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  <link href="http://questionableengineering.com/"/>
  <updated>2025-05-17T23:36:06.601Z</updated>
  <id>http://questionableengineering.com/</id>
  
  <author>
    <name>John Grun</name>
    
  </author>
  
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  <entry>
    <title>WLED Degchi Lamp</title>
    <link href="http://questionableengineering.com/2022/08/17/WLED-Degchi-Lamp/"/>
    <id>http://questionableengineering.com/2022/08/17/WLED-Degchi-Lamp/</id>
    <published>2022-08-17T20:16:59.000Z</published>
    <updated>2025-05-17T23:36:06.601Z</updated>
    
    <content type="html"><![CDATA[<p>While traveling in India I came across these nice looking tin lamps. </p><img src="/2022/08/17/WLED-Degchi-Lamp/Degchi_Lamp.jpg" class=""><p>It is sometimes called a Degchi lamp. Since I am not a fan of open flames so leds will have to fill in the role of a candle. This build will be a bit rough. I will refine the lamp in later posts.</p><h1 id="Parts"><a href="#Parts" class="headerlink" title="Parts"></a>Parts</h1><h3 id="Controller"><a href="#Controller" class="headerlink" title="Controller"></a>Controller</h3><h3 id="ESP8266"><a href="#ESP8266" class="headerlink" title="ESP8266"></a>ESP8266</h3><img src="/2022/08/17/WLED-Degchi-Lamp/ESP8266.jpg" class=""><p><a href="https://www.adafruit.com/product/2471">Esp8266 Huzzah</a></p><p><a href="https://learn.adafruit.com/adafruit-huzzah-esp8266-breakout">Esp8266 Huzzah documentation</a></p><h3 id="Level-shifter"><a href="#Level-shifter" class="headerlink" title="Level shifter"></a>Level shifter</h3><img src="/2022/08/17/WLED-Degchi-Lamp/TXS0108E.jpg" class=""><p><a href="https://www.amazon.com/gp/product/B088LMJR5K/ref=ppx_yo_dt_b_search_asin_title?ie=UTF8&psc=1">GeeekPi 6Pack TXS0108E 8 Channel Logic Level Converter Bi-Directional High Speed Full Duplex Shifter 3.3V 5V for Arduino Raspberry Pi</a></p><h3 id="LED-Strip"><a href="#LED-Strip" class="headerlink" title="LED Strip"></a>LED Strip</h3><img src="/2022/08/17/WLED-Degchi-Lamp/sk6812.jpg" class=""><p><a href="https://smile.amazon.com/BTF-LIGHTING-Individually-Addressable-Flexible-Non-waterproof/dp/B01N0MA729/ref=sr_1_2?keywords=sk6812+led&qid=1659749420&sr=8-2">Led Strip</a></p><h3 id="Power-supply"><a href="#Power-supply" class="headerlink" title="Power supply"></a>Power supply</h3><img src="/2022/08/17/WLED-Degchi-Lamp/Power_Supply_5V_10A.jpg" class=""><p><a href="https://www.amazon.com/gp/product/B01M0KLECZ/ref=ppx_yo_dt_b_search_asin_title?ie=UTF8&psc=1">5v 10 amp power upply with barrel plug</a></p><h3 id="Plug"><a href="#Plug" class="headerlink" title="Plug"></a>Plug</h3><img src="/2022/08/17/WLED-Degchi-Lamp/Barrel_Plug.jpg" class=""><p><a href="https://www.amazon.com/Power-Connector-Female-Adapter-Camera/dp/B07C61434H/ref=sr_1_3?crid=1C8THCD6688TZ&keywords=barrel+plugs&qid=1659770244&sprefix=barel+plugs,aps,92&sr=8-3">Barrel plug</a></p><h1 id="Software"><a href="#Software" class="headerlink" title="Software"></a>Software</h1><h2 id="WLED"><a href="#WLED" class="headerlink" title="WLED"></a>WLED</h2><p><a href="https://github.com/Aircoookie/WLED">wled</a></p><h3 id="Binary"><a href="#Binary" class="headerlink" title="Binary"></a>Binary</h3><p><a href="https://github.com/Aircoookie/WLED/releases/download/v0.13.1/WLED_0.13.1_ESP8266.bin">Wled binary</a></p><h1 id="Flashing"><a href="#Flashing" class="headerlink" title="Flashing"></a>Flashing</h1><p>You will need a 3.3v usb to serial adapter. An FTDI based usb to serial adapteris perfered. </p><p><a href="https://docs.espressif.com/projects/esptool/en/latest/esp32/">https://docs.espressif.com/projects/esptool/en/latest/esp32/</a><br>Method 2 <a href="https://kno.wled.ge/basics/install-binary/">https://kno.wled.ge/basics/install-binary/</a> </p><h2 id="Connections"><a href="#Connections" class="headerlink" title="Connections"></a>Connections</h2><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_041807877.jpg" class=""><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_041838804.jpg" class=""><p>Connection between the usb to serial adapter and the ESP8266.</p><ul><li>Logic Level set to 3.3V</li><li>ESP -&gt; FTDI</li><li>TX -&gt; RX</li><li>RX -&gt; TX</li><li>VCC -&gt; 5V</li><li>GND -&gt; GND</li></ul><h2 id="Operating-system-permission-workarounds"><a href="#Operating-system-permission-workarounds" class="headerlink" title="Operating system permission workarounds"></a>Operating system permission workarounds</h2><p>In order to write data to ttyUSB or other serieal ports you must be a member of the dialout group. </p><pre><code>sudo usermod -a -G dialout your_user_nameLog out log in</code></pre><h1 id="Flash-WLED-onto-the-ESP"><a href="#Flash-WLED-onto-the-ESP" class="headerlink" title="Flash WLED onto the ESP"></a>Flash WLED onto the ESP</h1><pre><code>sudo python3 ./esptool.py -p /dev/ttyUSB0 write_flash 0x0 ./WLED_0.13.1_ESP8266.bin</code></pre><h1 id="Electronics"><a href="#Electronics" class="headerlink" title="Electronics"></a>Electronics</h1><h2 id="Schematic"><a href="#Schematic" class="headerlink" title="Schematic"></a>Schematic</h2><img src="/2022/08/17/WLED-Degchi-Lamp/Degchi-Lamp-Electronics.png" class=""><h2 id="Electronics-Rough-Fit"><a href="#Electronics-Rough-Fit" class="headerlink" title="Electronics Rough Fit"></a>Electronics Rough Fit</h2><p>Playing around with the electronics to confirm that the design works as expected.</p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_030411413.jpg" class=""><p><br></br></p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_030424508.jpg" class=""><p><br></br></p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_030434512.jpg" class=""><p><br></br></p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_030451769.jpg" class=""><p>Everything is hooked up but the lights are not working. </p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_030508542.jpg" class=""><p>Discovered that the OE pin on the TXS0108E needs to be pulled high to VA (ESP Logic Level High 3.3V)</p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_041756325.jpg" class=""><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_212503830.jpg" class=""><h1 id="Physical-Construction"><a href="#Physical-Construction" class="headerlink" title="Physical Construction"></a>Physical Construction</h1><h2 id="Lamp"><a href="#Lamp" class="headerlink" title="Lamp"></a>Lamp</h2><h2 id="Test-Fit"><a href="#Test-Fit" class="headerlink" title="Test Fit"></a>Test Fit</h2><p>Lets see how everything could fit inside the lamp. Who cares how it looks at the moment. We will polish it later. </p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220730_005652066.jpg" class=""><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220730_005656922.jpg" class=""><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220730_005704671.jpg" class=""><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220729_224801450.jpg" class=""><h2 id="Electronics-Enclosure"><a href="#Electronics-Enclosure" class="headerlink" title="Electronics Enclosure"></a>Electronics Enclosure</h2><h3 id="FreeCad-Model"><a href="#FreeCad-Model" class="headerlink" title="FreeCad Model"></a>FreeCad Model</h3><a href="/2022/08/17/WLED-Degchi-Lamp/Degchi_Lamp_Enclosure.FCStd" title="Degchi_Lamp_Enclosure.FCStd">Degchi_Lamp_Enclosure.FCStd</a><img src="/2022/08/17/WLED-Degchi-Lamp/FreeCad.png" class=""><p>First atttempt to create a quick enclosure. </p><img src="/2022/08/17/WLED-Degchi-Lamp/Degchi_Lamp.png" class=""><p>View of the enclosure lid.</p><h3 id="Enclosure-STLs"><a href="#Enclosure-STLs" class="headerlink" title="Enclosure STLs"></a>Enclosure STLs</h3><a href="/2022/08/17/WLED-Degchi-Lamp/Degchi_Lamp_Enclosure-Degchi_Lamp_Electronics_Enclosure.stl" title="Degchi_Lamp_Enclosure-Degchi_Lamp_Electronics_Enclosure.stl">Degchi_Lamp_Enclosure-Degchi_Lamp_Electronics_Enclosure.stl</a><p>Enclosure Main Body</p><a href="/2022/08/17/WLED-Degchi-Lamp/Degchi_Lamp_Enclosure-Degchi_Lamp_Electronics_Cover.stl" title="Degchi_Lamp_Enclosure-Degchi_Lamp_Electronics_Cover.stl">Degchi_Lamp_Enclosure-Degchi_Lamp_Electronics_Cover.stl</a><p>Enclosure Main Body</p><h3 id="Enclosure-Assembly"><a href="#Enclosure-Assembly" class="headerlink" title="Enclosure Assembly"></a>Enclosure Assembly</h3><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220809_193334453.jpg" class=""><p>1 amp Fuse</p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220809_193337120.jpg" class=""><p>All the electronics seem to fit. A more professional version will be created when I get the parts.</p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220809_193339631.jpg" class=""><p>Forcing all the electronics into the enclosure.</p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220809_193658141.jpg" class=""><p>Everything is coming together.</p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220809_193854465.jpg" class=""><p>Power on testing</p><h2 id="Led-Mounts"><a href="#Led-Mounts" class="headerlink" title="Led Mounts"></a>Led Mounts</h2><p>The inside of the lamp is coated in a thick non conductive coating. For the time being the led strip is just placed inside the lamp body.</p><h1 id="Connecting-to-WIFI"><a href="#Connecting-to-WIFI" class="headerlink" title="Connecting to WIFI"></a>Connecting to WIFI</h1><p>WLED 13.1 has some trouble connecting to wifi networks. </p><ul><li><p>Set wifi control channel to a fixed channel. e.g 1</p></li><li><p>Change channel width to 20 Mhz</p></li><li><p>Bind to static ip in router</p></li><li><p>Add the same static ip in wled wifi settings </p></li></ul><h1 id="Results"><a href="#Results" class="headerlink" title="Results"></a>Results</h1><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220809_195121212.jpg" class=""><p>I am not a fan of this very large black power cable. I will replace the power cord with USB-C.<br>After measuring the power usage of the lamp at peak load it looks like USB-C is a good option. Peak load 0.6 Amps<br>This will be covered in a follow up article. </p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220811_025451240.jpg" class=""><p><br></br></p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220811_025516535.jpg" class=""><p><br></br></p><img src="/2022/08/17/WLED-Degchi-Lamp/PXL_20220811_025517876.jpg" class="">]]></content>
    
    <summary type="html">
    
      
      
        &lt;p&gt;While traveling in India I came across these nice looking tin lamps. &lt;/p&gt;
&lt;img src=&quot;/2022/08/17/WLED-Degchi-Lamp/Degchi_Lamp.jpg&quot; class=&quot;
      
    
    </summary>
    
    
      <category term="LED" scheme="http://questionableengineering.com/tags/LED/"/>
    
      <category term="WLED" scheme="http://questionableengineering.com/tags/WLED/"/>
    
      <category term="Hyperion" scheme="http://questionableengineering.com/tags/Hyperion/"/>
    
      <category term="Electronics" scheme="http://questionableengineering.com/tags/Electronics/"/>
    
      <category term="RestAPI" scheme="http://questionableengineering.com/tags/RestAPI/"/>
    
  </entry>
  
  <entry>
    <title>TP Link U3T Ubuntu</title>
    <link href="http://questionableengineering.com/2021/03/11/TP-Link-U3T-Ubuntu/"/>
    <id>http://questionableengineering.com/2021/03/11/TP-Link-U3T-Ubuntu/</id>
    <published>2021-03-11T10:10:00.000Z</published>
    <updated>2025-05-17T23:37:13.349Z</updated>
    
    <content type="html"><![CDATA[<p>This device has the rtl8812bu chipset and you will need to do a little more work to get it working.<br>Thankfully there is a working driver available for it here: <a href="https://github.com/cilynx/rtl88x2bu">https://github.com/cilynx/rtl88x2bu</a></p><p>To get it working, you will need to first install some packages and check out the Git repo:</p><pre><code>sudo apt-get install build-essential dkms gitgit clone https://github.com/cilynx/rtl88x2bu.git</code></pre><p>Then follow the instructions here to install the driver:</p><pre><code>cd rtl88x2buVER=$(sed -n &#39;s/\PACKAGE_VERSION=&quot;\(.*\)&quot;/\1/p&#39; dkms.conf)sudo rsync -rvhP ./ /usr/src/rtl88x2bu-$&#123;VER&#125;sudo dkms add -m rtl88x2bu -v $&#123;VER&#125;sudo dkms build -m rtl88x2bu -v $&#123;VER&#125;sudo dkms install -m rtl88x2bu -v $&#123;VER&#125;sudo modprobe 88x2bu</code></pre><h1 id="References"><a href="#References" class="headerlink" title="References"></a>References</h1><p><a href="https://askubuntu.com/questions/1230788/ubuntu-20-04-issues-with-tp-link-ac1300-archer-t4u">Ask Ubuntu</a></p>]]></content>
    
    <summary type="html">
    
      
      
        &lt;p&gt;This device has the rtl8812bu chipset and you will need to do a little more work to get it working.&lt;br&gt;Thankfully there is a working driv
      
    
    </summary>
    
    
      <category term="Fixes" scheme="http://questionableengineering.com/tags/Fixes/"/>
    
  </entry>
  
  <entry>
    <title>Rigol DS1052E Oscilloscope Encoder Repair</title>
    <link href="http://questionableengineering.com/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/"/>
    <id>http://questionableengineering.com/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/</id>
    <published>2020-10-19T02:42:26.000Z</published>
    <updated>2023-09-02T20:42:55.804Z</updated>
    
    <content type="html"><![CDATA[<h3 id="Broken-encoder"><a href="#Broken-encoder" class="headerlink" title="Broken encoder"></a>Broken encoder</h3><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_102529.jpg" class=""><p>I dropped my trusty Rigol scope off of the table while testing. The trigger encoder knob broke off.</p><h3 id="Replacement-part"><a href="#Replacement-part" class="headerlink" title="Replacement part"></a>Replacement part</h3><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_105513.jpg" class=""><p>After a bit of googling I was able to locate the part number. This is a very popular scope with hobbyist so this information was not all that hard to find. </p><h3 id="Opening-the-case"><a href="#Opening-the-case" class="headerlink" title="Opening the case"></a>Opening the case</h3><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_102830.jpg" class=""><p>The screws that hold the case on are Trox or star drive. There are 6 screws. Two screws on the bottom near the feet, two screws under the handle, and two screws on either side of the power socket.</p><p>WARNING: Do not forget to remove the power button. If you try the case with the power button still in place the switch will snap off. The power button can be removed by pulling it upwards. </p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_103039.jpg" class=""><p>You will need an extension bit to get at the screws under the handle</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_103144.jpg" class=""><p>Do not forget about the screws on the side</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_103946.jpg" class=""><p>Back case removed</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_104202.jpg" class=""><p>Once the case is removed, unscrew the standoffs on either side of the serial interface (DB9).<br>Lift off the metal rf sheild</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_105641.jpg" class=""><p>You will need to remove all the screws inside of the case. All The power supply board must be removed<br>Disconnect the power supply board. Watch out for the LCD lamp power cable (Red/White cable with JST connector)</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_105938.jpg" class=""><p>You will need to disconnect the white ribbion cable from the board at the bottom of the unit.</p><p>The front case panel can now be removed. </p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_105555.jpg" class=""><p>Power supply board. Power switch</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_105710.jpg" class=""><p>Front case panel removed. Picture of the 3 screws holding on the user control board.<br>These will need to be removed.</p><h3 id="Replacing-the-encoder"><a href="#Replacing-the-encoder" class="headerlink" title="Replacing the encoder"></a>Replacing the encoder</h3><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_105840.jpg" class=""><p>Boken encoder next to replacement encoder.</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_110115.jpg" class=""><p>Bottom of the user control board. Unsoldering required.<br>WARNING: Rigol uses lead free solder. Only use lead free solder. If you mix leaded solder and lead free solder a new alloy with a higher melting point will be formed. Good luck removing that!</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_113918.jpg" class=""><p>Desoldered encoder</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_113955.jpg" class=""><p>Replacement encoder</p><img src="/2020/10/18/Rigol-DS1052E-Oscilloscope-Encoder-Repair/20201006_121807.jpg" class=""><p>Put everything back together</p>]]></content>
    
    <summary type="html">
    
      
      
        &lt;h3 id=&quot;Broken-encoder&quot;&gt;&lt;a href=&quot;#Broken-encoder&quot; class=&quot;headerlink&quot; title=&quot;Broken encoder&quot;&gt;&lt;/a&gt;Broken encoder&lt;/h3&gt;&lt;img src=&quot;/2020/10/18/Rig
      
    
    </summary>
    
    
      <category term="Electrical" scheme="http://questionableengineering.com/tags/Electrical/"/>
    
      <category term="Fixes" scheme="http://questionableengineering.com/tags/Fixes/"/>
    
  </entry>
  
  <entry>
    <title>CNC Enclosure Door</title>
    <link href="http://questionableengineering.com/2019/12/26/CNC-Enclosure-Door/"/>
    <id>http://questionableengineering.com/2019/12/26/CNC-Enclosure-Door/</id>
    <published>2019-12-26T23:50:50.000Z</published>
    <updated>2023-09-04T22:45:23.928Z</updated>
    
    <content type="html"><![CDATA[<h1 id="Parts"><a href="#Parts" class="headerlink" title="Parts"></a>Parts</h1><h2 id="Magnetic-Door-Latch"><a href="#Magnetic-Door-Latch" class="headerlink" title="Magnetic Door Latch"></a>Magnetic Door Latch</h2><a href="/2019/12/26/CNC-Enclosure-Door/DoorMagnetLatchMount.scad" title="DoorMagnetLatchMount.scad">DoorMagnetLatchMount.scad</a><a href="/2019/12/26/CNC-Enclosure-Door/DoorMagnetLatchMount.stl" title="DoorMagnetLatchMount.stl">DoorMagnetLatchMount.stl</a><img src="/2019/12/26/CNC-Enclosure-Door/20200110_145308.jpg" class=""><img src="/2019/12/26/CNC-Enclosure-Door/20200110_145251.jpg" class=""><img src="/2019/12/26/CNC-Enclosure-Door/20200110_145254.jpg" class=""><p>3d Printed Magnetic Latch mount</p><img src="/2019/12/26/CNC-Enclosure-Door/20191226_203758.jpg" class=""><h1 id="Mounting-the-Door"><a href="#Mounting-the-Door" class="headerlink" title="Mounting the Door"></a>Mounting the Door</h1><h2 id="Hinges"><a href="#Hinges" class="headerlink" title="Hinges"></a>Hinges</h2><a href="/2019/12/26/CNC-Enclosure-Door/parametric_butt_hinge_3.7.scad" title="parametric_butt_hinge_3.7.scad">parametric_butt_hinge_3.7.scad</a><a href="/2019/12/26/CNC-Enclosure-Door/parametric_butt_hinge_7.stl" title="parametric_butt_hinge_7.stl">parametric_butt_hinge_7.stl</a><p>3d Printed Hinges</p><p>Door temporarily held on by clamps. Hinges mounted to the frame. Using a center locating punch through the hing mounting holes to locate where to drill the hole. </p><img src="/2019/12/26/CNC-Enclosure-Door/20200111_140324.jpg" class=""><img src="/2019/12/26/CNC-Enclosure-Door/20200111_140316.jpg" class=""><img src="/2019/12/26/CNC-Enclosure-Door/20200111_140331.jpg" class=""><p>Determining the correct drilling points with a punch</p><img src="/2019/12/26/CNC-Enclosure-Door/20191226_185050.jpg" class=""><p>Drilling Hinge Mounting Holes.<br>In this case I tapped the acrylic plate with a 1/4-20 tap. These holes need to be kept away from the edge otherwise breakage can occur. Additionally, spreading the load across many holes reduces the stress on any one hole.</p><img src="/2019/12/26/CNC-Enclosure-Door/20200111_150517.jpg" class=""><img src="/2019/12/26/CNC-Enclosure-Door/20200111_150509.jpg" class=""><p>Mounting the door with the hinges<br>Door mounted with the 1/4-20 bolts</p><img src="/2019/12/26/CNC-Enclosure-Door/20200111_150458.jpg" class=""><p>Door Mounted to Hinges</p><h2 id="Door-Handle"><a href="#Door-Handle" class="headerlink" title="Door Handle"></a>Door Handle</h2><a href="/2019/12/26/CNC-Enclosure-Door/ENCLOSURE_HANDLE.zip" title="ENCLOSURE_HANDLE.zip">ENCLOSURE_HANDLE.zip</a><a href="/2019/12/26/CNC-Enclosure-Door/MU_HANDLE.3mf" title="MU_HANDLE.3mf">MU_HANDLE.3mf</a>]]></content>
    
    <summary type="html">
    
      
      
        &lt;h1 id=&quot;Parts&quot;&gt;&lt;a href=&quot;#Parts&quot; class=&quot;headerlink&quot; title=&quot;Parts&quot;&gt;&lt;/a&gt;Parts&lt;/h1&gt;&lt;h2 id=&quot;Magnetic-Door-Latch&quot;&gt;&lt;a href=&quot;#Magnetic-Door-Latch&quot; c
      
    
    </summary>
    
    
      <category term="CNC" scheme="http://questionableengineering.com/tags/CNC/"/>
    
  </entry>
  
  <entry>
    <title>Grub Boot Loader Not Found</title>
    <link href="http://questionableengineering.com/2019/12/23/Grub-Boot-Loader-Not-Found/"/>
    <id>http://questionableengineering.com/2019/12/23/Grub-Boot-Loader-Not-Found/</id>
    <published>2019-12-23T19:41:32.000Z</published>
    <updated>2019-12-23T19:55:14.000Z</updated>
    
    <content type="html"><![CDATA[<p>Insert Grub console picture here </p><p>run the following commands </p><ul><li>ls</li></ul><p>Will show you all the drive parations </p><p>(hd0,gpt1)</p><ul><li>ls (hdo,gpt1)/</li></ul><p>Will give you a listing of all the files on the dive</p><ul><li>Find the drive that contains /boot</li></ul><p>(hd0,gpt1)/boot</p><ul><li>locate the grub.cfg</li></ul><p>configfile /PathToFile/grub.cfg</p><p>configfile (hd0,gpt1)/boot/grub/grub.cfg</p><ul><li><p>Grub boot menu should start.</p></li><li><p>Kernel is now running</p></li><li><p>Fix any broken packages<br>dpkg –configure -a</p></li><li><p>Check systemctl</p></li><li><p>Look for any errors that may have occured.</p></li><li><p>Fix any filesystem errors that may have occures</p></li><li><p>look in /dev/disk/by-uuid</p></li><li><p>Perform fsck on any drives that require a repair.<br>fsck /dev/disk/by-uuid/abc456</p></li><li><p>Often the grub loader cannot find the efi file</p></li><li><p>sudo apt install grub-efi-amd64</p></li></ul>]]></content>
    
    <summary type="html">
    
      
      
        &lt;p&gt;Insert Grub console picture here &lt;/p&gt;
&lt;p&gt;run the following commands &lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;ls&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;Will show you all the drive parations 
      
    
    </summary>
    
    
      <category term="Fixes" scheme="http://questionableengineering.com/tags/Fixes/"/>
    
  </entry>
  
  <entry>
    <title>Wet Dry Cough Analysis and Differentiation</title>
    <link href="http://questionableengineering.com/2019/05/13/Wet-Dry-Cough-Analysis-and-Differentiation/"/>
    <id>http://questionableengineering.com/2019/05/13/Wet-Dry-Cough-Analysis-and-Differentiation/</id>
    <published>2019-05-14T03:12:51.000Z</published>
    <updated>2025-03-09T05:25:30.651Z</updated>
    
