From c8dfbddaa673f9022f08dfad3adfe93ea24294eb Mon Sep 17 00:00:00 2001 From: Markus Quaritsch <markus.quaritsch@tugraz.at> Date: Thu, 12 Mar 2020 17:14:30 +0100 Subject: [PATCH] Updating user manual for PTO activations mode 2 and 3 --- .../User Manual/3-simulation-models/PTO.md | 31 ++++++- .../5-input-and-output-files/VDRI.md | 4 +- .../5-input-and-output-files/VMOD.md | 2 + .../5-input-and-output-files/VPTOR.md | 15 ++++ .../5-input-and-output-files/VSUM.md | 2 + Documentation/User Manual/files.txt | 1 + Documentation/User Manual/help.html | 78 +++++++++++++++--- .../User Manual/pics/PTO_roadsweeper.png | Bin 0 -> 67300 bytes .../User Manual/pics/PTO_sideloader.png | Bin 0 -> 78632 bytes 9 files changed, 120 insertions(+), 13 deletions(-) create mode 100644 Documentation/User Manual/5-input-and-output-files/VPTOR.md create mode 100644 Documentation/User Manual/pics/PTO_roadsweeper.png create mode 100644 Documentation/User Manual/pics/PTO_sideloader.png diff --git a/Documentation/User Manual/3-simulation-models/PTO.md b/Documentation/User Manual/3-simulation-models/PTO.md index a2b51e0485..0214d0ab4c 100644 --- a/Documentation/User Manual/3-simulation-models/PTO.md +++ b/Documentation/User Manual/3-simulation-models/PTO.md @@ -32,7 +32,7 @@ The idling losses are a function of speed as determined by the DIN 30752-1 proce A specific PTO cycle (time-based, engine speed and torque from PTO consumer as determined by the DIN 30752-1 procedure) is simulated during vehicle stops labelled as "with PTO activation". The execution of the driving cycle stops during this time and the pto cycle is executed. Afterwards the normal driving cycle continues. -Power consumption in the PTO transmission part added to power demand from the PTO cycle. The cycle is configurable in the [Vehicle Editor](#vehicle-editor) and follows the file format described in [PTO-Cycle](#pto-cycle-.vptoc). The timings in the PTO cycle get shifted to start at 0. +Power consumption in the PTO transmission part added to power demand from the PTO cycle. The cycle is configurable in the [Vehicle Editor](#vehicle-editor) and follows the file format described in [PTO-Cycle (.vptoc)](#pto-cycle-.vptoc). The timings in the PTO cycle get shifted to start at 0. ### Behavior During PTO Driving Cycles @@ -49,3 +49,32 @@ The following image shows the behavior of running PTO cycles during a normal dri (#) The PTO cycle continues from the last engine speed in stop phase and sets it to the engine speed of the first entry in the PTO cycle. (#) After the PTO cycle ends, the second half of the stop phase begins and the engine speed again goes to idle speed (if enough time passes). (#) After the stop phase the normal driving behavior starts again - the vehicle drives off. + + +<div class="engineering"> + +###Additional PTO activations in Engineering mode + +In engineering mode additonal PTO activations are available to simulate different types of municipal vehicles. It is possible to add a certain PTO load during driving while the engine speed and gear is fixed (to simulate for example roadsweepers), or to add PTO activation while driving (to simulate side loader refuse trucks for example). In both cases the PTO activation is indicated in the driving cycle. + +The .vmod file file contains additional columns with the PTO power applied during driving (P_PTO_RoadSweeping, P_PTO_DuringDrive) and is also included in P_PTO_CONSUM. In the .vsum file the energy demand for both PTO modes is provided in the columns E_aux_PTO_RoadSweeping and E_aux_PTO_DuringDrive. + +#### Roadsweeper + +PTO activation mode 2 simulates PTO activation while driving at a fixed engine speed and gear. The minimum engine speed and working gear is entered in the PTO tab of the Vehicle editor. + + + +PTO mode 2 activation is indicated in the driving cycle by a value of '2' in the PTO column for as long as the PTO shall be active. Additionally, the PTO power applied during driving has to be provided in the driving cycle in the column P_PTO. The actual PTO power demand applied is interpolated from the entries in the driving cycle over distance. + +If the defined gear and minimum engine speed leads to a higher vehicle speed than provided in the driving cycle the target speed is increased accordingly. If the vehicle speed with the defined gear and minimum engine speed is below the target speed, the vehicle is simulated with the original target speed. + +#### Sideloader + +PTO activation mode 3 simulates a time-based PTO activation while driving. Therefore, a separate [PTO cycle (.vptor)](#pto-power-demand-during-drive-.vptor) containing the PTO power over time has to be provided. The start of PTO activation is indicated with a '3' in the 'PTO' column of the driving cycle. + + + +In case the vehicle stops and the PTO cycle is not finished the PTO power demand is applied during standstill as well. A warning is shown in the message panel. + +</div> \ No newline at end of file diff --git a/Documentation/User Manual/5-input-and-output-files/VDRI.md b/Documentation/User Manual/5-input-and-output-files/VDRI.md index 29b6f900d7..6750a7ed54 100644 --- a/Documentation/User Manual/5-input-and-output-files/VDRI.md +++ b/Documentation/User Manual/5-input-and-output-files/VDRI.md @@ -88,11 +88,11 @@ Units are optional and are enclosed in [square-brackets] after the header-column | **stop** | [s] | Stopping Time. Defines the time span the vehicle is standing still (time the vehicle spending in a stop phase). After this time, the vehicle tries to accelerate to \<v>. If during a stop phase the PTO cycle is activated, it is recommended to use at least 2 seconds of stop time (which gets split up: first half before the PTO cycle, second half after the PTO cycle). | | *Padd* | [kW] | Additional auxiliary power demand. This power demand will be directly added to the engine power in addition to possible other auxiliaries. Must be >= 0 kW. | | *grad* | [%] | The road gradient. | -| *PTO* | [0/1] | "0"=disabled or "1"=enabled. If at a vehicle stop (defined by target velocity=0) "1" is specified, the PTO cycle as specified in the *.vptoc–File is simulated. This is described in the [PTO Simulation Model](#pto) The PTO activation is added to the simulation time in the middle of the stopping time as defined by the cycle parameter "stop". The PTO Cycle can be specified in the [**Vehicle Editor**](#vehicle-editor). When PTO is activated it is recommended to use at least 2 seconds as stop time. | +| *PTO* | [0/1] | "0"=disabled, "1"=PTO active during standstill, "2"=PTO active during driving with PTO power from driving cycle, "3"=PTO active during driving, separate time-based PTO cycle. If at a vehicle stop (defined by target velocity=0) "1" is specified, the PTO cycle as specified in the *.vptoc–File is simulated. This is described in the [PTO Simulation Model](#pto) The PTO activation is added to the simulation time in the middle of the stopping time as defined by the cycle parameter "stop". The PTO Cycle can be specified in the [**Vehicle Editor**](#vehicle-editor). When PTO is activated it is recommended to use at least 2 seconds as stop time. | | *vair_res* | [km/h] | Air speed relative to vehicle for cross wind correction. Only required if [**Cross Wind Correction**](#vehicle-cross-wind-correction) is set to **Vair & Beta Input**. | | *vair_beta* | [°] | Wind Yaw Angle for cross wind correction. Only required if [**Cross Wind Correction**](#vehicle-cross-wind-correction) is set to **Vair & Beta Input**. | | *Aux_ID* | [kW] | Auxiliary Supply Power. Can be defined multiple times with different Identifiers. The supply power input for each auxiliary defined in the [.vecto file](#job-file) with the corresponding ID. ID's are not case sensitive and must only contain letters and numbers [a-z,A-Z,0-9]. Must be >= 0 kW. | - +| *P_PTO* | [kW] | Auxiliary power applied for PTO activation mode 2 (PTO active during drive, PTO demand defined in cycle) **Example:** diff --git a/Documentation/User Manual/5-input-and-output-files/VMOD.md b/Documentation/User Manual/5-input-and-output-files/VMOD.md index c436f7e8c7..cc9d25962d 100644 --- a/Documentation/User Manual/5-input-and-output-files/VMOD.md +++ b/Documentation/User Manual/5-input-and-output-files/VMOD.md @@ -57,6 +57,8 @@ $P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}$. | P_roll | [kW] | Rolling resistance power loss. | | P_veh_inertia | [kW] | Power loss due to the vehicle's inertia | | P_aux_<XXX> | [kW] | Power demand for every individual auxiliary. Only if the run has auxiliaries. | +| P_PTO_RoadSweeping| [kW] | Power demand from the PTO in PTO mode 2. Only in engineering mode if PTO mode 2 is activated. | +| P_PTO_DuringDrive | [kW] | Power demand from the PTO cycle in PTO mode 3. Only in engineering mode if PTO mode 3 is activated. | | P_PTO_consum | [kW] | Power demand from the PTO consumer. Only if the vehicle has a PTO consumer. | | P_PTO_transmission| [kW] | Power demand from the PTO transmission. Only if the vehicle has a PTO consumer. | | AA_NonSmartAlternatorsEfficiency | [Fraction] | Non-Smart Alternators Efficiency, Advance Auxiliaries Module | diff --git a/Documentation/User Manual/5-input-and-output-files/VPTOR.md b/Documentation/User Manual/5-input-and-output-files/VPTOR.md new file mode 100644 index 0000000000..f25f147b93 --- /dev/null +++ b/Documentation/User Manual/5-input-and-output-files/VPTOR.md @@ -0,0 +1,15 @@ +##PTO power demand during drive (.vptor) + + +**Example:** + +~~~ +t , PTO_Power +0 , 20 +10 , 20 +12 , 25 +15 , 40 +25 , 20 +28 , 5 +30 , 0 +~~~ diff --git a/Documentation/User Manual/5-input-and-output-files/VSUM.md b/Documentation/User Manual/5-input-and-output-files/VSUM.md index ba34cd2054..72e23e85d0 100644 --- a/Documentation/User Manual/5-input-and-output-files/VSUM.md +++ b/Documentation/User Manual/5-input-and-output-files/VSUM.md @@ -44,6 +44,8 @@ The .vsum file includes total / average results for each calculation run in one | E_grad | [kWh] | Total work of gradient resistance | | E_PTO_CONSUM | [kWh] | Total energy demand of the pto consumer (if a pto consumer was used). | | E_PTO_TRANSM | [kWh] | Total energy demand of the pto transmission (if a pto transmission was used). | +| E_aux_PTO_RoadSweeping| [kWh] | Total energy demand of the pto acitvation in mode 2 (engineering mode only). | +| E_aux_PTO_DuringDrive | [kWh] | Total energy demand of the pto activation in mode 3 (engineering mode only. | | a | [m/s^2^] | Average acceleration | | a_pos | [m/s^2^] | Average acceleration in acceleration phases (a~3s~ \> 0.125 \[m/s^2^\], a~3s~ = 3-seconds-averaged acceleration) | | a_neg | [m/s^2^] | Average deceleration in deceleration phases (a~3s~ \< 0.125 \[m/s^2^\], a~3s~ = 3-seconds-averaged acceleration) | diff --git a/Documentation/User Manual/files.txt b/Documentation/User Manual/files.txt index a4ea640f8a..eeaa78cac4 100644 --- a/Documentation/User Manual/files.txt +++ b/Documentation/User Manual/files.txt @@ -62,6 +62,7 @@ 5-input-and-output-files/VTCC.md 5-input-and-output-files/VPTOC.md 5-input-and-output-files/VPTOI.md +5-input-and-output-files/VPTOR.md 5-input-and-output-files/VAUX.md 5-input-and-output-files/AAUX.md 5-input-and-output-files/AALT.md diff --git a/Documentation/User Manual/help.html b/Documentation/User Manual/help.html index c87f68695b..76915c359b 100644 --- a/Documentation/User Manual/help.html +++ b/Documentation/User Manual/help.html @@ -220,6 +220,7 @@ code > span.in { color: #60a0b0; font-weight: bold; font-style: italic; } /* Inf <li><a href="#torque-converter-characteristics-.vtcc">Torque Converter Characteristics (.vtcc)</a></li> <li><a href="#pto-cycle-.vptoc">PTO Cycle (.vptoc)</a></li> <li><a href="#pto-idle-consumption-map-.vptoi">PTO Idle Consumption Map (.vptoi)</a></li> +<li><a href="#pto-power-demand-during-drive-.vptor">PTO power demand during drive (.vptor)</a></li> <li><a href="#auxiliary-input-file-.vaux">Auxiliary Input File (.vaux)</a></li> <li><a href="#advanced-auxiliary-input-data-.aaux">Advanced Auxiliary Input Data (.aaux)</a></li> <li><a href="#alternator-input-data-.aalt">Alternator Input Data (.aalt)</a></li> @@ -2783,7 +2784,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge </div> <div id="declaration-mode" class="section level2"> <h2>Declaration Mode</h2> -<p>In Declaration Mode many input parameters are predefined for the official certification. They are locked in the user interface and will automatically be set by VECTO during calculation. Calculations will be performed for each mission profile (of the corresponding HDV class) with three different loadings each: Empty, full, and reference loading. </p> +<p>In Declaration Mode many input parameters are predefined for the official certification. They are locked in the user interface and will automatically be set by VECTO during calculation. Calculations will be performed for each mission profile (of the corresponding HDV class) with two different loadings: low loading and reference loading. </p> <p>Declaration Mode can be activated in the <a href="#main-form">Options Tab</a>.</p> <div id="requirements-1" class="section level3"> <h3>Requirements</h3> @@ -3081,7 +3082,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="v_{wind}(h) = v_{wind}(h_{ref})\cdot \left(\frac{h}{h_{ref}}\right)^{0.2}" title="v_{wind}(h) = v_{wind}(h_{ref})\cdot \left(\frac{h}{h_{ref}}\right)^{0.2}" /></p> <p>with</p> <p><img style="vertical-align:middle" src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAdIAAAAOCAMAAACsNW3kAAAAM1BMVEX///8AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADxgEwMAAAAEHRSTlMAVHZmmTKJEO/N3UQiu6tOepkuHwAAAAlwSFlzAAAOxAAADsQBlSsOGwAABVpJREFUWAntWNmy6ygMBOM1Xob//9rplkCAlySnKk9T47o3dkSr1ZJYnOPcH661P/6A/gH0twHfsE3bD9Rmiq/JHoAP5kz/27uP4Auvj6RfQMix9d3+nksCCuRLSqO7wxc2g+nDsMebnt5RnBzvvt6T3SArYB2qMt84PZhqggfIvXljS4f+flCsYeLtLaR4L6sbBV9Mp6eJAeV6oNR4GVTd7/Aiv8JUj21Lv8jiNrAap5asinJ6LMBW7bf+FV1LUA18enxTk+R6vG9RGyB+BJeWtp727U/x3shvq/gF6y0kGVsy03p9eAA+mK/+P7C8qYmyh89dqmR8Bn9q6d/ivZHfVPEL1ltINjZkVb6Xxwfgg/ni/mzwXeiH5+E0so7B8zAa9nlz6zJvYcH504XQ8xjyGF2d7+M4eoXAFnzn4bDELfhjtQjZPsbe9t3J+9Bj0Sq495N6THEIHoyZUsMZY4qnzOEVR5xDhxtesxeVhgMgy1fsRT+rmDXUWYAU58wIVkuVDBY45SKsZqRozTeXh+M3VBkoanMRnZOWNq4LBGzzPEqcojRkuxKgQUFeTnoApxkhE/7+JtjAo01OgC16h3nQd3jJoS+YBijZdOEJpKOAHqxTxMcAlF5mV+lq7BclSWB6rPCYEMa5XUhQ9BzOGFM85VipDvPNefZHmmSRi3zFnvSLFNNQZ6HnHVLJsbO/HBolF5qzmoiqSL6tz5XKgDKUi6hiUmU1nNsxscpeb0rNToKBBedvkoBiOvfyQ1lGNJyvyHWsO5cWS7+jeO61TpHO+G9JbagpkxYDR/UrLLWd3nrxxT2xC1g+MthzOsiE0XD4khhzPCWZ0f8X8sIMSFM941wlX7BY/rhvTAX6FW0aMquM7iDEHClQ8VdIlQut5mfqMr34uAuVyWN2VsQ2VXWd5rV6ITOlWIvJDoL1hXBMa5YCLB1mxZtrTQ0ihJlqMj56XP2qoxiypDaXfjFQdXEA5GQnIa8phE5ebxWcQmgYrn+S5HCFMcdTjvFwnmubK1uCWuRavmBb/QmdNWRWhpXNArUpscVfIVUutNZ+DHDyuVJprpz6eLIitqlKOMpAIe3KSoudVH2cD9x09rl9p/znq66JCiE2pVTUMCnOE0CqdNUhBTjZU0iPg7neAwBmUbTyorFQKj/GdKNnPL0QvcOa87InMmhqaS5X9Xqk711ZvwJNQ5UFOGa/YY4UqMRSSJULrbUf1Z18rlTUKHvuTUslTPnYdu6mS4yRc9aq5dSuCeBt4GADZGnInlD8r0+6K9RFJybNh01Hne62XPVSbdZ0QAgrLF2Sj9nFBggaA3Zb0k1LufIKJcIYI1suu4zSvPA61vH4VnyN4xy/tDTrV6BpyKwyK1y3cAMrUJLLXAt1LsVYop588IZ1ompaakVsU5VwcHULj0q9TGmxgyqw4D0PHz6s2OZlbrstHcLne8dzt2ODUj0Fjq0OR9fk5K9A3O8QLLXUjZTAFwRrAB5xtXa1ydHm4wRfS1NXKUkXYYbOHK6AUjxlEX188eEl/TCySr6M6vJvCGsNJQt2T84kiy3+KdGSi1ir7GXxnXwuVCZP1JYi1qlqOHQFx6Y+gwYLQKtldlAF/g1o5NrAz48wbUenLR1m3cjOdxc6vLDHZR2OuA/8kMUQxhDo4Psgk8Qf+CoQtLoL8vsDWPHKiiq7FItC4bduXa84+vPpGKZx8GGEY6aUcHl8x88mxrNrYlKcZYqvcCZfsRyp9AvQNIgaywJV0srkVJUhBU65qE3VNFFTedJ4S1WAfEIaWkQV4+pw3QtNHOYovxfBlatl9n9IgP7gXw71//2/U4F/AR++Q20ds9BAAAAAAElFTkSuQmCC" alt="\alpha \ldots \text{direction of ambient wind relative to the vehicle x-axis}" title="\alpha \ldots \text{direction of ambient wind relative to the vehicle x-axis}" /></p> -<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="h \ldots \text{height above ground}" title="h \ldots \text{height above ground}" /></p> +<p><img style="vertical-align:middle" src="data:image/gif;base64,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" alt="h \ldots \text{height above ground}" title="h \ldots \text{height above ground}" /></p> <p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="h_{ref} \ldots \text{reference heigth, 4m, for 3m/s average ambient wind}" title="h_{ref} \ldots \text{reference heigth, 4m, for 3m/s average ambient wind}" /></p> <p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="v_{air} \ldots \text{resulting air flow velocity from vehicle speed and ambient wind}" title="v_{air} \ldots \text{resulting air flow velocity from vehicle speed and ambient wind}" /></p> <p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="v_{veh} \ldots \text{vehicle speed}" title="v_{veh} \ldots \text{vehicle speed}" /></p> @@ -4093,9 +4094,9 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge </tr> </tbody> </table> -<p>In order to balance the trade-off between emissions and fuel consumption during cold and hot starting conditions an additional balancing factor <img style="vertical-align:middle" src="data:image/png;base64,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" alt="CF_{C/H}" title="CF_{C/H}" /> is determined from the overall specific fuel consumption over the cold start and hot start WHTC test. Additional correction factors considered are regarding the net calorific value of the fuel (<img style="vertical-align:middle" src="data:image/png;base64,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" alt="CF_{NCV}" title="CF_{NCV}" />) and exhaust after-treatment systems (<img style="vertical-align:middle" src="data:image/png;base64,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" alt="CF_{RegPer}" title="CF_{RegPer}" />). This values are part of the output from the engine component tool.