDeveloper" + - "PVWattsWindFuelCellBatteryHybridSingleOwner" + - "PVWattsAllEquityPartnershipFlip" + - "PVWattsCommercial" + - "PVWattsCommunitySolar" + - "PVWattsHostDeveloper" + - "PVWattsLCOECalculator" + - "PVWattsLeveragedPartnershipFlip" + - "PVWattsMerchantPlant" + - "PVWattsNone" + - "PVWattsResidential" + - "PVWattsSaleLeaseback" + - "PVWattsSingleOwner" + - "PVWattsThirdParty" + + [Pvsamv1](https://nrel-pysam.readthedocs.io/en/main/modules/Pvsamv1.html) + - "FlatPlatePVAllEquityPartnershipFlip" + - "FlatPlatePVCommercial" + - "FlatPlatePVHostDeveloper" + - "FlatPlatePVLCOECalculator" + - "FlatPlatePVLeveragedPartnershipFlip" + - "FlatPlatePVMerchantPlant" + - "FlatPlatePVNone" + - "FlatPlatePVResidential" + - "FlatPlatePVSaleLeaseback" + - "FlatPlatePVSingleOwner" + - "FlatPlatePVThirdParty" + - "PVBatteryAllEquityPartnershipFlip" + - "PVBatteryCommercial" + - "PVBatteryHostDeveloper" + - "PVBatteryLeveragedPartnershipFlip" + - "PVBatteryMerchantPlant" + - "PVBatteryResidential" + - "PVBatterySaleLeaseback" + - "PVBatterySingleOwner" + - "PVBatteryThirdParty" + - "PhotovoltaicWindBatteryHybridHostDeveloper" + - "PhotovoltaicWindBatteryHybridSingleOwner" results: list[str] - list of strings corresponding to pysam outputs. + list of strings corresponding to pysam outputs to return. + Pysam models such as `Pvwatts8` and `Pvsamv1` return hundreds of results. + So we can chose to take only the specified results while throwing away the others. + + To grab only 'annual_energy' and 'ac' from the model results. + + >>> results = ['annual_energy', 'ac'] + + This may cause some undesired behavior with geospatial calculations if the lengths of the results within the list are different. Returns ------- pysam_res: dict - dictionary of outputs - + dictionary of outputs. Keys are result name and value is the corresponding result. + If `results` is not specified, the dictionary will contain every calculation from the model. """ import PySAM.Pvwattsv8 as pv8 import PySAM.Pvsamv1 as pv1 @@ -834,12 +900,16 @@ def pysam( # https://nrel-pysam.readthedocs.io/en/main/modules/Pvwattsv8.html # https://nrel-pysam.readthedocs.io/en/main/modules/Pvsamv1.html - if model == "pvwatts8": - pysam_model = pv8.default(model_default) # PVWattsCommercial - elif model == "pysamv1": - pysam_model = pv1.default(model_default) # FlatPlatePVCommercial + if pv_model == "pvwatts8": + pysam_model = pv8.default(pv_model_default) # PVWattsCommercial + elif pv_model == "pysamv1": + pysam_model = pv1.default(pv_model_default) # FlatPlatePVCommercial + + pysam_model.unassign('solar_resource_file') # unassign file - pysam_model.SolarResource.solar_resource_data = solar_resource + # Duplicate Columns in the dataframe seem to cause this issue + # Error (-4) converting nested tuple 0 into row in matrix. + pysam_model.SolarResource.solar_resource_data = solar_resource pysam_model.execute() outputs = pysam_model.Outputs.export() From 4b754a0e527f910ef481c58c0aecd55f1455682e Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 27 Sep 2024 14:23:53 -0600 Subject: [PATCH 045/109] Update docstring (unimplemented feature) --- pvdeg/standards.py | 50 +++++++++++++++++++++++++++++++++++++++++++--- 1 file changed, 47 insertions(+), 3 deletions(-) diff --git a/pvdeg/standards.py b/pvdeg/standards.py index 9af91a65..7c0b93c4 100644 --- a/pvdeg/standards.py +++ b/pvdeg/standards.py @@ -671,7 +671,6 @@ def vertical_POA( lcoa_nom : float [cents/kWh] LCOE Levelized cost of energy nominal """ - return import PySAM import PySAM.Pvsamv1 as PV @@ -783,7 +782,10 @@ def pysam( meta: dict, pv_model: str, pv_model_default: str, - files: dict[str: str] = None, + # grid_default: str, + # cashloan_default: str, + # utilityrate_default: str, + config_files: dict[str: str] = None, results: list[str] = None, ) -> dict: """ @@ -803,7 +805,7 @@ def pysam( options: ``pvwatts8``, ``pysamv1``, etc. pv_model_default: str - choose pysam config for pv model. [Pysam Modules](https://nrel-pysam.readthedocs.io/en/main/ssc-modules.html) + pysam config for pv model. [Pysam Modules](https://nrel-pysam.readthedocs.io/en/main/ssc-modules.html) On the docs some modules have availabile defaults listed. @@ -858,6 +860,40 @@ def pysam( - "PhotovoltaicWindBatteryHybridHostDeveloper" - "PhotovoltaicWindBatteryHybridSingleOwner" + grid_default: str + + pysam default config for grid model. [Grid Defaults](https://nrel-pysam.readthedocs.io/en/main/modules/Grid.html) + + cashloan_default: str + + pysam default config for cashloan model. [Cashloan Defaults](https://nrel-pysam.readthedocs.io/en/main/modules/Cashloan.html) + - "FlatPlatePVCommercial" + - "FlatPlatePVResidential" + - "PVBatteryCommercial" + - "PVBatteryResidential" + - "PVWattsBatteryCommercial" + - "PVWattsBatteryResidential" + - "PVWattsCommercial" + - "PVWattsResidential" + + utiltityrate_default: str + + pysam default config for utilityrate5 model. [Utilityrate5 Defaults](https://nrel-pysam.readthedocs.io/en/main/modules/Utilityrate5.html()) + + config_files: dict + SAM configuration files. A dictionary containing a mapping to filepaths. + + Keys must be `'pv', 'grid', 'utilityrate', 'cashloan'`. Each key should contain a value as a string representing the file path to a SAM config file. + + ``` + files = { + 'pv' : 'example/path/1/pv-file.json' + 'grid' : 'example/path/1/grid-file.json' + 'utilityrate' : 'example/path/1/utilityrate-file.json' + 'cashloan' : 'example/path/1/cashloan-file.json' + } + ``` + results: list[str] list of strings corresponding to pysam outputs to return. Pysam models such as `Pvwatts8` and `Pvsamv1` return hundreds of results. @@ -877,6 +913,9 @@ def pysam( """ import PySAM.Pvwattsv8 as pv8 import PySAM.Pvsamv1 as pv1 + import PySAM.Grid as Grid + import PySAM.Utilityrate5 as UtilityRate + import PySAM.Cashloan as Cashloan import json weather_df = utilities.add_time_columns_tmy(weather_df=weather_df) @@ -907,6 +946,11 @@ def pysam( pysam_model.unassign('solar_resource_file') # unassign file + # grid = Grid.from_existing(pv_model) + # utility_rate = UtilityRate.from_existing(pv_model) + # cashloan = Cashloan.from_existing(grid, 'FlatPlatePVCommercial') + + # Duplicate Columns in the dataframe seem to cause this issue # Error (-4) converting nested tuple 0 into row in matrix. pysam_model.SolarResource.solar_resource_data = solar_resource From 127016b9a8f15468150095a9ad6eab46a30d3774 Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 27 Sep 2024 15:18:27 -0600 Subject: [PATCH 046/109] GeospatialScenario Display Fixes --- pvdeg/scenario.py | 75 ++++++++++++++++++++++++----------------------- 1 file changed, 38 insertions(+), 37 deletions(-) diff --git a/pvdeg/scenario.py b/pvdeg/scenario.py index a2d2d425..dbdde88e 100644 --- a/pvdeg/scenario.py +++ b/pvdeg/scenario.py @@ -791,7 +791,7 @@ def plot( start_time: Optional[dt] = None, end_time: Optional[dt] = None, title: str = "", - ) -> None: + ) -> tuple: """ Plot scenario results along an axis using `Scenario.extract` @@ -843,7 +843,8 @@ def plot( Returns: ------- - None + fig, ax: tuple + matplotlib figure and axis objects See Also: --------- @@ -865,6 +866,8 @@ def plot( ax.set_title(f"{self.name} : {title}") plt.show() + return fig, ax + def _ipython_display_(self): file_url = "no file provided" if self.path: @@ -1105,7 +1108,12 @@ def __init__( self.hpc = hpc def __eq__(self, other): - raise NotImplementedError("cannot directly compare geospatial scenario objects") + raise NotImplementedError(""" + Cannot directly compare pvdeg.GeospatialScenario objects + due to larger than memory/out of memory datasets stored in + GeospatialScenario.weather_data attribute. + """) + # add restoring from gids functionality from nsrdb def addLocation( @@ -1180,7 +1188,6 @@ def addLocation( "attributes": nsrdb_attributes, } - # nsrdb_fp = r"/datasets/NSRDB" # kestrel directory geo_weather, geo_meta = pvdeg.weather.get( weather_db, geospatial=True, **weather_arg ) @@ -1222,10 +1229,8 @@ def addLocation( self._check_set(county, set(geo_meta["county"])) geo_meta = geo_meta[geo_meta["county"].isin(county)] - # ====================================================== - geo_meta, geo_gids = pvdeg.utilities.gid_downsampling( geo_meta, downsample_factor ) @@ -2065,11 +2070,11 @@ def _ipython_display_(self):