    <content type="html"><![CDATA[<h1 id="Wet-Dry-Cough-Analysis-and-Differentiation"><a href="#Wet-Dry-Cough-Analysis-and-Differentiation" class="headerlink" title="Wet/Dry Cough Analysis and Differentiation"></a><strong>Wet/Dry Cough Analysis and Differentiation</strong></h1><p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAnAAAAAECAYAAAAOPwJdAAAANElEQVR4Xu3WMQ0AMAwEseAOoJIpqGYvgrzkwcshuLqnHwAAOeoPAADsZuAAAMIYOACAMAOTpGslhjl7rwAAAABJRU5ErkJggg=="></p><h1 id=""><a href="#" class="headerlink" title=""></a><img src="data:image/png;base64,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"></h1><h1 id="Introduction"><a href="#Introduction" class="headerlink" title="Introduction"></a><strong>Introduction</strong></h1><p>One symptom that often accompanies an illness is a cough. It has been noted that certain types of coughs are often associated with certain medical conditions. This relationship has led to the practice using coughs to aid in the diagnosage of patients. For this study, we will attempt to differentiate between two common cough categories, Wet and Dry coughs.   </p><p>A Wet cough is caused by the presence of mucus in the airway. The common causes of a wet cough include cold,flu, pneumonia,chronic obstructive pulmonary disease (COPD), emphysema,chronic bronchitis,acute bronchitis or asthma</p><p>A Dry cough is a cough where mucus is not present in the airway. Dry coughs may occur in long fits and are often caused by irritation in the respiratory tract. The common causes of dry coughs include flu, cold, laryngitis, sore throat, croup, tonsillitis, sinusitis, asthma, allergies, or exposure to irritants such as air pollution, dust, mold, or smoke</p><h2 id="Background-Research"><a href="#Background-Research" class="headerlink" title="Background Research"></a><strong>Background Research</strong></h2><p>Before analysis began a limited background search was performed. Survey papers in the area of auscultation were consulted to give a general understanding of the current standing of the field and to discover methods to analyze the data. The survey papers listed several methods common within the field including FFT, Spectral Contrast, and MFCC.3 Several papers mentioned additional techniques often applied to music identification such as Chromagraph and Tonnez as possibly relevant to auscultation research. These techniques will be presented in more detail in the Feature Extraction Section. Additional research on the differences between a dry and wet cough and previous wet/dry cough studies were also consulted.  </p><h2 id="Data-Collection"><a href="#Data-Collection" class="headerlink" title="Data Collection"></a><strong>Data Collection</strong></h2><p><strong>Cough Collection 1</strong></p><p>The initial data collection known henceforth as Cough Collection 1 consisted of 24 samples collected in a clinical setting by several doctors volunteering their time. The collection is a mix of wet and dry coughs from both female and male patients. The coughs were recorded in either WAV sampled at 16000 Hz or MP4a sampled at 48000Hz by cell phone applications. Each recording contains multiple coughs. The filename of each cough included a substring denoting gender and cough type. E.g FWC = Female wet cough, MDC = Male dry cough. </p><p><strong>Cough Collection 2</strong></p><p>After a preliminary analysis was performed on Cough Collection 1 several doctors from UMDNJ deemed the preliminary analysis sufficient to begin a second data collection. The second data collection will be referred to as Cough Collection 2 going forward. The preliminary analysis is presented in a later section of this document. Cough Collection 2 is ongoing and is expected to produce 100 samples. Coughs were collected by a doctor in a clinical setting from both Male and Female patients. Each recording contains multiple coughs. The collection consists of cough recording saved in OPUS format with a sampling rate of 16000 Hz. The file names were changed to reflect the gender and cough type while also matching the file naming convention developed during Cough Collection 1 except files from Cough Collection 2 begin numbering from 200. E.g FWC200, FWC201, MDC200,MWC200. The OPUS files were converted to wav files with a sampling rate of 16000Hz.  An excel log was kept to track cough samples as they came in.</p><h2 id="Visualizing-the-Data"><a href="#Visualizing-the-Data" class="headerlink" title="Visualizing the Data"></a><strong>Visualizing the Data</strong></h2><p>Before any analysis was conducted, the data was visualized to gain an understanding of the structure of the data and to perform quality checks.</p><p><img src="data:image/png;base64,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"></p><h2 id="Data-Standardization-Pre-processing"><a href="#Data-Standardization-Pre-processing" class="headerlink" title="Data Standardization (Pre processing )"></a><strong>Data Standardization (Pre processing )</strong></h2><p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAnAAAAFfCAIAAABBY2aKAABylElEQVR4XuydDXQVVZbvywhCKyIIKrbSoDKKEW2ksUFFBMJHgEA+SCAYDFEQQb6/mijIh0RBQEXBdGgcJdO02AxM02O3IzNx0oPNSA+vITP0wnGkm27gyTwdBt7LGpw889Z9u86+9+Tcfarq1r2purfuzf6t/8qq7Dr1Xff8a5+qOmWEGIZhGIZpNQYNMAzDMAwTP2yoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMMwDOMBbKgMwzAM4wFsqAzDMAzjAWyoDMP4SMkTe+5/dBuNMm2ee4e8QUPpDxtq2vMXPz3+5ltHDvzyJB3hD/+n8b9hcSA6ggkS8jD902/P0nFJ5E9nL2Y/uBVERzBtHjgrNm79BxpNc/wy1FFFbxPlluyCn3fD787TogGjufn/zVjwV3BNjRUBCIZ/dfgPtFxggH0LKzl97j46wh/OffG/9SoSI1/9x3+pweQAVfbAEW/C0pN2SUHQT3UUnEWWZzvuq3/7/X/QEZ4iD5N66QM5AUQ+/bcvlYI+Mmvxz2Bxy57/QEbg4k/fUbJy+N2n/65M7S8OawKrnbRdFEz0H7gf4MVWhuWpfhkqHhJLBdmc/vDH/yx5Yo++ziCooWjpYDAqMIb67r4GNZgc3vrxUVx60vYAQT9VVBWV/8SyfM07vyFxb7E0VIwkLS3Axf3X5f8rI7Ay+i5SlTQni7kmqTqdUg5cFuMeSEKNhwv6z4uX6Yi0xV9DnTrzPTgqILgY+eToGThH5fn6fxr/m07jGshFcCbeNmfBKuFsp83eq84ZhjE+NO9HSvFkO5kdSV4NS0Odv+J9uBBRI36AyyWZaHPz/9u87dCi536Zkvw4FFmrD/7uMzzVUb8+8kewTBwF+ujQ72V5yNjAZWG1lXl4j6WhwqLhMP13U7NS0C9gWbB0ODHUoLQxdXdB5QC7C35cOCo5KYvlmuCBe2PHPyZzTQIIVIAgGvUBuH7CXZ20Cym/8ddQ9Vr+d5/+uxyVcJ3ik6FCvYyz1Vds3aaPcJQaTLKT2ZHk1bA01OSAy01V064dDqfi6g11OPbhsTvoOJ+xNNRkgksnFaW0MX13QSIL7otjk2D5DmsSEheISVuTNg7uanLhlb4k21BDokkB6hcYO2jUD+k4d/hhqLKhw+7Q4li4npWRJDuZHUleDTZUgvOp+Ic//mdKdldqDfU/L16GRb//4ack7mxjocjOtPsNekjMNfltw/+EsYue+yUdwXhNSn4gPpECQwV++rN/sduJUBFMnfkePmYCvvvuvgb1IhF+qM9V/e202Xtx8lmLfwb/gpQZmMB1cVH5T+SPU3VBO2QFpM8NwbFYPeFCcSWH5v0I/933179Ty8MV95xlP8eGLCj5xo5//NPZi2qBUGQ+eAvhrR8fhQ3PFg1NUNiuAXPj1n/IL/txtrgcgSVCMu1gqJAhYWHQirUf0tGRFcA1hwKww2FV1QKwJ2WaBZXLR4d+b2mo6oaoETspk5rAxsIxhS3KFgf9L356XL0jgAcdhMuFkupM5FioAeUkCMzknXd/i7OFAwFngmXCoc4NyuDVHuxVfYaW4FrZ1cshrb7Axen7CqwXhuHQ46kLfx28EDYEfkS4abCqvz7yR1LA0lDVBakR3FL4mchttzxbEDhYsG5wlt7/6DYY0M9qAM6o7Oi7p0hMG8Mtyi3ZJSPy6Kzb9BEcRFio2n4eEndkYG1xtlAhWB5inZhrEhIHbnxprfxXrgnsW/xdkzWBo/Bc5CyFPfNq9a/VsQQ4M+UtMFht/eIDgR84jJIHWn3CSwWK/W3951gV4HGxa0R1/q0h6i+CRGByOEXx6TZYit2jAGq9IbcOKvPntHoyFPmB6O2C6UhqDDUUKaDaBvz8MJgtTAXtCiVPellNEMmZ/Pv/apRBOL3kw7rwAzgX6x47/IzJ3OzQVyA72onVuLw5BIJzUZlNuBiclHiCEsG2qIXh1NfLZAtnzdZ2tbr3YD/I+asVRCiyAvimoCwvx8qfhCq5OcpswvNR97A+oSpZDKo/9c46bgtKPrzmfNDlWJK5Vr1Sr0+SbXVjDOPqYVJFCutgMed6WZ0P/qvvK3U/SMHa6g/xyetRItWkLQ0VI+qqYgROXcvNJ1eiUOXBRZVeLDt6L0ExPP3UIBLTxtAS4K+MYHn1xJAHGq4MLFebXBRaEnNNQmLRLtcErkjUuCr9ZiRcE+vFssVqk5UBj9SLZWu/YtkKootcXugFUORxQgzqEcs1H57/FrFku2J4cIlVhyIPnztff6QLKTZUMAkSgcsZpZSZNmEczi0ZtGvyhesgjMPFrAzCz1s+uKuUtQBKYrFscfGlX18TLFNDmAn+yMltM7nO4FIyKBdHWpbQ3sgzUFgSElk1+G+//w+Mq6shn6pQCra0aavbJVeALAvAZAXOdXXPhyLrRmaOEedLFnl01B85RiA1Vwq2GDm5mMUgMU5LQ8WfKGyUmo3JOPy29XWAwupFvTwZPjl6RgYtwWJ29TIkMVhARvBf3VCzo08DOF5Qb5JpAVj5bHF2qZsm7/npl55uDDU7+gSAbcfGErJojJBfKJ7t8FfuUqid9WmRmDaGY9XfL0YsPRJHqXWIDMZ8kjnmmmCSbbkm+iWO5ULlQ45wASSD8mdIzky90Q6v72Fx5G0iLCaTYzg/MbJ52yG1GBq8ut+wLiUXlPIheTVoF8mOziMbfncef1D5ZT+WQTgNsCQ5LvISXzdUTOstD3HakWJD1X/t5OyRGSckHDJoZ6j4YCHU+MQL9UrNDvWdGTjAUE85PNJtaajyqSu9MQR/IerVJZYE8yYXktJRZET+bJRSYTCurga2GartZgiWtKxP9eZNjJNfacjqlx+KFHYwVDB+/EWRn43l0vEOXLbWTI1BN4aKEb2ulJca+pWc/s4oxskVjI7dskKi9sSTJNuFoeqP/srMQ7d/cpUDdTdWoHKPxWWoUC2SFkLLnwxGSDoisyhZxWPbgGXvSM42JrdXPR/IzCV2N6fnLPt5tsgjndt+Y64JXlC6WRP5kyfxUMTV4GpDHlnIw+wKY1zWXfiv/sQAXsHIyxr5MDlxaBmXEax/yMWrjKsRfQ0xotfn+KqxWhivm/V7z/J6WjdUuaqkTS4dCZCh2qH7lp2h2iErFzrCBrjSJA04egIXsloxZ+T9FRmx2wq5gTKCt0LVBiiJ+9XAeerGo5/iMj8j8ZDNzsSIg6FiAfV63xnLjdLXP2RlqPreU5FNwTJiVxjj+s4hYDGwQ1hbKbUVHU4e9UYjBnVDtfwt4Ch5p8DORUJKhYX/xmWolttIFmSZyiCYH8s0Ba9K9abOkGJj+u7CeLbWnmm3UEzfdXuQd47eefe3ZJSKw5rIA+dyTdDh1CxNQvIB2W+U5bHG+5Ro4TKRpYVCIciP1VHybI+ZlE8X9xT0Wx46+qIx4qamwgsRpUgLWFI/2WS24OZhl4ATREOFS2C46IODh8LzVZ2VG0OFLEfOAY4TOeoxgctbyHfVO5EzFvwVyVYtK30VsCWoAeVq6Fdzdluhn6b4r37dF4q1GvDLlCuAM3FjqA49xiVgqHJzHJIGqAchSXI46KHIUmIaqryFoxaT6LmXXWGM6zuHgMUcRB7bwWBchiofRXE4k+XxxX89N1R0zUFWT+bj+2YyJXU4IaWN2QmmIo/jkdVApGtaugjW6as31MmdoArPk5hrkq31/IVBNaLG1SY0FdX45bmnp7kE/SyVyLs8+C/Ulri92eKxaocbVfKSC1ZVb5FS0ReNkZg1lWxbii4VBkfpJ5tl1ZSmpNhQyU0y9dEYIpeGCh5m+YAPihR2CZwlcp5q3KHikA19lpLF8F99K8hpalk5SixXw+7hkWx3hkpqZ5V4DVU+ZmxXieDNKkslZqh4JW6ZzYes1p/8S+L6ziFgsVerfw0rIAVphN1jlljepaGSg+vGBrCk5TmDkcQM1fmUVgtbnpCIXH99d9k95ElWA5Hnp4NgBSBBHKV1Loit5Q5r4nzgaNTmtJSo7VKybdPyl6Li/kAjeM6rWrfpI/0B7J/+7F/IY1zg9+RmZ8hqSzESs6ZyqDdC9icbG2pscAdZ/qgQLKDeuJJ3FyAXhDPPIVmRR1E/wNJI4KIefjk4B4frepfgS2nZ0b8Eu4rj10f+iIWLyn8CF++fHD2Dq5FwhmpZOUr01ZDX75BPwOkLToYrgEH1rMWIwylO4iErQwpZmQQZZZlJhJQqJuZBD9nUXAExVP0g2oHl27ihxru7SFCenw6yXAGJV2si43ZmIB+rDCkP6lv+UlTcH2gJ1KXkGFm27v53U/OcZT9X296ytQcI9PljRN9XpKZyuJ0csj/ZLKumNCU1hkpaLZBs8cSK/v6l/vu0M1RMhnJLdpGrXb0O1Zku7qDY1fuhyBapDTv6ioWUfIs8NhJq3T1UzN0t30IjqwE/GPy1wM8muqDFLx8j+iku7/2QeMhmZ2JEryZwTSzbCRG7CS33rb7+IStDlT1eqcUk5F5jyKr6UOP6ziFgMf0g2oHlXRoqjpKPGjk8QEvw3FDhiidbe3bdErxwtLyg8crG5C1G/aE5l3i1JjJuV3XgpSE2+cpLbbvWGol+lsYFVALYqGbpqSr4DBdZkF1E31ekppKP+EaXCoOj9JNNbqw+/7QjNYZqdxQte0jR61Y7Q8Wg/j6TpQcQ0LHIYwgqOAf1bNBXLBTppBDOY70JqzWGik9tWFZSZDXgYhOntXuB2o2hylE0arMzMUJ8USbKDtWHPivEct/q6x+yMlTnBgn9CWq7whi33DkqWEw/iHZg+bgMVT4xLltKoktZ4LmhOt+ZVpE/ATrCUxvDxwb1h5Jc4uGa4LlapH0FIaQ8i4B2K68D9DoqJA4ZCG+Cyk5uaSHXuLz2kq9IqQ9v6xPa7Su9psKsRinSApbUTzaZuOtt1GlHCgxVXjrp7QxwahIfkk2C6qzkk/qkgxgMkvfkQpHXaewOMyKvkiyfTgxFZq6+lWhZ6csWHvIUO1SF+o1Y/NfNaWqZ0yMYl6vxT5H2E/KjlfYWl6Gqb80ils/9Y0Q1CZmp6xcWKpZl3nn3txhPzFBDkZL6+4IyeVVfDcSIUioqbrlzVLCYfhDtwPK6oTq8NqPGMaK/lBUSFZMc9txQ5YPf+i1GGKW+7ebg+h7amMz29BMM9pvDszmIh2sizU9fE2yhUdvMHB6Wxrg0NvzX0nr1U12v9MgD4dK09Cdp8RetvrKiryFG9H2l11RY/+jrI3/U+smGjR9J+LpGEkiqocIvTd5H1D/1hXG1ppANCGRW8hdL3hHEd96zo5tbpZtmW53Ekmal/we9BVJ2jq/+ZvDKTn3JLKRcGJJTSr1pIYP4r5vTNBQpDJe66uJktSL3D/wg0bnJG5/yVX3916if4iGl3yjLF+ct103db5jxOzT2Ijih2lwmK+5s7eIGg6SKsTRUuXTLl+LJTQEMKqWi4pY7RwWL6QfRDiyvG2q2u44d8ESCQ0xaIPDSU94U8NxQZYS8QvafFy/DqQ7rI/c/mBmegWoxxEMbC0VGwU5T7RMueWENYdc5pzt+rEnVK/XqeSXzUbVbQdnbA3nOVm/jlc/ukloOfo+we+UNHdnaR36n6r3bkFgZPCjk8IGP6i+6kDWREX1fOdRU5Hcq0wn9ZMPGBrs28/TCX0O1FFRn+oEJ2XR0Bz8MrFaIPciuYVAYhLN5uva0W7Z44EUt5gB2iWApWAFyW1T6OkpamnzknUye8ENJCCxdnpSqsI1FveCQD69bSu0tASP6KY5YdnYoOwJVS+IoaRKyNreTXKLMd1XBEZcHomUZSpu5OsrSUENKHw5Eeocs+oLUuN3OkWAx/SDageV1Q5X2SdZW/xS55XHJFtYiK3Q/DPW/RPfU+nKztetjXEP9LSlvbazhd+fJM6tSpH1Ix9s1gcXJq3kiPVezO3xDtY69HB6AV68h7HoozI5uRFUvVYnI+3gY1CP6vrKsqWRSoUqe3vrJhnH9bElHkmqo4AdQHesNIxLdMOCCjlxqIaTKlnHZsCm1edsheSbp3UAToKTl2ZBt8xOVTYjZ0ZYmry6lPv23L/V7e/ivy9M0pOSj6kLRp0ljgDRvKdguTG7gly+L4Sj9FJeQpwGzxS8Z27rVYjgqAUMNKY1gUnBBoHe/EFIu+dVRdoYaUlospCBN11ss9QWpcYedg2Ax/SDageV1Q4UqXp4hUrqbIrr7wlWO+svyw1BD4geid1qrP3mAD7Xp9869tbFQdN/dUpbP7hE8XxPLq9h33v2tZXWn/5CztddeEf0S//5Ht6nHFFF7xpDSH0kBL9cPH/zGyUpiXI/o+8quptKXIvePfrJZziFN8ctQGYZxCVYoei2Z1mSLC2j97gnTNpGGSpp2MSexfNomHWFDZZgUk5GGio/RWT7ry2Q2eg4aijzDAeeD+vQT3vHRM+n0hQ2VYVJMRhpqKLJdlm2eTAaTrT1LLG+6kZu1eI8vA/rEl7ChMkyKyVRDhYoSHxqy+3o2k5HI3kaJyDP/02bvzW5F1xzBhA2VYVJMphpqSHsbkmkL/HdTs/5Q0owFf0VuqGdHP5eeGbChMgzjI/91+f+q3WgwDKL3u5IBsKEyDMMwjAewoTIMwzCMB7ChMgzDMIwHsKEyDMMwjAewoTIMwzCMB7ChMgzDMIwHsKEyDMMwjAewoTIMk7HMfPxxGmIY32BDZRgmY8nJySnKzT1z5gwdwTA+wIbKMEzGAob6/I03gqfSEQzjA2yoDMNkLGCoNYYBGj969IkTJ+hohvEUNlSGYTIWaaiQp4Kn0tEM4ylsqAzDZCzSUFEFubmcpzL+wYbKMEzGQgy1qkuXAr6fyvgGGyrDMBkLMVSZp9JyDOMFbKgMw2QsloYKeSo3/DJ+wIbKMEzGYmmo6Kn8jBLjOd4Y6qVLlz44+MH8DfMfW/LY6PzRORnKqPxR48vGly0pe3fvuw0NDXQvMP7Q3Ny8eeuOpc9VFU6eRg9JSskdNzF/0tRZ836wYct2+AnQ9WYCQI6NoaKnHjp0iE6QJhw8eLDq+WWLZk+fOD6XnpdtDNgDU4vzl86beeDAgVOnTtE9lVxaZagXLlwYXTT6nq33ZDVlGSGjralHXY8xK8fU1tY2NjbSXcO0GrhkmfXMojFzfzJ2zb+Oe+nfg66qs3mlc0tKuaO7YJFjb6joqRPGjKHTBBWob9/c9vpLT+XUPf/wF68PZllq2/xRhRPHnTt3ju6+pJC4oV6+fDm3JLddYzvdadqUxm0aV1RSRPcO0zrg7BpfOG3M/L+kvhVsjV3+0bOr1vIFVnBwNlTQ5muuSYs8FX4RxQUTtswZqVsIi+hPrw4unDh+94//gu5E/0nQUMeXjO/5fk/dXdqsJu6cOL1iOt1NTEJMLCwet/iAblfporHz3+POYwNCTENFTw1434TFRfk/WTZCdw6Wsx6fWpLkX2Lchnrs2LExpWN0R2GB2FNbCZz9RZNKdItKO+U+9ebTzyygm8ckHTeGigJPDWCqCvXtlKKJulWwXGrP0iEXLlygu9U34jbUsUVjuzZ01b2EBcrbmUf3FxMP06dXTK78me5P6agJ05bTzWOSjntDDWaeWpg/4aM1j+g+wXKv+U8/0dzcTPesP8RnqK9Vv6a7CEtVYUkh30JLDLiQnLT+uO5M6asFCxfTjWSSi3tDRRXk5u7fv5/OJUVUv/mmbg+sePXZ5gcnTUjSo2dxGOr58+dzS3J1C2GpGrlpZG1tLd13wWbKnDnHknunwZIdO3bonpTWKiiZxq9XpZZ4DRXy1ID0owT1bXEhN/Z6o33Lh9D96w9xGOqY0jFXXr5StxAW0YjKEXTfBRuodG48dOgfP/uMjkgiJ06cKH/iKd2T0ltVZ/Mm5NNNZZJIvIaKmjJuXMrz1ClFE/7wCjUGVsJ6vLSY7mIfiMNQ76i9QzcPlq4edT3ovgs2UOnAeTAiP/8fUtcfG6SnS9a/TQ0p/VXxzHN0U5kkkpihbr3qKvBUOq/kUr0oV3cFVsJ6akrusWPH6F72GreGeu7cOd05WHZKr4Y+NFRQ9yNHUuWpFRUVj7/8z7ohpbsmr/mYbiqTRBIzVFQKPRXqW90SWK3RZ5sfnJg3lu5or3FrqD/e82PdNlh2qtlbQ/dggJGGChpeUkJHJ4W8vLz8DX/SDSndNfb51FygMEhrDBXy1FQ1/O7Zs0e3BFYrNfux8XRHe41bQ318yeO6bbDsVLQknfpOUg0VPTX5eSqsg+5GmSG6qUwSaY2h1qSu7Xfxgmd0P2C1Uj9b4fujSW4NdWLZRN02WHYaU5akp7Q9gRhqlxMnkp+nsqEyftBKQ60RnlpdXU3n6zOPTSnW/YDVSh1Z/xDd0V7j1lBFnUttg2WnnPwcugcDDDFU1Ij8/L9OYscxbKiMH7TeUGtSkafCaut+wGqlTm0ZTHe017Ch+iLYXXQPBhhLQ+382WfDSktpUd9gQ2X8wBNDrUl6nsqG6pPojvYaNlRflAGGigJPTU6eyobK+IFXhgrafuWVT0yYQBfgD2yoPonuaK9hQ/VFGWOooGvOnPnJ++/TabyGDZXxAw8NFQWemoRUlQ3VJ9Ed7TVsqL4okwzVEM/9vuPz+wNsqIwfeG6oyclT2VB9Et3RXsOG6osyzFBBHc+f99VT2VAZP/DcUFHgqevWraML8w42VJ9Ed7TXsKH6oswzVNDQigr/PJUNlfEDnwwV81T/PgrGhuqT6I72GjZUX5SRhgq66sIFnzyVDZXxA58MFTW7oMCnPJUN1SfRHe01bKi+KFMN1RB56htvv01n0WramqFWVFTkMP6TP3q0boRe6YdXXLGgqMiPPDWHDdUf0R3tNWyovigncw3VEHnqZq8fdMxpY4aa42fmxEqm/PBUNlSfRHe017Ch+qLMNlTQkIUL6VxaBxsqK00Feeq6deu89VQ2VJ9Ed7TXGDRgAxtqXMp4QzWEp3qYp8Y01EEz/8qI5nvTdunFAii6qQI7Q+0hNq2b+NspElxvGH20ku51pxZxo27i74NiTfSxbgR0NozpkTksEcN6sQwQtv02NTXRw5wobKg+ie5orzFowAY21LjUFgz1ysuXPcxT3RjqbQ/PGr78KGjY0k/6FWxq3/G6Uas/00sGTXRTBXaGmhVxnacNo4NhbBLDea1wtZrWGeocsXR9bExtMIyBYmBlZA4ZbKg1wlMXLlx4+fJleqQTgg3VJ9Ed7TUGDdjAhhqX2oKhosBTn/XiQUc3hvpnOcvUCHjMfcVvwMDYqnNden7vqmuu73xzv7vGrILIDXeOgCAMjFn7+54PlGH5Rxb+atCMv9Tn7LfopgosDVWaEGqLcKOaSMKaI4aXGcYA4bs3iPI1ogwERwkDVhPZmSLSUzHU1YYxSEzbTQzXCMOGsfcaxtXi3+mG0Uvo6YihFkYmHygGpHCGc8WEkIauVZaLuk3MAUouiJRXDXWB/YTTxVo9KBL0/pHg62JDrhazLYsEc8SGdxBpPU4IwyuUWfUSkSGRHQUaKvZbDzFDdaGeCPNUTzyVDdUn0R3tNQYN2MCGGpfajqFintr6G0jxGio4JXjMQ3N+CcO3DphyS/9iyFnBUCE4Tnjtg7N+DgMPPLHniqx2mMjeOapy5MqT+pz9Ft1UgaWh1gjjBM/bFh28U8Sni2Gww28LUxkUMRIwqq7CJ3KEf6BTThaTlEaMFufTQZjc48JXOglTeVEU6xRxYkMM5ERMt0Zp8h0lhh8U7tszehGFYs7o/VI5YrXzrJp8S6MnVKeqEZP0EKvxoFgN3BV3inV+XGwmzq1GbHV7ONwiOEhsRY4w3VcjK3yv2FGdhHPjJJ3E/MFi79GW64m8ylPZUH0S3dFeY9CADWyoccnBUIcH732JR0tKdKeMSw+tW9fKPDXHhaGKutQEPPKm7LFy1PDlR3Eg94U/dbzuZhi49qa+kLPCQKcb+rTveN1tD8/KefZfDOG1yRfdVEGOjaGCFkXupALVIqI2+a5XSmIQjGpSJLJBuAWOmh4JfjsygF4rp10SMVSMPCkSU1nA8h7q64oF4hxwOCe6WI2YM7b0To+MkoZqiNQWi40SJdUJ80TeicNzI5PIrX5dWVBWZP/UCO/EAUNMQtZngCj5oshZ5cz90/NTprTSU3PYUP0R3dFeY9CADTlsqPEox95QxZ6khpQBuqK5+dlWPOvoxlBlhtrzAUg8wu44tupc9z5DO1x74419Rw2cvhsNFTJXQzQIg/Vm50FtbPTolwcuq882CaKbKrA0VFLXvx5xNdVQs4SlDRW5FwbJvckHxV9DcTuM1Ih8rr34F5NLYqh50W6tG+pQZRgXkSumkpKjamIZao4ylW6oMiIn6SnWp7+42pDrgGuIkttoiEnuFDtKXTdMW1eLjNYQ026JXq63Ak9d2IonDNhQfRLd0V5j0IANbKhxqQ0aqiHy1HlLltANdkdchjpm7e+v7nbbgMfeguF+BZsMJfVEQ8WBb99XAHnqIwt/BQWuvOqaPsMX67NNguimCiwNdZjmqXhrUxrqq8Ja0BtqIkE7Q50Zicjmza7K3URDM9THlcSxxspQDeGpsgDwbGT4Ve2upLOhys2U2yJlaahyHaqVYQdDHaQUq1G8ExuQt4ixhUoBP9SaPJUN1SfRHe01Bg3YwIYal9qmoRoiT52T0D2kuAwVBXUipKpgqzDw8NyDw5Z+AnkqGCeOfeCJPRCHqWAYnFUabfJFN1Vgaag1oqK/WmSQg0Q2uVYEC0X8cWFancSTt4siN1ZrbAwVPXiJKNw+Mqq9KImPNeEMVUPFpT8oGn5viDbU9WLawui0sn9kEUvEQG70hjgYKrqdnFCdqsbeUFeLvdFBaXN2MNRq0bo7SjyjdHdkKa9GXuOZK/JXNR33SeCpM2bMoMfeBW4MtV3WFbBdN3aGI2OMuqfr55sewPhTw27WC7sUzGpr2R163EH75mfDVDg8ZdANegE3knPwW3RHe41BAzawocalNmuooMHV1XPib+xKwFDBPg2Rm0Jc1JkGmCukoUMX/3qcuJ+a1a4D/IXh+4rfuO3hWfo8kyO6qQI7Qy0TtzwNUePLZ1w3iGBXMdxNjO0g3MIQEUtDrYnYcJYwMIzgnNtHnvcZpBlqvphzlshEVUNF51NZIrI9XAdDTChvZ6IcDLVauC8yLnqqGhtDxdZmQ0QGRfJaB0OtERcfptUIEy2NjO0Vmc+C6IX6J/DUCxcu0MMfi5iGCjb2/duvPfTcd2H4dy8NhC2aMyLsowm72hetNtR3Zt6lF3AjOQe/RXe01xg0YAMbalxqy4aKijdPjWmo6Su6qQI7Q2VlnsBTKyoq6BngSExDLX/4pvcX95P//sWsvmCEf/eDex/q0xlyVvgLQchZ77nlms7fave93p2wGCSvoEfuug6CTzzSQya1jz14I0TyB5hXa2ioZ14bBFNdf027vjdfvXLCd7AYFOh5fYfe3TvCcMP678GCoEBNxZ9JO8SSsHRVctF9bvoWzO2Fot4YOb3l+xC5psOVsNpsqCwnsaHGm6eyobIyWJvKyuLKU2Ma6t65d9/c5SppTqjfrLl/6dhbwUTh7xfC2MB3V4zvCb6FNgkRmAp8EQqAh+X1v/4L4bvtsq54sfg2SHmloUKaO2lg95cn3/bd71wj3Q5MF2YOhvqvGweCs0JODFOBI8oCmBzDXxQ2R38hcugO7bPAU2GesvDwu7vgImC2bKgsJ7Ghoqa5vjBnQ2VltrZMm+beU2Ma6hfCpaQbgXUdWHgPxtHVIMX8x+f7YwQsEzNF+AveicF5I807ADAg89cvlCZf8GaMQB4JaaUciwMQAUPF4Z1PmnfzcVhtbYY4GjYIVk/GYYbgo+rcINllQ2U5iQ0VBXmqy0qEDZWV8aqoqHD/c9DNwE5/s/ResEnIFPFf6WrgqZBEgvnBWGmo0ggxSf1C5J1yVtJQvxCOC44ImaV0OzkgZwgC29YN9f3F/WB9sEkZb/HCcqVwWnW5quP6KrqjvcagARvYUOMSG6rUwP373eSpbKistiCXeWpMQ5WJJmrvXPNZZhxGV1s05hYZAWd1MFSZgH4RMdRXpt6upow3d7lKjsWBPjd9C4TD4J1k0eCg4KZ/X3mfnAO4shyWklNBzko2xz/RHe01Bg3Y4NZQT8NlmNAJbVRi2mUYn1sFpT7Vxur6Rou41C4t4k7xGernnxu7dkVFPv6YRpwFhc+fp8HACDw1ZiUS01Bznv2X+4rfQA2a8Zf4+G5aiG6qwCtDXR/9iG8yNT3S3WCqViBNVV5efubMGXpCRBPTUEfd0/XlybfJf9V7k/JGpozsfPJOB0MF6wU/xiAaqhz1hUh/5bAcgMRXDj/xSA+y6O/ffu27c/piBDX87i7SX/fNzy5/+CZ1btsf7yOH/Rbd0V5j0IANsQ0VTAuYFvkXn4vXi8Urw8rVDOHcp4WbVoh/L2plpIYZRm8t6FJrtYg7xWeoYIeAGqkQW6U5k63WrjVOn6bBIAk8dVJJCd0XCjENVf3azD0TN3S49sZ7i17Vi6HAdI0UdTSoi26qwCtDnS5Ofz2eBBmRF2PwL8u9IE919tSYhvqFeDQXHwgCVhf0gjQU49hIC/+Cb8HAd79zDfglBP9140BLQ/1CGK0ReaUVm3xxrHlqVfwZOC6+nyPLgyCCBVQ7REPFuARH4cNNhlgfjODDUBCBKwO5Vn6L7mivMWjAhtiGukt4m/y3UfRvfVYrFq8MG0NV/10lXnTXp0UNa4WhJqpkG2o6CDzVoRJxY6jqe6hDF//a4fNtbKhJkMFW2gqVlJQ4/xx0M7DUb9bc/9t1A0jw9Jbvy7H6JJaCktKSZaRh/ff0klIw1v38vxBNwSA1Ah4f1xxaL7qjvcagARtiGOpF8fPS46i+kW7Q2onhkEgu1yoFhom/Hwvn2yj+9jCMehE0RN8wq0T/Lu0iDbz6soDjYrZY+C0xcF6Mgrl1UeYGdcBW0YP47Og5LIs0VleIYn2iF3SrmO0uEdmoLV2TZ4YK9O1rLFtmVFaaw7/4hfHpp+ZYFIySxerrTQH9+xs1NUaPHqbIglKt+w8dKiktpXtEEK+hjhM9Jd06YMo4q6/N3JQ9Fgaw/JVXXdPxupshne314JMwnPPsv+gz91V0UwWWhopdz+eI7g6yIl8i6yY6KBgS6ZYBS14d6VCpgxKUMsTYYcok60X/BqMiPQAPEMElokekzpFvxnUVBUaJae8RP5RBopuhmkgXRXmic6X2kZ78jIih4iLWit4VUD3Eur0uvrY2VLh+ltVnWXNF5xWTI5+4qYnuhqJXpOuGUaLv+zzxm8auE7tFvkjTWVxLZ4nPA5Qp3eX3EcNlYsIOkW4fFogJC8XYJ7WVSb52Pvmknae6N1RWXKI72msMGrAhhqF+LH5VehyF5qQOn7YyVHUOaxUL3BoJGhEX1JcF7BZpsbylui+S2g5TMlSZMX8jfp1kJhgfFlk0zhYH8DogJGarL12Tl4YKwxjs3t0YNqylzCefGIMHG42N4WLSUGWBkSOj5hkAdTlx4lGbht/EDLXb7Q+Ns/rajJqhYsdJchL8hGoyRTdVYGmo25T+hoyIXan9AUlPkgOTREkyHzXSR/zNUr7H8rr4t0YY6iilpJynIUxODr8oJlkbiTytdAeoGqqU9M5vR6889kusSnYsvC1Scq4yN0MUGBY9//ZiF3UTP1+MbFE6ERwnNqpGmKi6Jx8UF8zqfIzoT+ukRFVd4Adxgp4ZAjZUn0R3tNcYNGBDDEM9K85QPY4q1oZPxzLUXYqh7ooEjUirslpSjsLy54Xp4h1cnHCYYqgfi+XCBXlHq5mEIumpOlscKI0MfG4zYbS8NNS1a8PB3r1bDPXzz80EVD6IZFgZ6rx5xtmzUbNNtcBNf2Ffg+hWpMrSUG/sOwqH73h0fo9+eVdktTOEj6qGCinpPRM33HDnCOyqMMiGWiO8aljkq592hrpB6WlP/fqKlBrBSeTcUDhPuz4LDSVuRDoC3CRyTewXF8fKeRrKTNaK3BG7BjSE/3WLCF2caJzIRLFYjXDBzpFRmBzjEuVMDLE+3aI/pb5eZPB9xFg0VPxiK6qr2LTp2nzytZVJpsBNC3Jz6WkRgQ3VJ9Ed7TUGDdgQw1BDwsYOREfmGcZ7YmCgEuwv/p6Ovus5TPw1lEhVPIZ6PDKHvqJ1F4N6hvqhmFw+8UtmEhLlVe9XywyJDPzCakJN8Rnq8eNinkoEvLNTJ3PAsDLUb74x2rUz6upayhtWhpqXFzXPlMohN0USM9SH5x60/NqMaqjtO14nU1gj2IY6IOIHNeIsszPUaiXdnClKkvmoEWmosil1W6S7fPeGeoOSX860N9ReSkf8NSKJlJ9irVHyUdQcMaHMI+VmrhX58ZDIl2HId2Mw2E3Jp9srS3HIUHFxcj5blOHkyyE3RdhQfRLd0V5j0IANsQ31c3GjUb7i8qG45YnuZUSCRyPDX4skEoP1ETvsH7nr2SgssD4y7a5IScPKUE8LH5WFpfMVa4a6RbisnEqdSUjMoZ1YtBqUZdops5XD9orPUEGQbn76acu/QHFxeEA31NJS4623oiY3NEOF3LRjx6gyKZVDborEZahjq87BMKankJsaEe8Ef8Xh/pPflEH80jjKCLah3qAMG+LMrbEy1BrhIpg4mu80aPNRIzhJL8URH48UcG+ohpIRDrAx1GoxMDN6hjiqRrxgI4dR+UrkRaUJt0YsS67tk0qxbaIYNvmqDdRyzXtGDNVQOsTHAthXvuqySesfn8g5N0ViGurf/eDerWV3oLY/3kcvkJjkPEHvzLxLfShJ9sSU1qI72msMGrAhtqGGhCcNEacqUKDczjwRCY5UHHeYiHQX9z6HRYK5osGoUjwB9ImIGDaGinQXL+rURwrAEgeLeDuxoDwRrBPFSsVwFzH2VnFeG2JUKGK3OhjEOQ8R8zRcPZFkJGCooP5mhyMmkH1KczU0Q8XWYBUsJg21Xz/zL8zt6FG6iFQoZm6KuDFU3Nwrstp17T3o7nFr5Cj9azPguDfcOQIiI1YcB0PFqXr0y4NsVbYSJ010UwWWhvo6boZo5+wVsVJLQ10hfiiG8plxVWpETrIgMvMHI/mZe0NdK7zKiHz1rH9klGqoaJ8SXO3VkX97RZ6xUlUqRnWNbMWySLy92DpZ7FXluzEYUQ11WaSFvIOw7VwRfF085dRZPF1lKJvWVfzbXvt6a9IUMzdFYhrq0rG31lT82W/W3A/aO/dutackSxnuXvSEYjd3uQpnu/PJO79/+7XD7+6CoxL+kgx4s8ulJ0F0R3uNQQM2uDJU1GkhErxoFfwqusuF48pwZSRbTUCntURT6hur1XCjYTabYKNEDBV08aL5Oik+Z5SAZIYapFunMXNTJKahOmv48qP647tgqzgAo8as/b0+VXJEN1Vgaag1wjww9XQj0ogaU5vimbmuFxPyIectchilaluski9Gfz9ukzJsRH+rdUOk3Tj5cpObIm4Mdd/8bPmv+skXSzmPVYupr4Seec1scQdn1Uu6FxuqBXEYasJaK/LLVaLFx0WzalI1TIs4KkFDbaXIPdQAyE1uirTSUIMsuqkCO0NleaIOotE4T2SomE+nXC5zUyReQwWtLuiFbb/4TTSwMdn7IFoafoIGynyvdycojB9rI7MlhgqCfzH3xU4bYCY3dm7f9+arscPCvP7XTxrY/ZWpt0MZ2RkhzOSFot6wCOyAMPfe6+XSoQwk0y9Pvg3mds8tZg8PkArDrDp/q913v3MNJMEvFoe7f/p80wNqV/teie5orzFowIZkGGpI/AJ6i1ZcNVsNgty19EqlxlDxFVU9niJB/eEmN0XYUFke6sXIN9Lv1r58niq5zE2RBAwVuwz8QvgZJKwYlJYpB8DSZLcPYIekpwXdULETpS8UQ5WzUtNi+Zlx9es04J1gt2qGqq8bGGqH9lnYrQR+hBXHwlRkAz0R3dFeY9CADUky1ExRagw1SHLZ0ithQ2Vlqty39EoSMFRI+14Qn0cFSwM3GnVP197dzbcDcawc+EJ8BhzcEb/7Rjoq0g0V8kg7Q8V0U35DBnvAh9XQnV5OAmmxjEPm+oUw1DkjbpZBKAmJ9W/XDVBX2EPRHe01Bg3YwIYal9q4ocaVmyJsqKxMFbip+8ZeJAFDfezBGzFyc5erwI0g+1wx3nySDMfKAXDTazpcCXkn+NwTj/SIaahgk5hx6oYKJcGVISIFQTB1B0PFL6Gi8GupvxEfRZfB737H/IC5uubeiu5orzFowAY21LjUlg013twUiWmoDl+bac2bMPLBJf9EN1XglaGujzyR+3rk2y/OWpnQg0WqNik9E7GclUBuisRrqJCPSgci3zeVA2deGyQbZr8QNynBEZ0Nde/cu2Fu+PKMbqjgzXL4dy8NxOXCAKwMBq+/ph04t9oyDAN/s/ReOfyFZqgwOXbuvzXyWVZvRXe01xg0YAMbalxqs4aaQG6KxDRU+doM0r7jdXKUkWg/+A/PPXjdLd/V496KbqrAK0OdLvZGjbhriC+xOCsv1uOyMUVetmE5KIHcFHFjqMPv7gImB8LbnLI1FYbnjfz231feB3/ld0YhCCksfqn03Tl9wcYgF4Thv/tB2N5kMQjibCExhX/lh9h0Q/3XjQP73PQtsNX3F/fDj8nImRxYeA9MCEsHC4dhI/JQEsz8xs7tofwrU2/Hj4oTQ/1CZK7y4+Sei+5orzFowAY21LjUNg01sdwUcWOo7r8241K3DpiSsBm7F91UgeeG6lJsqMlRwrkpEtNQnQVWByJBaVH4mqk+VWKC2epz+432DRz1UzYwVl89qXdm3uXH40gouqO9xqABG9hQ41JbM1SXvTc4EK+hjlO+NiNN8eput12R1a7jdTcPX360w7U33v7IM/cWvQpjYUBO0qNf3m0Pz4JiY6vO4ddpvjdtF4zKatcBJrxn4oauvQfd8ej8cZH+C2GefYYvvqV/8YgVx3EmAx57CydxKbqpAktDfd3qazOqX8reDK7WvjYjM1TsgWiy+KxKluhuXl2ENFTzqQ/Ra9KoSO+7k5SuFVZGurrtKhbxuOgCELtHkIbaQfT5VyZeTSmMXkobV1xvyFjSSkNNU4E3Q8pr+HP3FEV3tNcYNGADG2pccjLUkpKcgPFwq1+2aU1uiuQkZKj4tRkjYqgw8MATe8ApsaN8DMq+CQdO341OCbp73BrwRTVDveqa67FrCJgcgkPm16Gh4k3WQTP+8q4xq7DkTdlj47rzSjdVkGNlqGXKJ1AMrafcGsVQsyJ3TLGToBrFULMi3crXiPdGZO9CKGmocv44nCNujg6JRHIivUZkKS5rCDeVhmqIV8drovsWZrUyN0Vy2qShgvrefPXqgl563CvRHe01Bg3YkMOGGo9y7A01gIiDSz3SpVqfmyKJGSr2I2hETBH9FSNXXnXNt7r2RGEBOVZKGmr/yW+qTzYZIpElXyk3hMtm561Xg25EN1Vgaag1wquGRX9txlDGOnxtRhqqoTTq6t+ikYaapXx6Raa5huhEXp1nB6WYIVZAGuqdItJVsWFW63NTpM0aqt+iO9prDBqwgQ01LrUdQ219bookZqiYcRpWhgrDUF5KHSslDRUfHlbnbGmotz/yzHW3fLfzzf3IfJxFN1VgaaimV4t2VGy2tTPUFxVDXRIpYGmocqyUNFTsSEhVjeh6vr9o3cW+6V8UXwhXy0yPvoe6KOL9nKHWeJSbImyoPonuaK8xaMAGNtS41BYM1avcFInLUNWvzYyzMlSwvax2HXB4wGNvYYF7i16VrvnAE3v6FWyShpr7wp+uvamvbMiF4MDpu4mh4hdsrshqN3LlSRl0I7qpAktDtfzajAy+qHxStH3EF+XXZlRDHRop1iv6e2o1iqEaooUZg1dHOqOXfdnLjuzlgnCSUYqhZild5hpKy3DblFe5KcKG6pPojvYagwZsYEONS23BUL3KTRE3hgqpIVggqON1N0MNLnvDNzRDhcLgfPeX7nhozi+vvOqaDtfeOE64Jgxn560Ha4TImLW/7/XgkzAtFMOZwORQ/raHZ3XvM3Rc9EdV5eSQuapr5UZ0UwWWhjpEdOO