</p> +<p>In order to balance the trade-off between emissions and fuel consumption during cold and hot starting conditions an additional balancing factor <img style="vertical-align:middle" src="data:image/png;base64,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" alt="CF_{C/H}" title="CF_{C/H}" /> is determined from the overall specific fuel consumption over the cold start and hot start WHTC test. Additional correction factors considered are regarding the net calorific value of the fuel (<img style="vertical-align:middle" src="data:image/png;base64,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" alt="CF_{NCV}" title="CF_{NCV}" />) and exhaust after-treatment systems (<img style="vertical-align:middle" src="data:image/gif;base64,R0lGODlhfwAYAPcAAP/Mlf8zJf9VPv+IY//urv/dof8iGf9EMv/nuv9mSv/S0v+7iP+ZcP+qfP/yuv/j4/++uv/4uv+9uv/quv/f3//Nuv/Bwf/T0//iuv/JyfB4X+tuWvN8YPu9qf/8/OpsWf/IyO5zXP/Iuv/n5//X1+xwW+92Xf/Dw/WCY+dnV//i4vN+YeZlVvaJa+JfU/F6X/SAYvOmkehpWOViVf/Hx//xuvi0oPrqq/Kpn/3Xn/jRmfWBYsZXOvGom/GlmeRnXPrZ08ddPeNhVO2flf3sreySf/SsofOvpudsXfKAZeOnd/qOcPGXhOlvX9hwUO6glep2Wv/Y2O2Sic5dTOqHfd19b/GdkPCfjt18b+eQhNRkUveGafSZhP/huu57XuySiPm5ps5kRPWObuVyVt5wUuF0VeyLf/q8qNFhUPGTgvi2oeqNe8JLL/7ur8VPM8xVOvi+jfbOl+rBivONbONmW+/HkMNNMfezoOyYifbmp/i1pfC0hf/o6PSEZ/iiif3XoPGon/fnp+aIePWwo+FdUvihiOmCYeGkdO6DbuyBbPeMbvWEZ+WOg+uvf/3Dkul9aP/9/eBzYN1wXcNUNtFjRf/Juv/ExOnBivijivq/j+uJffezpPqUc/CXg8xiQ//ur+eRhd6hcfSmktVgRNBZP/iGauOEdfblpfHKk+2BY/8RDP93V/+6uv////8AAP//ugAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACH5BAAAAAAALAAAAAB/ABgAAAj/AFsJHMgnCghWCBMqXMiwocOHECNKnEhRIQgSIwZqHPggQ8WPIEOKHAkRhIqNAi8gFNGlxquXMGPKnEmzps2bOHPq3BmzBoZKCC9sVMBKAgKeSJMqXcr0JgIJrBQMpMAKgoOmWLNq3frSAQRWFFp5OMFqwsxPjjhtWSQGDhGucONqncDKEqQHrCrM/LMEkSgbNmI8SqVDruHDPCuwekD0aMwcpZh0wNSihZ8zRcbEkalKVVMCrgS8AuBqlcwAnmOSdsXaVWqmq1wBGF26KYKoFlhFiNlGUacOKFAIXMEBzJoyN2J2/hzaJmqZq1u/Xhp7ttYIrHKzkpkpEfAdMAS+/9BgQo+kRspTox7AegH7Ba8OGHjF3lWAAq9AiyZtOn7o56rVFlMBAbjCnmkCeAaaaQQIwNoBr8TGWgP8vXQAa/3FxoAqBtakkExzxFAIDMQJZEIIJaSBhxPpvVSgKgyUVkCHqiRAwCr4GQChfrSZxt4ABrgGXWuuNOCiARIiqGBtAJhG2gARytbjKwnI1kCHEg6gSgAeJiSTF2r0wcF4ApWwwQdN9EBKi68USGFtBxywgCvw3cjakvvVFsB8BRgwHW2tGTmjj7UlmJ+AADjYXHVTbvmSo7GZ5ihNH8YExR1JkBcCEK18IEMKSPjwBpvPVaglkPn5OcBzPFY4KYAwVf8Ya4cVGrrgK3MGwJ5ojPLHY5ueMTrpTJXCZMgVXKC4gRVHpMDCDJqAEgapnlU4Y42vxDgAAMu1qieffg7Z30uD0leoZwdSKduuUc7mKoSvQCrlsDIV+9IekWxypgwCzSCECzigcQi1U7ZZZLauJMAhnlNGGuSf0d3ZJpIYvpJgkupW2dx7DatSgLbtxsslpdnpFtMNZAgyiLNSfOECIThUwUMeBMuqJUwXJrAKw7JeKACsL0UsJIEG1janKzGaRjQDAezopqyKZjjvyDJhZ0FjMqEyiilGmPEDHVQAggUbciDGlaxm13SbAnjpJVMdlGiRxRNDMDLFJJekvRXaestfpNgDY5U1UyBKeOKGHUGEckrfWvHN+Ct0neBBK1RZ9fjlmHsF1kBEGYX552k/FdVGKrEiAgZXga56Vg5gIEJQKLWigkck1W777bdncFLsAo1AAg24By/88AnRgBFKAQEAOw==" alt="CF_{RegPer}" title="CF_{RegPer}" />). This values are part of the output from the engine component tool.</p> <p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="NCV_{stdEngine}" title="NCV_{stdEngine}" />: Net calorific value as defined as refernce value for engine testing (Pt. 5.3.3.1 of Annex V), see <a href="#fuel-properties">Fuel properties</a></p> -<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="NCV_{stdVECTO}" title="NCV_{stdVECTO}" />: Net calorific value defined as reference value for vehicle CO2 certification, see <a href="#fuel-properties">Fuel properties</a></p> +<p><img style="vertical-align:middle" src="data:image/gif;base64,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" alt="NCV_{stdVECTO}" title="NCV_{stdVECTO}" />: Net calorific value defined as reference value for vehicle CO2 certification, see <a href="#fuel-properties">Fuel properties</a></p> <p>The WHTC-corrected fuel consumption is then calculated with: <img style="vertical-align:middle" src="data:image/png;base64,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" alt="FC_{final} = FC \cdot CF_{total} \cdot CF_{C/H} \cdot CF_{RegPer} \cdot \frac{NCV_{stdEngine}}{NCV_{stdVECTO}}" title="FC_{final} = FC \cdot CF_{total} \cdot CF_{C/H} \cdot CF_{RegPer} \cdot \frac{NCV_{stdEngine}}{NCV_{stdVECTO}}" /></p> </div> <div class="engineering"> @@ -4290,7 +4291,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge </div> <p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="T_{PS,loss} = |T_{GBX,in} * \Delta\omega_F| * t_s / dt" title="T_{PS,loss} = |T_{GBX,in} * \Delta\omega_F| * t_s / dt" /></p> <p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\Delta\omega_I = \omega_{engine,1} - \omega_{engine,2}" title="\Delta\omega_I = \omega_{engine,1} - \omega_{engine,2}" /></p> -<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\Delta\omega_F = (\omega_{engine,1} - \omega_{engine,1^*}) / 2" title="\Delta\omega_F = (\omega_{engine,1} - \omega_{engine,1^*}) / 2" /></p> +<p><img style="vertical-align:middle" src="data:image/gif;base64,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" alt="\Delta\omega_F = (\omega_{engine,1} - \omega_{engine,1^*}) / 2" title="\Delta\omega_F = (\omega_{engine,1} - \omega_{engine,1^*}) / 2" /></p> </div> </div> </div> @@ -4518,8 +4519,8 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <div class="declaration"> <p>In declaration mode, the torque converter for drag points is automatically appended by VECTO. Input data with a speed ratio ≥ 1 are skipped.</p> <p>For Power Split transmissions, where the torque converter characteristics already contains the gearbox losses and transmission ratio, the generic drag points are adapted according to the following equations:</p> -<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\nu_{PS} = \nu / ratio_i" title="\nu_{PS} = \nu / ratio_i" /></p> -<p><img style="vertical-align:middle" src="data:image/png;base64,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" alt="\mu_{PS} = \mu \cdot ratio_i" title="\mu_{PS} = \mu \cdot ratio_i" /></p> +<p><img style="vertical-align:middle" src="data:image/gif;base64,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" alt="\nu_{PS} = \nu / ratio_i" title="\nu_{PS} = \nu / ratio_i" /></p> +<p><img style="vertical-align:middle" src="data:image/gif;base64,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" alt="\mu_{PS} = \mu \cdot ratio_i" title="\mu_{PS} = \mu \cdot ratio_i" /></p> </div> <div class="engineering"> <p>In engineering mode the drag points for the torque converter can be specified. If so, the input data has to cover at least the speed ratio up to 2.2.</p> @@ -4740,7 +4741,7 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <div id="cycle-losses-during-the-pto-cycle-of-the-pto-consumer-red" class="section level4"> <h4>Cycle losses during the PTO cycle of the PTO “Consumer†(red)</h4> <p>A specific PTO cycle (time-based, engine speed and torque from PTO consumer as determined by the DIN 30752-1 procedure) is simulated during vehicle stops labelled as “with PTO activationâ€. The execution of the driving cycle stops during this time and the pto cycle is executed. Afterwards the normal driving cycle continues.</p> -<p>Power consumption in the PTO transmission part added to power demand from the PTO cycle. The cycle is configurable in the <a href="#vehicle-editor">Vehicle Editor</a> and follows the file format described in <a href="#pto-cycle-.vptoc">PTO-Cycle</a>. The timings in the PTO cycle get shifted to start at 0.</p> +<p>Power consumption in the PTO transmission part added to power demand from the PTO cycle. The cycle is configurable in the <a href="#vehicle-editor">Vehicle Editor</a> and follows the file format described in <a href="#pto-cycle-.vptoc">PTO-Cycle (.vptoc)</a>. The timings in the PTO cycle get shifted to start at 0.</p> </div> </div> <div id="behavior-during-pto-driving-cycles" class="section level3"> @@ -4758,6 +4759,26 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge <li>After the PTO cycle ends, the second half of the stop phase begins and the engine speed again goes to idle speed (if enough time passes).</li> <li>After the stop phase the normal driving behavior starts again - the vehicle drives off.</li> </ol> +<div class="engineering"> +<h3 id="additional-pto-activations-in-engineering-mode">Additional PTO activations in Engineering mode</h3> +<p>In engineering mode additonal PTO activations are available to simulate different types of municipal vehicles. It is possible to add a certain PTO load during driving while the engine speed and gear is fixed (to simulate for example roadsweepers), or to add PTO activation while driving (to simulate side loader refuse trucks for example). In both cases the PTO activation is indicated in the driving cycle.</p> +<p>The .vmod file file contains additional columns with the PTO power applied during driving (P_PTO_RoadSweeping, P_PTO_DuringDrive) and is also included in P_PTO_CONSUM. In the .vsum file the energy demand for both PTO modes is provided in the columns E_aux_PTO_RoadSweeping and E_aux_PTO_DuringDrive.</p> +<h4 id="roadsweeper">Roadsweeper</h4> +<p>PTO activation mode 2 simulates PTO activation while driving at a fixed engine speed and gear. The minimum engine speed and working gear is entered in the PTO tab of the Vehicle editor.</p> +<div class="figure"> +<img src="data:image/png;base64,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" /> + +</div> +<p>PTO mode 2 activation is indicated in the driving cycle by a value of ‘2’ in the PTO column for as long as the PTO shall be active. Additionally, the PTO power applied during driving has to be provided in the driving cycle in the column P_PTO. The actual PTO power demand applied is interpolated from the entries in the driving cycle over distance.</p> +<p>If the defined gear and minimum engine speed leads to a higher vehicle speed than provided in the driving cycle the target speed is increased accordingly. If the vehicle speed with the defined gear and minimum engine speed is below the target speed, the vehicle is simulated with the original target speed.</p> +<h4 id="sideloader">Sideloader</h4> +<p>PTO activation mode 3 simulates a time-based PTO activation while driving. Therefore, a separate <a href="#pto-power-demand-during-drive-.vptor">PTO cycle (.vptor)</a> containing the PTO power over time has to be provided. The start of PTO activation is indicated with a ‘3’ in the ‘PTO’ column of the driving cycle.</p> +<div class="figure"> +<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAmQAAAGYCAYAAAGbrs7VAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAP+lSURBVHhe7L0FfBxHmvd/9773v/f2vfd29za82SzcXfZuGZNNNrAb3GTDceyAmRlkMTMzM4Mly5Yssi22LAssZuaRZsQwM2L4/buqZ6SRPLJYGln9/fhxV1fjlJ7+dVV1wT+AY8VwibYKuERbBVuaaJOTkwgLC1uzeXn5INDmOELDfJn1AGYZhNBQP4SG+LDLUF/GvBEW6onQYDd2GeJBLSzEmw0HOiLUxw6BAS7wcDaHhdpRaB99F1ZqX0PryNs49+Wr0Dz6Hr3vLU20oaEh/OuhX2N6ehqTo4MY6unAQEcj+gZ7UFVejbpWPqaY/YRDA5gSd9NjQtVNmeP6IBJk0vXNQt/AUBJSgETbjmx5oqXX9kIsHMD18gBY2djT+Mp7ZpiYmACfz8f4+Dg+VCnE1OQEDW+1EbY80UQiIV0SEwrZ8MKlIhlhyxPt8RMvUPv+6T/jVYMv4XDTH+KxEckeDzI1RVRua9nyRPvK6SIi79/ED55+Br//9W9o/DNPPIkffv9ZZGdn0/VDhw5BWVmZhisqKuhSTU2NLrcChXkR/PqXv8LXe76kYaIdzz3zfRpWRLY80QYHB9fVIiMjJWefj3Ns1UNtOZDzE7Y80RobG2Fu64NPzlrhyJEDuKRkhtbW1nnW0tKCnJwcuNgbw9DzOo2LjY0Fj8dbdqK5xlU/1D4xTJ21xVCYRCM3QparMdnEktqOSTRiwXGl8LMygbaRAzR1jKCu7ob84mRYm+rB3sqQ7nPyoo/kSKAhxWP2WFlbLNEi7zY/1LZNosn+WF+D8/jTS/ugbhKMMl4vdh9SxmUVPWhdOAxdE3e6T3R09KzJHitriyWaNDFkE0fWPtJPYbIzMzS8GOT8BAV+EQwxJYUhjI2OzMaJxWIwv4supXG8tvn6t1iiEchjuBhDwxMP3U4g1yMocKKxRvYhJQNpWCQSzTuura1tniUnJyMwMHBDjFyPoPCJthwj55GavO3raYQt1zRS9jx28hiOnVfH8NgwPv3ka+ic2A0zRuP0tXTR2dkJa52zOH5JHUNjEzh66AIsLOMh7mmEo5I51Oyv0HNVdonosr+//4Efup5GmJdo1qpfSEIPR2ffm8z/M3jy9x+CPziNihQ/XHrn13BW+gg/evJZ/OO//pzdcQmIZ2wn2tvb6XJeojk6OsLe3n5Jk93P2dUNDjLbZG0ppH85N/WTMFD1QnPPONR07XAjwBriznxcPHkEM9PT6Onp2XLr6uqSn2jRtrqS0MNJcDWly/t3UnHF1oCGV4PU00jO/mFGBF52uRxrkxO3FhsdHZWfaKEmmjir4SRZW5yrNgb46M1X2JXxfna5CqSe1sZrx50IG7S1tjE3xgef3w5+pwCdAj4Egk50tPPQwmxrbWGzFTzm5skxPCYRW5n4FiauvaODhgV85njm2Pb2Dtyr5kHQwZyLmEAwmy1ZjS2aaJvNdtK0NSXaBJO5XA7D05LAQ3gkXgTkcenr61vSBgYG5MYvtKWQJpqamg7UNDRw5WYhXZdHfWEsXdZUFtPlVrAqT5scHcLNa0GStcVJu3kdSdFhkrXFkSbazZs318VKyqqRn59Pz7kRrCrRHK3N8cn+U5K1xfn+s8/jw6+PSdYWR5po2emZGBtoA7+1AsVFechp6EVBQjKSmHgzPT24xWZAS+kkSvNy0dVajKnxeujaPfhHabuvguamZsna+sO9CFbBKhNtGeou4S/vfYyZjh7JmnxkE83O3hbBkfm4dj0SB09dgLYJkYF+7D6qgcjgK4i4xVZJ+yaWI9jpLKztHdFbkgjjox/hhrcqAny96faNRG6iNTc3o6GhYUlramqSG7/QKHZ27FIO0kTzsvNAoKE+OmpTkeRjj9FJwPSMLfOaH0FtVQ3a+8VoaqhBM38AoxMTGOztR10Lnx4ry0SfOerqaiVr68+qPG1M2A1d3eWVGq74ukhCEsj3yuhoyQqLNNHIzayHFRUVo6CggJ5zIyDXIKwo0bRUlaAk+f74UJi83NufsJ/j5PLUU3SxYZq2QW/QVSXauvMPzOWLiiQrzOM1Kr9I1tlcLwnNZ3yceY4ZhsViuiRf3+kXeEVLtL99vEsSejgjKygReNs6w1XTmAlNI/aKH6xMVWCk60q3rYShBkNG0+o2N9HIN8j6+volbbn7LcWGPZ4bxKo8LcjTEe72ZpK1h+PvbC0JLc6OSLRnf/QzHDp9SbL2cP72ydK1wDsi0dabuUSbgWh0grbBlTI6MYXJKSKMM5hi4qeGhTR+oK8P04zYzzCbBoVjNG6zWFWiTU9PQbTM5mH9c79/UaSJNikW0GVYWCjzv/y6p/iIMERFZkjWJEyyCbkY/P5hSQiob+qUhB7k3r17GGhd2usXTTTSaHhxm6HLpfcjtnTF20oeT1JHv9BWA6myWnieO3fuSLY+HIV4PKXV3eRj8HYwBdO07QGXaKuAS7RVwCXaKlCMRGNeBORlsFUmHBrE80a1DxjZdv/+/QeMxBO2NtGYN5Lsj9hsI4lGPgSHeRgh2ddo9sMw2UaWZy+ZIezabbh435iNJ2z547ndjLDliSb7l98ORtjSRNuOcAm2QrgEWyFbmmARERHzulKv1vzNj8x1tQ4LZuL8aZdrsh4S6kO7YoeEeiE02J012hWbdL/2RFgoWXogxNcOof72CPBzh53+Reid/QLWSp9A/9SH0D7+Ls7tfgnnd7+29R52pzIXVn7x6OPz0NbcRuNI3Vl1TTua2wZgr3EQHipGcLTzgPYhtq1cZ8/gIhVGGw/3SK6QLU2wytZeTE9OgF+mRrsltnWzLbG9A8Pper9IhLGxMXT3j9D1rTZyL1uaYLL1USRfJm9dmnFUBCOVlFuaYH2iAbp84sSLeF7pLRzxVEdmDftNUvo9YGZmrjZYEdhyDSN903/+0/+m4eeefgbPPvU0DX8l6UFMEqusrIyGExMTZxMyI2PBt4BNYssT7CcXXoeWhgYN/+K//2f24/H+b/bSpaKxpQkmr7y2VpNH3P02ud2qpcbrmfsStRhEw0ZGRrY+wT78cB80DcyRdzMEPp4Okrb+89vkh4eHo7i4GHqGwbNxlpaWDyQWMXkk5PHm9QpeaO1Mgkn7cS6GwiSY7FtopbYwsYjJYyUJtliikespRIJJ7cr1GFxS1kOYlxP2q9ji4mkdpER54NyZcwi/mUAF39jShh5HWl56q38573ipySO3ultuV2qp9QrHtl+CBdmY4869JITEpmGMKfgY6upAODEGQzVVZJV3ICsra7Y79ZUrV+YdK2vySCnm41OjNLT3zvckWRtjimMf6KXQsDxIgpGeJwor+lNTk/PWk5KSaDdqYqSpFonLzc0Fv7NrVtdIRncxglMb6eO3GGSbaGRCsvYgJMGGh4cVN8HIjydLcqNCsYgmGAkTIw2YyTaSYKR3m7QbNTlGXhfo9TByPYVOsJWYNCGJydu+XjYvwUgRZLMhN+FkogQjVV3oXThJf7Cntz0OHzuMovupSKsQYGS8Hxq6DnC30MDUUC0O7D1Kvam5IRsn9VwgELCthFruXaPLhT9yPW3VCfbk976LPvq4s8f8/uc/Aa/8Dp743uP4p299D7suL91qkUA6km0nHkgwed2fF5qDg8O8dS8vr3nrUiPdq5eCJBjplkxwd0/D+fOnEBEfBmFZPNRUzOFlavBAF+atMoJcD1Nyj6HLh1F/1w8tAvIKX9tjLPWwhV2UZa2tTbKkYWn36bnwcmwl+8ozaQ+8efkwkmDxkd44IxlW4WFU3HbCIK8AfztiJIlZHdIE6+jg0WyBQMBHezvbzbmVSRTSdZrE8/lsd2fSdVrQ2ckkQDsTJsbDGSV1ehyf34lOJotRUVpCz9HZKcBXZ5Qg4Hew51xDl+lFE2yz2W4atqoE26+1oD+SHCLv1mPXpaWFf7sl2LycPkkw2S7Oixl5vcqLX2hkv6WQJtin7+4Cpubn0mePHiiRBLaeDcuHLbdCWZpg8ro7r9TKy8tRXFpJz7dRjIysMMEiYtNR17P48KZSgq+noqpr6f1kH8mZmWncT82Ck2MQRse60DY4jDB3XRhbG6O/txf6dp5ILa9GbXoeBroe7IuUl5eHP8Q+KVnbGFacYOvNjhD94WV0gojJbcLi5f45pAnmoOTP3E0XgphiEhlwWVfDCJa6l6B6Xh/2rpGws/ZETn4qMClAWVUqNFTYvp/6Bl6wYjzQVnMZfUHXgQc8bGGXZnm23O7QZNROCulXuQiyHna1QAAL3VBMjjOP8kgFzRL38RuRlxxMw3XN7RBOsn+t7Eh7JuM8v38meSQD73woWdsYxscXvCWXw/gyFJ03JKfPkJyEkyYYaYC7ViMZ0yKZDq8bwYo1zCv0JrqX0fM0pW4Ajb2LdLR6/XVJQJJgx5YeO0NR2FrRr67GIFPsWCzBmmrYsbEfztw9k/vf6EHIVyz6mTW9GF3GI5lU0oFdF60ka4sj62F+t4tx9XY0fP2uMhm5agTEltP45UI07C+3/kOytjE84GELuy/Ls+V2fSYvh6WQFf3twIofyUnGu9bzwX3kE8w1IA5ZVQ+OcCKP9mX0Wn3kE2y9mU2wSUawp2eQftUfDaUJmCSuLPHlUbEYhbevMYXzQUxNTDH3OU09fStYcYJFZ7fguLGXZO3h7NVceuxGaYKV5ubQpZSuJnbgtj4+8xZlmBobQqQ3+5FjIQNty3mbLk1uFU8SWpwHEmx+V2X5RpAXv9CWw3IfyYVdk4mtlrWca16CbQUkwcgY1+QDrKIbQSESbDvBJdgKmVfjuhVwCbZCuARbIbLtFrbCfiqnO/P3tKrldmcmk2ft+ATrE7Dtab01dXD21FEa/si7ji7J2NoXtSyQmRRJ10kZel5txVYg20xpO5hCt0BURNtyD+PYGXBOxrHhcE7GseHsWCcjGSyOzWHHOtngEFsJ0NLTjs8++4yGM+MDwCtLQV5eHbJiAlDDH0Sciw0Egm4klnejNvs29FVVoaptAqeAG9Cy9kAPn4+xoU5kp92Csb0nhsemIGxnGwTev1UIHWMrFCUmok/SKCCnqgK13aPsyjalo6NDEpoPaa8njx2tZKQ/2MzUFO1WToyMwDo5ya6TmdZISwTpNhImny6k68QWrpPBfGXXd7pJ2dFOdr+Kh6JOISbGxyAc7EW440f43ONlWux++403kZ6eTh1pfFSEX/z8F/jtr35NtxHLKy6Gy3PPza7v1s7HhfB+jI+x65yx8+ISdu7rUpIAHBvPjs/4P3b8j/jO0d/je8f+iLeM9+FvZgfxmd1pHPfSgkm0KyJyElDWVouxCdKMeQ5S9y/liSeekISAX/7yl3S5dy87gAlpA7x79246CBLhj3/8I13uJHa8kxGePP4iu/z3780OC/TxBx/SuUhJXqy2poY6SeKtW7R5yn/9+Cd0lAhZyDcUgp+fH10SyBdG8tqQdcgbN25sSSOqrWRHOxlxAkU3MsAOccztZNJ7JwNqEHa0k5F8GfmCy+fzaT9oYqR77/z19tnwcowMtlFSUkL7RpN1Hk/+fmS79PvewywyMlJyx0uz1CBES9nCQYqIafgtPrXtYkjTlqg4gXMyxslIv/TO9ha0Cbrp9N08HnGsVuoIfD6Zolt+f3F5lpOTQ9WHNEfgM+fqZkzeftvFyYh9qJciucLy4JxMgjQhZG1IJMaBw8cgZLZ11GQz+whRU82OnxQffgWDzLqV8nna2Ec6vhKZ5LC/h4+JkSEaJvuSysqKigq5Jnu95ZgiOBmxlcA5mQR5TkZtSE7cCo0MI+dsGA5r9wDJ1VhIYaEqxR/VSQ5yj5NnK3Gy5CI+PtBPWZPJczBiK4FzMgmLOtkm2nLuYSVORobt+9ggFZ0DI1SZyHCjZc39cp1mMSNIlY0gG79cpL+LKD6Bc7KV2JAISucOo3VwGB52ZhB3lmDf3r0wMLVGXgMfBXm36H5k9D3pMby82Nkw6TsvDRMjhYSrEQFoKU5Bm0x+zcrKiqoe6YCxEieTxTOhBtW81VU4p5cJqMOuFs7JJCiCkj3q9lAnI5WFr7zyyrraq6++Kjd+NUbOtVakTkaWY2OjdLnQiJKQqQrkb2OXpA/d8OgYLSws3Edq0n1JiZKNE9L9iY0Mi9HZyc7feq9KAO+AYMTkzHWE7O/vf+CPt11sSSeLC7KVrK0PVhf34Ef//Vt8/7Hv4fHvPY7bQQ74/nM/lmwF6rIi8fSzP5CsbTzkj00SgizHRkcxzjiaiJQYRUJau886hxAixkHIOnGUEcaZhobETClUxCSgmG4jDjI4yOwrHqHrZbXEkYTMq5U9ji2FjjAlTyF1MnoN5tghcgw5j1hERzdZDFKpyTrm9rMlnUzYUYX+5YxWtExCHbQlIdAZo5sqc7H/hJIkBuCVs5nLqTER9p9SZm5iBILhKdzOb0RCuDt8olLhFZ1O91kPSCKQPyDHxkAqsZd0skedlThZaNjSA5dysJDuXATiZNLwok4WaqKJIGs1JOZVLGt02KW4amOAimR37D58Fm+9/i7s/SOQFc68ksfnjyS2WSx0soKbHrhw4BiOHz+L9vpsHDtyBEfOnEa8jwpOHTmM8sxIHNW2wrH93+Dglwdx4pI2TppcwTf7v0Z1dw8OM3HGakfQ3V4F+8BkNDZk4KaHNa2Y3fPVYRw8rI1D37yD+9Gu0LGMhL+TC1y07dFaWwAd12icOnwAB/aex3kVa5w/vQfHDx6Apfp+HD6vhPTyehzd9w28w+JhZusAQ7dEeMbmYffRwzht5AIjhwDE3/DBvn3HoKV0GMdPn2Cuy46iuxlWW1tLZ0ogI+bKOtlD68mIkyXHRjIH5SEvLx9XYm7L7eq6XCMXT469RodxWrjNy94GeQvilrLCwpV/T1sI97rcGFakZOtFCuOs60Fmciwd1edOwnU2Yo2QTD/nZOvPipRsvfjypAoqO9gZFdfCsz/4Ka7FZ2LXkQsoaV/7+Tgl21g21ckUFXlK5qDmj6CAQEDYjiDfMDg5uCLGzQseASHwcvaGra0jHR7YOzgUOlaO8A29So8LCU+Dt6cDjC3NYWLlD+Mzn8HD3Rrh7lq4lr70QImPIsTJNqF0yQ5KNsGcar+WMw2vlaisJpBxaXddWnpI0KVYqGQejNOMzggRamaC2PJedNSlwFw/HMmBbnQ45DEy5OFIJQzOOtDX9ujYCHrb61FZVonslCC09YroL26orUR1Yxsa2/vpUMnSZtuDPQPIjfNAdUs3XX8YJO860W+OyDuf0BE9tyOski3hZKRhHWmfvh4mbagnb9tqjPyAtbLQyUhFqaIYKZEWMIWbgoIC6nDbkWU52VqZGmE/znq7OdDlWrl5PYwO2mlhYYFFBs9eEQudzMLYCJ+9+RWsrRmVHOuB39UsGp+Ux45R6enkTpeyg0amJrNTAhNKGgZR39SJyMQqhEX4oayiELEZWQhOq5LsIcs4UqP9UZ0ZKlmfI7l69cNGKhKb4mSONua4GncHf/77NyirZ7/NrYVnnn0eodFpMLWwQlv/GGquhANPs50+VsNCJ5PXVn2rjDTfrqisQXlFNW1lux3ZFCfbdKqrmV/D/JzupfM8hIVOln8vly6nh5kHYmYSHW3VKLqXj4ryYjg7haKQKdGOTfSgLPUOBMMTuMPsf9VTD8aamjCyNoNrXCZ6mWurnj0MLWs3VBQW4E51Hfo6a1CVmoPpiXoM95dA1y4cNt4J9FqLQV6RbfdV8NsbT6CpcXsWHFgn2/DSJfti+XjPPoyvw+kOHDyJ5LoBjDDn2nXRUhK7BN/6FrBvn2RlPvOcjCQGU9pUaNvgyRvWm2UpGelgUVdXty5GGuut5/mWM3+CXGxtgX/8R/ID5zvZsWOw8AyAi1oIXa3MjsJg831YmTnB084MnUwB0cLSEib6Zjh/xhB2HkxeStwAQwM9mNl6QlNZGw52bN7zwDdn0NdQgJyaXpDaPCf/SBRkBMHLzR5fHjEFvzge9rfZEqOZvQM0jS2YDH4cBhsyaNyiSCY53C5syuvS380a5Nk7dfoMrXZYKyFe9nQiIj9HM0nM2qBORhSCvGJfeAFtlfdRlZOAvhG2xlrKQO/izXA2CvK6HOk0xCTPA81Nkk7EnJM9yNPP/Tec/WNx7sJFDK7D+/KpZ/8L9t7X8c6Hn6N1aG7EmNWyUMnkvqK2yArT0lCT5I628go0M4UAkE81nJNtPxZm/DnWl01zsqz6Przwq59L1taHMeaV+fmFZWb8HwLnZBvLspyMTHZIapzXw8i51vN861F3JOtkpB1/kKkTclNvQN0lAH4JBQjx90ZJIpuZL63OwVh3KezNLOAWcAX8xmQ4GJG84Qx66pLw3u7TuBoagKb7frDTvYzmwhhk34uCh7I/PX5ioAI6ln64VtkGu5gikJf9DXf2QSHXftSMsClKNin5Zjc1OX/IpbWyXufjlGxj2RQn6xoQY/dFe0TmNiAosVQSu3aC7lTDM27tU8oudLKehnRcDQrA9NTcd9GEq/5wsbBBU+Vt+HiGoLFPhJvFfXCJiMb1uChkXfeQ7MkyM9mNHuYZaG9tRkeGryR2EXrK4WTii5DIXJRWSOYxXib1d69B7bI+rsVEwcDSCRYW4bh+q45R+XRYuaZBSc8eIknZqK/kNpYxwznu3bvH/D+OLw+egmvw2ltCL+lkOwFOyTYWzskYOCfbWIiTPbQ92U6Ac7KNhTiZtBDAORnHhsApGQPnZBsL52QMxMmkwxRwtjHGORmTCMTJdqoJh+ZmRyXmrquFlg62+TcZtkq28y6ZMZUcI11v5/MR5OQGHqNW7e0d6GCWqnq+s9tJixuy/44fBE82wXeiDTHmlsFftpFjqqurl2VVVVV0/x3vZDtdyTbDdryTkQmmwsPDERwcjKCgoG1h3t7eCmUmJiZwcnKatb98vGfeupubG03rHetkHJsH52QcGw7nZBwbDudkHBsO52QcGw7nZBwbzo51MjIJw5UrVxAWFqYQFmR2iLHDCHbQQmiYD2O+TLw/swxGaGgwwkKDmKU/QkKZbSGMhfrS9dBQPxoXEurNxHvTZVioFxP2QGiwO2NujDFhsh7qibAQT3Y91ANhNJ5Zp8Ycw+wf4m+HUB87hPjaIdjfHoH+rvD3doW9qSbM1E7ATHkftI6+D4MT78Fecx8MTn8Ilf1vQO/427i8/y2c3fUyLn7zGs4wy0hPI5rWnJJxbBi1dXV0ueOd7HvH/oDEYtJ7ewqjXQLwe8ToFY9BODKJIeEwBkamcPi0He38MTxK/p+GqK+XDJqBnrY2cgr0C3vROzhIw/pnfBDjbIrpkQH0D/Ti/CfHMSgapr2smmuqUNjAzvC7XSHzEpD5DeShoakpCbGUlrLN7ne8k4nGxHBxcaFhj6gMGPtcRWb8XXjeykRmZiXu1wlw3d4St67G0n3Gxnpg+81xDHcWIzPpPvoHR3E/PQbX/KzQ0ylAbmIhIu+W031TIl2Rc90OE33NqLoTDWdDHYzSfvXbF9KEh9hikFGwpXBOxrHhcE7GMD01henpKfodc2qGDJwzTcN0ndlGem2RMFlOSfdj4qX7yNrMjPz4nWxlZewggTvWyYjj3OcNIqmsi86BNN5vgrr8I7DKNKeO1NE7DG1dA7rt/IXLcNT+BQ2TMVxJvoQvENB10o59emoCkRm9+NmJMvZcnFHb8UpGnrSK/hHk8YS0SUp3pRb+fPUpTI5NYmJiAp998gl+9fNf0G1qh3+AnNwcGiZORhrl+b38MkQ9PbT1J5n862PDRmjEDNB9OGNtxzsZSQSRSEiNtC0jJSZps2HpujROXlg2jjP5Jh1Ogsv4c2wYZLojwo52sn878ht879jv8a+Hf40nTr6Ipxn74bnX8Gu1v+Mj6+NQD7NEeHYCGrpa6LDnUmJi2eoMgrwhHWxsbOiSqKUUMuXzToMrXTJczbmJx0+8QO0dswN422Q//m55FF87X4JysBlck0KQVpED/kD3PCeTx9NPP01b2np4eOC5557Dm2++ifj4eLrtd7/7HR577DHaJPnDDz+kcTsBzskkEAd77PgfafiH338WAX7scE/PPfN95ObkIvPuXRrPa+Ph9s1bePapB4d1//3vf08LEq+//jpUVFSow5HZ7Nzd3fH+++/TfYiT/fM//zOUlZXp+k6AczIJP7n4V5zx1aOvvR//4Dk0MSXH3//mt3Sboz07PtnTjz9Bl8888SRd7tn1BV1Kkc4hTgoCZBy27OxspkAhAp/Pp/FE0bKy2Mkn4uLi6HInwDmZHH77y18hPCyMhn/07A/Q19dHwz/9r+fpMjUlddbROJZmxzsZqVAlwxQousmbsUSR7S6TvZDe+46v8SeVqAv7CSqirQTn2KpVm1NMpeQsa4N0MZTe+46vwpA6GWlRwO9on53JjhifKUnKrq/ESCUk6epPwu2LnIdcU/qHWMpWgmtc9arNJbYattcr8Ilh6jxbKZyTySB1sq7Odhy7oAkVHWWYaB1mSpGtqG/NBa+jHOoXtWEXdG12jIeHGensSj43ESfrFDTAwUYPQ92taFuwH5kUfjs52Zfm6ZKzLw/OyWSQOhmP1w5eewdUtHQg6OyWOAMPvb096OvtZuI65znJUkacrI1Rsk4BnzlHn9x9iNJJ/xBL2UqQ5zzLtcWcjNhK4JxMBqmTSb+zrZct95zSP8RSthLkOc9y7WFOpu5XILnC0nBOJoO8jL+z8Vl0DZIP52I6xxLZRywexjATTslrwOCQCJcNfCFknETM7FNTz4NQKIJ/YAyuJxbPnqeiokKurcS5pLYS5DnPco1zsg1AnpONTvRC4+RFuPtfx5C4FU3F8Qi9kYz46/64nnKfcahhOo8A6T1UkB0BY4dghHl448IZY5ibWKJB0E/PMznYiuDAB+ddJ9f0Cr9Lv2kuvPZithIi7zav2q5mNHNOtt7IczJiQiGrNsPD4nnxQ0PCeetz8Q+qE0HtK/Zzkizkmianz0M8PPrAMYvZSvi7Xgo+0F+9fWzwoINxTrYG5DlZTc4NOFq54qhOEJxMjHE3Iw5X3B2QlJmGwtsBCLYyRxFfiAvqKuDlRcDH3h6WtoFwDoyAqf752fOQSknSoWKhkU9Nstdbjq0EqZO0dJGZNoHdpukPOMxSZn2N7QQTlNowG7daJ0tIYGco5pxMQU2qkCuBOFlOVTecYqpoPqu9dxgfGaTMc6KH2QeMEnrcrKXHujH2mVEajV+tk3E1/qtwMvIKFTKvTTIU5hCT4R8eHZO73+joKP1sRWyEOUYaXnjNtjYe+PwOtLc9WM1BJlYl+6wGaWbeL5GdIXglSB2UFARWA+dkMqzGySzPHUR+RQacLhjBzMEXDb1CXDpjCGVdPaheVEdF+wDdT/a1mF0vmA0vvGZLRTp0dJ1h7hM/61ykDs3Hx2dNTlbXIYR7fI1kbeUEpTRIQiuHczIZVuNkCzP5ZJ0aE+7tmqvFJ6ol3SbbD0CekvF4D352IiZ1MjKMZ2Bg4LaxiIiI2d/HOdkqnIyzlRnnZArkZFKlk2fy9t8u9lAn+8Mf/oBXXnll3ezFF1+UG79a++CDDyR3unqIk5EP1aTGfuEfVsS87np6etiwpMucPJO+CkkH34XbZF+ZskYqYun+QjFznWEaR7gRyrxqQrzR0zR/Lk95f7ztYg91sjfeeEMSWh/s7OwkofXhj39k2+SvBamTGTrfQ0SQM44fOItLh/fAzisWBsbW1MkmRnsRn5OLAGdbWBq7Ql1XB14ml/Hll4fgeyWIOghJTP/wfKiYG8POxxXC3hJ8tfcArI0dcPHEaegZmMP1/EmabyP72liYo0M8Akvdi8iPdoFoiM3cO3mkYmqYB2uXaPTJTE4s+0fbbvZQJ3vzrXeQW9cjWVs79g7OePyJp1BXW47HH38M1zOb8ZPnfgDfqLuSPYDv/vv3EHqLrSFeivV0MlIVQb9FkmqG4VEaHpZRsiHGCUiCiYSscpFqjLGxUcZp5pSMqJ2YsYmJUdqbfHx0hH7vJOcRk2qPBao2PjFOzydm9iHrD0P2uO1kSzvZ239DRM7Kpix+GPZOzvjlH19FVk0n/uM730ZXZRqN//4//BNdEr79xE+g6nQVMUV8/M+bBxEQnwEdzxvo7ajAF59/jNJEL8me6+dkHBvHkk72xhtv4t133pOsrR17eydkVglo+OT+r+nyk7+/g87BURomGDhfpcvT+7+AaGwKuz/6EKon2H3f+OvbaM6/ScMEzskUnyWd7Kc//SnjGPbrZh9//LHceGJeXl6Mecrdtpj98pe/lNzp6pE6GXnlCZlMuJKFM3wdSQO9GUwIq3DVxBZW7v6w9wiDkaYqyBy0lUle+OqQCtLKm6F9TgkXdAPoa5WzOZOyDCXbGRl/AulV83AYp5OEOJYPcTIy+DNBfp7szbegYulJw/5manS5FuwY9Tlv7II05pU51MOOmTrNWFZ2IY5aBtL1lbDeTpabm0s/58xZ22yY1L7P2yZZn4ufv1221l42Tnafxeyh+y3zHMSWe731NlmIk5GOzoRFnaxLNI3YFKb0N7z4+KDLxd7eAa19Y4jNyKbrU8ImHNHxRAFPjL2Gcxn65bIRTrb3khouqdviTpgTLuhbISEtE/Wt7Xjni2NwtTPD7WsOEHQLYK6thPKkQLzz4QG0t9XhxCfv450/f4Czmt7wTcjDeTUDZF3zQ3ZDG1q7+BB0tuLswaM48tE7KGlqw+G9l3Dx0EF4GGoyx7fhmwOXoHNmP+4lXcWRb47g4EElhET5w8HeC2GxN6B5+hTaBXyYGxvj2JEvcfTgSZw4tge196OQes0W1+x1sP/AfkSFhkDd6jqi0rNhqm8272P7RltKSgqdiFUW4mQPbU9GnUw8g9AQX2Bk/ZwstZqPvpFJ/NvT/wMfkxN0m6I4mYC0hujgo6K5A3wBE2aeTJKAAj6fqkgbr4Ouk4FXSFe3dkbByDqpBungC5i4diauVbJvOx2JUfpH6GC2keN45HyMwwg6mf2Z4wvyytDd3UOvTZSAzIBLjm8nx5P9SZykux45XsCckxx39OA+VOVmoJs5D7kO6RFFuvWRfYmyknuRXnszTZYlnYz8Ea2cPOigIZ4ONsjLu0/DqzUlJSVYOLg/EJ+Xl4+Q63EPxC9lZJSctbL8PBnHaiBOFhUVRcOLKNmbktD6sL0z/hyrYUklW8/S5dW41HVwshn4h7Hjw1+Jvs052TZg05xM68i7mBlqgZPD2pUsMdAUhifeA8a68PKfXpTErh6pk3FsDMTJEhMTaXhDnayp4BZOfv3hmpVsSiSAh6cHOqvu4uyBT/DCOioZx8ZAnKykpISG5TrZa6+9RsfmWi8zNTWVG79aI02R1oqsk929YouKO4FIvXsX9f1jUL+oLtkiB+H80W8+/2gfrueyg93JUlZCmj/PoHPuy9mOgjgZV+Mv42SJV9hqFN79OKQ39MPaORjObjZoq0qEoZUtjIytYGPth5joEEBUDjfzS/A1toTKBRWYWUXB1dkHemo69BzNlTwU3wmDo6ExdO2cEZQ2v33YToE4WWUl+0BumJOF32A/aAdExK/dyWam4OrN/IEZfEKj193JyBCbN2/eVBgrLatEcSljknHwtyPEyYqKHjLS4no42Vvv7YbmYWnG314Su3pu+RlsWMY/Pj4BRbfDYG8Yif4O9ukbGB5Dc301OgbFEA3yUVdTjZa+EQiaqlBRVg0VFRvmZcgyOTNCK08JE1MzEA/1Q9TbxhxTgNrWTojEE2isqaT76+kF0P0eRk2OO1pTT+Ev4X+WxGw/iJMVF2/o63IKP/mvn6O9LA37d723ZiWbFHbA3s4WvfU5OLLng/VXMslQ6FkZVdAytaf5PvJR3NFCD8PN+SiMDoW5iT6EU4C/vT7MDQ2RkXofPaMTaOG3orfpPnKL2jA0OIDsmnakpxUgJ84HPH4DDC0D0VVzB3oGOmjpbUZS4tINM6vvOcPU5S8wvKYhidl+LOlkr776KlpaWtbN9PX15cav1siQ5mtF1sm6urpmP/JutZFPSAUFBbO2XdkEJZuPomf8OdYf4mRJSSk0vGFOFhwZgzFhH67dvLcuGX8HNz8MDwpgamq17k6WEmiBuvw43Em9heIuEbS0rCVb5re/HxUt0iR9mjTWG4O3CxkuahLmFsb45q3PYKhnSTdLMbVnC0MfvcQ2DpCSfVfyCp1+dOo7NkXJSMaf8PXfXl0XJYtz14SgIQfnlLXx6u/WuQojjG07112WjDy+ENqG9vjqoimstM3g4OWGAPNzuHzRDDW1dxDt445DSh7Q1taC8WEdFNX1Qd9UB1rMurm5LVMuKcYwk3cLVHWAiYkt43s1uH/vGlSdwnDe8gpqOkfhe9YKpENSVXYdatKD4GmiC007H9g7xND7eBTYlIz/j5mMf2G8B6ytLNYh48+Hvb0dClMisOejv+PXpPn1PzC3LmkUtxpknYx0rV84Hv1WGRliqrKqGuUVjJWzwzhtR5Z0sj//+c9oaGhYN9PW1pYbv1qb19SHOJuenmRl+cg6GanCqMu8Bm+bZGCcbeFJpqNva6pH38gIxMxrurG+Fv3TTCGhtRY11XVQU5apwpgemZ3iZnxqmtm/H+K+djTU5KGhrRPi4Qk019fQ/acnls4LkiqMlpRTeCfir5KY7QdxMnNzVpk37HUpy6Zk/H/0I7JBsrI0sk4mrcLIy6yDurED7RAxyazbm2phoqMYZfFXYGKgBRHjeQF2OjDW0WHyUQUQT0yjvVuAQV4JCsva2QaQjT3IyixB/i0/dHQ1wdAmFD2NuUwJWxOtgx0YaMyh13oYVfecYeX0BuzjzCUx2w/iZL6+7GRoG+Zk3qHX0d/ZCC0d43VxsmA3Jn/DYOce+PCM/5EjwLe+JVlZHFknI05FWrgqgpFqDNI2XmrblU3L+LdU3MGpC6rr4GQzKIpxhv6xvzEZ6e7l1fiToSTJq3SKvPgeRNbJmBRRfNtmbLyTzUzi+8/+GDkJQfj8w4/XRclyI2ww0FqEb774aGVVGEIh62ySFgFS5jnZOlSJbCjk/rcZSzrZyy+/jLq6unUzLS0tufGrtVXX+P+v/wVYWNCgrJOV/+/v0KWTlg3MddmpCGNuXEdBQhzOnT0CK0NTxGTzEH/7CvytLaCq7YfChko427vAwtMXyRFuMDZygnd2LfLaB9A7zrz2SpOgbeQNNwcrOJkaYf/nbJVObf8Uim5Yw9bMCFeTClF27wYMlPXAY8cSls+j6GTbMuO/Ep57DlMvyrxy5Zxv7MGpxWchGf6F9IjG6UAsSzExTvqis4xPyL/IFPOKlxplmzpZaio7L9PGONn0BNT0LNHbXo1Tpy6t3cmY16+KthkN6lk6r93JGIbJJPQffcT+Af/4AhJSCxAXF43rN9nBYLaS2lw38IsMYXiHbaPGKdki+JmeRmvlHRw4cmZdlCzMVmllGf8lmJcne+FFTM3MwNs+mVkRQVVFDUk3HCAYnMLBr8/TXXLuXIOhqT+u+a692dJSVGe7wyj7MP6Pr+TPwznZg4z1NUH5shKyYn3w/ltrb+ozPtAGZWUlCDuqsOvDt9dHyWSdjFTuMokyz8h22XUhk2mSXd8oGxpCR3UteNV14FVU0PVH0slIxr++vn7djGT85cWv1ta7qQ/H+sNl/Bk4J9tYiJOVlW1gG/+ZqXFoGVoyyzGY2rito5PNwNDKiXOybcCmKJmP0QmmlDmMP735xbo5md6Rdzcm48+x7my4k432Mhl/JqNenBKCM8cOrJuTCfmV2PPph5ySbQOWdLIXXnhhXjvztRoZ1Ude/GptPUf1IRWeE5OTsHV1QXv9HTiYGiL5fg7OXbbEadNAGGscw/mL56Bm548bQQ6wCIqCioMvLP2zcPasKkyDruGorhfOX9DDcWMv8PsmkZ0ega7hGURYWUFZ3Qeq+lpIDtGBlf5pqGtp0uvWJXrR8fwfNZuYYMelJE5WWsq2h9vxGX/pgCts3fsM43TTGGUSa2ZmBmd9YyAeGkCfUIwB0QjGh4UQi0cwNDKJqckpDPX3M+EJDIvE9NgTTkH0LNm184enn56ewtTYMMTMtaTXuxp2hS4fNaTjxhIn2/B+l+MTpEUWGJWYWlcnI+fdCCfjWB9knWzDM/4ZkY4wv/A5Jvsa4LgOo/oQ7JV3Md7Bx0t/ekESs3oWOlmHaIZRLxpET0s5hiSjEUvjCFmV84eslOXevXsYZBSutZ9RtQmibPIhLXsJeTVddEnoHnnIh1I5xF4JlYQeDuk+OMirkKwtTVxKHnq6Fv+Ny2HTnGxM3IeOykwk+uoi87rTuinZnTAzFN72YfKM669kyW5qMDO1QmWrCAkR/rC0DIHvtfswMLTHsV2H6D5WGrrQNrSGn4029HSsaJwU4mT51QKY21nB1t0ZTJZMLlInc7bxRkqEK24l5SOpYZDGLRfi/2rmbgi6wrY8jQpwg4W+EbLvxsHBwQFh/q40njjZkc//QsPLwT81G4eswyVrq2PZTkZGWpyenl6TzczMhcnY+7Lb1mqK+Lok822TTsJLGRmOdLMggwXLu4eF1tvbKzli7cg6WUUFO/uvXCfbCXB5so1h2Uq2E5A6WT9TQmRnJeFsPayzs5OmK3Gy0lLOySQhjo2AczIGzsk2Fu51ycA52cZCnCwggK2c5pyMY0MgTvbQMWN3ApyTbSyckzFwTraxcE7GwDnZxsI5GQPnZBsL52QMxMlkZ//nbH2NczIG4mQkIXaqferZhOeNapdlkyNDdE7QhVNCLmak5p9cg3OyHe5kf3FolJkQlYeYMH86bBWZTJZM7Co7WeoU42TEeaTrZy8ZgdfO7NfKjkbezu+iE7tKt0uVrLCwkKY152Q71OY5WRsPR9SMcOCsOVoFfJTUzTkMsYVO5mtmBLOzF1BcW4cD3xzCaQMbuU720KkIdwI73cliijrhlsFflomFg7TZUHV19bJMeo0d72QjIyPzMqqcrb9xSrbDlWwzjHMyzsk23LKysmha71gnu3btGkJDQxEUFLQtzMXFBd7e3gplTk5Os2ZnrMLco/PsOrnfmhoysewOdjIODo5HB07IODg4tj2ckHFwcGx7OCHj4ODY9nBCxsHBse3hhIyDg2PbwwnZDoMbJIvjUSEyYG5YTU7IdhikqaoUn/RIvGW6Hy/p7sJjx/+Ix479HqMT7EScM9OTGBlnR5VeDOmo01KmpyYxMfngJKArhUxlMzU9NxDqNB2xdwYTUzJxZPv0BBO31PXmjuHYGgQCAR2wjiyXi7R9GOH27duS0HwqyMx2Ejgh22H09/VJQiyf25/F5RBzvPvOO/jVr37FRk53I7lMAL0D53D27x9CxdYN5rbRML9ojc/e/AwmYdcRld8MZ7sr8I9n+1RSJsQ4p2sP/6DrMHUIQU5+HC5rKiPQ6BxU1C7D8oASauKsoL//c1zSNYbBBfaNKiiMgpuzMToETTCPqoCgIgNFXXMjh7uoB8He0xN34j3hpHkZ/Yx+ulzywHBHFe429sHiJDs4tI+RC3wCbsHFIxq5ZRX46uQlRKXGohvDiK/hcqJrhYwpnJ2dTa22tlYSuzRiMfu3JP1wV4Kunh4MDA0law9SWsrOD0HghGyHMTS0slHc15P6YnYQbA6O9YATsh2MbNGSg2M7wwnZDkYqZDW8AWQ3DyK5ogd3q7owNTlJ5w4cFg1isE0VDdkqmOoLRWiBJVPUZEqNzDYyV6Ormyc6+0ToGRTD3t6Rnks656Curj66BsZRbaOHa9ExNJ4Ymd+HLMn8hKR4QooYwcHBmJRcU7qNLHn8QRw1LsQenQI0tA3ObueMM1kjvsgJ2Q6GCBmZk6qkoQvFXSLkMmKR1TSAqYlxKiZiYT+GWvVx//4pqFefwLM+/waNeHW6jQjPh3//AAf2H8S+b/bj7+//nc4FSrYR7EyOQ3Xfv2PXrq/x+aef0fjx8XHU19fTMJm7qa65GfdOnMDt3/wGYyIRjR8dHaU2NTmOXxzMx5+VquByqwdvmHdAPDxC9+GMM1kj9W6ckO1giJCRN9rtO/cRnFyKwKQS+N8uQqeAT52DCEdrWRRaGssgEonRN9jPxjNGxMbL05MOtJialgY7Gxs6jAjZVl1dBQcHJyQnJ9OvTPa2drPHkZGmyJLkzMi4K/cZKyoro1+xSLyIETQysBIJj42OIKNIgLtlPRgbYY/njLOFRnL2JSUlEq/mhGzHQYSMOAJpT8YZZ9vVyAu0oKBA4tWckO04pHVk+pEO+IvhXmqH3dVp3H5XZbr+V6O9eMN4L94y3oe3TQ/gb+aH8JH1Cey2P4tDHmq4EGAIPeZ4h5t+CM68gdslGShsLEdbTweGmRxVfUM9qqqqZq26pgYVlZX0Ghwc6wVXtNzBSIWM8KNzr+HxEy/gO0d/h6i82/j3Y3+gDWOfOPkinjzxIp4++Sd8//Sf8cPzr+Onym/jtxof4HWjr/GpzUkc89KC1hVrON4KwNXcW8iqLUBzdxuGx0fQ0dEhucKDJCYlSUJzkCKr7Dzye/fupW/dhTz99NOSEEt0dDTq6uoka3M89thjkhDHowwnZDsYWSEj/OvBX1IxI0ZE7NnTL9N4Us9169YtanHxcYiJjaF2i8TfvoXUtFTciLlBjWxPTU1FCmPJKcno4C8uZKQxpTz8/Pxw584dNDY2wsbGhtabHT16lG7bt28f/Ur1L//yL3T9ypUruHfvHtzd3VFeXg4LC4tZQSMfJKRC9q1vfYsu29vbYWlpScMcjw6ckO1gFgpZj7Af3z7yO5oL+7fDv6Fx5EvkY9/5LizNzZHM5KCkOazdn+/Cj579AdLT0vDuW2/j3/6FFQoBnw8newc8+9TTCAwIgFgkppX333/yKez67DO4OjvT41wcnZCTk0OPkcdvfvMb/PrXv6Zhcg8//OEP6RdW8tWTIM2RkblQEhMTZ4Xs6tWrcHR0RF9fH12XCtmPf/xjmrMjOb6H5RI5tieckO1gFgoZ4U5VLr7DiFi/aK7V/+OMkH30/t+xZ9cXuBmfQOPOnznDCNKzMDU2wc+e/ymelSnq1dbU4OnHn6DNLQjkEzkRsi8++xz+TG7rxz94Ds6M2HBwrBeckO1g5AkZYWySFSAOju0CJ2Q7GCJk3BRS62dkpqSNgAzuMTG1daZIhISEUL+VTXdSdSGdC47ACdkOY6GQkUapxcXFCmukzovcJ2lUK2/7Sq2np2f2t6+HRUZGSlJ2fUnI48E1rnpLzCW2Gu09w7C+VoEP9FMWtb/pJEuGWNpYSHc2Tsg45rFQyMhXwq7OdnzyyTc4cFQDWfdL0SnoRH5WJjq7e2Fi4gV+WxP2f/kJjmiaore7E62tbWhra6PbDY29IOB3zE40vh5Gzi018nGA3DMRobY2Hm55G6CV3wVBVxfOnT8Br2tpcs8hNTJLv3RJzkeWsg/EWu1RFjLb6xX4xDD1ofahXgo6B0Ykd70xcELG8QByhUzQCuewLCT42kLPwgXu3q5Q0TKErqYKvjltDF5bK/JuBqOuOQvpmbfh5usDJzsT+Dh64pyyG5RUbNHOa3tARFZrLS0t9EslCcsKWUt9LTxMLsBQzwD6tlfw/gdf4tadXLQtOH6hpaWl0a+WRMQ4IVvaViJkxD42SEVGWafkztcfTsg4HmChkBHRIM0ZSP9JqRHxkF3fSsvMzKT3XFZW9sB9rsb4fP68B2KtxgnZnDnFVEnufn3hhIzjARYK2UON2XehA63Y1uMcCmyckM2Zut9c38f1hBMyjgdYiZCNTw8iPK4cEU7qMPC7Cb2Lx+BobQHlS+fh5WCF8yeV4OpzAxrnTyI2tQiXjp+Eg5UtVJUuozIxBIPDE7h44BSUNE3ha3URtkHXcPHCCVzWOAdVLTN4BUTj0HE1uGtfhKdLAM4ePw1lWzu4+8Xg7KVzaO2Zc17SAHYlkI8D9HcKRRANMY4/Oj7vt62XcUI2Z5yQcWwaKxEyYiKhECIxGapHRI8TD4sxODBIR9AYHBLNxpMuRXQ7E9+cHYH6TvZ4sp0umW3DzD5DQ0I6sKKQCdNjybklxw2PsEvpuYZk7kMqZK7aIcz/U9Ay96TriyEVspo0f5w6poXSWAvmOqOz51sv2yghGx6dBI8Rk62ytm4xTK6UyhWsxYwTMo5NYyVCVp93DRHZ5fjzm/vRWl0MHr+TEa8BJKdmobKijLFadLQL0Mnno66mErXV1RAy5y+46Yuh0WE0VxajWTCIxqoC2AZnIz8vHz1dfOQWVDL7CeGip4S2PgE+O+eHguxsDAmHUFrRgrqKYuY6wnn3stocWW9jIRq6hnDzij8jkPPPuR62UUKWUsynleiyQvGRfgre10nC+7rJ+JAJy27baCPXJPYec31524lxQsaxaaxEyNrrijAgEuP+vXu47mILn8AItPPqcCMhBXX1lYx4FSHndggC/GNQWF6D6vpqtHb3o73qLnR0dRHn5Qb38Aw4Geshq7gZxibGyM7IgIARlyEmZ5eVmkYFLTElHzb6esgtroSNZxiiHK3Q1DnfcYmRe1+JLTx+I2wzhOxTxgjdg2OIuNuEK3ea0Nk/TON2maQ/ICjraQHJbD/X6KxWeCTU4Nq9Ftp27F5lNz4ymC+mmylkxIe56eB2MKQTNXmbyTrFdjDSHIN8wVyuZTCCSYqw8s5FjHzBlE5ttlIjI31Iz71RQlbZOgD7aEbYr1dgcmoaoWmND9Rl+SezI36QfRyYfdfbvG7WMi+cCTjHVM27LqlDE46MU3GT3T8io5nez3qzmJCRL9lSOCHbYRCHWG6ObE02JIKFtjlmhptxvzgNITfiYB6YCPOIQmSGmmFiYgS6Brbw8/SkE+2OjIzROjQhqZhnhJZ0Ppc9X1JSEq07k40bFQthHhAE95j78+rTiJFhtR/2O4mQ8arSoOKZBA1VW2gZWcHeOXbRNmnSBrWkyJqXl7fhQraQpk4RnGPnBMWFsZp2+f1m1xvfxLp5QuZ1a/lzWq4HnJBxPABpDrFZQuZs4YRJUTOKK7Nw5MQZJBU3orcyAXdbRBgSimGsdAonT12ErXsc3A32wSkuEwcPnYeFkRHOnjmDHmYf6fnkCdnYqBBvvr8HQUklqxKylsoMlPE68fkhbZw5fQw+oYlLChkJb4WQ7WQ4IeN4gE3Lka2zFRUVIS4ubtlGRo9dKHyyRobgLiwsXJWRseIXPlicba5xQrbDkTrBQsfgjLPtZJyQ7XDINFrSyv7+/n46GsSjaOR3yotfzMhw2CQHR4qMKzGShgsfMs423lYtZGTo4bfeekuyppjY2dlJQoqJ7AQbWwUZDloqZOThJe214r2MYGVqgqYeEcbHRjEyOorxUdJQla2AH2PWx8YncMPXCcNjw/TBJ0WridEenDirBlv/e5gYH4dILGYbvo4MY3SUWReK0FyWhdFx5jzMNScmxpFyt4KOHjs0xDan6OzsxBCzX6SfKfZ8fRo9Q+MYYc5D7mN0jAnT3CMRDSZudAQDQ2JYGdphTMgHr1fI3puwAzExicw1RjEsZuuuSH0WWQqHR/HZnqMY4WVAz9gcfjfzURPriczmYTipqkNb25H5jUN0OCMpljbXYaHpBIz3MGkyBN/rWRB13EObcFKyxxyckG2NrUnI3njjDcmaYsIJ2dLI1pFJhSzBxxR2lia4ev0KbNw9YGrqgyhfNzjrq8ArLBz5pWVMnBnUDMzmCdn4cCeiM2sgHuiArp46mnt4CEysgMfdUhjp6CMs3A9F9/yYv4st4iysoHlWCSaGpugf6cLN/OZZISP3MjI2gIBr+fA2OwUDJzfczCqDro4enJx8YWphiehgV5g5u0PEiJX55fOwdzSCjp4tbCy8YW5gAnNdZUTa2kLNyIt++ZQKWZqfNf3d5o4uMLGyRXR2OYJyOpB3wxU6ppq4aOgC8QIhE4nYmdMxM4WJqRlMjgygtV/Exi2AE7KtsdUL2fQ03nrlN/i///L/4Z//5Vto3JwvvyvC3skZGl+9hqvZzQgyPY3dJqE0/r+++x0MTQPTg634p399CmQAzJnRXvzDP/4LRAvGhStP9sXbB0ww2FqMf3n+Lxjrrcf//OhpPPHMc8ip5eN3P3oW3RPAq//9NIrbh3Hy/T+ghDeAywc+xvceewy2gbdQFOuKN976O977Rk9yVhZFEDKpE0gn5SC5s0fRVvrbyP6rQd65ONs4kw7DtKYc2ZtvvQvzS5/DPvIeJhlhUDSkQhaQVMrcn/QGZ/CTb38bfYz4YKQT/9//+hbqeL0oz0rAvzz+PLuLDETI/vqlDqYm2WKE3p6XYBl6F2lXHfHqlxpoK7qFJ5/7CRyCovGTH/8Qr+66BHF3LZ786cu0aUN+YTEKox1x2sKPHi+LIuXI5M0bycGh6NBSxJqF7M03JWuKiYODgyS0fAJND+Dpp5/BM888g6ee/gF6hjdu6N4XXnhBEto6lhIyTwM1mJtYoehOCPZ9dQ4p0SFM8c4WbSPTmBqug5G5A7zj7kn2ZskrfrBFt4eVDvO/CHfrpUWyaTR3iiVhloy7DZIQB8fyWBchU/TK/tUI2WaiqEImG/a2dZGEAC/HRCaHGg5dfUN0jM0wQlYLVTUD3MgqgaGWKlJy8nFZSRkOfvEwMdeFgbElRIJMSOXq08seCFExwMlDSgi/VYCQ4HBYG6jD2NIb9+ODoHbaWLInB4d8Fhb51ylHxlb2P5hn2fgJCJbDXGW/YtzPQhS1aCkNkwpvUknOGWdbbeSDEmExISP1ZaS3h5QVCtlbCDXRRLeYrX/q7urCFJm3aoSPM/ZXaNxWYm/vgKs2BuANTKAi2Q1JFXyMDYswNdiMvapOdJ/f/fAxZDQMYqyvGSeN/cFsxD5DL7pto1F0ISPddkgXHKkzCdrrkXC3nIlj1lubUV+Zg6K6FrbLDrOddt9p4+GqfwAE/DZU1zXTfWW3k8rZqCA/RiTbmX3b0M7nQ/XMWTS1SM/DQ3FKHJJL2lBZWQMP3zjwmHgy0QjZ3tlRjy937UF0Rhm+2v0FDqlZwFr5LBwj0+d1J2rjdcDNJRgd7TyUlpTCOuQW/Q1kW3tHB1x9b9J7Ye+P/X2zxzLhtjZ2ye7Tig6+AO7eUfR30O2SeLIsLS4Gj3mgyPVnt0vORY6PDvJHeXU9+C1lSMkuoHFku/Q3SfebvQ9idDu77OhoR8DVNPaY2eu2I9zXn3mQ587xKJt0iJ6HCdmqhvGRFbIu0RSEXU04+M2XiMmqBsTtCiVkrX1jqE73xl9fewVVfLag46lzBKEe1qgfmMLnn+yG0jdfgMrxeD/2ckJGl0TIvKztccXDFHrmYbDU1MC1m4k4oeuCHl45gq6Eori+FrpqakjLSEFVczv0Ll+EvvI5+F2NY4qclXh9vzLMjh3EjatXIOjugK+bK/adUkbV3VCo7VaCxpkLcAtOgH9sLhrLUpCUmQItbX109XZD/bIZNI2CYa5ryBQ/fXDlRga62koRlVlFH+qMCC+09fNg4hIHtXOqjMi101ExOvj1cHOwwv4LNgh1NIc6c3+3Ih3RIuDDUeMssmNjoaRngajbyQhPvg0jpyhcDolFY30jGqvvw1RXHZ6e6ohjirs8XiH0mWJzQWoqLuj5wdFID2EJ6fC9HgsVLS1GKItw5oIezp87gluehrh7NxkXlKzQ1tyEdgGP/t7D59WgZ2SOe5lxUNHQhVPIPVy+ZIArialwDstEnK8pMmN9oX36JBJir0P1tCMOHjmH3OpGfHnMFHuU1WHhEg9dTWM4+kQixMcZt+7cgZaqHhU5eQ/+o2AlJSWoqamh4Q0XsmBDVdQKyNT6MxCJWJEY4lfhhC3b1GErIUIWYamLstZezExPYprJLc5MT2GCfmKdwahkOv+ZqQlMkpwkw0hfG77Uc6fhjUbRhSw9PZ06B2ecbbVlZWVRn1xMyEh8VFSUJHaFQvaLX/yCzvobGBiocEbu6+uvv6Y95eVt32oLDQ3Fr371K0lqbh1LVfZzcCgSG5Ij41r2rw1Fz5FxcCgaO0LI0sNsEZZejnvRbvCMzYP9FgvZ9NQYaht5yIn3hIlvAgpi3OB3uxBFycFwiLyHF19QTCEjf9upqSnOOFNIk0VWyMjQTlK2tZAZnfw7RMzvnOhtwGlzXzjab32OTFBxF0eU2P591hc/QT/pUSAW4KCuK176k+I3iOXgUGRkhYxM2Cxl2xctx0fFGJf0l9rqouXMzDQdqZR0JBaK2MkhxseGMTrOvlUUtWjJwbFdkAoZ8eFVN4h96aWXUFtbS0fXVDQj96Wurk4/38rbvtVWV1eH3/3ud5LU3DoeJmSpASa4pKdLwy5qIXDQtKVhS+0QVNy7RsOTQzyYWGrD3cIIZnqacFO7AA9bN4xM9cFMWwOnTp+Hlu0VKF06BTsXR/hHZTMXLQW5WpSzEi5b2+Hsgf1IuBoKlctsLwIzHXNEB/og6W49zh09ARNVA6ibsB3uDTxCmDK7ENE5JTAwNIeVrS7OHDiJGB