    Weather Dataset

    - {self.format_weather()} + {self.format_geo_weather()}

    Meta Dataframe

    - {self.format_meta()} + {self.format_geo_meta()}
    \n", + " " ], "text/plain": [ - " Size: 164B\n", - "Dimensions: (latitude: 2, longitude: 3)\n", - "Coordinates:\n", - " * latitude (latitude) float32 8B 39.61 39.85\n", - " * longitude (longitude) float32 12B -106.4 -106.2 -105.9\n", - "Data variables:\n", - " x (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n", - " T98_0 (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n", - " T98_inf (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan\n", - "Attributes:\n", - " long_name: Standoff dataset" + "" ] }, - "execution_count": 7, "metadata": {}, - "output_type": "execute_result" + "output_type": "display_data" } ], "source": [ - "geospatial_standoff_scenario.results" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Cleanup\n", - "\n", - "The scenario object will store its attributes in a file the python script's current working directory. If we want to delete this file when we are done with the scenario instance we can use the ``.clean()`` method as shown below." + "geospatial_standoff_scenario" ] }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 6, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/plain": [ + " pandas.core.frame.DataFrame>" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ - "geospatial_standoff_scenario.clean()" + "geospatial_standoff_scenario.func" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "## Example Geospatial Functionality\n", - "Many functions are supported for geospatial analysis, here are a few.\n", - "- ``pvdeg.standards.standoff`` \n", - "- ``pvdeg.humidity.module`` \n", - "- ``pvdeg.letid.calc_letid_outdoors``\n", + "## Run the job in the pipeline\n", "\n", - "See the Geospatial Templates tutorial for an example on this." + "Currently ``scenario`` only supports one geospatial analysis at a time. We cannot have two geospatial jobs at the same time." ] }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 7, "metadata": {}, "outputs": [ { - "name": "stderr", + "name": "stdout", "output_type": "stream", "text": [ - "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/dataset.py:274: UserWarning: The specified chunks separate the stored chunks along dimension \"phony_dim_1\" starting at index 500. This could degrade performance. Instead, consider rechunking after loading.\n", - " warnings.warn(\n", - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1237: UserWarning: Gids Added - [474405 474406 474407 474408 474409 474410 474411 474412 474413 474414\n", - " 474415 474416 474417 474418 474419 474420 474421 474422 474423 475420\n", - " 475421 475422 475423 475424 475425 475426 475427 475428 475429 475430\n", - " 475431 475432 475433 475434 475435 475436 475437 475438 476435 476436\n", - " 476437 476438 476439 476440 476441 476442 476443 476444 476445 476446\n", - " 476447 476448 476449 476450 476451 476452 476453 477451 477452 477453\n", - " 477454 477455 477456 477457 477458 477459 477460 477461 477462 477463\n", - " 477464 477465 477466 477467 478470 478471 478472 478473 478474 478475\n", - " 478476 478477 478478 478479 478480 478481 478482 478483 478484 478485\n", - " 479490 479491 479492 479493 479494 479495 479496 479497 479498 479499\n", - " 479500 479501 479502 479503 480513 480514 480515 480516 480517 480518\n", - " 480519 480520 480521 480522 480523 481534 481535 481536 481537 481538\n", - " 481539 481540 481542 481543 481544 482557 482558 482559 482560 482561\n", - " 482562 482564 482565]\n", - " warnings.warn(message, UserWarning)\n", - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1626: UserWarning: module added to pipeline as \n", - " {'geospatial_job': {'job': , 'params': {}}}\n", - " warnings.warn(message, UserWarning)\n" + "Dashboard: http://127.0.0.1:8787/status\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n" ] } ], "source": [ - "geospatial_humidity_scenario = pvdeg.GeospatialScenario(\n", - " name = 'humidity scenario',\n", - " geospatial = True\n", - ")\n", - "\n", - "geospatial_humidity_scenario.addLocation(\n", - " state = 'Colorado',\n", - " county = 'Jefferson',\n", - " see_added = True\n", - ")\n", - "\n", - "geospatial_humidity_scenario.addJob(\n", - " func=pvdeg.humidity.module,\n", - " see_added = True\n", - ")" + "geospatial_standoff_scenario.run()" ] }, { - "cell_type": "code", - "execution_count": 11, + "cell_type": "markdown", "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/distributed/node.py:182: UserWarning: Port 8787 is already in use.\n", - "Perhaps you already have a cluster running?\n", - "Hosting the HTTP server on port 40703 instead\n", - " warnings.warn(\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Dashboard: http://127.0.0.1:40703/status\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n" - ] - } - ], "source": [ - "geospatial_humidity_scenario.run()" + "## Directly Access Results Attribute\n", + "\n", + "We can either view the results of the scenario pipeline using ``.viewScenario`` as shown above. The results will be displayed only if the pipeline has been run. Alternatively, we can directly view the ``results`` atribute of the scenario." ] }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -1205,224 +1413,108 @@ " stroke: currentColor;\n", " fill: currentColor;\n", "}\n", - "
    <xarray.Dataset> Size: 96MB\n",
    -       "Dimensions:             (latitude: 19, longitude: 9, time: 17520)\n",
    +       "
    <xarray.Dataset> Size: 164B\n",
    +       "Dimensions:    (latitude: 2, longitude: 3)\n",
            "Coordinates:\n",
    -       "  * latitude            (latitude) float32 76B 39.17 39.21 39.25 ... 39.85 39.89\n",
    -       "  * longitude           (longitude) float32 36B -105.4 -105.3 ... -105.1 -105.1\n",