+Vvw1ImnoEDGwSDS6yo+adRBGuyzyGZYaxVDxA6IrIp+XIZ/RlobaI/Lc01xRTN677RX9EVNsGV4hnkvqLBxUNdReYtSTYmUC0sNfSuRhboqwofokuqO9xqABG9hQ41LGG6qHuSkS01ATEKSS8tPiUuCjDikmlHd44Ai83GGsneimCiwNtcbm2yyWwRrHr8286Dg2gWKvasGYo9qIvM1NETZUn0R3tNcYNGADG2pcymxDTbj3Bgf8MFRvNWLFcdmMHJfopgrsDJWVdvI2N0XYUH0S3dFew4bqizLYUL1t6ZUE3FCHzK/r2nvQQ3N+qY+KKbqpTBLx9cLF85ZeCRuqT6I72mvYUH1RphqqH7kpEnBDbY3opjJJxFdDTbhnwZiwofokuqO9hg3VF2WkofqUmyJsqIwf+GSo/uWmCBuqT6I72mvYUH1R5hmqf7kpwobK+IFPhupfboqwofokuqO9hg3VF2WYofqamyJsqIwfeG6ofuemCBuqT6I72mvYUH1Rxhiqt703OMCGyviBt4bqxxsylrCh+iS6o72GDdUXZYyhJiE3RdhQGT/w0FCTk5sibKg+ie5or2FD9UUZYKhJy00RNlTGD7wy1KTlpggbqk+iO9pr2FB9UU5e2htq0nJThA2V8QNPDDWZuSnChuqH/vBKYAx1YtlE3TZYdipYUkD3YIAhhprk3BRhQ2X8oPWGmuTcFHlsSrHuB6xW6qPVD9Md7TVuDbVsYZluGyw7Td8wne7BAEMMNcm5KcKGyvhBKw01+bkpsmDu07ofsFqpfcuH0B3tNW4N9c9r/1y3DZad9hzcQ/dggFENNfm5KTJ27Nj8jXH3Ox98TVp/nG4qk0RaY6gpyU2R2tpa3Q9YrdTKWYV0R3uNW0M9deqUbhssS2U1ZV26dInuwQAjDdXv3hscKC8vn/byCd2Q0l2Pr/8V3VQmibTGUFOSmyJQ3+p+wGqN/vTq4Il54+iO9hq3hgrctuc23TxYuvpu7Uv3XbBBQ01JS69k27Zty176sW5I6a55z75KN5VJIokZaqpaelV2LhmjuwIrYW2cX7h37166l70mDkMdXT76iuYrdP9gqWrX2C6nKJ0e8Q2JSieFuSly7Nixp2Yv0A0p3VVcMoVuKpNEEjNUv3sWdMO0yQVnt1JXYCWswvy88+fP073sNXEY6unTp3NLc3ULYakaVTLqwoULdN8Fmwmlpal1U2Tr1q26IaW1Zi3duGdPOt1NzzziNdQg5KYI1LdTJuXrxsBKQP+84cHkVMtxGCqwbtM63UJYql6rfY3uNcYd586dm/jCSd2W0lfFxSWNjY10O5kkEq+hBiE3lWx6+WXdG1gJ6PnZvj+OhMRnqEBuUW6n0510I2GBxpSMofuLiYcpU0qnrK7XnSkdVbLc9xs2TEzcG2pActODBw9uWFy4ek54TQrzJ/xT1UO6Q7Dcq3hSYRIae5G4DRX4yZ6fsKcSdW3omlOaZrdOg8mhQ4fGPp/2j/sWFBUHJ9Fpy7g01BS+ISNZvmxZ+dTC0A4DtWnTJozv2bOHPTUxfbTmkSmT8qN3s78kYqghkad2P9Jd95U2qzFFY44eO0p3E5MQhSWPja/8B92l0kZLf3n48GG6VUwqcGOoKc9Nv/zyS7DP918Y3FxzhTTUovzxp0+fxgKF+Xl/s2qYbhgsZxUWTDx27FjUvvaZBA0VuHDhQm5pbht/7vfKy1eOLhm9sXoj3TtM64AqpqBsQe7yNGv+zV38y8VLV/B90+AQ01BTm5u+//77pVNKLrxxtfRRqabqrPLSibIk1LdTiibsWsp9/MbWH14ZXFw4ofrNN5U9nSQSN9SQeA5tdPnoNvt+6m21t40sHZm01vm2xsGDBydPfTx32d+Oe/F/6tYVOFWdHTfpyWnTn6KbwaQUZ0NNbW56+PDh5U8XndrSTXdTVN3q29XyUN8+v7LyRwuGHX/pQd1FWKg3542AK49UVcutMlTJqVOn/rz2z8sWlk0sm5iT0UwomzBtybTaPbXnzp2je4Hxh0uXLq1Y+ULFU/NHjhpNj0eqGT1m7JNPL1q1buPly5fpejMBIMfeUFOVm0LVUVVVdfCF/moDr53Kp01tbm6mswiFane9M//pisdKCukZ2SYZO2b0omdm7NmzJ+XVsjeGyjAME0BybAw1VblpY2NjyaSC2pXDde+0VOWscfv376dzYYIKGyrDMBmLpaGmJDetr69f+UzBmdeu113TWZvmj6DzYoIKGyrDMBmLpaEmPzdtaGiYU1Gkm6Ubfflah+T08sO0HjZUhmEyFmKoSW7pvXTp0rZt2/aseripOkt3Svcqyh8nX6FhggwbKsMwGQsx1GT2LNjU1FRUmF+9YqxukPFq/7P3rHz2B3QBTPBgQ2UYJmORhprM3LShoWHhjMKTm2/RrTFh1a3qSRfDBA82VIZhMhZpqEnLTStXrFB7EPRQ9fX1dGFMwGBDZRgmYwFDTU5uevny5fyJeTsrc3Qj9EqVM0byKzQBhw2VYZiMBQzV78T0yJEjS54qdOjwyENtmjuELp4JEmyoDMNkLCWF/n4I89SpUxVT83Xn80n8Ck3AYUNlGIaJj8bGxp07d9auHH75zSt12/NVRRNz+RWawMKGyjAMEwfNzc0lxUWbFo/X3S4J2r/izpWVy+g6McGADZVhGMYVJ0+enPV4wbEN39F9LpmqW3ULXTMmGLChMgzDxKaqqqq0eKJubykRv0ITTNhQGYZhbMEOj7Yt96DDIw9V+cQwuqJMAGBDZRiGsaaurq7ssdJzr3bSLS21OvXytY2NjXR1mVTDhsowDEM5c+aMTx0eeaX8vFx+hSZosKEyDMNEsXXr1qKCvFZ+IsZv7VxwzyubN9BVZ1IKGyrDMIwJvg9TtWCC7l7B1P7lt9NtYFIKGyrDMEzo2LFjs56acfLlG3TfCqwgh25oaKBbwqQONlSGYdo0mzZtKi3Ob665Qnes4GtW6YhDhw7RTWJSBBsqwzBtkdR2eOShKqc/RLeNSRFsqAzDtDkOHz5cMf3x5Hwixm/xKzTBgQ2VYZg2xPnz50uK8tK0gddO+Xlj+BWaIMCGyjBMW2HHjh1FBRNcvg9z4Bmj8Q0aDKZ2zrvrlZer6NYySYcNlWGYzKf88bKVc9z2xPv1dqPL1UZNmdG/p9Eui44NpvYv70W3mUk6bKgMw2QyJ06cmDf3mYaNPXUT0vXhAvPvx8sNAAYuvmb07mZ880NaLIDiV2iCABsqwzCZybZt2+Lq8Cj3HmPf0+bAV6+EDRUEbjp7KC0ZTM2a/Oihf6ine4FJImyoDMNkGk1NTXv27KlePvLSG+1147GT2rrbt4fZ8IvDI++mJYOphqquZv/DTOpgQ2UYJnNoaGiY9dSMExtu1P0mpsBE5fCBZ4y1E8z0tHsn4/RLtGRgxa/QpBY2VIZhMoTTp0+Xl+YfqrpTdxo3qso36peGhz9fb1Q8ZA5gI3AaqfatN+l+YZIFGyrDMGlPbW1tUcHExm3tdIOJS0CfG41dFcatXVvMNb20c96fvbJxDd1BTFJgQ2UYJo1pbm7+4IMPNiwcf/7Vjrq7EG2faj559NUrNC61+0nzhRmgY/twBFLVt8ppsSALriqKJoyku4lJCmyoDMOkJadOnVqyeNGRql66qdipeyfztihkn/ooXVX5prOCv+I7qXqBwIpfoUkVbKgMw6QZb7/9dv6E8e4bePv3DD+yC3y6zmzLdW7OhfLAe0+1RIoH0DIB16ySRw796iO64xifYUNlGCZtaG5uPnDgwKZFuRdev0p3ETvJx3cByDWnDTJOrKFlUMdXmS/JdOpg5rJqfFEOLRlwma/QlE6ku4/xGTZUhmHSgJMnTy5ZvOjYhu/o5hFTYJ8bi8wBIPeeqFGQjELOKv8tfSD8r/oKzZA+Lf08hMQbNeocAit+hSb5sKEyDBN0zp07V1KYd3BNX902XAro923z7/ap5r+frze9EwZUN1UFBryl2ExYV40zp1o7IRwfdqf5b1p0Rgiq/dFrdFcyfsKGyjBMcNm7d29R4cS4GnidhR3fQ9L5yQo6igjy2q2Tw3dbL75mPvcLgBPj2LTw1J1z76A7lPETNlSGYQJKfX396mfyzr3aSbcKot1Pmj3uqo8RWQqK9bnRFP57fnNsWwWBraIHf7w8HKl4KD0eU2rc1u7MmTN0tzK+wYbKMEywOHfu3Ornn69bd5fuELoW5YQfNYIkct/TxrLRtICqVePMYjCAXTe0y4pRfvDt5szBUDEfhb89Ohvzhju9yRo0lRc92nD8t3QXM/7AhsowTIC4cOFCUX7e3ucG6N5gKaCgf8u/HdvH/ip43WJzKrDG7VPNG6t2t1FBkMtW5oaHDzxj/tu7W+w8OFCqe67HvBkldC8z/sCGyjBM6mlubj548GDV/HHntnxLdwUHYY+7UoZ401QvhsJeHWYOiWOSkHj0F4BUGLPb46vMF2/AuaXXBlwNVV1h99I9zvgAGyrDMKln1lMzFj45QTeDmIIUUw5/vZ2+FaMLPyGuCpA3R3WdfsksIO+YwiK2TjYjw+6kJYOsA3v/gu5xxgfYUBmGSRkXLlwoKco78Pz9uge4FNpbpw7hfBH+XTshdqtvKJKtxkxPpeqXmrdUe3Q279dCtpou6Slq08x+tT98me59xmvYUBmGSQ2XL1922YPgkD6mn0GaaPlQLgQrHjKf4MW2WQCc8uhztJiqusVmlw7gji47vgeHNkSP+djqm3b68rUO+eNy6AFgvIYNlWGYZHPkyJElM/JObe6iV/26zm82H8fNu884u9G0NLteAAf2Mj0Vh796xcxZ9TJSM4eYsw1FElwAFoF9Plhq2Wjz1qkeTyOZr9D88TQ9EoynsKEyDJMkzp8/v+Gllz5YfXdzzRV6jU/0zQ/Nl1sASCVDIkmFNPEX82gvuyiIG0rvgCHRp6BejMhQbo66nEQX2HzfHunRz0N54SMNx/6JHhXGO9hQGYZJBo2NjUUFebUrHtQrekvhJ1/AU2XkwwVmR0VqL7tSJ9ZEGep7T1F/JQIXDIkOe1UjJA8MuxH2o1RTlh6Gar5C80QhPTCMd7ChMgzjL4cOHVo5O+/0luv0Kt5BaucJkEd2bN/SCcNb5S1dAEodX2W+JDptkHlnFAbwUSO9GGjthLChqo8Ebyk2PRgsFj/05qzzm81G43ZZiXhwasWv0PgKGyrDMD6ycMHcWdMSeR8GdfG1cF9I0hqxddfSyUbebY7qc2PYFGcPNT1PL4ZfngmJJt+tk82Bo8+Zw+DEmGjiQu2cFeKdOpjl0/Su6oH3dtKDxHgEGyrDBI6cnLR/IPPSpUtF+Xl7Kt12eGQpcDtwR/xc2umXzOwTDHLecFpMF1gjoL9yqhYAOwSTxnlKe5ad/dp9ow0SZdV3V42L8fRToHTw2ZtL8oaeO32SHi3GI9hQGSZwvPLU3RcuXKDR9KGpqamoYOKlN9rrdbouhxdRIBeU1kU+9mInKF88IPb7MH17mHNDZKJZv9T8t3snpxuidYvDmSv262uId2kgadZLBk3H1l+/5MmxJ//HR/RoMd7BhsowwaK5ublxW7ui/PGnT5+m4wJPQ0PDvOkTTmy4Ua/QicCW8Lalc9e4YGDq92HAUJ0bWtdOMOepRk6sMV+50UtKnd9sNg4bNs3IurDvpC5Xt7QJD+xl9vmglwyCLrx+FVyfHXinim+dJgE2VIYJFp999hnUg/tX3r/yuWfpuGADK1xeOlGv0y0FHmmIDnIhw8NvfVsKskawLkgHwb02FpmTAPImqC7y/gy+w2p5J1WqdzdzEvRpMGyw5HnDnTojhJWR/fqipg2KWmhw1FSdVTR+2M6Nc+mhYvyBDZVhgsW6ynlYG9atvp2OCySigXfCjmWP6BW6pQyty6GY/eKCm6L7Yt8LWyc7eSSaKNqk+1dLYX369jBXDHJNWBwsSHYT4axV48zFObcwJ19H13WbUTT4s3/+R3q0GD9hQ2WYYFE6abysFuvr6+nogHHw4MGSSYVxfSIG8kt8a0VqYC9ahgi8DRJHGOjeyXQ+yBGdHwXKu890U3yHtfEN8+kkkMOd0VDku6oHnmnJNdVu9y0FMwTfBbBDRMybKx5y2zmwfzr18rXlxSMPH9xDjxbjM2yoDBMgwEFXV3xP1oyVT43dv38/LRQMli9bWlGap9fmcQlvo8b8RAwUQzuEAUgisQclvRgRWOmQPmbbck2ZeadWvk5jKQA9++hz5ofKQ+KBXr2YFFwTdLnaXB/8F2+sAg7PWPmty29eWbvgtre3LGpsbKRHi0kKbKgMEyC2bXlh/9KesoqEVKNkUgEtlGq+/PLLTS9vfH+Vqx4EHYT9Gdm9oKLqxJrws0vgiL27mU2sbtpyZw4x5y8TU/A8hwegIEuWt3LBeiGjVXsltJT0zsrc8J1gy24RkyM4FiV5j26qnEaPFpNE2FAZJkCMHTOSuNSXr3UIzis0zc3NpZMnXXj9Kr1Cj1e3djXvPobEc7mQ6iHYYb2lIIsF8CVUTDQX5Zipp14yJNJN7IxQdWuYquIh87FhvXxItN+OvNsU+OKy0WZqq5fR9fl6upTkC666KkpGHfn7n9GjxSQdNlSGCRA7596h15hF+eNS/grNZ599NmvahKNVN+urRwSJYOMbpm9BKul8pzMkbBJsVSaRkHrGfBQIv8vW79vmUsA1ZX+Eqgr6m38hQ5Up47A7TeeTPQODGc8eSqdKQFuKww59fFX4mgA2AZuO/VbjtnZvz7v97VeWcQNvcGBDZZgAcXjNDXrVuf/Ze1Y++wNaNIlUrV9fUjjeTQPvx8tNU0EfBZuEPM/5USAj+lbo4NvDXminfU+HJ5FNvrAs/XPiELz4mhkvHmC25YK1QxIsX7bBG7cuc1BnwSIgPYW1Ah+F1BaGIYcmG+WHwg28z1bQQ8WkFDZUhgkKp06d0qtOVN2qnrS0/2CHR1sXj9DXx07SS2RuOm0QLWNZXv5r97lTFFgjdr8AuSbmsoD+LfEPF5g3NfHNGfBU2b8SmCtQmUvLt1LgppAry38/Xedj30mnXr52SemAo4d+QY8WEwDYUBkmKLz/1z/XK1CpJL9CA4srnzb1zJZr9DVxkGxiBeuC7A0SVueMU3aBFBJ9MoANO3cuCFkg9kkExfB+6si7aRkUONywO1vsGUwO1gScD8o7vMOamEg3ScdXxW64TkxfvtahZGLOBz+tpkeLCQZsqAwTFMpKnL7KUjkjJzmv0Kx+fqXzmjjomx+aHvneU+adUZfNqrJHXEw9sY/cqnxaTAp8FKyx37edyqgCK+1ytemjap+FqpG3XoB81gm2gqTdrVdzzRXv/+CWTStnXPjqf9GjxQQJNlSGCQQXLlzIHz9Sr0ylzFdoiibSyTzl0qVL27Zt2/vcgKbqLH0FiCChtPTL7VPNPNVQnn09v9npBVBw0E9WhO+DfrjAdErwP+eOh/r2MB3R+e6sKv35I289Dz/XCuuMN1DtkuaEVV7w8PKnJ9GjxQQPNtRMoKmp6ciRIzt27NiwYUN5+eT8/HE5jAvKyorKyiZt2FBVW1sLXkJ3a3Kp3rpxz+JeemWqytdXaEonF7vs8AiTMDAP9RvgUmCf2AQKhoc9MMTsciikzBPfnHHuTbc1wsem/OjMqH6px7M9/2rHkokjP/hL/nxp2sCGmvZ88MEHeXljly/P37v3nrq6HufOfauxsZ04sqwYOn++Iwh22ttvD8jPH1tR8Zj5WFCKmDez9MSLXfRalWjTyxvolK3m2LFjs2Y+cXLj9fridFXmmobkfGcU89H+Pc2SkLfFTCXxnRO1I4Wjz8X4qkxigkUAlm/aBE07595RNH7E5cuX6dFiAoxBA0yaAFV/eXnh4cN36j7Bao0aGm4qKSlKzt1KlXmPParXqrr2r7hzZeUyOnGivLJlc0lhnpv3YUKR78M4dDakKu++xFNMmdq6vEsaEg/9Go5d4V98zWxJ1p8HDqDKC4ZUPlNCDxWTDhg0wKQDGzZsKCmZ2Nx8he4HrNbrzJnOlZVFDQ0NdL/7SfWcO/W6VVdTdVb55LF04viB1Ke2tnbnsocat7XTl6ILcjswpK2TzeG6xeY7nc7Nm+Q+4vnNZjcL2Il8TGFq6/xZN1TjG+b9VFi3b8T33Xp0pgVUnX6JRgKoJVO/d+xIPT1aTJpg0AATbPbs2VNaWqh7AMtzXbrUfvXqYv/uWRLi6s+vNa/QHDlyZMYT5ac2x25ethQAvnViTbjtVy+AQqsD6wUPhvLgkXZ9/kl99Ur426WyA0KYSczXWMFKIfvs3S38WJPLj4QHTeYn5fNG1L65nh4tJq0waIAJME1NTXPmlFy4cLVe+7N8UkVFOT0MPnDmzBm9knVQ+WMlzc3NdC4uOHXqVEXp+CMvfFufpxsdeMZ8shf4cIH577zhTvdHl40Od61wa1enYlLgo3n30cTX+f0W2X0EeDbkqZCkxvy0agC1f2nPovHDk3bpxviHQQNMUKmqqtq0abJe47P8Fniq35XdpvWVej3roFMvX1taHMcrNI2NjTt37qxd/r3Lb16pz8290N7A87BvhH1PR/UQRAQGKftVwPuv4H+Ac9cNUmjGkOY6PEMESS34KGSoME9welgrN84dHC0sfWBWWR49WkzaYtAAE0gOHz7MiWkKtXp1Pj0k3gFulz9+lF7bOsv9KzTl06ae3txJn4Ou2UMtXtlUBRlq/VJzAMyyY/twk6+zh4HVQUn1i+IAGCE4seVnUPErMTCJ/Dja0eecXkuFNQHrHdgr/AwU/FvxUIo//xJTjdvalUzM2b3jZXqomDTHoAEmeJw5c6akpEiv5VlJ06VL7f17RgmuliqnP6hXuzH1yuYYr9CcPHly4YK5x17soU9rKey0yMG9QuKz22snmDcsu1wdfuLX+bZlVX7Yd6UM8Roo3i7Vy3+4wJyh+h03cFaHRYAByy+BQ0m0eYe8OeXiBt4MxqABJniUl5fwA70pV2XlOJ/epVn4dNmx9a7eASXav/x2Oq8I1dXVRfnj3XR4FBIOh18kxX/794zxmunpl1rSRyNWx0Dbp0Z9xG33k+Yk8v0WOR9Lfb09vGLOSXBIpM59e5ipKv67sYi6eBA0b/L3Z02Lo6GeSTsMGmCCR13dIL1+ZyVZZ85cU1JSQI+NF+SNHZXYrU3wSz1vbmpq2rt377bFj7h/bBgyxc/Xm+kmfq/bvRsdfS78XVJ9lBRYJiS+4MFginn3mXOWHyUFgV/qk6CgGEwI88cHoJyF1wSyg0NYlsOcU6J1FfcdfH8vOVhMhmHQABMwKiqm65U7KyVqaOhKD48XVD/TV69/XWpW6YhDhw7hfMBc5zw9s+HF7noxZ4Gh7nvaHCgeEG71lamegyDLjPn9cKmO7c2lyK4K65dSZyWqzDUblqVB5t5jzgFX0o2gvMtrAr8FFz1F40ds27gi+pgzmYlBA0yQOHPmDL91Gij50Tdh/aqb9IrYpRqqupZPNbtNh1OlfEpe/drb9TIxBdaF1oifiBl5d+w+ECAFhEk+Xm721fBWuZl69u1By6gqfaDl4d6C/uZSYFkO7b04Cgx19lCzOffEGvM2quU9V31C2BzA4bZr0gRHtrxw6Llz5+ghZzIUgwaYILFw4cJjx+7Sq3VWqlRRUUwPUuswa1utIo5Lp16+dsfSh112eOQgI9LvLuSRu580O2RwsFVwR8gC5w03vznj3GWSlLwh6rKTXuzFHhZUU2a2QmPEufkXb6Ni4guLg61I1dNJ6yruKyv2oEMrJr0waIAJEvn54/lxpEApP3+0t9+lOXjwoF4dp0T4IBIYKj4oa4h3V/RidgLns/z4jNT2qS03RMFTwfnAXx3MFUoakWZbzE3BuSH71EtKyduoy0aHzRtwvsXruS690b56zp17dm1vamqiB5vJdAwaYILE/v3D9TqdlUK9/fbttbVefk5rVvkkvVJOlfAVF/lILQw4dKqAArsaebc5VfEA88anm7uqgOzPKO8+p0+lggfj26Vg1Yhct09WRL1aIwUFwLZhQlkSzBgbkCFh1ct7qLrnepQVDOMG3raMQQNMkKiv/65ep7NSqLq6Hhs2/IAep0RpbGzMGxt3lw4+CayxR2f6zfCYdyJLHzB9rs+N4Y7sjz4X43M09UvDfdnjv2c3xvA5yJLBdCHdHNgr3KdEKLJQy94b9j1tjlIjwOmXzMlJ3Fs1VHWdU1HUcPy39BgzbQmDBpggcf58R71OZ6VQcETKyibQ45Qob/9o+9vzEnmMyHPNHGKmcZDbqR94WZRjmhCxWCIAk0hZzLL/IymS8oIB4xds7LRqnJliYhYr78LKr9bojzVtLIp6YQayWEDtcN9zbZt9194f13ADLxMSdQQTXJqasvQ6nZVCCUMdT49ToiyfV3F0XTe9jk6+sNNdSBblk7TYCb5zuhkShoofGQWTg5Tx+CrTAvViUr+YF/WgUN8eTo8+hYRl4tsysG6QB4NkYgpOrN/l/Xx9yybAyt/a1WyRdrhT2xo1VWftWdyr+pU19LgybRWDBphgQSt0VsqVk5NDj1KizJg8XK+mUyXs+B7c0VC60oW/4FsO6R1+2btucdjJ5BdJ8XasZbaKvd4jLl8tNaJfs4FVdX6FBt+mhXWL2cVSYmqo6jqr5OET/0x71WDaOAYNMMGC1uaslMtDQz347M16ZZ0qNb5h3jGVj9EWDzBvXoZEzlfQP8bTRmBdspcG/Dy4c4fAiQnWxFDM3sHm9aZgr7T16eyiCaO5gZexxKABJljQ2pyVcnloqOe2fEuvsoMgzFO7XB1uv/16e4zvkqKOrzLbV8F6nV9uSUyLcsysVO0gYvDttIyvaqrO2r2wd/Wr6xsbG+mBZBiBQQNMsKC1ua6PPzZ27WrR11/TAkHQhx/SiLrOsAn6JIGVV4ZaX1+v19oBkfyOKRhY907mwMai8L1SS8EofBwXO3nAfpQcehZMQPozvZBPu7H51gsbeE+ePEkPIcNEY9AAEyxoba6roiJ8Owrp0sU4cICWSbmGDaMRwu7dtICqr74yN1OPp0ReGWr11pf0ujsgglwT31FpfMN8OmnrZNMgHXpIAActHtDy7/ap4ZdTnV+JiUuwCHDoj5e3vLd6dqPFQ0me68yWa8qnTDj0q4/o8WMYDYMGmGBBa3Nd4DSnT7f8u2WLWZHpxVIrS0Ndu7blX7gOAOkToiCLDc5GeWKoly9fDs4bqJZaNtq0q1u7mnse0lO0MXzGp9+3oz4YLgVJpHmYxLsukLNibwx6sYS1doKxpdjMnrEvpy5Xmx1ExOx6ImHVLrhtx7aXuYGXcY9BA0ywoLW5LmKo9fVh7/nwQ7MpdfBgo7LS/Pett0zH6t07qnBpqXHrrabb1dWFI2ByUKxfv5am4+PHjR49jO7dje3bw5HGRqNvX1Pz5oUjULiqyujUyQzCWDl/mM+QIeYqxTRUmFxa5tat5mrDavTvb3zzjRmB2QI4k08/Nf/t2NEoKDCOHqWzTYI8MdRjx44tLBuqV+KBEr4DOm94+N+6xeHvmNo9OjtzSPgdUHBWSGovvuaxoUKKjK/JwgpADg0rBuvTo7NT6pyYmmuuOPjszVWrFtLDxjCOGDTABAtam+tSDRUGwNXAbEIiqwMzA0MCgbnKJlMoAEYFAwMHGufPmwNggWCZIeFqMBUWA2pqovJdKJ+XZ04iI6tWGZ9/Hi4Mhi0nBEcE25PFwIljGiqsOZaHGc6cGQ7CiuGEMkMFC1dnK4eTKU8MtXLRzMNrbtCr8kBJvr6JX3oBv3R4sDYk3jE1j4gY7nOjmaFW5dMyrRQkx7LbQj90enOnyscfOPzr8BfxGCYuDBpgggWtzXWRe6jgl/v2mXEwIWlys2e3mC7YFXD2rKj7IjPBVA+NFgUp6ciRYScDd5TxixeNdu1aMlpZWA5Dygv5perE4OjuDTVkdp4QHoDEF3LckGKosHS5MgcORG1C0uSJoebnjbn0Rnu9Qg+aIMvEb7rhKzQh8fyRXkxq8O3mc0mfr/frcSHVs0OiNwn1VZ9W6sLrV5UU5B7Yv4ceLYZxh0EDTLCgtbku0uQrBSZUXx8eVv0MXBaQLcOqDGFyUpBoYhz8uHdvUavmhSMwFmwVwEXDWHVCENq8nHNMQ929O1weTBSAjHnZMuMXvzDnHFIM9eOPzaZgyJVLS80EWl1E0uSJoW566rt6hR5AbSluebAI76pCqipfXLHU9qmeOZyl8EFi8HVYE+zeAfLmTh1i9LjkIGzg3bBm2fnz5+lxYph4MGiACRa0NtflxlCnTTNzOxwGowJOnIhyI8j2GhvN5FJGIIUlA0OGhCf56ivzL5RftcqcW0gYKpkQRqnzj2moUADLg03CtDJODLVv35ZnlyARVxeRNHliqB9Ufluv2QOrb35o3hMF+vc0c0RwL+c8NQnq28O8pzt7aPgGau9uLa/6xKtZk4cueWY6PUIMEz8GDTDBgtbmutwY6jffmAnl8eNmzge8954ZhKQwN9dsvJXZJMwH7AqKQQEof/SomRHCAEyFjyaBvUEGCX/B9j780GwTxldIYVSnTmYZMDko/8knZhBcvLLSnBWMtTTU/v3NRYPAyMEpsaUXysNagd9DJt29e9jjMZ8GAx482Jw/rCcsApaYpoZ64cIFvVoPrLBLerULe0hbzT2vlUya6pe2rAC4O2Sog2+37ubQQaKBd+yB/T+lh4dhEsWgASZY0NpclxtDxWKI+pYq2BUAviVbd8EjETktNsYCMAofQcIHjgCZmEJcTij7cAAX79jRFGScloYqgdxXfTYYJgHAYjEHhZmDi4PLGuJu7sCB5gDYKsTBU8lsk6DWG+rhw4f1+j3IIj35FQ8wD4FeLGkCB5V9+fbobD4tBWyfSos5qHbhHfnjR/ErMYy3GDTABAtam7NSrtYb6ryZU/UqPi0Eztqxvfnuylev0FFJ1tmNZt6Mn1bt3zOON2eOruu2ZO4T9JAwjBcYNMAEC1qbs1KuVhrqiRMn5pQ+qlf0AdfX4iUln57dTYIuvH7Vpln93//5XzU3N9NDwjAeYdAAEyxobc5KuVppqHt211Y/01ev8YOvrZNtu3QIuBq3tcsfP/rtH22nB4NhPMWgASZY0NqclXK10lDz88ZAtqRX+iw/dGRt9yXzZpw6dYoeBobxAYMGmGBBa3NWytVKQy0rGqnX+yw/tGTawxVlRfQAMIxvGDTABAtam+siPSUNHNjSl5ChPKwbrxYtohFvZYhOIb75xti40fzXsqMJz9WaHSLVSkM9sPxWvepneShs4K19ewfd9QzjMwYNMMGC1ua6wFA//tg0J/DRDz803yfBjnlDoj8jyzdq3Ej2/euTYN0uXmzpcbDtGOqpl6/VPYDlld7/wS2lhaPNN30ZJukYNMAEC1qb69LfQ+3XL9wv0rBhZmcLIBjIyzO76wsJ68rNNU23oKBlkrNnjT59zNc6a2rMDhagvNobw5AhZocPMPmJE+EI5K9QABYEZbDrYFBdXdT7po2N4ewT1wR7kwDB0rF3X1jQ4MGmycEwGmpVlfn6KSTZcp6qiovNV1RhPfWrBNhG2Jzu3c0ZYkTNsOVqGKJTC+wvQvYYHK9aY6hHjhzRPYDliT7b2HlG+WS6xxkmiRg0wAQLWpvr0g0Ve8ENRRIy9CrpoJDCghFu3Wr+xT7uYXLsOxd7xwUzhvSxf/9w14AQB0OF8uBDsiOF3r1N6wJbggiMxSA4LvmmKZgfDgDSv8FQMQLLBdszRBdIciUrK80FGVq2CqsKKwxrOG2aabpkLKwGjoWZo32q1i6zbUN8PGD7dnOj1O4S41JrDHXnD9/QnYDVem2YNbCkcDy/EsOkFoMGmGBBa3NduqHu2hX+CpuhGCqOgsxv9+6WksDRo6YLSvuBHBQ/QYomBPamehv8i9+lkcFPPmkZBrDTQXX+WAYsE4e3bAmnhoYwVLsmX3UYhR0Iy7H6gsBo1YidocrcV5p9vGqNoY4dE+iPiqedmmuuKMkfvemldXRHM0wqMGiACRa0NtelGyqkaOiahmaoYGzYJS8KwJ4F9TumGIG0Uk4bElaNc1bTO5kv6okj9sRbVWXaIc5H+pwRp6GGhBlDNoz5K7kVin3rw1rJb6naGarcV2qLd1xqjaHOmjJcdwVWYjq85oby4pGnT5+me5lhUoRBA0ywoLW5LmKoZ8+GPzAesjLU7duj+vLFW61QXroLZH6YQaIJqR/0DglrxNRQNVQov2iROUp+l0aqrs4Urs+yZS0fjQnFaaiwnjAT+cEcQzNUuejPPw9Pqxoq3jzGCbE3/1D0x1/jUmsMtX7VTboxsOLVhlkPlBTmcQMvEzQMGmCCBa3NdRFDlR9ZC1kZKvgN3sKUBU6cMCPy5ijMDc0JDRW/ToOjvv7abCaFv6FoQw2J5tOBA6MiKHz4COfw4YdmCiuzWEMYqvzOubOhHj/eEoF5GpqhtmvX8pARloSNwg734a987BmASwS1WAJqjaGef7Wjbg8s92rc1m7ngntq3/nzpqYmunMZJtUYNMAEC1qb6wLnQ8AUwdjUBBSNh3gVpJLYago5H94uDUX8DMDvm4Yin3wJCUPCYZi5fFKXGCrMkDyOJGUo7cmGuGUrh/E6AG+vOhtqSHxa3BDbiN9zVb+ZGhKfxMEv5xji6zShyBfrgNmzzS/BydnKj+fIt3XjVcKGWldXpzsEy6UOPX9jefEobuBlgoxBA0ywoLV5MAVAEqnHM1IJG+qs6cW6T7Bi6tyWb5UWT+QGXib4GDTABAtamwdN8+aZ78/k5dF4BisxQ718+XLeWH7EN27tmN+vpHA8N/AyaYFBA0ywoLU5K+VKzFBr396xc+4dumGw7FReMmblisV0PzJMgDFogAkWtDZnpVyJGery+U8cWdtdtw2WrhMvdln4+IiGhga6Exkm2Bg0wAQLWpuzUq7EDHXG5BG6c7CIqhfcX5Q/jht4mTTFoAEmWNDa3FnyJctduxLvq9Yr7dtn0V+ET4LtldvutxIz1Feevk/3D5ZUU3XW3mW3b311M/drz6QvBg0wwYLW5s6SBpbwd2ZgKuzCt5UqLTUf/dXjPsmw6uzJJyVmqGe2XKO7CCskGnjnTRvJDbxMBmDQABMsaG3urNabileGOmwYfVfVVwXcUL/88kvdSFgh8UpMWekk8w1dhkl/DBpgggWtzXXt3h3+ekynTi29KxhKlw633hr+qBkAAxs3mlaHr43CX5gKHBS/M7Nrl9mJIHgheipkmXl5Zm+FMNvu3cNz7ts3/MlV+FtcHA4OGRJlnxcvmv/CVLBWb71lzhkWCgKwjwWYP6wVrLbaUz+uIcyqqsoci/0zYG+FW7aYq2FEUl7sDQpmNW1a+I0dQ/T5ACu/alVLMZ+UgKFWb92oe0kb155lfYsm5l66dInuLIZJWwwaYIIFrc11gbdhH3tHj5omh0FDMVQcC6nnyJHhrpHwQ6Qh0T+f7Pi3Tx/TxmSGeuBAizOdOBHVP/C+feZ8wMnUIMlrZYaKH1bDYP/+4UmgsJ5QwlKkQ8MaYheJsEqyt0JYfxwAwF/lMGy4IQwVI3In+KQEDHXOk1N0R2nLqlt1y+qVlefOnaN7imHSGYMGmGBBa3Nd0vZCogN6GSSdDs6caZqT+p0ZHEuMUBrqMPGNcRmHHBG7z5V99oKnyrRV7YleRtBQDaUTpU8/Da+P5S1esFiyhthPIUwOmSh+ihyn0vsNNpQmX7+bmuM11IaGhnmPPaqbShvUuS3fWv3UMG7gZTIVgwaYYEFrc11oUSjpjoZmqOA3ixaZBaTwSy8Ohqo609atYUNVvRNmePas+Xgtfn5VlWqokHpiUH4Kxs5Q1dXDMtiEC3ObN8/8JA5Ohem1qiAb6u7at3fMu0t3l7amS2+0L8ofv3fvXrqDGCZTMGiACRa0NtfVpUu4IffixZaUUTfUTz6J+gR3O/F5lv79W9JQ/OYMGGRlpfkv3vvEUTBnWYwko0OGhD96SiQNFRYkOyaEAQdD/cUvWj4FA1vUsaPZWG2IG6gYhHXAqXDrMAhg63RgDTU/b8yF16/SDabtqG5Vz3VrVnEDL5PxGDTABAtam1sKvx5TXOzU5BsSDcJgmYD04FDkA21AVVU4AhaIU331VXi4Xz/z42s4lhgq2J6lgUlDhQXh40iGeDQJl2tpqKDZs8NftpFXBmCWuHXwF1YVn2mCTHfkyPA88XVbI8CGumlWf91j2oLObLlm9awR9fX1dI8wTIZi0AATLGhtbilwKUt/0oUlpZuiICtVJ4ex8lPekCM6zxkclzQaW+q0+Ja4Htf19de0pN3WQVCuZzIVr6G+/4NbdLPJeEFSXlSQxw28TJvCoAEmWNDaPDjCB4VmzqTxjFdchmq+FqKZTWbr4MrvlBaN4wZepg1i0AATLGhtHhwtWmQ2ruI7OW1KcRnq4cOHdcvJYDW82H3h/DknT56kO4Jh2gAGDTDBgtbmrJQrLkOd91SZ7jqZpwuvX7V1wZD9+/fzZ8CZtoxBA0ywoLU5K+Vyb6hNTU1t4aPiTdVZJYV5O3bsoNvPMG0MgwaYYEFrc7/V2Gi+VEqkF3PQvn10cpzn11+HC5w9S+ep/vvxx+bzujNnms8Y6zPX1wdmCxHspxAWLePHj7c8mRwSs5UTfvON+cAwLGX37pa1ci/3hrr3vXer52brDpQxOlZ1w8L5z3ADL8MgBg0wwYLW5gnrwAEasdRp0dsDQS/mIOzkSAXn+ckn4QJr15r/ogWijMgisDuk3qIfYJBqkLKkLIzCl1DRLNu1a7mnm5cX9XZQ//4tr+L06RNeiiE6OiaLiCn3hrr6B3PrV92k+1BmqHLmmPJpU+k2M0wbxqABJljQ2jxhuXw7E8xP72U3LmHHgSQIVldQEB42RF8N2FVvSCwR+3MoLo5yUOyhl8wHGDnSqKtriXTsaHYugYZqRDp+ggLIqlUtE0IZ8FdwU9lzU0j0XxHvg8ruDbWsKAPbe5uqs4ryx+/cuZNuLcO0eQwaYIIFrc11ffWV2X18p05mvw3yvczKSjPYr19Ldw1gPMOG0fZSXS4NFWYF8we7ggHyJXNLQ4Vi6pdwwNJghbG59b33zAbYs2ct7HPjRhoxRLf4qgWCVYM943bBItCnsQuLgQNbev0FYBEffkiXAhbrMneXcm+oVTO/pxtSWqu55oqSwvHnz5+nm8owjKggmCBDa3Nd0iEgz4P0KyTaVMGlMAgZGH4iTTc5S4Gh9uhh+p8qUgaWIr9gY0Q6rJeCBaF5o9BuP/64ZT3RsMEIsV8n/JgMGL9uqLoMkWgCmKTCxQRsnbyxKj/xZgjflR1FwdrisqZNc7UUZ7k31FMvX6t7UpoKtqV82lTzLSCGYWwwaIAJFrQ21wWAXamdH8nPpYVEBoZd6bo3VMjtMMuUUguQlljDylDBLOW0kBeGxGrg59VgcjT7wYNNKwW7xbnhjVV1PpYyhKHCrDBJhcsF+RRVSPmajSHu0cqF/v/2zje0resM46eZ13gfOtIsGWEs6xjdRhlsgTHIShfS/HFix7Ycx3I0nKpZk2j2ks2pMoGpU2cmHm5NnLpLa1YSTD8UFkINBruhBkE/FJOAwREIDAaBvwQMCaYCg4qpwXuvXuXk5j2OIieS7pH0/Hg+3Pvq/pMuvI/Ovee8hxqm3EGpqSmns2RX7oY6eOqV+L83meZUchr4+x7/kSYMiQEgO0oGgF3IbL6mzp/PdOfhLjYq/SpRa2jICeZuqNkf+XIDUa+qtQx1zXPRZVCD8rXXMqu3bjn7nj2b6SvEq2IXOpd4nqzShsodkciqq9JTn2pDXU03f8lH29szq9ROJZfVs9PwPOriLHRhohZjduVuqMzI++0B397/vf3SvQ82ml5VEhoZGZHfCgBgoGQA2IXM5qa0Q8TjmeVjxx52qb1zJzNrt3ay7HqioXK/Hn7ky+3LHA11NX0Nbj+jC2OD5FVyO2pB6nEs5LWm+ent6Tvu3p2ZP8dtqHRJFHfXb+K/GnqVmrZ0ZF6mc1Hznc7rPsUTtV5D1VALr+9tf0/wtyXX9ffqu00DAwPy+wAAHkXJALALmc1NUav02jXHTck5uMVGDkfNPgpev+54G3dqPXjQach+9ZXTIHuc4fG+5JfkqW7xR7QX98KdmHCe1r73nhNZl6Gq9EQ3epVniONnwnoDOju5I78N1c+u6YD8ElQbKjdS+U2q21B5G73Mq+6Z0nlKuB07nF14/AzHs/8sbj21oTLR0Y8jJ+v73/rNzMXNpnXZqaWPq5sP++Q3AQA8ipIBYBcym6+p+/elq62mJzEVz0vXLJXwFHIPOyGeojZCds0bU9OQv+qZ6fIl8xfLcfzMMxqqm88+jARb9o+c+cXdSz8wbcwqLQ9viMVi8gsAAFwoGQB2IbO5DaquziyQYevXkwUVNSj1jOIFEv1LyLHIQx4NlRnuOx1o2jt6brvlL1k7OjrkpQMAXCgZAHYhs7kl2rfPeR6b/W1ruSrvhqpZXl7u+YffV/v61IWtpp95rtilXwWDb8iLBgA8QMkAsAuZzSHPVThDZZaWliIh3+CpV2J9L5qu5q26/uaXlwsAeICSAWAXMptDnqvQhupm5HJXsKXms86fL1yuNu3NE2EIDQCPQ8kAsAuZzSHPVUxDZa70nWmu3zsW+WnyP983Ha7I8jU2yOsDAKRRMgDsQmZzU1xjyA1FuOqem48+ergLDx1R6fEkRFeXPCbXFNyx45FgVZUT5GXB9PTDze7ccXbkYkmEew618lDxDVWTSqW6z7T66vbc/teWlf8+Z7pdEbR0pWp+fl5eGQAgnSCAzchsboor9/JQE9Y332QMlVdv3XqkQtB33zmlD06ezAwA5XJ9uoY+i/Zy2yeL0ct88Gg0U4mejsMf0bIufP/5506XYLJY93FKXR4aKpNMJjtPNDUf2u1VXcPu7m55TQCAdIIANiOzuSluj4qgrguvRZ7Kk7e8/PLDcS8s8mMuT6g1n66X5C6uRO5L27gN1b29LoFE3smlg7XOn89U5y8beW6obq5e7g4crrkR/lkxh9xEL/6uo6NdXgoAFY+SAWAXMpubytFQqQXJM5IS5gQyQmyo5KB6GnBqwtLy4wz10qVMhHZxP1suS1llqMzghdPNDftudv2kaC9ZQ8HD8iIAqHiUDAC7kNncFBnqtm2Zgn8kbmuahrqabpuupr3wieNH2VBXH8ytxlbKL1Z5A3FwXTH/5Mk13L3MZKGhalKpVKTjqK9uz8zFzYV+yTo6OipPD0Blo2QA2IXM5qZybKF++aUzYepq+h0nO6vW118/rBfP0oZaVeU8s6XtaYMshko+ypGJCdnFiRqs5jzhJS2bDdXN3bt3g611wcO7ClTXcCDcgCE0ALhRMgDsQmZzUzkaalNTppS8Ock2eaeIaEPlikgqPeVqFkPdtClTgP7bb50Cfu7qvlu2PFIQvwxUKobKzM3N+X01o+e2L374vGmKz6J7H2z0NdbL8wFQwSgZAHYhs7mpLIbKc8WQlZLJuVul1Gokk6NG57VrKhBwlnW9e+6IpA31/v1MI5WDbkPlgx886DR56SD64OTBBLVKP/3UGT9DB1zXbKP2q7QMVePUNTz3F1/dvqkLW5eHN5gG+RTCEBoA3CgZAHYhs7mpLIbKkJvu3OmMpXFvwP1yiepqxyl1nKcw04a6mjZIHvciDJWh7UW3XrLPvr7Mp9Q8zftcNJ6rRA2VSSaT4fZAc/3efA256X7nHXkOACoVJQPALmQ2L6jYC8045FZJG6obaly2tRw60fKnZxlyE+39dUd7SB4agIpEyQCwC5nNC60yezxbCJWNoTLxeLy58UDnn//41ENuQsca5UEBqEiUDAC7kNkc8lxlZqiaVCrV1fmW79C+6d4frXfIDYbQALCaThDAZmQ2h7xVKvW9+voaeZfKCKeuYWjdL1kDrUeWlpbksQCoMJQMAJtYWKg2czrkoWKxF8PhY/I+lSmJRCJwpC7UuuuJL1mdITQNh+T+AFQYSgaATcTjPzZzOuShotFt/f1n5X0qa2ZmZnz1ByJv7Fy6UmVaqdbVf74q9wSgwlAyAGxibOx1M6dDHuqTT35548Z1eZ8qg1QqdfOLCd+h/TMXN5uGSup5F7PQgIpGyQCwicHBgJnTIQ8Viey6ffu2vE+VxL1790Jv+gNN+xPvvyAMNXi0IRaLyR0AqBiUDACbCIVC8fhLZlqHvFJPT6e8SRXM7Oxsc2NtZ9suPeQm1FYnNwKgYlAyAGxibm4uGDxipnXIEy0vb0gmk/ImgXRdw2g0Wl+7vz/0h7GxMfkxAJWBkgFgGYHAUTOzQ55oamqrvD3ABf3buPnFROjUCfkBAJWBkgFgGSsrK9PTvzeTO1RkjY9vj0ROy9sDAAAPUDIA7CMUQtck7+X3H0wkEvLeAADAA5QMAPuYnZ31+5vNFA8VTXNzP1xYWJA3BgAAXCgZAFYyPj6eSm00Ez1UBC0uPh8IoPMqAOAJKBkAthIOh0dG0OPXA/X3X5Q3AwAADJQMAFtJJpPHj79ppnuooBoY2LW8vCxvBgAAGCgZAHYzNDR04gQG0hRDicQLeNILAMgdJQPAesbHxycnXzUNAMqjVlae8/sbp6am5K8PAACPQckAKBEo14fDrYnEdtMMoGdRLLblzJm/oiYtAGC9KBkApcPk5GQg0Hr1aq3pCtB6RU3SmZnNgUDd8eNt8ocGAIAcUDIASpCFhYWxsbHe3t7OztM1Nfv3gtyorT3Q1tbS19c3PDy8uLgof1YAAFgPMFQAAAAgD8BQAQAAgDwAQwUAAADyAAwVAAAAyAMwVAAAACAP/B+sQwfUswkyIAAAAABJRU5ErkJggg=="></p><p>Cough Collections 1 &amp; 2 contained files with differing naming conventions several different audio formats. These inconsistencies  were rectified during the standardization process. The file names were renamed into a standardized format of ( Gender Type of Cough  Number .extension).</p><p>Where:</p><ul><li>Gender = M/F  </li><li>Type of Cough = WC/DC  </li><li>Number = linearly increasing number.</li></ul><p>Example:</p><ul><li>Original Filename = S1.3MDC2.wav  </li><li>` New File name =   MDC1.wav</li></ul><p>All the files were converted into 16KHZ Mono Wave and the average amplitude of each cough sample was set to -20 db. This amplitude normalization step was required to correctly segment the coughs into individual coughs. </p><p>A log was produced that includes the original file name, new file name, and if file conversion was required for a given cough sample. </p><p><strong>Segmenting the audio files into separate coughs</strong></p><p>Each audio file from Cough collections 1&amp;2 contains multiple coughs. Due to the large number of samples expected, 124 files between Cough Collections 1&amp;2,  manual separation was deemed to be untenable. An audio segmenter was written to split each audio file into individual coughs. All audio files were previously set to the same average amplitude level (-20dB) during the standardization step. The files were split where the audio exceeds a threshold. The threshold was determined experimentally.