9NKDMvrug7zbCPYr9wcTz6rIuQcZX9a4PLkS2PvKy5uo/+viZJiHHixnJJaI7RgS5IBt3h2AFIhYyMaeft7SOJ3W5CNj2Oi6qaeO3dL+hqSrAVrmXXIP+WH1yicra8sn9mcgw8QQ/yE/1g6BWH3OtOCL1Thoo7EbC6kqGwlf1S4uPjMUNmNBqdZIvEoyO00bB4RPbL0QydIVy2Exjt3SEHst/sICQyMK60qazH9ciEIzU5rugoPo+uajsI27yQUZWBxsZGyR4cm8FcHdkwiou3dY5sGm+/v5uGjE99oHCV/byyVJxSd6Rh60uSyv5hSWX/i4pd2R8fnwBPE31klbPzJfo6psBchXTEn4RLYA6N62pIQ/zNeAQmJuPoJWVoGloi0NsTjaXx8LPTxbWgIJzXUENOdSGu3kyE9fVUfHlSCU4RiTDUuAhTEyt42TshpYwPE7ebMNJUhaWNLfr4uTi/53NcOnMBrv6Z9Fr97ffRO9EDU+XzUFZWgpKmJ2JDvPDFp3uhpqqG3MI70NO1xWh3F93fxtYV4cmx6J8ag5mlHW4GOWKgJgEmVhF0+1ogQlad7Q5hqzE8U/bhszsv4//5/m9U19ZI9uDYDB4ZISPzHU5OTmJikq1An56aojMfExShaEnGMWPvce7+piT3p+hFSzL70OLM0N8lTeuNhgydPT7OpOXEg8NLbwVEyEh/zLJEFdTVNyI5PwntvHYuR7bJrIuQvfzyy3SCUtK/TdGsqakJWlpadClv+1ZbS0sLfv/730tSc+vYDnVkHByL8QgVLReHq+xfGk7IOLYzskJWXl4lid12lf1juKxtiL++x9aRDQ/10vH39Y6+g/qB8a1vRzY1jr6hEVRlhsPAMwbNJbdwvbRTslXxhSw10BjH1LRpmDS/cNRh09NGIwSV2WzzC35ZAvJSbsHORA8hVo64EuwPJfUz6GdKgF7ml3BWTRc3stpgamABZ2dLnDl8CVYaJrC21MEpdT8mkTqhamqJo+fN0XjvOk4qW8HEJRRO/tcRdj0Y3k4OsNS1hU94HCyt7HEtsRrCmtuorL2H/UePY3ACCNFwQXokO2KJ82krxi8a4exlA1d3F3hYX8ZlOzdYO9vhtHUYlLTVkVjBjm0VpGSHseYMCJmwtkcYcy9ihN6tgIm5Na5FuEHjgg6uOKlB394BDsbm8HaNg6uXMz2WQzF4pCr735JU9hO8DM7jVh5bT6EIObKW4iSc0Zo/mga/IgUWwZnQfPJX6H7jFBnBULJl81lrjkzcVQ2BeOX1ZDfDA1HZMyJZWzlNPLZCf6001FfT5cjo3Pl6+XNNPGQhL6YhyYgpHIoBV7RUAH77299SIWESEzh8mEl9Jvn/6Z+Aa2xuZzN4mJDRyv6ZKYxNTGFyfIzOQ0laT4yNkU+vc5COvLJStljzC7rf5nwb2HBIZX9tjis6K5XQW+OAEb4/bpff4ir7N5l1q+wnfzjSSl3RjNwXqexX1PsjH0keWtmfkAD827+x4vbVV2SeMcmG9eVhQkabX5iborSxna77OKTASpW8HCbgGsqONNDZkI47GWnwj72NIxcuQ8fUFsG+3mgsiUeAswGuBQfgnLoqcirzcetuFqwikrHnxCU4XbkFfc1LMDOzg7+jM9Iru2HiHMPEqcHM2gZDnQU4s+cTKJ2+AJ9Qtg9df1sOhib6YXL5LC5fVoKKnj/ir/rhsw+/gqqyGgor70ObKf5O9g9QYXW0dUTcvUQMYhIWVg6ID3TAYP0tGBh6YKSrm55ztdB2ZKT5RYsRHFO/wQepv8e/+v0jarjmF5uKVMiIDxcVcTmyLWFFdWQk5/bKK6ywPfkkINMdYy0smSPjkAsRsvZ2PsqSdNDcykdu2X3a/IJ8JefYPGRzZGVllZLY7SZk06NQ1TebreyvzL6OW9V9NExQBCETVKbi6P49SKruxd1wa0Tdb0ZzQQJMA1LW3rLf2poVNmLm5pLIlbHWOjIOjq3kka3sJ9TlRsH1Wt6WC1l+jBu+OnEZh3e9jQPKDnBU+wI940zaiTpwlCnerHvL/hqmWPOjH7HC9uKLgGTmmYexqJAdOzYnkpyt3mQG++NYfx4ZIZuenqb3Iq1DJkPnSHmkipar5fhx9oH6P/8HiI6WRM7xMCEr+acnkRgbgDZeBc58row7V/2RnJKAqBIBpnsb4RV+G9eipZPzknQfxM2cVoyNzX3Zc7Cwl4QAYV89bR4zMcX8taYnQRaUqT6klXSj4H4uuzrSBdHYNMYnmL2Zv6d0PoXIQB+YWwTBzDIGscEuuHYnBwZ6LrAxZXOjZD6GacYI9FiGCG/SpWoG0u8PjhHRcAwIQ+coc53+RjSKic8wG5gdpibG0duWB9J3YHyC/aCRGhNMl6uCE7INZ12E7LXXXkNXVxf4fL7CWWdnJwwNDelS3vattu7u7q1p2U8+InzrW+xDdugQhhgBGx4bkytkdd/9iWQFCHWIwWhvHc6fV0HnMHnUR6F59jLiMhtx3twL6cEWMDX1QPb9Qijp6FFZSw8xxRlNU6gzxzg7eKO5pQAu3vFIvX4VATZa+PiSJ7PXNM6dOQnfoDDciowE714AekYE8PCJQH1hEpLDrPD34/rkFuDmeh0309l+n4OMuPYzF/Ey0YO+K/uVNywmFyk5ZcgryMTJizqoTvXE6cvKiHbTh2ci6+QffnkIVzPLkMMbRFdlClrrqzDSfhcNw2KcOn0a+dVZSMsvxCklHVwNjkJjZixW3eCCE7INR1bItm+D2CXgcmRLM8w4Al59lX3ofvxj9kupgQHNyYl/9jPk5ORwtsDINHkFBQVoaqxHfW056qpLUF9Txqw30XHwZuGEbMN5JIqWpCghHB5DdWYoTAISUZVzHQmVvZKyggII2Qxzf+JR1N+Pho5bFNKDzJBY3oH20mQY+t5SrGF8xEwZi3wVJXVr770H/ITJjb3wIrxtXVFwy5/uG+CQBhcNUowTwzOeefvNjDLFPA8kF1SjujQL3vZmiIn0B782Gen1pIHpCPgjY8jIvAcrBzec/PxTDPcW4kpmCa6EhNFi5naFNr/IccdYjxnakk9BP+NTfHrtA9TUyTS/4IRsw3lk6siKbgfBwGV+3U99XjRcIu8rRI6sOj0C2nbhNOyg/Dm6x5i0E7XjqKGnYg/jQyr7mRxjXw/zYpDQ10M684wjp1A6oOEMcvNKEe5hTYtfZQU5GBwagKiXh9aBYQhautHLFKPLM0Nwv7Qa4q5GjI33o5EvRO/g/NlwthtEyCozndF6XwU+Vu/i+ZB/RXZByvwGsZyQbTiPiJDN0Mp+MrMKWRJkZ1lRBCGT3t+U5P5IuknruBW6ryX31XJ9jBOyDWVdhOz111+HUCikk2sompEH1MTEhC7lbd9qI+n2hz/8QZKaW8eiQsbBsQ2YE7IR5OTkSWJXKGRcZf/aUPTRLzg4FJ1Homg5PTWJkbEJ1GSFw9jvNjJCzJFa24+qzDAEJtcpnJAlBxgjuUoAQUUa9L0VrLKfEzKObcgjU9mfG+sDc694Gg40P4dSvhDN9+Oh7RUHBwUTMifVL9A1xgjwUBuOG/soRGU/cQJOyDi2K4+MkD0Mrmi5NEvlyPLy76LubgKmpofQLpYO3zOFsppOxgnm5kdYPjOYmZ6c/eCxGFNT0+yHkkWGBCL3UJibBCMjO3RUJMLY1BgZtQJYGZti9CEnL2ByxFKmxYOw9YhHRW2FJIZju7EuQkZa9vf29tLW/YpmPT09MDY2pkt527fa+vr6FLayXzYsbIhDcq4A7+85i2B7a6Td8IZP+F3oqlmgqK4cOsauKM2OhpVTMJzNyQS73ShoaIG5qTmEvSWwVjqP5KRUmLgkQe+8I05f1EdFTS4sTEyRGeUOW88MWOuTUVcnEOzrDNWTp5F8OxGegWmIuZkNAxN7COrTYGXjhnA3FyRHBeJWSRvq7wYgM31u3DbH826oiPbFwOgEdALSMNiairysa7h5zR8O/regZ+KAnMYuGJlb4+a9u+genkJPSzn6yhghywiSnIVjO0CeaSlSISNTFbq5zQ1gyuXINhFFzZFxxUwORUaekG3rouXUaD/MbZ1xdv/HSCpuB7/mHr4+rYkLR/cgv7FP4YSsv6UIu48rQ/XMXmTVdnNCtkxCQkIe6Ca0FouW03n+UaCtrQ3379+X+5tXY6TRb0ZGhuTsisMjJ2SElJtR0Dh3GBFpFdDc/y4mZph7G2rBAW0XODkolpDpH/kbRki72LFu7Fayxst/epHdsIUsJWR9LVnwTsvG/hOXkXE3E47WtrOdqG+F+6C3tw/pt2LhEpiMgiQf+Mam4E5aMiyt/dDbnIGruWyXHVM1HQz09iLAxQ7NI5Pw9bDH2NQY7Dz9Md5TjIuXlOl+8rh37x76+eUoaRHg3HE1tNakoVPQDgtHW/TkBkLMtjVeNg0NDZIQQ3cZ87vuwNLJG363MhESGIDIa1EYGxMiqX7jBL0sKZQua1t7EBvmDAFTJCYjhZQVZiKjmIek6Ej4Rd5FVUMPsu/eg5uPBwJC46GhboKbpQ1IiXJDfWcbvINu0fMQyBSDBI2j84e1Wgsk7VnGEZTTjF3HzuGbk/ZwD2N7q2wFj5yQkckgbsVeQ3RCMh1tgYlBSvx1pN4rpmuKWLS8c+sGEjPY1t7bIUc2NT5MK+bFQ4O0Xm9mZhKjIyMYn57B8ICA5gDaBIMQCYWI8rDDGb9E9PX2Y2JMhPHhATR0D9Lz9LbUYGB4EH7hCfRvVV7MNl7MI8MTTw+juol9COVBH6aZKYxOTKO2tIjG5WcUMHETKCqUEaVlMk/IessQebcR5roWaBKIMDA0DLF4BB0VGUhsEkt22hhK8/PQMzCMltoS+nIozs9HXz+b9n19QggHhtBUW4ru7n6Mjg4zD6sIbQ1V6BVOoqOxHKKJ0bmhkBikQjY1sn4CPCdkkzhhdgWT5HqMqTuFsdFbwLoL2enTp3HhwgWFtTNnzsiNVxTT0NCQpObWsV3qyIi/rac9qsj7rWsxRUS+kI0gNjZBErsCIeN4NOAq+zm2G+uaI+N4NJAnZBwc2wWpkE1MDDOlHE7IdiyckHFsZ7gcGQeFEzKO7QwnZBwUTsg4tjNSISM+XFm5inktOR4NOCHj2M7IClmZzKTVnJDtMDgh49jOcELGQeGEjGM7wwkZB4UTMo7tDCdkHBSpkBFnIGLGGWfbyXg8HidkHPOFjLOdacPCIYyI1t+k5yc+RibbWW+b9xs4IdvZcEK2s004NIjXHRoh7m6DoL31AesS8DHU1yV328PsE586TI2wYkYGFmhtbX3AOjo70d3VKXcbay0Q8DvkxLfS+UOJ70p/x+joKCIjIyVezQnZjoMTsp1tRMj+wghZn6BNrmB0Nlbg2InzyIjyxju7VaBj7gY7Px98dWg/glJK5B5D7CPvhwtZZ3sdAuLyGDHrQpijKb48fAGRSXehqamDwpIy6B37Bnt27Ya2VTjaFhxLbKGQkU7j+TJziHJCtsMYYpyAE7Kda1TIHBsx0NUGHq9VjrWB38FDezsPHXTJ7sfvaF+w33z7eIGQkbqshUYq6juY83R0dKCDCUvj+Hw+DfOZeLIue4zUmpubOSHjmIPUNZB5FzqZbD5nnG1XIxX/nJDtYLiiJWePgnE5sh0OJ2ScPQrGCdkOhwjZ+Pg4xGIxZ5xtW5uYmKATpkjhhIyDg2PbwwkZBwfHtocTMg4Ojm0PJ2QcHBzbHk7IODg4tj2ckHFwcGx7OCHj4ODY9nBCxsHBse3hhIyDg2PbwwkZBwfHtocTMg4Ojm0PJ2QcHBzbHk7IODg4tj2ckO0w4uPjERERgfDwcISFhXEmY6GhofC2UkKAxQkEmh5AkPUpBFseQGiAF0JDfBEa5sMYWfoy+/sx+wcw4eA5Cw1GWGgQtdBQsp21kFDmuBCJkeNDiZFt/vP3IfHMNUJCvZl9WSNhuh7qxZyXmCe10GB3xtxYCyFhD4SFMPEhHvMsjCyZbcRCyDKUGHOOYGJkuzd7PnosMfYa9PxBLggJcECInx2CfWwR5mvPLO2YdQeE+tkj0M8JAf5uCPBjzMcNPp4OcLM1hI3RZVhqnoap+nFYaRyH4YU90Dz6PrQY0zv2Nxif/jucNL+EvdYBGJ37BPqnP2K2/w2q+/8CnaPvQv/EX6F+5F1c+PJ1XPzqVZz69EWc+/IlnP/qFagfehc2qvvw1es/kXg0CydkO4yrV69KQhwc2xcXexNJiIUTsh1GTEyMJMTBsX2JioqWhFg4IdthyArZ/z34K9QLWvCdI7/FE8f/iNcNv5JsAYZFYsxIwvKYnpqQhOYQi4cloZUzMzN3NTKC7UJGR0ckIRay94hYzK48BNnzcmw+IpFodpx9eX/XxcjKyqLL7u5uulzItWvXJCEWTsh2GLJCphNhh+8e+z0u+hkhpTwbmZV5ND7D3whEpgbHRlFbUY3J0WFU19TSbZUVDRgZ6EdXXx8Vk4qqaho/UBePnokx9PT0YrhvAOMTIxgZ6kHPwBj4zfWYnJ5ER2sjJpl9G6srGSEcQwuvhx47JWrCCe1IiCcmMTjUD2FPB4r6WOGKCXVGz2ATCio7EFnQQeOSYr3QJhRifHoM0clRuF3TjXFRP93WxuMxKjvGXG8MTW2D0D1mivaeQbqNY/MhMyRJIWK2XPoZH4uLj0fCzZuSmPlwQrbDCQ7wl4SAialJ/MuBX8Daygq1tbW4e/cujffUMMJIXzmuMk50/OIlXPdxAV9QgdvRfrikqgQ/TV1UJ0Yg0NSc7i8l94Y9wkJC4GWjDQ9bJ+x65X2oOAXgoy+PwyslCfkDgHN4JPaeVUL0zUiwMgYcOXQa+8/Y4fK+N+m6u7sTXRIGW0vQxStGXc8YnK/GQNs8ApOD9WgRT8HPxRITAzXgUc3rRWrebTQUpSP2WiCsjn2BCxq60DxgDM9zl+m5ONYGySVlZzMvvMxMSczSrFbI+pgXZXR0NBITkyQx8+GEbIdzI2ZudmaCUpAxZqZn8A//IOsKo1BWVQXRB2NmWVqQxxQbO9E/OQx1ZXWUpGWgp6EMY1NMjsfIHD1dzLaeNijrkArYfvBGJ3GnmIfqrGgYB95GuJMFEoqzoWpqBBGTjbPV1mJyWOUQTjK5Nb6AXjE/vwLFLd0oqWuApqYWiuq7IBB0Y3RQADFzjIWxDqbonkwObrQXIvEAtLS0UNjcA8foVJQ0DyHwCltvEpVdh7H+aqibOuJuQg6Kb96m8RybD5kjgs5jyRgpZi6XtLQ0uhQIBHKrBzgh2+HExMx3gM1jmBEuSZCDY41wQrbD4b5acjwKcEK2w7lx44YkxMGxPSFFzcjI+VUknJDtMIiQTU5OYnpqCjPEpqfoutSmp2fA/MPU1DRjMwu2kbipWSPr8rdNUmeTPVbWZI9buD7N3A8wTZey+3DGmdSIj5GeGLJwQrbDiIqKYkRsEveaBpBe04erWU3oHmAnPJ2cnELjfTW05p3BUIsHWsotwBO1023EnBwdIegVobNPhO6+IYRfuTK7LS42Fo2tAnQLqtF2Ox0W5ubU6UjbIeJ4ZJ/e3l5qt2/fxtjY2Oyx9fX1dDkzPQnnK1X4TKMAel4VzKuXPY4zzhZaUFCQxKNZOCHbYRAhm5qcQHbrILJbBnCzpBOZlQI6+/jExCSa87Qx3meOnjun4Z76JZ71epIeR5zH1NgE/P5h8HpEaBIMwsPNjR5HLCI8HI1tbdj9zuOMMOXh8iUlegz5UiUVMvLlii8QoJMRMyJk0mNramro8lZmK95VrUZ8bh8uebbCL6Ftdh/OOJMa8SVfX1/ql1I4IdthXL9+HVMT48hpHUB+hxBZzQNIK2uXCMsEGrI0IW4xglnOSbxw/Yf4ByfGRZiiJnEgY0ND7P16H/bt3U/N1dmZHkcsLDQUauc+xoUDv8a+fQdw7vQZeoxQKKRCRsJEsO6bmiLtgw/QzOTmxpg4ciwrZGMwD6jA9/cUobRuAC8ZtUMnmAgZe37OOJMa8SV3d3eJR7NwQrbDIF97JhhxyGaErKRbTMXsZl4TRkZGMDo6hur0y6i4fQoXXX6H/wn5DrJr70m2jULp4kXo6+kjPT0dX+35EtaWVnTbCHNcerQBrFV+zZw/CqrKKjiwdy89hrQjIm9QEs7JyUHE4cPw/MUvcN/amsaR44mQkWVrxwCe/KIAORX92BMiRlXLEHt+zjiTMeI3Tk5zjaYJnJDtMMjXnv6+XnjH3UdQUgkCk4oRGp8JsVhMTTjYh/JkfYyOTaGooQjD4uHZbeVl5UhPS6NC5uvji5SUFBpPnOtOehrCwq4gISEBIcEhuMLkuMi2gYEB+hYlObPi4mLcz89HXlERqqurZ8/b0NAwGxZ0DyKlsAut/MHZOM44kzXibzY2NhKPZuGEbIdBhvEhoiISzTeSc5KaUCiaty5r5FhZWyxedtti+8jGy+7HGWcPM+Ivjo6OEo9m4YRsh0EGVCS5JM44284WHBws8WgWTsh2GOSrJQfHdoe8kGXhhGyHQbooTc9M4wWdz/EXw714Rf9L9IsHIRjowcu6u/EXo734K2NvMvaWyT68Y3YQ71sewae2p/CN8yWc9NaGaqgFzG+4wzMlDNfv38bd6nzUdDSgR9iPqekplJaVoaqqatYyMjK4ccE41hWuZf8OR9rX8kXtz/D4iRfw2Ik/wi0pBPqRjnSd2BMnX8RTJ17EM6dewrNn/oyfnP8rfqb8Ll7Q+hRvm+3Hl44XcM7fEMZRLvBJjcDNkjsoaalCJyOGY5LmEgupra2jlbTyIF81ZVm4TiBfNnlkrDEZurq6JKE5+vv7UVFRIVnjeFTh+lrucKRCVtRcQQdVJML1ku4u/Pjca7MiRuxpRsi+f/pl/ODMK/iPi3/FL1T+hj8x+71rfpDmzC4GmsAs2g1+6ZG4XXoX5a3V6B7sxTgjQvKEjNDW2ipXzP7617/Seg8C6a70pz/9iYZlIY4rHS9Nyr59+yShOci4aoGBgZI1jkcVTsh2OLKjX3z7yG9nc2XS3NiPzr+ON5ki5Vsm+/Gu6UG8Z34EH1kfx277czjkrsLkxAygc9UWtvG+8M+4htjCVOTWl6CxsxWDw0JMTC4uZESkSI5pIUR8NDQ0aJjMZFRUVESLom+88QZefvll2tWJNOQlbYeef/553Llzh+771Vfs0Nx5eXn4xS9+AW1tbdrdSSpkurq6NJ4MBsjxaMEJ2Q5HVsgMrjvNCthjx/+I7zFW1FSB1pZWJKek4NatW9RiYmNmLTUtjfaVTLiVgBsxN6ilpKYilTGyzM7Jlls0JCwmZITvfve7dPnTn/6ULt955x26JCL29ttv0/t2cHCgcd/+9rfp8oc//CFdPvPMM3RJipp1dXVUyMrKyhAbG0vjf/KT+VOHcWx/OCHb4cgKGal+/3+Hfk1FjBQnSc6McJsRr2efehrPPfN9/IBZSgkJCcEPnn6Gxr/+yquSWOD5n/wHfvj9Z6m98drrklimyPjaa3T/nzz3QzQ1NT1UyA4ePEjbB/3tb3+j69///vfpCLDKysrw9/enX1ulRcunnnqKLqVCRoROirRo6erqisOHD9Pjpbk9jkcHTsh2OLJCRnjd4CsqYo+feBH2N9nx/M+cOImf/sd/0lb8KcnJNI6IzNOPP4HjR44iljnHE//+PZibmtFt165G4lc/+zle//MrSIiPp3GfffQxI4LP0M7kL/7hj3iS2Z+wmJCRDuXPPfcc/cpJOHnyJPLz82nurry8nBYtFxOyb33rW7T/nbGxMe0lQISsp6cHu3fvpv08CwoK6H4cjw6ckO1wFgpZg6AF3zv2B3ybyZlN0rHAGCFjROQ/f/Rj/OjZH+APv/0djSP1TE899jj6envpuouTE521XArZ77OPP5GsgR576vgJGiZfHL//JCs+D5sSjBRPZSF1YaS9EPlAQIb/IWJKkNZ5kb6bBCJiAQEBdOow0g9POoVYW1sbvL290djYSNc5Hh04IdvhLBQywtPHX8C7Zgcla8DZU6dpcfGr3Xuw5/NdNI5U4JMc2csvvgilCxdpMfK2zFRdC4XscyZMipUk90ZyZI9/998lWzg41g4nZDsceUIWkHEdpa01kjW2GPm7X/0av2Hs17/4pSQWKCsrx3//53/ROi81FRVJLMtfX3sd+77ZK1ljeeWll6n4kf1bW1slsRwca4cTsh2OPCEjcC3vObYTnJDtcEjXjoUdcDlbnZHRb8lHCDIPAmcbY+Rr9eDg4ANpT9obysIJ2Q6DVJ4Tx+Bs7UY+LMjOpL2eTExtnU1OS25CASAvC3lpz43Zv8PhhGz9jAhZe3u7JGXXj8mpadhHV8I5tmpLzD1+rr50q+GEjEMuskJGBqkrLCykI7cqqpFiBPn4QLotydu+UiO/WfaBWIttpJA53qiCa1z1lphnAitkb2km4gP9lEXNgRHbjYYTMg65yAqZVCB4vHZaROK1tdG2V3PGo8v29g52O49dX7h9I420CSPOTNqikfX29rlr8js6ZsPLMdInk/xm2QdiLfaoC9nfdJLwiWHqova+bjLGxpmy6AbCCRmHXBYKWWFhEWK8DHDm9AlEJNxFu0CAbj7z0JfWoqU8DeUtHYjy0se7b3+AOyUN6GCEhMdYewcfreXJKG1ihKW1lTavWA8jYkmWRCDIUipkZIx/QWcnzpv6op3Zp+Z+EvYdPYI2HnMfMscvNCJg0iUnZMuz5QoZsZNOG9shnxMyDrnIE7JrTpq4ePE0vD3c4Wp6DF8fuwRPbw+oXD6FyrYOdAg6YKoVAOUDR3BEzRM2xtbQungKJprasHMwQU2TfBFZqRGxId2LSL9MNzc3uj4nZDWICvKApac/tHW0UNXeBT8zJbR0COSeixgRRTs7OyQlJdExyjghW56tRMg+MkhBddsg3X8j4ISMQy7yhCzczQKi4V6cPHoGlvoXoXTqLGxtreFko4nyNj4jZHwYafpBV9MWWse0oHJeC4a6BrDV0sDtcHfcr2+RKySrMSI+ycnJD+TIampqkZwQg6/OKkFdRRXJEfZwCAxFcyub41rMSB9O0leThDkhW56tRMiIfcrYRsEJGYdcHhSyQraY2NIKQVcXIj0d4RKTQYuQpH+jVBD4fFKP1gF+Zze6uvjMvj2SOiqmmMl7uJisxWSLlq2tLZK6PB74gk709vWtqFjLCdnybKVCRiz8ThM9Zr3hhIxDLguFLC0tDbm5ubNGOmITk43bKiP3QcSUODMZ+ULePisx0gmdE7KlbTVCRir+NwJOyDjkIitkxGTnC1REW+/7lP3tazVOyObs75yQcWwmC4XsYbYeD/96i4ciGSdkc8YJGcemslwh62ktx4F9+6HrGYXR4WEaNzo2hsCwFAwzxTPiYEN9fPQMDkEsFkHIrE8Md8LHJwDDw8w6I2AjvTU4ceIkqtqHmDgxLdaJmf3Isd0dzRCKhxmhG6RjlFUW3kXH0DCK0mMhHhuFSEYAiRiSCnvy5XG5JhAIZo/fKOOEbM44IePYVJafIxMiwdEVY+J2nFE6j8KM6zh/WhsnD52FhoEbLl64DBefMNyJ8caZY5rIjfKErk0gjI3M4RRdAO+IZIx05sPC0Q5JGZk4o6wCK011fPLlSZxVNWYEMRgeukoICknEkROacLF3wInLlxEa7ocYXz1ouV6HSMiKGRG6lQpGSkoKPXaMEUXyW4ZF61c3JjVOyOaMEzKOTWX5QjaEKBs7dFTeRvjtm/CyNUJ2cirULa7B3dwEMdlN0FLRgpWeJjLibkLpiBmOn1CFuroe3GxPg8fkrkTtWegYmUBloh9up9+GppY9tHR8YWR3A2qq2oj29oSavi1sTPWgomGIhHvpMDSzhu7Fywi8Ej9PyDr4Ajgo7YVoYgCGVsao7h6X/CL5kNFmheIRfHD4IoaGe2AYkrHg963dNkrIpmdm6FfAyLvNW2LRWezYcZyQcSgsK6kjE4rEzJIUC5kioFBEi4diJmcjEpNiIilSMkvG0ch2MbNthFmOjU/gvJ4DLVqSnBA9FxMeZvYl+5NiqFjM5JDIuZj9iaNKjydLEXMdEVPkHJZxYBJP2pf1VOejdwqoSfKBYOThQzRIheyojjaK+CLYhifNnm+9bKOEjMDrYX7zFpqgfwTv6yTLFS15xgkZx6ayEiEj9mBlvZDWa82Pm28PNnFYeA6JMecmgih3m4xJhay7Jhd9/VX45oIm6nvkz50pRSpkql6+uFHYAbuI7SVkpMW8vI7am2nyBGsx44SMY1NZrpCR3NPuv+9DQ7orEu7XIzevFM08AVqrS1DX2oqa5mZ0dHVhYHAA7fwOlNc3oL5NgOGREZi7J0I42Iec7AKMiPoR5mrGrLeiuasPDZVl6BoQYVTYjuPnTWCj9Cl6+9tRVt2G+qpiJic3iNLKFgzJ3AsRspUKBhEykosMDInC8EA77pbz5v2+9bCNFLJPjR4UC9JWi9h7KyjyrYd9ZJCK93STGEvGh4sIHCdkHJvKlStX5DrGQiNCZmzuCxUTa0TeiMPpo3tRlOaIO4X3oapuDXNjLxhraqN/pAcaqtrwtrGHuYELrVy38U2HSFAJ1QtHoKVlgsLbQfj4L3/HxTMXEZXdDD2raIwOtsHX3Qc2rv64GxeEL748BCvDi3RUUG0DV6aoOZerI/dCBDg6OnpZRs5BpoCT/T0bYZslZB/opcA9oQYTkhEPJ6am4Z9cT+NlxWQj7CNGuGp4c30pSZFzj9mdB/bbbCEj85bKwgnZDoMMdS3PMRYaKR4m3ymBcKALRYVlMDOzQXhyJm6FRuBWYiZS0/Jw514pjI1skZiYgqw7mUhm4sXiYVjp68EpNIEROxPwWwth7eaM6qwohGcWo7ypC4nppRANdqGypQvdbRWoyLgNa5dgxLraorauETaeYRAJ59+PtE3bck322I2yzRCyj5nc0G2maEzIKO9EUEoD0krYUWkzyjrp9oWisl72gV4y/fBQ1zEE71u18GKsRtJBfPcCMdtsISMvZFk4IdthLFfIOFvaNkPIyJLgn1Q/v4nEzVoaLy93tB72MWPX7rWgkS+Ec+zcdV2YcD0jbJVtA3Qf6f6bLWRhYWGSPVg4Idth+Pr6ynUMRTbizBkZGcjMzFy2tbS0yD0XMZJjI/uQiX5XaqT/JxlRg5xnI4WMtCMjI7CGZzRheGwKzjHz25WRIamHRiZwnREbst96m931CohGJxGc1jDvusR8btfSnJots490fxLeCDgh45DL5uXIhmjFPWlmMTo+gfGxYYiGSeNUEkeccwiTk5PzKvUXM2llP9t8Y87Ih4WZqYkH4onAkMp+eeeSWlNjIwSdArSSUW5b29DT3Sl3xIyFRu6DjJNGzrGRQiaLcHhCrpANiB7elm49CE1vnHddYn6JdZKtGw8nZBxyidgkIRsfasS9uh6Y6djg4lEVBJgqIyPEkBGvUVhdzUd5vCdiYhMQkdvACMIIJsbHqWCRtmukK9SIeM6BSbxUPGTt7s0guJlflrR3m4snzr+UkDW3tGHPa6+jreYO0lNi4KhvidYu+YM0Njc3z4a3QsgInjdr5okJKe5tBoL+YTjJiCgJt/eKJVs3Hk7IOOSyWTmyCTEPXx44gbc/VYKejieGhU0o4bchPj4GnaJJ6Gk6oPiWH5S1DRB73QfZd6JgYGCP3Hg/XNbwh7K+FYZFbKX9YkImHh2HmrIebaQrG79cIdPRsoWttTNK27qhfOprtPHlC1lZWRlu3rxJR6/dKiEj8ydHZbXCiSlyRmY2Y3p68yZU7h4apT0NrjBGvlpuJpyQccgldJOEbGyoBTn1XXC0cMOlr7/G+dNKGBkZx9G9pzEiHERXzV2cvagCdX0LdHdV4tDRc7jj5wD1S3o48s1+GPrH0aIpOZd8IRtCsPZenFVShlA439mXJ2StMNRxRM51B2Tci8GRoxfRSgaYlCNkxEidG7mHrRKynQonZBxy2eyvlqRinTTlkLbgl20aQeKl62xvAGZfJnfV2NzBxM+dgwgZadlP9pU1ImDE0RfGk3qyJYWMKS7yeJIZllrb6PlpeAkjFf1kSc4xMjICLy8vmlPjbGPMx8dH4hvz/36ckO1wIiIiHnAKRTciTKSha1xc3LKtsrJS7rmIEbHLz8+nw3yvxrq6uuSel7PNM07IdjjXrl2T6xiccbadjBOyHQ5xAHmOwRln28k4IdvhcC375dvCerblmrxzcbbxxgnZDsfBwWHWGXp6ejhjjMzURKadYz9KLN/IBwLZh4uzzbNVC5mLiwv+/Oc/45VXXlFIU+R7I/a73/2Ojju/1Vy9epU6AslNDAwM0OXo6BiGxQ9+/VtopL0WeYDJePh0XTyCsbGRB/ZbrpFKc3I+MtzO2NgYRkfIGP7y950zcg/sOGbSONnwA8acm84fwPxG6flHJEtyTbIk90A+KBBG+prg4xOM/vZS+Af5I6tWgCt+fhiW02xrM+YF4Ey+rVrIDAwM6BtIUSF94KTOqIj4MQ9DUVGRZG3rcHJyoo5AHuD+/n6I+wRQV9WFkfsVjI+N08lBxpglefjHxxmBGxmlXYEwNQjf6AJ6HJkklwywGGihBi0NdQjHJjBKR48VQURzK2KMk9b6k5NIzqplzjuK0fFxdDWXYHSS7a5E7qGzs5O9D0Ezju7eBfvwW5icIF2OhmnThglGaKSjyY6OjkM0NIjxgRoqLhmpWZiYGMcoc6/30tJR09bN3O/4rKNLjXfnCm5WCXH0i/3Qv3wJY8w9ffzNBQx3V0DbTA9FTb30HqS+U5cfg6bGXNQJRhCk4Yu7gZ40XkWbXcrCCdnW2ZqEjLSfUVRIh15FFjLSWZt8ut9qQkNDqSNIhay0tAUTQy3Yd84QJ/Z9iVNKWnD0D4CPtxeOnj6OM4dOITf1Gr48eAmhCcXzhCzY9BKOaxrB3eQCLplYwMU7AKZ+V+BjrYb9h47g0N7zUDYNhJK2FxwN1GFgaYeDX5+FxhkNjDACJRUy0n4sydMNfYJCuHo7wkTtMmz0taCsqQxrnxSYGtjh6LGDMPVPx3g/EbJu2BuZwMDGCjbOTtBS00Bgyj0cOX8B3TJdmwaZ3JutwXkcUbWGto4XhnprUNpaBRsTA/QxQnny0DHwBsXzhKwmL4YuCZ6XnVGdEAIhkxtTtrkqiZ2DE7KtM07ItghFETJp8wupkIn7BdDVMcfuLy7BSlMFPqFh4PV3wScgDBbOLrCy9IDrBV2cOqmMsNsl84QsyMkBI0zRMsLxIi6YuML2/FE461xASawnrN29YWp/A2pKJkjIr4SWjjWUjS2gax4MXxtrjAyL5glZsq8HhAN10NTTgZujKxKdTaGipgbdC1pQU3eAmb4O4nMaMCFsxGUtU5y/qI307HTcz0uEvoktHANvQEtFCW2MMEmdXczkJr3TGlCZ6IVzB0/CRF0FiT5mTCrMwNDaCSZWZihr658nZJPjc11wxAOSXFpVJV0uhBOyrbNVC5m+vj4622pw8MglSYxiQYRssKcZT33vO3jqqadw3sgLJkc/xpNPPo4nHn8C//XrvwHTI/j4zZfp9j+/uxsjk5KDZXjjF9/Hk089iT+9vRtyNq8aRRSy2ToypnhGJgcZHmGKcqTOiokjRUS2aCeGaHiYKdqN0FmNSH0SETK6D7ONLIdETFGQyWGRSUNEpAM3Ezc+OswcK2LOPUqPI0VLeg06+Qh73GwdGROWdvwmxUNyjiGmeNpSW45RpqhJipYjTNGSdlki52b2IfVd5Fhi5LxkfYyJp/cjY2xRV0TryMaYfaT3TO6NdFRn5w2YqyNbCVIh5mzzbM1CZshk5dUO/QX/8A//gA+OqEliFQcqZN21+M5Tv6Lr//db/4oxpkhQluiJr9TdaZz613+BUQA7UJ2rym6csZ4/yiThp9/5P+idBj7747NIruTDWuUQvvvdb+P9/ZdQnRGGT8+aoyk/Br957xhGu2vw33/9Gt11efjJs0/hf373V4xOT+Oln/4aP/vPH6J9cFRyVsUrWpL6TlIPxRlr08zfbaUQQZV3Ls42xsjLZs1CRnJkPbxKfPeJn0piFAupkP1///QvePO1F/H7vx+k8UUJrtit4kzDb//2WeQ2ddNwznU7/O2wBQ3L8svv/R/85c23GEH8Cfq6W/DY8y/T+Dd//iTK6xvx/57+LVw19uHxZ57FzWAzGPol4bOXn8erb32An/3wuwhKKceP/+3f0L9gkh9FETJpOzKSq+Lg2E5MTU2tXcgMGCETNBbj/37nWVr3oGgQIRsgObInfo4x5gdLKYpnhEyZFTKrMx9h1yUbWrz56I8/hvfNfBovy/Pf/mc09TFvaCY8PtSOf33sP5milRjPP/Et8IZm8OYvn8GPf/4CHDUO4IePPYmGoWkc+OvPEZJShLaGKgiZ4tiPv/vvWJhCnJBxcKyN9REyAwPa899K4zT0ncMlsYoDEbKhvg7sPaAkiWFpLroFy4CbkrVJOBqr4Y0330FIDFvEXMjZb3bNy03diw/Fm2+8jahUVvTSIt1x2cgVffW5+GzfGRo3KuzCka8+xe59JyAcn8KpffswQbfMwQkZB8faWBchI0VLImSKSm5u7oorbKcnxHju+0/imWeewTNPP429l90kW9Yff39/xReymT5oGlgh/HYFtM+fhPeNJOirmcHEha1LNLxwEfaGOrTuUUp/Vz3Nvc5jtBv5HdO44m4liQBqK0okIZb+jo0Z453j0WVdhMzIyAi6urqwt7dXSLt48SKsra3lblvcHOh4UlJzc3WWs8/62J49e5CXlydJza0jJCTkASEjXw9JFx1GXrDnm6Mo4A2jKikaPT356BmeQW6oPxUra0s/Ut6GjbE6Dh0/BZ1Tx+Hj6Apve01oG1pAxcgL+rbx9JwWgYlwii2HrY4KHG1MoaOlj/x4P5zTsodb+A3oaKhDxJx0YXchzjiTNfKlUsq65cgUuThy//79VX1C3ywCAgIUomW/tPmF7N+SjHRKmepCQW0/DValRINkvNTPa8DAIZLG6Z0+BSNNDZQm+EPXxRchevowNDbCdW99HDqljOjMZhhaXqP7FoeoYBijMDA0hqGNDeJCfaBzTBMHzxmiXTgGaztL1PYt+CLCwbEA0tZRyrrVkXENYlePIteRzQrZKqnPu4u0ylbJGgfH+rGYkJFSjiyckG0Sii5kMzMzdGx68jfmjLOtNOKHUhYTMg8PD0ksywqETB9dHQ3484tvobZbphtHbzteeuVPckcH2EyokAkH8Oof/4La3mF8sn+/ZAuQnnqHLmcmRcgpbabhrpYq9PZ14vXX/oTNKOAoupCRxp1kIg3SUFZqxKketj4X/2CcrLUtXF+w/2LnJSZ17jl7+P7EHti+xP7ybTXHsCb9vUvd5+Im/7il0vlRMTLRCxEtwmJCFhwcLIllWZmQtdfhpBKrhGMjIvQPCmnYRPsoRHNNt7YEImSioT4cPWlL19/d8wVdDolGoHHoQ/QypaeiG874z5c+ovEq37xP23q5mp/C6CaIsKIImXTMfnlCJhUKmjPjteN6cCCzH/MAtbahqqoG3h4h6GhnH9C2NnZ2IfJyu51dgbLiYkk8+xCSbcQ6+c2IzyxjztFK46ty0nEltVRyfBs6BHxcPq8MflsjSnNuopVMmkv3JW9mHkJstHHwpA6uOKpg16e7kJqRhr1HT6OF1zF7DXIefmMeyhpbUV9dAXuV86iuY+eiJL+nPCsWbZ18Kmhzx7A291vYe2eNh5qCZNS3sxON0N8kWbbzWlBV10Tvj25jzsHeK3u+zo4mXLuZgTbmWG8XX9TWk0lOSHqw52CvSdKQXZJ1up2enzkHYzmJ19Dexc7oJL0uefYSc8pp3KNoUp8hy6ampiWFLCgoSBLLsmIhO36RNFEYx9+/OIm4uOtUBIy1jiiMkB0+YU3X3//6G7gYnEVKSTMaMoIRkVUP9aMHYXD2G9rG64NPDtH9nE1P7ighe2iOrEOAs8c+Q3BsME4cPQJ7C3N4xt+HZ2Qqjn3wPpRPnsTBozrws7oIA+948DtacOb4bmjo6+DTg0owc46Eso4HlC4cQUphPQpiAnDmlDkOHDwB+/A8XDpyBEc/+gAfv/cKeF2diHQ6g7OWuvj0kAWKbnnCwtkOJ48ewr30GBy6pM6InAB2mhehqqGMrqEeWJlehdopI8a5O2Fke42d/Yh5yMPNNGFqaI+TJ4/BL8iTKSF8gb98qY0OfgdOHfgSlmaGKEoKxEkVe7j6XYN7dDzu1jRTsbY8dxR6yhqozI1j7vMcLugFQPXYVzAzMsSJI4fgbG0MY0Ml7LusiQuHTkJJ2xFRMbH40+t74Gh0Gs4hV3DivBkVs4Ib/szvNYWhiQWCbI/ijT1nYW2ii6Pf7EdmlCk+PnwO3T1d0LnwOc6YBePs2cPIKSrF4f0nYKyqhONnzaBr6Ayd8+dxnClR3LsdiMOqRrjqqg49RhQjU4sfEIBHwYh42dnZ0S/nbm5udIarTRIyIMjFFHuPXaAdqxVRyN7+28v4YK8qDU+Pi7D3jCGOn9FEU04UQuMS4HD1Ht3GCdmckPEZ4fCIuI5LGjqMqJXigpI+NJS/QmNXHxyMTKCrbYcwd1uoXjZAYEgM2uuycDPtNk5dVIcdsz3O9hhyyovgdz0RSdnlyImLgNKBg7iSVIbL2ia4fisF59U14W6uDz6T89JWugRdTRVGKLPRVJaE6Gg/5rol0L98AekpcWjlC2BjYIq+3i7wuzpgoh+MQAM1FGWn4UoGkztpaUZjUytuuHvi1P69qGprhoqKJtRNQ6BrGQFBew18I1PgbKgDtT3KuHT8MtSP7YLm0b3oIHNYMkIWYucMXStffHJQBbpmV2CiZQhnr0h4GOuhraMCZ85rwsdSDf7OJtCzugpzTW1ERl1DZHoJVDRsEebvhoKGViYX0Yyc2HBc2n8QGhraUNfUwamjJ6CqqoG2ipsw1LqIQDNt9PXzYejgw6ShHoJupMDL1gIJ1wNxUd0a8b6q8LOxgH+IJ3gNGdA5cwLJt+Jw6dglXAsLQnhKkVwheBSMtFElX/ZJ9cbm5cjG+uHg6oZzB/agS6yYQvaXTz5FXdY1qNmwP3j3y8/DKSobmBHi//3TP4EvHKfxO03IpJ3GFyta8hnxkGbzu5ni2ElGvNqZ3EY78+B3dLSDxzhaO7NPRztbTBIIOqkTtjPb2pjiHilqkTgeKTox5xEw1yG5FXKsgBEvsi+PKXaRY3ntfPDJ+WjRjFxbEi85joTJecmSDbP1RAKmOCqNI8ZjzknOS65Nlh3MftJ9+My9tDPXa2fO3cnEkVxnO3PdpqYatDC/t4O5Tu29q0guaqTHkfskaUCWrS2SeSwZwRMwx5NidTuzTs5HztXB7NfO3CuP14qKyvrZ38umB3823Mrcc+oVLxwxsGeK2h3QPncMnqkl9MVBfyuzJNcj6UfWyfVoUVRyXZr2tP7ywaLxo2ibImT7jltjinnwyTAtE5MzmJmehsalb2jjxq2ECtlgH77eZwCSBGT4ZgKZ3JUwNTk62wKdDOfCMgNz7QMY2UFCtlg7somJCTrXI2ecbbWRXjrS0UgWEzIy0rEsKxAyA8QnxMLKzASJd7JpA1Ri9+4kw8TcGrnMDUjjtsLIUNL3MjNha2GChNR7cvdZaDn3UmFoaon7G3zvpEU/6RVRUFAgSc2tYyPakXFwbBTrLmSkZT9phCZvWnNFMCIURMzkbVMEO3ToEH3TbDWckHFsJ9a9aEmEjJTfFZXtMPmIIlf2c3AoIhtQR8a17F8Liv7VkoNDEdkRQjbcz4e7qxva+8RMjmzrhUzY2wYvDzdUN3fR9ZHBLni4uqK1R6QwQkZaRHNCxrFd2AFCNoW33/6IES8h3nz1deQVFdGJJbaS9sZqDAmH8Mdf/5yuv/3m+xCKh/H2n1+Cd2CQwn61JA7CGWeKaKQPsBSyLhWyNXRRUiwhmxhqx5f6XjRscOYT3MzMh0gkoutbywT+/Oo7TKoP4At1Rxpjo/IFjB29FULI5HVR4uDYDsgKmbs7O6GQlG0rZFPDXfjsLDsCqcbRD5GaU6gQQnZ298do6h4GJoX44LgxjTM++yms3BRjhFhOyDi2K7JCRloCyLKt68j2fvwGHB3tsOuoKgoKtn5gRRsmZ3hK3QgOdk4QTgBHPn8LTk6O+HD/OSbhFUPIwsPDOSHj2JbIChnpoSLLthYywgDzowiK8NVydHiYVk4Sm5KU7QcG2PtTlMp+Tsg4tiuyQramEWJLS0vR19enkJaYmEgfTnnbFMFIS2RFaNm/uJBNY//Xp+BxvRyXzx6BsoUL7LW0oO/EvvmSgj2hrK1Du3+tFGvrxWfdGu3IQEJRHw598JUkRpZpxOVUS8JSRBgQs3PA89uaEHmTnSOA49FnXYTM0NAQaWlpqKqqUkgjP6ykpETuNkUwY2NjhReyXZ8fQUh6Nfoa76Nvsh3FdYPgFSSBDKPp4ptJ9wq2V4KWhzsua5rDOegWTpzXhqHtNYR4ukNV3wimdrbIiHTC0fOXcfybiyB5ZCMjUp8hgqmNGdKTbkBN3Q2nDx1EZYsYg23ZsPUJg5mpNYrjfaBi5A59E3PEVXZjpOkOeMwJQs01cMXdApcuGEPH2QohSfkwt9KBj48n+HecZvvQcjzarFuOTBGLllK4BrHLgziAfCEbx9WbdTTU15gLUiDWUbWEnq4djfO1MYevvSc8HTVh5OKGlDwerF3CYKGvA+PLZjBW10f8vULkVeThhq8t/K5eh4l9HD1W6YgSwuNj4Orjjrt306F+WRW+pla4VdmBgaYM1Ocn4mZ0EIzPm+HkBQPYOLohrkSA8d4S1DX3Yay3FkYx5VC6ZArLwCBEJNyFs7st3F2dUR3tTCdJ4Xj0kRUy8kKWhROyTUKRW/YrFNND6BuYm964vE7aLW4GxZUCSXiO0kpufsydgqyQmZmZS2JZtp2Q5d+5iW4hO0TPUHcbbG1t0NItVIiW/f2CRrg42KKkjhUJUT8f9jbWaBQMKryQkWF8EhIScPPmTc4WWHx8PLKyslBSVk2tuLQSxSWlKC4uVoi5SncKskIWErKNv1pmJQTh0oE9uM8UN5ifhbfe/BQjo2K8+9qryCsqhki0tUImaG2CeFiEP/2Gbdn/1l//jpGxUbz/6kvwClCMlv2LCZn0JTAsXY6MQjwyhqmJuXHcCJPM+vAoOyglYWJ8LizL9OQ4kxbL7/ok04Bb4UhPT0dldQP66pVQn3kOE70hiMnQAZ8nUIi/6U5hvpBt8zqyZA9DRsh6MTHIw1f63jROoVr2z4zj5Vf/xjzxA9g127J/l8K07H+okE13I7eMByf7FNwLD0LnQAdCEitgb2Ep2QswswhHTU4UhpgXSKd4EKbGVzAxOQ3R8DhqatswOdIPvmgSBjqeEHXnomNyAnXtPRAJWtA5OMyIfQ6aB8dQ29qJkd52tPcIMdTTCn3zaDTVVTLCOQaegO1fNzU6iFrm2MGuJowwTtxSX0frw6pqG5n7HcLtjHLwGqvocOujwiHMTE+ir7+HybGPwMwtFb3t9ZjqLcbcXNWrQypkonYdDLUbQlx4DlczLfFW4GsoKtz6SZd3Co+YkBkhr6WPbdl/hm3Zr35EcVr2n9z1IdoGmJwIadl/TNKy//THCtOy/6FCNtMLJ++rEDNqUZUUjf7+CrSJp5AUNjeHoPolUzhoa0Ft9xe4ePoColLykF3dBwfPa9CzcMC+9z7G0aNqMLhsgCATDTid2oeLJ07izvUAfL7vIpLu5sLc1BythZEoSrqC3XvPIDKlHEZG1jhySRVauoaSKwHmxl6IDPTB57vIOPgaaOrthLW2GpRVL+OymjPsrexRIxgBr70P031FCHS3h7GOL677OiAisQzRuTxo65mDnetr9UiFrLdWHV01mrCs1cTz3o/jv+2fRzFTEuDYHB4ZIWsovovDn7yFE8p6EDKv4SOfvAFTE0N8dU4PBXlb37Lf+OgHOHZJm8mlmGGQKXGd3v02TExN8dlRVQQEbAchE6O1ix0GvLOulBYpIxzNkFwpgLC/jxG2QaTcKcN4fxfqqrLhHpeJououWBqb4k5uHfO3sASv5Da8k0uRmEgGkRxHY1sNzP2ikBPiB3sfJtfVxkN3Zw2MXK6hNDocVu7RiHQxxY3UCtiZ6KCsrJgOS97X14+SlAi8cVIH6RGOyKqqhnBsGLXNAuia2SEjPR+pGRVws9RGY98gWntHEBaTD/UzZ+ETXwhPa39E+xmirbuFTvu3FoiQVTFCxi++jCSfL/FO2HP4jeNjqG+s54qWm8gjI2TTzA+ZmJyk9TLSOhVSSU1QhK+W5P7IJB7EpFU+0vtT9Mr+pdJukvkd4+NzXxM3lJlpmoaTk2T0A0ncFkJzZJVVqCu5ibw0X/B5Hcgpy6UTZXBCtnmsm5CRiQHILMCKaLGxsaiurpa7TRHM1tZWYcfsJ5DhUsiLiowCzNl8I/MtkmHKyd+voKBQsmSN+BzH5rBuQnb37l3U19crpF29epW2oJe3bautoaEBZmZm1PG3msWEjIND0XmkKvsXg2sQuzw4IePYrsgKWUAAN2b/lsAJGQfH2pAVstDQbZ4jy0qMRpeIbdlfmJUMCytb9ArHkaMAQtbdWgM7a0vkV7TQ9Zgr3rCwsMCVG3fh76cYQkaK4PKFbAqHj6vDPjALptpnYeofDoPLOtAydaZbr7pYw9TIgLbZkhLiNdcsg6UfeQ3ssEWEzNx6SWg+08Mdcjt6+9h70mUZk04V+RkwMmZnja/MisK5I+ehbhSECH9TnNE0g6+lGfQN5ppqLKSvMWneSB1JPpoo6+lDbgf7wSIyq5EuZ5kaRE///Ma9mTdDJCEOReCRKVpmxgVA4/g+2o4MmIFA0EWHvH7pw0MozN/65hfd/Ha6fPn3v6DL3Ye/oUuC4ufIpvH+u7sQVcibHf2isH4QvLzEeaNfGBp5w97CGuFXY6Bv7AQd5dM4pR8AjHQgIjoYWkYWEHZk4sJRZWjpmiHkRjSu3YhAbJwfSCs/m6PHYKOuj1bhGPSUL8JUXRUhdqaMiKnitLYZLp2/BNWLqvB2cICpqS29pmlQLI588hmMQxKZtQEUNnfCK4LUNwqQ1zEMrVNqOHXWGJ6hN3AlwhdpsV4I9bVAgOkF7D96iZ4DGERx9wRM3P0x2pSBAUaRI6xVEOpiABUVd6gxwhifng//YF/ExFxBVNhVdLXdR+3c3BccW8wjVUeW5M627JfSVXcPp4wDcD9XQea1nBnDy6+9T4OHvnwL+/fvx407BUyOzA8FCSk0fitZXMjGceVmLQ31NbCjX2hd1IKKFts7IcTBAhY6JihIcQS/sxOm5rbQNXSAs6E2PG7kA5N9MLPQRIifP1zszKFnEQZTPVMMYwJXb1yDk50eHdLnirYBTMwMcDs1Fa5OVjC0dEFdznUE2F7EkfMqsFTTgrGRLhztHRjRZBs8m1uHwMYhmoaJkN2r6YWHkRG01Q1oMxdT00BYOMTB2TcGZmb6KM+6AnPdI4jz0Ie19xX2MPShuGcCHsERmBmoREtnD0ZFLTBjfvOxw8qwDgpHQGgKDIz1kHPvJsyMrdBUnoXOTWpxwrE0j5SQ0S5KNEfGPHpDfHzw0UEaVpQ6sqOffgDB0Hzvf/dPf2AekjA0f/cNIOOOJHZrWGsdWWQcyRWtjCnxINyDIiVrK2do6MFRL1bDzNQII6ws9S3S3z+D2oa5F6MsLY3ssEYcisEjI2SNxXeZIsZbOKmsD/HkDH7746dhbmsPW0dv5OblbbmQGR1+D8eVtGFqYoah0Ukoq2rCxEALp5lcjZenB8IjrgL/+I9MqjPJfuoUk4uRrXHaHBYTMtIANSoqCjdu3OBsgZF6xfv376OisoZaeUU1yssrGSun8RybwyOVI1sMRf9q6eXlheTkZHYlKwt47DFW0N59F9jEPqKLCZk07cbG2A49Y4ywjY1NYHqKMRrDMjU5wWyby3GSdXnMTE1idEz+yBjbDWlfy6FWVTRmX2RKtxG4mqaEDh6fa9m/icgK2Zq+WpIxmUjjTkU0MvEsaRArb5siGPl6+cDYVe3twM9/zgraf/0X0Nws2bBxPFTIprtR2TQER+vbqLp9A+Mz/YjO58HJwlSyF2DtGA9+xW0Mjg6je3gIVg7xGJeMflFfz8PkaD8E4kkYGQcBo+XgTUygkd8LcRcPXYPD6Gwmo1+Mop7XhZE+ATp6RRD28ujoF62NtXSYoI4u9ssnGf2ioaMXQ90tGJmcQltTAxXV2oYWiEVDuJ1ejvZm5hgmblQoxMz0BB39okc0Am3HRPTxG+n+TXVVcr+SLpd5o1/wDDFYcA5Xs+zwss8fUFTEjX6xWcgKmYqKvSSWZcVCVldXp5BGhKyyslLuNkUwImSLtuwfGQE+/JAVtG9/G8jIkGxYfx4qZDO98AtOYASMHf1iYKAajaJJJAa6SfYCtNVs4WFmBOXPPsXFU5cQm1mCrKpeOHhdg6GNM756+wMcO6wOIzVzRDkawe7Y17h44jRSwnzx2d4LyLxfAhMTc3QU30BeXDB2fXMS11OqYWpkicMXlKGtZyK5EmBm4ofoEH98+uk+aKhrQiDsg6WmMi6rXIaKliecbezR0DWBLkb4ZsTVcHO0g7lBEKL8HRGVVI6YAj509CzQx/yerv7V59ZlR7/gV6nDvE4DP/H+Dn7u+DNu9ItNRFbIwsKkH3FYViRkXNFy9Sy7+YWqKitopC7Nk21XtZ48XMiG0d5DGlsA3XWVNBcT7WaOzGYmV9Tbg97eftzNqsTEYA9aGgrhGp+F0toe2BgbI7uoCSbGVuisSYNPWjnS08hvnUBrZwuM/KJQGOkPh8B4tHXwMdDPxLneQPWtSFh6xyHa3QK3M2uZ82igpqYcUxMj6OnpQWnGNbx6Sg93I52QW98A8dgwGtv7oMFcJ+deCTKzq+FhqYlWkRjNvcO4casUmufPISCxAj62fogPNEIfk12z0FVF79jqe5/Pjn5RpIQk7y/xfvCP8HuHJ2kfWq5ouXnICpm3t68kloUTsk1ixe3IyEzK//t/s6J27hwjMuszDMRSdWQcDyKdPay+PB1FmWHo7uxDcXUJfR44Ids8HqnK/sTrIbNj9vt72EJPTxdhN7KQm6MY7chG+lrg4s9me/s66qCvp4fiegH8VtsgNjcXePJJVtDIh4GhtY13upiQEchID+3t7ZwtMJI7JNUCpD6siClKskvWSLUBx+bwyAhZZlwg9E4fkrTsBz4/zLYhIyhKjuzM4QN4842Pafgvf/2ELj9+7U/wDAhe29u7sxP41a9YQfvP/wRTrpFsWBkPEzIODkXmkcqRJcu07D/01Qc4duwIIlPuK0TL/oIEX2TV8fHuXz8EJvuxS8OJxtuq7l6/MfvJQI2ffcYK2io+DERERMgXsoEBMBs4W6txbBiPlpCRlv2t81tiv/XSSygoKYZoS4VsBi/9+lcwMjLAj5/7D1Q28vD+IX26Rf/ER7DxCFj/+hR1dVbQ/umfAG92IpalWDRHRs7D2dqNY8N4ZISs7F4cdr31MnYdOI2hkXGcOnUaF8+dhJZNEPLv5ypIhfU03nn9AxpSOfwxLildwgElk40ds9/ff+7DgIqKJFI+DxUyjtWTn8+l4QbzyAgZGY6Z2vRc80bptzxF/Wo5LfnauCmjX5APA9/9LvtAvf8+aaYv2TDHw4TMxOEazCziEBXghJjsPBjou8LKzIJudjY1Rkx4CJ3Ig/kLYHx8EgFupOg8Pfs3wDQf2bVs/SUhPasGkxNs637Z3gB+dmRUizG0drJ/r8w7BZiZYreTrlKEMUEtfLxdcDM6EM3NFTiz6zLuXg9CUsotRBawo4xMMo49NcVcf0ra1UuMqMzm2R4FDYW3cM3DGH7BbIdzf1dXuiSQeybD/Pj4pjD3PUXXp8eHcKtQOrP5CuGEbMNZFyEzNDRERkbGAw09FcVIf7iKigq527bayHDXJiYmdM6DTaGdedClHwZ+9jOgtVWy4eFCtu+oCoo6RZJhfPgoqOtHS/4tKl6uPmxndxtTa1hZ2aC4qgG2Nq448NVeHDjngInBSpTU5UPbwBQi/j1cPmsCA11T5NRUwd3dGY31aXRaNhs9fThYW8DOMRQJN6ORGu0HBzNrBCXeh7mlK0oa7qO8WYT8WEdkRrnA1JVtL+SiEQxnPTsaNtEORlPeVQR4WsPV1RMeYbHQc/RDVmUpnJztcFHpBNolvaNMDW1Rc5sdDsgxrQXTQ424fTsOdgY2SLzuDEvb67B18oYeI9gxd+pg5R1A910xnJBtOOuWIyM5CvIAKKLFxcWhqalJ7jZFsC2ZfITkbj79lH3AvvMd2sfzSlTUokJ2O58dZWKwvYyKjpuBNow8Y2hcbmwYLpzRQVWyNwZHxnDxzHn4+EUg3EkXgXdqmD0moHThOLLSEqGvZwF3v1vwcfdlRHASd5mH/PLlY0wejLmFCHMoaWoj9V4lSpuHoGoaihAPH9S1DyIyNhuXL51CVccIWotTkZF+m16bEOZ8A6ODTbhw7jKdALi1Kh1Z6fGIuRYDX7tzSKwWQOnsCSTnlUFZW5s25k31ugRVdXXcdGEF0IYRrcJ8HjRVLeBvrAQVE3c4aOjjqtt5XE3PRHPXCEIibtJ9VwwnZBuOrJBt+xFiF+ORaxC73mhqsg/a//pfGHF2RkdPDxsv/Zsu8yFsaF150WtmYgyl1Q2StYcxjaLyuVmJSPF1PRgdZjvCjw6zvRYIYuGDvjJDipiLNDyenp6mD9JCm92fE7INh6S3VMgCA7kx+7cERRkhNpMMH/TP/8w+dLt3zz18zDKnqAg5OTmcLTDSZKW0tBS1VWVoqCtHXVUxmhob0cjYbHUBJ2QbjqyQbevKfl51Hi6dP4s7hezb3cFMC+fOnYVHSLJCtCPj1xXi8oVzSM5hcxW9vCqcP3sG+bX81bfsX2dIHdnA2Bh6EhLYB48YaWAreQijIq9iaGIU127EICb1Pmpzk8ATSSqcHmAGgp7NG4Joq6CdxqsaMNKlA36lOtDlCZOY99DcKtPXkhOyDeeRETLx0ADz/wxeeuG3dP3zg/vokqAIObJhIdsg8rUX2DH733znC7r8/I2X4O4fpDBCRhyBT4YU+vWvgbffBr76SvIQDqGgnAcn+2TUJSdgZISHfP4YrnqwdUyZcb5Iz8pi/g59TI6kAj6RyQhLKIWLuzvdXnDrDppLC3Ej1A8Ftdlwia+Em50JuvjVuJZURvfZjkhHvxC2aWGwRR+V9w4iIMcZP3N/fm70C07INpxHRsgIM2ODeP3ve2n44JfvYe83XyMoLkNxxuyfFOPPb30OTPTji41o2b9GFm3ZLxGyeyUddLUqMRrikTbk8sQIcbNFSWY4wmPLMdTGwyUtI1gYewOD3bAx0kdQ1FW0Do5DUHkXhi7X4RxcCiN9czS2lzBnnICJKduEY7siFbLuKjXUFl6ETvVJ/EfIt/GKy59pf0sKJ2QbziMkZNP4/O13IZqYXyH79isvI3/LW/YTZvDV+39D/+g0k+pivHdQl8bqHf8QthvRsn8VLNUgdmSMnURtTDRE21bxqkvQO8pWuguaq9DVx4dTeDImRwZQVt+OQdEEHTByeop8n5zG8OQMDMx9IWTOU9fYidKCXIyLSU56+yIdxqct7zwS3Hdhr8fzeN/xl+holxkhlhOyDeeRETLVL17DvhPnceb0BdoE4NChwzh9/DB07MKQl7v1Lfv19r+DLw+fwumTZ9E7MgPtE5/j7Lmz2K9sisCNbNm/Ah4qZKOj8/sNyrMhISAckr9NaiJmH3nx29TuxsWhmvGvluI81N2Lg6C6Hm3l5eBVVKCE9HUl+zFixwnZxvLICNnMDPsJnLTolkRgStLKXxHqyEiPA3J/xKRIw4ry1fKhQsbZ2o1jw1g3ISMt+0krdUU0MtQ1adkvb9tWm3TM/k1vECuHRYWMg0PBWTchI0LR39+vkJaYmAiBQCB321bbwMAAHB0dFbuyn4NDwZEVsqCgEEksy4qETBG+Wi4G1yB2eXA5Mo7tyrrlyDghWz2ckHFwrI1HRsiaK3KgoaqMtDzSSRmoK86ApoY6ssqbFGbMflkETeX4/9k7C/hIjjPt5/fdXS65CzjJJZc4DM7lklwSO7bjODHjmnlN62USrbQrZmZmZmZmZmbWSDNiphHj81X1jFaws2stC+pvPzvT3dVU06p+uqr6LeUrl1Hc2L2nevazgoyxHzkwBZlwaoL8u44nHv0zN/38M0e4zxeeeRk1tVV7oB/ZVtbw7Asfct8+fP4JuO61nv2sIGPsMw7Uo+Xawjiee130alKSjzEeeeQRROQ27jlHtr4wgg/VxD37lT+E/h7p2U/jtrGCjLEfOTgF2foy3j/yJuZX1rlXgV56V5qb/d4LT6KwvBozM3vIka3O4pVjGtxXjVOvw9ptb/Ts9w8IYAUZY19yYAqyy+8+hWPnZCEtdQnTS6v4+L23oaWpiS/OyqOsomLP1ZHpyXwMKWkpXNSyhq+PN3u0ZDBugwP1aHk9WKvl7rhRQbY02YfZNSC5oA0lyZniuQC/tZb7XFi4dgyAL2NlZRXz8zdejwY0XCNavMH2e/vb4WhujPT6YVib6kHH1BodJYnwzRJHn5DAYKfouDeIcLND9/AYF6mWsf+4IwUZjdmflJTE9U7fi/Lx8UFRUZHEZXtBWlpauGcx+2+ApIJscXGRFFI0iuoUUrMzYO8fDdOwDBipnUFtayk++vwkinNikJmYBCMtNZR3jkBB8QJ6JpYw3poEZWc/WGnqwK+8BR6WyihvrIClbSCU5NXx8YsvIiqhBIZqZ9HUVQ4VBQXQ6GZ18Z4IimmEie4VOOtdgPQXbyI9PRUmOtpIqxuCstI5lJQWQ9NAdMEae2TA1CoUBrreWJnmY3hZiNgiHqb6cjBGCl9bc0tYOrtBMDKAczKXsNCTg+MnTqMpxw0uaXXcNrA6Bc+YGvhkVXLnzLQ/tMEdc2S1tbUYHh7ek0pOTuaG/Je0bC/I1tZ2zzoyUSEm4sM3T2Ig1wZFTX0obOyApr458kO9YWPpAmdzUzTyx2FiaI7R8VbU98zCycQMSRGuMHPKhqGFPUydg5EQ6QVBXTrSkwOhbeACU30blAtGoG9mQfYwBN7EMurT46GmqAmPiCSE+LogLcIPgY7WyCnrh6GuOQTDAkTEZ0H9sjZ3XBZxJfAOE+Xf4kQbuhdWYeaSiHKyb/o2q5FtIjzDi2Flbo7Z4XJYGRqiKNIB8iflER2dxa1XKpiCroM/LKOLuGnG3ocWXhtsLcjc3beP48oeLe8Re/nRcmtBtrq2OWzbrHCSi0lPH/vW11e5x0RuenEeCgoyGKU3y/U1LK6sw8krjaxLtjU7BZKCW5++mrW2vMC95D83PcGlJf/Qd/3JxwrmyfwZOp8URUvLS1haWSH7IsuXV6B0WRYdU+uYnhUdW15aGPcpQrSNtZVFzIvj+q+s0Bf218j6wPgUjVq7DuH8ApdmcVl0PIuz05ybGzj4QW0PDNcryAIDg8RzRbCC7B6xXwoyBmMvcf2CbD9X9pPbMP2j2xpWceOPcK8WZAsLopF7WEHGYNw8B7IgSwlyhI+XK5588SNuWuqzN+Hh6Y5XPryAysq91/1C4dR78PD2wvNvHoef397oRxYaGrqnCzIa9ohGnJU0mtGtqKysjNNBJCAgQOI536piY2PFW947HExHRlhdnsOrR94nf33jeE/Ohpunduo1ZBRXYmZmD1V+rAjxxgUT7quh1Fswc9q7/ci2FmS5ecXk2GfQMzYnnrNJTGgIErLI8i1svdC2EhYczFXCX4+eQToE8LXQkdkpgvo2zAx3IiQiCSOttahvH0NJfAIm50T1XTdDaWmp+Btx7tmbg/5uJS19s7vJ3WBmqBWR8Sniqd0xLxy+YR7m5+dzn+0DdyaUOI2bt8FoVzWmSF6vL82iJDN521PQveRAFmQzE4Pw9XbD629+hiVhPz7WcOPm60m/g5SCij1VkK0vjOIDRVFBa6n0IQztPPdFQaZ8RgEd+f7wDklBQmQoQtMbxUsW4BdShPHRXrjbWWNiQQhDKytkZeUjzMcVDYMLcHe147pWzI1Wo4bXh8bqQpi4+GCmrwyBefWoyfFHxcAs/J0N4JncJtrsDjYKMlsZa+SFucI3ORt6nlGI8tRDUNkgbIITueU3w9aCTNHBG56eLnCxN0N/XzOc/P0RnFKJRM/L4hR3B7egLIz092JRKIBTRBp6ShIQnV0Pd7cALC8OwcXGCvUNDaTw6kNqSgKC4xJQWBgHY1s7rC8Pwz44HsnR4Rhe2PzDpgVZV0k8LFI2BzW+HbYWZNHRrsj3U4KKkhTqigIwc/P3jzvCgSzIGptasba+jo+f+QvJ2BU88dTLZHoZzz/zAiqqq/fYS+Pr+Nvfn8Ma+e+FfzwFL7+9+9L41oLMzCYaUvqOMDa2goNXLuzMXcVL5hGZ2Iy5iTqMzU5CT0sX8zMNMDGxRlnbBCyMjOEWFoHGfiEWJvpI+mEoqRlhqisF0u9/hiD/IBw7qY5APx90ChfhFdsk2uwONgoyPxV7jIz2gZfuAx2PWES46cIvvwd2YbdXkKnY2KCisg4DswvQ0DVHdnQw/Jy8SEF2RZzi7mDvEYlJfhF0pM4gPCwETtrmkJNVRFZxHyZJQT+7PAltTVOM9hXD0DYcTh7JMNLWJ08gAmhfOIuQ8DDomEWLtyaiqLQCp04cx8sy5uI5t8fWgiwm2g120p/g5PsvobM8GDP3yZIdyIKsl9fMDZXeNTDGTU8OdcM/IAhT88so2YOV/TNjfeR4AzA+u7RvKvvHxqmrXcPY2AQmpuYwOTGNkd4RblldZQWq6xrIzWONnNsYTl44hZHxacwvrWJyehF11RsdftdRUl6FWF878kjYh9WlGbQOjGNigIfxxVU0kXSzc6JuEzvZKMimRyYA8ljTyh/F7HAvBsYWwK+rxaLk1W7I1oLsjLQsVqY7kFVYiuWFOcwKpzEjnIWm1FFxirvD6twoGgV9WF9bRnWbADODArR3D2JufgVrKwskT1cxvzCL+sYujE8KMTk1i4nxcXKDpp1511HVTPJufPvj+Maj5eTcZpeZ22FrQZYUoI+B6RksTC4hy1GO3MbuD3e8INPR0UFfXx/W1mhfnfsnUb+ma6fpxUofLbcu2wvaOD5vb+/NMRDvI3u9sr+trY38wY5L7FR8KxojBS5t0T6IJCYmSjznW9VebBS5XkEWFBQiniti1wUZbdGQkZGBnJzcnhQ9NllZWYnL9oIuXLiA1lZRQMj7yX7ofkEL/zupg4qkc71d7TWuV5D5+PiJ54rYdUHGOBjsh4KMwdjgegXZLT9aMg4GdNg8VpAx9gusIGNIJDg45JqCjNYjCYVCJqY9J/q+7gZbC7KgIFaQHWokPVoyGPuBrQWZrCwryA41rCBj7FeYI2NchRVkjP0KqyNjXCUs5No6MgZjP8AKMsZV2HBwjP0KK8gYV2GPloz9ytaCzMxs+/ulrCA7ZLCCjLFf2VqQhYTc4itKjIMBK8gY+5WtBVlwMHu0PNSwOjLGfoUVZIyrsIKMsV9hBRnjKuzRkrFfYQUZ4yqsIGPsV1hBxrgKK8gY+xVWkDGuwurIGPsVVpAxrhImIdQ1g7EfYAUZ4yrs0ZKxX2EFGeMqGwVZb28vF7SOiWm/iA5KwwoyBsdGQTY9Pc3EtO/ECjIGx0ZBxnR4NT8zfcdFxwfd2L6kkNW3q62FGBUryA45IUFB2y4IpsOlSaL/1mzBQ/ptd0y/JZKL7OG2TwsdOo4oHSPzToqOW7v1PFhBdshhjuxwixZkegk8DPZ1S9TUxChGB3skLruepoe78UkQWZdsmzqnzs5OdHd371APRkZH0dvTI2GZSD29fRLnU9HCbOt52NjYiK9oEawgO2SwguxwixZkWnE8iYXF8FArbD2jERCRC36XgCtYejn1ku+9EtehGu3/8oKsMskPUYnpiEoph0DQjf7+fnT39KGvj2yffhfwUZ3hhw76fce6VDsLsoCAAPEVLYIVZIcMVpAdbt2oIOvuG0Ckty1cYnIge+oowkMd4WKqjYtvvoojRz5GPyl0JK335QVZD7ytTTA8MoBBfj2OHf0A0hdUEGJjCD1De+RGR+KN947i1AU58Pol72NnQebv7y++okWwguyQERkVte2CYDpculFBNtDThmPHjyEprxQyZ06inNcNNatQZPqZ44pN4HUfC3fjyATtDTjz6QnExyTiwplzsLT3RUq4H/ytlaBlGgAtuVMIjAgG7zqFJSvIGNtglf2HW1xBFs8jj4vdEjVAHBH3OSD67O/rIZ894k/J64wPbS/I+Hw+md97jfoHBshnH9cZmz5SitTPOb3+ftE8SetRsYKMsQ3/gIBtFwTT4ZNT3gCc77Bymke4bdOCrLm5GS0tLXdUtHDceg6sIDvkhIaGYmhoiIlpX4sVZIccWtlP75pMTPtZrCA75LBWS6aDIFaQHXJYQcZ0EMQKskMOK8iYDoJYQXbIYQUZ00GQt7e3+IoWwQqyQ0ZkZCRmZ2eZmPa1/Pz8xFe0CFaQHTKSk5O5uP10yPnAwEDOojPdvlxcXLhPX19feHh4MN1Abm5usLe3lygHR2e89ORjMDRzkLzcwQHOzs7cdrbCCjIGg7HvYQUZg8FgMBgMxn2GGTIGg8FgMBiM+wwzZAwGg8FgMBj3GWbIGAwGg8FgMO4zzJAxGAwGg8Fg3GeYIWMwGAwGg8G4zzBDxmAwGAwGg3GfYYaMwWAwGAwG4z7DDBmDwWAwGAzGfYYZMgaDwWAwGIz7DDNkDAaDwWAwGPcZZsgYDAaDIZH1dfLP2jLRItGSWPS7eHpdPL2+JlqB8SXQDL2eKBufe5mdx01Ff/+d2jl/Z3r6uVtIWnKNra+tYn11BWuclrG2sqElrCwvYmVpHsuLs1hZnLuq1SWR1pbnsb6yADKTbEMs8n11eWGL5rltrBKJ1hV9F2n26vxloqX5GSwtzBLNYHFOyE0vk2lO4jQbx0DnrZHt08+F2WksLc6Lz2s7zJAxGAeY6elpeHp6QiAQgMfjMTHdlDo6Ooja0NHWDF67SBvfO9pbwGsj4j4bRMuvrttxA23fx81L0jZutP2ty66XZkNbl29N/2XzD7PaN9VxA21NQ9Zrb29De1srUQvaWps31dKE1pZGtDQ1ENWjpbEezUQtjXVoJdNUbWRZWzMRSceJfG9vbURHaxNRM/neJNpOc+MWidLTbbdz69E0ovncfsg2N743NdSJ522KLtuqNrIP0Tpke9x3epx1V9XUUMvto50cTzNJR8+TR87ZSPsK0qJcxCX0dpghYzAOMJOTkwgNDRVPMRgMBuN+4uHmhNTEaPHUdpghYzAOMLSGLC4uTjy1SY2gGWGlSShtr+GapYrbqxFZloqYinTEEsWUpyO7sQSra7RpgcFgMBh3gsjISDQ1NYmntsMMGYNxgLmeIeubGML/Kb+Gn0j/Exe9tPHgxSfxX+cfw48u/h0PXvg7+XwCLxh9joXlRfEahIURhNvq4uTxkzh/xRIdY7PiBTcHvzob8WlVWBJPX8PKFOKdTXDsi9OwCcnDliO461RH2UPVMnpH75YlVCQ648zJT6HvlAjhqng2YX1JiNwIR6ho+2GSTHfnxeHiiS+gYhqK8QVRGsr68jwqUjxwRdkVg0tr4JdFQuHCp7ik44OhyTn0tAmwsGW7u2VupBL2et4YF08zGIeN/v5+jIyMYHZ2FjMzM9zn0NAQBgcHxSnuHKOjo1BWUUFaWjo3TVsgVFRVkZSUxE3vBmrI6uvrxVPbYYaMwTjATE1NIiYyTDy1HVor9lOZp/Dt0w/jfxVfwbELp5Acl8gt09HURkJcAvedY2UADhrmKGsegaAyHhaOvugcG0SsjQ5Of34WmtYByIzyxPGPzuK01ClImUZjrK8ZllfkcPqzC3BKzEWQjjxOSJkiwMsR9sTY8NvzoacoBSVtI1T3bpq79cUR+BtqQdPAFl0DwwjwNEKpYAA+WhfgmNGJ2hwfhOWUIUBPCee/OAcNj0S0Vybi8pmLuHhSHtGNVTD65BMoqGrh1ImLyG4bQnmoDc4ePw95ZXPkVqfg7EvvwzKweIvZW0BRYhDCEmLg6haP1EAnuHvGwN3KA+XdQi5Fd008LE39MbrDIU53N8FZLQCDXRVw9HJD19QaMlPdYZtUh8VZIaam5ziDtzTZBScFslwosqKzgyWwM3dGUoQrXvnfx6EakM2lG6uJgppjNNeJOMRBCTKKlxBZN4eV5jjouQWjMNqdnOcFyMjpI6cxB1IvHoW68iW8d1IH/Dlu0wzGfaW1tRXGxsYwMTGBqakpJwMDA4kPh7fLwMAAZ8K2IhQKOVN2t+js7MQvf/Ur7vxuFmrI6urqxFPbYYaMwTjATBBDFhQh2ZBRggrjuRqx3JYytDQ1489//jPOnj2LN954A2vbmivXURPqBCUdd1S0lMD2ih7Si0phLiMHr9gC8Ab6UBTiAmuHRPK0Wg9zWVPk5sRBUUoTaSX16B3rhj8xSLEVAjSlBsDSIgK5kS7QNSHbq2vCxPyKeD/A8nAbckuqUZkdChktU7RXpeLCiU8QlMNDqvkpnLHJxOxYLRQ+l0FsfiU6B4eQ720MBT1P1DS2YWiyGTofHEMAMW2e2mqILqyFr5oczPzS0NwpQEd1PLRkbLfVKk10NyLKzw+25kr46JQBspNjYKSgCgvbBLI9Pgw1FBGUWoDm9k5MLW6vP5sU1MD2sieG5ofgY2UHz4gIOOqZopg/LU4hYnGiDbayLuifGoSzqRocw1LQ2NKOob4G6JFzSW3vRUGgD/JbRtBR4YcPXj9N5o2RNUdgrSkDGTUnCLGCEE05GHgkoKG1Cz0dmdA8b4kpLMNb9hISGidEO2MwDgm0hmx8fBzz8/OYm5vjPmmN2d2oIaP7UaU1YsnJ3PTkxAQUFZWQmpbGTe8GZsgYjEPK9PQkeSqNEE9dy9r6Ooanx8inyHzRJ9ijR4+ip6eHm75XtGZGQkXqIs6fl4dPfM2OJsObZJ0P09OqaPiSFtWBxkxonL+AC1KysPXI2mXT6AoKAx0hd/48pKS1kFbeLZ7PYDAYXw4zZAzGIeV6fcgYDAaDce9hhozBOKQwQ8ZgMBh7B2bIGIxDCjVkUVFR3PfV1VVOa2s7JJ5/PdG+ZDT8hURJSM/ExMTEtF3Ly8ucgoOD2VuWDMZhhBqymJgY7jstFEan5lErmEAtf1M1XeOYEC5ww5KsrKxsiqRfWlpAb1MkuqtcIahwQ3+9P4bbIzDUGoZxfiY3HAjtfrZtPSK6r4nJSUxOTGJxaZnT0tISEf1cxgSZT4+Nptu5Hn11fWx0FPMLi6J1ltewvESWr5PzEQoxPjG+bR1ayC0sLGybR9fbeAWeinb0pf3iJiYmOIO5Ne2G6DbotrbOo3lCj4PfO4nKpiHweibINB0yaEdeMTExMX2JKNSQsRoyBuMQQk1PdLQoKjQd/62ldwIlgikUCyaR0zaG5Noh+Ga2wDOtASkVXZzR2HiSW1lZxdzMFASVmlifMyOywEC9IkYLpYEOTXSXyOK1oD/ivbg30D/ZR1Zdv2poqLEyMjSCtY09pueWOE3OLmJqdomYwjno6hrAzcWVO66N/VFRwkPDoKBwBb3DU1hcGEN+1HGc/cNXUK52Af7+IVBSVLq6HypquNrb2zmjtbEdaq7om1YbovGDent7uaGAFhcXr6bbEDVw9FX9jWWrJK8mpmah516Pt1VqYRnSh8L6adhE9OFvUjU4adqIvqEZsk+RIWRiYmK6kTbKK19fX2bIGIzDyEaT5fr6OjcIbz1/lDNklQMzKO0RGbPs1jHkEOU1DnBpRDVZS6QQWcGccBJdpeqYH9TH3KAhBqoVkZf0Ccwqz+J04edQSZfH9xy/hUuJstz+ROtRQ7MKfV1dqKhrI7usATnljcgub0AW+Z5eVAMZWQU4OThcXWdDlKDAIJw/fwFVhZ64+Plj0Dr9fcSEWyKtpBnGFraQk5G9uh8qWhNGjRbd58Z8GrCRz+dzY3h29/WhZ2gInRUV6C4rwxLJi2VSMG7dLzVim4ZsiRu42CqgEf8k5uv/TtXhoRN1kLbvQkfPNI7b9+APch1Q8ezCPFertrkdJiYmJkmi5RJ9UHR3d0dtbS1X1u2EGTIG4wCzYci4psHlRVS2DRBDNon6sTlUD82gol+Ist4pommkV3djZWmRKzSoFheXMDM9gfYCVYy3a6K36DK8Yt7D8aI38Gbu7/DXhB/he75fxe8cf42itiKsr6yL11sk+1qGloYGXn7hRZibmsLezg7+fn4I9A/A0Q8+wBOPPQY7G1uuVmtjf1Srq2uoLY2Eitx7UPrih7DReBrWVnYIDQmFjJQU/v744zh3+szV/dBPeo7UkNGnz435fcSE0afQRh4PYWRfHl/5Crz//d/h9bWvwf+BB8ALC8PSln3TJk1qyDamV0le+Sd24KGPi/DDj2rwnkEHypsn8IXHMF52msBR73F4ZY1gkdvf5vEzMTExSRItl+jDo5OTE6shYzAOI9SsREREiJ7O5ueQWdaKws4xtEwtoXF8HvWj86gdIeZsYAbhOY2YmxVywRU5EZMyKyRmp9QevHwZ1CaeRpSbNApizWAadx6POvwOhfWpwBo21xGL7k9HUwuPPfwIVJSV8MknH3NPhs7Oznju6Wfwsx89CF2ynGsWFa9D+5bV15YhxOUsLn78O0hfOIO33n4Xtra28PT0xMcfHcUvfvJTvP3Gm1z6jUCQtDasra2NewrdmN/c3Izs7Gzk5OQgOysL2eQzwccHSb6+GJqYwBwpIDf2S0WbPVtaWq5uk2p5cR7VLcP43LAOj8nW40OzLnxo1wfVsGGUtU1haWFzfSYmJqYbiZoy2ofVxsaGGTIG4zBCDVl4eDj3dEaHE6HTo+MTEjU1NcWloU9x2zQ7RzRP1p3kjAudRz+X5peuTkvSRiFE02xojoiaHjqfLt+5zuwcSSMuwOg0PR4qbl26PbIuXf+a9cTb3zpvY92donlAP7empaLrS9r2PDmm5UVq0Mg5E9HpnWmYmJiYbiRaftHhnOgwUqzJksE4hFDzERYWxhUGO40JExMTE9O9E30QDQwMRGVlpbiE3g4zZAzGAWajyZL2r6K1P0xMTExM90e0L29QUBAqKirEJfR2mCFjMA4wtBnyahyytTUMT40SjRGNX9XQ5Bim5oRcmg2ECzMY2kg3fa1GtkpIP8e476PCiasam5nE+MwUJqhmpzA5N42peSGm52cgnJ/F7MIcZhfnMbc0j4XlRSwSLa0sc/HPqGiHf/p2KIUO6tvc0sJ1vJck2meMhrdgMBiMvUxoaCgzZAzGYYTWkG0dOsknNxL/9tlv8Y2Tf8Y3xfrPE/+HH158Ai19PC5NdlMJvnvmEfwHmb+R5lun/sLp2yeJTvwZD5Dv3zn9ML539lH8F9EPzj+OB6WexM9knsKvLj2L311+CX9ReQ1/03gPT+t/jFdMTuA9q4s45nQF5z01ccXfCNoRtjBP9IBrRjCCCuORUJ2NvOYyVHc1omOIj4HJEcwszGJxaRH9A/1cp/0bQZtlaSf+8vJyrmmAwWAw9hps6CQG45Cy05BRdCPs8O+f/w7fJybqv849xokatBOuypgn5udl4+P4j+N/xPfPPS4yXGQ5TUv1AzLvv8X60YUn8GNiwn4iTY3Y0/il3LN4SOEF/F7xFfxZ5XU8rvkuntL7GC+afIG3LM/hY/tLOO2mCllffagFm8Mo2hG2KT7wyglHWEkSUmvzUNhaibruFnQOd4PW5s0tzmFpeQn9/f3ciwm7hcYgS0xM5M5/N9DatYsXL3L9OySRkpKCc+fOcXHNvgxa4P73f/838vLyxHOuxc3NDb///e9RXV0tnnN9aA3gd7/7XS6gJIPB2N8wQ8ZgHFIkGTLaPPiJwyX8x8n/u2rIvnfuUc5wPaf/Gb535hHRPLEZo5/fPPknrqaMqx07+Rd859RfuFq07539KzFuj+G/L/yNM2c/l3saD8k/jz8ovoyH1d7E37U/wHOGn+N1szP4yFYWJ1yUIe2tA5UgU+hzhswbntlhnCFLqctHYVsV6okh6xrpxej0ODGIC1i8BUNGoc2dxcXFXHPnbqAhOb797W+jtLRUPEcEjXH285//HNra2uI5IuibUzT6P20W3gqN+/bDH/4QRUVFXLMrPXbaoXcrtC8JrdHbaJLdgNYCDgwMYGxsTDwHXEiP733ve/Dz8xPPEUG3TUcgoNtnNYIMxv6AGTIG45AiyZBRaHPgP3Q+wjdP/fmqKZMkasKUgsywvLrC9TPj+n8tzGJmcW6bhIuzovkLZJqKzJsVi/YRmycmcGGFiH7S/mIrS1haXea0vLaCFTqOJtHq+hrWiEmh/21AjQc1KTdrOuh61JDR2D+7gcZOO3r0KJ544gnObFGocaLznn322aumioYRoYZLS0sLVVVVMDIywne+8x34+/tzy2NjY/H1r38dDz74IJSVlbmx6/785z/jkUce4cwThQaH/MlPfnK1YKamj9aYPfXUU1yBTc3hk08+yQ1C3NnZeY0ho7V1v/zlL7k3aOk5fvjhh5xppDWDDAZj78IMGYNxSLmeIaPUCJrxW4UX8cDph68asK1NlP9x4o844aKEVWKUKNQQRZHC5JKcHE4dP4HTJ05yn1RxsXGc8RkeHr4qWjNFg7Pqauvg9MlTOH/2LEyMjVFbW8Mt20g3OjaKmpoamBqbwEBPH4YGBlelr6cLV2cXiaZqeGgInu4esLaygpW5BaIjo0BHF9jgZg0ZhQ5A/rOf/QyqqqrcNG3C/PGPf3w1bhCtrfrVr36Fv/3tb1BQUICsrCzkSH785S9/wcMPP8zFMqOGjBq2wsJCbh1KWVkZ14yZnp7OTbu4uHD7aWxs5Kbfe+89/OMf/+Deht3Jzhoy2nT51a9+FceOHYO8vDy3/wsXLuCBBx7gPhkMxt6FGTIG45ByI0NGSarJwbe55se/XjViVN8+/ReuBm1qdrMPlsIleXz/ge/gVz/7OX7zi1/iD//zO/zvb/+HU1DA9r5XKcnJ+N2vf4Of/vBH+PF//5Bbh0bZ/9mDP8YP/+v7+Nujj6G7u1ucGsjLzcXPf/wT/OC738Mvf/ozLj2d/t63H8A/n/g7erp7xCmBzIwMPPSrX+MnZNt0+3R7P/r+D7ht089333qbi95PKSkpuSlDRqFhQmiNV0BAAP70pz/B1VU0CDqFGjZak6WioiKecy0bTZb5+fniOZuGLC0tjZveacjOnDmD//3f/+UM3U52GjJq+P71X//1urGMGAzG3oUZMgbjkPJlhoxiHOvCvWm5Yca+c+ph/Fb+RdR3t4pTiPpjSZ0/j+9/57v4zc9/gWefehofvPseN4wRrSEbHBgQpwQaGhrx5N+e4IwSNVMC/mZH+PSUVMhJy0BTTZ0Lx7GzDxW/q4sbbomu+/4772J1R41RTlY22f8v8dMfPYgniKlrJ2Zlg/CwMM7MUQN47JNPuXm0lmq3fci2Ii0tja985Sv4/PPPxXM2oR37X3rpJXzrW9/C448/jkcffZSrRaPNkBRa4P7gBz/Y1qmfGrLvf//7Vw3ZRpMlbZKk0P5xUlJSXM3Xr3/9a/zoRz/iatzovmhzJjWIWzv10xcWqKGj6Wgz5+9+9zvOKNImVAaDsXdhhozBOKTsxpBRZLx08B9f/AHfP/MY9/ZkXGWGeIkIapykiSH77re+zdWI+Xr7oLCggDNIRQWFmNlSs8MjBuLpJ/+BH/3XD/CnP/wB+WJjQgcONzc1w39/93v4z69+DbLEmO2krbUVf/3Lw5whozVdO0Nd5GQTQ/YLkSF7/JG/or29XbyEGLLQUPzipz/lDNnnYkPGYDAYewlmyBiMQ8puDRntZP+K0Ql888SfYJ8qObyCrbUNvv+d73FNg9T0UD34g//mmgm9Pb3EqUQ0NjTgmX8+xRkrap5o8yIVXfd733qAa/6UFFeMhnh4+E9/5pou33njTYlpqMF76Je/urq9n5Dt031sNHnSWruNJksGg8HYSzBDxmAcUnZryCidwz0wiXPhYpFdD9pRnoZ56O/r40I+bGhmZntYh42myKXlZdSTwsff1xcR4eEQ8PnXNFNuhb7pSN9EpH21aIf/G6UdGx2Dl4cndLW0oautzfVbo8fHYDAYexVmyBiMQwo1ZLSTOTU6NO7Vl2lhfkHifCamuyHad45em0xM+1m0Jl/S9b1T9C1qOnTSRt/RnTBDxmAcYKgho3GzaGFAa7aYmPaKqBkLCQnhXrygsdboywt7XTze4ZakPDnM4vF4XEgcOvIGvaZpebvzOt8qOsA4HVx8I4zOTpghYzAOMLSAoE9kzJAx7TXRuHY0xEhfX5/4at3b0ObzgqYheKe3wz+Td6jkl8FDSG4XRqfZiBA7oUGkaYgcek3vxpDRANJscHEG4xCyG0NGI9Az3br2cl5uPba9pv1myFZW15BU3gu72GY4JbQcKjnGt8AtqRV9o3NcXlTxxhBb0oOEst5b1tDkwTB3zJAxGIxdcSNDRm/YtMqdNhnR4KMtLS1MN6Hm5mYu+CsdmJzmMy2Y6WDhNBYYfVtU0jr3SnT/BQUF3AsXe9WYMUO2f7TTkFlFNeIVzXS8rZd1S3pLNwvvGmSjsmNzzNb9CjNkDAZjV3yZIaN9d6iBoDfFro421FRWoKysHLUNbejpHyDze7mI+hvq5d6u7OG+C/hd6OjohKCbTgvQ0lCDisoqYkqqUF5Zg/ZOPnp6Nte9RgI+WZ9H1pewbJ+IjgSw1ZDRIaCoIaJviXYT9XR3gde5/RypSWqtr0VFdT34Pb03zqNbFN1HeXk5M2R3EGbI7pwho6Km7E3dTKRU9HLb3K8wQ8ZgMHbF7gxZNYYHuxHqYgHX6Cosr04hyk4fmjqOSC2oAa+5BNFREUjILkBKYiIKKhrRWJmNUC9zXFCwQUM3MWnEVAyPj6MuKxym6n7omR5GTVkREhITkFVcS0wHHzVVZFtkf6W5iQiPSUNFUQxU1R1R29FCjE0p2rsEd8Wc3Kqoqerq6kJmZiZXk0iNA42cT6dpQFq6XLIha0bfwBAEjYVQ+/hFfKHlhPzSenR2taG8qBK1tSUobBWgs8AP8toWaOwa4vJP0jHcSNRs0bFCaU0dPTaq3NxcNDQ0cN+ZIbuzMEN2Zw3Zhl7TyoBHyuaIG/sNZsgYDMau2LUhG+pBhLMxdKxDUZoRBR0lTdi6ukPlshJUDLwxMdMHNwMdqKhrQ0lRGVb+2RgRFEFF1Rb1ApEh6x/sR0VyEIzUfdEuKIauihXSUkKhaxiA/uFWOBrpQ1bmMvwSqzE/O42m3HCcevU9HPn4C6RWdGFooE+i8bifoqaLig4yrqury71NRU0aNTp0uSRD1trRCX51Bs4c/wTS5z/DW+c1kBbvgif+/BL8c5sxMdSLSBcTmNoFor23H329kve9Gw0MDCAhIQH6+vqwsrJCU1MTZ3DoMTNDdmdhhuzuGDKqI8SUGYTUYnXt+nEH9yrMkDEYjF2xO0NWhYH+XlQW5qCgvIkYqz60VBUiLjoauSV1yAh1xPFPP8CTZ5QRnpiDuoYGpIa4w9zaAhEJueiizW7EHPT09qC1rhzZ6aXgd7cgMy0P7Z1dyIryhpmZI4JC09Da1oKEIEcYmjghvaAA6VnF4At4SIiJRFF9GzEnoubQvSZqcKj5oZ9b51+vhow27Q6NjqO3vRbZ2emISslEB5/kSWwa0hJCYG1hDEMDfXhEppO8IgZqyzZvRTSY7oZJpKLfmSG7szBDdvcMGdXr2hmQdy3H1Nwyt4/9AjNkDAZjV3yZIaNNcZWVldxNcesNflPEiAwNYXR0BCOD/RKWH24VFxdfY8hoE+JWc3Q/RPdPBzSnBpIZsjsDM2R315BRvamTiWMW+RAMzXD72Q8wQ8ZgMHbFjQwZFR3zcXR0lDMVTDevsbGxq3lJ85rmp6R090Nbj20vihmy/aN7ZcioaJ8yJU/JhmUvwgwZg8HYFV9myJiY7peYIds/uteGTMW7ktvPfoAZMgaDsSvujiGbxMTEBKa4wod8n5zcsXxT09NCzFy3yUyI2dkZTEtcJhIt7KiEQkkF3TTZ9jR3LHQ/wi8pDDc0LZwh+5V8THQ7s7OzZJ+by2mTn+T9Xyualq5/N7VXmyBvVsyQ7R8xQ3Z9mCFjMBi74m4YssmJcQwP8+CvZwRn7wwMTk5gfKQXzS0t6B+bwhwxWb38NrR19YNXkwRtPQ/UNreje2CMmKcx9As60dzWjeGBDqSll2CEGKtuXgtaeD2YmpnGoKADjQ1tmBgTwN3MFCrKmvCMK8H4HDEjEyMYHh3B5PQcZvuLoaxoC8HUMIKMjRCS0YSp8R40tXZglBzn2MgQOjt56Orp4cJt9A8OgC/oR3d7JTLzmzA23oeWVj7Z1gxGBwVobe/BUE8bUiL8oa5ph2JyDMPjI8iNcoONbz4xQ8NcjDF6jtQI7swXWtimpqYiMTGR61tGA+7eSdFtxsXFIScn50DUeDJDtn/EDNn1YYaMwWDsirtTQzaN+eUxxNs4IDS5AYKKMLz97BFcUJDDhXMyuKyii6SiDixOj6MwyhOXNTzRP86Du6kRrlxShW9KHToq4qCtrAUdfVOoquihtH0E0309aK6pRLyXI1QuncF7n8tCz9Acunqm8HT1gImlJWysLBBdxMMcuZnPDVbg8tkr8AgJR14TH+XRNnjhmbchf1kaFy7KQUrOGEVFSdBQskdJQRi0DIOQHusFdTUdmNgFwMngCpTJ/gODkmCrJw9VQwu42TlDU0MXqpoO4I2MIMzVFOo6ZjDV1cGHr76Ji/KyOH5KCQUdI5jfUctG8zgtLY3rUE9ZmZvCEH8Yq+T7bD8PyfHxqO2Z5JbdKnw+H1lZWdy+aG3eRH8H0rMK0TchxPT4AEqyUtHQNbTrGr37qf1oyBJKe2Ad3QT7uOZDJWpCnYkx6x2d5fKCGbJNmCFjMBi74m4Zstm5CVQQ81FQxSM31ikUx7pDRV0dPtn1GBbUw81UBUqqFohLTiEqxeT0ILKTEhAaFoOKln4MdFYjOjwCEYmF4DUUwFr3MlS0HVBW24p4Rztoq6rA1CEAMXEJiIqMQRkxXNEOKrCILiT7nsXU9AyEw62ICE9H/8Q0Z05mJoeQ4mcBRW1DxBRXICEmDe28OkRF5aKjtRTxKRWor8gmJiAaSZnlyPZ1gbqGPjLKm5Hp4QgNbSMkZGQhLioOnjaWuKKqBOeILNRW5iOrsJ6crw9U1NTgkVaJMbL/6ent+bJhyEQGYwW16REwUvTH2PIiJmZnsL44BV9jOSQ13bop22rIhLPzaM3xwXGly3jvjRPI6phCa6oVrELTSB4tbDu2vaj9ZsgoNE7WMjFm1JwdNq2urYlzAZwpZYZMBDNkDAZjV9wdQybS1sKHfr9RX7Db0zQmJ8YwNjFJ9nGHan7o8W4xVF9WkO5GG4Zso4ZspKUUDmqBoParszAWFg7+GJjevKndCjsNWUumN+QsbWFiHIIpsumaGBNYhqYzQ3aXKGwaxjn7IpyxLcJZu8Oro8a5eEuCmboTYoaMwWAcSO6GIZshRqCnKhpHP5NDCW8SEx05OP/5eaQ0DmB5aZEUOnNcHyvamZ92oJ+ZHERtTTNGJoWYn5sH7cg/NzvLLRd1UJ/mPoUzog7x3DLagV3csX6WHHtjfgy8woowPTfDpZ+ZneMKN1FfrmksLi2hLjsS/rGVmFtaEC2jpotsd4asT49JyBkwIRZmhuFrIoMLRjFYxzxi7VRwQccX0ysr3Hq0Dxw1fnQfc2R/3HeyDdH3a/NjQzsN2crCLIYHJrC8MI22hlIU5uejoKwa43Mr3PJbYZshI6arPcUOb10yR3lpCZp5fATpfw4tn0zME7Mj6Rj3kvajIcusGcA7+qJxGCWZCabbFzNkDAbjQHI3DBk1Te2lCdBQUIWJTyRiPawgr2yErOIapHqb48JpKRjZhMDa3gj29k6wNnGClY09NK4oQvaKLE5euAxldX1YOTjAyDwQQ5MDCHd3hpGWOqQVFHHy7HmoaOjgsoEPusfojXseVak+MHNLxzT5viAcRXaALS6dPQNFy0SUJllDRfUiTp06CR2fRITZXoHclUtQsvCAnYEqpORUoXReGo4RtZhbIOZsuhfeFibQMTKGT2QKnHTloWYRg57mbBjIy+DsJSPExMRD9dQXkJI1RWRACBTPHMf5C8bIr+njjJmkfKF5nJKSAjrO5eLiIjd9J7VETCcNOpuRkcFN031OC2fJvhbEZnMa84tL1/Rt26s6iIbsTTKfDgP0mXk+DENqEZjdicgCPoJzOmEaVo8vLArwmnYGFwBV0vr7UTQvqImitWbaATXwz+QhspCPkNwumEc04KR1IReFnw4kLmn9nTrohowOw1ZdXS1eezvMkDEYBxhaQISFhV29gd8JUUPWnB8GA8twZIbYwcojAt4eTjDRNoa2kj1CvW1xSt4MLvbGkJZWgZ2rGww0dXFZzQb5hSkwNPJGXnYE9A3MoUEMTxQxMWZq6lBU0kJwYjacLeyQVZQBXQ0b1PWOceamKtkNl9QcUVxVjvgQV1w6bobUCA98dsEIThZKcAqKhLOBLFTNHKErI4fY9DQEBIXAVM8QiRXd4JUEQ900GsLlRSxMdcPR2BxJmZkwV9VBYl4StHXMYSKlDo/ASOhcUYGJWxACrGyhqaQIE2tX+FjbQ1VOAd6pNZypk5QvVDS/aXDYu6WNfezc737UQTJkbxCD9YlZHrJqBrEuHo6Rfs4vrUI4v0yM8gqZ3hynsbh5hItIT9fbup39pLeIwXpHPxvhxHDSPmaU5ZU1TMwsYXBiHuPCRSyR6Q3K20ZxwqrwS8/5oBsyV1dX7qFKEsyQMRgHGFpA0JvenTRkVKJYXqKO7XQftIlxhkzTpjJaY0ObCGnTH22KnKPNgHOipkhRnC46X7T+7Ow8d2Pm0pM0NP4X3Ra3Hpne6Oclqgla5LRAt0XWWaDf52naGfH3Ba6ZkzY10nTz3PbpclJIive3cfyifdB+ZKIXAui+hGQ9up3FhXnuOOg+Fon5ok2rou/z4poopjuhg2LIXtHIgElYw1Xz0TkohF9GB/d2okN8Mxcygn7axzbDK60drb1TXDqKTUwTV2O21ZDsB1HTJO9WRszXInceVR1jcE1q5c6Znu+G6DQNm1HaOsKlo9jENnE1ZpK2S3WQDRkth4ODg1FfXy9eezvMkDEYBxhaQNzpGjKm64sWzlw/NJLfd0uifneS9/9lokF06ZBK91rj4+PXHMt+NGTpVf1ck+QrGul4VTMdL6ql4rRNIUamFrjlmTX9V03I9URDSNB4ZpS5hRVcdCzFC2Q7dHv7QS+pp+Fd/Wy0iEO4JJf1fGlsNro8trgba+vrmJpdwkWHEm47krb/gmoqFNzLuW3vB5ghYzAYu4IWEHejhozpWlEjlpSUhKKiIq4fGQ0ieydFt5mbm4vMzMxb/j1LS0vR1dXFDTp+r9Tf3y9xoPP9aMhuxNj0InwzOrjaMEmmZEOOZLlHSjuGJkUmbj8zSoyoT/puzrkFLkktXDPmQYMZMgaDsSsOniGbxszUCCpLKiAYHMfs9DAqSqrQN9iNlGAvWFpYwScyBxNzM2gsTkMdf4RrxhzuaUFxWQumZ+lQTJMoTQ6GlbkFQhOzMEpMwp0I2UHzOD09nTMetJCWlGZDtMl3oo+PEHcHuEVkYHhi5kubQ+k2eTze1bcsJaX5MokMGR89vEYkR8WjrrMPvbwGZGQUooMYtXg/V1g4BaO2YwB9Pd3o7t696HlLmqaGq7y8/MAbMlr7k1jWC/u4JommZEO06TKqQMDFNDsI0FrDL6shs41t4moF1w7IOW+FGTIGg7EraAERepAM2fQMloR8WGgaIK6gHr3tJdBSMUN5TTZ0tL0wtLiOxbFqGMjZoropDyaGbhgS9sNe2xDF/AksTnbAWsMQZT2TmJsYRpegl5iTKjjb2MLCxgthgcaQV9RAYl0VMhLT0d43grbqPNDgtE4WplC6ooiAomoIaf+2Hcd2M4aManJyGjQARqG/Jgz8sjA9M3dDY3inDBlfQAxTcz5ULipAXt0CmXlp0FazRnVnL4YGupHoZg4d82DwR4bQs8Vg3Ui0Foy+zUuHjhocHIRAIIC3tzc33NPAwMChqCHboLJjDM6Jov5TjltMyUb/Ktqhn5q3g0RHvxDe6Zv95jiR73ZEHqltaOmZFqc8eDBDxmAwdsWBNGTTXbDQtURFNynkVwdgqWeLsuosaGt7YoQ4nLGGWKireWB4eQHFwTY4qygFj9hqzC8tYGZ6ACEm2ogo6iS5s4aiYHvIXdaEsUM0yvOCYeKUgOnRWmiqakBTnWy3fQhliZ5QuULS2KdCON0KfS0LVHSNYk7C0Em7NWT0BYIBYiLVNYxQJRjH8uKX/z53zpD1QNCYDVUlS9TwmmGv8imOfEpMKjGhpa3dEFRG44qGLmo6h9HXK9mASRI1ZU1NTTA0NISfnx8Xj43mxWGpIdsJjehPm+ho/7Ix+sbhMh1E62BDbebC0ipm6Jul5POA+U6JMEPGYDB2BS0gDlaTJdUkRkfHMDG5+Z2GhBjsE6C9rQ2C/tEthogsHx7lIvNvrE/fyhwb7EF7RycGxycwTtYfHRvngshOjPSjs6sbk9OzEE6OQNDViYHBMTTmhUHXxA+8/gGMT9BAttcWvDdjyKiGB3vR1cXj+ob1DpJjlJBmq+6UIaN9yLq7BWRbnRB096CHfu/sRA8xULzmetTUNaO7p5+ch2TjdbO6kSGjL5zQ+ZS1tTUmpn0lGsqEXtP0AYRe08yQMRiM60KNipeXF9fhXFIBwbQ7cWNlikcOuJ5oYZucnMwFbx0dHcXQ0NAdFd1mbW3ttsCwNyN6s6BNiPT42ohxvVfq6OhAYWEhZ862GjIqajLpPHpsTEz7Vbt5AKNihozBOMTQwuLg1ZDtXdG4Z9T83i3RWqXdFv6SRM0PXf9+iF6Lko6JiemwiBkyBuMQQ2vIfHx8mCFjYmJius9ihozBOMSwGjImJiamvSFmyBiMQww1ZOHh4dcYMjqfiWmnaER9Sf3X7oZGRka2XZNMTAdd98WQDQ8Po7GxEZ2dndxbQUw3L9oZVtJ8phuLXnO00zLtSEzfgjns0JvsTkNG522EI6Axoq6qvx/9/Vum76BoCAQam2rnfBoq4W7t88tE84CKxs3anE+PR6wtafeK6BuSkuZvy8ON49+RrzvPh6bZOk1FO97Ta+VeQPOdDuW09YbFxHSQdc8NGX0NVENDA7/4xS+gqqoKS0tLmJmZMe1SFhYWuHjxIo4cOQITExNuWlI6pmtlbm7OXW9vvfUWHnroIW4Im8MOHUfQzs6O6xC+UShQQ0bN2MbNkL5BODXah+LMFCSlpqO1ewDCL3mj8EYSTk+il98Ffu8wpsUDeNM3BOkNn37n0gin0N1ag/TkRKSkF4E/SNe7+U7fNOL99d9+lByegooex0ZNDf1O82BydBBleSlITktDWloKMopqMDpBl127/u5FjmFqFB3tPAyOkvym+6JvFUpKR+Zzg6HfIB+ogdw+j2yP/HZVVfUYnpqBcGIQlQXZSExMQn4lHZmADtA+jcmhblRWN2KUpKH51c+rR3JSEiqau8hy0UsCNB01SfQYttJeHg7Z8zoICXaHpo4/GhpqEBfiiNOvnICZazAKslNgqmYAT19/WJgawT2tAbuJuMUMGdNh030xZDo6Onj++ee5p2LGzVNSUgIbG5trCkbG7qARwh999FFyk6oSzzm80EIgKCjomhqyDUMmnJkBv6kFhvpuGFpcxYJwEu2d3Rgd6UNRij9cg2JQ18VHYXoi/D1d4B2WiyGyXm1eGFz9QlHewUdJbhoCSbqs1Dh4O7siPqMYYV4u8I2rxNziHLe/7YZMiOW5IfjaWiOhpBPNJWFk/yHg8fLg4WyHuLJaNFeWoaq5A/XFpWjr5aMisxw9fa1ICfeAV2wWeN0dSEuKgPalD/CRrD3KqgpJQReBtJRUhHm7wSc4FXX11UhKykBmahJ83Z3hF1WE4UlqUK41ZKJ8mcE6llHg442gEHrtrBIzEgd7B0dkNTSjsboQgQGRyMxJQ1iAI2x8wpGZX4TyOh6mJ3pRTAxcX28LUiLJMcZkoHOEGs9ZLE60wkLfFsVtQ1ic6UdmcjqycrKJwfFDUHwywkKiUFhDzGm0Pz5/602YhxWhozoLzo5eyC8nhmmLqdxuyKaJ0Z5ERlgg3Mn5+YYWYqK3CJrafpghRz/RngZ1BWcML00jOdAHLq5OCEuoxEh3ITQvqaOhbwLDPQMYGpu4mieSDBm/MhKfvfkx5NR1EVTSwpmttfk+eCo6o214EDFuDghNaeHSLk61wFTGBq3jXz5OIzNkTIdN98WQ6erq4rnnnuMKD8bNQ2MFWVtbM0N2i9C4W8yQiaBvWdKghV9myAz03TGwSG6oo60wVlWHmuw5fHziClw9XGBnZQplbQ8MzU4i0dcBqjIXcfToRTh4uMLBygyqOs6oa2pCoJERrO2sce6sNBQ1DBCYXHNjQ2ZjgbC0GkzPL2KCnwtVNWdMLQzB3sKaGKlwaGgpw8zQGmrSl2EWHQnj08dwQd0MTvZ2cLQxgrZVPEoyAuEdXYgIN1skVrQix8sKFpauULt0EZe1DKCrpQ81wwDMrgvha2mKhLIuzM+JQjDsNGScwVmaRDoxLr5hFeA3xEOLrrvSCxs9TahoWiA9Lx82BvZo6h1BYbw3VJU0YOORi5nJJlgbGkHus09xUcUItjaWCIwrxsTcEpaoISPrVHUTm7QsgL2xMRRVTZFXXggLY3dUVGfCSEMP2tpGUNO0RpWgH/mRnjA314W+WTj6yG+0Mc7lVkMmnJlDT2MSFGSViWm0gsxZBSQVJJHy1xd0oJrx1mToqHqisjYe8jIq5JjMIHNBEdnN3RiaFGJpTgAdBQ0kVnVjQZwnkgxZZ20aPPzzuSjsG6wuDCDY2BetQ3PAyjACrE2gJK+MS1q2KOoYEae6McyQMR023TdDRmvIaOGxtkqeuheWDtzYXXcTkSGzwYxwCu0NJYgKD+F+xJCwCGSX1mBqfglYmkFdUSZCgwIRHBKCsPBwbiy5oMBARMSmoWtIPHbY+gqGutuRnhjDbSMuJRO8vtFd/x5zk/3ISYlCCNlHcHAQohJS0dw1gNU93D2LGbJN6E1251uWdN7WJsspIbkZTwygKC0RqQWlaOZ1Y2x8Am01+UjILAB/aBidPAHGpybQw+/CwPAEBM3lSEzLRnv/MPidfIxMTmOgrQ4ZiQnIr6hDG68TPf0j3L6ormmynJ5Ad1cXF6GeS0OOYXKwDRmpyajjDZLjnUF3RyMGRibQ28tH3/AkFmYmUFmQipSiGvSPDKKjk5zDuAAVeYWob+3g0kwNCpCXkoDM/DK08LrQ0d5BjqUHk9OTEJBj6h8av3pM1xoykjfkb26Az4egZxizc7MY5tciOSWd+5vp7+Gjl+xDOMxHcUYsLEwM4BVZgrbGYqSm5qO+UUC2MYaqwlSkFlZhkJge2vwoFNK8LEVSfBziklNQWtUIHjm2waEBLl+HyCc9znYeH93t1Sgtb0Yfvw2ZyeRvrWeElAOSa8hozVl3Gw8Do6JzGh8dQHtrGyoLsxEXG4/8ynbMzAshaGvF4Dg5bpJmdLAPnV09aKsuQkx8EhrI3/IsMXzc9shySYbsbsEMGdNh030yZHp44bmnUZjkg2NvPIZ///r3IKfnhPLaFszR0XQZN4QaMht7B0yOtELl6FP42jcexCV9J4T4OuKFv/wSX/3OL6Dvm4z68iIkxEXDQu0UfvC1f8cTb5yCb2gUklJzuSfg0lhn/N+DD+AHDz0BbQt3RMdEw1xDGr/67tfwoz+8gMQKnniP16ch3RMPfetf8bu/fwDPkHCYqJzBd//9/+H3R06jvl/IpZmbGkF1aR6SEuORlVeC7qEJUL82NSRATkYWGnh93NP14uwEygpyUF7fjgWaYGUB7eRGlVlciYlZYjIJE2Sdwpx0JJIbV2UDD3NLot4oU0N8lBSUoZPc/MuLclFS1YaFFcmukBmyTWgNma+v7zZDRk0In5gOapDoTfFeiBpA2mFc0rL7pY2xFml+SFp+Qw0MYnhkFKMjw5KX3yXR303S/Dslmh/0WrkX0P3RFwt2HgMT00EQLV9p2bInDNnzxJBlRLnh6CuP4uvf/G9cULdEVkk1Zpgh+1I2DNnUSBvUPnkK3/qv38M3oxEzkwKoHX8Z//af34OiWzKWxZVcNUlO+NW3v4WPFB0wviyaN95ehLce/SW+9z/PI7d1SDSTYw35YWb4r6/8C46cNceg8MZVXQ0ZXvjtt/8dT3+kCf7kHGqzgvCnH/8HfvLkR6ju7EeCnSy+/80H8Mpn8ggIDoTKuXfwja99DZ+puKK1sQQfPvYz/PzvH6KcP478ICP84N+/gq/98BFEFLWjty4Fj//yu3jlrCGGxsfgqPA+vv+DX0BKzRQ+7rY4Qo7/wUfeQkH7COqTXfDLb/wbvv2TP0FR1xrJmRWYXZR8MTFDtgmt9dhaQ0YNGi0oGAwGg3H3WF1d5R5E778ho536X3gZA7wqGMm/jQe+/xCC8r68NoYhYqsh0/z8eXz1X7+O//nzY3jxlTcgr2WB4paeLW8xraNabMg+3GLIhPwyHH3yN/jmgw8jqowvmklZX0CMrRy+9pWv4nNtb0yI01+Pxgxv/PG7/45vE6P0xFPP4t2PT8I5LBXDcyuYHW7D548+hB8/8ipyO0W1ZWNd1fjg77/EQ//8EM39E8gNMcOD3/kvnFFUxUdHXsLbn53CB68+gVc+lceVYy/jZ398DnFVgxgRlODZP/8UX3/gh/j708/jxRdfwEsvv4z3PruMwqZe1CQ645cPfA8yVn4Q1aVdH2bINmGGjMFgMO49e8uQPf8Chvt4iLZXxve+8VX8/Pd/haqZK/pZP/UvZashUzn6D3zr+79HUE6beOlOiCFLcMAvvvGf+EDBHmNb3AqvMhFv//MP+OYDP8DjTxMz9PabePT/foPv/NdPcVbXFUPCL7M2oibLX33zX/HsJzro39mSsb6Mgkg7/PmnP8CPf/1nvPr6a/jzQz/Bg79+FM7RJaD1V0vkHBTJOXzlK1/Bg398HlnNg8gPMiPH+xV85V8ewAWTACzQmr7VOcQ4qeHnP/ov/M/Df8fb732Al59+Am8fl0PT4DTq4h3w0299G+dNvPBl728xQ7YJM2QMBoNx79k7hmzHW5aLc0IuAvTs/JdUxzA4RJ36rbnOtvTtp/GJKSxdp78UZXV5AZMT4xDOLnB9t3aysrSACZL/o2MkzdzC1bel1tdWwGsoRnR0JCKjohC1RRGR0SiubsP8wgKmJul68+S3Fa+4g/X1NcwKp67Z/gbLi/OYoMtmyDbINN3v9NSE5PNaW8XM9CQXP2uapF8Vb2x1aZ47x9n5xWu2vxNmyDa5PUO2iv7WKiTGxiI9rxbC5UW0lWcgLikFqamJSM6rxMTCIngV2YhPzycPW1sM/voC2quLEBcTi+yyVsx/2Y+2C9ZX5tDNa8c8Vz28jtHhQYxOf3l4BQaDwbjX7ClD9swzz6C1tZW7IdA3aZh2J5pfWVlZXFBY2jGQ/oiS0t2+JjE5PoqmiiwEBQYgICAQgYGb8g8IQnp+DUbGSLpJSevvTc0QE+vs7MwMmRh6PUVGRu7KkNGRDTbEme+1EXhYOaGqsQ+Vqb6ws87g0rVlJMHPJhvz831wVDVCWe88mTuLUBcruCe3cmmWpptgae6L/vFVrIxWw0zTHZ09fGREucM7uRBTS3OozgiFs3s86mprUFLDx1hfCTxdLGEbmoaquiqkR4fAytod5V2i5nBqwjKDXRCZ146lySZYmXqgo6UCvvb2CE6sRHd3G+LIOib2vugcGEZVfADs7X1Q0T6A2pJchPq4wj04HTGeenjrM0MMzYseBraeNxMTE9PN6HrsGUOmp6eHxx57DAkJCdxNsby8nGmXqqys5Gp45OXluUjzdFpSOibJotcbHSni4Ycf5vLusEMLAX9//y81ZHQ+TUP/fmkhc9WQWdohv6obSyubvRab02LgYZOJ2fluYsgMUNZH+yHMIIiYKc+UTUNmZRGAgfE1LI/XwdnAHArHT0LVzAV+Pl6ITctGSrQPLE2sYGFhDVMzC2gbB2B+fRLh3i4w0DVGVJ4AcyMF0DONIHZPzPoYfC20oahnjqrebsSYW8A3MBiKsgrQNzNHaHIlksK8ERgSBEdDJwR5WuKcrBb0TdzRO7OMymR/6BuYwc23TLxBZsiYmJhuXrSspCOg0IoASezZJkvGzXG1yZIFhr0lWJPlJrttsqTzFxZ2NP+tL2NkaBhzC9vfZl2YnsDo8JS46XgR/IZy5JZUY2hrl4T1JQiaa5CbTcOcdHH9BNdXFtBSU4SSBh7mSWE12t6Ikoo6jJB9j4/PoCknHpqXpfCyoimKW/ognF3G6vIMBgYntzXFz0+PoKdvTPR9pAdl+XmorG