    -       "  * time                (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31...\n",
    +       "  * latitude   (latitude) float32 8B 39.61 39.85\n",
    +       "  * longitude  (longitude) float32 12B -106.4 -106.2 -105.9\n",
            "Data variables:\n",
    -       "    RH_surface_outside  (time, latitude, longitude) float64 24MB 76.96 ... 58.81\n",
    -       "    RH_back_encap       (time, latitude, longitude) float64 24MB 76.96 ... 44.67\n",
    -       "    RH_backsheet        (time, latitude, longitude) float64 24MB 76.96 ... 51.74\n",
    -       "    RH_front_encap      (time, latitude, longitude) float64 24MB 42.21 ... 31.69
    " + " x (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n", + " T98_0 (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n", + " T98_inf (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan
    " ], "text/plain": [ - " Size: 96MB\n", - "Dimensions: (latitude: 19, longitude: 9, time: 17520)\n", + " Size: 164B\n", + "Dimensions: (latitude: 2, longitude: 3)\n", "Coordinates:\n", - " * latitude (latitude) float32 76B 39.17 39.21 39.25 ... 39.85 39.89\n", - " * longitude (longitude) float32 36B -105.4 -105.3 ... -105.1 -105.1\n", - " * time (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31...\n", + " * latitude (latitude) float32 8B 39.61 39.85\n", + " * longitude (longitude) float32 12B -106.4 -106.2 -105.9\n", "Data variables:\n", - " RH_surface_outside (time, latitude, longitude) float64 24MB 76.96 ... 58.81\n", - " RH_back_encap (time, latitude, longitude) float64 24MB 76.96 ... 44.67\n", - " RH_backsheet (time, latitude, longitude) float64 24MB 76.96 ... 51.74\n", - " RH_front_encap (time, latitude, longitude) float64 24MB 42.21 ... 31.69" + " x (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n", + " T98_0 (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n", + " T98_inf (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan" ] }, - "execution_count": 12, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], + "source": [ + "geospatial_standoff_scenario.results" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Cleanup\n", + "\n", + "The scenario object will store its attributes in a file the python script's current working directory. If we want to delete this file when we are done with the scenario instance we can use the ``.clean()`` method as shown below." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "geospatial_standoff_scenario.clean()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Example Geospatial Functionality\n", + "Many functions are supported for geospatial analysis, here are a few.\n", + "- ``pvdeg.standards.standoff`` \n", + "- ``pvdeg.humidity.module`` \n", + "- ``pvdeg.letid.calc_letid_outdoors``\n", + "\n", + "See the Geospatial Templates tutorial for an example on this." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "geospatial_humidity_scenario = pvdeg.GeospatialScenario(\n", + " name = 'humidity scenario',\n", + " geospatial = True\n", + ")\n", + "\n", + "geospatial_humidity_scenario.addLocation(\n", + " state = 'Colorado',\n", + " county = 'Jefferson',\n", + " see_added = True\n", + ")\n", + "\n", + "geospatial_humidity_scenario.addJob(\n", + " func=pvdeg.humidity.module,\n", + " see_added = True\n", + ")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "geospatial_humidity_scenario.run()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "geospatial_humidity_scenario.results" ] From ab6e2228fc7c29869a136933ad6fa6f69617cdcd Mon Sep 17 00:00:00 2001 From: Ford Date: Fri, 8 Nov 2024 15:38:07 -0700 Subject: [PATCH 065/109] update GeospatialScenario.display --- pvdeg/scenario.py | 115 +++++++++++++++++++--------------------------- 1 file changed, 48 insertions(+), 67 deletions(-) diff --git a/pvdeg/scenario.py b/pvdeg/scenario.py index 916fabb2..f1ee272d 100644 --- a/pvdeg/scenario.py +++ b/pvdeg/scenario.py @@ -1597,45 +1597,6 @@ def set_geospatial_data(self, weather_ds: xr.Dataset, meta_df: pd.DataFrame ) -> """ self.weather_data, self.meta_data = weather_ds, meta_df - - # def addJob( - # self, - # func: Callable = None, - # func_params: dict = {}, - # see_added: bool = False, - # ): - # """ - # Add a pvdeg function to the scenario pipeline - - # Parameters: - # ----------- - # func : function - # pvdeg function to use for geospatial analysis. - # *Note: geospatial analysis is only available with a limited subset of pvdeg - # functions* - # Current supported functions for geospatial analysis: ``pvdeg.standards.standoff``, - # ``pvdeg.humidity.module``, ``pvdeg.letid.calc_letid_outdoors`` - # func_params : dict - # job specific keyword argument dictionary to provide to the function - # see_added : bool - # set flag to get a userWarning notifying the user of the job added - # to the pipeline in method call. ``default = False`` - # """ - # try: - # pvdeg.geospatial.template_parameters(func) - # except ValueError: - # return ValueError( - # f"{func.__name__} does does not have a valid geospatial results template or does not exist" - # ) - - # geo_job_dict = {"geospatial_job": {"job": func, "params": func_params}} - - # self.pipeline = geo_job_dict - - # if see_added: - # message = f"{func.__name__} added to pipeline as \n {geo_job_dict}" - # warnings.warn(message, UserWarning) - def addJob( self, func: Callable, @@ -2058,32 +2019,32 @@ def _check_set(self, iterable, to_check: set): raise ValueError(f"All of iterable: {iterable} does not exist in {to_check}") - - def format_pipeline(self): - pipeline_html = "
    " - if "geospatial_job" in self.pipeline: - step_name = "geospatial_job" - step = self.pipeline[step_name] - params_html = f"
    {json.dumps(step['params'], indent=2)}
    " - - step_content = f""" -
    -

    - - {step['job'].__name__}, #{step_name} -

    -
    - - """ - pipeline_html += step_content - pipeline_html += "
    " - return pipeline_html + # GeospatialScenario no longer uses pipeline, instead job attributes are stored in attrbutes "func", "template" + # def format_pipeline(self): + # pipeline_html = "
    " + # if "geospatial_job" in self.pipeline: + # step_name = "geospatial_job" + # step = self.pipeline[step_name] + # params_html = f"
    {json.dumps(step['params'], indent=2)}
    " + + # step_content = f""" + #
    + #

    + # + # {step['job'].__name__}, #{step_name} + #

    + #
    + # + # """ + # pipeline_html += step_content + # pipeline_html += "
    " + # return pipeline_html def _ipython_display_(self): file_url = f"file:///{os.path.abspath(self.path).replace(os.sep, '/')}" @@ -2098,8 +2059,9 @@ def _ipython_display_(self): {self.format_results() if self.results else None}
    -

    Pipeline

    - {self.format_pipeline()} +

    Geospatial Job

    + Function : {self.func} + {self.format_template()}

    Modules

    @@ -2170,6 +2132,25 @@ def format_geo_meta(self): return meta_data_html + def format_template(self): + template_html = "" + + if self.meta_data is not None: + + template_html = f""" +
    +

    + + Template +

    +
    + + """ + + return template_html + def format_geo_weather(self): weather_data_html = "" From c1883fbc6ad2963aab1b999b5f5d4414657bae9e Mon Sep 17 00:00:00 2001 From: tobin-ford Date: Fri, 8 Nov 2024 15:42:38 -0700 Subject: [PATCH 066/109] Update GeospatialScenario.display function name --- pvdeg/scenario.py | 2 +- .../Scenario - Geospatial.ipynb | 2219 +++++++++++++---- 2 files changed, 1760 insertions(+), 461 deletions(-) diff --git a/pvdeg/scenario.py b/pvdeg/scenario.py index f1ee272d..a46555c8 100644 --- a/pvdeg/scenario.py +++ b/pvdeg/scenario.py @@ -2060,7 +2060,7 @@ def _ipython_display_(self):