</p><p><strong>Full audio file</strong> </p><p><img 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cgj4PTbHwEH8kC/hpIYN+A8uXlnZMCxyydF9xFX4X/9bFxzagkCTrez4Hq7RAJOPSDglJgsdgb9LJuUbgEnao6XvALOrMc26erYzCfgQA7o11ASD794euvxbSfdE6hLYhp0H3G1y8oFxbrO1ueJu66wgCOT896z+OnAdokEnHpAwCkxWewM+lk2Kd0CjuxIwjjyylmZbWPYusO4ZPIKXTSCBasJOJA9+jWUxHedOiFQlsY06D7iapctQ8A5d/zIgCN3purtcSXg1AMCTonpd2fwwXPvS71sGroFnOtmPj70/NvXzx1apoiA061OIOBAHujXUBLlqx5dlsY06D7iapctY8DR26Il4NQDAk6J6Xdn0M+yaegWcL72u9mt21Tl+SFnThpaxg04m7bvGSpPQ9i6w+hWJ8iEe7ovLUBS9GuoCNOg+4irXdbOlaWN+to6K9x1EXAGEwJOiXHfcGnoZ9k06J2EXbcuO+SMSa1HuW1Vpmlw2/WDXk8U3eoEe0FnNwGSol9DRZgG3Udc7bLXz3w8UOe2yQu9rnVbh+fl03VaAk49IOCUmH53BP0smwa9kxDPu3dZoMwGHJGAA4OCfg0VYRp0H3G1y8rX07rObZMXel3ufFy6TkvAqQcEnJIy5ZH1fe8I+lk2DXonEaWvgCN3SYQhdZt37o2cAmPRWgIOZI9+DRVhGnQfcbVfWZcl4Mx8dPjOSl0XJlQfAk5JGf3gyKv809DPsmnQO4goD+4ScOT6l8km3KVBr0eUszEaKV+8dkvzA+dM0VUtfAWc7bsZEn6Q0K+hIkyD7iOp1z5QjoDzxhPGtkJXWF2YUH0IOCVFBxyZzyUp7vJx5oXqF72DiOMnL5rWetywbfeI8jTovsWrZ6wKbSMBJ2pdbl2UWZBVP1AN9GuoCLfu2qs3qye6jyzNE72upEL1SRxwDC82ntB5/jpdn5eDHnA+d9kDuklP3OXlrETe6B1EP8qOePOOeDvjG2ZFf0L8nQk4y55u3721bfe+ofJuAeetMW7JzQLpJ+87SaA86NdQERJw4gvVJ03AiVwgTwct4MgM4u6b7fOXz9RNeuIun1fAOePupa3H5eu2BXYQWRgH+apJL2eVgHP+hPaFzlGjwGp0fZhZIP0cOEDAGRT0a6gItxBwYgvVp1teCRS02zemG/+08/w1uj4vBz3gfKHPgBN2LUo/yJmHn9y+aGhHoHcOWRmH958dHXDECyYuD5R1W4euD1OCyeMbdzSvnv6YXrwrO/e0rwEQpJ/9BJyBQb+GipCAE1+oPokDTnuZxsuNHzG+Qtfl5aAFnBtnrx7xZpM5m5LiLp9lwJH+1jy7c8SOQO8csjIO/3rW5MBySdTo+m4e+qv79OJdkWXsV2Zi1J1ecTj7nkeady6IniW5jHzjmjlergcrI/q1U4Rxv/Z10X1kaZ7odaXxtceN0d1ChUgUcAxv0+o2eTnoAefLV5Ur4Kx+ZsdQ37YsD389ZaVaexC9TFLleqe0/X3o3OQBR+4Ss8v3E3BsH1VCtlcmMx1E9GunCAk4yYXqkjTgTDLOMO4zzpFH3SYvBz3gpHmjucvK7ddZIf09sclPwBF7odunMW1/aQKO64WTljefSTlFhe2jSsj2EnCKk4CTXKguiQJOu31jsS7z4aAFnJtKGnDu6swrI7ODu9ultzVL9+zrfpZDt09j2v5kQtO46GVd46DbJVm2LMj2EnCKM+k1Y4LuI0vzRK8rrVBd0gSc642XGQ82/kbX5yUBJ/kbzV32dcfdpatTETZxnqDLsrYbum0a0/bnO+CMfeipET/HXbYsVHGbs0L/nxfhb+7r/ZWvRveRpXmi15XWrJERleWmkY3bdg8NPAj5kDjgFOWgBRz9JkvzRut3+TAIOCONGg05DL2saxSnjHm4dcea/cryrHseaT1+89o5PZctE+51R1XZ5qzR/+dFmRS9fJbmiV5XWrMm7/5hmMQBx/CY8VGrrs9LAk7yN0K/y1/zwKoRP8vt1kUFnG63U+u2aRy3KHhmJK5jH4p3J5NezjUKqZNPed3uFOtFGb4S+uXdSxJtc914dMP2wP9bUSZFL5+leaLXldYoZKqV3fuSn4GJ23/ZcIe4iIOMTv93J92ji72SOOAUJQEn+Rshi+X1z3Jbsu539qpNgbKsnbp8Q+tRRiPW6LZp7ae/OOhl9PIyWKI747Fd5qxxSwPtXfVt11Lm3t4qP8e5Wyvtxc7duH3+2tY1VHqbi+Tvfz6+6zbYMK3bnHjbQ60yqdd/c0FPpyJjJclwCkK3+Zh8mxS9fJbmhUzRoteV1ih61UcRt/8skNdgmsFEZT/vTk4qJN1We9a5SBIHnMbwLeJ/b/yars9LAk7yF4peXhJ1EvQ65eewgDNj5cZAWdZO6wScH964YMQ2yacK3TatFl0eR/kaqde0C3oZVzsS9Oljl8RexqpnRZcy95or+VlGcY5C6p/avKt5+MXTdVXfSN8y2rXeZt/IiNaWg05uB5ylT21t/uMvxjut2rzhx2Obv73/0VYb+3/qvs4+fN59ob+DLrPtZUDIX93bHk27DCZFL5+lcYJ3GgY94Dy5eXicsnefNkFX9yRs2/TPvahqwHm1LvMhAaf9Qjnit+EjGsuOWHbYgrSVA5xe/pS7HlZLhWPX5b44l69rD0536ZQVgX59OH1FO0QdcuakoW369KXTA+369arpjwXKktgN3TZM9/9I10Up2+wiZTbgzF71zFC7KKTuwcc2Nd9xyr26qm+k7y92ZozXyqzywuad8W9dlrMnMvVGUmR9K9Zvaz23ASfq7+LWyVcQerv1cvIJeeX6dkDVy4vyFab8rrq8KJOil8/aPJCLqfV60ip86uJprcdvXz83tL4btt3JdywOLCueO35Z8+LJK1ptV23c3vzERe119YNeR1LscjfPGXmzi+XpLbuc1uG4Q50URZqAM1eX+ZCAc2dznXlRRb1Y1m3d1fyHn7c/jerlrN8bPb9VLzvjblfv23XI4/qt7bM+tg95I+p+fSin/+1zdzvLZjd02zBPukNGYYjfXpQZ2eUMw/jFTw8tZwPON2JcjCx1D6zc2HzXqeGf9OQaHrkGKAkSuC+J8VqRcCCP9y1b37qrpBfvO7MdFAT79U8c3L+B3gYJTXKGRbcV5ToL3d7tSzjPOTujlxfl68J//uXEQHlRJkUvn7V54P6f9OuzO/a0HnfsCX8tRHHvw083H3OuvTokIuTKaOi2H/kg6X6IS4tex61z17SOEXHP4uvlrYIEMvu8G27AOebmha0zn75HXk8UcAwfM24yXtHxPN0mLwch4NgXQ9TElRJQ5FE+lbvIp8zjb1049AlcLxelfaHKsoK8ge3yMvKxbl8m5z4+fGaiTMoIz+5XVVIm4SDOwV78+Z3tgLPWmQojja87PngGT5RPXn/dqZPXmd3GKc5dTv/SCTPy/BFnWokrpra/tnn4yZHXCYWh1xvXbug7saxvOfHuQJlVPjULbv+6jT3wyJmW96ogYt8jYcp1NXHPaP7T6eUJOPI7JUEvn7V58NWrZwfW06/yIUCXubrYM3pJlLM3MimyfKX0+h+336Np6DU3X1i/MvfhMTcvCLTrZi/02R93OXm8e9FTrWlr8iRRwGm3b7xTl/lwkAJOHOVgo5d7Z8KA474R5DoOeYy7wy5ae8FnWZUzZPbshCjzRuk2YeoDctbqA7j7FZbrnE6AlDMruk6MGjjSvUA3jfriXSmT8CXluq21W8AR3e1xnw+qEuiSoJfP2iyRg6p7/UmWTly6LlDm6t5R1WuC37imQfcRpr72SdfHUSMBTcrlTHK3ywfceQzD+smSRAHH8FHj5111m7ysWsCRT/FyseLf/nRc62f3P1RGA3aRMj17OFZb+QT3nZDv6+umhDh7bUtWO3VRrttxb62Oun4hjjKPmy4bZJMEHNmP6eWzVs56xkEu/LbXGQpHj56X+KxD3h5+SfSBPY36LIg9dshI8kLYZQu6jzD/7ezJiZcJ0/2gI9fG6fo45kmigFOkRQecw86/P9GEl3JRmv0PnBSS/IXrZg7fOuoO3IbVV3a+uqzO9jp9j+VSrjmSg1OvMZI2bW9ff5K3mrCvQT9z6YzWAX7x2i2t67VkuVceE+yr7toLnWXIDFsmyFlO97jTS7lGSKbusMMmpFWu67l/2YbIa4x6mSeJAo7hvVrdppeGDxpXGI9xyl5kHG2caXylXkb0FXDsd7dyil6+k9f/Ga5y4ZYuQ0SskjfMan/QGv3gE62vWe5YsDbQBjEv8yRRwBmqaDReaPwbedR13TQ837iys7wMaGLLv2G8xPgZ42i9nOgr4Og/PiIiIuZjniQOOIalxtd2nr9G13fT8CnjZZ3nRzjli4x/2Xkus8EFls074Og/OiIiIuZrnqQJOHIhin3+PF3fzTQBx3CUcfaoUaOaefKDG+dzahYREdGjeSLZQR7CDBS02w+NgeN6uW4XpuEFjfYknforqm82hr+i+r1eTsz7DI7lNceOaf3R5f58e6ssImJdlQHY5Doci5TJBci6HWIe5kkjacDpV8OhjfZ1OMcbTzIeZvwT443GWY2IqSB8BRw7xYFFJhyTn08Z8/DQf8jHLpjaqpOxTj54bnsUSqudSkH/JyIillGN3PUp6HY+FGS/Ks9lQMJZj21qnhAy5tVBJ98TKMPqaUffz4vEAcewwPjtRsq7qNLqK+C8qnPbYb/Im1RuZZTZoU+9a0mrTxmmWoZ+F+yoxO669H8+RmuH7C+zeYym2q/fum7u0CBfui6NEvwF95bVfpTJRjfv2Nt6n/yf3zzQKutnDBzR/XCCbWWG9zjYsJGnYbjj3WikTsaZEmT0dt1fXv77hVMDZT6UAVzt8yunPdZ6f8hAr3bEdHlPb921t3nNA/EnGJXBEGWYkl53CvdSEzWCepSXOwPW5kGagCOnKALleesr4NhxFbLEzrY9e9Xw9PNH3zA8TopF/+f38pa54UNhx/Enty8KlFVF+8bW5WXTjr6bdAJPd4eWpWeOWzr0WrN/v8MuSLfTlvFTZIwUlywGNnSR/sMGykyq8PGCDk5l1E7RERe9fNb2i96XyZgseh1Z6I5MHqacVfpFxmH6+7+fPxQy46CXj9Kipz+xQwbE8QPnTHHWPIydZiKOMnhjnqQJOKca1xgnibo+L30FHPuHLwL9n99Lnb7j9PPGE8Y6a2zjTghnPfzi4RE5o2aDLkqLLi+DMouxYGcElrKk2yo7NPm/tZP8pVXOGMonO/uzDJDmImVn3fNI6zXhLmf5xjVzIv/vo1iw+tnWAVTms9LLdPOmzsR8UfSamkOQg4s7H5t8srXIV8e2nV72TZ3f/+vXzG6+5/QJQ2W91llVk6KXz9qssGd1BL2OLIzqV87UukgouW1eNmOkJUUvH6VG5stzy3X7MLvxH7+Z0QovehnXiyat6DrpcxakCTgySF+i8W+ycFACjuyU5VGG0tYviLeddE/r6y4ZYFBm+dbp2yJvdPmErZeXg6adUFPjpu7PXz5zaG4qUQYA030VqeWJTTtap6t1fZFaZHZvwZbpdlHKJKJuH7o+iYL99CdTgWhk4k15Pcj/vZ0lXl5jLlucgCROW97+dNyLqGAUpdCtX/nKKmwo+KtntE/LC49v3NGaqFCQMndm9s9d9kBrdGlbJ9qvwN7cmctKvraxr3t5zQtpJk0su0nRy2epG0KzRK+nXw86uX2tiC6XUYD11DuWtPvNcYuean2NHDaacy/kNWy/MeimRs6Wut8w6PZhduOzv54ROJMms6Tb568+doxeJBfSBJzJxmeMfxB1fV76Cjhl4cgrgweIKOQgJp/2NXGXd5HTsIL95G+R5+7UEr612xDn9yxCux1R9Dob8zc/aR9k5zlD5/c6JW61Z2Ak8MlklxJu7QFavs6TnU0cwmb2lZFt7XrsayMJeltdJaTba9LiovsQ7Klyec3aA6Z8PejO6i7zZdlPi3ao+//bOavjfnq9vvMal4OMRa/TXbc8Tl+xccTXkPZGhbKaFL18luaFXk+/RvXd6wyE7ifMaStGBgEJBv0i1+q4fVpkWoU46OUE+cClp4eIQt4PMseYbdfr75QXaQLOezsebDxB1+fl4AWc4ASBSclieYs98Oo+fam3x0W37Uf5pKbL4ii8xYSUKDbvHHkmRCvXmsijG3AE3S5MQb4Wcg/oLklDhIt8knTXkxS9rVYZjiENuh/BPSsZZ0dqA4792kp2xBLeBXvGS762tdh1yRlT99OxIDMoW467ZWHg6z6rBCxdVpRJ0ctnaV7o9fRrWN9xsG3f+rNxrXCh+7X9yOtIzkDet2x95Ps4KTZgxN1Wl27Lfbdz/Wg33OskiyRRwDH8daM9kvFUo+wRAm3yctACzlFXlyvguGVF2A3dNq1p+pODq5zl6IV7LUyYsgOUgSYlCLnodqKckXF/LjN62/vdZrm2YUzEVwJxkdPxcmGqnJFyg0wUbogRev0Otl5eF3JGTZcXbVL08lmaF1nNEyiXBGjs9WVxkbYyuan7syhnGeWMSJ7I2cU02G3sF33dn2+SBpznGsPTNMjlz4E2eTloAedrvwveYpyULJbX6D6z9md/WNwaG0GXd0O3TWua/uLS6zZquag7DJmlW3+nfsHE5a1rapJuQxHo37MK29wLOdsj/ydRRP2O+m9QlEnRy2dpXvRzh6nreU4wsciHFfk6OC7Sj3s9je27zMjX3JdOWaGLK0eigNNu33iJ8T+MO4wX6/q8HLSAI3ew6DdbUrJYXvPjW/O9s0R2HDLOw7otu1rrk7Je6D7S6H43reu6GZduAUfCjdx10A3b1h0fJOk2FIlc/CinrWV7ZSiGOhP1/6L/34syKXr5LM2Lm+dkE3BksMGssX1D/iQOOEOVjcbLjEfp8rwcuIBzbfEBJ+zajX4CTpwxV/QnIynrhe4jjWn7i0u3O6K+cPnM1h093bBt3QuB5Zb0h9ZsdlqVH/kdZDDNOhP12tD/70UoZ0iTovvI0rywww706znjH9Fd943tG/IndcDx7cAFHHUGJ+orjG7oN2sWyIWUut84Cl8KuXX4hzcuGHout/jqgBMH3Wcc5ZOZ+3Pa/pKilxdlvIheFxbatnJrd5WR38HXLaJlQ/+/F+HaZ3fqzeqJ7iNL8+LGjALOWWpwzCywfUP+EHBKig448rVNUvSbNQuOVQFHtrPXcO6WZ7YHb5W2AUdG2b1k8opUF93pPuOob3lP219S9PKijOXSi7TrKxvyOxBwinPNgAQc9xq1ftSjf2eB7Rvyh4BTUmSuEPeN1m/AyYpjbh4+4yK3vlr0jiFq3bruRze1++sHmb9I99tLwX3uotuGKSP2xrl7SqP7+ej59+smoXzlqvZddVVHfgcCTnH6OkMa17xIO8ie9rSxwbuo+kUGoJS+IX8IOCVFnxUpS8CRAdDC+tQ7hqh167osAo6MHaP77aXgPnfRbcNMy0//sKi1vEyj8IMb5zcPixlw7F11VUd+h3ed2h5teNDQr6EiHJiA44zE3o+/ntKeeiVLZCgI2e9B/hBwSoo7gqzYT8CxQ9Rnhe03rCzMbu2yCDiCXGyr+w5TLvaVcSyEsO1zy7uZFrnWxl4oLAN7yXgscahLwLl9/tpU14HUAf0aKsJBCThJJo3sZtyRf6GcEHBKip2J2pqGfpbtRlS/9yx+OrCD0O0efGxTc9Ha4Tt/7ESfWaDXK9oAZc+chLXX6D4unLS8OWnpuqGfw6Y0yJu6BJxBRr+uijBNuNR9ZGledLtrMYkbCTiVhoBTUqoYcCS86B1EWDsXGQm4V5u46PWK8olVHiXgyCi4Ye01ug+55VTOvMht2fLz8nX+A47MdB22rVAd9OuqCNOg+8jSPNHrSiMBp9oQcEqKDPHuvtHS0M+y3ZA+owZrc7dZZnD2id45ifZi7VPuelg3j/z76D4k4Lh1RSAjGhe1bsgG/boqwjToPuLaa9m80etLopDm6zwoFwSckqJnkk5DP8t2439fMj1yYDp3m2VyQp/onZQoAeeUMQ+HDloY9ffRfciYGm4dQBr066oI06D7iGuvZfNGry/udXo+tg38QMApKXZYe/HNJ0bPUt2NIt6s7k5Crlvxid5JiRJwkiLX3Ni/22uPGzPiugXff0+oD/q1WYRp0H3EtdeyeRO2Pl0WJdQDAk6JsW82mT06DUW8Wd2dRBnO4Dy1OfnIv3aYd+Htv7iXgAOZoF+bRZgG3Udcey2bN2Hrkw+O+ux4mFAPCDglxr7ZPnNpNQNO0Wdw0iIXI9vlZXJLdxqFfvqFwUa/PoswDbqPuPZaNm/cdcnAnFF1YUI9IOCUGPtm+/SlyeehEop4sx5y5qSh9VY14MhYLVHLR5UD9EK/PoswDbqPuPZaNm+6rUtvi+uqjdt1c6goBJwSY99wchYhDVFvbh/IeosMOP0gowxH9XHr3JG3mgPERR9I03jMzekmu7WmQfcRV4vcTanr3Pq86LYuvS3d2kJ1IeCUGHmz9TOsfZFvWFnvxIoGHLl2qN8+ADT6QJrGKgYcPSq7rs+LbuvS29KtLVQXAk6J6ffNVuQbVtZb1YADkAf6QJpGO1FjGj9x0TS9SbHQ/cTVEhZwpq3Y4KwhH8K2JaxOC/WBgFNi+n2zFfmGlfXqC/vyhp0UlBl9II2rzDh/9j2PtJ7bkb/T2O+1fEl03/thAccH3dZnp4gJE+oDAafE9PtmG7Q3rP19P3DOFF0FUDj6QBpXwU4e2asfPQK66+GX+Ak4cpbJZc++kdPOiD7otT6ZE09vV1RbqCYEnBIz9/FndFEiBu0Na3/fGSs36iqAwtEH0rgKMjfdOeMf6dlPt3pfAUe21aWsAUfQ29WtLVQPAk6NGbQ3rP19Zd4mgLKhD6Rx1eh63VaXWQ+/2E/A0eiJg8Pa5EGc9ent6tYWqgcBp8YM2hvW/r6cwYEyog+kcdXoet1Wl1kJOEH0dnVrC9WDgFNj5M36+ctn6uLaYndQ01cQcKB86ANpXDW6XrfVZeJv73+0+cz2PaqneOi+eqnZR8CBgiDg1Jhnd+xpff89KNgdFAEHyog+kIZ5y9z2PGjdDri6XrfVZWF9JEH31UsNAQeKgoADtcHuoKYtz3+MDYCk6ANpmGHtNLpetz2rc0u5Lk+L7quXmrA7u3wQd31uuyc27dDVUGEIOFAb7E5qKgEHSog+yIcZ1k7j1l08eUWgrdx92auPJOi+eqkh4EBREHCgNtidFAEHyog+yIcZ1k4jZeMWPTVU973R81vPv3HtnNbPZQs4B0oecATbjoBTLwg4UBvsTur+ZQQcKB/6IB9mWDuNlLkB5+jR81oDAUqQEOYQcFokWZ9tR8CpFwQcqA12JzXlkfW6CqBw9EE+zLB2Gl0mAefG2auHfuYMTpsk67Pttu3ep6ugwhBwoDbYnRQBB8qIPsiHGdZOo8vKHnCee646AQfqBQEHaoPdSU0m4EAJ0Qf5MG27d582oTXMQ9hBV5cdfcO85k0EnABJ1he3HVQLAg7UBruTIuBAGdEH+TBtu/ecPqH1fP4Tw7NyW/SBuOwBR4jTJmuSrC9uO6gWBByoDXYnNXHpOl0FUDj6IB+mbXfibQ+ppYfRB2L5iurmOdUJOL4G4uy1TS5x20G1IOBAbbA7qYlLCDhQPnQQCNO2k9F/o/jwefeN+Hnjtt3N3fv2D/1MwGnTa5tc4raDakHAgdpgd1IEHCgjOgiEadv1AwGnTa9tgvpDwIHaYHdmT27eqasACkcHgTBtu34oe8CZsZKAA34g4EBtkB3ZR8+/XxcDlAIdBMK07frBd8C5YuqjPdfVqz4PilgnlAsCDtQG2ZERcKCs6GAQpvCT2xepJZPhO+AI37l+btd16fY+KGKdUC4IOFAbZEd2GAEHSooOBmFmQREBx7b7l7MmO0sOE9Y+b4pYJ5QLrwHHMN643PgyVX7AON/4B72MlYADvZAdGWdwoKzoYBBmFuQZcA67YOqIn9920j0j2n3usgecJYfJaluSUMQ6oVz4DjjHdB5PV+XbdVstAQd6ITsyAg6UFfeAaz197JLMD8Q+A45u98z2PSPKLFHL5EkR64Ry4TXgWA2b1c/7ZUOMH9dtrQQc6IXsyAg4UFbcA6713PHLWo/vP3uKbp6aeU88G1hPP7j9yFfAafpNs0y/FLFOKBe5BRzDIuXHnDoZf9xt+z87j6uMr1F1Rxlnjxo1qgnQDdmREXCgrLgHXGseASfXMzhOwLlvWfwpUbLaliQUsU4oF5Id5CHMQEG/Noa/ovqlKn9R51Guz3mTXk7kDA704olNO5r7DzyniwFKgQ4dog04HzinGgFHPkCk6TOrbUlCEeuEcuE74EzohJj/2vn5ss7jQ8YFxiP1MlYCDgBUGR06xDwCTp5fURFwoEp4DTj9SMABgCqjQ4eYx1dUZQw4R145K9Vy/ZDV7w/VhYADAOABHTrEc8Y/0nqse8D5f9d1HwgwD7L6/aG6EHAAADygQ4doA07dv6L65rVzUi3XD1n9/lBdCDgAAB7QoUPMI+DMzzHgfOQ8Ag5UBwIOAIAHdOgQbcD56R8W6eapKWPA4SsqKAICDgCAB3ToEG3AOfmOxbp5asoYcL5FwIECIOAAAHhAhw7x7HuqFXA+fN59zU9fOj1xn5zBgSIg4AAAeECHDjGPgLNgdX4BR87gpAk4nMGBIiDgAAB4QIcO0X5F9fM7sws4ZTyDQ8CBIiDgAAB4QIcOkYCTH1n9/lBdCDgAAB7QoUP0EXD+8/fzdZNEuH31G3Bed9xduio33O2GwYSAAwDgAR1uRBtwbpq9WjdPjb4G57nn+puA1u3r0F/1F3Deecq9uio33O2GwYSAAwDgAR1uRHuRcZbogNMvbl8ScJ7esitxv9++vh1w3nXqBF2VG1n+DaCaEHAAADygw41YxYBjy5JAwIEiIOAAAHhAhxsxj4CzcPXmTA/ubl9pAw5fUUEREHAAADygw42Yd8C5bubjujoxWQQcewaHgAM+IeAAAHhAhxsfAeeOBWt1dWLc7f3QuekCzncIOFAABBwAAA/ocFPlgHPtA8nODHENDhQBAQcAwAM63IhnVSzgfD/lmDoEHCgCAg4AgAd0uKliwNm1d7+ujgVfUUEREHAAADygw00VA05auMgYioCAAwDgAR1uCDj5ksV2Q7Uh4AAAeOATF03zEnAeWjMccP4wvxwB5/KpjxJwwDsEHAAAD4QFnKtnrMr8AFzGgCPzYcnyXGQMPiHgAAB4ICzg5EEZA44gy3MGB3xCwAEA8EARAed2Ak7f2w3VhYADAOCBTxJwCDjgFQIOAIAHPnUxAeeCict1cW5ktd1QXQg4AAAeKCLg3DZvja5OTFbbK8svX7dVF+eG3eYLJ/kLVVAuCDgAAB7wFXAWr91SyoDjG7vNt8xdratgQCDgAAB4wFfAsbdkE3AIOIMOAQcAwAO+Ao5AwBne7pvnEHAGFQIOAIAHDr94OgHHIwQcIOAAAHjgq1fPJuB4hIADBBwAAA987XcEHJ8QcICAAwDgAQKOXwg4QMABAPAAAccvBBwg4AAAeICA4xcCDhBwAAA8QMDxCwEHCDgAAB4oIuCsfXanrkqMj+3NAwIOEHAAADxQRMDJAh/bmwd2m8cvflpXwYBAwAEA8MCefQcIOB6p2vZC9hBwAAA8QcDxR9W2F7KHgAMA4AkCjj+qtr2QPQQcAABPEHD8UbXthewh4AAAeIKA44+qbS9kDwEHAMATBBx/VG17IXsIOAAAniDg+KNq2wvZQ8ABAPAEAccfVdteyB6vAcfweuPkkPKVxlcbFxjfpOtFAg4AVB0Cjj+qtr2QPV4DjhgRcMZ1Ho8Vdb1IwAGAqkPA8UfVtheyJ7eAY1ik/FinfHJI28s6j0cYL1B1R8lGjho1qgkAUGXcsHDDrMd1dWZkGUgIOFBVJDvIQ5iBgiyMCDicwQGA2uOGhetnEnDypGrbC9njNeAY1hj3OIHmrs7jocZlxuP1MlYCDgBUHV8BR9i1d78uSgUBB6qK14DTjwQcAKg6PgNOVhBwoKoQcAAAPEHA8UfVtheyh4ADAOCJKgec8ycs01WlhoADBBwAAE9UNeC86YSxurj0EHCAgAMA4AkCjj8IOEDAAQDwhBx0N+/YW7mA88YKBhwAAg4AgCcIOAD+IOAAAHhCwsKWXQQcAB8QcAAAPGGvC5HH6yoUcN7wYwIOVA8CDgCAJwg4AP4g4AAAeIKAA+APAg4AgCcIOAD+IOAAAHiiqgHn9T+WeZEBqgUBBwDAEwQcAH8QcAAAPEHAAfAHAQcAwBOvOXZM67FqAefoG+bpYoDSQ8ABAPBMlQIOQFUh4AAAeOYrVz3Y3L57ny4GgAwh4AAAAEDtIOAAAABA7SDgAAAAQO0g4AAAAEDtIOAAAABA7SDgAAAAQO0g4AAAAEDtIOAAAABA7SDgAAAAQO0g4AAAAEDtIOAAAABA7SDgAAAAQO2oTMAxbJCNzdFVIWWIWH5XhZQhYvldFVKWpRt0lhjKFLqgzsofQ5chYvnlvYtYTYt87wYK6myRf2hETC/vXcRqWuR7N1BQZw1H6TJELL+8dxGraZHv3UABIiIiYtUNFNRVwweNK4zH6DrsruFy43pdjvE0TDI+bPyOrsPeGmYZFxh/puswnoZ5xjt1OXa30b5A9qFGgV+zVFnDS403GZcY36nr8zZQUEflD2sc13l+rK7H3hpeqcswmYbbjf+myzGehrnGt+ty7K7hL43vaxBwEttoB5xX6HKMp+Ex4/N0uS8DBXXU8CnjZZ3nR+h67G2DgNO3hieM/0WXY3cNzzfON56u67C3jfYn6IMbBJzENtoHaAnWhV1HUmUb7bOvVxovM75E1+dtoKCONjiD07cNAk5qDX9sX3+YXsOJxu/rcozWcKpxjfFp405dj/E0/JTXXnINqzqP/2Qco+vzNlBQRw0vMD5qfKFxga7H3jYIOKk1XG08V5djPA0v7Tzeb/yIrsfeNjiDk0rDn3cepxs/qOuxu5337Osb7YB4hq7P20BBXTUcalxpPF7XYXcN1xufarQ/CR6p67G7BvlnYaP9Ncuhuh6722hfICt/vxN1HcazQcBJZaN9cbvIcSOFhrc22qMN32Z8ma7P20ABIiIiYtUNFCAiIiJW3UABIiIiYtUNFCAiIiJW3UABImKWGl7eaF9gLbcqr+08n67b9bLRucjYMLnTxxLdJkzDmboMEetvoAARMQ8bfY4l0uiMKGv4mK7rpuGvdBki1t9AASJiHroBx7C90b51ebPxRca1nfLWfF2G6zqPozqPX3T62WIcazy683NrlNlGu59XGT9kfLFa9yf19iBivQ0UICLmYSM84Izv/Hxf5/F9ncf1jfbXUOKfGY9z+vkfxi812nN7SaiRqQhs2/cbzwpZ97d0GSLW20ABImIeNsIDTmvwOcPkzuPBncfWGRxn2aFRZA1/3Hn87x2PcspeIm0bwTM473B/RsT6GyhARMzDRrKA84pGe/Tihzs/v7jRmZXY8EijM8Js5+c/Mj5kXGT8i07Zw8b5necyF9gL9PYgYr0NFCAillHDYbosjobDdRki1t9AASIiImLVDRQgIiIiVt1AASIiImLVDRQgIiIiVt3/D5PI3k89yah7AAAAAElFTkSuQmCC"></p><p><strong>Audio segment</strong> </p><p><img 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"></p><p>This method works reasonably well but problems do arise such as segments containing silence, blips, or human voices are sometimes generated. To correct this issue of generating  silence and quick blip segments the entire dataset( Cough Collections 1&amp;2) was examined for commonalities between the silence and blip segments. Fortunately , all silence and blip clips were below a certain length and could easily be filtered out automatically. Segments containing human voices can not be automatically identified at this time and must be manually removed.  For this reason, manual inspection of the audio segments is still recommended at this time. </p><h2 id="Data-Augmentation"><a href="#Data-Augmentation" class="headerlink" title="Data Augmentation"></a><strong>Data Augmentation</strong></h2><p>Data augmentation is the process of artificially expanding a data set by means of transforms. These transforms may take the form of shifting, cropping, scaling or etc. Data augmentation can also change the data set to be more representative of the problem of interest by introducing variations that are not represented in the unaugmented dataset.  In this study the cough files are standardized to the same length (frame) to match the input size of the algorithms used but a cough may occur at any point within the frame. By using  time shifting augmentation several samples of cough can appear in different regions of the frame. This time shifting within a frame can have the effect of desensitizing an algorithm to a temporal dependency that does not have bearing on if a cough is wet or dry.  </p><p><strong>Issues with data augmentation</strong></p><p>Data augmentation does come with some shortfalls. Each new generated sample is similar to another sample present within the existing data set. As a higher percentage of the data set becomes augmented, the data set will start to exhibit similarities that may not be as pronounced outside of the augmented dataset. This effect is more apparent on very small datasets which may not be an accurate representative subset of the larger problem of interest. E.g Cough samples from a very small set of individuals may exaggerate frequency components that may not be as dominant in the general population. E.g A dataset containing only male coughs. In the context of a machine learning classifier, the prediction accuracy may increase on similar samples but will fail to generalize well on samples that are not as similar to the original samples. </p><p>The correct level of data augmentation and application is a current active research topic. For this study, only established methods were employed and augmented data was limited to representing 80% of the entire dataset. As more samples were introduced, the level of augmentation was reduced. Two types of data augmentation were used in this study, time shifting and adding white noise.</p><p><strong>Female Dry Cough Raw Audio</strong></p><p><img src="data:image/png;base64,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"></p><p><strong>Time Shifted Female Dry Cough</strong></p><p><img 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"></p><p><strong>Female Dry Cough with additional White Noise</strong></p><p><img src="data:image/png;base64,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"></p><h2 id="Feature-extraction"><a href="#Feature-extraction" class="headerlink" title="Feature extraction"></a><strong>Feature extraction</strong></h2><p>Feature extraction is the process of applying transforms to data to gain insight into the structure of the data, or to find similarities or differences between samples of the data. It can also serve as a method of dimensional reduction or to convert data from one format to another. E.g Audio to image files. The features investigated in this study are shown below.</p><p><strong>Mel-frequency cepstrum (MFCC)</strong></p><p>The mel-frequency cepstrum (MFCC) is a representation of the short-term power spectrum of a sound, based on a linear cosine transform of a log power spectrum on a nonlinear mel scale of frequency.<br><strong>Female Dry cough</strong> </p><p><img 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"></p><p><strong>Female Wet Cough</strong></p><p><img 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"></p><p><strong>Male Dry Cough <img 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Wet Cough</strong> </p><p><img 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2F+s505a6FgI+xv52V8eCf5brh2e395zjjrGfW3RPeKfZF/XMvtg7WoT10CkUDamrb8cds3l73gsJSh/Js0k4CbIizAKHRZOwtpQd+5Mji/3UflYQqBL4VfmJvxZHsxnuuQynpjxzNn1knAufYsvmjnWVKEScD5fYb7wNpFHlTGzxauS9ifML/Zzpy1ULAR9rfzMj68k3w3XLu9vzxnnPWM+luie8W+yD+u5fbBWtSnLoGhBFIr4C5/4TNThvJv0kwCboqwAKPQZe0spAV958rg/HYflYcpBL4UfmFuxpPtxXiuQyrrjR3PnFknAefas/iinWdJESYB5/cZ7gNrF3lQGT9buC5hf8L8Zjtz1kLBRtjfzsv48E7y3XDt9v7ynHHWM+pvie4V+yL/uJbbB2tRn7oEhhJI+++4fXPFi38nZSj/Js0k4KYICzAKXdbOQlrQd64Mzm/3UXmYQuBL4RfmZjzZXoznOqSy3tjxzJl1EnCuPYsv2nmWFGEScH6f4T6wdpEHlfGzhesS9ifMb7YzZy0UbIT97byMD+8k3w3Xbu8vzxlnPaP+luhesS/yj2u5fbAW9alLYCiB1Aq4q/7oWSlD+TdpJgE3RViAUeiydhbSgr5zZXB+u4/KwxQCXwq/MDfjyfZiPNchlfXGjmfOrJOAc+1ZfNHOs6QIk4Dz+wz3gbWLPKiMny1cl7A/YX6znTlroWAj7G/nZXx4J/luuHZ7f3nOOOsZ9bdE94p9kX9cy+2DtahPXQJDCaT9d9qhufqlR6QM5d+kmQTcFGEBRqHL2llIC/rOlcH57T4qD1MIfCn8wtyMJ9uL8VyHVNYbO545s04CzrVn8UU7z5IiTALO7zPcB9Yu8qAyfrZwXcL+hPnNduashYKNsL+dl/HhneS74drt/eU546xn1N8S3Sv2Rf5xLbcP1qI+dQkMJZBWPH6H5jt/8tyUofybNJOAmyIswCh0WTsLaUHfuTI4v91H5WEKgS+FX5ib8WR7MZ7rkMp6Y8czZ9ZJwLn2LL5o51lShEnA+X2G+8DaRR5Uxs8WrkvYnzC/2c6ctVCwEfa38zI+vJN8N1y7vb88Z5z1jPpbonvFvsg/ruX2wVrUpy6BoQTSisc/tvnuy38vZSj/Js0k4KYICzAKXdbOQlrQd64Mzm/3UXmYQuBL4RfmZjzZXoznOqSy3tjxzJl1EnCuPYsv2nmWFGEScH6f4T6wdpEHlfGzhesS9ifMb7YzZy0UbIT97byMD+8k3w3Xbu8vzxlnPaP+luhesS/yj2u5fbAW9alLYCiBtGLBY5vrXvm8lKH8mzSTgJsiLMAodFk7C2lB37kyOL/dR+VhCoEvhV+Ym/FkezGe65DKemPHM2fWScC59iy+aOdZUoRJwPl9hvvA2kUeVMbPFq5L2J8wv9nOnLVQsBH2t/MyPryTfDdcu72/PGec9Yz6W6J7xb7IP67l9sFa1KcugaEE0ooFj2u+d/Tvpwzl36RZfwG3cFd/0ccUBRZFJnyKLahZgaIg4+NLMNe4AtCBi8u5uHYBC1kGx1sq8Q7heML+YwpuC/ecxsSOZayT+Lq1K2df5AFjGMEYoJ0CxMKv0iF8xCzFV/LM4Gt5OP62E14zgm3VBzOCMSA2/lFbJS9IdK84V0qfPWDPLl7oz5wq8ivZM/OX7cV8UVttraide95ClEMuBwlzmu094NpRrJkXFCt8F/oIHQfPir4EtYh9U6I84Z4TONdQAqkTcH/6BylD+TdpJgE3RXi5eOkxF9cu4OOZwfGWSrxDOJ6wv/UDbdxzGhM7lrFO4uvWrpx9kQeMYQRjgHYnpCTgxrdV8oJE94pzpfTZA/bs4oX+zKkiv5I9M3/ZXswXtdXWitq559UScCk8K/oS1CL2TYnyhHtO4FxDCaSVOz+u+f5rXpAylH+TZhJwU4SXi5cec3HtAj6eGRxvqcQ7hOMJ+1s/0MY9pzGxYxnrJL5u7crZF3nAGEYwBmh3QkoCbnxbJS9IdK84V0qfPWDPLl7oz5wq8ivZM/OX7cV8UVttraide14tAZfCs6IvQS1i35QoT7jnBM41lEBaucuOzQ2vfUnKUP5NmknATRFeLl56zMW1C/h4ZnC8pRLvEI4n7G/9QBv3nMbEjmWsk/i6tStnX+QBYxjBGKDdCSkJuPFtlbwg0b3iXCl99oA9u3ihP3OqyK9kz8xfthfzRW21taJ27nm1BFwKz4q+BLWIfVOiPOGeEzjXUAKpFXA//Ks/TBnKv0kzCbgpwsvFS4+5uHYBH88MjrdU4h3C8YT9rR9o457TmNixjHUSX7d25eyLPGAMIxgDtDshJQE3vq2SFyS6V5wrpc8esGcXL/RnThX5leyZ+cv2Yr6orbZW1M49r5aAS+FZ0ZegFrFvSpQn3HMC5xpKIB2w647Nj17/RylD+TdpJgE3RXi5eOkxF9cu4OOZwfGWSrxDOJ6wv/UDbdxzGhM7lrFO4uvWrpx9kQeMYQRjgHYnpCTgxrdV8oJE94pzpfTZA/bs4oX+zKkiv5I9M3/ZXswXtdXWitq559UScCk8K/oS1CL2TYnyhHtO4FxDCaQDdt2p+dEbXpoylH+TZhJwU4SXi5cec3HtAj6eGRxvqcQ7hOMJ+1s/0MY9pzGxYxnrJL5u7crZF3nAGEYwBmh3QkoCbnxbJS9IdK84V0qfPWDPLl7oz5wq8ivZM/OX7cV8UVttraide14tAZfCs6IvQS1i35QoT7jnBM41lEBqBdyP3/jfU4byb9JMAm6K8HLx0mMurl3AxzOD4y2VeIdwPGF/6wfauOc0JnYsY53E161dOfsiDxjDCMYA7U5IScCNb6vkBYnuFedK6bMH7NnFC/2ZU0V+JXtm/rK9mC9qq60VtXPPqyXgUnhW9CWoReybEuUJ95zAuYYSSAc84fHNTW8+MmUo/ybNJOCmCC8XLz3m4toFfDwzON5SiXcIxxP2t36gjXtOY2LHMtZJfN3albMv8oAxjGAM0O6ElATc+LZKXpDoXnGulD57wJ5dvNCfOVXkV7Jn5i/bi/mittpaUTv3vFoCLoVnRV+CWsS+KVGecM8JnGsogXTAblsE3Fv+JGUo/ybNegu4VUue2Ny1/h0P8LH/XXLmux7goycU8JOpeTHdZbNtuFgslJzLXvIOfio24SdjBzg/5xHnl4V7QgGL2mbSzqJRwLNiO6mc10yLF4tVcc70eQtFPtr8aznr3SVst2MJ8veu095WQD9cjIJ48SzcWhEz+caJCKzdC+YkYIyKePb1OVibc3VEMYJf9Nudl8HlIPOZY1inrEDIch0igHMXfjM+jBHPgnnEfD/jnTOHdZ9zB/Fn7B3MA7b3gfEBjC8FtBWe9MvtuQ9BfFpcbUFODSWQDtxtQXPLsa9IGcq/STMJuGlYNAKcn/OI88vCPbUFyI4N2mbSzselgGfFdlI5rxHsC9yjZs+ZPq+TgGthjoZg7V4wJwFjVMSzr8/B2pyrI4oR/KLf7rwMLgeZzxzDOiUBF8bewTxgex8YH8D4SsDFduDuWwTcca9MGcq/STMJuGlYNAKcn/OI88vCPbUFyI4N2mbSzselgGfFdlI5rxHsC9yjZs+ZPq+TgGthjoZg7V4wJwFjVMSzr8/B2pyrI4oR/KLf7rwMLgeZzxzDOiUBF8bewTxgex8YH8D4SsDF1gq4W992dMpQ/k2aScBNw6IR4PycR5xfFu6pLUB2bNA2k3Y+LgU8K7aTynmNYF/gHjV7zvR5nQRcC3M0BGv3gjkJGKMinn19DtbmXB1RjOAX/XbnZXA5yHzmGNYpCbgw9g7mAdv7wPgAxlcCLrYDn7hz8f/jjmMo/ybNJOCmYdEIcH7OI84vC/fUFiA7NmibSTsflwKeFdtJ5bxGsC9wj5o9Z/q8TgKuhTkagrV7wZwEjFERz74+B2tzro4oRvCLfrvzMrgcZD5zDOuUBFwYewfzgO19YHwA4ysBF1sr4PgXVmoM5d+kmQTcNCwaAc7PecT5ZeGe2gJkxwZtM2nn41LAs2I7qZzXCPYF7lGz50yf10nAtTBHQ7B2L5iTgDEq4tnX52BtztURxQh+0W93XgaXg8xnjmGdkoALY+9gHrC9D4wPYHwl4GLrBBz/tnKFofybNJOAm4ZFI8D5OY84vyzcU1uA7NigbSbtfFwKeFZsJ5XzGsG+wD1q9pzp8zoJuBbmaAjW7gVzEjBGRTz7+hyszbk6ohjBL/rtzsvgcpD5zDGsUxJwYewdzAO294HxAYyvBFxsB+2xi//IowpD+TdpJgE3DYtGgPNzHnF+WbintgDZsUHbTNr5uBTwrNhOKuc1gn2Be9TsOdPndRJwLczREKzdC+YkYIyKePb1OVibc3VEMYJf9Nudl8HlIPOZY1inJODC2DuYB2zvA+MDGF8JuNhaAcfPWKyR+bdx48Zm6dKlzfHHH88mWQ+TgJuGRSPA+TmPOL8s3FNbgOzYoG0m7XxcCnhWbCeV8xrBvsA9avac6fM6CbgW5mgI1u4FcxIwRkU8+/ocrM25OqIYwS/67c7L4HKQ+cwxrFMScGHsHcwDtveB8QGMrwRcbNkH+U8T+Xffffc1S5Ysae65555m5cqVzSWXXMIushmaBNw0LBoBzs95xPll4Z7aAmTHBm0zaefjUsCzYjupnNcI9gXuUbPnTJ/XScC1MEdDsHYvmJOAMSri2dfnYG3O1RHFCH7Rb3deBpeDzGeOYZ2SgAtj72AesL0PjA9gfClEJOBKawUcc7RG5N95553XHHbYYd2vjzvuuA7Z7Ky3gOMBRgnvYN8Mjgf2v7nzj3D53+T5P1myf7gu/eLYqH/gcw3OzYtBOH8I/Q6gXyTtH33NE+I5pz1twZ4rv8KnL3Ze+uUeW8L+AYwB98T+LOCE/QsyP9HOuSOyuSzcM8dmcxf5Vju7IMeYg/xbc2F9YM5x7gyOt8AvtjOG2TkV8eZaCdEddrAv60Nl/hHcM+BaPKuxZz5mfOg312Ie0Pc+0K9gXcKP5SCRQNqadtCiXV0e1oj8O/3005sjjzyy+/Wpp57aHH300eghm6lJwE0TrUu/ODbqH/hcg3PzESOcP4R+B9AvkvY3xYh9Gc857Wm1BFxN7BRkfqKdc0dkc1m4Z47N5i7yrXZ2QY4xBykKwvrAnOPcGRxvgV9sZwyzcyrizbUSojvsYF/Wh8r8I7hnwLV4VmPPfMz40G+uxTyg732gX8G6hIKNRAJpa9pBi57gcq7GwoULOx9b1qxZU8whATd/JgE3TbQu/eLYqH/gcw3OzUeMcP4Q+h1Av0ja3xQj9mU857Sn1RJwLexfkPmJds4dkc1l4Z45Npu7yLfa2QU5xhykKAjrA3OOc2dwvAV+sZ0xzM6piDfXSojusIN9WR8q84/gngHX4lmNPfMx40O/uRbzgL73gX4F6xIKNjKYgHvSE9x/dq4R+Xfvvfc2ixcvHv0/cBdffDG7yGZoEnDTROvSL46N+gc+1+DcfMQI5w+h3wH0i6T9TTFiX8ZzTntaLQFXEzsFmZ9o59wR2VwW7pljs7mLfKudXZBjzEGKgrA+MOc4dwbHW+AX2xnD7JyKeHOthOgOO9iX9aEy/wjuGXAtntXYMx8zPvSbazEP6Hsf6FewLqFgI5FA2pp20JN2c/8fYY3Mvw0bNnR/keHYY49lk6yHScBNE61Lvzg26h/4XINz8xEjnD+EfgfQL5L2N8WIfRnPOe1ptQRcTewUZH6inXNHZHNZuGeOzeYu8q12dkGOMQcpCsL6wJzj3Bkcb4FfbGcMs3Mq4s21EqI77GBf1ofK/CO4Z8C1eFZjz3zM+NBvrsU8oO99oF/BuoSCjWQCaWvZQYt3839RpMJQ/k2aScBNE61Lvzg26h/4XINz8xEjnD+EfgfQL5L2N8WIfRnPOe1ptQRcTewUZH6inXNHZHNZuGeOzeYu8q12dkGOMQcpCsL6wJzj3Bkcb4FfbGcMs3Mq4s21EqI77GBf1ofK/CO4Z8C1eFZjz3zM+NBvrsU8oO99oF/BuoSCjQwlkA5avLv727g1hvJv0kwCbppoXfrFsVH/wOcanJuPGOH8IfQ7gH6RtL8pRuzLeM5pT6sl4GpipyDzE+2cOyKby8I9c2w2d5FvtbMLcow5SFEQ1gfmHOfO4HgL/GI7Y5idUxFvrpUQ3WEH+7I+VOYfwT0DrsWzGnvmY8aHfnMt5gF97wP9CtYlFGxkKIG0aouA40ee1BjKv0kzCbhponXpF8dG/QOfa3BuPmKE84fQ7wD6RdL+phixL+M5pz2tloCriZ2CzE+0c+6IbC4L98yx2dxFvtXOLsgx5iBFQVgfmHOcO4PjLfCL7Yxhdk5FvLlWQnSHHezL+lCZfwT3DLgWz2rsmY8ZH/rNtZgH9L0P9CtYl1CwkaEE0qolu/vPsKswlH+TZhJw00Tr0i+OjfoHPtfg3HzECOcPod8B9Iuk/U0xYl/Gc057Wi0BVxM7BZmfaOfcEdlcFu6ZY7O5i3yrnV2QY8xBioKwPjDnOHcGx1vgF9sZw+ycinhzrYToDjvYl/WhMv8I7hlwLZ7V2DMfMz70m2sxD+h7H+hXsC6hYCNDCaTug/z5ocQVhvJv0qy/gMv+GnHlk/XHffo8/7s5/0fI4hOz+cnU/OR7rhcUtq74RX6zMLIv/OjlN+fiWsHc/GPqljB+pEe8UzCWfts9utgHe6zOZfvSjy0UMWExwb8ZuhiAoj8/qf5jPT99PhrLb4j453+IYX/CT8q3ZPsgtm/P+PEs7TnxLN1dyEjyoNfc9CWCYwlrD4nW5VwE/cfFdhQDM5ZtPJt0rTHzzgobD8YggzUyqJcdXHucHzybtfimiy24uxPdI37LC7F3km3ZfUb/oQTSqqV7eN8qDOXfpJkEXG08iwT7wo9efnMurhXMTfEmAXc/EnCVgm/J9kFs357x41nac+JZuruQkeRBr7npSwTHEtYeEq3LuQj6j4vtKAZmLNt4NulaY+adFTYejEEGa2RQLzu49jg/eDZrJeAy6wQcfa8wlH+TZhJwtfEsEuwLP3r5zbm4VjA3xZsE3P1IwFUKvgRcDH2J4FjC2kOidTkXQf9xsR3FwIxlG88mXWvMvLPCxoMxyGCNDOplB9ce5wfPZq0EXGadgKOvFYbyb9JMAq42nkWCfeFHL785F9cK5qZ4k4C7Hwm4d/uCLwEXQ18iOJaw9pBoXc5F0H9cbEcxMGPZxrNJ1xoz76yw8WAMMlgjg3rZwbXH+cGzWSsBl1kn4D5xUspQ/k2aScDVxrNIsC/86OU35+JawdwUbxJw9yMBVyn4EnAx9CWCYwlrD4nW5VwE/cfFdhQDM5ZtPJt0rTHzzgobD8YggzUyqJcdXHucHzybtRJwma3ac6GvTRWG8m/STAKuNp5Fgn3hRy+/ORfXCuameJOAux8JuErBl4CLoS8RHEtYe0i0Luci6D8utqMYmLFs49mka42Zd1bYeDAGGayRQb3s4Nrj/ODZrJWAy6wTcBvWpAzl36SZBFxtPIsE+8KPXn5zLq4VzE3xJgF3PxJwlYIvARdDXyI4lrD2kGhdzkXQf1xsRzEwY9nGs0nXGjPvrLDxYAwyWCODetnBtcf5wbNZKwGX2aq9FjV3ffr9KUP5N2kmAVcbzyLBvvCjl9+ci2sFc1O8ScDdjwRcpeBLwMXQlwiOJaw9JFqXcxH0HxfbUQzMWLbxbNK1xsw7K2w8GIMM1sigXnZw7XF+8GzWSsBl1gm4z5ySMpR/k2YScLXxLBLsCz96+c25uFYwN8WbBNz9SMBVCr4EXAx9ieBYwtpDonU5F0H/cbEdxcCMZRvPJl1rzLyzwsaDMchgjQzqZQfXHucHz2atBFxmq/Z6UnPX2WtThvJv0kwCrjaeRYJ94UcvvzkX1wrmpniTgLsfCbhKwZeAi6EvERxLWHtItC7nIug/LrajGJixbOPZpGuNmXdW2HgwBhmskUG97ODa4/zg2ayVgMts1bItAu5zH0gZyr9Js/4Cbo9dyq8I4deHmK+Q4deW8CtRCL8u5Na3HT3iluNe6bB9+RUonNsR9L/t7X9awL7cV/jVOfyqF/ZlO4nmOqn8eha28Wyirybq5qp8pcsI7Jlwrmhe+pVi4sU9dPuwfbk2feW+6JsZy3VY7PmYOKEatKV+BfFlPrbYfLX3poX3inOT8C5k94jYueAHYQx4ltm94T6K+DGnSJ+5sr7Yh4tJBOMLsnmL+GGPzGdHkL+ubiXxc7C/gfHjWLaHOVLrb3DxrPSxRLXHxWQ+qcTJMpRAOmjZ4uZnn/9QylD+TZpJwFX6u0eLRTK45O7yscCwL9tJNNdJEnDdPmxfrk1fuS/6ZsZyHQk4Cbhurqwv9uFiEsH4gmzeIn7YI/PZEeSvq1tJ/Bzsb2D8OJbtYY7U+htcPCt9LFHtcTGZTypxsgwlkDoB94XTUobyb9JMAq7S3z1aLJLBJXeXjwWGfdlOorlOkoDr9mH7cm36yn3RNzOW60jAScB1c2V9sQ8XkwjGF2TzFvHDHpnPjiB/Xd1K4udgfwPjx7FsD3Ok1t/g4lnpY4lqj4vJfFKJk2UogdQKuDu/+E8pQ/k3aSYBV+nvHi0WyeCSu8vHAsO+bCfRXCdJwHX7sH25Nn3lvuibGct1JOAk4Lq5sr7Yh4tJBOMLsnmL+GGPzGdHkL+ubiXxc7C/gfHjWLaHOVLrb3DxrPSxRLXHxWQ+qcTJMpRAOmjvJc2dX16fMpR/k2YScJX+7tFikQwuubt8LDDsy3YSzXWSBFy3D9uXa9NX7ou+mbFcRwJOAq6bK+uLfbiYRDC+IJu3iB/2yHx2BPnr6lYSPwf7Gxg/jmV7mCO1/gYXz0ofS1R7XEzmk0qcLEMJpE7AfeVjKUP5N2kmAVfp7x4tFsngkrvLxwLDvmwn0VwnScB1+7B9uTZ95b7omxnLdSTgJOC6ubK+2IeLSQTjC7J5i/hhj8xnR5C/rm4l8XOwv4Hx41i2hzlS629w8az0sUS1x8VkPqnEyTKUQDpon6XNT887M2Uo/ybNJOAq/d2jxSIZXHJ3+Vhg2JftJJrrJAm4bh+2L9emr9wXfTNjuY4EnARcN1fWF/twMYlgfEE2bxE/7JH57Ajy19WtJH4O9jcwfhzL9jBHav0NLp6VPpao9riYzCeVOFmGEkitgLvj/E+kDOXfpJkEXKW/e7RYJINL7i4fCwz7sp1Ec50kAdftw/bl2vSV+6JvZizXkYCTgOvmyvpiHy4mEYwvyOYt4oc9Mp8dQf66upXEz8H+BsaPY9ke5kitv8HFs9LHEtUeF5P5pBIny1AC6aB99mzu+OonU4byb9JMAq7S3z1aLJLBJXeXjwWGfdlOorlOkoDr9mH7cm36yn3RNzOW60jAScB1c2V9sQ8XkwjGF2TzFvHDHpnPjiB/Xd1K4udgfwPjx7FsD3Ok1t/g4lnpY4lqj4vJfFKJk2UogdQKuJ9c8C8pQ/k3adZfwPGbGPAp2PZT2dlG3CeFB7jHM6OyXkSxFtv7zm37Jp/87caC7JPXC/Ap4hlcK/QbYiVtj/oyBmzneAMfme6hsfFi3iRzu6JsCyUfBxRZNzf3FeyRD0UmlIpHpVLQI7+5FttDODdg/Fx87TkhJsxHR/YtD4DfUlJ8YwnvConWYk5F96ZG1BdzZWtxz6Toz7PocVYdtj/bEjh3dE/SsejPGPWB99DNzZja8VGO1ODa0VnQr+RshhJIB+27V/OTTRtThvJv0kwCruIL23rPbfvyYvacKyoIDhaQBK4V+s2imrVHfRkDtnO8gYWsK/g2XsybZG4W0kgIScB5GD8XX3tOiAnz0dHzwaRok4CLc921827Z/mxL4NzRPUnHoj9j1AfeQzc3Y2rHRzlSg2tHZ0G/krMZSiAduEXA3X7h2Smz8W/9+vXNfvvt12zatKn4+XHHHdcsXbq0WbZs2ehnGzdu7H7f/vz44483vSfLJOAqvrCt99y2Ly9mz7miguBgAUngWqHfLKpZe9SXMWA7xxtYyLqCb+PFvEnmZiGNhJAEnIfxc/G154SYMB8dPR9MijYJuDjXXTvvlu3PtgTOHd2TdCz6M0Z94D10czOmdnyUIzW4dnQW9Cs5m9kIpPmwVsDdduFnU2bj36WXXtpcdtllhYC75JJLmpUrVzZ33313c8011zT33Xdfx5IlS5qrr766ueeee7r2STUJuIovbOs9t+3Li9lzrqggOFhAErhW6DeLatYe9WUM2M7xBhayruDbeDFvkrlZSCMhJAHnYfxcfO05ISbMR0fPB5OiTQIuznXXzrtl+7MtgXNH9yQdi/6MUR94D93cjKkdH+VIDa4dnQX9Ss5mNgJpPuzAfZc1t379X1Pm4p8VcO2fvrVM23nnnddx2GGHFX0m1STgKr6wrffcti8vZs+5ooLgYAFJ4Fqh3yyqWXvUlzFgO8cbWMi6gm/jxbxJ5mYhjYSQBJyH8XPxteeEmDAfHT0fTIo2Cbg4110775btz7YEzh3dk3Qs+jNGfeA9dHMzpnZ8lCM1uHZ0FvQrOZu5CKS5WCfgvvGFlLn4ZwXc0Ucf3Xzwgx8c/f7000/vOPLII0c/O/XUU0e/njSTgKv4wrbec9u+vJg954oKgoMFJIFrhX6zqGbtUV/GgO0cb2Ah6wq+jRfzJpmbhTQSQhJwHsbPxdeeE2LCfHT0fDAp2iTg4lx37bxbtj/bEjh3dE/SsejPGPWB99DNzZja8VGO1ODa0VnQr+Rs5iKQ5mIH7resueXfv5iycOHCzseWNWvWFHMccsghzfLlywvOOuusUbsE3MxNAq7iC9t6z2378mL2nCsqCA4WkASuFfrNopq1R30ZA7ZzvIGFrCv4Nl7Mm2RuFtJICEnAeRg/F197TogJ89HR88GkaJOAi3PdtfNu2f5sS+Dc0T1Jx6I/Y9QH3kM3N2Nqx0c5UoNrR2dBv5KzGUrAHbDf3s1N3zo3ZS7+WQF38cUXu/8H7t57720WL17c/V7/D1xPk4Cbwdy2Ly9mz7miguBgAUngWqHfLKpZe9SXMWA7xxtYyLqCb+PFvEnmZiGNhJAEnIfxc/G154SYMB8dPR9MijYJuDjXXTvvlu3PtgTOHd2TdCz6M0Z94D10czOmdnyUIzW4dnQW9Cs5m7kIpLnYAfvt09z4rfNSZuPfxz/+8Wb33Xdvdt555+L/cTv22GO7v7Rg/xbqhg0bmr322qv7eds+qSYBV/GFbb3ntn15MXvOFRUEBwtIAtcK/WZRzdqjvowB2znewELWFXwbL+ZNMjcLaSSEJOA8jJ+Lrz0nxIT56Oj5YFK0ScDFue7aebdsf7YlcO7onqRj0Z8x6gPvoZubMbXjoxypwbWjs6BfydnMRiDNh7UC7scXfzVlKP8mzSTgKr6wrffcti8vZs+5ooLgYAFJ4Fqh3yyqWXvUlzFgO8cbWMi6gm/jxbxJ5mYhjYSQBJyH8XPxteeEmDAfHT0fTIo2Cbg4110775btz7YEzh3dk3Qs+jNGfeA9dHMzpnZ8lCM1uHZ0FvQrOZuhBNIBy7cIuEsuSBnKv0mz3gLuwCfuXHz9jXtogq96cUnLi4okHluYKsWQl4WXzRV0XLbiIid+ufYA7pkigBeT47N1i/FYK517Dri1iF2X8SPJ3EXMKDC2EI5lf4oQtNtc5ldS3XzMUQU3vfnIghv/9o8LbnrLn4zgWH6NlMsLxtPg4ocY8tw5nnDtKD4OxpP7sHkQ3N/qvSPcMwj3BL9TURvtieeR+BmdhZs7ObtiHcaPZPHugauvGayvkR+IH2PAeBZj2bYFG0+eM98r4vLZkPqFffBso7fRtlXBPoYSSAcs37f50SWbUobyb9JMAk4Cbla4tUhU6EgydxEzPrQnScAxhjx3jidcO4qPg/HkPmweBPe3eu8I9wzCPcFvPohsD/fE80j8jM7CzZ2cXbEO40eyePfA1dcM1tfID8SPMWA8i7FsO1kCbmvayi0C7oeXfi1lKP8mzSTgJOBmhVuLRIWOJHMXMeNDe5IEHGPIc+d4wrWj+DgYT+7D5kFwf6v3jnDPINwT/OaDyPZwTzyPxM/oLNzcydkV6zB+JIt3D1x9zWB9jfxA/BgDxrMYy7aTJeC2prUC7vpvfyNlKP8mzSTgJOBmhVuLRIWOJHMXMeNDe5IEHGPIc+d4wrWj+DgYT+7D5kFwf6v3jnDPINwT/OaDyPZwTzyPxM/oLNzcydkV6zB+JIt3D1x9zWB9jfxA/BgDxrMYy7aTJeC2pq1cvl/z/csvShnKv0kzCTgJuFnh1iJRoSPJ3EXM+NCeJAHHGPLcOZ5w7Sg+DsaT+7B5ENzf6r0j3DMI9wS/+SCyPdwTzyPxMzoLN3dydsU6jB/J4t0DV18zWF8jPxA/xoDxLMay7WQJuK1pK7YIuO9d/q2UofybNJOAk4CbFW4tEhU6ksxdxIwP7UkScIwhz53jCdeO4uNgPLkPmwfB/a3eO8I9g3BP8JsPItvDPfE8Ej+js3BzJ2dXrMP4kSzePXD1NYP1NfID8WMMGM9iLNtOloDbmrZi/+XNdVdckjKUf5NmEnAScLPCrUWiQkeSuYuY8aE9SQKOMeS5czzh2lF8HIwn92HzILi/1XtHuGcQ7gl+80Fke7gnnkfiZ3QWbu7k7Ip1GD+SxbsHrr5msL5GfiB+jAHjWYxl28kScFvTWgH33SsuTRnKv0kzCTgJuFnh1iJRoSPJ3EXM+NCeJAHHGPLcOZ5w7Sg+DsaT+7B5ENzf6r0j3DMI9wS/+SCyPdwTzyPxMzoLN3dydsU6jB/J4t0DV18zWF8jPxA/xoDxLMay7WQJuK1prYC79srLU4byb9JMAk4Cbla4tUhU6EgydxEzPrQnScAxhjx3jidcO4qPg/HkPmweBPe3eu8I9wzCPcFvPohsD/fE80j8jM7CzZ2cXbEO40eyePfA1dcM1tfID8SPMWA8i7FsO1kCbmva/vvv31xz1ZUpQ/k3adZbwB206All0qJI3PWR/zWej55QQlFF0WXGsiA40ZUVq+SyFYWy50Vlfwsv8ZyoFZXIb/iZEY7tGwP76CRnET5S2TqMMR9ixJB54nIOOVnkJx4pt69k7gh3N4i9RxXf3F2L7t3H/nfJGe8sidrWvyOGa9EXA+NFeN/D2CP+HMu5mYPRXA6OzeDcEVwrgPnYxaXSbyxcm0T3vy/RHcb9Z40jbjzrgelLIZQKJwilsL5yj4gf+3MfBVmtR10bSiC1Au6qq69OGcq/STMJuOmi0ueiciz6F5eWF3Mu8FKvloBzMZaA83AuCTiXg9FcDo7N4NwRXCuA+SgBN1UPTF8KNAm4uVkr4K686pqUofybNJOAmy4qfS4qx6J/cWl5MecCL/VqCTgXYwk4D+eSgHM5GM3l4NgMzh3BtQKYjxJwU/XA9KVAk4Cbm+2//4rmiqu+kzKUf5NmEnDTRaXPReVY9C8uLS/mXOClXi0B52IsAefhXBJwLgejuRwcm8G5I7hWAPNRAm6qHpi+FGgScHOz5VsE3GVXXZcylH+TZhJw00Wlz0XlWPQvLi0v5lzgpV4tAediLAHn4VwScC4Ho7kcHJvBuSO4VgDzUQJuqh6YvhRoEnBzs1bAffuq76UM5d+kmQTcdFHpc1E5Fv2LS8uLORd4qVdLwLkYS8B5OJcEnMvBaC4Hx2Zw7giuFcB8lICbqgemLwWaBNzcbPn+K5tLr/p+ylD+TZpJwE0XlT4XlWPRv7i0vJhzgZd6tQSci7EEnIdzScC5HIzmcnBsBueO4FoBzEcJuKl6YPpSoEnAzc1aAXfJlT9IGcq/STMJuOmi0ueiciz6F5eWF3Mu8FKvloBzMZaA83AuCTiXg9FcDo7N4NwRXCuA+SgBN1UPTF8KNAm4udl+WwTct668IWUo/ybNJOCmi0qfi8qx6F9cWl7MucBLvVoCzsVYAs7DuSTgXA5Gczk4NoNzR3CtAOajBNxUPTB9KdAk4OZm++1/QPPNK36UMpR/k2YScNNFpc9F5Vj0Ly4tL+Zc4KVeLQHnYiwB5+FcEnAuB6O5HBybwbkjuFYA81ECbqoemL4UaBJwc7N9twi4b1zx45Sh/Js06y3gVu25sLnrX97zABvfV3L22gf49PtL/vkfSviQBA8mL4crMHzoURR4mdzliwojHxLCBzl6OLgHwLXdeBA+4nzke+D2yJhwzyCKJ/fMPZE+Z8F9uBz7xEklzN/PnPIAn/tACftuWDNz7J1pydrpZx8RRdHFGBD2P/NdD3DWu0voF2F/C9ZlzvAs2V6cK4Vii40B98i+2V0xbfTDwfxm/gZ7Ihwb3hW2rfWioYA1kUT9WT+5NuspGXefK7UkOxs3nti5eDeYB2y3ud/CN8vCO8t23g0L7799N2ug/1ACqRVwX7/ixpSh/Js0k4CbSYHhw0JYiE1bWpAB13bjwbhHp1b4+uD2yJhwzyCKJ/fMPZE+Z8F9uBxjIWX+SsBJwLVIwIVtXNfVUzLuPldqSXY2bjyxc/FuMA/YLgEX2r7LD2guvPymlKH8mzSTgJtJgeHDQliITVtakAHXduPBuEenVvj64PbImHDPIIon98w9kT5nwX24HGMhZf5KwEnAtUjAhW1c19VTMu4+V2pJdjZuPLFz8W4wD9guARdaK+C+dvnNKUP5N2kmATeTAsOHhbAQm7a0IAOu7caDcY9OrfD1we2RMeGeQRRP7pl7In3OgvtwOcZCyvyVgJOAa5GAC9u4rqunZNx9rtSS7GzceGLn4t1gHrBdAi60fZYf2Fzw7dtSZuPfa1/72mbvvfdufvd3f7e59dZbRz8/7rjjmqVLlzbLli0b/Wzjxo3d79ufH3/88aOfT5pJwM2kwPBhISzEpi0tyIBru/Fg3KNTK3x9cHtkTLhnEMWTe+aeSJ+z4D5cjrGQMn8l4CTgWiTgwjau6+opGXefK7UkOxs3nti5eDeYB2yXgAutFXDnbxFoGbPx7zOf+Uxz7733Nn/1V3/V0doll1zSrFy5srn77ruba665prnvvvs6lixZ0lx99dXNPffc07VPqknAzaTA8GEhLMSmLS3IgGu78WDco1MrfH1we2RMuGcQxZN75p5In7PgPlyOsZAyfyXgJOBaJODCNq7r6ikZd58rtSQ7Gzee2Ll4N5gHbJeAC60VcOddenvKXPz7+Mc/3rz4xS/uft3+6VvLtJ133nkdhx122Ohntn3STAJuJgWGDwthITZtaUEGXNuNB+MenVrh64PbI2PCPYMontwz90T6nAX34XKMhZT5KwEnAdciARe2cV1XT8m4+1ypJdnZuPHEzsW7wTxguwRcaHsvP6g599KfpMzFv2c/+9nNBz/4we7XRx999OjXrZ1++ukdRx555Ohnp5566ujXk2YScDMpMHxYCAuxaUsLMuDabjwY9+jUCl8f3B4ZE+4ZRPHknrkn0ucsuA+XYyykzF8JOAm4Fgm4sI3runpKxt3nSi3JzsaNJ3Yu3g3mAdsl4EJrBdxXLrkjZeHChZ2PLWvWrCnmOOSQQ5rly5cXnHXWWaP29v+B27x5c/drCbjYJOBmUmD4sBAWYtOWFmTAtd14MO7RqRW+Prg9MibcM4jiyT1zT6TPWXAfLsdYSJm/EnAScC0ScGEb13X1lIy7z5Vakp2NG0/sXLwbzAO2S8CF1gq4cy75acps/Vu7dm1z5513jn6v/4QaW28Bd9DCXf2nRBuKS45LzALtLupc4MVEO4sEfbEFhsXKgcJH8Vjsm8KScxEWVQNjzXhn0BeH8Ztj6Us0lvvmWM7NuVy7zSEW6y3cfuKfjbj5mKMKbjnulQW3nfCaEPsp7Iw1Pw3drttyy7GvKLB+3PTmIwtufdvRBfTjtrf/aUnUtoU+e6bf/DR6tod98cn2pPhke4zN/HJU5i8I+nJttpPi2zt65HoKxwLmvvuEfgP71u5Sn7WdKIsEWiY0uXbUl3MD7jG6kx22PiY1lN+8EMY4qYF95uZYxoQ1jsxWIM3Vlu13UPOFb/0sZTb+tX+j9IlPfGJzwAEHNC9/+ctHPz/22GO7v7Rg/xbqhg0bmr322qv7eds+qSYBJwFX9Ztj6Us0lvvmWM7NuVy7zaFKMbMPtwRcvmf67cQN2sO+FfFTCCcJuHgsYO5TUIwVF2PuUp+1KSJCkSUB5/bYZ26OZUxY48hsBNJ8WCvgPn/Rz1KG8m/STAJOAq7qN8fSl2gs982xnJtzuXabQ5ViZh9uCbh8z/TbiRu0h30r4qcQThJw8VjA3KegGCsuxtylPmtTRIQiSwLO7bHP3BzLmLDGkaEE0rL9VjWfu+iulKH8mzSTgJOAq/rNsfQlGst9cyzn5lyu3eZQpZjZh1sCLt8z/XbiBu1h34r4KYSTBFw8FjD3KSjGiosxd6nP2hQRociSgHN77DM3xzImrHFkKIG01xYB99lv3p0ylH+TZhJwEnBVvzmWvkRjuW+O5dycy7XbHKoUM/twS8Dle6bfTtygPexbET+FcJKAi8cC5j4FxVhxMeYu9VmbIiIUWRJwbo995uZYxoQ1jgwlkFoBd/a/350ylH+TZhJwEnBVvzmWvkRjuW+O5dycy7XbHKoUM/twS8Dle6bfTtygPexbET+FcJKAi8cC5j4FxVhxMeYu9VmbIiIUWRJwbo995uZYxoQ1jgwlkPbad1Wz8Rv3pAzl36SZBJwEXNVvjqUv0Vjum2M5N+dy7TaHKsXMPtwScPme6bcTN2gP+1bETyGcJODisYC5T0ExVlyMuUt91qaICEWWBJzbY5+5OZYxYY0jQwmkPbcIuE99/ecpQ/k3aSYBJwFX9Ztj6Us0lvvmWM7NuVy7zaFKMbMPtwRcvmf67cQN2sO+FfFTCCcJuHgsYO5TUIwVF2PuUp+1KSJCkSUB5/bYZ26OZUxY48hQAqkVcP984b0pQ/k3aSYBJwFX9Ztj6Us0lvvmWM7NuVy7zaFKMbMPtwRcvmf67cQN2sO+FfFTCCcJuHgsYO5TUIwVF2PuUp+1KSJCkSUB5/bYZ26OZUxY48hQAqkVcJ/82r0pQ/k3aSYBJwFX9Ztj6Us0lvvmWM7NuVy7zaFKMbMPtwRcvmf67cQN2sO+FfFTCCcJuHgsYO5TUIwVF2PuUp+1KSJCkSUB5/bYZ26OZUxY48hQAmnpvgc3n9h0X8pQ/k2a9RZwq5Y8sfyKmugrQvhVI/wqIvu1RS386i3bxrla+FU9Fn5FCr8qhxjx58QegfhzmL5ch3OxncLTtZNIxPIrkuy5tbC/JVqn4hcLjIXFnu1R/DrsXCz+W6AvffymbzN+0Foqj83Y8WwD3LPz2+Yy7xzhXcC5c61wX3ykKCTweFIo2Tb3ADIGyAsXA+ZoH1gPeDeIjRn8cPnKfCbRuWZwHxbeZ8L+nJt75ldBMY8szDnOxbXmchbEftUV98zzYgwIfOHdKPpyHcaLRDHiV3axL9vBUAJp6T4HNx+/4L6UofybNJOAm8ZcVF5iBws4sQUA63AutrvCx3YSFSsWPhYg9rdE61T8co+WgSKJ7VH8OuxcFBtrJeAcvAs4d64V7ksCzvnh8pX5TKJzzeA+LLzPhP05N/dMAcI8sjDnOBfXmstZEAm4wQRSK+DOuOAXKUP5N2kmATeNuai8xA4WcGILANbhXGx3hY/tJCpWLHwsQOxvidap+OUeLQNFEtuj+HXYuSg21krAOXgXcO5cK9yXBJzzw+Ur85lE55rBfVh4nwn7c27umQKEeWRhznEurjWXsyAScIMJpCVbBNzpX/1FylD+TZpJwE1jLiovsYMFnNgCgHU4F9td4WM7iYoVCx8LEPtbonUqfrlHy0CRxPYofh12LoqNtRJwDt4FnDvXCvclAef8cPnKfCbRuWZwHxbeZ8L+nJt7pgBhHlmYc5yLa83lLIgE3GACqRVwHz3vFylD+TdpJgE3jbmovMQOFnBiCwDW4Vxsd4WP7SQqVix8LEDsb4nWqfjlHi0DRRLbo/h12LkoNtZKwDl4F3DuXCvclwSc88PlK/OZROeawX1YeJ8J+3Nu7pkChHlkYc5xLq41l7MgEnCDCaTFex/c/NO5m1OG8m/STAJuGnNReYkdLODEFgCsw7nY7gof20lUrFj4WIDY3xKtU/HLPVoGiiS2R/HrsHNRbKyVgHPwLuDcuVa4Lwk454fLV+Yzic41g/uw8D4T9ufc3DMFCPPIwpzjXFxrLmdBJOAGE0itgPvwOZtThvJv0kwCbhpzUXmJHSzgxBYArMO52O4KH9tJVKxY+FiA2N8SrVPxyz1aBooktkfx67BzUWyslYBz8C7g3LlWuC8JOOeHy1fmM4nONYP7sPA+E/bn3NwzBQjzyMKc41xcay5nQSTgBhNIrYD74Jc3pwzl36SZBNw05qLyEjtYwIktAFiHc7HdFT62k6hYsfCxALG/JVqn4pd7tAwUSWyP4tdh56LYWCsB5+BdwLlzrXBfEnDOD5evzGcSnWsG92HhfSbsz7m5ZwoQ5pGFOce5uNZczoJIwA0mkJ60RcCd+qUmZSj/Js0k4KYxF5WX2MECTmwBwDqci+2u8LGdRMWKhY8FiP0t0ToVv9yjZaBIYnsUvw47F8XGWgk4B+8Czp1rhfuSgHN+uHxlPpPoXDO4DwvvM2F/zs09U4AwjyzMOc7FteZyFkQCbjCB9KRlBzcf+GKTMpR/k2a9BdxBe+xSFmx+2rQt2MmnhGefXG3hp7a3hJ9kn8CHxsK+2SfCczzbi77cWzKWDySxczk/E/hp/sW+0caxDu6zEtdpuAfmAbFj6VfLj97w0rHwGxDctxRwnzb2ECsUIIT97R4YH8I9O5J49ckD5iDPozjHLF85P/ZVrEO/mQeMd+WbBsZ9Kn5LlCf85gvmAduL+x/sqQb31SdehLWI+4rgN4Pc9JY/KWA7YxLFh/vg2vS7iB9yKIpXjSI+XPft/qyjcyfcV/h+8b4D5oWdl3viWOY71x5KIC3aIuBO+XyTMpR/k2YScBXYl5eaRZbj2V705d6SsSxuxM7l/Exg4Sv2jTaOdXCflbhOwz0wD4gdS79aKNok4CrnY2AO8jyKc8zylfNjX8U69Jt5wHhTtFkq8Y/yJHvI2V7c/2BPNbivPvEirEXcVwQFmgScP3fCfYXvF+87YF7YebknjmW+c+2hBFIr4N73uSZlKP8mzSTgKrAvLzWLLMezvejLvSVjWdyIncv5mcDCV+wbbRzr4D4rcZ2Ge2AeEDuWfrVQtEnAVc7HwBzkeRTnmOUr58e+inXoN/OA8aZos1TiH+VJ9pCzvbj/wZ5qcF994kVYi7ivCAo0CTh/7oT7Ct8v3nfAvLDzck8cy3zn2kMJpEV7Hdz842eblKH8mzSTgKvAvrzULLIcz/aiL/eWjGVxI3Yu52cCC1+xb7RxrIP7rMR1Gu6BeUDsWPrVQtEmAVc5HwNzkOdRnGOWr5wf+yrWod/MA8abos1SiX+UJ9lDzvbi/gd7qsF99YkXYS3iviIo0CTg/LkT7it8v3jfAfPCzss9cSzznWsPJZAWbhFw7/1MkzKUf5NmEnAV2JeXmkWW49le9OXekrEsbsTO5fxMYOEr9o02jnVwn5W4TsM9MA+IHUu/WijaJOAq52NgDvI8inPM8pXzY1/FOvSbecB4U7RZKvGP8iR7yNle3P9gTzW4rz7xIqxF3FcEBZoEnD93wn2F7xfvO2Be2Hm5J45lvnPtoQRSK+De8+kmZSj/Js0k4CqwLy81iyzHs73oy70lY1nciJ3L+ZnAwlfsG20c6+A+K3GdhntgHhA7ln61ULRJwFXOx8Ac5HkU55jlK+fHvop16DfzgPGmaLNU4h/lSfaQs724/8GeanBffeJFWIu4rwgKNAk4f+6E+wrfL953wLyw83JPHMt859pDCaRWwP3DxiZlKP8mzSTgKrAvLzWLLMezvejLvSVjWdyIncv5mcDCV+wbbRzr4D4rcZ2Ge2AeEDuWfrVQtEnAVc7HwBzkeRTnmOUr58e+inXoN/OA8aZos1TiH+VJ9pCzvbj/wZ5qcF994kVYi7ivCAo0CTh/7oT7Ct8v3nfAvLDzck8cy3zn2kMJpD32PLg56VNNylD+TZpJwFVgX15qFlmOZ3vRl3tLxrK4ETuX8zOBha/YN9o41sF9VuI6DffAPCB2LP1qoWiTgKucj4E5yPMozjHLV86PfRXr0G/mAeNN0WapxD/Kk+whZ3tx/4M91eC++sSLsBZxXxEUaBJw/twJ9xW+X7zvgHlh5+WeOJb5zrWHEkitgHvnJzenzMa/v/mbv2lWrFjRPOMZz2h+8IMfdD/bvHlz8+pXv7pZunRp1zZt69ata/bcc8+O9teTahJwFdiXl5pFluPZXvTl3pKxLG7EzuX8TGDhK/aNNo51cJ+VuE7DPTAPiB1Lv1oo2iTgKudjYA7yPIpzzPKV82NfxTr0m3nAeFO0WSrxj/Ike8jZXtz/YE81uK8+8SKsRdxXBAWaBJw/d8J9he8X7ztgXth5uSeOZb5z7dkIpPmwJy49uPm7T2xOmY1/t99+e/fPd73rXc3LX/7y7tcbNmxoDj/88E7InX/++d3Pbr755mbx4sXdP2+55Zbu15NqEnAV2JeXmkWW49le9OXekrEsbsTO5fxMYOEr9o02jnVwn5W4TsM9MA+IHUu/WijaJOAq52NgDvI8inPM8pXzY1/FOvSbecB4U7RZKvGP8iR7yNle3P9gTzW4rz7xIqxF3FcEBZoEnD93wn2F7xfvO2Be2Hm5J45lvnPt2Qik+bBWwJ141uaUufh33HHHNa94xSu6Xx911FHNaaedNmq7/vrru9+3P582++tJs/4Cbu8lzZ1f+uiIO87/RMFtF352LLd/7dMFP7ngX0LsvHd+5WOOn557xog7vvrJEvhl+7bc+eX1BT/711NHuK/0yr4ihURf9cKvkeFXzvCroGzfyleqhF9vw75cO/Italtf+coZ7sN+BQ32lH4VEea2fd3X6mzB5oTLsU0bC5gHpMibJKcI5yry6/MfKrjr7LUl+Fo5m4/kzi/+k8feDbRx/F2f+0CM9QN+u7m4D/CzL5w2gnfup+edGcL7XoC5OhgTGwPjRwvjHX5NH+9Cks/uLkT3ivnMr6witg7RZ35dof1aw9pXG7JesM7ZdfkVVEkM3NezGfHhxEnlq+Wir3OzuNqB+hF+VV4L/Qy+9s+dRfLVkLwrzMEIl9vI/7kIpLlYK+DecebmlNn694Y3vKFZvnx58+Mf/7j7/RFHHNGcc845o/ZNmzY1J5xwQnPMMceMfvbWt7519OtJMwm4KYpHSQIublsvAVeDcxX5JQHn7hwFG+F9L+AD18KYSMBJwEnAzau1Au6EM36RsnDhws7HljVr1hRzHHLIIZ1Is5x11lmj9vZP4N70pjd1v5aAi00CboriUZKAi9vWS8DV4FxFfknAuTtHwUZ43wv4wLUwJhJwEnAScPNquy85uHnb6b9ImYt/3/3udztR15r+E2psEnBTFI+SBFzctl4CrgbnKvJLAs7dOQo2wvtewAeuhTGRgJOAk4CbV9tti4D7nx+5L2U2/j3vec/rhNuzn/3s5vvf/373s/YvL7zqVa9qlixZ0uy///6jvieffHL3N1NbTjnllNHPJ80k4KYoHiUJuLhtvQRcDc5V5JcEnLtzFGyE972AD1wLYyIBJwEnATevttvig5tj/+m+lKH8mzSTgJuieJQk4OK29RJwNThXkV8ScO7OUbAR3vcCPnAtjIkEnAScBNy82m6LVzVvPe3elKH8mzSTgJuieJQk4OK29RJwNThXkV8ScO7OUbAR3vcCPnAtjIkEnAScBNy8Wivg3vKhe1OG8m/STAJuiuJRkoCL29ZLwNXgXEV+ScC5O0fBRnjfC/jAtTAmEnAScBJw82pPeNKq5k0f+HnKUP5NmknATVE8ShJwcdt6CbganKvILwk4d+co2AjvewEfuBbGRAJOAk4Cbl6tFXB/u+6elKH8mzSTgJuieJQk4OK29RJwNThXkV8ScO7OUbAR3vcCPnAtjIkEnAScBNy82q5bBNwb196TMpR/k2a9BdyBuy8ov64FX0Vi2/h1IfyaGH5tCb96ZNzXkNS+jsR9FUn2NUdBf361C9flV7cwBhZ+lQvhXITzOYKvyrnxb/+4gF8r5cD46Gt3bj7mqAL2t23ZnrP2qG/L9/70D0Zc87L/K8T2bfnhX/1hQfG1W8lXDfHrgpg3RY6hjfv68Rv/e4g7K/Cj1//RCO7xe0f/fsENr31JgR3reAO+ngztmZ9RHhDmEOcaN+800Vm5syToX+QjztlRyVNLUTuSsfSD7RbGj2Rrsd3V5z6wPrM9gLWetdndHeMz95zB+LKd+Xz1S48YwVpy1R89q+CyFxwW8p0/ee4I1h36xRiRoQTSrotWNf/f++9OGcq/STMJuEp/Fgyuy0LIGEQFgnAuwvkc5hHiAygB56G4YSG18eCeGXs+gMyb8BHCvvhwEHdWQAJOAo5ka7Hd1ec+sD6zPYC1nrXZ3R3jM/ecwfiynfksAVdaK+D++h/vShnKv0kzCbhKfxYMrstCyBhEBYJwLsL5HOYR4gMoAeehuGEhtfHgnhl7PoDMm/ARwr74cBB3VkACTgKOZGux3dXnPrA+sz2AtZ612d0d4zP3nMH4sp35LAFX2i4LD2pe956fpQzl36SZBFylPwsG12UhZAyiAkE4F+F8DvMI8QGUgPNQ3LCQ2nhwz4w9H0DmTfgIYV98OIg7KyABJwFHsrXY7upzH1if2R7AWs/a7O6O8Zl7zmB82c58loArrRVwf/kPd6YM5d+kmQRcpT8LBtdlIWQMogJBOBfhfA7zCPEBlIDzUNywkNp4cM+MPR9A5k34CGFffDiIOysgAScBR7K12O7qcx9Yn9kewFrP2uzujvGZe85gfNnOfJaAK60VcH+x+qcpQ/k3aSYBV+nPgsF1WQgZg6hAEM5FOJ/DPEJ8ACXgPBQ3LKQ2HtwzY88HkHkTPkLYFx8O4s4KSMBJwJFsLba7+twH1me2B7DWsza7u2N85p4zGF+2M58l4ErbeY+Dmj9/9x0pQ/k3aSYBV+nPgsF1WQgZg6hAEM5FOJ/DPEJ8ACXgPBQ3LKQ2HtwzY88HkHkTPkLYFx8O4s4KSMBJwJFsLba7+twH1me2B7DWsza7u2N85p4zGF+2M58l4EprBdxr3vmTlKH8mzSTgKv0Z8HguiyEjEFUIAjnIpzPYR4hPoAScB6KGxZSGw/umbHnA8i8CR8h7IsPB3FnBSTgJOBIthbbXX3uA+sz2wNY61mb3d0xPnPPGYwv25nPEnClLXjigc3RJ96WMpR/k2YScJX+LBhcl4WQMYgKBOFchPM5zCPEB1ACzkNxw0Jq48E9M/Z8AJk34SOEffHhIO6sgAScBBzJ1mK7q899YH1mewBrPWuzuzvGZ+45g/FlO/NZAq60VsC96oRbU4byb9Kst4Bbtdei4tOn+WnT9pPr+U0Mt37jCwVs56fmF5+g3/eT2s23RbTQT/cp2sGnjvOTvvlp4I7oU8T7fhI4v7UggGPd2gmF6OWnpbNv0u72GcGxZMwno48+If1j5pPt+Wnz/HR0fLMAc8rmnPtWB3xTCMc67LcyIB+Zrzd969yCG7799YIfX3LBiFu//q8O6xfn5p75LQUO+mrvEb9Rgt/iQGz8+Q0n0R2s3EP3DQfEfjMAcoT56kRCDziXy1cS5TrvAuoB91Hcb9aOlh5rcR93rP7rAv4LuIVikGKagtuKIv5LAcUMuf4vXlTAfyEhP/jzF47gv6xwLsJ9FN8Ik31bAuH9MW38lhe+d672/NuGgqEE0oLdD2xe8fZbU4byb9JMAq72eEjAueLu+ibtbp8RHEsk4CTgJODurz0ScE6wEQm4rWeP3yLgXv62W1KG8m/STAKu9nhIwLni7vom7W6fERxLJOAk4CTg7q89EnBOsBEJuK1nj9/9gOao429OGcq/STMJuNrjIQHnirvrm7S7fUZwLJGAk4CTgLu/9kjAOcFGJOC2nu202wHNH7/1xylD+TdpJgFXezwk4Fxxd32TdrfPCI4lEnAScBJw99ceCTgn2IgE3NaznZ5wQPOy//GjlKH8mzSTgKs9HhJwrri7vkm722cExxIJOAk4Cbj7a48EnBNsRAJu69lOT1jZvPTNP0wZyr9JMwm42uMhAeeKu+ubtLt9RnAskYCTgJOAu7/2SMA5wUYk4LaetQLuv/3tDSlD+TdpJgFXezwk4Fxxd32TdrfPCI4lEnAScBJw99ceCTgn2IgE3NazHbcIuD/6m+tThvJv0kwCrvZ4SMC54u76Ju1unxEcSyTgJOAk4O6vPRJwTrARCbitZzvuurJ5yRt+kDKUf5NmEnC1x0MCzhV31zdpd/uM4FgiAScBJwF3f+2RgHOCjUjAbT3bcdcVzYv++nspQ/k3adZbwO3zqEc15z/5P4849+BfLThn5UEjvrT8wALbVmv//J4rC/510YoRn95xP8eGR+49Y87eeXmBnbvlKweuGrHpt3694GtP+y8FbP+33/y1sXz1159cYGNXix/b7Vxcl/z7M59ScNERTyv45u88NeQbz/ivY7nw6b9ZkO3LYmNbg3nwxX0OGAvPtcWOZTwZI54l92VhX87Fs47g2L7Ye8P9t/zLI5aNYK4zhow/fbXnfvFzfjuEOcYctPFjznBd+vXZ3fcv4P0n4+LRwnjx/jMHo7qUwXhHNY975t0hUfyYZ7zf3/79Z4Twq5+uePHvzBiOJZe/8Jkj7NdT1eBXVHEt22a/nmqa6175vBnz3Zf/Xojty9xmfjLnmJ/MuQjeYa41lEB63C4rmhf85XdS5uLfwx72sObGG2/sfr158+bm1a9+dbN06dJmxYoVoz7r1q1r9txzz47215NqEnBT2CLKx3MuDzkfLRZkxo/t44pzDRYYPq4s6ISiTQJu9udOOLYvEnAScC1R/JhnvN8UbISii8IpgmOJBNxDR8D9wV9cmzJb/6677rpm4cKFIwG3YcOG5vDDD++E3Pnnn9/97Oabb24WL17c/fOWW27pfj2pJgE3hS2ifDzn8pDz0WJBZvzYPq4412CB4ePKgk4o2iTgZn/uhGP7IgEnAdcSxY95xvtNwUYouiicIjiWSMA9RATczvs3v//n16TM1r/nP//5zaJFi0YC7qijjmpOO+20Ufv111/f/b79+bTZX0+aScBNYYsoH8+5POR8tFiQGT+2jyvONVhg+LiyoBOKNgm42Z874di+SMBJwLVE8WOe8X5TsBGKLgqnCI4lEnAPDQH32C0C7vmvuTplNv6dddZZzWte85pmkRFwRxxxRHPOOeeM+mzatKk54YQTmmOOOWb0s7e+9a2jX0+aScBNYYsoH8+5POR8tFiQGT+2jyvONVhg+LiyoBOKNgm42Z874di+SMBJwLVE8WOe8X5TsBGKLgqnCI4lEnAPEQG3YP/md4++IqX9z6Ctjy1r1qwp5jjkkEOa5cuXF7Ti7clPfnJz2223NYsk4GZsEnBT2CLKx3MuDzkfLRZkxo/t44pzDRYYPq4s6ISiTQJu9udOOLYvEnAScC1R/JhnvN8UbISii8IpgmOJBNxDQ8DtsGB589xXXp7S17+LLrqoWbBgQbNoi3h7+MMf3uyxxx7NDTfcoP+EmpgE3BS2iPLxnMtDzkeLBZnxY/u44lyDBYaPKws6oWiTgJv9uROO7YsEnARcSxQ/5hnvNwUboeiicIrgWCIB9xARcI9f3jz7qEtT5uLfIvMncO1fXnjVq17VLFmypNl///1HfU4++eTub6a2nHLKKaOfT5pJwE1hiygfz7k85Hy0WJAZP7aPK841WGD4uLKgE4o2CbjZnzvh2L5IwEnAtUTxY57xflOwEYouCqcIjiUScA8dAXfE/3NJylD+TZpJwE1hiygfz7k85Hy0WJAZP7aPK841WGD4uLKgE4o2CbjZnzvh2L5IwEnAtUTxY57xflOwEYouCqcIjiUScA8NAbf94/drnnXkt1KG8m/SrLeAO+hJuxWfDH7X+neUmE9h5ydT20+mb+GnUd9+4dkF9lsbbv7mlx32k+t/dMmmguuuuKTg0qu+X3D+t28r2HDhz0d8+JzNBe/9TFNw0qdK2P6eTz/AuzdsLvj7f4mJ5j7l854PfnnziA98sSl43+dKOPc/bCyhrxHv/GQJ57KceNbmguM+el/B207/RcE7ztxcYNc989/uc9hPMHefzn/muwr46ej8dgWbf8y3H176tQLm2FVXX13w7au+N+JbV95QcMVV3ymgH3edvbZkw5oH4B63YD+Nn99gwG9msN/q0EK/7T2h35suu6XgvEtvL/jKJXcU2LYLttwzyzeu+HEB17rsqusKrrzqmhGXX/VdB2Nq4dz0858vvLfA3it7n1uY+8xvYvOXteIfP1vCO8s7bf2qYWsD7yHvFe/hmz7w84K/WP3TEa94+60FL33zDwv4OWB80J/2B18d8ZvP/mLIf33OlwuidjvvNIe++GsjnvGHXw85/KXfLOA3CthzvuaqKwv4zSLum3BAUYvwDTF8K93biG9mGEogbb/Tfi5mNYbyb9JMAk4CTgJOAk4CTgJOAk4CLrXtd9q3Oey/fSNlKP8mzSTgJOAk4CTgJOAk4CTgJOBSe8yO+7oY1hjKv0kzCTgJOAk4CTgJOAk4CTgJuNRaAWfjO46h/Js0k4CTgJOAk4CTgJOAk4CTgEvtMY/bp3n6/31BylD+TZpJwEnAScBJwEnAScBJwEnApfbox+7TPPX556UM5d+kmQScBJwEnAScBJwEnAScBFxqj37s3s1v/d65KUP5N2kmAScBJwEnAScBJwEnAScBl1or4J7yu+ekDOXfpJkEnAScBJwEnAScBJwEnARcao/eYW93PjWG8m/SrLeA22677brDEXNj4cKF7mdidiiW84PiOD8ojvOHYllnp5124tP8H2LPfOYznS812n6yrW+9BVx7OLK5m+I4f6ZYzo8pjvNjiuP8mWIpk403CbiBTHGcP1Ms58cUx/kxxXH+TLGUycZbbwG3Zs0a/kg2C1Mc588Uy/kxxXF+THGcP1MsZbLx1lvAyWQymUwmk8mGNQk4mUwmk8lksm3Megm4jRs3NsuWLWuWLl3aHH/88WyWjbEobmvXrm0e//jHNwcccEDH+973vqJdNt5e9rKXNQsWLGiWL1/OJllgUdy+8IUvNNtvv32Xi295y1vYLEvsuuuua/bdd99mv/32a975zneyWTbGsrhN56TyUiZ7wGYs4M4777zmsMMOG/3+uOOO65DFlsWtFXBHH3306PeyfnbttddWhYgstnFxawXcEUccwR/LZmHPec5zmrPPPps/liVWi5tyUibzNmMBd/rppzdHHnnk6PennnqqhMcMLItbK+B23XXXZsWKFc3zn//87t9EZTO3cUJEFtu4uLUCbscdd2xWrlzZXHzxxWyWzdDa+O6xxx7N7bffziZZYOPiNp2Thx9+uPJSJpsyCbitbFncbrrppubuu+/ufv3e9763+e3f/u1Rmyy3cUJEFtu4uLUP5x133NH9es8990SrbCbWxm/VqlXNGWecwSZZYFHcpnNyw4YNykuZbMpmLOCy/xQoq1ufuN13333d/+shm7mNEyKy2GYSt0WLFjU33ngjfyxLrL3vJ554In8sS2ymcVNeymT324wF3L333tssXry4ueaaa5p77rlH/4llhpbF7frrrx/9+uMf/3jza7/2a6Pfy3KbiRCReRsXtxtuuKHZvHlz9+v2P2VN/1o2M2vj9Wd/9mf8sSyxLG7TeXjBBRcoL2WyKZuxgGut/ePrvfbaq1myZElz7LHHslk2xmpx+8QnPtH98/Wvf333N69aYfe0pz2t+fa3v22HygJ74Qtf2P3/g494xCOa3Xffnc2yMca4vec97+lo7d3vfvcoH88991yMlGV2zjnndP8/6/TfmGzvviy3WtxsXk7nZPsvuMpLmex+6yXgZDKZTCaTyWTDmwScTCaTyWQy2TZmEnAymUwmk8lk25hJwMlkMplMJpNtYyYBJ5PJZDKZTLaNmQScTPYQsfZDodu/wbfLLrs0u+222+hv9P3Gb/wGu8pkMplsGzcJOJnsIWZvfvObmxNOOIE/lslkMtlDyCTgZLKHmFHAbbfddt13nO6www7dB0e3X93W/gndm970pq59+gNUX/SiF3Wfx9Xad7/73dF4mUwmkz34TAJOJnuI2TgBd+ihh45+9pSnPKX5yle+0v36uc99bvfPBQsWjP6za8v090/KZDKZ7MFnEnAy2UPMxgm4I444YvSzpz71qc2mTZu6X0//fKeddmruuuuuUR+ZTCaTPXhNAk4me4jZbAVc+59Q3/72t4/6yGQymezBaxJwMtlDzGYr4G688cbmBS94QfedlPvuu++or0wmk8kefCYBJ5PJZDKZTLaNmQScTCaTyWQy2TZmEnAymUwmk8lk25hJwMlkMplMJpNtYyYBJ5PJZDKZTLaNmQScTCaTyWQy2TZmEnAymUwmk8lk25hJwMlkMplMJpNtYyYBJ5PJZDKZTLaNmQScTCaTyWQy2TZmEnAymUwmk8lk25j9/3VIUqsqmdv3AAAAAElFTkSuQmCC"></p><p><strong>Spectrogram</strong><br>A spectrogram is a visual representation of the spectrum of frequencies of a signal as it varies with time. Spectrograms