/HwPAQxqfmuJpfLmhqfSWKikvRKqChFUaxtLqO2akxjI4Nob2W7JcYNAaDwbhVaJl5s4aMxvRsamoSp9oOM2R7EGbIbg9myDa5LUPGYDAYjOtys4aM1qjRuJClpaXiVNu5e4bs+efR39eNEV4jIoMDEJGcjYFpyW/1LQrHkJcYg4CQCNTw+iV2TD9MbBqyGYx0NiM2JAjhCenom1zA7GgnCkqKMSy8/Zvn6tIUitIS4B8UjvJm/oHJd2bINrkVQ7a8vIy8vDzU1NQwMTExMRHRLjB0nGnaXLnBrRgyd3d3ZGZmilNt5y4ZMnHYi/52BOir4KS0LQRjc9e/4a+TExvrgKbiMVywCsbMZneVQwkX9sLGFjPT4wgz18axk0ZoHRB1bG5Md8IL77+H1IZ+bnqDgYYMfPTyc7AMzbkao2ymKxdHHv4VXvxMczMcxtosgs3k8NbnShBMk5RzQ7DQOYlPdFxF4ScOAMyQbUINWVhY2E0ZsqWlJe4JjtZw0+j6ktWDfrKdvt5r04gi4PeS/fSjZ8cySRLs2BZdv7dHctrr6XrHQtXT24eh4SH09/eR47p2OVVvXz+GhgbF++0RHQNZb3CgD92Ca9NviB77wOAgty59Cae/r5cUwjRC9zCGyT4H+/vRS6PRb4wGsIs8EXSTvBvcTNdDjoUW7HQbA3R7NzhP7nglLLuj6unjfluJy64jmpe9N7yebiz6+24/d5rvAyS/6XavTX83RH/HAXIN3eh6oNp5PTMdDHV1daGiooIzWhvciiGjfXrpdiRxdw1ZXzuCDNVw9pIzhsUua0xQBzsDJXxy9BNIq+ijoEkg6osy2wcD9VOQsglhhmyLIQu31MXJcxboHl/kljVmOOPljz5EVtswMbFtMNWQhbFrNOaJa4+yVcZzb59GXS8dx3IeXsbyOPrpMbz43GuwixRVkfbXpeCdV47AK1XcqXB5Ag5G5/GZnjszZAeQW6kh22rIevt60N7ShOb2Tu57VycPTY0t6BE0w9XUCF5xJRgYouahC138Hgx118FS1whBkeHQ0TBHZnkdOnhd3M2Mz2tDfUMTuojh4IwR3T65aQnaymGmoYOgtEpyc21BXGQMiqubyTZ7uGPgd3YRsyFAS2M9Wjrod9GNrq+3G63NTSQND+6m+vCMykNLewcE5ObP72hFfV09OgVdiHczh66hG8z1dRGYWkXOnxozsu9uPjmXRvT0dyLEUh8GttHoGRlBZ3UqVBTNkZDgDzVtDzTwOtDRSfZHzFZHaxMam9vQTb5TYzLcWw8rXUPEFDaiKNoDegZB6BrtQZqfPbTVPNDS2wp3dUVYemeiq6kEeopK8MmsxdA1xonkSTcPjU0d6O/Ih7KCCfKq67n91pfnIdjLFgpSFvDzJudiE4MeYti4PCAFfntLI/l9+KjO9IWidgD4vZ3cubd28CHg88nvIiDbFuW5gNxU+FsMBc2Hrs5WNDW3k2k++GReb7eArNOJLh79rZvQ3kX2Q4wIr62Z7KcLDcXRUFF3QGVzCzk+AcmHbrS3tZHvfLST/GkVXyt87lppIvvjITMpGUVVjWghx9rS0g4B2W9nRzPqyLUkoNcAv4vMbwWPHKvo2Hq2/L4d8CC/r6VLIDKL6smx9KK9NguqlzTgGRKL0rpWcl7taCDb6iK/ST/Zd2tzAxpb26+eKzXYXfSaIMfD6xKQ64z89g0NaOXxybJutDU1oL6eXJsCciwCPjmWZpJ/nVz+9JB5gwPkNw12gL5VCJrJ9dBJrvW+Pnp8DWhq45Hrm1xT/HZyfTdjoK8FNrr6CMmo4h4CNvKaaW+L/tadnZ2ora3lrheujCCftHZMIBBww5YdIENG68dWEeGkixdeOwq/+FwMT8xgdU3kAtaZIbvKjQxZS7YHXnzlSbz9zhv48PQVlLQPcvMpsyNNuPD2s1D3SIWgNgVffHEW6XV8JHvq4o0PpdA+OgEv3TM4ruyIqY1xl5aYITvI3I4ho7U5lqb+iC2sQk6EA2RkFXGFhq8Q1MJKVRlK6kawM7eAkZkhDEwsEF3QismhJtibWiMmOQ6aVwxQQAxYlLMF1OVkcOTF1/D58Y/x8SllFLb2o68pAypXjNDQ1QoXS2NckrsMJ89Q2JlaITIuHHr6JrA30YVTaDDk3ngVb392HO+/+Q5swvMwPD6MgjBHnJc7AwM9Z+irqcA5uhRteX5Q0vFEbpwnLl84gxePfARVHX14hKTCzdIMUXkNXG1WW0U8rlwxQ0dfKyy1VYnB0INXbBmGx0bQVZ8JLS1HZKUF4bKyM7lJ18BaSwuKZ8nDzWvv47OP34esrjs6BsYw1tcIaw1FqBrYIiw5E01dvRga6UdBhBfMDMPA4+VB+ZwuiugA55PDSHI1gx4xfr3jY+isyYLa5YvwiC/D2JgAHjryOKesBCdLB0hL66KMmMtwW0OoqGhAQ10TWhahSItygZlbKvqHh4j5rYX+ZSUkl7ejj5ilBF8bqBoHICfGHfLnTuH5176Au6czdA20oXnhOGSVTaBv70WOUVTTRGvUupqLoCN9AnKaxvBzC4KJviqsHe2gpq4BFV1v8LsqYa6qBkVFNQQllWOYGJmsYGdIK9iijV8PF30tyEopwjsoGjYG+kgqa0BKsD2uKFzBZW0vYrQqYaGmBtlLmogtbkVdkhfUjTwQaK2MF557E18c+wRnzp/DyTO6KGnq4moYac1gPzH5+aGOOCdLf18nmBgaQEODnAeRsp4begfqoaWsBlV1bahdUYS+Syp6G5KgJKMCJWVtlLR1ItbDCvZBBeSG2YtQR0PYh2SDV5NE8lwDJ94+gnc+O4YP3/8MTsHR5HgMcYz8ru8fk8Jlct1m5hfDy1IJOspXcPqCMswsLWBgaAgdywh0t+bBUE0b0kffxWvvfYxPP/4YCgqyeO3pV/DpiS9wjGz3rKw2onJqmSHbZ6IGjBoy2mXIwcEBjo6OXPguztAfuBqy9RXMkQNaXVvBWH8TtM+9j3dOaEAwuQLM9zNDJubGNWQuOPLpx/APj4D0x+/gtKYD+oUbb4utojreCe+Qm9f7nxzFZVMfTBOTtTDYCMUTH+DTTz/Aax+eRl7zlhsyM2QHmtsxZLQZr6MyAXqKp6Bg6I6ikkz4B6eTG3kLwv18yc0+EHlVdfA0k4F1FHnAok12gwKkB1nBQNcMzv4xaObxkBEbgdScEkR7GOD0RTm4JBRDQAo4WlNVFOsKmfPHoahrSH43fyRnFyI6OBT5NR2ozw6BmV0weAMjaMqPghIxDvIWXqhso01Y/WgtzoTehbPQsHJFaEAwMkqa0VadDu/gNKR6O0H21ElIKxnDMyAAcVnlyI+yhra+J9q4psVuFMRa49yZs3AIS0NmYhRJU02OfwC9xHD6GKvDzMYFvhHZpDBuQoh/OIpL8mGvLYezygZIKG/lBsYe6GlFVFAIcipauBo0Wqj3kfOqzklCKDkOPjFO/JYK2GrI4/h5BbgnlKCbGKGrzZHkKZx+9g/2Ic/fDTJnLsI1KJTkRRRaBXxkxobB29sPvj4+8A7NQmN1NDTldJDf0oU+sv/28lRoXjqJ87IGiIqLgH9YBlI8iXkm535ByRy5xBAneFggsagFSZE+iClugaA5E+bKrmgmx9bX1YYQY22yvhJSKtqQEWwMZVsfNFTmwC80kxxnA4L8IlFanAsrDWmcuagB/9Aw+AWRh76eNsQGB8LVzRdpxc3EYCZA5/IpKBl7oaAgBQFk/d6eRoT5+cPdOwRJscG4fO4YTp5XRGJeMXwtlHFKTg2h6Rnw8YpE20A3Elwd4RuWh/6RIbQWZZDf9xz3+0YEh8DHxxcxacVI8DLE+fMnoWVqiwD/QPh4k/PKqCZGqQhevgmoKgiDwtnj+Pv7n8AmphyjZFvdrSXEVMvhjaPv4ANtPzQUREHhwimoOoWiuqoaTqpXyDaloGXpBi+/CNQSA12TFQLPwATUFKfDJTIFZbmJCIktRE9nJfz84lBJ5hsonoOUnh0KG3nEqJLr6fwF2IYnIoz8htnlTVevCab9Jfp3Sf++N/4+qQ6MITuv4IaROXq3X0ZNYTx01BQgJS0HYwcvNItfX8fCAIw0zzBDRthpyE5fsEbfpMh0DTTlwMrZBc0DtFlyCfmRnjCyckPnqOiNzPUlIeJcDHBJ3Rw1giluHqW1OBlXLlyAHym4tr3svzIFJ9OL+JwZsgMJNVr0rZ5bMWS0MKFPhlz/H+7zWnHV+sS4baa9sfokzdvtuiTdNevfYF1J2925Pr1hbp3e1PW2S47huuvcWJLOfad2kxfX7v/aY7rxdoiRJIZ267w+er7cb0mb/G7j3Mm6NzxPunzLNnampTdBWqt0dd51juVG57dxE+0j1+XAlnSiG22fuC8anXf9bexeO873BsfFtL9Fmy1px/7bNWR+fn4oK9uMg7iVu2LIdHR08MILL2JstBfp7mZ47h8vQcHUDV3XGcl6frIfHvqKePr556Htn/6lg0cfdKh7trd3wPzsNHL9bPHik89DhjyFtYzsHEzy9lieH4W/mTaeff5ZKDhGbBmwfH9DL3gamLi6ulo85/ByKzVk9G+YpqXDVzExMTExjWF0dBRC4caoISJuxZAFBQVx/dIkcccNGX0lVEtLC9/61rfw+9//Hn999FE8/rfH8fjjj+GRRx7hIqhfIzKf3kD/9vjjePSvf5Wc5pCI5tFvf/tb/PjHP+am//roYyTvSP6R/PnrI5LXuWWRfT0qzvfHHj0Y+U7z78EHH8RvfvMb5Ofni6/Kw8utGDIGg8FgfDn7ooaMxiF74YUXuOpnxs1DhwCytbVlgWFvER8fH1ZDJoYZMgaDwbg73Iohuw99yFik/tuB9iFjkfpvHdaHbBNmyBgMBuPuwAzZIYAZstuDGbJNqCGLjIxkhozBYDDuMMyQHRBmRjthrXURR958D6dPn8Sbr72KUyqW6JlaQmV52aE3ZOsLE0j2MYO0lBQunjuDV579B149Koey9hFu+ZKwHy5G8jjyxrs4feYM3nnzCD6/ZAT+xCJ8fX2YIRNDCwFaAHyZIaPLhoaGuI6rTExMTExfLlpm0rJTEsyQ7RcWJ2Gj/BnePGOI8RXRrIWhZsh/+jJkzf2QXVoNOxtrzMzMiBYyMNBSgNeeeQRaztFkahluWl/g5WNaGBRX6qxN90DjxBGc0nWDpasvnnj8MWbICLttsmQwGAzGneN6huw+jGXJDNmNWJrshuJnL+ITXU+siGN/rQu7oS/zDo6p2SM5vxz2tjbMkInprc7Axy8/BylDb0zQ+LiLw9A8/jI+VLXH4sYAqYujsFL5CO9fMoOBrQf+/rfHmSEj0EIgJCSEGTIGg8G4h1zPkAUGBl73hTNmyO4Hq3MINL2If7z6OSr6RaarszQW7774LKxDc1FaVQ0ba1pDdrj7kA13lELj7Mc4d8UUvNGt/ZtWEGN/GU88/yEKu0Tt9wP1mfjopadg7JsBV29/PP4Ya7Kk0Bqy0NBQZsgYDAbjHiLJkNE+Z7Q7Ei2TJcEM2f1idRFNpakw1lKElLQsTGw9UdspulGWlJQc+j5kS9ND8Lc0wPnzFyAnJwdZGWmcO3sRVm4RGJmh7bwraK/OhrmuKqSkZKFv4YLKtl5uXW/Wqf8qzJAxGAzGvUeSIaPlcHBwMOrr68WptnNXDBmN1P/888+zOGS3CA0aZ2Njw96yvEVoHDJmyETcqiFbEI6htbEejc1dmFlagXC4Cw2NjWhra0FDczvG59cwN96LhoYWYpBF46xusL48j57WJjTxuzG3do/G41pbJuc3i40W7JthfWWe5MkgZuhAIuurmBwdxszi7satWF1ZJn+nc7jVs1xZXsLs/Lx4isFgHBT2jCHT19fnIqWrqKjAwsICpqamTLsUzS8pKSm8/vrrMDY2hrm5ucR0TNfKzMyMy7/33nsPf/zjH68bDfkwcWuGbAnpoV6IS+/CdF8+jBR9QBvWJzur4KIYCCFZnmhlCv9UWqisIyvcEYb+xdyaI815MDd1RvcCMRsTE+jm9WN0sBGJ8fFo7B/B+EgPKgtzEJeYi37hEkYF1UhMyoOgdwhd/CGsri9joLcHfEEnSovzkVNZg/LiUtTy6du106gpTkZ6RROmF6ZQW12BnKIGcAOKTdVCR9cHk/Q7YWGSh5SEKJR1kHNdm0NFXiqyi9qxOC9EeW4KcorJd7HnEvYVQeqTC/DJLcdgbThef/80EvM70VuXj/j4DLQPTKKH14zM5FhkVzVfHQt2bbEfHsaOqOqmb1ktgd/QhunFRYx2d6OltR2VRdmIT8tBT38VFM5IIaJIgCUhH2lJsajm94HXWocW/jCyAz2QXscXbZTBYBwI9lQNGY3Uz5pGbg1qJFik/luHDqbNashEUEMWFhZ2k4ZsGRkhLnD2TEfP0MhV4zLeWQYHpQBieqYQpGeM5GpRE3FdRgB07VK474LqNNg6hBHrJKKrJgkGpuFYXBuEm70VNDTNkF7ehz5eBqwcw5AQ6gJLaxu42jlA2yIGS+sTCPFwgoGOKRKKa+Hl5InS1ho4WDtB7finOKtsAHMjE9jZmELHIhHil5TJidbB0DCQM44Q1kNb0xnz5DxCna0REpsMLxcTmBp7ICUrHe5OxjAycEe1ePD9KUEBTC3DkGSvCjl9KwR6+yEwLBZBdvYwMdLAKSkVGJp6g9c/icIkH7iGiq6r2bZ0mHoFY1BcwdVRlkQeoAxg6xmC1MQw+ITWYmG2HiYGxjCwCEVjWzmMDH0gXBqHv4c9dLRNEJXHx2iZF0zCCg7MWLIMBmMPGTLWh+z2YIFhbw8WGHYTashuPuzFGgYFPHQPbB9Id2lmDO01XeLB/5fRXpoKT88AFHUObmuyWxgWICnABz7ByeieXsBEbxkC/ANR2zWM/u4uDIzNYW56AG1kvb66EoQEhKJtZAa9Ddnw94tEbm4Nmptb0T8yAV57J8anxsk0H3NL08iJ90dAcgEGxgfQ1Nq/2US5JkRBQgQ83d3gHZOFnu46hAd6o6BhkByqEIWRIYjMLINQOE2+ByEqsxyzYge0PDuMpqYe8bZW0S/oRN/AKOoz4shxhyKrMBfmepqwd3BBUlHLpglcW0BekBviixvQQfJlYW0R7VXV6J+YRkWuP9RVdOEfkYS+yXn01uQgt7Qd06NNCAv0Q1FTP4YHe9BD8jnY3QONvRsWlsFgHAQkGTL6lqWrqysyMtLFqbbDDNkehBmy24MZsk1uzZARr7G2hqWlJSwvLzMtr3D5sbJy7bKVlVVS8K5cM58WxmsS5l+jFbLtVbJtScv2kei1QvOIhurh8/kQCAS7Ek1LA2wyGAeN69eQhaKxsUWcajvMkN1FJvrb4W6ujn/8+bd45JWPUdO70cMFmBpog5Hiabz5/qeQlZXC+2+9ii8UjNA5uoCKChapf21+HIneprgkLw+FSzJ455Wn8ep751DYJDITC+PdsNG8iDffOwpZORl8+O4RfHRRG20j8yxS/xZuxZDR644OtyQUCjnRm+zMDPlOtiUU0u+bmp7eTEOX0/1t18b6IklKc/11JUu4dXtCyWl2ih6jpPmSdDNp94ru9zHT3yI5OZnrbkH7z/Gb89BW6oG2Ek90VPhAUBdCFApBfRgG+a0Y6h9Bb28vZ8jY3ynjICK5hmwOgYHBqKlhTZb3lrUVjI8OY2xmFlnuhnjpyIco5Y9xi+iwQNZKn+Cts8ZXI/UvDrfg8mevQNqMReqXRH9LPo48/TC0XWLJ1DJcNT/HK8e1MSR+wW99ugdap2ikfldYurBI/RvQm+WtGLKExCT6DbGO+jhz+jwU1GxQ2jGEdH89nD5xHJ9/dhwqdv6oaaiCvboiZJS1EJhVt9mcJ0Y4WAVt6YuQuSSHixdVEVHULV4iQtjWADNtfZT27vJaX+2HreplSMnKQeqcDOwia8QLbsDqGCID4jAg3Hl01zI9UIeQ0IJrzuNOs7oyDb5gCMs3+VrorHAMI+PcawxXWRd2wN8/XfRyw30kJycH5eXlaGrmETPmgsVRHWDeEtN9uujJlQbaNLHWqgftqGfwSODvkVQTj+6ubvZ3yjiQMEO2J1lDuoseXnj1Q5SJDdnyZA+UPn8JH2t7YnlLpH492XdwTN0ByfkVLFL/FtqKYvHBy89D0ToUU/ROuTgCrZMv4wMVOyxcjdQ/Io7Ubw4DOxapf4NbNWSJnCGbgKu2IpRVDaBjYoCITB63vDUjHj522ZiYrIOhkhMGZumPsIa8IE84exZwaTYY6cqGzBcysLC2hb6JLgIji1Ge6ApNzctQIfPkPjuKkxeN4OThi8qOcQga0uEVmAgfA1Wcv6CG8Phq5ESYQ1XjMhTtIjA03gr1c7IwMreFhZUubFyS0VIaCQPtS5DTM0Nu6yg6c4OgJncJ6pahCHAyx2V5Gbx/2ghV5TEw0joHaTV1JPGIsamMhyYxipcNA1HfkA9bw7OQlzuPM8YRqE73hJqaPNRsvRAe7AGpsyoISanZ7Hi/LERmoCZUNGXxhao1svJy4GWliEuaevCOjoWJqgY01FQgr2SDsrpaBDmo4pKaGlwi4mBDykcFeSlctoxEWboPtBQv4bKULlLKRG9atiX5wj4oG8OtaTAwsoHmZV1oqCvhsp0dbLRO4x1pJ/DbMmCme4EYYVWE5yfBzDgY23v83XuuGrIWHlpLXDDVpYb5QSNMdumiOfkk/PM+g3zlaSinyuOpgL/hN/a/RktbM2qqd2GqGYx9BjNkewyaF2urS0h3JobsyAco7RoWL5hHqIUs/vnixyjopCZtDU15YXj7+WdgH1GAUlJAcZH6D3kfsr7GPCgcexfnVSzRMTTDXeArq/Tmv4p4J2X8/Zl3kdUyyKXlVyTh/Rf+CTNyI3PzZZH6N7gtQ7Y2DGdze1S1iEZD2KAxJQJO5inkql1EooMpbDyTUFmQBl1tK+QJtl+zfa2ZMLaM4YxMf3MOjHWtYax8Bb5RcYhOSYWnox2C06qQ7OQG58BMpIY6wNQhBCl+QXC2MIK2nhE05a4gMj0V/tFZ6OuvgZ6uN0bpBudbYaRuDTvty7DzjkZiRjLSMuOhdVwPaanRkDqvAi0jWxRV1MDexB6eTsZwD4tBQrAdTP1DYXlBCxHJsVCS04KDmy3sXH2QGeMAOQ0rOGhdgUdkAuJTk+Dt6giPkErufDaYJ8bQTl8LKYWpsDW3JMdqAiNDa8RlZyImKhh6Rv4YFY4jKsALDubmMNQ2QVxOBuLiImBg6I2qxnyYm7vB3lgHkUl5yAqPQ25JByZHJrC4so58Zym8ImOBvuEWaMkaI7uiCLbWJnBwJufrmoZccpyOgZHIjHKGnq09dPUDrr7Zer/Yashaip0x3KiE0XoNFCYdh3TOO/ii7Gn8I/nH+FXkA/i6/f+DYvgVdHV2obpK8jAyDMZ+hhmyvcT6Mury4qAkLwc5OVnIyMpAWloOjj4xGJtfJ8tppPlcWBpq4pKCImzdg9DWJ6pBY5H6aaT+YQTZGZM8k8Hly1dwWUGeyz87z2hxpP418JuKYWuijUuXFGDh6IfmbpHhZZH6N7nlJsuEBPHUzTE72Aw7ZdqkKIML568gJKVBvGT/05YbBaVzFyBziV6TFrC3d8IVpcswCM/C2EZwsjvNAh8B/qmYvtttqHeADUPW3NKB1ooQtOVIo6tABnFunyHWTRYeoefxsPMvIO9/AiM9A+jt7UNnZyf7O2UcSPaMIWNxyG4PWqixOGS3Do1D9thjrA8Z5VYMGR1vjY52kJmZiaysrJtUNndjvqrsbAlp9qeyyblsO7d7dI50v5Lm7zXRQZMrKytRV1fHvUHZxe8Gr6MVXZ088PlkuouP3u5edJP5XV1dnNrb21FRUSG+8hiMg8OeMWQ0Uv9DDz0ENTU1WFpactHmmXYnml/S0tJcpH4TExOWfzcpKysrvP/++yxSv5hbMWQMxu1A7wE3IwbjILKnasjYWJa3DovUf3vQ2h1aQ1ZdzfqmMEPGYDAY954bGbL6+iZxqu2wPmR7EBYY9vZggWE3YYaMwWAw7j2SDdk8PD294O3tK061HWbI7hXXqZpfX18jP9z2YETMkG2Fvqm6ijUJ+be+RvOORkoXaW1NlIYZsk2oAfPy9uEKgpsxZLOjPSjJz0V+US3G5pcxJmhAfn4BSkqLkFdcwcX0muxrRV5+MQQT2yNgrS1Mo7EkHwV1jZjecW1vsoqJsTEI527UG34VYyOjmNsYTPNesr5C9j2G+SVJ+17D1PgYBoeGMSkUB8IjLC0tkHMaREtNGbKz89HaO4WlmUFUFOehqLQEBfn5qBeMYmlhHNWFeaho77uleGeri0IMjdzoncpVTPWPYG5pkcvjrb/AysoCxidu/33M9fVVTE6MY/m6vy+Dcbi5UQ0Ze8vyPjDa3QgHQ0U8/r+/xP8+8w6qejbDB3TX59ZJnYgAADMMSURBVMBQVRYKCvI4/fl7+Otfn4S2fRQXV6uMFN6HPlL/wgRSA6whLy+PS7JSeP2Fv+PZ148jt040oHVvUxbefvkxvPTBcVyWl4OU1CU4+iaDjvPs4+3NDJmYW6shW0JGuA/iM7sx01cMU0VvbtDuaX4t3FRDyPclxJqZIrpEwKWuTvaCrns2932gPhu2tv4Yoffp5WX0NFaguGMIy9MD4HW2oZdXC28XF2SUVyDQ0xPZ1d3g1yTDOygabROb5mZyoAqRfhY4L6eH6Kxy9I/NY3l+GI31TagoL0FAgDeiMktRU1mKKH8vBCZUk6NaR3t5NBzIdqOL2q4ake66THj6xKEwwRvvvyuL+v4pdBXFw93VD8XNg+C31SE1KhgegckYWAAmBCXwdzOG1BVLVDW2IiUyCCkZ2TCUOQdDpwTU1xbD09Ee+gaWiEwTDYGyPNUBR1Mf5JVmwN4lHatrI/DUtkJRAx0WaBahGu6o7Z4GLzsK1k4xZA5hqBJKOs7onKKmbxa15FxCI0KQUUrOKTod/fMrmOgthoebKwq7hkiaeZRlBsHeTBWK1mmYm+9ARKAHEmp424ydcKwBFqeNUDe+hL6yZPhFporyYl4Aa20HtE4ukYJ6Dk2FlRhbWsJgaxPKKiqRHhcGn+BI1POKIPvxCQRldGBxrBEBnq7Iqu8iG1hDfUEsnF39UTcwg6HGAvgHhGOSdQNjMK6BGbK9xBp5SiVPkJNz88j2MMZLRz66Gqn/GlaEcFX/BH9/8zS5KS2hupwNnbSTvqZcHHnmEei4RnPTgroUvH30LdjFl2J4eAjTs+ROKobWkP31sUdRWccCTt6aIVtGRpgHQlJaxdMixjvL4KAcgEliycIMjRFfKfr7rk31hY5zBve9ryYTdvZBGKcTa+tYGe+Bv6ch1I1sEBoTBBv7eCxxZm0Ewd4eMFWSxxcnleHl58kFhJ0gzmKmvwA6xqHkKKbg5+YIPV1TxJcOY3aoCKb6ptA1C0V7VxHM9c2gbRpMbMoqkgJcYWxoBI8YUtCtNJPvG3G55pAf4wVzCzPYWjrA2DaVbKcBLirGxOjY4MwFFRhbuqKGNwl+VQJ0NQ1gbh9HyrEpeNm7ITk1Db4eZjDWtYGpnTcKShvhb28HMwsbGBlZXTVk002JMA+KQ11LESxtozG9reJvEoGqjijnj6MlLRQ2rgmgV+v6aDWUNB3QQR3NcjvMTAPQ2FEAS4ckVFYmwUzfCLo2NPzIJBwtLaCrY4iU2mEIe3LJ+VngzDsfw9zTH642zijjbS1bxuErb4WakWUsdxdCz8UP0yTP5zqyoecRLAquTOgjRtXQQBVW7tEozo6BV0A1lmfbYaplABO7MM4gmpv4Y3Z5ChHejlDXNEREUiO37uL8MlYGKmHv5oSW6xRrDMZhhhmyPcm1kfq3sjDKh4X8Cbz6kTRKxIVqSQlrstxKc04k3nvxeajah0EovtEtLQjR2liN8ooKlBZkQ//S5/j78+8go34AQYGBkPn5I2h7+jQmZMxFKxxSbs2QrWN6fATjU5sml7KyOIvhntGrtTGjgkbk5BSgc2z7iBJrc1OoK8xFflkDxib7EeRqisCsKrJVYHa8F4W5uWjuHsLE+Chm5lcxTLaTW1SOwbnNep6Z0V4Uk23UtwmwuDCN+spi8ls3o7dvEP2D41hYFGKwn3wfoE1y65gcI9uankQaMWaXrpzHR3aJ4i0Bwj4eCvOLMETyoLelFvzBaQx31KMgrwANvF6u6XFuYQULMxMYHZ/DzIgABfnkGDv7yDwhmsuLUds1gNmJbjTUNqGPpB8cHCL5OIiJKVonS1hbQGGEB+JKmzAyJqRedAurGOsdxgzZB2V5bhDledkobe0hplPM+gIGybnMk+t6cHgSs+RYRibmMT9Fj6UQfWP0t1hBa1UpiivL0T8sxPLiJEoLs1EtGL5aGyhiBaM9Q1hcmUNOqBsyKzd+7xWURbkgqrQdQ13DZGoNI929EC7MoybLDzr6LiitasQU+U0meprR0j6IpZkhlBUUgDcgGgdgoLMOufmlGBLOoiIpEHGZIoPGYDC2wwzZnmQVGWJDtrWGbFk4hCCLK3jjjY8RUyh6yqZ5Rylhfcg4eutzIP3h67igZoveSVFzliiH1snNdxwj49NY4e58KyiNc8FTjz8Fr5QGePn54r2f/h6lHyui55w68K1vAj//OaCvD3R2cls4LNxOp/61tbXbl9iY0L6SEpffYW0iefndlPjPV+Ky+yNyQPT/LfO4YyT/bE93/fnX19WTvTqPQq+3jo4O8Hi8XYmmHRwUjbbBYBwkmCHbU6yioSABSnJyULiiCGVlJcjJXIK9dwwmFlfRWZkJPVUVXLlymesnJSsrAyVVIxTX96C0opIzZId56KQl4Sii3O2hrKiIy5cVcEn+EqQuysDGIwqjsyuYGmhDoJsdFBXkcVlRHV5hyRicFpk2FxcX/N+f/oSo2Fh0d/KAxETgnXeAr3+dXPHkkqf6z/8Ejh4FsrKIO75bYdbvP7diyOiDQFxcnHiKwdgdNDhseVkZWlqJIatPQ0uhNVoKbNBeZAd+lQf41V7g1/ign1ePwb5h9Pb2gs/ns76ejAPJnjFkG3HIdvskztgOi0N2e3h7e+ORRx7hhqDaeHLfRksLiEMGfvazTYP2r/8KPPwwdXPAEO1AfTC4VUOWwA0uLkSwtSo+/eQLnJc3Rm5DH5I9NfDJBx/gndc/gJypByqrS2F2WQqnLinCM7kam93yRUz1l+LyyeM4c/YsTpySgV/m9hrKiYYqaMmropC/yzf/VnpgKHcep86cw6kvTsLIr0xca3oDVofh5xqK3u0duyQy2VsBT+8sbDae3h1Wl6fRxR/CioTL80bMTA5jYGRvlgt01IKtg4svDOsAC5YQDuhBkHUeaFLGaqM69KKex//6/gLh5cHo7upmhoxxIJFsyObh7x+EujrJQ8rdFUNGI/X/9re/hZaWFuzs7GBjY8O0S9H8kpOTw5tvvslF6Wf5d3Oi+fXRRx/dXKR+Ylrg5QU8/TTwL/+yadK+/31AXh6gAWa5Np39x60aMm5wcUzARVseMkpaUNHTR2yR6K3K5vQYeNllYWysGgZKrhiepa5iHUVB3nB2y9vWn2m0MwsXPjsLQzNzqGuoIyiuHEURVlBUlIacoTGkPj6KUxf0YWnvhpLWMXTWJsPJKwau6vI4flIBgZGlSPXVgfwVaUgZBaBvtAUqp89Dy8gcunqqsPZOR2OOP9SVLuKcih7S6ofAy/TDlfPnIa/vBw8LfUhJX8S7Z4xQVhgCLZVTOHdFAdFtwxgujYbK+XO4oOaFyqoMmGkdh4zsWZwyCUNJrC3kFS5CwdgRfp72OPn5ZQQkVuNqEIzlKaR4XYGc6nkclTdBamYKHA2kcU5JDY5BodC+dBmXlS/jrJwpCspL4WV2CecvK8DKLwyGyiqQkT4LBaNgFMa7QPmSFKTOaiCxSGRWWxNcYOadiv76eGjomELxoip5fpCDjLkpzDVP4T1pJ3Q0JEBf/TTOX5JBcH0ninz1IStzCQoXjVDScX962e80ZFNd6pgfNMRUpw4ako7DPf9TXKo6h0tJF/CE/8N4yP43aGlrQU01e/mGcfCQZMgWFxegq+sEbe0ocart3BVDRmvIXnzxRQwdoJqGewkdD87e3p7VkN0ifn5+tx+pv7gYOHMGeOCBTYP2b/8GvPQSiMMBedQRJ9zb3JYhWxuGq6UDqlonxUtENKZEwtkilZiTFaS6W8LCJQXluWnQ1bZG6dD2mGR97ZkwtY7ljMxgexHMdGxgpaWG2JRsZOXmwtvFASFp1Uh3dYejXw6SQpxg5hiCVP9QuFubQNPAhBgYNWQWFiM2qRCDQ9Xkgc8Ho3SDy50wUbOCk5EavMNTUJifg6zsRGh9boLCoixiejShY2KHosoaOJg5wd/DFG6h4YgJsIdlcDgsTxsiJS8fqor6cPVygJ2zB9IjyQORli08DDUQmZSL3Nws+Hs6wzOskjufDRYnO+FspIHUnFTYG5vDzc4adpYuKCovQWJCODGgARgVjiM60BsutrawMrYmy4i5TImFkakPqhrzyQOXF9wsdBEen43soAhkFLVhcnQSNOxaqZs0XpKxxtB4GzSlDJBeUgJLKzO4utvCxi0VRUnOcPAPRkqoA0wD4uBtrIGknHKkeAajqPn+9Mnaashaip0x1KCE4Tp15MUfw8Wst/BJ8d/wZMqP8evIB/At+3+Dbow2+J2syZJxMLlek2VQUDAaGprFqbZzVwwZ60N2e7DAsLfHXQkM29sLcgcF/vAH4P/9v02T9tBDgKGh6GWBPViLdstNlgk03MLNMzvYBFslBVyUkcb5c5cRkiK5an4/0pobBcWz5yEtJw0FBTPY2TtCWU0VVgkFXFiJu8JiD8IjcjGzDypoNwxZc0sH2qqi0JYjD16eNOLdTyDRWxUhUUp40u0PUAuRxnj/CHp7esmfTSczZIwDyfWaLH19/ZGZKYrbuBNmyPYgzJDdHvckUv/SEohrAd5++9qXBY4do3cn+hcpTnz/uBVDtrCwgMDAQGRnZzMx7UrUjIWGhnK10jU1NeARo8Xr5KOjY/NtyvaOdvC7+OjidXHTVM3NzZyJYzAOGnumUz8zZCKGu+pgoyOPv/7mx3joyTdQsSVSf0tZLJ57+mG8c0IGOloaUFbRRmBMARc0s7SERerfZAVpfkb4/c++g189/Dyy2riQo5gdaYPhlZN444NjUFFRwacfvIm3vriM+p5p8gTie38i9dOXBdTUgJ/+dNOgUT3+OODqCoyLjv1eciuGjMFgMBi3BzNke4n1NcwKpyAkN8JsD6NrIvU3FUfhyHtvwDosC80trRie2AyuyWrIRKzODsBBRxqKJu6I87HAkeffRForzcMFOKp9giOn9DGyJEqLmT7onnsdX2g6wdzZB0/87bH73xQyQQx4YCDwz38CX/3qpkF78EFATg6oJ3+Ud7kWjRkyBoPBuPcwQ7YnkRypf3FuCq1NtaisrEJpfgZ0ZT7GM68eRU7TMDESFYfekE33NkD13GfQc4rB/MoiikIs8NLTryOleRRYGoP2iZfxgbId5jf67iyOwkr5I7x/yQwGdh74+98e33t9U2gfs9JS4NQp4Hvf2zRoNOTGa68BsbF3/GWBmzZksrKilxe+/W0mpvurr31N9IYzg7EPYYZsT7KGLFcDvHjkQ5QLxIZsfQ3jI0MYHJ0ShQhYnUOyjxH++c9XEVXUhaqaqkNuyNYgqC2AlYEetHV0oKeng1Pvv4SfPfgznFC0QVvfGNJ8dfDEP48grkp0jbUXR+H1Z/4J2/AiePj54/HH9sng4tQc2diIXhbYMGhU//M/gIGB6GWC2+CmDRl9s5Tu/xe/AHx8AA8PJqZ7J3rNaWhs/h1UVIgvTAZjf8EM2Z5iFa0VmTAzNISxiSnMTE2gr2eIoJhsCJfWMdbTgjA/d5gYGcHM0h5x6UUYmxGF1WRDJ+1kHQPtFYiKjEPv9EYb5RqGeLUIcLeHoaExPINi0TkkCs9wTzr13y0WFoCUFODNN4FvfnPzxvSd7wCffw4UFQGLO8OvXp9bNWQjD/4YllZWsLT1RlXPNDpLo2BhYQJzczOYu/ihrncU1akhMCfXbmI1b1sg1YnOBgTYWMHKNwAN/Zv9JrezhMaaGnSJx0iUzDyqy6swMLF9TE3K2uoihLOLXx4U9irLaKqsRM+IKCzHPPnbWtoalXV9FTPCuR1jUF6PFXT3tKKiIAWOJD8sbDxR1jUOfmU8bKxEeWTi4IWa7iHUZUXC0twGseWtm+NW7po1tDdUob1PctDcxfE+BLhYwz4wFl093WjpFoge8DhW0dXZSPJuexiSnayvrZLLSfKRrS3NobWpDhMr9/jlFGrCmCFj7HP2jCGjccheeOEF1lflFqFvHbFI/bcO7dR/23HI9hJtbYCKimg8zo0bFQ298cQTooC2tK/adbhVQ9bw7z+CrWcqctJ8YWYcRewTMMWvgZtqKKbXp+CjY4qcJlG8q5bCcOiZxXHmiFeRBAeXuKsR+3tr0+CTVIOprkZkpScjPyUQqvIKcHAPgbODO7JKG5Afaw8tU0sk1fWJDdYaWgu9YKwlhQ9PqcAlKApV7eNYmGhFXHQCfNzdoKGtDjv/KGLI3WCipw4Nk1AMTo4h1V8TChqq0PbMvGqAeCU+0NOQwsenleAREgJLE0Nc1rNHRmoCeRCqwPRYC7yd/BGZkILIYF9YGOhBRd0ONb1TqEu3h5KaAhRswtA/KXoYaCwIg41/HvLj/WFtH4XMtACYmISB9gKd6qyHm0YoptYm4GdggYz6Pm4dXnkUtEyiuHwZ76mELTG7GibGcHRxh6lbAkYnBIj2VIesui4KiIkdbY6FuZ4cjn4hi8iSFpSnOEHLyARRlaLgvJQ1YqYoNVHGsIgqRrG/GWIaRLEfO4uDoe+cz30X9tUhxDcWk0sjCHfzQ0BQAAzUlaHl5IGoYGO89PpF1PX0IStEF3JqOkhtqEdyiCeMrPyRlhgF7+BgTO7e+d4+zJAxDgB7xpBtROpXU1MjT9UWMDMzY9qlaH5JSUnhjTfeIIU8fdo2l5iOSbLo6AbvvvvuzUXq328IhYC/v+hlAdr/bOPmRV8WoCMLNG8GHbxVQ1b39Z8hMnt7Dfc4rxS2l30whVXkuFjCOawIy4vTiHWzglWMKNr6VEcpzIxsUDs0h/FuATpqGhAZaoxT8vrIKUqBlbEnhoSLGKgtgZ21AyyJsbqiZISEjCRExBdhlniM+dEKGOg6YmRKAEdzYxjomSMwuQVD7Wkw0DIg5i0MHZ0FMNYxgqZxMDGLq4j3dYGFuSnsA3KwPF4FQ11fcPVKUw0w1LDE0Nw4vC30oGtihbi0WoS7u6OkcQAZzkr4TM0cdcSE2BuYkOUuaOJPoqUkBno65Hqy88OIkAdnUwc0CkQv3lQmu8Ahqx5Z8UEIjWvi5m0w3lEBW0VvjK2toMDTFg5BeVhYmkOitw1MI0TmoqMqlguCm5oQhJjsCgT5eMDU0AB+CZUYbE8hxs0ORroW6BofRaS7JcyNdCF9URspuWkIjcrFtLg6cqIln/h0A1SLI/PXxhjCKZvPfa9PsoVJUjv3nVIb7YCTl+WRUtiMQGtH5NT1ozbLD+p6ZrB3SUV9XiRs3eMx3F8GXR19GJp6or1vEYudWbD08ET/vYyDzAwZ4wBwfUMWhOrqOnGq7dwVQ7YxlmV/f794LuNmYGNZ3h4+Pj5cDdm+bLK8Fcgf/tWXBX7wg82b2Te+gXnyd1iqqYnZkRFMLS5ikhi03Riy1YcfuaaJjWveml+62ky4PDeJvv4BzC7taNJaW8bEYD8GR6cxNVQHPT1dpNeJ+sLRZrDB/j5Mzi1hZXmZHPo6FmfJdgZHsLilvXBlYQHDgwOYFM6RMmUFE2NDGBmhBdoiFhaXsba6goUF8n1BdDwrKytYEo4jwMYIZ+SkoBG7+duvLi9iaKAfkzOzWCJ5sLy8iqUlYuPI/tbJdhbJsdBauUW6vUXR/NXVZXJ+88gKdsdF6Qu46BGHkY2W08UhpCSFobZ76pqxUjfyaGPu0twU+vv6IST73GCNbHtxaYWc/xKWVzaOhRhR4Rj6Rya581lbWcYIOebxKSG3jG6nb2AI81uaWRdmJrg86h8YRE9bOQLDEzG3sZuVcSTFBaC+exJLC/SXJPlMz3N9AoEursgpacbEjOi8ZybHMbtA8m+emPWhMdCfc4kc3+rCJDJjAlDeNcVt8p7BDBnjACDZkM3Dw8MLnp7e4lTbuSuGjPUhuz1Y2IvbY1/3IbtT0GHLLCyA//u/zZsbNVq/+Q2mtbVBSgpRumefBT74QGTqKGJDtvDHP6KFz0dbW9ttqb29A508HtolLLvjam8Hr7MLXV2d6CDfJaa5SdEAp3R7vB3bayfT7e3b095Xccezu2Nsp0Fad3nsNHirpPk71draiu7ubu4GVEoeDirJ315lVQ1RtVj0u3i6svKq6MMnDQ67DWbIGAeAGzVZ1tdvr1nfgBmyu8z6+hp5el/FGsmXnayTp2v6o9Gney6NuIaAGbJNaP6tkvzZyJud0OttdZUs35K/zJBtQpssw+LiMCcUYjY8HMtvvol1Gk5g44a3IRonLTERkJISTZP8YzBuBhqxnzNYLTy0VQSBV6yI5oxLaMlQQn+9PYbaPNHf4ARBczYG6dBJvX3E7HZd+3fKDBnjALBn+pAxQwaszI0hxtUQSho6MDPVx6dvPot/vvo5chpFHaFby+Pwykt/wzFZdVhbmsPYxBLRqeVYJr6CReoH1ubHkehtDmV1bZiZGOGLd1/E48++j5QKUR+ZmcEWaEl/gjeOnoKRsRHOfPoWXv3oIqp7puDr68MMmZhr+pCR6f7JSVFg2o2bniQ99jhZexauuirQMrSBBbk+Q5IbUFsYCh35i/jiE3n4JGUhPdIfOqpmcHG2haFdIARz25vwbswachP8EBBfK57eLTPIyijAsHDru52M+83WwcVbS1wwP6iF9RlzzAzog591DqhXxEjlRbgnncBvfH4C3XQNCLokDC7ODBnjAMAM2R5GUJ2A5/75N5gFZnHTzSXReO29N2ETloWO9g6MTW2+ns5qyK6lpyELr/zzEeh7JJKpRTioHMWRs4YY3ejoNNMHvfNvcJH6zWik/scPUR+yG3CNISMaoLHN6LVFQ2zQEBrLJBNXxObm9OkthmwOLqrn8eEnJ3HZ3AnV/aJOVM3pMfCyy8LYaCX0lN0xOieqnSwN9oeLUyJKy5Lhbm8OazNbJMcmwd/cGkoqFigtKoStoQVsTXUREh6HODd/WJtYw8M7CHqyJyGncAFHz+uhdVz0o8bZqSI4pxaB9vqwtrHCZWVPpMZ7QtnSAioySkgsb0CQjTKC4yJhYGEMN0dTyMvbooE/erWfG+PesdOQTfJUMdtviCmeDrISPoZNhTQuVn6B1wKfwa+8foTf2v0GLW0tqKkWvRByFWbIGAcAZsj2IutLKAhzxMtPvQjrsLyr8ZpWlubJjZHP9VFpq6+EhdIXePL5d5BeN4Tq6krOkM0wQ0ZYRWWiN1575kUYeqeKwiksjkL75Ct4X8kWCxsVMosjsFL6EB/Im8Nwr0bqvw/c6luWIkM2DQ8bZ1S2bQ+r0ZwZQwxXGmd6mrPCoSylCDUNbejZR2NwSWSFxppzYaosBUV5TTi4Z6O/MRXHzsuheWgWed6GUFFSgpaSGSxMreEfkYIgC3VoGurANDgX45OjqMiox+J8P6zk3oNpcgd4ZaE4/YU0NNUVYRmZAH8TFTiSh5vUYA2oqF+BkqkTosK84RUruaBj3H22GrKWYmcMNShioEoZWSGf4kLks3gt83d4KvWn+EXAN/Bb218goiACgi4BqyFjHEiYIdtTrKAuKwjH3n4dGjZBGJ5ZxPLSEpaWV7i+Y5OjQ+gfHsf84hIW5yYR56KDfz79OmJLu1F96CP1U1bRUhiJE+++DmVTLwxOz5P8WyT5RzufryHDSxSpP7aiE2vrq2jMCcbrzz4F+6gSLlL/Y/slUv9d5pYN2R3sQ7ZODHROfg46x3cf0HYn0+N94PXf47f9GDdFdm4uyisr0dTajs62UjTlGaA54yxSQ5RQkBGOyooEnAs5AYdUW4wMjqKH3Kw6+XxU1rAaMsbBgxmyPcTSzCiSgnxgaWlFzJUV+bSAmaklIhLyMbO8jtnRbqREBcHa0hJ2Tu7IKqnDzIKo/ow1WdKQChNIDw+AFck/Ky7/LGFibI6QmGxMzonyaWKgA9GBHrAgaUJiMzAwKcov1ql/k1s2ZP/yL5LHF2Riuo5W/vM/sfqNb3Ba++Y3sf6tbxM9wH3SadG8b2Fd/H1DNP22bdFpZsgY+5w9Y8hYHLLbg8Uhuz0OXRyyG3DThiw/H3BxkTzOIBPTvZSrKzA6Kr4wGYz9xZ4xZAYGBnjooYegrKwMU1NTGBsbM+1SNDr/hQsXcOTIES4fWf7dnGi0/gMfqf8muGlDxmAwGIzb5kaGrLa2QZxqO3ethoyOZUkPhnHz0MCKNjY2rIbsFvH29uaaLA/MWJa3ATVk4eHhzJAxGAzGPUSSIVtYmIe7uwccHZ3FqbZzVwwZ60N2e7A+ZLcH60O2CashYzAYjHsP69S/B1lZXsSMcBpz84sSYyMtL85hemoa84ubIwcyQ7Z7VpYWICSmg76tugEzZJswQ8ZgMBj3HmbI9hDLc2OIdjOGqqYuTI318fnbz+AfL32EzBpRMy6/JgOn3nsZZ+Q14OxkD7mTH+LIhxdRxpskRqKcGbIvYbq3Eapn38dbn5zmIvWf/ewtvPDeOZR1TsLXz5cZMjHMkDEYDMa9hxmyPUxnRRwXqd8iOIeb5pXF4uO3j0DFPgytbc3wslLHFxfVUN8rRGVlGTNkN2J1BjaKH+L1c0YY34i0OzsAgwtv4nN1B1Gk/r+xtywpzJAxGAzGvYcZsr3I6jyy/K1x5LmX4RRdBBrWlDLSWQ8TJWmcviAHAz0tfPL+27igZIjmvimUVzBDdiPWF0agI47UP381Uv+oKFK/ggUM7TxZpH4xtBAIDAxkhozBYDDuIcyQ7SXWl1Gd6oePXnkeimZ+6J+YJQZrBvOLK1hbGIeF/Nt47sPL6BiexvLyMvoaC3DijeegZB+OvPJq2NpYY2ZmRrwxxnbWke2nj78/+TJCCpq4N1cqU31x5Jmn4BxXBk8/fzzOIvVz0BqyyMhIZsgYDAbjHsIM2R6CRupPCfWHjbU1aKR+CwtzmJlaIDw+D8LFdc6wdTaWwd/DGVZWNvAOikFrzwi3bklJCash2wUTg52IDvKEhbklQuIyMDQ9z81nnfo3YU2WDAaDce/ZM4aMxiF78cUXMTw8LJ7LuBkqKythb2/P3UQZN4+/Px3L8jEWh4xwO4ZsbaQRhqYmaBgUwlPqC1y08ELfUD1U5MzBE66QP/ZVrK5tvDu8SB5A3OATVctNLS8MIi+3HBOztJPfGimcNtKtY2VlBVdXE7O2tkK2JZ5YX8MKKcw2ktBlK1vWpwXd6iqdRydH4e3kj/beLmRnVWGBziLLNo9LlH77/sg8sjIpqjjockpbeRKCIouRnxKFjIJmVJeWY2CM2yLZ18bB0fRk++KV19bWyLY3N74y0Y0YX3cEBLrByMQPRXlR0NEKQDu/AyWZ4VB45wqi8spRnRYGTXVbZBcXwNXKAE5pzeItUNaxRvdH8mFt48B35AmlPNEDjqGia5yez9ZzHGnOh51XNGKdfOAfkICw8GA0DYgeWBgMxt1nzxgyfX19/M///A9nzBwcHGBnZ8e0S9H8kpeXx9tvv83VkrH8uzk5Ojri6NGjXKT+8vJy8VV5eNmtIaPz6QMU/RwfH8fMjKh2tjnJExZW1gjPzEJmmB9s9KyQmJyHIEdTpJRWID7MEdp6hjA18kJcgDOOvv0hdH2iMClsg72xKZQuaSAsuwbZcZ4wM7WCuZUT2gdqYWLshDoB3ccE3E30kFNTi/AAWxgbGUPHLBED/FxoWTjCQe0iPjktjYunTuDSFSXIyjmgZ2gIpQnB0Lh8Fp+cUYW2gRPqG4tgpG8HK2MtZNbzkBpsDUMzU8grExPZXwsDFQt0TVFTNYcgrctQsjCHv2sU9KQ/xnHZyzj7+THIqerC3S8bCcFeiE4ohL+DNTSVNeAYVoS6wnAY6FvB0swcNfxm+Hi4ws3eCaoq8jC3DEEzX8jlV1uGGxzTq1CVF4gTH56Ghpk9crtEw/8sTbbDUd4d/Qsj8DW1QHJFLzd/dqQcOjLOGCSGarYnA4pKjkiMd4ehTRiCAj1gb0f26xKKwY4MqBo7wMlEG+l1PGTGENNn64DTpKxQULuMd9+XRdXIZviXxaFGmGrJwyetDv0VwTAMKeQM3cTEBBMT0x3S2NiYxMonyYZsHv7+gSgqKhWn2s5dqyGjkfpZ08itwcayvD02xrJkNWQ3Z8gWFmht0HZWpngwVdNE0SCxMt2F0NeyQc8qMFQbCrXLJ6Bk5oOC4mxEx5egsiAVWcUCNKdHwsbTD0EBQXD1CEVb3xRaqjIRm1KGtEAzXJI+iZdOaqNpULS/nqogqCmcgKJFIPJyQ3Dhs2O4KCMP76xGTPJLYa4mA3kTB6Tmp8M7pADCYQGcr2hA9ZIspI28Ee5uCBt7dzgHZKKzPhzq5LgUDL1QU5sD3xA6fNYY/FxD0TtNa8JWUebjhEvnZeAYkYfmklhoyF+EhmsISsriYaxigIhoFxhrW8EnOASenkEobRjCCL8EweH5KE1ygfzF03jtjBI55wzYkWNQNLBH46Dob3WMVw5H6yDkFqcjJnX7U/CSsBshFuHonyPHsTaKMDsjyJyTxmULP3RNLnJphIMV8ArMQ2NtBqLTa5GXFoe8sipEucvh9HkFhJfxMdoYjUtnT0HmykWE5zQiP8wc8lcuwywiH3PiirxxXiFUFBWIiTVDcUM3CoLckV7VIVrIYDDuGNR4jUoYc/V6NWRBQcFoaNhaI74J60O2B2GBYW8P1odsk9s1ZHeUtVUMdLWhsrYBQ0LJ+6KBkqeEInOy5yBl22hvF6pq6tA3dv0XbhbIU/DcwmZN1f1mZYUGp2ZlCYNxN7hZQ8Y69e8zmCG7PZgh22RPGTIGg8E4YDBDth9YX0Z7ZTpMNJXwxeef45ycGuKza7B0tW/wKvgN+TBSlyfLj0FBwwy5NV1cH49S9pblLlhHX1sZzHWu4Njnn0FORR8ZFe3cEm9vZsg2YIbs9qH9PlpbW9Hc3LynRX9rxv5gaWlpz19TTU1NXB8pxo1hhmwfsL62ilnhFObEY1TyyqLx1BOPwyIon0ytINpRDS+8dhwlgilueXd1Kt5/4SkY+6ahuKqGC5ex0bGasZM1pHlp49mXP0FOq+gPYbi1AB+/9CQ0XRPg4u2Pv7E4ZBz0Jh0eHs4M2W3Q3t6OoqIi8dTepKurC6WlkjsKM/YefD4fhYWF4qm9SWdn554/xr0AM2T7hJHeFtgYqeDzTz/E03//B+QNfTBF/NnKdA+Uj72ET/Q8sSx+VX19WgB96bdxTNUByfnlsLe1YYFhr8P6/Ai0T72MD9TssbBR47g4AivlD/G+nDkM7DxYpH4xt1tDNs1PxYvPvIeEigEs9GXj1Sdeg1N0Dtp41xZAmywh1d8KCgrG8PP3RlRqHqY3hrjayfoUykprMT5zvQSbLAvbYa+qDxd/V5gYeaJjfHNA/t1SHO8Dv9hG8dTuEBmyYvJtBRleGnj7uXOoGpxCbYIPrpxTh394Eni9HXAytYe1niWcbTxRWpAJPS0H2KqoIza3blu4irsBj8eTbMjG6nBaWgFp1bsLQTTeXgwtmaNI69qfD4Nrk13wsdCCnYMn/N1d4RRfsllG3GEETamwcEjByi38uAKBAPn59OGcsDYLh0vvQzO0RjS9R6DX1LWGbAWJgQaQMo9AU30+LNTdkRsdAnMbc3hZKkLTKQSHLbgKM2T7kIXRNsi+/SReP22C0dkJWF9+D2+c0sWY+D40P9CMS5++CgX6hlbZRqR+VkMmkdU5OKh8hJc/U4P4RT2sTgmgfuI1nDfyhrWbH/72OBvLknK7hmysswAm+rZwdHCDl6srHK1sYWpqDWMdXchcMkVSeii0iDHmDW3tiL+MdH8TfPj+CVxW0oSbiwsuXVRDUHwsrA3N8P/bu9Ovps4EDODf5uv8A/3Wj3Nm/oRZPGfmeKajpzNnjtXacWU6UKHIViDIEgXZISA7CJpAkF0WlaWILVLWmLKvIYEE0RKMgkgtwjP3hmCJDTZUSAN5fuc8RyCX8MaEmyfvfbnJv5orPGEmorqpEAGSKERFJ0HyuQ9icipRnBMHWdYNRHudgIe3Bz786BxaxkyW612Ftr0MQd7ncSGjSHgCiEFU+k1UK2IRWViDdN+TcPP2xNHj7sjKyYT78aM49/l/cdonHnmp4ZALPz8lXorMuhHL9dlHLGSvn5hWjCgKyYBq4hFGe+4JO9daXE0PRUJKApKKa/HUNIeK63EIjQxDTf88FvorcVlRh2fb747bsmUhm+tHUIoMiUESJF1Jh/t/AlFafxvJKZFISo5HUEiy+VQh0SkFiIzJxsi4HnW5vmicWJ+531tW0VKeC2XtBCCU9+hQb3iEZqAkLQwnz5zB6VOnECNvha63HhLP/+H4p8G4fCEEl8S/fDV9j4WH7fA6HYiyhmokX4yENDIRZY2jMOrbhe2k8D0fjszcZOExHYss4TGcEBMNb/8EVN9SQJKajfKsaLidOY2zbmfhJwmF+6lg3G4d+vHt3TYRC1nr/XZgaQwZaVfRVJqI5Lp+y6XOwXYhe4mq8nTk3ddh6k4p6h+oMTDUAEWDDsaeIqQqlFjc7VcfToaFbA9YfDyGuDB/HD9+DB8fO4p/Hv4A/z7piSa1xny5yTCACK+PceBvf8eRI0dw+NAhBCdex3dLr9Dd2cE1ZD9j6bsJxPqfwF/+ehBHjn6EQ//4AD7R2Xj0fBXXCvK5hszinQvZ5NdISb+NmfEBdLQP4MubhUhITENSYgqyFa1YealH9hU5hkYM+PauGk/NU74ruHsjGW6nvBEZFYnY+DAEXSyCacmEutIi1Ny6hez4CwgJ9cVZPylSUjMRG5eOrvF5TPbdQZa8AXeuxUB6MQyXCmoxu7B+4tbFqTaESYMQIr2A0DQFriZJhVLojyDhya9CNYF2ZQLCI8IQWVCFwUEVsqR+kCbE41pzPx7clsHXxwfe3m5QNK3/DtprcyFbW5nDjcu56NXM4tt7SpwPvCCUSRnU/ZMoSkmD5DMJsjLLMdbbBanPJYQJnzd3CwVhl72tkAVeyUBeTiFUajUiz3kgMFSCkPhMVNeVQVnWhrvVJWho6UFRrgLDo9NoKPBD4/hGCd5jlr9DVXYkQiUXcelSuFDQU9HZUi4UKn9IM4Ti06VGXkAEIsIvwN0zDLHCC42WLoP5W58+7EGyrAKL38+jSlmIUrkSQV7BuCiNQbQ0DklZVcITaQtyrzeis/0O0uIScM7NBwEhAYgqbMB4dwMSwwMQJstC5Z1qoQDfFIq47XZiLmStrcID6hVM80Z0lgs/o8K5zpu4VSGrrMyBolWNkgoFvuzWoP7KDfROGTH/oAjpQtlY3KUZSWfl9IVMPA/ZgQMHoNevn/iQtodvnfRu8vNZyDaIhaykpMSp1pCtLj1Dx9164UmrBbqnv/RnruKRfgpzz3b/FBl7eg3ZyiK6vm6GesIo7JxfQDOux8u3HGMzGYbR3HwPxmUXm+ZwsNeFzIlttYbMqOvDHaHAL77c9BhZ+wH9rfXoHpnZ9cPzzsapC5n4ViISiQTvvfceAgMDER8fj9jYWMbOxMXFwcPDAwcPHsTly5f5/7fNJCQk4PDhw3j//ffNpw9xde86Q0Yw72zr6urQ1NSExsZGp4w4PvFJnvYG8XdRvM9s3ZfOEPGxLo5P/EtQervtFbIXuHo131zKbNnxQkZEzoOFjIho92x3hkw8U39f36BlK2ssZET7GAsZEdHu2W4hc+ghSyJyHibTU1y7JmchIyLaBSxkRGQXe2fIxDOHLywsmM99xzAMw9gXcb8prg1701aFrKBAiW++YSEjcjn2FjIiIto5tgrZ8vISZDIlystZyIhcDgsZEZHj8ZAlEVlhISMicjwWMiKy8sRoRG5KCl4sL7OQERE5CAsZEVnhDBkRkePZKmTifri4uAQDA8OWrayxkBHtYyxkRESOZ3tR/zLS0tJQW1tr2coaCxnRPsZCRkTkeFvNkCmV4pn6eciSyOWwkBEROR4LGRFZERf158hkXNRPRORALGREZEWcISstLeUMGRGRA7GQEZEVHrIkInI8FjIissJCRkTkeCxkRGSFhYyIyPFYyIjIivlM/eKi/hcvWMiIiByEhYyIrHBRPxGR47GQEZEVHrIkInI8FjIisvJmIRNjNBrx+PFjhmEYZhczPz/PQkZE62wVMoZhGMbxYSEjcmEm4RVaXmrq60X9DMO4XkYM81BpjU6fB0ImZ59g4Zn1+MXZJvHw316IONbNY98cFjIiF8YZMoZx3YjFxiT8+6dkDdyU42gb0KFJrd1WGi2xddlOprVfiz9eGcWxwim8evHs9W0Q92GdnZ3QarXQ6/X2ZXoa05bYvHyXIo6xo6PDPObN98NGWMiIXBgLGcO4bl4XMpkGodUTmJ+dxtTUlF3RG2Yw9uAu4i4EIjg6GV91jcFg0JtLjq3txbztsp/L3MwUDuWO4ViR7UKm0Whsfp91pmGY1qK5OB8SP19czMyHakgocm+OWyxrm77PXN42fWwQbvuw6iuU37yHSaFobd72bRHHKI51q0ImHqkoKChAe3u7ZQ9tjYWMaB9jIWMY180vL2TTmJ3VojgpCBGXknCrqRuGh3p8rUzF+U89hKJThYrcK5BXt0H1ZSkS0ytwry4TXwR4ISSzDP0T09BP27rerfPuhUwY88wEClOikV1+H0aTUbgNj/BQM4CSpHB85u6PdHkNMmMj4ev5Gdw/j8G9buGyVAlOf3IWEYnF6GqtQVy4J3yi06EszkNEtBzjMzM7Wsjkcjm6u7ste2hrLGRE+xgLGcO4bn5xIZvWY3qsD5W3qzFkmEGNPAVefsEI+DQclWXXcepMMJrVfcgJOYYPvWLQ1dmAc//6BNeqalCQJ8dXqmHo9dubLduJGbKZ2Rm0CKXRV5qNAY0eqqZ65MVH4guvBBTLM3DyjCfOBydBNTaBm/ky+Pt9gYioLIxpJtFRV4ng0ycgTc7HzaoyZCRFITBKjgkWMiLaCVzUzzCumzcL2ROhkInlwq6Ih+6mdRgbGca4UFhmDAZMazUYHRnB5KRWuFzcbv36xDVbBv0UxkZHoNGuf/6T6/uZGHfkkKVwXXoDDFM6jAwPCUVLaz7Mqp0Yw8joKCa1Ouh0OvN25n+F4jml02JYuE2aKb35NmrGRzE6Pmm+/Rvb2hsWMiLakrgTKCws4gwZw7hgNgrZn5PG8dugIfwhZgS/i3bO/F4Y22/8B3GiUPeTQtbW1gaVSoXe3l6njjjG+/fvY2Fhwep+2AgLGZELE3dm5eXl5h2B+DHDMK6Xl0sLWFneG1l+vvCT8S8uLuL58+d7IuJY3xz/RpaXl1nIiFyV+EqtuLgYc3NzmJ2dZRiGYX6liG9dp1AoWMiIXJH4qoyL+hmGYX798JAlkQtjIWMYhnGOsJARuTAWMoZhGOcICxmRC2MhYxiGcY6IhUxcQ9bT02PZQ1tjISPax1jIGIZhnCNiIcvKykJTU5NlD22NhYxoHxP/yjI3NxeDg4PmN7RlGGePeD4ne77GMNuNWq22Om+Y3enrx/DwCIaHhP2orcvtjLgflslk6OrqsuyhrbGQERGR01hbW7N89CPxawzzrllZWcHq6uo2s4ZXK9/DNG/Ek2cL+GFlzcY2b8+b4xC/ZgsLGREREdGvCvg/DWcXtJ//TzIAAAAASUVORK5CYII=" /> + +</div> +<p>In case the vehicle stops and the PTO cycle is not finished the PTO power demand is applied during standstill as well. A warning is shown in the message panel.</p> +</div> </div> </div> </div> @@ -5508,6 +5529,18 @@ Example: “Gears\Gear1.vtlm†points to the “Gears†subdirectory of the Ge 1400 , 26.4444 1600 , 32.1234</code></pre> </div> +<div id="pto-power-demand-during-drive-.vptor" class="section level2"> +<h2>PTO power demand during drive (.vptor)</h2> +<p><strong>Example:</strong></p> +<pre><code>t , PTO_Power +0 , 20 +10 , 20 +12 , 25 +15 , 40 +25 , 20 +28 , 5 +30 , 0</code></pre> +</div> <div id="auxiliary-input-file-.vaux" class="section level2"> <h2>Auxiliary Input File (.vaux)</h2> <p>This file is used to configure a single auxiliary. Multiple .vaux files can be defined in the <a href="#job-file">Job File</a> via the <a href="#auxiliary-dialog">Auxiliary Dialog</a>. The file uses the <a href="#csv">VECTO CSV format</a> with three additional parameters on top of the efficiency map.</p> @@ -6435,7 +6468,7 @@ CycleTime,UnknownCycleName,3600</code></pre> <tr class="even"> <td><em>PTO</em></td> <td>[0/1]</td> -<td>“0â€=disabled or “1â€=enabled. If at a vehicle stop (defined by target velocity=0) “1†is specified, the PTO cycle as specified in the *.vptoc–File is simulated. This is described in the <a href="#pto">PTO Simulation Model</a> The PTO activation is added to the simulation time in the middle of the stopping time as defined by the cycle parameter “stopâ€. The PTO Cycle can be specified in the <a href="#vehicle-editor"><strong>Vehicle Editor</strong></a>. When PTO is activated it is recommended to use at least 2 seconds as stop time.</td> +<td>“0â€=disabled, “1â€=PTO active during standstill, “2â€=PTO active during driving with PTO power from driving cycle, “3â€=PTO active during driving, separate time-based PTO cycle. If at a vehicle stop (defined by target velocity=0) “1†is specified, the PTO cycle as specified in the *.vptoc–File is simulated. This is described in the <a href="#pto">PTO Simulation Model</a> The PTO activation is added to the simulation time in the middle of the stopping time as defined by the cycle parameter “stopâ€. The PTO Cycle can be specified in the <a href="#vehicle-editor"><strong>Vehicle Editor</strong></a>. When PTO is activated it is recommended to use at least 2 seconds as stop time.</td> </tr> <tr class="odd"> <td><em>vair_res</em></td> @@ -6452,6 +6485,11 @@ CycleTime,UnknownCycleName,3600</code></pre> <td>[kW]</td> <td>Auxiliary Supply Power. Can be defined multiple times with different Identifiers. The supply power input for each auxiliary defined in the <a href="#job-file">.vecto file</a> with the corresponding ID. ID’s are not case sensitive and must only contain letters and numbers [a-z,A-Z,0-9]. Must be >= 0 kW.</td> </tr> +<tr class="even"> +<td><em>P_PTO</em></td> +<td>[kW]</td> +<td>Auxiliary power applied for PTO activation mode 2 (PTO active during drive, PTO demand defined in cycle)</td> +</tr> </tbody> </table> <p><strong>Example:</strong></p> @@ -6906,7 +6944,7 @@ CycleTime,UnknownCycleName,3600</code></pre> <h2>Modal Results (.vmod)</h2> <p>Modal results are only created if enabled in the <a href="#main-form">Options</a> tab. One file is created for each calculation and stored in the same directory as the .vecto file.</p> <p>In Vecto 3 the structure of the modal data output has been revised and re-structured. Basically for every powertrain component the .vmod file contains the power at the input shaft and the individual power losses for every component. For the engine the power, torque and engine speed at the output shaft is given along with the internal power and torque used for computing the fuel consumption. See <a href="#powertrain-and-components-structure">Powertrain and Components Structure</a> for schematics how the powertrain looks like and which positions in the powertrain the values represent.</p> -<p>Every line in the .vmod file represents the simulation interval from time - dt/2 to time + dt/2. All values represent the average power/torque/angular velocity during this simulation interval. If a certain power value can be described as function of the vehicle’s acceleration the average power is calculated by <img style="vertical-align:middle" src="data:image/png;base64,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" alt="P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}" title="P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}" />. <strong>Note:</strong> Columns for the torque converter operating point represent the torque/angular speed at the end of the simulation interval!</p> +<p>Every line in the .vmod file represents the simulation interval from time - dt/2 to time + dt/2. All values represent the average power/torque/angular velocity during this simulation interval. If a certain power value can be described as function of the vehicle’s acceleration the average power is calculated by <img style="vertical-align:middle" src="data:image/gif;base64,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" alt="P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}" title="P_{avg} = \frac{1}{simulation interval} \int{P(t) dt}" />. <strong>Note:</strong> Columns for the torque converter operating point represent the torque/angular speed at the end of the simulation interval!</p> <p>The following table lists the columns in the .vmod file:</p> <p><strong><em>Quantities:</em></strong></p> <table style="width:94%;"> @@ -7139,6 +7177,16 @@ CycleTime,UnknownCycleName,3600</code></pre> <td>Power demand for every individual auxiliary. Only if the run has auxiliaries.</td> </tr> <tr class="even"> +<td>P_PTO_RoadSweeping</td> +<td>[kW]</td> +<td>Power demand from the PTO in PTO mode 2. Only in engineering mode if PTO mode 2 is activated.</td> +</tr> +<tr class="odd"> +<td>P_PTO_DuringDrive</td> +<td>[kW]</td> +<td>Power demand from the PTO cycle in PTO mode 3. Only in engineering mode if PTO mode 3 is activated.</td> +</tr> +<tr class="even"> <td>P_PTO_consum</td> <td>[kW]</td> <td>Power demand from the PTO consumer. Only if the vehicle has a PTO consumer.</td> @@ -7494,6 +7542,16 @@ CycleTime,UnknownCycleName,3600</code></pre> <td>Total energy demand of the pto transmission (if a pto transmission was used).</td> </tr> <tr class="even"> +<td>E_aux_PTO_RoadSweeping</td> +<td>[kWh]</td> +<td>Total energy demand of the pto acitvation in mode 2 (engineering mode only).</td> +</tr> +<tr class="odd"> +<td>E_aux_PTO_DuringDrive</td> +<td>[kWh]</td> +<td>Total energy demand of the pto activation in mode 3 (engineering mode only.</td> +</tr> +<tr class="even"> <td>a</td> <td>[m/s<sup>2</sup>]</td> <td>Average acceleration</td> diff --git a/Documentation/User Manual/pics/PTO_roadsweeper.png b/Documentation/User Manual/pics/PTO_roadsweeper.png new file mode 100644 index 0000000000000000000000000000000000000000..1c9e844e31d58a844d4919b93b1abd50b555d61b GIT binary patch literal 67300 zcmZ_#1ymee&^C%DAwdHKC%C%=cL+X%OM<)W;5tZfcXxMpcMI-rK?ipq<nn&s{m+$k 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