    Geospatial Job

    - Function : {self.func} + Function : {self.func.__name__} {self.format_template()}
    diff --git a/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb b/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb index 479442b9..322aa306 100644 --- a/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb +++ b/tutorials_and_tools/tutorials_and_tools/Scenario - Geospatial.ipynb @@ -81,7 +81,7 @@ "name": "stderr", "output_type": "stream", "text": [ - "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1674: UserWarning: standoff added to scenario with arguments {} using template: Size: 96B\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1635: UserWarning: standoff added to scenario with arguments {} using template: Size: 96B\n", "Dimensions: (gid: 3)\n", "Coordinates:\n", " * gid (gid) int64 24B 449212 454915 460611\n", @@ -119,24 +119,16 @@ " None\n", "
    \n", "
    \n", - "

    Pipeline

    \n", - "
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    \n", - "

    Modules

    \n", - "
    \n", - "
    \n", - "
    \n", - "

    Weather Dataset

    \n", + "

    Geospatial Job

    \n", + " Function : standoff\n", " \n", - "
    \n", + "
    \n", "

    \n", - " \n", - " Weather Data\n", + " \n", + " Template\n", "

    \n", "
    \n", - "
    \n", - "
    \n", + "
    \n", "
    \n", "\n", "\n", @@ -500,25 +492,14 @@ " stroke: currentColor;\n", " fill: currentColor;\n", "}\n", - "
    <xarray.Dataset> Size: 3MB\n",
    -       "Dimensions:            (time: 17520, gid: 3)\n",
    +       "
    <xarray.Dataset> Size: 96B\n",
    +       "Dimensions:  (gid: 3)\n",
            "Coordinates:\n",
    -       "  * gid                (gid) int64 24B 449212 454915 460611\n",
    -       "  * time               (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31T...\n",
    +       "  * gid      (gid) int64 24B 449212 454915 460611\n",
            "Data variables:\n",
    -       "    temp_air           (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    -       "    wind_speed         (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    -       "    dhi                (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    -       "    ghi                (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    -       "    dni                (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    -       "    relative_humidity  (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    -       "Attributes:\n",
    -       "    full_version_record:  {"rex": "0.2.80", "pandas": "2.0.0", "numpy": "1.23...\n",
    -       "    package:              rex\n",
    -       "    version:              4.0.0
    \n", + "
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    Modules

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    Weather Dataset

    \n", + " \n", + "
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    \n", + " \n", + " Weather Data\n", + "

    \n", + "
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    <xarray.Dataset> Size: 3MB\n",
    +       "Dimensions:            (time: 17520, gid: 3)\n",
    +       "Coordinates:\n",
    +       "  * gid                (gid) int64 24B 449212 454915 460611\n",
    +       "  * time               (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31T...\n",
    +       "Data variables:\n",
    +       "    temp_air           (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    +       "    wind_speed         (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    +       "    dhi                (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    +       "    ghi                (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    +       "    dni                (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    +       "    relative_humidity  (time, gid) float64 420kB dask.array<chunksize=(17520, 1), meta=np.ndarray>\n",
    +       "Attributes:\n",
    +       "    full_version_record:  {"rex": "0.2.80", "pandas": "2.0.0", "numpy": "1.23...\n",
    +       "    package:              rex\n",
    +       "    version:              4.0.0
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    Meta Dataframe