are able to capture both frequency and temporal information about a signal. </p><p><strong>Female Dry Cough</strong></p><p><img 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g83voRLi5DqY2yELulNH8VjBOJ/6e00LabVAM1n8QWJZWGAYmfjToJyJ0UoDTFtBrG6Y8yfnyPjNzBbdZZdHiN4hU7YaKXqOlPDTZ2l2HB5JOS5O4RSx8NjjMPy/QwbVfkNMS1+/+ssGQbqKrlM/Wx4f+erDqCrrLghlwdl2OH9CUUhApTzz3aJbUqInf4Vs08vicfcFoTYjrLd9Hl19dZlRRHmbOULVXkHQjyP1nEPWAhhhkDK4O1350dzTizpvrccVeiRgw4t6d43Lyj037ucVIhgF/rpa99XiKAX4nXX77KoTf2BpRcr5AB34z/0qVVJ01lnnVUCuBtuuKH4+0Mf+lAuhptvvjkHu9CiRYvaAG7FihXZwoULswsvvJCXDejwkgLcuHHjikJshYsvvjjbfPPNs5NOOin//49//OPcvBmKgm+Fj33sY/l5cf1BBx1U/B7h2GOPzYYNG1b6rVNIAFetBHDVkFZ3LAHcSjkeHjPcJIBLAFdVb11WCeAGIsBtmK244SN9alXSZIC74oorir8vv/zyHMYYwkV6zTXX5H8T4Fou1IkTJ2YzZszInnjiCV42oMNLCnA//elPSwD3wx/+MPdBR2j5oZ9++uls2bJl+d8PPvhg/vf999+fTZkyJXvmmWfy3w888MA/R9AbfvKTn2Rz587tF8B9e4dTCxHEQmykCBMGuO+/+pRC1+58Upt4rkGMkGSAqYKiEBtbXmOAM7C50a4CNqfH1/H+dEvZNUWYcYMd8j0plrlN/7y/4ZL5NxTRheljzmMViIaYTl9naKN4np+NXbpVru6QOzGKHZ8hjZ2JjxEKDV4GEd7PQEH5OkKKOzeChuOxm7gqTsOdy43l77rId8FlQyhiOXVSXdlUpTPEsvAz5f2dX5exAZNifl1vWDZf3u6MkthOGuA+29uuteT6bXEQ5naUaeG7H+K74bIhvPo9CRHEDHc8r85lSwh0HJSB2W56Q9qfFswt9OR7yvr9AYcXum3PYws98Nb3lPS7tx1R6H/3+ruSCIF20YZWBZb+2jB7Ri/A/ff5fWry5Ml5ukKXXnqpoymFVQG4xx9/PJs0aVLx/1tvvbXNAhfh/PPPzxYsWFD8f6CHlxTg6IeOEBQc/uddd90193G3wo033phb2whlF110Uf7/sWPHZgcffHDxW1jmIvQH4Ggp++r2p5fEY2xoXCnZ0DmOEMHDHTpBxADDY74nj7GB5O8+FjKIEHZsgWI8tpwxTueJeeC9nJYQOw3nv27+Bs9zR0TZOsdOwQDlsnFaKT4Lp5vnudz8HCkDHMHDsFlnnSB42DrFTsqQRoAweLhTdAdH8TpDCkHDxyinzR0jZQsUZUisAzjez/mlNYwwFXL514EA59X5GMvG93A+KD9jvuN+x6oGWqEqS1mIdc9wx4GWLXch1g1avF03WRcN3nXPhnDFxQ4tcXGGF2AQ7qq23wjxmrr5kYZrwm2IwBZ6/oxDCi09bV5JTx05t9Dde7+3EK12oYffeWih3+57ZEk87/793tOmRgFu+oRsxdXn9alVSZMBLow7d999dzEH7pe//CXO/rMF7rrrrsv/PvnkkzsC3Cc/+cnszW9+c/H/gR4aBbj4+5hjjsndpmFhC580w+233549++yz2WOPPZa97nWvy/7whz9kzz//fLbffvtlDzzwQLbzzjsX1roqgAuqj1UqAX5Xv+YDhWyBI0CwMbPFiRXUoBHiuW7ceK0bVAIUO54QzyM8GUIMEAYRWpl8D4KQwdBlQLHBZvzOe4hxOu11rmnG63IjlLqTroKgkEf9vM6WzbqyYfnWHfOzcYdGq47Tyg7bFiBaGQ07vM5WJubdxwxY7qgoAoyPEe5sOaoDFqeH+XA8TKctUHw3/Ux5PwNkVTpDBijm1509rTUEjxDLzc+Nz7Sv+/Md96CgDqAolw3Lze8t2x+3L64DbF88gGK6nSeWv61eBC0uWGiJMOdFBgQzgp4XQvAax0+XqQcQrv+PzzukpGV/f2ih5RcdWdKzJ8wtREuaXai0zv3P7sdX6hd7HNemVYGlvzbkAHfVuX2qP2n63e9+l2244YbZ8OHDs5EjR+Z/t9ye06ZNyzbZZJPsvPPO01Ur58CFoSimaNmFGsfmzJmT3XHHHbpy4IZGAW6vvfbK3agR4iEEoDmEi/QrX/lKdvjhhxe/XXbZZdl3vvOd7JWvfGW20UYb5Vp99dVzUKsLCeASwCWASwCXAC4BXAK4lzbMntYLcP91Tp9qMk3dEBoFuH/+53/OzjjjjJyAY0JhWODCJNqyqt17773Zww8/XLhUY35cnHPIIYcUcbRClQWOgfPXDF5VLgRPqKc7wXGEDC1VsvuPDagbRYqNq+Pgsb5k2GE8hiu7TSnCFMHOoGXYctoJbJyDE6oqpxA7AruF68rG57o8qsrG9ydcugHnMd+PnbThyyBCYLMLrw6EGKfBjx2mAaIOaAx3dr9SjNPgRfDx/QwtdKF5Yjrdnc5H1XsSqkpLiMfs+rScZ4rlZLhjHC5TPl8/Uz9HvkMGX75DXsRT9Q57cOc6zPfb7USI8fAevj/T5ufNMvTzrtrSoyWCmPcz5D543KNwjvah4zU+xm1iDOV+xzx/bflHDi+04jPHlES4I/RxzlvIUEYR7m7e7X1tahKWZk/bIFvxn2f1qSbT1A3hJQW49ddfP1tzzTVzE+inP/3p3Hf97ne/O5s1a1Z21VVX5efEZMSAtTBxxu+tEHPlYsVIAGAsWnDoD8AREjx3jRY4yvMaKM8dCbGBM7QRcNzZs7Ez3LCB5HkGjb4ghaNuj4iZFs6PCfGYG3Sqr9E5z/XInmDMvY5CzKM7AubBVkVamdy4umx4nY+xzH0Pn1sVp9PtTpvQYIuEwYRiZ+6OsCr+UFUcIZ/LDtUgQriyRYL3r4Mbr8L0PQg7vgfTafDlu2dI4XW28lCeg+W0Md2GO57n/LuMKQKbgd2WY77/fE9DrO9uU1i/3eZxwFo3QHVdCFXVR7c3fL9dNlXAFqI1zBY2i5s1h7hZbxXMhbgZtTdA9rmUvRNPHDqvpOfPOqTQ8g8fVhItcIS+h95+eEmPvfuQQp4DR1jzCtVQk7CUA9z3zuxTTaapG8JLCnB/65AALgFcArg/qyqOBHAJ4BLAJYD7a8PsTXsB7srT+1STaeqGMKgBzmBAsZFiJTSE0bXnz6GEDDVUlXshxI7fnT0b3irocxwhAx4bUB8z4FAEM4MXgbEOmEJs0F02LHO7adkRGTbq3Etc2eZ5ZS5jlo07SXd+FPPHdIZ4f8OFXajMR925hrQqd6pl8KmDIneohAvDFl2PPlYVR6jumONhWp0vugwNCYQSD0r4nhimnX+qLm11sOcytvuNYpnWvdNesez88z01aLEtshvUbR7F6/y++52vSzcBztBc5wbdaeRxhfyZrRCBzZ+2ovhJrCk9+5Q0uWfvQv48Ge/vT8d5XvXSU+aVtGzJYYWeXji3JK4WveMNCws9evD8kp59/9xCzy0q65njVorntdQkLM2eun624huL+1STaeqGkAAuAVybEsC1g1sCuARwTlsCuARwCeD+HHKA+9oH+lSTaeqG0DUA58UJVS5Dm8UJet7kMsQGzi5NNpI+RvByY0fQYqPcF7AZNniuj1EGQ5YH8xdinAQiw1uIcdodzU7CkMjrDFd1nQQ7974AjjJc8X7usCjnl7IrzNBgiKF4nt2r7OwNEDzmhQKMw2VjNy2BqS5tPkY5bXVuSkJRqApuQnxOfo85ZcL7mTH/hsK6MrULlcf8LUweq3vezi9Bz++NgY759zvH9sXTGVjfDHAsQ1/HY75fiKtgOQjxAgtCscuY+7UZ0Lh61AAVIqRt3LNvSZv0vLUQ3an+YD0BzscIc3ah+us+hjS6UL0P3JOHrxRdqHbDcvNfAxzj76QmYWn2Jq/MVvzHyX2qyTR1Q0gAlwAuAVwCuARwFWWaAG7lMd8vlAAuAVyEHOC+sqhPNZmmbgiDGuCqvpgQ4kIEuu+8SIETRb2MO8Q4DUKEBB9jY2sw4HmEKbtF3IF5XyjKsFd3f57ne9Jlw98NRSGCnydOs+EzNFd1CiF2xHRDhti5Ge4cTxUUhngPw53jqeq0HKfTSmiw264qLSGCgK8jFBggmAfHaaDhPXyMeTAkEtIMXoQUQxG/UxnipHYfY3kb/Os+nUdgdZ5YboaLurT6XD4Llw3L1O5VpsXvlJ8V8+F3nIMrD7zYprktZN3zdazjHkCGWI+Ybr/vLAvnn8DubTzoIvUCgxABzvA1YdTuhQh2BDZrUs9eJRECnTYPSu3C5DYiyz44v6Q/HT23EAGOYJcLAPeHdxxWErcf8VcgQk3CUg5w/35in2oyTd0QBjXAcSNfjs5DBCNWQs9x4zfr+FmTlrjqx/O8CCKer0KA8jHCFM8zTBkKPTqmfC7BzyNy34diOtmQ+7wQ7+HRKqHZIMqOwJBiSw9Fy4WtSrYIEDTdEbJT8jHm31DM8wx+vr8hgmJn5/xTdR2hy4adqe9n2ON1zgfP8/2rgM3HnA9/JJwWGc9B4zM1bNR905NQbAsYIczAaCsb4dIAx/wa/OoskHwWBja/x3wWfv/Y3tjKyvNcbjxmQKsDxlAVtPmdYtl4DhxXnXoOWpUVrSWC2foj55Q0Zvj2hcaP3LmQzxs3YsdCPettUxKv27xnbkmeL8g5aaHl/3BEoRcuPqqk506eW4grS/84/5CSCGReocpPaflYqElYmr3x+GzFv76vTzWZpm4ICeASwCWASwCXAC4BXAK4BHB/ccgB7gvH96km09QNYVAD3LU7n1TIDTqBhTDnuXL8rMn/7vV3bSIU2oVY16DyPAJDiI0043CDbfCyK7QqnhDv73gNf1SVq9WAEuJ1LGPL+eB1nhPEjt+dOzsMuzCdj6pOKsRn4Tw5Xorl7TjtUiIk2d1YJ4KH3XTMvztJdqCGO3e2POYyJsA4bU4PVZWHkIGO5zptfBdc3zjnzfWYoOF0193PxwleLuMqmDPQ+Trm3fd3PHwWLjefSxES/S7yPAMr92HzHm0hfiSe89W8mpSuUEMaociAtsGo3QoZrkLrvmKTSq215vhCw9edWYhgFxo2dNNCQ9eZUlJVHCHPF+QH6kP8mD2/vBDiXDl+zN4fpOd8OMMdV6/e8toT2tQkLM2e0gtwnzu2TzWZpm4ICeASwLXFa9ihEsBVKwFctarykAAuAVwCuEEAcBuNa/tcWCc1maZuCIMa4OgK9T5wVasgbRb/0ZwTC/kDwiF2GnZNEATcaLJzN0ARtKrgKWTXqyGlDuDqXLFMtztJxl8FnS0RfJxHAhvdxKE6uCIUGETYEdn1ZNcPjxkSmS9DGt1bfqZVMBdyPLyf08pj7tApQkmIz9d5qgK9kF2qdUBRl+6q80J8TgY434Nx8lmE+AxdHzh9we58nud3ivfzc/MzZjrt7mTanO6qcgr5HpTL0fFW3cPPtOo9CbEsXKcMsJZdzi0Z9Ahz3qONwMaFB6GxI3Yo5GMhukINdyOGbVGIwGYXKu9BYAzVuV7dNtKlGeJihGeOmVsSwYyL4n762veV5FWp1O2vP6YQpw+01CQsBcC98KmFfarJNHVDSACXAC4BXE0nafBKAFed7qrzQgngOpdTyPegXI6Ot+oefqZV70kCuARwL0aYPbkX4P7l6D7VZJq6IQxqgOPSee/MTkijO88Q9t3eitCSvzUX4hJ8T8Yn7LhBrWr4Qwaxlnye7+cJyHUdijsxymBQJebBcYTYadrdUAWs7lDcobFz8bEqYAi5I2Rn546Yz8n3YOfu/BJYfX+LsGk3JTtCu9t4nuM0GFDMk+9X54rzMcogxnR6Ej8XJnjRgvNYJ8KDoZiDAtcN5t+LCFgWPua07jf6tEoxjwaaOrihy9Jx+lnxHTZM7T1qcSG6ukN8Fj7G/DltTMtevfFa/BYpIW1OzXYg00YfWBIBztt40L1pF2ZonbUnFlpjjZHS6EKvWGdyIbtahwwZDg0rifH7Or8rdmFysRu3AwnxGAHu+l0WlXTbnscWuudN7y3pxl1PLGTDQ6hJWMoB7p/e26eaTFM3hEENcIQr79lDyxnPcyXoayNfWu9sSSLAGL4ogxHhhp2Q544Zimx1ILDZWsGRo9NN2cpHERYdf4jn+hgtfk43IcngRdByufGYryOwGdoILCF2irbIENh8jDBhuHJn63tWQZPjoSXNAMX4eZ6tlYYCx0O5k6qDtLrrmDaDoNPDc+ueo8uf75QHPwQ4vwsse6fbz4b5dboJzH5ulAdzLAvfz8+DZePBBQcQPlZ1v1Ad3PN5e35ciHPgOF/utSMXlcTNd70hLo/5M1dVc9VaWnut9QsNWX1oSWuuObYQ57UZxNYbOr0QrXYhHuO9Qlvi81whDvZDnKPmuW1cecqdDrjvaIhzrB0/DRRuQ0NNwtLsSWOzFy5Z0KeaTFM3hEENcNzI1xY4ulsIcN5wlgshXLlCdMvaekdIspXJQEMZolpyBbVb0uL9bZ0jXHkRAfPgNPAYtwJx2kIESJcN47S1pA5u6zopW9LqYI+qgx3fg3kyJFS5SEO2iPEePkb5/pTPpQwpvM6dtKGhTgQIw04deNWpDnAMaRTfhZDrEUXwtuWuriycNoKPnwfT4vJnnvz+MS2GO7+bLDcPBKus765Hzj/TXXd/W0NDVRY6gx7hjlY7y1t10J05athWbSKIGbAoxjNx1J4lEe4IbCHGT4teyJbE77/6lJJoLbN7lXD369cfU+i/dzmpJBoabIRgW+vnHWoSlgLgll90ZJ/qT5q++MUvZltttVW25ZZbZjvttFP285//vDg2ffr0bOrUqdmSJUtwRXu45557si222CL/e8SIEdk222yTx7nHHntkDz30kM4euGFQA9z3eitRS96HjDBBePB8sB/suLgQYa4lwp/nRNS5LOtAgOJ5rqC2iPke7Fx8rC5tVY17iB0BOwzn3fk3pNGS6P3z2PH6/lUdfYidqzs+x8NyNOwRRAxGLJu+gIKqs6T4GK08zgevs+osOQQtW87o+vPea75/nZWtKg7LEOB4nD6Kz99p87OiWDaOk1Ykg4ddqHQv+hghhSsyQ9yjz/e327LuHnR92jVLmPI9CH4GT5apnw3jZP5a4sfeaVXzJ7HoTnXZ8Dru+xaiBc7uzdBqq63ZL3nuHMWVpgY/HrOFzyttPQeNc9S40jRE1yh3NeCuByH2L26n64C9cYCb2AtwH3tPn+pPmq6//vrssccey/++8sorsx122CH/e/ny5dldd92VLV26NNt6662z2267jZeVAgFun332KX5fvHhxduaZZxb/H+ghAVwCuLZjCeASwCWASwCXAC4BXH/D7A3HlD4dVqVVTVOA3IQJE/K/b7jhhuL3D33oQ7kYbr755hzsQosWLWoDuBUrVmQLFy7MLrzwQl42oMOgBji6UA1wVe5Uu/poEv//dlrcJroR7Sal7DYiMNjdUgVQjsMV2vGwA2NlDxGSCFqhOkghwBHWDL4h3sPHWG5WHVzVdUTszA0whiTDH8UOjR1/iJ2bAYpxOG1+drzOnS3TafjhdQYfp4eqAy/fn+VWd/+6Mq475jh9LuVnwzLkc/Kzct3gs/Az5f0ILCGCV4gA5WMUodDyuQRfQ5lFmPMxPkPDLeuQBxdVg7cQr/PihxDztefIkwsR7EL8fqnLg4sv/G1SujM9/y3ERQsGLC5O4OpRriwNlQFuQklc/GAXquf58cs/IQKcp95woQKv8Tw3Tm3xO93XdJpVhaW/JuQA9+HD+tSqpumCCy7IjjjiiPzvK664ovj98ssvz2GMIVyk11xzTf43Aa7lQp04cWI2Y8aM7IknnuBlAzokgEsAlwBOqoKCBHAJ4BLAJYBLANcetusFuGVLDutTkydPztMVuvTSSx1NKfzwhz/MNttss+yRRx7J/18HcI8//ng2adKk4v+33nprmwUuwvnnn58tWLCg+P9AD4Ma4FgxCHMhTgYlzHllJ7cMcSUMMU7DH92bhiRWRDeodKESgmwid5yGHXZuPka4tCuW93CDzvQYCi02JnaTsoy9iKIOhNz5UuxY7AoyGLBsDL6UwYuq6yQNF4Ykdto+RrjxMYJXnXvNwMqO3pBiEKiDPd+TYjoNkMyT7+d7VMGV5TL2u0rxOpcp01IHFyEec/75TO0K5XV20/KYn43TWveOsyxcVqxDBgG2IW5jOEjzYC7EQSKftxcnEOYIeiG6Vw1wXLDgfd5ChK/VV1urrNVfUWj08FmVIrAxvhBXstp9y61RQoYvukm5aCHEqTkc2HqnAbbTrlN8Dn6moUYBbsKYtq9NdFJVmi655JLcShaKEAC2ySabZHfccUdxTp0Ltb8Ad/vtt2czZ84s/j/QQ+MAd//992fPPPNM/veBBx6Yfe5zn8t+9rOf5ZMON9poo+K8MIGeffbZ+d+/+tWv8n8ffPDB7Kc//Wn+95NPPplNmzatdiIjQYvz4ULcKoRbgRjgOD/BS8FDrIiMJ1S3Dx1HT573VmUp8wirbtVniNYyz0GjvHUKYaoOLgl9hrcQ01K3mtXpqbM6Vs1rChESfMxzogiJhjY2gu6w6sSOz8fc+BpaKFpnDAmEK1tDKFu5CCney8uwwXh8f8KFAYJps5WJaSHohDyvyoBH8TpDKt9H1xXCjSGNZeH5WbYkMZ2Oh2XjY7zOAMPy7es58r31oKwOxOoGbAQGb3hetWVSS4QP1hu/04RgP2/OlbNVi5/c8h5xIa9KpWips9WNqgO4Om3cs29J/nwbN+T1HnEsV7Z3HhTy3SDohmjVNEzmqoCllyIEwD1/zvw+1Z80hct01KhRBdDxmujzA+zOO+88XPHn0JoDF9ecdNJJbS7UODZnzpwSFA708DcBuEcffTRbtmxZTsb/+Z//WRwjwL3pTW/Krr322uL/v//974u/W2HffffNfvCDH/jnIrACeYk3GymCFaErdOcbjy700NsPbxPvYSsf95CzC5fAYncrjxGmbMXiBNeQIYmNq69lvIZWXueFCWz4mU53CiF2KD5Gl6k7BYKnLXBVwBQytFGGNModITtJg5/BjKLFx+BpiwjBw520oYUiMPk6NvwGxjo3na08vM6Qxjz4/gQ2W5l4P0OKrVx1AMv72crG7X9cj/kMnae6tDkfBF1DKp+p78HzfKzufn5vOIDyAI4g5raB9cuQ9rXtT6sUt7FwGxZimfMeHpQxnbacegBBEe4ILC3RWjduxI4lEcy4jYghkKBnSGMc3NQ3xP3rQt4jlC5UW+Do2WFb7DaF9bZu4GUoDvUHll6ssN0GY0rffq1Sk2nqhtA4wEUYNmxYNnbs2Ozggw8u/U6AO+WUU7ITTjgh//vHP/5xTtcMYbELk2ndhETuVG2AI7CwofcoilY8W99CBDhbsrgJo+dHsKLbhcg46Oo16LiRdqNJa5jnoBHm3CgzLQYvqg70QoRSW0QIzb4/47BboMpSZnnulDt7nmsLKGHOIEQoM/gRWG259Mi6CuZC7NANCYQNQyrhxh0/47QFzEBR5bIL8f6GDXYehkLmwcBmaxXTYksO4zQks664brDsnTbmyeXtPNaljeXNOEO8n8ub1/mZ+h1jnbO7jYMiW/wJbG6L6EUwhBDgvMrS4uDVAM321nWhDm4JKX4WIa5YrQM4Wty8CrXOAkcXqleoekNiwy+/tsCP14ceeOt7CrFf8nvLttgDVr77bkNCTcLSduuPzpaeNq9PNZmmbgiNA1wsC/7DH/6QPf/889l+++2XfeELXyiOEeACzA499NDc9Dl37tzslltuKY499dRT2XbbbZd99atfLX5rhZgYGRv9BSAmgEsAlwAuAVwCuARwCeBe2pAD3Cnz+lSTaeqG0DjAfeUrXyn+vuyyy7Kjjz66+D8BjiH2b2lZ2gL83vCGN2Qf/ehHdVZ74JwDrx4lJLGhYycQYoV0gxWqauzc4HmCKxtUN8RMD10Ujp8u2pAhibDnc5l/f32C9zcUVrls7M4Jcf6eXbhs3H1/5sEdGBt+u0IJTAY4umVDdQBH8PQ9eH+7d5lf38+dFjtpgwDhyi4lQppdUVVQYjCxW9IT5wlTvj/PczyUAZL5M7D5Hu7EKcKknw3rrQGGz8lQzvfE93PZGH4pps2QyOdt8OT7bfD3vFICnBdN1bVj1Ld6B5QU3XmGOw5C3YaGfjTnxEL83dNJ2Ba5bvDdMEBzPpznJ4b4RQUDHF2j3E/Oc+D4JQZDGleheo7dpqMPKMkD0aeOnFvIqzH5YXvu++ZvbfM5OX62p35vQk3CUg5wi+f1qSbT1A2hcYC78cYbs6effjqHskMOOSS7+OKLi2MEuFhVEjsuR/jkJz+Z/xvXzJs3Lzv++OOL8+pCArgEcAngEsAlgEsAlwDupQ3bvXJ09tzJc/tUk2nqhtA4wEWIzfRihUi4Rp977rns4x//eLbhhhtma6yxRrFpXywZjhUn8e2z/fffP//tuuuuy1ZbbbV8w77WCpXvfve7jLoU6EJ1w0OYYSNlQCNY8LyWCHh20/L+/oIDK6IhiQ0x4/s/rzm5JK+s9X5qXNDgBpXX3bTr+0tiObnxp0mfsOaOJkRzvzsbAqThkvF6Ui87YsNd1SrTkN0PlN2rvidFYPB1VXkPGWjYSRkaeJ7dIoRAAxyhxHBBmPN1hg0CS93EaYsAZ9crj3myteNh2RhEKT8bd3BUHaSx3OzCdPkTNgytzK/LmB2r3xsOGDwIcp3i+28QYv2yK46dvQdMHEy6neB5LtMQ20LWYd+fgz0OdEIsfy9S2KbniEL+8kGIq0ANZtxDjluP+IP1pe1BtJcc930jzIUMjJ5+88hBhxZa9sH5JdGtyEVx/hJD3UI8Phv3IaEmYSkHuEVz+1STaeqG8DcBuKYCgckAx4aHVi3P3WBjZrgLEeB8D45OXfkIWm60CTfc8NF70BngnHaO1t0w8zqPunmMaQkxTjfEFgHGK2TZ2Ns6yfPcgdJyYUiyRYyyBYzxeKUpO1t2riF2vO5AmRbDJS1nIUKKYYeQYusc4cJ5qoIwW44MbLaIeZ4RxbQ5HqbTx/gMbQHzM2bZGEQZpy0OnGdlqzbLzc+Cz97pNjT6WorP0AOIuneR75eBzdbhugEELde+ju0LyylUd4yDN4JeS4QIptv1hhZv1w0+e2+xQgvX2BE71Mp7xHHFKK1sFveO8ye4Vl997Upx7lzI0MotqB49eH5JTx4+rxDnysWH76lf7HFcIfYnIfY9HgSHmoSlWeNHZ88cN7dPNZmmbgiDGuAIJYYrNjwEGzdQNGfbihYizBnSWPm4pDxEgPTIiR0PLWMcjYUMk25AaC1zuhkPITHEtNkCZ0taS3bf2v3pjoGuAT8bApwtV+zAbIHheQY4wxblzpZxuiNkp+T8cvGF02YQI1wZ4JgPAwxhwiDAOGxlqoKpkM9lPLaWsXO15Yww4+fGYy4Lp4f3t0uNix+cf1qGbGUiQPjdINwZ2GyRo1XNeeQxwxUXuPjdYN33QKcOhPxu1i1w4oDRcMv71S2octsYqrK6OR6CtsGX755dpNNGH1jI+66F6Bq1ZY0Axy82eDuQuq85GOgoA5zbf1rW6E4N/f6Awwuxn3AbT4+L20m207aMhpqEpVnjRpfcwlVqMk3dEAY1wNGS5IaHVjfCBCtFiHFwxNMSKwxXc4X+Z/fjC3n0xIbRIEAXKuMzhHnFmBtmNqhuXAhs3mSS4OtRHUfZ7JRsOQixs7F1jq4Gz+2risNy58YO09YZd6hVHXiIkOh7EtKcX+bP1xlSCFS2cnEHewNcHSRVufMMdAYoW8SYNpdNnQWOsgWQFj67Zb0qlXLZ8B4uY8/tomgdtcWV4GW48HOjDJB17w1Bi1bsEAc2tni7beA7VjfwM8DxHp4fyDbMbkBe5ykaIQ7uGI8HeCwbu5f5nnhl54zRBxXy/m0hzlczmHEFaZ1VzWBWOrfGOmdLHqfMhB579yGF/ji/rHvfvKAQ23i3hTQuuG+qgueWmoSlADivtO2kJtPUDSEBXAK4BHAJ4BLAJYBLANdBCeD6FwLg/nT03D7VZJq6IQxqgCMweZ4XG3eDUNXKUleQEBszwl6ILlOayUO8h1do8p7/vctJhbyIwWl1PHRhGMRYFpyrEeI8OzbKoSpg8Xy0EAHPe8Sxk7K7iy4du4nYYXo1H6HMblG7TRknO5cQ4zT48TpDKcvGZeHOnwBl2CLcGCiYJ8NV1VyxUB14GQQJe56oT7iy65XPxpDI+ztOuy2ZNgMs72FIJzB4MMNn73JjOp0n35/p9DHG43vw/WK9CHEOmqHMQGeAoupcqGwXPFe2ro3heYa7EEGQ7Y3Bk3XK7x9dppv3zC2JLlIuSmjJ0EbRvcnvohrE6jRkyPBCPkbXa8iDBs5l8xw4ulc5TcarUDk32P0LDQme4xxqEpZmje0FuAVz+1STaeqGkAAuAVwCuARwCeASwHVsYxLAJYDrTwiAe/I9c/tUk2nqhjCoAY5uQk/4J8zQteoGivDiCf2W78Hl4HZT8p6GBDaKdMNantTqhpmw4Q6N93ejzTw4TjbS7DANLCECld2djMcdEUHP4MWO0KvZ6BbzMaYlxDgNAlUu05DTSrHDclnUue0MOzxm9yblPPEYQSfEsjDcGhIJmi7HKmC0DGmM0+BdJ+eZoOl6w2dB11+I5WS4YvwGbZdjnbuV4OdBQZ07v26gY1csFz94AEHwczvGAZJduK6bVWKdbYllzLT4ufF984CBe73x26ehLXvmFyLMdZL3aaN7k2DHrUFChDK6TEMEOAMbvwIR8gCaA+G7935vSVV7lNpNyudm17f7G6tJWNp2zOjsiUPn9akm09QNIQFcArgEcAngEsD9PyWAq5bhLQFcArhW2HbMmLZ5fp3UZJq6IQxqgGPFsLvRbruW3PCzEXQcIcKNKxBN6Jy0GqJp3A06XSG37XlsIbs6DV5OGxtagxgBzosvWB7+/imhjfG74wkxT46H97B7l+BZ14FZ7DANKYY0djZejEDZFcT8WwRkd5LOByHBsEMoMEBUAatlgGBnavAwQHLRgONlmRra2BF7ixG6zAxJTg9ByIsYeMwAw3fa71TdO8T31HBnsSxcbnxOft/5bvidYj0yBNS9Y8xviO47761I15vLhoNQtxNszwwXFgHa7x/rtNsJvlPetobu1Ck9+9Rq3VdsUhK/aUp3ql2hf6n8JQYvFOP+bp4Lxm1EOCj3QjVOdXH7zmdj92qoSVjadvSY7PF5h/SpJtPUDWFQAxwbKTeMVWBmoOM8AzeYIV7r/dR+/fpjCtkCx3jd2TP+O96wsBDjCxm8PF+NDaqthcyjGx7e3w064Zbxe+5OiJ2kwcgWAoqNva+jtcJQRKuajzFOx+sOlc/CxwjXtsDxOm/O7HiYVgMFOzdbIA2mlM+tKg9b1WwRIey5I6Yly/HQ4uhBia2FdRYxgpDP5f34LEKsX14RWAdQhEADq/PIPLmM+bwNXoQ0z09zHaPcHrHT9op4HrN1nvOBOectxLrvQSGtSIbCUNVcYrc3zK8HySx/D1i2H3V0oa16DmsT94nbYNRuJRHmaI2r+2C959HV7Qnnr0Z4nvXv3nZEIbsSCXBs470PHOfHub13u201CUsBcFx1W6Um09QNIQFcAri2ip8ALgFcArgEcAngEsD1N2zTM6b06bAqNZmmbgiDGuDYudbtr8OGxoDGRtGuh1DVqtPQ/fu9p5BdqKyIbtCqVjIxvpAb4rpG0x0DVzr5+3vMk1fBMZ3sPO3OCrFzM0DxWbjMCRsGAYKO4+R8Ha/0M2yxnAyQVRAcYhl6TgrL23DhcxlP3XOzWP6EEsvX1d3PeWS6HQ/v4YFH1bthOU7L6aP4Lvqd5ipvD5h4ndNTJ9+fMlwRpgw6dDV6tSCvsxuM7U+IkGRIY5tiuGOb4naDcfC8ENPiehriuVV5CjHdrguEW9d3wpy/yhHiim3unxjifnIELe4tFyIE2i26/sg5hfzpLrvQPYC/841HF/InsihOkyGweVWq4bpq0N1Sk7AUAEeXcZX6k6ZvfOMbxffO4/z4BnorbLrpprk+//nP44r2cPXVV2f77LNP/vfYsWPzuDbffPPsgAMOyJ5++mmdPXBDArgEcAngEsAlgKuQ708lgEsAlwDuzyEA7g/vOKxP9SdNTz31VLZixYr871tvvTWbMWNG/vejjz6a67HHHss23njj/N+qQIBbuHBh8fu73vWu7LOf/Wzx/4EeBjXAEZjqIIWNmSeRsgK54Q2x0/K1NI0b7ti4u9OgGZ6NAOML2U3kToOdDRvQEMvCYEgTvsGXbmjCmicmh6omcYcITL4HXVGGQkKaFybUrV50Y0vXo1fbETztwmMe7Jany8yu3zpXpCf1s9NyHnmd3X10Qzr/hFmXqV2oLBuvCuUxd7ZMi9NdlQe7RS2njWlxPvjuGyAImn5uBAi7Re2KZzk6rcyjBxd8pw3MhEvDrNsGvn8eXFUNLEPs7H2MUGAo5Hku0xCBge2LB0VMp8uGC1j4xY7QDqMWFvIecSF+lWHCqN1LqlqhSpdp+1caVu4X92et/GKDv5PqOuZdAvjB+udOnlsS54VxWowH+uwz7KLlM2U/1VJ/YOnFCluPGlNyC1epv2n62te+loNbT09PdsMNN+S/XXDBBcXxc889t/T/Z599Nps4cWL2m9/8Joe/Aw88sM0CN378+GyXXXbJli9fXlw30EMCuFcngEsAlwAuAVwCuARwCeD+0rD1qLGlOX9Vmjx5cp6u0KWXXupo2sI111yT7bHHHvnfdQB3yy23ZHPmzCn+/81vfrPNAhdgd/TRR2dLliwpzhvoYVADXJ1pmu6WvibqtmQTdYiQ5EUG3G3bZnM2jHbNMJ00P7syMN0hN8x027hhJrSynEI85g6EkMKJ4AaWEOG2rrMxXLKzc2NPuXOtgwTDJdPpLR84Gd/35CINuxD5BQnfzwBHYDQIEMQMUIQkgyfv533oqvLeCS7pprYrmnDjCefsiOsWJjhPFjtF7rsWYjn5neKgxIMbuuz83KoArROkMR8uf17n58+6YEhj3ec7FGJdCPE613e6UN1O0dVptyxBwO0E66UHWqEq967d24Rk11tuMTNn5PtK2qbniFrRxTl6+KySCHB/6TYihLkhQ4aVZHeuB8IEtufPOKSkp46cW4h9hreKYrtsAwHbaS9+CDUKcCPHtuW/k6rSdMkll+RWspBDuEsffvjh7Etf+lLx21FHHVX6f38ALsKVV16Z7b333sX/B3oY1ABHgHGjRfDhS+9GkY2g57+FOF/qt/seWRI/IWKA49wZj8g5ynrgre8pZHO0gdH7MjGdXIUWomXP8xQ46nNDzHTSGuCVfSF2Ns4j0+bOhjDlFZqEMh8jwNk6ZUhgx2tI68uyWAVC7GgNAt7rjFDgc5kPWrxCBAhDKo8ZPJgnd6COh7JFiuXtYyxTW+eYd1tD3RHys2J1IOhVzwQ2z0eixc1QxLJwnmw9ZP79TtWJ13nAwLQYLm25Zh1yvWG7ZWsMrWye52bLDsUBrOf8hXhPeiYM1wQ41ze++34XuLcgrXEtcb7aBlqFOn7kzoWGrzuzkFehGtqqtPZa65fkuuLPRi37+0MLLT1lXklcmUmvijf8ZVtcB3A2UISqYOmlCFv1Apz7v07qT5r+93//t5gD99Of/jSbMGFC/v/W/LfQlClT8v+3QrhQJ02alN155535/w866KCOAHfqqadmxxxzTPH/gR4SwCWASwCXAK5SBhqWt48lgKsWr0sAlwBuMALcfW85qk/1J03nn39+vmI0rHE77rhjaRXq1KlTc3VaiPC9730vnzc3a9as7LjjjmubAxcrW8P69tBDD+nKgRsGNcDVuVDZuBPg3PDRLeD5byHO8yBshViZfYwV0W5KNq50mXpTRFcOQyrdRs4/wc9wyXkcdm8SytixuOMJEW7YgIfY8fgedfuJsVN058rzDAl2E9YBnDtxinn2c2P+GH+I4BFip2Wg4HUGOLoX/eF1QpLzxLR57pjLmOXk/NdBMSHFLlzGWecWDRGoDOlVUBrylAeKLkxPWeAzNNwa0vnc/GzqwJ/H/LyZNsOd3a0c+BjEOHhzO0W3KF2tIbaFXunIttDz2kK8J+P0/QlzBm++U/uNPq0krjLlR+9bqtsHjp+94j5wll2jFEFvxLAtSvJzfOaYuSUR4J4/Z35J3BOObS8H1iG7VCkPvK3+wNKLFQLgPH+vk5pMUzeEQQ1wnOfmOTFVoxc3YBxhGjRCnNDr0dPTC+cW4oTWEAHOjSIbPsbnOXCeNOtOi3NVDGn8vIlHhwRPWySrRtWeu2N54jhl6xzn2RlECAW2XBFC3PG7Q6V8LlXXoRoEmF/DhQGyLh+U718Hd7QGOB5e5/wbWliOtoAxDz5GmLN1gsdsjfS5TJvhjvOlDPC2FlN83wzehAlDqe/BZ2GLM99Tp5vnGQr5bAwFzgeBzfXd1jPK9ZhiW+jr6sAvxHasauAbqgNPAqwXBuw08rhChrcQtwrxt0m9qKGlcSN2rJQhbdjQTQu9Yp3JJTHdoTaAW3JYoaWnzSvpmePmFnr04PmFaHELEebsgaG3x6DUNCxtOWJcW//XSU2mqRvC3wTgtt1228K8effdd2c77LBDbhZ9xzvekf927733Zrvvvntu8txtt92y3/72t/nv//f//t/s9a9/fbbZZptlM2fOzO65555WlB0DXxxP1CfMseFxA0UI8qgyxA7cEzafPWFuIe9IzUbSu7YTZmhe9wjLozU3jHTvehUu0/Ls++eWRLjzxFjGWeciDbGT8qib8Vjs7GzJojXIkMQO1FDgDpXn+h6EKx9jg+38VqXF4BkiJBoaCFC+P+NwngxiFMHLUGIxbfO0QpbyClFa1QysvO6d484syUDHOB0PrTWGVA6CbLnyu0IxDlsj68rYsM90uvwplzeh0FBg2DQYUWzH7ELmQgVPp2D9tpuOFn2CXkuMp85Ny3bUrl8Cq98FfheV7tSWqqxxofWGTi/ErzL4o/fc280LIWipswvVz9GAxTb1uUVl/enoleKg3H0IN8HlwocQ+wLvexhqEpYC4Gwh7KQm09QN4W8CcLGZXgvgYr+Wf/u3f8v/XrBgQf7v29/+9mKn5auuuiqbO3du/nfA3A9+8IP879jsr68dlRPAJYBLAPdnJYBrf18SwCWASwD34oQtegHO21x1UpNp6obQOMCFNS2gLAAuVpaMGTMmW7ZsWX6stWFfTGC877778r/jnOHDh2e33XZbtvPOOxfx9Cdwzpnni3ERA2HK88jYQNplEeK5hkSaxi26d91o02VC6DKwGa7coNPd6XzR/E5zfojzM1wB2fCyg7Q7MVQ3cZxps0uVLjS7mwhF7hg9X6tq7laI1xkECH6+B92knmDO/Nm9ZhCgK9BpqwM4ynGyMzFAcm6i3zfnkfc3QLFs7MKl3LnVQZHvQUi1C5nnGXwJOn6n+A75ufE9dro9d7EK2EIsb08hYB7swva5lAc3rMPek43n+RjhzpBG8CJohdjWGQpDVS7WOoDzs+E75X3g9hx5ciG6S1viIga7UKnJPXsX4jy5EIHNblLOgTPAGTbtwvTUFOqP8w8pxH7Kn57iYNpTaOhqNbw1DnDDx7UtquukJtPUDaFxgItvkbU+cxF7u4TrtBVa0BYWuosuuij/+6tf/Wq22mqrZV//+tfza/bff//cBbto0aI+d1SuqiQhAhwbMzeYXHFl61yIo1FXYI64aI0LEczcaNKSwPgMga4cntvCfHhuC8vGE2w5j8MrazlpmcBiK2KIHZGtHuw0bWVgR2iAIxS5cyck2OJloOL8Pd+fnYuvoxXRIMTn5s8FOR6nj6Ily+VGEDMIGaIolpMXlNiSxA7VcEuANOwQphwn8+Bn6nvUgSifsa2sLENbfBmHnwXL1ODvfBC8PV+LEOxnWgWoIabFdcjvGAdIfm95nY9VzbEN0TrnQSAhzIPAEAd0nOdmCyjrlJ8py9AAxzlwW/bMb9PGPfsW8nw2WtZocRsyZHhJhDQufAhxHzjPj/PAy14W7vvm9p/GBIKYrXiMzwN4gjfLvqUmYSkAzvP3OqnJNHVDaBTgvv3tb+c7IfcFcA888EABarEceMMNN8yuuOKKbMSIEdldd92VW+ze9ra3ZZ/+9KeLa1shdneOOGPpcAK4BHCdOslQArgEcC0lgEsAlwDurwtbDB/f5oHqpCbT1A2hUYBrBX5oNua7eQ5cgN0LL7yQ/x0b751xxhm5tW3rrbfO/vCHP+S/H3roofnuzXWB5ma7AglwrAhuwNgo2i0R4hwQm7gJcHRLhuiG8FwqVkK+/J4fQTdsyHNL2Ek73YSyuvkZdj0TXuugIMQG3J023cQGWHZYvo7PwwDHxtQA406Tna07bd7P9yDAECZCTJsBwvfgPC+v5qTLzu5N3t9wQZhx/pknu+nqQNDp5nneDoTuJHduVdudhDy3jiBoSOQzNPjxvTEI8TwDHMvC5e3785hduEybwZsA5ziZNrtl69ytnpbAPBHYQhx4uZ2ocsOGeMzXhQhmTIvzz3JzHt8+5oxC3ueNn82a0rNPm/glBu71FqIr1Hu6UfxclgFujTVGF/L8OLviuetAiKtQnz/rkJI4ECeUeZBOd6r7MIK0oTzUJCxt3gtwnmfdSU2mqRvC3xzgwqL2qle9KreaBcxFCGvbpptumk2bNi074oheEHruufz3WMAQK1O33HLLbP78+dnSpUuLODsFbg/ibTSq5sMZdFhJPHckRBCzuZgjKe/hxgUWHjkR5hi/V/R4zoMrMBtiT1wmpC3/yOElcfKtAY6Nd9U2DS2x4zFseIROEUQ874udlDtwxm8ocmfLexhSaJHxPeo6aVo8DEnOP8HPsEMoctrY8RsguTCAm+GGmG5DsSGV59pawo7Y4MXydrrZYXvxgxc1sCz8/PkMfY+6eZVMt61aPM/Pqe69MfhWQbAHEE53Fbx3Ang+J76nIQ4YDHBsXwxpHDy5LeJg1u1LiGXOOuz3n+muy7+3CSHAzRh9UJvqAI5bh9RZ4AhpXOwQYnwzew4uyZsaE9hCKz53bCG3sdyqif2CrXgcsNvDw/7N/VaoSViaud74tv6ok5pMUzeEvwnANRUIbPwuaYjuVLohvUiBlcSAFiIUebNcVkRPTiWYea8nNgocvRjgfD9bsiiDJ12oblw42dZWRTbe7CBsRQzRGmerB/PozqYK2EJVo/oQQcvHDHS0APkYO3B2vIY2gwBlKHKnVbdik+k2QDGPtmQxD3bvESYMKQZRpsVwZasbRZjzMUKJLVAuG6alzpJpuGYd8rtI0HV+Gb/fN9+D74LP5fM2XNuSRtXBtAGWx3x/gqjrFC1w9jJQBjgOYA0IIZZxlcs0xPJ23eRAg4sWQvwuquEuxO+i2jpXtVChZ71tSuJqVX/MnpY6w2MbwGHj3tCKy44rtPyiI0viojHCnNtb9jV2R9b1IaEmYSkAzovqOqnJNHVDSACXAC4BnI4lgEsA15LvkQAuAVwCuPYQAEdPVpWaTFM3hEENcNwnxy5MQhsXIhjgeMzm4BDnhLmC8X42f3Mysht0NnyELrtBvTDB7g1WZu/fxLSwAQlx6brTzcaewGKXieVOmg2fOxF2SnYT1UEhO4m+3ITsFF3+hAsDFOMwJHA+jO/vDr1uLhkByvEQJuymY6do8CSkGDYNNLy/XYh8hv5c2e4jTyrEeU0hwp3h0gDLsnHa+NxcNsyT5ycx3X4WlIHJouvX5c/3xpDMPBlgDTSU31uK7ssQ2xS7SSnDXdW0iJAB2mIZs91ynWIZ+53iO7T3qMUlEdC4YKGlMcO3L8Rvn4boQqUr1IsRCHB0p4YIcOusPbEkl2sbwP3HySv1lUUlLfvg/EJsez3Q5wDebTj7KS9aCTUJS5ut98o2g0InNZmmbgiDGuA4kvHkUM7r4ueobKkirHGxQ0sEES8qIPj4s1dcLWpIYQPJfZYMj64cdXsvMZ4Q4dYrpGg5dJ4YJzsMQ0GoCnxCXPnmlb2EMgMUAc6QyDJ0x2/YY+fqeUfsXN3Bs1NyZ8bG3GXhFZOM07DFDtwWIIKIr2O6Pa+OnautLH7/6qxcfBYutzf3nFrIUErroK16nhNH2DEI8Jl67iTfTR+rexf5Tvl9M2zwvbGViTDj94/l63exbjW33yOm1YsYmF/DXRWwhbyylGJ74gFiqCrPfm8IwbYcE/xnj1pQEmFtUs9ebaIlzd845SpUApwXIxDgDGmMz+DnAdwLn1pY0opr/n6lvnNaSSVrHFb90zNieT4y20zX6VCTsBQA589VdlKTaeqGkAAuAVwCuARwCeASwHVUArgEcP0JM3oBji7dKjWZpm4IgxrgCDveQ4euTlYEgw5N2J6QGWIDZ/izS5XiPJK6xpb38vw7Vw7OcwnRvWpXKOHWW5zQ9etyY+NNYDFMhdhJutNiOXmUxk7RHWodwLGTsAvLbjqDGUUQcgfODtMNOIHWx+yKI8y5bKqAxR0jQSvEdPoY0+I96pw27nXm/PNZ+B4sQwMkXajcUiRkVyTTQkAI1YFY3bxKulr5DoVYNn4WhiQCs98p5tdpI+gbbvgOe16VnxWvc1rp+nQ8Va7WEGHOxwiFTkuIaXedo+oAnvu+bT/q6JIIc3SntkSA8/Yg3N+NAGfQ45w3XmMR9EKG2RWfOaasK09fqW+dWta/vb8QP4/15OHzSuJ0Fu+kQEMCB8QtNQlLM4a9sq3/66Qm09QNYVADHF8cW8C4nw7P8zwDysAU4ojHFjFa/LyRMKHR8+44AmYlNei4ctgCx2O2pLFh4HyMEPeEM/ixsWenYItHiB2vrVXMh8uNFggDHDtFW2fYuRp8PLeI1iGDCAHCnS1BwJYrymlzeghFBhimxXBP8KClKlQHF0ybwdf597UUO2WDL/NkqxonqnvunC15TIvLlc/G70bd+1gFTCG+bwYvAxyv8xw8gr+tcxzs+B51cO05aQZaisDq+VlMiyGNddrlxnfYebLVke+f6w3fDQ4QQnXfO+WnsrhlSEuc8zZs6KYl0VrG87yIgXPeOKfO8+qGDBlWkstx+T8cURIhjQsa8kUNOI8LGp47uSx6Rgx33IrKC9xCTcLS9F6As3eqk5pMUzeEVQK4a6+9Nt9Qd6AEAputV4QSwpyhjVY8Q1CIiwr81YLSSiNVPqbFAMcJ/by/4/fGjnaN0E1r9ystbp58y33g2EiEOKqna8cNe6gOdghsThvjNVzUdbaEMh+ztYIwZ/cm5U6aaXNnx87dVh7nnyBiuGU6PTGZHaYBinkyeNSVm8uGwOYFB7yHnw07aUMaLS626tkCSNC1S5HHCEwhn1t1nQGOMjDbhclzXY51qns3+EydHufDll2KwOaFQWwX6GoO0RtgNxzfPb/vIcImYc8WWD4nD1jeNub0Ql7EsG/PaYX2G90uWus20DdOCWJ0p/o8wpy/hUpXq7+FaoD2hujcB67NAgeYq9vw19+ppmi5s4Eg1CQsTR+2ftuiuk5alTTddNNNvVC9Rr4vbCvE/rChz3/+8zizPXCv2fgq0zbbbJN/Yz0+5fn000/r7IEbVgnghg4dmu26667ZQw895EMvy5AALgFcS4aUBHDVZZMALgFcArgEcKsSAuCu2ukDfaq/aQpD0ete97ps7733LgDu0UcfzfXYY49lG2+8cf5vVSDALVy4sPg9vrP+2c9+tvj/QA+rBHDxbdL4nulmm22WXX/99T78sguEBM/lomjitRuSL59dliEetwmby8G9wzYh0I0i57ERNL2XnQHO8/eYFn+GiwDHfd9C/ByM5+4R4Jhmd3whdi52DdENbdcwQccdAaHEHaE7TcqQQHePXXE85njoMvE8K6bbHa/vQYCxu4nptJuGZW6Aq4KgEAHNkOBzGacBjsBGmAsxf46T7lS70OwKZnm7k2S6fazKtefr/EwJHn6nHI+BnuL7bihnnAYvvtNOm58/B3oesBHEPB+Kc7W8UIHTOdz+sS3y9JFQVVtYt1+c6wLd8n43OHfO70mIAwPv0zZt9IGFtsT3U+mWDfErDZ4fx2+repsS13EvOnjh4qMKrfjG4rL+/cRCBDhek19HNyyBsFd0tbpvCPUXll6MMK0X4LwYrZP6m6YLL7ww/1RmfHGpBXBf+tKXiuNHHXVU6f8Rvve972UzZszIZs2alR177LFtABffUN93332zr3/967xsQIdVArgomAi/+c1v8r8/8YlP6IyXV+AcNG+QyH3g2NDYGkYrlhu3EM+1dY7zzGyB4/09X4VxEuA8wvKqJH93josR2r7ThzlvpUaiV1wh5TlwVaNzw5vlBRa0XBrg2GHZAlIHIjxm65A7DcqdAjtQd8S8zp0tO2Jb3Aw7BDgfIxT43WBH6OuYFgMrOxrPq3I+2KHaWkbZWknw8ypUWk38mS+vSqQF0JDEMnW6Wf6+jhYggy/jILyHPBmf5WjrKOHacG+LGMUOzhYLzyHioiYPJgls9iRwYOc2jOk0+NVtVB7iALJqYViIoGmAJejbcst3yBbXEAFuq57DStqk562FZvUcWcgAx7lytNSFvOqVMsDx84Sh0orUr32gpBc++XeF2N6+8E/vLak0d06LJKr2kmupv7D0YoQAOL87ndSfNN1///25py++h06Au+CCC4pzzj333NL/n3322WzixIk5m6xYsSI78MAD21yo48ePz3bZZZcBNQ2sr7BKADfQAieA2vxMVyRHlG4w6b+3qy9E8PBWJcs/fFih58+ZXxKtY4ZGAiUbbEMov7UacuPK0Zgrd+mbfRgNhpZ/7D2FXG50S7Phd2cWYuNmEKvrpOjeMQgS0gwphDBb7gx0dZa8unQTmAwCTBvjDzmtlIGS1jjfn2kzpBBEbAGjFclQaEhlHu3uIsw4HzzmlYbc1NfPpg4EXY4sC9+/yuJl66