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    latitudelongitudealtitudetzcountrystatecountywind_height
    44921239.849998-106.4199983208-7United StatesColoradoSummit2
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    46061139.610001-105.9400023030-7United StatesColoradoSummit2
    \n", + "
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    \n", + " \n", + " " + ], + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "geospatial_standoff_scenario" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Run the job in the pipeline\n", + "\n", + "Currently ``scenario`` only supports one geospatial analysis at a time. We cannot have two geospatial jobs at the same time." + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Dashboard: http://127.0.0.1:8787/status\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n" + ] + } + ], + "source": [ + "geospatial_standoff_scenario.run()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Directly Access Results Attribute\n", + "\n", + "We can either view the results of the scenario pipeline using ``.viewScenario`` as shown above. The results will be displayed only if the pipeline has been run. Alternatively, we can directly view the ``results`` atribute of the scenario." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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    \n", - "
    \n", - " \n", - " " + ".xr-var-item > div,\n", + ".xr-var-item label,\n", + ".xr-var-item > .xr-var-name span {\n", + " background-color: var(--xr-background-color-row-even);\n", + " margin-bottom: 0;\n", + "}\n", + "\n", + ".xr-var-item > .xr-var-name:hover span {\n", + " padding-right: 5px;\n", + "}\n", + "\n", + ".xr-var-list > li:nth-child(odd) > div,\n", + ".xr-var-list > li:nth-child(odd) > label,\n", + ".xr-var-list > li:nth-child(odd) > .xr-var-name span {\n", + " background-color: var(--xr-background-color-row-odd);\n", + "}\n", + "\n", + ".xr-var-name {\n", + " grid-column: 1;\n", + "}\n", + "\n", + ".xr-var-dims {\n", + " grid-column: 2;\n", + "}\n", + "\n", + ".xr-var-dtype {\n", + " grid-column: 3;\n", + " text-align: right;\n", + " color: var(--xr-font-color2);\n", + "}\n", + "\n", + ".xr-var-preview {\n", + " grid-column: 4;\n", + "}\n", + "\n", + ".xr-index-preview {\n", + " grid-column: 2 / 5;\n", + " color: var(--xr-font-color2);\n", + "}\n", + "\n", + ".xr-var-name,\n", + ".xr-var-dims,\n", + ".xr-var-dtype,\n", + ".xr-preview,\n", + ".xr-attrs dt {\n", + " white-space: nowrap;\n", + " overflow: hidden;\n", + " text-overflow: ellipsis;\n", + " padding-right: 10px;\n", + "}\n", + "\n", + ".xr-var-name:hover,\n", + ".xr-var-dims:hover,\n", + ".xr-var-dtype:hover,\n", + ".xr-attrs dt:hover {\n", + " overflow: visible;\n", + " width: auto;\n", + " z-index: 1;\n", + "}\n", + "\n", + ".xr-var-attrs,\n", + ".xr-var-data,\n", + ".xr-index-data {\n", + " display: none;\n", + " background-color: var(--xr-background-color) !important;\n", + " padding-bottom: 5px !important;\n", + "}\n", + "\n", + ".xr-var-attrs-in:checked ~ .xr-var-attrs,\n", + ".xr-var-data-in:checked ~ .xr-var-data,\n", + ".xr-index-data-in:checked ~ .xr-index-data {\n", + " display: block;\n", + "}\n", + "\n", + ".xr-var-data > table {\n", + " float: right;\n", + "}\n", + "\n", + ".xr-var-name span,\n", + ".xr-var-data,\n", + ".xr-index-name div,\n", + ".xr-index-data,\n", + ".xr-attrs {\n", + " padding-left: 25px !important;\n", + "}\n", + "\n", + ".xr-attrs,\n", + ".xr-var-attrs,\n", + ".xr-var-data,\n", + ".xr-index-data {\n", + " grid-column: 1 / -1;\n", + "}\n", + "\n", + "dl.xr-attrs {\n", + " padding: 0;\n", + " margin: 0;\n", + " display: grid;\n", + " grid-template-columns: 125px auto;\n", + "}\n", + "\n", + ".xr-attrs dt,\n", + ".xr-attrs dd {\n", + " padding: 0;\n", + " margin: 0;\n", + " float: left;\n", + " padding-right: 10px;\n", + " width: auto;\n", + "}\n", + "\n", + ".xr-attrs dt {\n", + " font-weight: normal;\n", + " grid-column: 1;\n", + "}\n", + "\n", + ".xr-attrs dt:hover span {\n", + " display: inline-block;\n", + " background: var(--xr-background-color);\n", + " padding-right: 10px;\n", + "}\n", + "\n", + ".xr-attrs dd {\n", + " grid-column: 2;\n", + " white-space: pre-wrap;\n", + " word-break: break-all;\n", + "}\n", + "\n", + ".xr-icon-database,\n", + ".xr-icon-file-text2,\n", + ".xr-no-icon {\n", + " display: inline-block;\n", + " vertical-align: middle;\n", + " width: 1em;\n", + " height: 1.5em !important;\n", + " stroke-width: 0;\n", + " stroke: currentColor;\n", + " fill: currentColor;\n", + "}\n", + "
    <xarray.Dataset> Size: 164B\n",
    +       "Dimensions:    (latitude: 2, longitude: 3)\n",
    +       "Coordinates:\n",
    +       "  * latitude   (latitude) float32 8B 39.61 39.85\n",
    +       "  * longitude  (longitude) float32 12B -106.4 -106.2 -105.9\n",
    +       "Data variables:\n",
    +       "    T98_0      (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n",
    +       "    x          (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n",
    +       "    T98_inf    (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan
    " ], "text/plain": [ - "" + " Size: 164B\n", + "Dimensions: (latitude: 2, longitude: 3)\n", + "Coordinates:\n", + " * latitude (latitude) float32 8B 39.61 39.85\n", + " * longitude (longitude) float32 12B -106.4 -106.2 -105.9\n", + "Data variables:\n", + " T98_0 (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n", + " x (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n", + " T98_inf (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan" ] }, + "execution_count": 7, "metadata": {}, - "output_type": "display_data" + "output_type": "execute_result" } ], "source": [ - "geospatial_standoff_scenario" + "geospatial_standoff_scenario.results" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Cleanup\n", + "\n", + "The scenario object will store its attributes in a file the python script's current working directory. If we want to delete this file when we are done with the scenario instance we can use the ``.clean()`` method as shown below." ] }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 8, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - " pandas.core.frame.DataFrame>" - ] - }, - "execution_count": 6, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ - "geospatial_standoff_scenario.func" + "geospatial_standoff_scenario.clean()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "## Run the job in the pipeline\n", + "## Example Geospatial Functionality\n", + "Many functions are supported for geospatial analysis, here are a few.