zLjTIUG+4JHraOVVkDQ7zO5c+BjS1XHviw3njgw3bJbYqBrgruDIWMw5Y7L7Jiuu2KZZ32O01g9iCBZe9nFaKFzl9x2HHUMYUIdvy+aojA5m+h0oXqxQ9+/7xZfNVXGUIlULtkQSFb2VZ84fhC/mIOLXDeSSDUH1h6scKm667f9s51UlWawtoWkBWaMmVKttFGG+UaNmxYNm7cuNxqVmeBu+WWW7I5c+YU///mN7/ZZoGLcOWVV+Zu2cES+g1wYZLspJdzSACXAC4BXAK4BHAJ4BLAvbQhAM7vRietappogWvNfwsF5MX/WyEscJMmTcruvPPO/P8HHXRQR4A79dRTs2OOOab4/0AP/Qa4WPURCipu/d3XSpC/deBkfIMI3YKeO0YRoLwPT4guTJvQWYF9f7oe/JLTvUFXq92ZPBZy2jnnzY0LJ9vSnJ+b9CsaiRBdtGyg7ZYLsdOyu5OuGX8vjxDojpidoiGFHb9deAYRdgKGBMbp+3MeH/MXYmPutHmeG4HCW44Q5jwHi+n0dYzfx5gWQmDI57Ic68DXbmLe33DLfd/spnRHSBeZnw0h2ffn++VjVWUfYnkb2OxC5f0NaUyny5hwY7jiNA0DnAc3BC/PR6ML0/Nx2U54KgblNoYDRm7+3RKPc7GTF42xvjv/hDkPZtieeN+1EN9rb10z75Ur9x7k1iSTe/YuifPj7Cblpr7+jJfr9J8WzC2J7b+3GHn+jEMK8RrCXK5/OboQrwktPW1eIbfvoVWFpb8mBMDZNd9Jq5omAlyEqVOn5uq0EIFz4I477rg2F+pWW22VW98GyiLM/oR+A1wrxEKGgRKqgCVEaxQbRY9ACRaEuU5Q5wrGiuhjbATZgIdo2aKl0N/JY6MYMlCwcXfDzAUVnh/HBsVz95h3zuPxnJ9Q3SIHlrEtAuwIbRFxh06xMTVAeeRO+VzCjDtpNka2jrDsDUWGBoKA719nyeN5Bp+6+Wm0VNjKYaAiQLn8WW6GuyorYogWN+fXnTaP2TrIdPv+dZYzXme4ZDp9zM+RMG1I43PzwiQO0DzQopXfdcGiBdwDOM6/9UItwpXbkbq5whwEehW8RW+AB7qESw/YOEfK9Y2WSsNtiJDu+XPcIHivUYsLzew5uKT48H1LdfvM+ZjbkTqAW7p4Xkm0lLF99YIyQhrjy6EQnhLv5RlaVVj6a8LUXoDzs+mkJtPUDWGVAa61kGEghARwCeBacmObAC4BXAK4BHAJ4F6cMHXdDdqso53UZJq6IQxqgKN70/PT2KBxHkld49pJdFNwX54QXY8+RheqQYDuBQKTG2W7Sbzihw2dr2Xa2uZnADy5kjZEFypdO66oIXZgni/ETslzedgpupFkJ2kZBCh3xIQCwwahyK445snAzPx5npMBlnH6aweEEsMOoczprgMPnmco8z14neer0UVFKAwRAn0PQqHB07DFsjD4Vp0Xoqvb5c046uC2r/eN8TgffN8McHwXvEKTdcFwYzcpAc57NLqOU1WrRUMcTBruCHPeCinENo2/Gy7ZTnn1PNPmNox1ynNsQ3zH/D7uPPKEQlyROnHUniVtgD3hfIziliIh1w1v48EpPBbLjVNrPNDnnnA2QjC+tuvOaNaFukkvwHl1dSc1maZuCP0GuOHDh+eKnZFbf6+33no+7WUVCBhuGDnhl1YsW5G475n9+SGOMl1JV/zr+1YKk1FDrMBupAmItJp5/onnmXhuCRtCz6VhPJ4cy1GcJ8ay4SfoetJyiJYjAxUtcLYk0srh6wgCdRYYzn8J2crkuW0UYcadNI95Xh/j8ERt34MgYBAjpPgeLFPDBsvJZUMos5XDAMf7ew4Y4zFAESANSYzDUGxLltND1ZUb0+byZtl4PiTfGwOj00qA9TtVZ4Gjhd2DQLZLrgv2CHCRkgc+hEK3DXXz0wh6bmMo7yUZIrDQAuctlZhOb3fE/Btu697TEOe5cqFMiJ/o4jw3L2LgMc+PI8D5U11um1xe/Ei9F5HRGleCMiy8C3HhGxfFhQh+jj/UJCwFwHlfwk5qMk3dEPoNcAMxEDAMMFUNiBcUMA6b70O81hWstHGjAI6V1BOJCV60wLlRtHvFcMkVa16hylGvR460VDptBE1OMLbFI8QO1BYhptudFhttA0xdnOxM3bm7seUo3pY0HrMLk/evs7IZIJwefvvT+aiC0hDzaEglQLmjI+gZLp3HunLkszAk0hphgGPafB2hPETYM1ARpu0K5j18HfNkKKM11tZAxmkwdT6Ybj9/vieeMsH2xoMwDzxtPaPYphnSWKdtZaMb1BBCC5w3qg0xHg42DZ7Mo/NPmHX7yufkAUuIi2PoMg3RAscvNhDYDHTcEy7ERQzD151ZkuuG4ZZgRpgLcXpPyYUqVysH1l7gwPPs4Qk1CUsbD92gbQDfSU2mqRtCArgEcAngEsAlgEsAlwAuAdxfHALg7L3qpCbT1A2hcYC77777spkzZ+Yflr3ooovy32I/lz333DP/SK2/b9b6oG0rnHTSSfm18Tmv2Icudl2uCmwYCGIhNi4EJsMEgcnm/RChyCZszkfwBFRuN2Iwo7uhbg6KwYvzY0KcV2fYYzycKBtiw2OAozmcbi+7jEIEMXeohEs39nShGmDo+jKU0YXFDjvkeOo6YkKC4YqgY4Aj+LkDtyuW97crkjBjSKE8B4cAYShiuu2ydKdIgHEnxXgMN/y6AjvWEOcmOW0uG5a3AZ7P2/dnGTpOvgt+byiWYchwy3Iz+HP+pwdTVW1GiNd5PqwXA7g+UpxX5vlxlNsbDsq8tyTbqbYJ9ppkz4VQBkGCjfNf5zJmW+D5iCG+Y9wqJEQw26bniEJejEDx+6khAps/peWtitx3cO6wt5jitBSWp7cbKW3xJIDjggnDW9MAN6UX4NwedlKTaeqG0DjAPfjgg/m/Tz75ZDZt2rTstttuy6FsyZIl+e8nn3xycS4/aBshvr/6mte8Jv89tOOOO2ZXX311cb4DG0aDF+GOm0zWWeo8OgyxsTHAcY6CVygRvDwHjg0/gcwrQn0/rwqrGuWG2KB63gUbYjf+BDRacWx9CxFoDA2ESeef8dJSFSKw2JLCTtp7Qhng2LkbYJgHjyB5P0Ma8+uycMdjUKDqLGA8Zkgh+NQdM7RYTIvvz3IyJFOej0S487MxiBL0PV+P6bSVr27fv6qyCBEC/b4Z7gmThIsQJ9zbksbBoy1QnOTtgRbbnxDnq3kxAOXVpKzDBj9azrzYi1YjW4dCbOMIbG6rCCxeEc8Bq8uNbYbBP0SA223k+0vafeRJhQhwXHUa4t5u3qx3wqjdC/kzW35vDcYsY7fVBC22t56PzA1/vScnwY8bs7fUJCwFwHkf0E5qMk3dEBoHOIb4sOwPfvCDbPr06QXYxd+twA/aRrjhhhuy7bbbLnvmmWeyp59+On8Zbr/99uJ8hwRwCeASwLUfM7BZCeASwCWASwC3KmGjXoDzTgOd1GSauiH8zQDunnvuyT998cQTT2QjR44sfm/97Q/atsKJJ56YnzNixIj8sxh1gQ2fGwZCGOdneBk7Tf2GtxChkI1ZiC5TL/EmaBkuOT+tCghD3uLDe9TRdG0Q4bwaN+i8v106dBkRfF1RQ+zcPO+Krganm/fwnCR24IYiwoUhwZBEKPExQhm/vBCqul+Ic84MHt7PjFBgSGIHZdjgPerci3bvEHTsevT2C3TTGoQIaXaLM21+blVz1UJ2DbMs7Jbn/Zw25t8dPTtaP28+C6fb8bC8/f4x/z5G8HddYJ1xO2WXIuuNYY8DNM+dY532Fh885mkahEAPEENsNzgfj3GGuOrfoMN0ur7xfTOwh7jv2/6jTy+Jq1A5B27a6ANLogvVc+DoQuV8uJBh3+0Y5wp6kFwlu6hLUKZpONxixHvANb0PXACcn10nNZmmbgh/E4B7wxvekH30ox8t/t/JAucP2sbHbD/ykY9k5557bnHdOeeck334wx8u/u/ASby2rBHSaPHyXmY8z1aVEM9t20YE37R74VMLS6ramiPEkTQbATeuto4ZPrn6x3MA2aDWTWq25Y5z4FgOnusQokXKcFdngSMUucEmzNSBj6/zuewYbMkjQNrKRgirWyhgYDPs8P4eyRM8bR3jdYY7xm9IIczZquSy4rmHb1AWwcv3cIdGVUFgyOfyGN+hUNV8tBCfky2uVdudhPgMXaZ+N/gsfA++X343mG53aoQ5W/UMsHWWPNY9DzRZ393eGOgoz6utE0HTi8FYvw2XnA/rgSbL0DAd4iKe/UafVhItcAQ4fxKLVjVvFTJ0nSmFDHeuR7aCso132121aKzNygZrp62anKvsecyhJmFpci/Aua52UpNp6obQOMDFooPjjz++9NuiRYuKOXAxH86hZYH78pe/nO2xxx7ZsmXLsueffz7bfffds29961vlkxHYSHniLBsUjngNcGwwPToO0f1hgKP52x+zJzC5QWMDysrsOGyBc8NMC6TvUdXQhOhe9V5T7DA4t8EWhxCBwp2WgZJih+nOnp2kLTdsTN3QG1IIHraksbM1eLFDMRTWuWXt0iTQGJKYNpcpZYCogylalerSEiLc1FmkbOU8ePyZhZyn+eufVcjX1S3icJ75bAyQtMb4HgRkvxt8prZqGuBYNgbvOrhmHgyetNR6YYQHRWybCD4hDrTcjlGu01XWsBDrpQdzIVrnCZ6GS96DMBlie2rLNZ/p28ac3iZ+vJ5fWwgR2kYN26qQP1jPhQleabrmmmMLrbXm+JJc/72ojJa1ujaWfYFd1LTG2VpXt0I11CQsTX7FBm3vbic1maZuCI0D3HXXXZd/VDY+Lhv67ne/mz3yyCM5jMUq1FiR6tACuFi4cNRRR+UrUGMl6/ve977yiQoJ4BLAJYBLAJcALgFcAriXNkzqBThPDeikJtPUDaFxgGsyEGA8l4TgxcbNrgc2YDbvh9i4ugJzvprnwHESqycqc4+g0pwIVW4vG/ccDObXDS8h0aZ/xuHr6Aatg5kQO1u7num2dmPPzs6dNDtJgweBZR5cKyGnzYBFEQR9jHk2XLChsuvLIErY8Rw0nufOni48gxjTZkhh2fg6QxrL1HDFtBmKmSfDDeM0XBnEmVY/N8K080H5Or8rFCHYLnOXP6HUz4338/NmXbCblM+UzzBkVzyvc1pZv9xxst4aCln3PA2DcRquQkwP64LzyMGeN3flM/XAgwth9u6FMovbhnDft5AXK7TkxQh0mRrSeGz08FklOa02EnD6ixexcW5zlcs0VNqKakl5kcLyi44sRHdqS03CUgCc341OajJN3RAGNcBxJOmFApwPx/lYnrvBOV8eyYZoyXMl5XwEb/LLSup5J6z43AeotDFwr164+KiS6r6NasshgdHgyRVito5VdS7uMEJstG2B48jdaeM93IFS7qRpKTFc2bLCjskdITtex1OnuvlxdYsKDFCUrWy0ZBmumH/fn+Vk2LG1iGlzJ0XQMsAY6Kg68DGk8x5+xsyTQYzA6DzRcub8V1lYQ34ezJPBs+69qRoEhBiH5zxafE/dOfL9NsCz3rgu8nOB/vQR20y3fSEOUphfl3/d+8d02sLG950DhJZ2GLWwkAGuah+4TUcfUBJXmtJSF6I1jueFdhp5XEksxxDntnGlachtbkuej8wBujcDJqzZ+xNqEpYmvWJCG7R3UpNp6oaQAC4BXFsjkgCuuiOuUwK4dnBLAPdnJYCrfv8SwA0OgHM72klNpqkbwqAGOLrp7Bplw0SYMOgxDm6b0RIrrHcfJ8wRykIENq+Q5SpQLhX3HDhXfjeubKTpMg5xd3enjQBnlzE7DDbeHmmF2PF7xRZdKE4bG3t3kuxM6465A3WHwg7UblKWG11fIZ7nPLEjcidlEOAxd+i8B8EjxDLl/KAQOzuXjYGKctoImoYk3s9wR4CyC5vy/QxpvL/zzzx52wjGaYCpAzgCsq8zJBNEnTbe33MACayGed7PwGa45f18jHny3E22WYY0tmF2r3KgY0AJsR5zAOF81Lm++X4Z0Lh/4L49p7WJkObtQbhilFuF2BU6ZMjwQquvvnZJQ1YfWsjbiBgEvSqX89W8BRQhzVuzUDzPe8lxTp2n04SahKWJvQBnd38nNZmmbggJ4BLAtaUtAVwCuARwCeASwCWA62/YsBfg3FZ2Un/SdPXVV+f7vLYWOsZ2Ya0Q24xNnTq12LWiKsQ+s1tssUX+dyuuWDwZu1g89NBDOnvghkENcFxpRRALET4IcF7ZxYbPjVuIcONdzOlCdeXiJpeGRgIUK71By6vJ6M4N1a0g4x55bjS4QszlRkBk3r16LsRG26Z0NvzuFNjwu0NlB+bGnufZveQOjcBk8OR17mx8LlXnQjOksSzY8YXY4HkEyw7b+a+DK5aby8KNLKHUkOBvnFK8hyGFMGOANMBVPe8QIdGLIXg/u56rQDNEgHC5GT55rgG+rtx4nV3IzB/foZDrDd2kfm6sN36n3G5RdQDHPbxcp0JMGwceziOfr+GOz5vAFuK+bl5lGqIL1S7NrXoOK0TQmzH6oJI2GLVbobp94PyVBt/Pi8g4uHbbXfo2Kgb6dqHSIOABO/sJHwv1B5ZerLDhOhPa3rlO6k+aAuD22Wcf/5zFLhR33XVXtnTp0mzrrbfOP8NZFQhwjGvx4sXZmWeeWfx/oIcEcAngEsAlgEsAlwAuAVwCuL84BMC5zeuk/qSpCuDiU5qt8KEPfSgXw80335yDXSj2ljXAxR60CxcuzD/ROVjCoAY4NkzeEbqqYXLnxsm/nqQfYmPH7T9CXALuCagEPe+9RLjjxFdDoLcfsZuYixgMpjT1O91sNLzAgukkrLmjCbGM/SUGLlowJBJY3AAQpgxF7DDdSTgedvZ2k/H5uyP0BHCK75HdsgYKdvZ0fYYIFwYhuhDf2QtNFGHK4MH72Z3s/BNg6o4Z4JgH35+uTn+z0vlgfg1bBEFPeOf9XN4ECD8b5s9p4T5jIR4zXFIGQcKMn3cVBHcCOoKvn00dJLldowiFrsN0tfp99zvva6vaAtdFPie7/vmezOo5sk10mW7S89aSJvfsXYiQZhBbY42RhbjvW4juVZ4X8rviz4cR2AxXnMLCr+n4iw10k/rLO9zz0+10qD+w9GKFCb0A5/eqk/qTpgC40aNH5yD2xje+MfvlL3+Z/37FFVcU51x++eU5jDGEi/Saa67J/ybAtVyoEydOzGbMmJF/vnOwhEENcHUWEUIYrV/eZJIjKoNGiA0YrVohW+QoVmB+39DfBmUF9kaOtpwZ0ri6litCQ7TUuWGoaiRCtFYStFxRQ4QGWwvYMXieXZ0lgcBm6xjvbauO513RIlLXaRp2mBbnl+m2BcaWRKbFsOO0Vp1bNwfOnTvzxLyH3BHRqucOlXEarihbBzlv6U2jTinJljTK+WAZ2pJHEDD4sAz93vA6g5fLmGXh+xM8PT+PViVbp1iPbOHyIIXvn1dWc0Dl+kb5OgKZ32mmxZZyW+w42PUgmcecJz5vfw6L74n3gAvRyjaz5+CSCHec82ZIW221NSvFDX+9QtXWQreVHBSzvQ8R0nhe2+eysEecN26vgsCW+gNLL1YIgPNz7aTJkyfn6QpdeumljiYPAVhPPfVU/nds9B8b/EeoA7jHH388/7Z6K9x6661tFrgI559/frZgwYLi/wM9JIBLANdW8RPAJYBLAJcALgFcArj+hg16Ac5tZSdVpemSSy4pFi04xPfQH3744VoXan8B7vbbb8+/4jRYwqAGOM5PsuuTe71xBajdkNylnPO2WuIcud+97YiSWElduQmBbhR5T35y5YG3luUK6z3sCEVcTRaiqf33BxxeEuHOc2LYSbDjcScRYkfAc0OESTf2dL24I6bry5DGjthQ5o6JHYiBhiDmzobnGdLY2Xk+oOdI0RVoSGKH5k7CQEcxv4ZCwp3LxvEQLgxUhDJfRygy3DAOuz59D0Kan38dJDIOQxLT4veGz8Jl4/eG1zmPTJvfDT57lxufvdPt94aDUKeN9cbvH+uN28Iql2iIx9w2hrh6nHBZ50L1Pfh8XaZ0X3O+W0ucr7b2WhNK4vy1V6wzuZBXoTKOIUOGlVSOc/2SDPt3vvHokjiXza5Riq5Vt/E+l+JgnqDXUhUsvRQhAM4Do07qT5o+8YlPZJtvvnnuQn31q1+dXX/99cWxadOmZZtsskl23nnn4Yo/h9YcuIDA+Ka6XahxbM6cOdkdd9yhKwduSACXAC4BXAK4khLAVb83CeASwCWAaw/r9wKc61UnNZmmbgiDGuA4ad4NCoGJMOWvAtANafdpiDDnFUQ0jXuCK92khkICFBcUOH7vO0T3puV71Ll6mU5/G5F5ZydAF0lLBGi7sOnCMfjR5O4RXFVnFmLDb7egXXzstD2pnB2KXQDseN2BMg9uuAiFIUKKoYGdgo8RUr3AgcBg8OG9XW4uY5cVRdiwe5Nl43QbUik+ixCfoxcc1AEUXW/8hmaIeXC6eczp9rl8bgZ/nufnzXeIzzDEd89w53aL9cbHCFbeE5JTFlynOQh1O8E43TaGGA/bVMfDAZtduARWQzndpa8f9YE2cR827vUWmjhqz0L8YD3BLrTGGqMLrb7aWiVx0YLj9+DOLk7uIGDXKBe0cZqM94tj+++VrFzQ5gUMTS9iWH/tCW1tTic1maZuCAngEsAlgEsAlwDu/8np9rkJ4BLAJYBrD6/sBThbizupyTR1Q+gagLPbgI0bGzACW4jfFiVYtcQFEK58yz9yeCGbt2k2d6PI/dvue8tRhWyi9xcc6hptAx3Bz4sh6Or1/nF0p7Lz8GIDT/J3Z1Pn3qWr1QBV1ZlahoI6l5bdu8yDYYNuOsdpMKqCyxCByR2B95ejCDPu7AkFBhHez2XlRpZ5crr7W/6Ok+k0XNaBkGGHUGTwrnPLUr4f02lgs5uM17n8q+IMsWzqoNhlYxBkHbKblPXd2/ZUnReie9PTOehC9WKjTnW3JQ90GafrDZ+vAY7biLx25KI20Z3qLyNwrzfuA0eYC3GrEC9ioAiEIbd3HggvPWXeSmFP0BABjtDnQTr3enP8hDn3DaEmYSkAzm1AJzWZpm4Igxrg2KC4seNcMY4iaRkLsUJwblpLXPVpgFu25LBC3sONYOhVqIQrgp7nqnnVq+GTjTQb4hAbV4Mg8++P2TMOgoWtaCE2bnXz3AxQdZ19nXWEwOaVjl7dxo7fAMV02lpAEDJcME+e5+POnpYzH+M9bIFix2e4ZBwumyqYChkoCDt157ojrgOfqhWZIVvLmFZ3kkyLLZAETc8lYzm5U6nKg9+pEFfT2srL8wwi3OvNK1td/pTTynfKgyK+JwYtDhANaXzf6+qwIS3EAR03R/dgkvers/h63z2WoZ9piIBnwJrSs0+hST17FfInsQhp6w2dXhLnx3FFashtwy/2OK4kwpb7Bh7jvGnPaybMeQ4c+xB7Y0JNwlIAnNuDTmoyTd0QBjXAsdF2R0Ar2k27vr+Qt+JghbSlLERgoik8xN22vcCBkGTrGK16dMMaAm0yN4jRsmhLFrdKoZUvxGNOGzsMlqcBOcTGzUDD82wdpcXBDQA7dzfm7Oj8vJ1/Aps7LcKkO8k6aOV5difbCkQZRAgCtqQRGL1QgXG442eHaaua00OYcvnz2TgeptPbaBCmvYjBYjx2U9cBHKHcVjbGaWDnM/SAwfnn+2bwZHtjEOT9bVWjW9jP2/lnHTLc8/32gKnKnRliO3HtzieVxMGtj1m8hy2AhD7fn8/C7zTLyXU6xIEAtxQJzR61oFDVlxdCXKgwYdTu/Zat47ae8QsLdIWGuDiN/QKvCdFS5wUOLHsP3kNNwtL4XoDzYK+TmkxTN4RBDXAc2bkDpwWOgGIXKS1ctkaFGI/3+mElNSQREt3YEcLYIHiOBc3rIVfgOvcHGxOPDqtWpIaq3LIecYcIDXYp0gLo1bNsoN1JEYocJztCd9J18Vh8T2wtYINtKGW6PTq3ZYVwYVcgO35DUh3A0Mrj6wgFnp9naGDabOVjh+oyJVzaylRlKQwZtqquCxFKnce6dDN/hjLKcToegq4tcEy3nw3fKQMcn7ffN1un+Y75GC1gtpSx7vO8EMHLg0BCgtu+EKdXsE7bU8E4Xd+ZB5c32zCDX4hA7Y/Z0zrHT14R7ELcO84QSBftNj1HlOTBHb+aE1r+4cMKldypvapahWojANtpT3XhV3hsVQ01CUsBcB60dFKTaeqGkAAuAVwCuARwCeASwCWASwD3F4dxa01oe3ad1GSauiEMaoBzB0sRoNhIeT4a5xm48QrRxeBJplx15AmmdJO6UeLeSqykhkB/NcKry+jq9WIExuMVUgQ4719HQCTAOQ8hNm6GVHYadOGECF6eZ8aO35DGjtguRM9lIsC4QyWkscMMERjtQmWnaPeKO3SCgAGG5xnumCeXDef4eQ4W8+s8GeDYKdq9ybQYxAgidssyT86v3WY8VgeJfqZVMBViug1tfIf8Lrhs6hY8MG3OI92gdm/yHfJ742dF2HF94/tnuCBcse0JEfQMcGwL3b6EGC/jIXiF2Kax7ofYLrvDZ56c3xDnWXr+HBc77DzyhEJ131P1h+75PdWxI3YoyX0Kp7uEXrj4qJW6ZEFJhDS6UOv6EIvX2XgQahKWAuD8zndSk2nqhtA4wB122GHFDskRHn300WzPPffMv3cW/0b44he/mH+Ydsstt8x22mmn7Oc//3lx/vLly7Ntt9229HmMquAKlgAuAVwCuARwCeASwCWAe3FDAJy9DJ3UZJq6ITQOcNdcc00J4OKTF0uWLMn/bv0bn8547LHH8r+vvPLKbIcddijO/+hHP5q9613v6hfA0Z1nSCC0EWxu3PXEkghdhL6W6CbwBFQuYrC7k25Ju9u4wKHKnB6ye9NuC+7h5HTTNUxIDTHPXOARYqPMhQiGmRA7Lbt0/DwodtiGNHaubuzppmJHG7K7i52ty7/OTUtg8YR3d76Uz62DTcKWIYllYxca4/R1LDfnyWXM6zxRn1BUBzduuAk6dhM6/3yOBhGWDUEzREjz/ZluAxzLwnnyc2P5My2hOvBkvTCUsZ78/+2dC6xeVbXv+wLEStsN5WFpeZRnQWjgmMshWisPRUOvISEqRBARFLEI6oHeBi/txVseaY9KjngUxBcEj4roEfGQo9HGgCRePBICoigUUUGxIA9poLTd63Ys2Ku/9dt7rW/vKt/h298YyT/7sV5zzrXWnL85x5hz+Zzel8+UXf9t7xeByaEOdK96khYBzZONvP4j6wYvVcK6yGnjOVxulN/TEO+53Z+ENC4j4i8xvBoTGgxpnIXqSQyu0547/5SaNl7xvkoGOC4pRehjmxHa+MkztwjnCxHmPEM11E1YmrnNq4fNPB9J3UxTP1jXAS6MADd9+vTq98HBwer3IVu1alVxxhlnlL+feOKJ5ffOVq9ePSqA+9nCj1QywBB0WEl5P46AuffpUS6v9bbpc2dXGvbynXlKJQMUAZKzTg2IXlaE+Q2x0nR8HGPr3HNkTIaXVWHFy4rc8BZiQ+yKlw0Iyz/EpQk8WsHGzvFKbEA94uWKhI22YYuVsiGJjbnBg6MFHoFwb51lYYBqA1E27k5bG8CxIeT5QyzTEK/n0THm1yBGKPa94b0wJBnECHtuxHk9gxiv4fwzLR5l4zNrYLN437ytaUZqiNczlDF/focc18SRLIMQIc0jVdxmuOI5OKoealomZEis/3hOz0hnzBvzEOK752eacOn8hvjMeZFfjqztPO0fKxnEuHbcTju8tiaOxh09/YKafG+ev+jdNbH+t7gmHNcLrY3abRaXotrwf0+r6dmPnlLJ68yFuglLAXB+j0dSN9PUD/ayAjjbj370o+LAAw8sHnvsseK73/1ucfbZZ5f/bwO4q666qthnn32KmTNnDmv8KUIYgc3f/mTF46F/iy9UaPBLH6q06fOLa+KL6OVBOFLHyQXunbnHZRAjFBo8ORnC1+cQvuGSI5cEOI+UhAgFbuyaJkOEeJ8MQqNtbA0lhhaCkEGE1zB4srExXBBuDBAGyKaRqxDT4m0EPYMA82/3Iic4uFI1QLJsDHDMg0e5nEeKeTD42k3MfX3fDG0U8+trME++p3Tte3TSrmBCmd3UlF3PLCenjffNgOTQA0KZ32l22PxOsR4z3LG+c2eK1/a2ED0AdMs63QQ2j1y1jSqyo+0wkBBhz0vXcALC3IETKv3jjHNqeu2Msytx4kOoaSmckEHYAEUw80Qxfse0DdLWLz21kjvwz198WiUfF+omLO005dXD3pWR1M009YP9twPc/vvvXzzyyCPl70M/w+66665i7ty5xX333Vf+vXTp0mL33Xcv9txzz2LXXXcttt9+++Jd73pXtf9I1jaSw56ToY1ipehKKcSKyHFubZDEUS6PnNFlyZlLGy55T02elWoXKz+JZbcJKwb3+p5f/u5KPidhl5WXZ7mGCHNumAxmlBtYiqNsBggCm0cyDCnsuRvECBAerSG0erSAMkB6RJAuPeejLY+EKY9kEQQMN6xECXOhNtg07PGcLMMQ4cbnbDp/yO5tgpivwfM4zqwNkng9H8d77zJ1WbWN6rKMHR/XlJYQ75tHruyyZN3jDiTrKrtCCT3shIX4zhqueH6PflltAMn9DJBt7z7T5josxLJbMP0jNXHGKAHOIMbPdR0ncVSVQBhy/rlmW6jWab/6gzVxpI4AZy8O3aQ+P48jzA2pm7AUAOeO2EjqZpr6wf7bAe78888fFgP30EMPlaNoEQs3krWNwNES4BLgEuAS4AxNPi4BLgEuAe5vsx03A5xH60dSN9PUD9Z1gDvppJOKKVOmlKNp11xzTekePfroo8tZqMccc0y5T8S8zZgxo5g/f34p3/TRAhyH912hsCLkS+iJAYQpx244DsUzWAlQnDEU4idPDD6cWcpYOQ/De10gf8qFlbTTRjB0fB7dwHbLMm10mbgyCxGYDXCU48MIPnYTNsW8hQheBhjLYEA1xXWF2BA73Wz4DH52JVBOG+XzMI+OM6PLjo1SiMDQCah4TqeV+XdauZ9BiOd3fJjzQYBzWgmTdluyoXC6OQpguGL5GrR9Hubf+WBj7+O4nzsMdCEablw30L3oTin3I0yF+K56HTYe53eT8iSpEOtK1i+eDMZtdsMS4NwRYtm4cx3iu2lYYLwaY+P4ObQQJzh4jTgCoQHOnXl30jf+8xlbpDqW29h5tpuU4Sv+dCLbBnbIh+R286W0ADjP/B5J3UxTP1jXAa6blgCXANckg1kCXAJcAlwCXALc1lkAnN/HkdTNNPWDJcAlwA2rXBLgEuAS4BLgLMNbAlwC3JAFwDncYCSNNk2rV68uvW8HHXRQ8YY3vKH6f8TMR3jVULhVkz344INVqNa0adPKc8XasuHle/TRR7V379q4BjjHllFcUoNxXZ7lRIDztPEQKz+/YHz5CHMhLpbpSprLdnipEMrXc8VMuHDcC9crGvzCOTXVYA6zpULME8vQC4CGGKvixqBptmqIMTCeIcqG0PFhbHi9zbDHRtuQyOsZILxOF9V0Dqc7ZMBpgh2njQ24r9EEQSGe3/GABjGex+VIgCTMhJhuV9z86Ljza6DiOQ07jHnyPWXanH/eQz9vlMvC2/nc2D3EcvO94Tkc50YIc/3iWDbu6w4EIc0dNr77nr1KIHP9x3rJ5wxx4VjWb15Uds1bt8hLEzEtBlh2ll2/hfgc+5lbNHBhJS5y7Ti3vQaOr7T3wNtq4jIiXC8u5DrNMWqDXzl3i77+TzXxM1s8hlAWYhn+anMdTzE22fAYGi0s/T1sYPKrax2YJo0mTZ/5zGeKj33sY/53cfvtt1e/X3rppaVoscTYoYceWipi64cAbijcKpYpW7x4cfGpT32Kh/W0jWuA41pnBiiOVBHSHCTLys0jTCFWrpyYYBluWAm5t8y0EZ68UKQnGDAfzosrbVaoXmSSwbYGOJYhRxFdsYfYELHhDbFR9kgC5aBmNopu+AkahgSP8vA8hiQ2th6BYwPuJS4IEAY2Ny6EHY/WEAoMAgRfgxhHpzySZNikDGIsU9835t/lzzy05ddlY0hmPryv7yPF+81zhFhOvt88zstY+HnkiJDhrmk0NsTrucNGCHBd4PqIz5tHqwg7ft/pffDXZHicr8/OLd/3IXFEnlDG40KsR50nTobyqBZH23xciOXvEVmOur1m4LRGtY2ycSKER+ecVn9FoTZxQctIcbkRLg3liWkEOH5bO8T2xfDWbYCbsRngvHTOSBpNms4777zigx/8YLFw4cLi8MMPL77yla+U/7/hhhuqfa699toSxmgxwhYfCggjwA2NwM2ePbs44IADiqeeeoqH9bQlwCXAJcAlwCXAJcAlwCXAbbUFwHkdvpG0xx57lOkKxZqtI1mA2RFHHFE888wzxdq1a8sJjrGcWBvAPfHEE8WcOXOqv2MZMo/AhV1++eXFWWedVf3d6zauAY5wwy8qhFgJsHJzxUO3hN0bIVZ2dnHyZX74hDNrIgj5Kwncjy+3F2r0wsF2EzPOhPkIMVZi8N8+WhNXDPewPc/PitzlFmLD5KVC2iCNIEZgCfE4AwwhwO4lN7Z0k/k8bBQNMDyHlyohlBqSDA08zpDIfDj/LEOfkyBCl2WIaXG6Dbu8vhtFup68xhNBy3DHe2o3pQGOZWx3I7cRmEPMg6/fdA9DfE78LBro+Jz4HjutTW5Sx4ARtAwodqESdvyMExj9vrGecjgFtxn8/C3kNjGcg8AWIiQ6jo3pdKeInWWnLcT8+54T7ulO9zIijIHzVxroMjXAGXYdo8w4Y3e+uY2fS/T3TglsrosJcOsWnzJM3QS46ZN3q7mpm9SUpiuvvLJadSLi25YtW1Zte+9731t84xvfaHWhjhbg7r333mLevHnV371uCXAJcAlwCXAJcAlwCXAJcFttAXCeHDKSRpOmgKxYWmzDhg3FunXrShC7++67y7/XrFlTrF+/voxzu+eee2rHhQv11ltvLX9fsmTJiAB39dVXF4sWLar+7nUb1wDHoWgvsktXH90Ahim6Ouk+GRIhxUPofEkNW3z57JYgaHIG6LBFHhXwajctKzoDHGc+Dd78sbrwCTBfk+lmhe2GJsTKzcHHLDcDBV1xdNmFCFd2L7KRtnvJkEagcMA7QcSB8mxc3NjTZWm3pNPDzzUZEpknP288ziDC69m9SEB0eRugOJPPi+y2zeakDKV0ZzptdK+GCHfOI8vG23gvDAIELR/HhXINzH7++CwYfHkPDVcEEQfq0w1n8DMk8P1yZ5Ln8bvIesGhFqxvDGUEBoNfiBMeOCPVblq6jA2XTLffhTbXb4jvlJ9B3iu68/3R+9kzjq202/QFNfE7qZzsEHJaWG+W+sHFW6Q6lp1kTmKwC5XtlOGVbYYnjYRGA0t/L5u2GeAMxiNptGlauXJlOVIWEMZJB/vtt1/5haYVK1Zg7xdsaBJDjOJdcMEFw2LgYtuCBQuqrzuNBxvXAMeejUfA+PAT2AhzIVZ0HuEKEYq8jAe/U+reGbc5Po/X59Ijfrm9NIkrV1b8hjvGvNUqmtA3l1RyDByvx3JjRTskjjo4Jogw51EHgpYhiaNcBpEmsA55RXtCmuGOx/n6bDDc2DK/BjZfgyNnzFOIAONvc3LEySNZhAnHjhFmOqWNIOggZI7qOc6NAGvw5She2zlDBEhDetO9CPFZMEATGF2mfG4Mfi5j5tcjgG0jsEy3r8/n0sDu0TqOcBsgOOLlbXz3PdOU9ZnrCZ7T20Ks/3g9d9g44uaRekKJ3ymWDd+vIbGTYHcdnynGuRkq+F1UfrEhRGCbM3BcTe7ss94Mbfr1NVv026/UNHjThZU4I9UjdezAG665IoCXlAqNFpb+HhYA56kSLlsAACSCSURBVNm9I6mbaeoHS4BLgEuAS4BLgEuAS4BLgNtq22EzwHHSSJO6maZ+sHENcJyR4wVpOQuT0PXbRWfVxBfC20J0G/gFYgweY9lCjHPwOTkM/rv/+f5KdgN70WHHndC94kqb7l3HwHH9In4XNcTrExbtsgnRNWKXEittNzZs7OyKo+vT7ha7vyg3zHTZOW0EOEMit7mx4TncEBsECFuGHbob7RbiDFUf1+SGtOz6swg7hjRe3+BFSPPsM7rF7bL19QlsBnF2AgxClMuNMGco5zkNhU5bE7CFCMF2E1KOq2P+7Bb1O820ulNC0LOblNDlddjopmtbgNfwZsBjXeS6gOn2TH6ez8Da5OoeEu+VOy3sUDAOy6BHed0ydjQcD+r617P5B1evqDQM4P7fJyrVZqdqMV4u6uv2hZ15h7qEuglLO0zetTh2+pKO6maa+sES4BLgEuAS4GpKgEuAS4BLgBuLBcDxyxdN6maa+sHGNcARPDy7hwDHQF3DFPfzNsOW3Y1ts4v4Yno9N+r5i09rlCdN2P3L4X27frlG3sZPnlnTpn/9wBZhskOIs5wY/Oxg65DBiGIF7llpBCa7oghhbkApg59hj42tG3/u5/PQ9WmAI7A5+N1AwUbCa5axEbILkWmhqzFESDLc8fxs2EJ2obKMPYmBDaEbTIppCREg7d50GbPR9kxbnsf3lKDlPBIYfW8I+l6jzfe47dng9d2BaILQEPfjLNOQwwt43FcPu6gmh1BQdmlSTe7UEOtGT7YK0Y3HutKQyA6b88i0eBsBzZ2pEMu8bXIMn02DGDslft65nzszLmO6QkOD139kiwBzpW5ZVokrC/hTWpyk5raHdb9dr6FuwtKrNgPcwukf7ahupqkfLAEuAS4BLgEuAS4BLgEuAW6r7VWTd6nFGTapm2nqB0uAS4BLgEuAS4BLgEuAS4Dbapu6GeBeN/3DHdXNNPWDjWuAe/K0d1dy/BjhhhUSwSbEF8ZxJSHCVg18NotQ5BeTcEcIDPH6z1/07kq1jyNvlmMuDH9NM5ZCXHvIFU/tsy8COFYaLDfHxoQ4W8yQxErYjR3V1ti7MifAuTI3YPAajqvhGl2Ol6IMnsyvIcEg2ibmqa2xd/4JCY6zIgT6nM4H75NBiMBImAoxvy5/Xt9xZi4r7mswZ4Pt/DfFRoUIpT6O99vxWX42mDZ3Svhs+Bptn7niO2MoMKQRbhwfR/ByfBbfVUMaZ8AT2EJc69F1Y4j1ARcxd33DusjxuARUx8MyHs4dxBDL2O84OxDcz+8Gn9O2TpHhzvnw57I2/f76ShvX/6CmTWu+XIlrx7lOr8Gd4qhrC76rfQl1E5amTt65Npu3Sd1MUz/YuAY4LnnB0aIQIYz/92QHyhAY4sK2g1//p7r+fekWaZFHfgvPy4FsuOQ9lQa/cf4W3awFd7lts9wDYwXqZVS4X62nGEI6N17xvpqaoNgVa4gjGe5ZG9QoVq4cjfGIjEdAOOLkxXkNIgSGNjBzZd+2WGobQBmaeB5fn8DgZRN4TpcbgcVw0TZy6FEnXp+TRkJs3LyMBvPgkUPK6fZIGkcynX+OFBq22sCLDbihkJMGXBYuK5apR8cIWry/IQKbJwo01UshgxjVBlsWR8ccDM96wp1JfgnAHoYQO4KsK7lMUogAx4kRnhzh0UHCnI8L8d541JnPLTslrlPYKfBoOIHNI3CGzdq3T0Nrv1lp46bVNW26/4uVBr/1vyqx7g9xUoIXg+fonLeFuglLr9wMcP6O7EjqZpr6wRLgEuAS4BLgEuAS4BLgEuC22l45eeawT42NqC6mqR9sXAMc4coA4yH+IbHCCtHV6YV0Q4SYwf9cXtOmP359i36raeRfOKeSQXHDZadXqoEVXvRScql6Cjrzy5c9VPsW6nXn1UQ3wMaV762J5+DyK4SXIbEBM8ARNtxIEnQMIgQBu1ebXK0hu+kIAt7mxp+iu82N/WiXiggRUgw0LBvHpxF0DH4sJ7tleZyByiBGuKHrMcTjnDbK+ec99bIaLmPK5UYQdbkR9Hwc75uXqmCslgHK97ipTEOEBB9HV5tBjItf271pEGOMqxcO5/vOjlaIoRXuhPI41388zlAWYh1Lsd4MERidf8Kdy595d9pCXBDYbnuCGWVXK+PcvIxIm/wcuR7d+Jd/r0SYC9XqbXTmvRTIxn8+o1F0rzoMJtRNWNp+M8AdNvC+jupmmvrBEuAS4IZVPAlww0EiAS4BLgEuAS4BbmQLgJs/cEZHdTNN/WDjGuAYVGs3pWf0DMmVG7d5ZlWIAcfDXKh3XblFd3+mLiyc6xmqhKSmSREhLlQc4qK/oSZXSIiVu4NjCZOumJl3NsIO2g6x0TbAsXF1Q0yAMFyxATU0sDElBIV8DcKO001IMUASLuzeY3kYIFgWIR5ngCWkGISYTl+fMqSx3NoasBBhzuXIe2Pw431ynghQBjiXP4HR7k7mw7BHV6jLn+5Vfv4pxHfYn0eyK9TnbbqGJxjQ1epJDAQWzyRvq5+8jSDkuoB1n12vhCtPhGK95AkMnsRAYLM7j+dxGROCPBGqCTSHxPtI936IM48Jdv6U26KBCyv500/85JYXruYzHXKIy8Zn/mOLnv3PmgZvX1mJkxYMaXTJGtDsbrW6CUvbT96pOGTg9I7qZpr6wV42ALfnnnsWa9eurf6+9957i1/96lfFwoULizvuuKP8389//vPi4YcfLn+/++67i1mzZlX7j2S1hx29lRArFMKMoYhyhRliD9D7c+SK08ZLMXZNvS6mszarSbNc/ZUEV66ELVea7EW7sm36YkSIsTttjXKIo0NuCAlFBjGOZBi82Jh7qQouG9BptX/CnkGA6XSeOKpiaGIeDGwW4cbXZ7kZ4Bi741mgPM5xPoRCp8UjeW2jbDyn4Zbn8GgIQc+jpR7lY9ocZ9YG3tzmcuOIJ2eEhghwBijHORK8PJJEEPFIEt89j5y1zQI1sDQBW4jvuz0FjFXz8kOsM+wNYH3GDvFIHWPmw54NdgLdSWZMm8ubgGa4C/H9c9wr6wZ+FcRxWa+dcXYlwlyIMXV+pj1DmF9XCNWg7embaxq881+2CLHSw+LoIMcfsoPuZzHUTVh6xeQdi4MGTumobqapH+xlC3BDRoCjDQ4OFgMDA8Vzzz3nTZUlwCXAJcAlwCXAJcAlwL20tt3kgeKAHU/qqG6mqR/sZQNwe+21V3HYYYcVV111Ve3/TQB3ww03FMccc4z/XbMaGGmGJt2UrMAc40H3giveUFtMCsHHL+Omz51dyev38Dul3K82qzVedq07xONCdGl45hvzbBcqy8axLGwwCDaGkBBdb3Y3sLE1JHEmq49j4+44t9N2W17JcGN3V1tjz7QYIHk9uxAJE15bzdf3NSm6Nw1QbLB8Tl7P94Ll5m3OIyHVcEe4bgM4lz9ll62Bjtd3g81tLjden8BqaDUkcI00x5yxgxbicZ6FyMbT6SaEeq03wp0B0jFxhESHJRCKDFqEMgNcW5wb6wmHU4Q4u5Xl6NmiTbNuQ8yvZ7J3moXK++pOCwGO3zs1wPFLAf70E12mdM+GPGN28Ka6Nj38b1uENeFCjGWuhcbIherF2ykOELjuD3UTlgLg9tvx7R3VzTT1g71sAO4Pf/hD+fPQQw8tfvzjH1f/Hwng7rnnnmLu3LnF/fffX/t/WADgPvvsU8ycOTMBLgEuAS4BLgEuAS4B7iW27SbPKPbd8cSO6maa+sFeNgA3ZMuXLy9WrVpV/W2A+/3vf1/st99+xW233Vb9r8mahulDrBRZmRjCOEztyj3EitgTJej6MCTV1lI6ty7uRzfw4DeX1OUKQy5WgpcbDVbMdsXS3eIGhS4kBo27MQ9xu4PaCRB2r9It4UqSgeKe4EC4sguVLrQQG3674riNwBKiC9dwxeMc/O/8U55wQJix28ZARTFtzhPBz8d5xiqPc6PYVE4hlq/hkmlznlyOhCS/b4Qdu7D5vHlduDa3ON8Lu/783hCu/WzYpUYRPH197ufV/f3+Mf+GO7owvZ4b8+QJDm11HDuwhrsQAY71K9PptNLVG+Jxzj/d0HYZh+gK97PKkAmClycxHDdjaSUH3R85/dxKx05fUpPhnl/NGfblHExaC3FtTYbMGNJ4Pq/JyS/kGN66DXDbbga4uQMndNRo0rRy5cpi/vz5pQ4++OBi0qRJxeOPP15u23///csBmssuu0xH1e3BBx8sjw2bNm1aea5DDjmk9No9+uij2rt37WUBcM8880zx9NNPl78feeSRxS233FJtI8A98cQT5QjdjTfeWG1vswS4BLgEuAS4BLgEuAS4l9a2nTy92HvgbR011jTddNNNxVFHHVX+vnHjxuKBBx4o1q9fX3LAL37xC+29xQhwxx9/fPX/pUuXFsuWLav+7nV7WQDcS2V8ue3SYiXAoGEHgtIN4kopxGM9iYEuVEMaJ0444JiuD7p9PRHD08o9GaHJvRFiJezgWLpIXNnabTMkg1aI5e3Glq4giyBgEKGrz8BIV6srcwMV9zVAEDYMN9xmV6TBiPL1mSeDANNtNzFdkXZ98hwGWLoTmYeQAZL7+hq8hwY4Huf8t02M8CQGLr/hyQB2f1JNrs4QgZmgFyJAONTAzybvTds6cL4GXagum6b9xupuJcC5I0qA434hdnR9HOtC130hA9eQXP6sF7yMCo/jmnihTi5UdhL81RB2EvgueLID3aR2oR49/YJKXFIk5Hvlr+0M/sf/3qIXlxaphHVAm5ZbCbET7kEAtifrFg/XWGHpb7FtJk8r5gwc11FjSdO6devKiYpDo28R9z5k1157bbF48eLq77AYYRsKvzr//POHjcDNnj27OOCAA4qnnnqKh/W0JcAlwCXAJcAlwCXAJcAlwG21bTN5h2L2jGM7ao899ijTFfKERdvXvva1YtGiRdXfbQAX3rk5c+ZUf991110jjsBdfvnlxVlnnVX93es2rgHOlQFFtwEDelmZhVjRuTHxsL4DUGvuTrywodowuVyYfKH5QtpFayhz2lgxGsQIcJ5EQYC0S4WVMhseV9ghuq08GYH7uZEiNHvJBzb0dovy/roBNXDSvWZ3HwOjDYl0fdlN1wYJBgG6zVw2PM5p434GZp7fbjrChScNuBxZ3s5HEzCHmCfDHYHNMO/nho27y43PlI/jM+QJBrxPrgsIJF6A1/kf7bPhsIAmd26InQA/U84/77fzzyU37N7jO+X8834bxAhzhrcQAYbX8/vGcnKemF8/t3y+fM4QOw1eVojfPuYXFLxUSNPCvSG7Wyk/G4OrV9S06XfXVeLCveXivVdvmdDGOt7ubdb3npjChdntWg51G+BmzTi6o5rSdOWVV1Zxb0N2wgknFNdff3319+233179fumll5YastECXKwvO2/evOrvXrcEuAS4BLgEuAS4BLgEuAS4rbZtJr+qePWMhR012jQ9+eSTpfs04uOHbMOGDcWaNWuqGLhYjYIWLtRbb721/H3JkiUjAtzVV19dG9XrdRvXAMdAfX8ihgDD5UbsBiUgGYJCrMwMYrXPamkJEAa4eokTvrR0tVoMMA45qJnT8V3Z0/VrgOM1DIl0qbDBcGMeamuI2EjabcUG3JUkAc4NaBsw+jx0Zxpg2IB4wkFT/kLc1tYQhdhoG9IIQl5WgQ24wwKazh+iy9RuWbtUCV4+D0WYCTGdzEOILkMfxwD/EKHAzy3L1NvaIKUJNEJ8Z3xOdyAo31NuM6Ty+j4Py8nb2iDdHR/m16EHfE6dR76LLjfKz1uI75GXi6H4TPmd4rPodPO5cacgxI6IAYvQRlfoW2csrYnHGO7oavXyN3YFD952eU2bHv1GpcH/uqKmpgXZvWwTw1kMcOxYG2xDo4Wlv4dN2Qxwu01f0FGjTdOXvvSl4p3vfKf/Xa5AEUuIrVixwpuKn/3sZyXYxSjeBRdcMCwGLrYtWLCguO+++3Rk71oCXAJcAlwCXAJcAlwC3E4JcFtrUyZPLXaZ/rqO6maa+sHGNcARShzg2bSkhyGJMGV3ol2KXiCT1/AEBE4BN8DxBeaHjgev/0hNXsh3w2Wn18SX34tn8hqe/t7mtm1yN7lRCLGRNPjSTWMQYsNnuGqaCBBqayQMCZQbW1bKzhMBxmkztFF2mzVBWYiNvcGXjb0BlpMNnEee0xU93VAhppPHhXhO3zden/cpxHMa7nyvKIM3y80AxWsYiplflze3Ob8GaMr78pwOtmdoA0HT8nG+BvPrZ5PvYxsIui7ge+rnhs+wJ9uE+D60vZttnSs+e3bv8/N4BLIh0d15yi7La+KSL1zk26BHnbzzspq4FImXvzFAexmn2qe1DHdYoJ0DCP5UI8N5vI3ubYcMhLoJS1MmvbKYOe1/dFQ309QPNq4Bjg+zZ1cxzoAvhddPIgQ5xizEys7xC+wteRYqZ4965I7gt/5jp1aqrSsUuu68mjwrlSOQjo/gyuwGyLZZURwpY8Pj2JkQR+g8u5cNjxt09voNCdzPkMQG2zP92gDKkECAc56arhdiQ+u0udFqa+xZboYNlrlHANhguyHmNpeF9+X1CAUjgQFFmHSZEkINHgZKntN55DPktDEPhls+C20g5hEmlxXT5nzwOfGoMmeLuuFnHpw2339ewyOJfL48ysl3yMdRvqeENUN5iM9/U2fCHQqXKWf2euSu6WsKQ3rd9A9XOnXX+pcSCG0EPX4XNUQg5DEhzl512viehlhXD6uv8eWFEDvwbR4Pjg677eFz4uc91E1Ymjxp+2LHHQ7rqG6mqR8sAS4BLgEuAa6mBLgEuCElwCXAjcYC4AZeNb+jupmmfrBxDXCsiF2hNVWudvVRbjBChA3OCgoRkryGz/qlp1byOnAESkKg4yN4/pDXhWJj57WfCHdeB44Ax/1CTWtGeXZaiGXjRosNuhstNvwGHwKcAYqNhOO6XLnZNUWxATNccj8/C3ZhtKkttojb3ICzsbV7lfl3A0oXsbf53WBj7wadZeHjKKeN5eTnxO8Zy8nn4bPhBpRwY4AkMPicbWVqgOcz3Pbc2hXcBvMEIrvlfa/4vDutlMuYefC+hFDDFdPp9y3EtNIValcrz+my4Vp6dudz9rJnmYa47pvh643Tz6+0AN87NcB9cPOxTSLAed0/v9PuQNOdarjj126aQnZC7HT7eWe94LSEuglLAXAzph7SUd1MUz9YAlwCXAJcAlwCXEOZJsAlwCXAdbZJk15RTJt6cEd1M039