\n", + "- ``pvdeg.standards.standoff`` \n", + "- ``pvdeg.humidity.module`` \n", + "- ``pvdeg.letid.calc_letid_outdoors``\n", "\n", - "Currently ``scenario`` only supports one geospatial analysis at a time. We cannot have two geospatial jobs at the same time." + "See the Geospatial Templates tutorial for an example on this." ] }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 9, "metadata": {}, "outputs": [ { - "name": "stdout", + "name": "stderr", "output_type": "stream", "text": [ - "Dashboard: http://127.0.0.1:8787/status\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n", - "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", - "The array azimuth was not provided, therefore an azimuth of 180.0 was used.\n" + "/home/tford/.conda-envs/rpp/lib/python3.10/site-packages/xarray/core/dataset.py:274: UserWarning: The specified chunks separate the stored chunks along dimension \"phony_dim_1\" starting at index 500. This could degrade performance. Instead, consider rechunking after loading.\n", + " warnings.warn(\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1248: UserWarning: Gids Added - [474405 474406 474407 474408 474409 474410 474411 474412 474413 474414\n", + " 474415 474416 474417 474418 474419 474420 474421 474422 474423 475420\n", + " 475421 475422 475423 475424 475425 475426 475427 475428 475429 475430\n", + " 475431 475432 475433 475434 475435 475436 475437 475438 476435 476436\n", + " 476437 476438 476439 476440 476441 476442 476443 476444 476445 476446\n", + " 476447 476448 476449 476450 476451 476452 476453 477451 477452 477453\n", + " 477454 477455 477456 477457 477458 477459 477460 477461 477462 477463\n", + " 477464 477465 477466 477467 478470 478471 478472 478473 478474 478475\n", + " 478476 478477 478478 478479 478480 478481 478482 478483 478484 478485\n", + " 479490 479491 479492 479493 479494 479495 479496 479497 479498 479499\n", + " 479500 479501 479502 479503 480513 480514 480515 480516 480517 480518\n", + " 480519 480520 480521 480522 480523 481534 481535 481536 481537 481538\n", + " 481539 481540 481542 481543 481544 482557 482558 482559 482560 482561\n", + " 482562 482564 482565]\n", + " warnings.warn(message, UserWarning)\n", + "/home/tford/dev/PVDegradationTools/pvdeg/scenario.py:1635: UserWarning: module added to scenario with arguments {} using template: Size: 75MB\n", + "Dimensions: (gid: 133, time: 17520)\n", + "Coordinates:\n", + " * time (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31...\n", + " * gid (gid) int64 1kB 474405 474406 474407 ... 482564 482565\n", + "Data variables:\n", + " RH_surface_outside (gid, time) float64 19MB dask.array\n", + " RH_front_encap (gid, time) float64 19MB dask.array\n", + " RH_back_encap (gid, time) float64 19MB dask.array\n", + " RH_backsheet (gid, time) float64 19MB dask.array\n", + " warnings.warn(message, UserWarning)\n" ] } ], "source": [ - "geospatial_standoff_scenario.run()" + "geospatial_humidity_scenario = pvdeg.GeospatialScenario(\n", + " name = 'humidity scenario',\n", + " geospatial = True\n", + ")\n", + "\n", + "geospatial_humidity_scenario.addLocation(\n", + " state = 'Colorado',\n", + " county = 'Jefferson',\n", + " see_added = True\n", + ")\n", + "\n", + "geospatial_humidity_scenario.addJob(\n", + " func=pvdeg.humidity.module,\n", + " see_added = True\n", + ")" ] }, { - "cell_type": "markdown", + "cell_type": "code", + "execution_count": 10, "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Dashboard: http://127.0.0.1:8787/status\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.2 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.4 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.3 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.9 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.8 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.7 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.6 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n", + "The array tilt angle was not provided, therefore the latitude tilt of 39.5 was used.\n" + ] + } + ], "source": [ - "## Directly Access Results Attribute\n", - "\n", - "We can either view the results of the scenario pipeline using ``.viewScenario`` as shown above. The results will be displayed only if the pipeline has been run. Alternatively, we can directly view the ``results`` atribute of the scenario." + "geospatial_humidity_scenario.run()" ] }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -1413,101 +2589,226 @@ " stroke: currentColor;\n", " fill: currentColor;\n", "}\n", - "
    <xarray.Dataset> Size: 164B\n",
    -       "Dimensions:    (latitude: 2, longitude: 3)\n",
    +       "
    <xarray.Dataset> Size: 96MB\n",
    +       "Dimensions:             (latitude: 19, longitude: 9, time: 17520)\n",
            "Coordinates:\n",
    -       "  * latitude   (latitude) float32 8B 39.61 39.85\n",
    -       "  * longitude  (longitude) float32 12B -106.4 -106.2 -105.9\n",
    +       "  * latitude            (latitude) float32 76B 39.17 39.21 39.25 ... 39.85 39.89\n",
    +       "  * longitude           (longitude) float32 36B -105.4 -105.3 ... -105.1 -105.1\n",
    +       "  * time                (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31...\n",
            "Data variables:\n",
    -       "    x          (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n",
    -       "    T98_0      (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n",
    -       "    T98_inf    (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan
    " + " RH_backsheet (time, latitude, longitude) float64 24MB 76.96 ... 51.74\n", + " RH_back_encap (time, latitude, longitude) float64 24MB 76.96 ... 44.67\n", + " RH_front_encap (time, latitude, longitude) float64 24MB 42.21 ... 31.69\n", + " RH_surface_outside (time, latitude, longitude) float64 24MB 76.96 ... 58.81
    " ], "text/plain": [ - " Size: 164B\n", - "Dimensions: (latitude: 2, longitude: 3)\n", + " Size: 96MB\n", + "Dimensions: (latitude: 19, longitude: 9, time: 17520)\n", "Coordinates:\n", - " * latitude (latitude) float32 8B 39.61 39.85\n", - " * longitude (longitude) float32 12B -106.4 -106.2 -105.9\n", + " * latitude (latitude) float32 76B 39.17 39.21 39.25 ... 39.85 39.89\n", + " * longitude (longitude) float32 36B -105.4 -105.3 ... -105.1 -105.1\n", + " * time (time) datetime64[ns] 140kB 2022-01-01 ... 2022-12-31...\n", "Data variables:\n", - " x (latitude, longitude) float64 48B nan nan 0.5751 1.432 1.421 nan\n", - " T98_0 (latitude, longitude) float64 48B nan nan 72.15 75.22 75.25 nan\n", - " T98_inf (latitude, longitude) float64 48B nan nan 46.77 48.81 48.51 nan" + " RH_backsheet (time, latitude, longitude) float64 24MB 76.96 ... 51.74\n", + " RH_back_encap (time, latitude, longitude) float64 24MB 76.96 ... 44.67\n", + " RH_front_encap (time, latitude, longitude) float64 24MB 42.21 ... 31.69\n", + " RH_surface_outside (time, latitude, longitude) float64 24MB 76.96 ... 58.81" ] }, - "execution_count": 8, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "geospatial_standoff_scenario.results" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Cleanup\n", - "\n", - "The scenario object will store its attributes in a file the python script's current working directory. If we want to delete this file when we are done with the scenario instance we can use the ``.clean()`` method as shown below." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "geospatial_standoff_scenario.clean()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Example Geospatial Functionality\n", - "Many functions are supported for geospatial analysis, here are a few.\n", - "- ``pvdeg.standards.standoff`` \n", - "- ``pvdeg.humidity.module`` \n", - "- ``pvdeg.letid.calc_letid_outdoors``\n", - "\n", - "See the Geospatial Templates tutorial for an example on this." - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "geospatial_humidity_scenario = pvdeg.GeospatialScenario(\n", - " name = 'humidity scenario',\n", - " geospatial = True\n", - ")\n", - "\n", - "geospatial_humidity_scenario.addLocation(\n", - " state = 'Colorado',\n", - " county = 'Jefferson',\n", - " see_added = True\n", - ")\n", - "\n", - "geospatial_humidity_scenario.addJob(\n", - " func=pvdeg.humidity.module,\n", - " see_added = True\n", - ")" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "geospatial_humidity_scenario.run()" + "geospatial_humidity_scenario.results" ] }, { @@ -1515,9 +2816,7 @@ "execution_count": null, "metadata": {}, "outputs": [], - "source": [ - "geospatial_humidity_scenario.results" - ] + "source": [] } ], "metadata": { From 7e8dd1951e3af826341c69019ad3a48898caf394 Mon Sep 17 00:00:00 2001 From: Ford Date: Mon, 11 Nov 2024 19:27:20 -0700 Subject: [PATCH 067/109] NSRDB, PVGIS details, home page sketch --- docs/source/PVDeg-Flow.svg | 10 +++ docs/source/index.rst | 18 ++++-- docs/source/user_guide/index.rst | 1 + .../data_flow_chart.png | Bin 0 -> 35404 bytes .../nsrdb_global_coverage.jpg | Bin 0 -> 4988904 bytes .../meteorological-data-details/pvgis-52.png | Bin 0 -> 267292 bytes .../meteorological-data-details/pvgis-53.png | Bin 0 -> 72672 bytes .../source/user_guide/meteorological-data.rst | 58 ++++++++++++++++++ 8 files changed, 83 insertions(+), 4 deletions(-) create mode 100644 docs/source/PVDeg-Flow.svg create mode 100644 docs/source/user_guide/meteorological-data-details/data_flow_chart.png create mode 100644 docs/source/user_guide/meteorological-data-details/nsrdb_global_coverage.jpg create mode 100644 docs/source/user_guide/meteorological-data-details/pvgis-52.png create mode 100644 docs/source/user_guide/meteorological-data-details/pvgis-53.png create mode 100644 docs/source/user_guide/meteorological-data.rst diff --git a/docs/source/PVDeg-Flow.svg b/docs/source/PVDeg-Flow.svg new file mode 100644 index 00000000..c5469dca --- /dev/null +++ b/docs/source/PVDeg-Flow.svg @@ -0,0 +1,10 @@ + + + + + + + + PVDegNSRDBPVGISResultsSatellite Data \ No newline at end of file diff --git a/docs/source/index.rst b/docs/source/index.rst index f9786b8d..a548f553 100644 --- a/docs/source/index.rst +++ b/docs/source/index.rst @@ -25,12 +25,14 @@ relative humidity in the outside, front and back encapsulant and backsheet, spectral degradation, and solder fatigue. More functions for standards and other degradation profiles are in the works. -The source code for pvdeg is hosted on `github -`_. +The source code for pvdeg is hosted on `github `_. Please see the :ref:`installation` page for installation help. See :ref:`tutorials` to learn how to use and experiment with various functionalities -Please see the :ref:`installation` page for installation help. + +.. image:: PVDeg-Flow.svg + :alt: PVDeg-Flow diagram. + How the Model Works =================== @@ -51,9 +53,17 @@ Citing PVDegradation Tools If you use this calculator in a published work, please cite: +.. code-block:: + + Holsapple, Derek, Ayala Pelaez, Silvana, Kempe, Michael. "PV Degradation Tools", NREL Github 2020, Software Record SWR-20-71. + Please also cite the DOI corresponding to the specific version that you used. -DOIs are listed at Zenodo.org +DOIs are listed at Zenodo.org. `linked here `_ + +.. code-block:: + + Martin Springer, Tobin Ford, Matt, MDKempe, Silvana Ovaitt, AidanWesley, joe karas, Mark Campanelli, Derek M Holsapple, and Kevin Anderson. “NREL/PVDegradationTools: 0.4.2.” Zenodo, 2024. doi:10.5281/zenodo.13760911. .. toctree:: diff --git a/docs/source/user_guide/index.rst b/docs/source/user_guide/index.rst index d4a4357b..e06aed43 100644 --- a/docs/source/user_guide/index.rst +++ b/docs/source/user_guide/index.rst @@ -8,6 +8,7 @@ User Guide installation package_overview + meteorological-data NSRDB_API_Key montecarlo geospatial-templates diff --git a/docs/source/user_guide/meteorological-data-details/data_flow_chart.png b/docs/source/user_guide/meteorological-data-details/data_flow_chart.png new file mode 100644 index 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