YAlwCXAJcAlwCXANZZoAlwCXANfZJk3crnjV9vt3VDfT1A82rgGOcUWOV+FLwhfIsXKMv3GDHWLMmz8mzNmcvEaIL/DTZ9bF5U4IT14KxXFtnl3GeAnH57XBZdOiviECHD/P45ifEBtGz7ZrgrkQy9fxYWyIDD6EK8dVEYpCvK+uGNvS7UqSYoPpsvDzx+O8jfkwQBDQHS/DpWF8/bbnxADF/HuGLkHEZWygoUbbSQqxHA3+vIfOP2eH+97wmXJ5M53e5uszbd6XDarriabrhVimjvl0Pnic4ZrvuztzvKdOG+VzEtjdmQhxXwKsO0yEUM9QJaS1gfeSvS8eJs4SJWyFGNvGz2MZAn1OirGTy/b9eE1+NjaufG9NXKzXKwRwIXd23l1PMwbO9/ThE86s5LYh1E1YCoCbuv2+HdXNNPWDjWuAY6XlypajTG09JcKM14gL1dZ9u+nCuvAlBi/5wRfdExwIcwQtQ6CXLeELHSKIutH2aB7Fc3oSA9fP47X43dUhNQFbyOmheN+8th33c1AvIcxw4YaH5/QEC4KPl43hBBenjXDhcxoE2Uh5X17P5UZgIUyHWLl7BIbHuZNiMU++PsvGANVWpjy/jzPA8Rrexmv4/vPZI8yGmAcfR7meMAhzFNtlw+M84t10n0Jt1/e+BHHDPc/jzh07QX4XCHC+b02TZIbEzgb3JZSG+D1hf7OUEwMMcLyW4TbEUXaP3lEELwOk15aj2HnxNpd/7es6m8V2ZeMV76uJnXvWr233zfUrYc1enFA3YWnixG2L7bfbq6O6maZ+sAS4BLhhSoBLgBuSr58AlwCXAJcAZwuAe8V2e3RUN9PUDzauAY4Pu+GGsQo16PrSh2ri8hpe7qPURVs0+IOL6/rZp7bI23CNjZ88syZOMeeCj8MAsWVqeoggyOVQQoRUf8OV+WMlVArn58LEdh+HGFdnSCUIOm1s7OxSoDvX8SL8KoWBya4iun+9dAyv57Sx0mzbZii2eG+8yDQ7F17ipal8HbvIxUFLNZwj5GswbXahE0pc/pTjQVlOjqt0/hle4Pe2rYyZX+bBZeyGjmkzMBngKYMvOxcuDz5fbdvYeQkZMJ0Gig2/88FzGDwZO+ltPIfTFmLoA/9v0GJ8pOPoCEWEwBA7IQamECHR7n5CKtNJ6AwREg2QPM6dQod+8P0LsU71O8fnls+0AY4dFsMz9/MzFeomLE2cuE2x3bazO6qbaeoHS4BLgEuAS4BLgHtRBh9DUgJcAlwC3HCbOHFKse02u3VUN9PUDzauAY7uT1f2bCRq8NTyeaphwf6bxeHvYbOQCF9fOKcmXsND7zW4JKTd+S91/fKqugSJPKfzz3x5geDa9bWN6eZMWn+OK0QoMGzw3hg26CYm6IXaGnDK7kW74ggXvgavbxAwfFA8zq52Pzd8/lzxsyzcYSB4+7lhefte8F45TMAAx3vD8g6xTA13zL+3uYwplkWIsOXz1Nz7LZBm1z+fDQMc76GhyKJb1q5g7md3FyGNbrEQXbQ+zvlvE++TOxe8vtPNSRIGNMoAESKYtU2w4Ce3vMg2Icyuf4KnJ394Aoi3EfQY3uDOHWGubRaw3bKeoe4QF9Z3bhv4PrLD6GeDMN0GkD4u1E1YmjhhSrHNlF06qptp6gdLgEuAGwZpCXAJcAlwIysBLgEuAW64TdgMcFOmzOyobqapH2xcAxwrZgcVs2JgxddWKdqdF+IwthvtJpdhyC4mig09G1Y3vATEkIfpmQ+6F0O8hisXwgQbRbufuF6dG3o3Ii5XlpNBqO3TZgQI7hfyunhtanOT8j75frPhc4VJQLQrxOeh682wSTkYn+XkSSwse5+HbkiXqd10NYAVCLFs7N6kW9r3m/fJz6LLhmlzHnmfDFfMg11tBniK57AbymqrD3geP9MsG1/f7k7K9RbrCZcjt/n6vBeeNMRyMtwRpghBQ2JYAs9j2CBo0WUbIkDZLUm4tHs1RBAzcHJSE925Bj0uVULQDHEtO6/JZ3erO5G1elWTGPhOcdKIy42g62VSmCdPPgl1E5YmTJhcTJ68Y0d1M039YOMa4FjxMZbAs+tYSbgCY8Xr2Vsh9jJdaRKSvI2NlBs7NliEDjdmPo5pDbFBcYNO+bxswD1yRLFRNrBYThsbPld8TIu3sTH1NQyQbY0tnw2njec0JPA4x0ARtNy4+vp8Ft1I8zwekeE5nH/uZxDg/Tb4+t0gpDt20SBM8d74Gry+AdKQRCj0s8o8GW5Z3i63Niji9QzzfscISc4j0+I8Mb++PuXnxunh9XyPuc3vNO+TO4wsX1+fz77BM8Tnn7BnEDKYUVws2McRyj0jOERgc0eE+7G+dx3OtSS9kDEByuDpUUaDMTvCGy55T02sYwnBXtuS1z93j7o4+um1LEPdhKUJEyYVkybt0FHdTFM/WE8C3C233FLsv//+xT777FNcdtll3lwZK0Y3UglwCXBDctp4zgS4BLgEuAS4BLh2mzBhYjFp4vYdNZo0Pfnkk8WiRYuKQw89tDjooIOKL37xi9W2fffdt9SXv/xlHDHcVq9eXRx//PHl7zNnzizmz59fnuvEE08s1q1bp71713oO4DZu3FjMnTu3eOCBB4r169eXN7nJONTv4XUO23PImjAXYqXk4e0QYyDcMNFN6IqYDbFdUQSPpkYg5IrYjQEbZTeE3M9wwYbAANUUD+aGzo2dQYjbGHMVonvBDQobDFdYPL8bcJcNK1pX/HQFGe6a0hJqAz83trw3Po/vM8U8OZaH1zOU8Tl1w+PzsJzc8eAz5HJjHtzQ07XjOCc/m3w2/GzyfvudauswseztamqCwJDTxnvhfZvevRDz62ejDdh9DV7fzybzZLhvC99gOn1PWW4+Z4j3nMe5vuXzRvDoJJap70WIIQx+rghpBEaDGIHRcW2MhyNMhfgJtJDhi/fY9Q/vFZ9pf8GC69edOev/1MS02S0cGg0s/b0sAG7ixFd01GjSdMkllxRLliwpf//zn/9cDAwMlG39448/Xuovf/lLsffee5c/m4wAt3jx4ur/J598cg0Ie916DuBuv/324s1vfnP196WXXoqtdUuAS4BLgEuAS4BLgEuAe2ntBYDbtqNGk6Zo088+++xicHCwWLNmTelp27RpU/HVr3612uf9739/7e+w8MwdcMABxWGHHVZ86EMfGgZwGzZsKN72trcV3/72t3lYT1vPAdwNN9xQnHHGGdXf1157LbbWLQEuAS4BLgEuAS4BLgHupbUS4CZs01GjSdPTTz9dvPGNbyx22223YurUqcXNN99c/n/VqlXVPh//+Mdrfz/77LPF7Nmzi1//+tcl+L397W8f5kLdZZddite//vWlF2+82LgDuKuuuqok9rhp8bCkxqY99njhcyep0SnLa2zK8hq7sszGriyzfyh22mmnWtv4Utpxxx037PojKeLQhn6Ptnokizb+wx/+cAliv/nNb4q99tqreOqpp1oB7s477ywWLFhQ/f2d73xn2AhcnC9G9tri5nvNeg7gYhg0/N8xtNopBi5t7BYvVtroLctrbJblNXbLMhu7ZZn1rn3gAx8oli9fXv7+pz/9qZg1a1axdu3aKv4tFFAXfw9ZjMDNmTOnuP/++8u/TzrppGEAF3bhhRcW55xzTvV3r1vPAVzY9773vWK//fYrJzOsWLHCm9P+BsuKb2yW5TU2y/Iau2WZjd2yzHrXHn744eJNb3pT8ZrXvKY4+OCDi+uuu67aFt610EgTERgDd+655w5zoR5yyCHFW9/61uLRRx/Vkb1rPQlwaS+dNQ1rp41sWV5jsyyvsVuW2dgtyyytHywBLi0tLS0tLS2txywBLi0tLS0tLS2tx2zcAlz4wzt9qaGfra18hmIGQp///Oe9OW2znX766cXOO+9cxmikDbe28olFNqdNm1Y9Y2kj2+9+97tyOYWYuXfFFVd4c9pmi/KZN2/eiGXk5+ziiy+ubU9L63UblwDHxX5jUcC2xX770TqVD2ftpDXbgw8+OCKgpL1gTeXDVdLTRmexAOn3v/99/zsN5jLK5yxtvNu4BDiuFRfrxCWQ1K1T+cQCijFjJ74bF6MAaSNbE6CkvWBN5RMN64477lguAfSWt7zFm9NkUY6xREKshZU2so1URn7O7rnnHhyRltb7lgDXh9apfJ577rny5+c+97niqKOOqm1L22JNgJL2gjWVTzSyf/3rX8vfY0mgtHY7/PDDixtvvNH/TnvR4lkaqYz8nMVH0NPSxpONS4Dr5CLsdxtt+cQnRyKGJG1kawKUtBdstOUTi3SmjWzPP/988YlPfML/TnvRonyiLhtNGe255575rKWNKxuXADf0tYahLzXk0HndRls+3/rWt4ojjjjC/0570UYLKP1qTeXzxz/+sfysTdhPf/rT6ve0ukW5nHrqqf53GizK57zzzvO/S/NzFi7WfNbSxpONS4ALiyHz/FJDs7l8LrroovL7cWExoyvALmZ4/fKXv+RhaS9afKolYgWnTJlS7L777sU111zjXfraRiqfz372s+W2T3/609Uzlh2EZrv11luLCRMmVLMo09083KJ8Il6XZRTPWcjP2U9+8hMfnpbW0zZuAS4tLS0tLS0tbbxaAlxaWlpaWlpaWo9ZAlxaWlpaWlpaWo9ZAlxaWlpaWlpaWo9ZAlxaWlpaWlpaWo9ZAlxaWtqo7bHHHitn++26667FrFmzqtl/Rx55pHdNS0tLS3sJLQEuLS1tzLZ8+fJi1apV/ndaWlpaWpcsAS4tLW3MZoCbOnVq+XP69OnFI488Un6OLUboli1bVv7/iiuuKH+efPLJ5fpmYQ899FBx4IEHvnCCtLS0tLQxWQJcWlramK0J4I499tjqfwsWLChuu+228vcf/vCH5c+dd965cruGAvLS0tLS0sZuCXBpaWljtiaAO/7446v/LVy4sLjjjjvK31evXl3+3GmnnYpnn3222ictLS0tbessAS4tLW3MtrUAFy7UlStXVvvceeed1e9paWlpaaO3BLi0tLQx29YC3Nq1a4t3vOMd5fcr582bV5x11lnV/mlpaWlpo7cEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrMEuLS0tLS0tLS0HrP/D48u2we/9eS7AAAAAElFTkSuQmCC"></p><p><strong>Female Wet Cough</strong></p><p><img 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"></p><p><strong>Male Dry Cough</strong></p><p><img 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7jZ42cXsE4zqn3U6mVQbz+83PGVMLkzwaNOmSRR9/0eCUec2Z95W4D9swc0bBvbvP2I40rgAI1kNsDz1dlJwL6BZNK1jBxMO+pXBZNb2hcDAi30hyy9XJITuJv/vU8sTptOOumkEoG76aabir8//elP56DceuutObELzJw5s43A9fT0ZDNmzMjOOussHjag5RUlcMsvv3zxEFtyzjnnZOuss0521FFH5f//5S9/mYc3A/HgW/K5z30u3y+O33XXXYvfQw455JBs2WWXLf3WSeqMLRG4ROCqkAhcInCJwLXD5C0RuETgWjJl7VWynps+2ycWp00mcJdeemnx98UXX5yTMUqkSK+77rr8bxK4Vgp19OjR2YQJE7KnnnqKhw1oeUUJ3G233VYicL/4xS/yHHRIKw/97LPPZvPnz8//fuSRR/K/H3rooWy11VbLnnvuufz3nXfe+R8n6JVf/epX2bRp0/pF4JhumqSQPjt0/u4wOLe5UwrQoB3CZ9rKBI6GbyJG58aUaF+Oz06TDtXXZwfu+jSmhUi0AnREL8ycVmD+p/Zqw/NHTCvw5+0PKIEpJadXeX3W3AWYXqIzC5CweRYsa5cCPA8deIA1SXaSJ665CJx1GGA9Ep1HwOl16p9JGmuZZoyZXcLHRy+CU2F0RJ71y9Sv2+ZZwITthnrqNCmdjVP2PM5LbBjc1zpOwuaUEWFb4TNlij5AwnTRhieW8PVe0kaQeJmkzTtuEV44eloJj3107wJ3v2dGCRwUOS1rQlentySa5/UOYoiv9A5+WnDJBFOtJnfUd5cpBDigYVmGU//sFz2YqSthYZ/letQAU7gmnLuMOqEAbcODG9sRUVUrGDCBc//PQZrtn/dcpfsB9ucesLAez8Q2sDhk6Z+VKRN6Cdx/n94nxo4dm7crcN555/k0JVkcAvfkk09mY8aMKf5/xx13tEXgQk4//fRs+vTpxf8HuryiBI556JBgwZF/3mKLLfIcd0tuvvnmPNpGUnb22Wfn/x81alS22267Fb9FZC6kPwSOxk+HadJGmOhUkbUW2El5BMbz2rhZE2JnR4OmU7Kjs0HbidHAPTr91FqzC1y+8bElkFxxIkKAUTRG2148ac82kMDd9/6Pl0Ande07/rUEtqUuAuEoAwmaj7tkShl0aHVRNtfS0Xm5iJwkycXg1g06AhMqOiETOLbTEUA6KRe/s2jfETjrBtvmmk9G4xwhINGyLvZ3oBGgTjuSRvj6jGKbXLL+0TWXjKqZwFmPONB4ev9pJcw7Zo8CJnCMzjmqTd33YMpkk3r7jd72EZf1ErwWWFcX4D15cMMBi2v+aF/crwXW3bHOzhMl2BeapLFPs25wEOyaO5M2kvQA3zlt2LZBu/EEF56fUexAXzbOe3T9XFU0zn28ByJEHbkLNErg1lo567n21D6xOG0ygYvgzn333VfUwP3+97/H3v+IwN1www3530cffXRHAnf++edn2223XfH/gS6NErj4++CDD87TphFhi5w05a677sqef/75bO7cudm73vWu7NFHH81efPHFbIcddsgefvjhbLPNNiuidVUELlh9zFIJ4kei5ZEbDY2dhNdEo4F6W18gEbQjpHF75FQVXrdxe1aUDZz72klzJO8IGInWgx88sARGDui85p+2Txvo0DxDlWlSOyk6GzqsAEka00IBRgucQnUkhWkykyR29t7GCJijXBzV29H4/VPnmPoM0KGYpJFcmkDSeXkWItNCTiGZQHLQ4nZz4GH9o/NwJIF6bCJmAkey530dkSNI4EzuSK4dnWKE1+TGKVXOJn1it71KeP7waQWenVEGJzQwZRqgLZhcmqRR/zkIC7Ddjk7zOJMwwpMmWHZAstbC0avPLkDb8Axx9osmM4Sjc6OHb1PAg+sAU6PWeRI42o2jiLQhR+AYxTOBs09xlI334RQq+2bqqUkYdZ8TGgLe11gcsvTPSk7grjmlT/SnTX/5y1+yVVZZJRsyZEg2bNiw/O9W2nP8+PHZGmuskZ166qk6alENXASKokTLKdTYNnXq1Ozuu+/WkQNXGiVw733ve/M0aki8hCBolkiRXnLJJdm+++5b/HbRRRdlV1xxRfaWt7wlW3XVVXO87nWvy4lanSQClwhcInCJwCUClwhcInCvrEwZ30vgfj67TzTZpm6QRgncl7/85eyEE07IGXAUFEYELkKirajaAw88kD322GNFSjXq42KfPffcszhHS6oicBQaumsyCBqha4CYBnD9W4CpARM4pqIcbudxLj6lU6Rx22H1BXYSTpuxBuaWLY4ogSTN2x7+0P4FmCJd8Nl928AU0p3bHFIClyOxk6oic07/2NlUkbmAl1Wg06LjMTHz8iPcz+lVEi/rmJcK4TY7O17PBfd0mCZ3dDauq6Ojc3rLOk8ddp0PCZyJF52NCVSVU+pEyvqbXvU2Ejg7MxJUEx+SG0928UDgvzadVcA1cM8dOq0AU6YB1rn99+ZHlcDUviftcKDluk+TS+q0ywJoJ75/2pSvxxSq7S1AMkd7Yzo1QGJlEkaiYxLEgY773gD1uM6O2BYPyrjN9k4b8kDHNu4UKu3ddsRt7Kc9mGfJgtPLPM62EGiSLE0Zv1LW87OT+kSTbeoGeUUJ3Iorrtg7Unh9HgL96le/mueud99992zy5MnZNddck+8TxYhB1iLEGb+3JGrlYsZIEMCYtGDpD4Gjwbh2jeSKv7uDoAGbhJmIuciV5/FojfVwJnAEDdIRNs9KsiNkBMQ1gHRKLpxmBO6udx9cAiMOLNqeN6sd3NcEjrNOvS4Wa+Bcy0Nn4wgcC7rtiOoiEp6owCJuEqaAJy4QjIBZT9yBcyTvSBrP6evTSdpJM6pQFx20I6ojcNYb12sSdC7WRUYOrLeO5NExmYhRp72N8DlJbq0bHCC4wN9gfaj1ndFnR+A4+YckMMBJCo7AOTpNu62rAfU9Eq5z4/2ZsJKgWd8CHFxQNx3ZI0lyBJh9ofWNNkMy1wKj3CZwHFBx4GWSRt3wBAeen319wNFDEzi3lSBppZ2YhJUHKGW7ob57UBRokizlBO6qE/tEk23qBnlFCdyrLYnAJQKXCFwicInAJQKXCNwrK1PW7CVwVx7fJ5psUzfIoCZwJExOb7KTYDjfRkrH5jRkgNtN0ng9E0jWFdn5EFUh80BdmipA4zcxZJ2HZ9rRSXmtK6ZXmTJaeO70NjCdymUUAnRoTtOyzsgpJZI01zLREdtp2dkx9eR96dzolAIkU07FME3k981angD1z2tr8Zxe1sGpYIJ1PnZSJJd0bAFfn/CghI7HBM76V6XHdkyul+M5vY3nrNN/X4Opbg8KCBM22wZTn173kPr+4gl7ljB390XwzO6qNRADnqHNJX1M9pgW9eCG5M51bDzOKVKSMNtCgOdhOt8pfA5mbAtMGbpWjOlUD4ICPK9LA1hXylmnLpngNpK5gOtTCd+j+3+23QMKrm/HsgSnSanftjf2594WaJIsTRm3YtZz2aw+0WSbukESgUsErs1JJQKXCFwicInAJQKXCFx/JSdwP/jXPtFkm7pBBjWBc7FsFVFjIaodL2duOtUUIEnzNdi5+DimDWy0DIOzMNv7OaTub+UxbWXjZmfr1ead4iHoQP62154F5v/b3m3gLFTPZuWsV65fFahauDdA5+JUEPdzKsggEXThepXjC9B5eT0pEji/b8/mZBGzBxd0Qv5OK0maHRFJOQlbgOtZOYXltBGvvzhOiYSpPd1f/toI0b5v5zSRiWAdTO54/3z3AQ4QnLL0+oGcPcovkQQ4aYcTfALczwTu/3vH0QW8cG/dV0p8H/wSg4lW3TbajSdGMC3vSTMB6h/1n31foK7Yn4MCDzRJdJxeDXBw4Zn2fOccsHitN8IDH96r7d0pW89S5T37iya+zxZsC/QFdQN421SgSbI0ZY23ZD3/eXSfaLJN3SCJwCUClwhcInCJwCUClwhcInAvWXICd8nMPtFkm7pBBjWBIxGbpNQoiRadp1NGLPb2tgCPpcEGOInBTpqO0AXfJmYtuEjV230eEjivfs6ieaeJmLLxkgdcRoQOqzSh4f+B62I9tMP+JVStRB8ggfM6cHRYJnDelzAR9KSGquUZTO6YMvIkBjqJqcPK68DZaTFNZJJEh0LCFmDK1JMv6GxM/Ng2OtqACR2dkB0xbchOyQMIgl9F8DbrNYmgCRzTqXZo3OYUKh2v1wTkkjaGU6wsJ6B+B5gy5eAlwMGOJwaRwHnARFvwOnUmcBygmKSRwNkWSFDdF9AWPIEhwH6Ez9jpRg5mnAZlOtUDTaYXTd4C2ww7uoBTmtRxTuhxmpTt9rI9hG3RhI6EMUC7cf9Lu6nTW8L9Pfv3JZcc0oYmyVJO4L53ZJ9osk3dIIOawJFMeRYQOxBGRhgZC9i5GjRSO20SOBM/Xt+jLkYSaMCOKti5eTvJnK/PuhfX3XihUYILkpZm4clhBfgxexM4OkKTxLpPCbHmzSSNjs6OyGC9nB1h3bpYJHquFyJhsi6YwHEA4WgdyZQXFmV9nKMFdKaOlDBS4KiDHQ9rPK3vnHXn+jQ6FH/KytGBuggcdd4krUq/AySBtg06Xus7CRP1ImD9Y60m69oCnHX6zAFlMPrsj9kzGu22uSavjsCxxtODG+qpo8o8pyNwHLx4wBIggeFi0Z7pTOLPwWuAZMZRXfbNtqEA+3RnQKoG065jZsTZ5I73ZFLK4wK2ebbFEXiSVNrN4gxm6vQ90CRZmrL6ClnPtz7ZJ5psUzdIInCJwLU5DZO2ROASgUsELhE4k7dE4BKBa0lO4L5xWJ9osk3dIIOawJEk1RE41iM51cr9vO5PgMfaSOvAug8aaYBOiU7Q+9U5NxM81whxNqVns93+zsMLeP22UgrpCHyJ4d/3awPTqV6Znikk18A5pUrwiw1OhZGgORXm1BSdpPdlzZG3sVaQji/AmjOTJDs0Ohdv4yxQp4X66zDqBiIm87YNwufxSvFEf3Wxbpsdk4kgj3O6jbZhfa+bhcr3a8JmksR0418+vF8JnJX9wswyOAPbKVQOXjgDu9MsbMJfMOEAxrV7dSBhNWHkLFTPug6wBo767vow6p/fG9+p+zT2tdbNQBWZ8zb26S5nsR0RHFiZ+Pk8TpMyNexaN+omBy8eFHE/D1g4CLJNBZokS1NW6yVwFx7SJ5psUzdIInCJwCUClwhcJXwek7ZE4BKBSwQuEbgpqy6f9Xzt4D7RZJu6QQY1gWMBrIkZDa+O6HE/z1ANeH+CHQEddoCG7g6NTpEGbEfnzs7GT0fo1ASL3+00SOD8oXuuEcfCbE5oaIEOzbNQSaD45YUAHapTWkz9OL1JR2tH5BQqiZ9TsbyenSTTUp4FypmcTj2S6AdI4K03dBqeRMCibTsb6iV1OlCnxx6UML3FWYABOiFPYqCuWje5zaTMxdl0Uk4pcfKDU69112da2pNWSNhMyj2JhXr75+0PKIEpVE9woO67ZIB66bUNne6kjvs+mEL1fdBObBvc5jXiSHz9dY8AU+8caFg3qfsm/uzTTFL4Tt2/Bah/Ts3ymrQFp1ppG0y1Gj7OhM22Qv9jVM3e5v0G6iaxWf+NJslSELiFX5nRJ5psUzdIInDDE4FLBC4RuETgEoFLBC4RuJcqU8b2Erj/OKhPNNmmbpBBTeA43ZxGajDUbiMl6bJTDvBYT3HnNUwg2aHUhdfZWTlEbuLn7SyOZTsDXN+JkwYC/EoCv4sauP8Di/D3g6YVeHH2Xu04ac8Ccz6ybwl0hAbJpNtG4mVyx+JrF3Gb7DHd5FQsnZtXtCfxdTqJDsx6ZKdFAmcCRXLlta14DW/j8h+eGEFn6m0mdNThulXzTeCoq3ZEdNJ2RHUEzgMP6zjB69mZ8WsW/vYu1zZ0epF6EuDyN0/vP60Epkz9LVQSOH97mOd3ytbrF1IXuTSI4Qk2deSOE5q8/AgnLHhpmgDTphxcWP9JdEy0SGzcF1aRuRbY//m81GPqt4kZbcHlBdzPgyn3qSZpHkQQ1Nuy/pcn+PD+bSd1xDfQJFnKCdyXPt4nmmxTN8igJnCs3TFpo0Gzc3HND4+xcQdIxHwsyZ+dJA3fjqjKgO2UHJFzjRyPNYHg7DGP+lkDRucWoAPjDDyvARdgNM4ROF7DDo3XM4FjpMykjHBUzU6LkQtHJOjs6NwCdZ/S4uw1Owl37iRsjs6yHs4z3xhJ8uxRbvOioqyr83HelwMUk8sqJxSw861yxCZwdjwkbHWDFDtFX5PggMU1l1yHzTWPJnCcPfrEbnuVwM9quQaOM7Bd10n9ti0a1GGTPdbH+ThG+TzwoS3Ybhh95AfpWyCZY32m+zvqPtdADLDP9ICB794DhgDfsftfRrVpi549WlVjGqiKMAYcObetVEUDA1U6bZJWt402474/0CRZmjJmVNunFDuhyTZ1gwxqAkfyZSdJTEJkzFE0dkLeFmAkxUbKEaiJH69pR0SQoDn1ZEfoED7PY/LHhV3d2XNCgwu+mUJl9MHkzQTOETimaR0RobMxuWJUzekeppr8dQlH2Uj2nKYiYXNkgwTOzoyk2N8U9SQWvn+P7OtG/SRaJGwBOh4fR323Lpps0ilRvz3hxvpXFXEL0PF4IV/rJvetS5nVkTuDi7paNxj99YDB+/IrCfwucIAlBY7AUfc9KCJh9EQF22YVmQswAl13HqeFqftOyzLiZ30PcOIOBxruY6vIS4Dv12Se20zKA9RHR2uJur6Y2zzQZ+TadmLC6P63KjpdB5M02tdSSw0rwdE6o0myFARuwdkH9In+tOmb3/xmtt5662WTJk3KNt100+w3v/lNsW2ttdbKxo0bl5122mk4ol3uv//+bN11183/Hjp0aLbBBhvk59x6662zOXPmaO+BK4OawJFoebRUFXUzQWMn5G0+r7fxvHbgHGV65ETHw99N7gynF6rOGeBsKqdNOAJ3RILp1FIKVR/vDrAG6NFd9imBs1ldA0fC6AhI3WrzdGCuebND43nstLiN0bgAU3Feh42jczsCj875/l2vVkX0AkxTefYqCZtnzNFhWRdtG3Sudph0StYpOkzrJp3Skq9bphYcpNgRV+l3gI7QpJDPhiQ8wCiW10FzDSSJF9dEDHDdQ6PqKyQB1sN5wGTdJPHiDNEA0/seeBBey42EzNtI4Dxgco0cI9COVlGHHWVjpMp9GPXGg4IACZN1pSrKZ/0nSbNNkdzZhm0bHuxwm9ttEtuJzAZ4P7Y3El3re6A/ZOnlkimjewnc5/bvE/1p04033pjNnTs3//vKK6/MNt544/zvBQsWZPfee282b968bP3118/uvPNOHlYSErhtt922+H3WrFnZiSeeWPx/oEsicInAtRGhROASgUsELhG4ROASgeuvTFlluWzBZ/ftE4vbpiByK6+8cv73TTfdVPz+6U9/Ogfl1ltvzYldYObMmW0ErqenJ5sxY0Z21lln8bABLYOawLGWp65wm6SLBuuQuicwBOj4fCydstOr7FBcH1VFytxhuLMz2BG4doSdlOvH+OUFrxpPh8VZpv4KQ4Af8H5gu+klMIVqkkgH5o97s3bH6VXCxegmdJx56JokOlSfh+SOZC5AcmVS5s6fDsR6Qz21Q+HaWv4IPdOrnuBAAuNUkK9Ph2qnRKdoh0JYV6tSSwE7MTotX79u1h/bZmfO52RSxJIBDxgM6q3TpCwf8MfsaTdeB67uSxDUtwBTpp6oQHJnosUaQM+epg6TBAZ4Dm8LkPxxdqrXgWN/63dapwt8pyZ+gbrJEdzGftopVA50bBvs60382LaA74v9vdtNW+GAxYMS+gLXMfNa9iGBxSVL/4zkBO4z+/SJxW3TGWecke23337535deemnx+8UXX5yTMUqkSK+77rr8bxK4Vgp19OjR2YQJE7KnnnqKhw1oSQQuEbhE4BKBSwQuEbhE4BKBe8myUS+Bm3/aPn1i7Nh/RAYD5513nk9Tkl/84hfZ2muvnT3++OP5/+sI3JNPPpmNGTOm+P8dd9zRFoELOf3007Pp06cX/x/oMqgJHNOfdGABGnBd6omFuTbuAAmeHeEkpA3YgRnueOj4aOgOw9tJupOgMbMzC9CheTYbl/EwueESI5x15wkMAaZYPQuV5/RXEjihweSOztbkjo7Wa9s5bcX74NIoARamm8ByIsTx404pgd8e9SQG6x/1xjpFwuZvMzJl6zW5uKQDi/YDdKZuiwclJJ7WTTos6yMHDHZu1EU7aeumHRFBp+htvJ4HM3wXngzASQtOtXsSA7+F+vCH9i+h9GUSRR5YTvC7rQ8tgQMmz5D1lyHqJjFwAONJOyR6Hngcseoi8JuxhvU9QDLHGanWP+qXdYpExCSF79SD4ADP68EOU7jsxz3wYX9vW6ga9AestyZ4HKR7QMf7pw67T6dNuSzBAyGjUQK3ci+B+7e9+0RVm84999w8ShYICQK2xhprZHfffXexT10Ktb8E7q677somTpxY/H+gS+ME7qGHHsqee+65/O+dd945u/DCC7Nf//rXedHhqquuWuwXIdCTTz45//sPf/hD/u8jjzyS3XbbbfnfTz/9dDZ+/PjaQkZG1ljnEKADpVF6SQU6RZ8jUEUEAzyvOwaOCN0RVBm3ozjuCE3g2DGyMwmwzsWf0iIcubrnfQcVIIFz/VuAZI4z9AIkUHRgAUbATOBcI0RwaRJ/AoyRkwD3ddSD5NLREtZA1dXH2Uk4IsZoncHj/Eku1hwZdJheKoQwubTjq9JTR5ntlKjDjkYQ1ltH0kjufCydt509nZePI4E1gWONmwcztgfWbnpmdZ098MP2nMkdoE65HtSDFNqiSRoJnMkdZ2+bwLEvYKQuwGVyTN4CrME7oHdQ0YL1vyqqFWC/5D6sLwJXN9gxiWzBAx/OpOXH6wOc5W07sf5br7lUlMkffRP3cx/Pe/Wzoe6b+AWqyNIrIUHg2tYB7YD+tClSpsOHDy8IHY8Jnx/E7tRTT8UR/5BWDVwcc9RRR7WlUGPb1KlTS6RwoMurQuCeeOKJbP78+Tkz/tnPflZsI4H7wAc+kF1//fXF///6178Wf7dk++23z66++mr/XAiNxGFzk60W7GhpwCZvAY7s7Ch5rFO4kxCd85R7dnZ0mN7PcIdCYydhDTBa5KgDIwAmUH/sJTEtMIXa861PtoGfUGE6NUBS5ChXHbmi43V0gsTLETg7xqplHAJ1RJBfpbCz54QKOrOASRN1wbrJ/exs6Gy9Dh2jc06T1a2ob6dFJ2inRVtx5JDbaHsB6qIdnZ1WXUkDyaTPQ2fvaAgJg++Xz9QF/14XjXrqiQr++gLx5B57FnAEjjrFNekC1uOqiHOgaiJOgCUSHngQXvfQUTiD5GevFRfBpIk6ZH0neTfx5rv3wrkmRiaNVW2z/hNuN/tw6zv78E5g32x74GCHJK1Ob00CeZzJW+MEbqXl2gYtndBkm7pBGidwIcsuu2w2atSobLfddiv9TgJ3zDHHZIcffnj+9y9/+cucXVMiYhch07qCRBq/Ow0aF/ezEbLj8bpbAa69ZSdNcmeiaEMlbOwtuG2GHSGdpu+fDt01cCQzjo6RzDy19x4FXOtgmMBxNisjbgE6KZNLRhK8nhUdreucnApj5M5rfzHi4lmIPKdrkJhOosMIeGDAjtnvkSkd1xLxvTlawnokEvQA21KnwwFGA+206lK/hIlXnR47ykcn5YEPr+HjeE47etoiU4YBRqoc1bJuVK2D6LUQvZAvdZ/R5wAHHq65dLSQZMvrF9KG/SUSHmeSynM4cldXVxeo+ioD15kMkFg54sx36EwB+18PngMcsHob37lJO8FBt+2NduKZtS63cR9LW3HUkajKBgWqzheos6HcjhokSxutOLKthKYTmmxTN0jjBC6mBT/66KPZiy++mO2www7ZN77xjWIbCVwQs7333jsPfU6bNi27/fbbi23PPPNMttFGG2Xf//73i99aEoWRsdBfEMRE4BKBSwQuEbhE4BKBM2lLBO7llZzAdZjIZjTZpm6QxgncJZdcUvx90UUXZQcddFDxfxI4Sqzf0oq0BfF7z3vek5155pnaq11ozCZQVQ7DICGz4QeqnHKAjsedC/ezs2F4nUTTbTNswCRw7mxINjyDk+TGEwyY3uFnhDzSygHDJdkLsHbIEwzowEzg6Ii8DtysNWYX8HpWXjOL61vZ2VWRsgDTRyRMAX6JwaTItTsk7H5vVU4oQIfCFFGAZI5EL8D0KtsZcN0ndY4O1LC+14Fkzo7Itkmb8jaex6SRbbO+k0w49c00pAmbCTxr4Ezg+O1fF28zneoJPZwY4bpO6z/TotZp1qbRTgI8zgMfrnvn1CsHPSZ3ARLhukkM7Ef9/tn3eTBbR24CJHCuJSb54fVN0ginYVlO4BIZH2uCx3b6nmnvJGImsBz4WN95f7aTQJNkKSdws/boE022qRukcQJ38803Z88++2xOyvbcc8/snHPOKbaRwMWsklhxOeT888/P/41j9thjj+ywww4r9quTROASgUsELhG4ROASgUsE7pWVjd4ysvTpxCo02aZukMYJXEgsphczRCI1+sILL2Sf//zns1VWWSVbaqmlikX7YspwzDiJb5/tuOOO+W833HBDtsQSS+QL9rVmqPzkJz/hqUvCML07dDoCGoL3o8E49G+YpNGYvS/P68kH7ITYzr5gA2aHwU4iwM7ekwGYQvR3SlnEzcLsBf++XzvwCRXOwgtwEgOLuAP8NqVnwdKhOPVLx+M0kdNm3Nfn4bMxgSNJMoGikzDZsWMimWPxfYBpcKcQSeY8646kzJMoqgqzA9ZN6rCJKIkeBwgBp/wJ6qnTyXZMdOi2DeqwnTn13cdx1qVJGQmcyZ2JEPV/7u57lsBlRFy8zfXiPDGGKVTbor8MwcGFJxRwwOLJCBygOPXK83tQRDh9GuBz5YQakrkA9Zb9bcBkn6AOeVuAZIcDjwD7Quq7Jy5wQG5SxrSwt5mweSBU1/+SwFHfPZjz4J7g+Xzv+YC/QbKUEziVDXRCk23qBnlVCFxTQmOy06Bx03nYKdAJ25kFqs4ZsIETJIl2hFUOy07RNW82YN6XySWJiOtuGHHzDE2ukcaR1cL/OKgWnLEaIIFjVCNAMudlHDzzjmDtnGveHK2gY7JDqyN+rCXzO63TN3fMfI8mG9QhOwXqngkkZ53agdbVIBm8vh0m78GzQKsiB4YduEkqHZ8HKXX2QN338+f79qCgbuFc11JyhrIJHO3B+v6XD+9XgDYUoL6bXJqIkcCZTFFvvY2fDrMtOCJH1F0vUDUj1ZEs6rDfP/slv1MOenxcoKq/C3BAxQGMsyiMqnkb78H27kGat/P61kfaGH2BbYGos0XbSaBJsjR5hZFtOt8JTbapG2RQEzgaiY2BxlWVEg3UGXCgqiMK0Nl71MeOxqF/jrLYQfkebLAmAjRwk0s6e5M0kiuvWUXHM/9TexXo+fGxtfCkhsc+uncBp5QY5XBKq+qbqQEuf+Jtdox0yo400IF5W10Ejnrhd+UIHDtivxvqnEf9jLh5ogQjcNTvQB25tN6SzNlhUt8cEaCu1jkbn3OSohN04N5Wdw22xduYTjZJY/TVES8PBLiWoKPK1O+F5xxYAqNxXj+Oayt60hCXuwnYHgivGUcwqueIM7f5fllaYTLriTzsU5xuZATM75865cEs36FtyvBAhFG/qrYESO7cT9cRPw/mTei4zTbO/p8EzqlW6r7LMNjXW98DTZKlycuPLK2DWIUm29QNMqgJXN3IxqnSFjyKq3N0Ae5r4zPZI2hodlJ0YFVRG28LuH6CBu7OhWlCEzhGw0zguO7VwnOnF+j5zhHtuPCQAi5m/fP2BxTwNeoWNqVzYzQkwCii14+z0yJJc7qVhI11dQE6KRMoPl+/U78b6g3r0wJMSzmFSyLimabc5vQaz2/HY7LH+7BOk0D5Hk1SCeqpnbQdE89pp8SIs9cM4zkdnaYdO+JKvTGBMWG5cfOZBVhCECilTbWAKaNzHLwEqMOOOFv/GTl0upXRaG/jDG2niUnSPNBh/Z1rZQMkcHUL+VKn3G/xk2cehDIbYl0I0I7cx1eVF9jeOAhzWQIJnO3dhM6+pI6YUTd5v7Yb9hm+dz5D63ugSbIUBM6fluuEJtvUDZIIXCJwicAlApcIXCJwicAlAveSJQgcP51YhSbb1A0yqAkcFdwGxA6dYXd3PFWppRaYmvI1SNhs7Azhu+PhOfi7Uw8+zvV77Nw8m5FFzV79nWtUedV4ziztuejQReiQNiU4Qy9AAudrsKjb34asc2BMJ9XN3jNM4EigPNOUHbg/c8Xn63fjdDfTKa5XI/FyDZ4JJUECZydF4unUr9NGTNl6QEPdtL7R3kzuCDtwPxvu6+vzufk4wseRoJJ0BEj0/eUFg6lPT1TgBJ6F53+iBNrNA9tNL4EEzoTNhI4kzeSStXLUhQD1y9tIvKyL3I/lAy1U1Vm6dpPvwkSEJMVpeeqb05ABvtc68mUdJ3iMSRrhZ+PZ3L4+n4cHTfQhfDYepNvGCO5n4puT3wbJ0uRRI9u+TNIJTbapGyQRuETgEoFLBC4RuETgEoFLBO4lSxA4L6vTCU22qRtkUBM4pntIxAI0GjpadzwkWg6LB3isCRyvZ2JIA3anRCNlR+f9DJLSvkDi4zXamOp0DQPXs1r4pY/XYsFn9ingj9mzcNuz8jiJgUuKBOjATMTowOx4DabQvGYcO36vKM8O3aS4ivgHnBqhbtoxML3tWX+cTWhHTKdUN2BwgbnT64QLvrnNOkWb4v0FqghawPtym22KMGnjOUzgaKdOPVNvTIpcXkDi5Rl2XDan52sHl8AJDp69yklD/NZwwJMaODGHthDggMWpYC6FQv0K1JUFVKXWW+B29kXuR2kLJiJVfWaA783vNED984SfKtg2uM22QYLm40xErY9su58bQX/iAAGfqfWfz8nbAk2SpQ2XG9nmRzqhyTZ1gyQClwhcm5ElApcIXAuJwCUClwhcInB9yYbLLdfWx3dCk23qBhnUBM4GRzCczU7AxkW443HnY9CADTobh81p0FWdWcBk0u1lutVto9P6aS8xIvhdUhZtB0rrXmGBxgWf3bcdIHD+FiqdlL8NSYfm6zOd5KUSSNCcJnPhOicqOE1a59DYoTsVQ+JnR+R3Y0JPMEVlAkei6YkKTIW5bUz1+p6cCmY7TVKpf3am1EVvKzkW2ZBTP0yvkiAEaLcuKSDsXHl9p56pNy7i9xqJHHh4iQSmUD2hZ8HZBxTw5AeuEWcCV/edYC8jQpjc8fuu/r4ql03xpBnqhfvQAPWWRN86xv1M/Gknfo9VZK0TafNgq8pWXULAQZBLD3j/JqUeQHs7ddX2wLRxXTkB/YIHOjyf9T3QJFnacORybXrdCU22qRtkUBM4GrpHVnQK7EA8W5QOy51LgNtt0N6XmIQog4kZ203H49ohkzIbOK/hfUlgTIQ4I5QfnQ88uss+Bao+I9Tpc0KO5PEzXDxngNE4f2aLZM7Ek1FFR9y8Lhzr6jxDlfCsO0b8vEYcV6I3KXMHTrJjkkIHyk9+BbgAq2v3WCtnZ1YXVXSEgvZgnbaTqIL1jbpvPbVt1NX2VEU4DA+KSBhNil1LSfj9c3BhAsd1ERd+ZUYJjM65sJszUlkb2mmGNsmc14hjHWtd7ZzrSrnNX54g0fVAJ8BBQ109GKNKfv+Ea+AIv+MAr+kBDe2BgyITeNobB28BD24I2lTA98yBjwfb1GOSOa8JWjcLlc/GM7kDTZKlIHCOLHdCk23qBkkELhG4ROA6ELdE4BKBSwQuETiTtkTgOssGI5bLHt917z7RZJu6QQY1gWMI2wbEbXSe7iDY8TidFKCzs5Om0zD5olOys6nazwbqTxl5HSCe0/fFddCcJmINmuvT6GyYEjVBy+vljlgE19lxNp9TqHRSrkEiYXO76Wi9DpydFs/J9FKAM12dUmO6ibNVA3RmJmXWDb4L6xRTT0730EExDR6gU2KtXIBO1zVgToux3a7Job6b3PH+vK2/dhKgYzIR5HOzTVHffRwJogksSbDXSPPH2+//wMcLUL8DpQ936xuQrJX76077lsABku3NM8SrBiEB6q0HIqyP84CN57C+c/DgmssAdZN66wFz3SCAA02D6XynKAO0G5K5AHWcpQe2jbrSA57P5M6EzXZEskd/E6Bu8llYp/ksTHbpC0j0WmiSLAWB8/qGndCfNl122WXF985j//gGekvWXHPNHF//+tdxRLtce+212bbbbpv/PWrUqPxc66yzTrbTTjtlzz77rPYeuJIIXCJwbUQoEbhE4BKBSwQuEbhE4PorQeCcSemE/rTpmWeeyXp6evK/77jjjmzChAn530888USOuXPnZquvvnr+b5WQwM2YMaP4/WMf+1h2wQUXFP8f6DKoCRzD1E7TsENh8a3TSdyP52uBHYzTr96XqCN3nK3o4wiH2z3Tsep6AXZM7rSZJqLDCnC9Ns7I84rbgXnH7VHAkxjopLjum2FnY8dE0IH5OBd5c62tW7Y4ogQSSK/LxeLvOkdgkmBCwfdkQkP9c5qGTslrxNVdnwTKMLm3oyB4Dx5QkHhZV+mInBqz4+EgxF9t4IDGbeM5bQu0fRfYk6R4/UCnVDkj1OmhUkpVM1RZyE37CtCm7tzmkBKu3mRWCUx3WqfrJjH4PATtxMfxnE4nBzgQpC14MkDdYIa6YZ3iO+S7b4F667IF9utVNhSgndjeSFBNHq1/Jp8rDd+yEisOm1rAA2+CX6lYfugmJfArJDxfC/0hSy+XrD98ubaBSSf0t00/+MEPcuI2YsSI7Kabbsp/O+OMM4rtp5xySun/zz//fDZ69OjsT3/6U07+dt5557YI3AorrJBtvvnm2YIFC4rjBrokApcIXCJwicAlApcIXCJwicC9ZFl/+KjSbOoqjB07Nm9X4LzzzvNp2uS6667Ltt566/zvOgJ3++23Z1OnTi3+/6Mf/agtAhfE7qCDDspOO+20Yr+BLoOawDlUT9DwGYY3CSPpMQkMcMKBw+RMPdmh1TkbkjJ2ZiZshjs3OkW3m52rC/45UcApHTqiZw6YVsApowBXqeekhQAnJtihkEB5HTimMOuWCnHqlecMkLD5HvktWBeKc20tOq8AyZRJAgcCAb4LOpoAnZ3TqyzGNoEjKff16ZSc3rJu0AmZeNIerNN0yrY3pjet7z4Pj3OZAAc6bjfbZiLA4/w1AU5M8aDAhIZ64kkM/NqCywmYRvLEBOoiyxcCHtBwAGG7ZTmB7YZfe/A9ceDj0gPu5+VHAnx2/LqLywvYL/q9sZ8aNXTjEkjeTZACtA3bEddW5Ps2ueQxLlkguWNfH/DAxwMj6riJGXW6avBiuNSGMJkMNErgho3KHtph/z5R1aZzzz03j5IFLJEufeyxx7Jvf/vbxW8HHnhg6f/9IXAhV155Zfb+97+/+P9Al0FN4Oh4HOWqqpexETLCZoIWYAdiAyc86mQHZofGkdWQN00sYIN2Z2anxX0dgeNCnh69s7N3tIBOiute8fcW6NwcSr95iyML8HqBqohDgA7LzoTbHDmhk3KNkGvJuN9/bTqrBNYLOQLHmheP1t3ZU4dIvAzPrOMMQa9tx5mVPs61S4QJXd3AgzbkAQP1zVE26rcjBdZrntMfrOd+jtzVOULegwkcBwWugXOdGWtAueC14ZmmnFnqQUHVTNKA9ZhtM4Gr03fW8ZFoBbjNBJb2xefUAs/DSKZnepIIuS9iX+w+jWTeg5kA9dbZE9ansb/zwIv1cdaNukGR22ICRf1z9Iz6zz7bAxYO0D0oqrKvFqrI0ish6/USOM+g7oT+tOl///d/ixq42267LVt55ZXz/7fq3wKrrbZa/v+WRAp1zJgx2T333JP/f9ddd+1I4I499tjs4IMPLv4/0CURuETgEoFLBC4RuETgEoFLBO4lSxC4Bz94YJ/oT5tOP/30fMZoROM22WST0izUcePG5eg0EeGqq67K6+YmT56cHXrooW01cDGzNaJvc+bM0ZEDVwY1gaMDdQrLDrYFEy+G103uAt6foJM2gaNDsUOrqpVw2NwGbQOmQzOB4KxE18CRsHhleH4SaOF/HFSAa2C1QDLHWacBEjivWUXHU0fSXI/Dbf7Mlh0KO21/Woidux0464XsCEmKrFdORdJJeV+md7juW6CObNCBeq0zrlHHWrmAHR8JnJ0SnYadDfXWukp4oOFSAGKFYZuVUHcc22JbYFmE03t8hh7MeP1ApoP4WbkACZtnXbMOyIMiliz4+nUEzmTL+kCYeBEcFHhtQa5zaBsKVNVgeiBCAmd9p355wEA7cf/q/tnpT6ZQae+0kwDtyzNNeQ7POvV9uD/mQMR9PFPD7Kc9KKojt3xO1vdXg8CxJroKTbapG2RQEziOjkzgGAEjsfF+NFCTNxM4b6NTdJSD17cjJGjc7iBs0D6WnYTrTjhV3k6CEQHXjnHJA05KcD1QgAv92pAZZXC0gHVmdjZ0KF5UlKNjLwfgjpmRM5Mdkjk7rKqatwALo93Zm0CTJNkR0BH6GnS2dtLc5ugg792RBBO4qgVHA4zA2WHQQTkC5ohcf4mgr0E4OldV4B2gXda9U0e1PBmGJM0DFk5acA0cj/Pi2LQFX8/t8aCB4H14G+GIM/Xd0VlGo7xwdYBRXuq769EYcfP7JmHxO6aeuA8LkBjaxtk3sM2+f9qJJzhwWRBH3LxUkCOL7Ls9aOE23q8HO7Q3D1jY93ugFWiSLE0aunybXndCk23qBnlVCNyGG25YhDfvu+++bOONN87Dorvsskv+2wMPPJBttdVWechzyy23zP785z/nv//f//1f9u53vztbe+21s4kTJ2b3339/65QdhYZhh0KnVOVY7VxN0AKMqjjKxgicZzeR+LltHoW1QMcWsEG7k6jr/Njxeead04YEIwckcF4TK8BJDl7rjSTRMz0ZVXN0rKrjDXBFdUeuTPZ4Tjs4RiCcUuFInlGtACNnJmXuXOnc7DTZTt8jyZyfDe/XJI3vm1GFgB0T9cSDBg4K6vTWjph6ab32eap0OMBtw5ddrwSWGyw35K0l0E6pJwEOXpyyd0SMUTV/eYSzrg3aimc9V+l+wOvQkYiQsAe+NOnkAo5cE9Z3RqP8bHg9R64CjGSS7HjAUhctqiM63M/nDHDg4VmoJFfUf09i4IDJUTz22SynCXhw4yh7VcAgQGJWdb+2G9sJSbAHLIEmyVIQOPfxndBkm7pBXhUCF4vptQhcrNfyne98J/97+vTp+b8f+chHipWWr7nmmmzatGn530Hmrr766vzvWOyvrxWVaQhW/kTgEoFLBC4RuETgEoFLBO6fl3V7CZxn83dCk23qBmmcwEU0LUhZELiYWbLccstl8+fPz7e1FuyLAsYHH3ww/zv2GTJkSHbnnXdmm222WXGe/giNyY6oFXoO0NC8jAgdm8lbgMc6hE6HbXJHY7aTqiNlhFMRJnQ8p9tGUmKnxWUM7GxYr8OUEWvjWuB2GzKXEbGTZMrUX1tgrZ6LkbnNqSg7MTpF1wByPxMo1vX424gkZSZsJi10diaXhFOo3OZ0D0mZ69yqaoMCvo+6sgA6T6d7OLiggwrY/gg68ABJokEH5fq4Kt23/vu5UResb9ZNDkoWfHbfMs4+oMCLs/cq4W977VnAM/O4tpwn9Lg+lCTNest0uokY7cQpRA5COEAJcFBg8hbgduqYBwXUGxMdvhsTNMJfOgiQmHmQTP2n3dg2SPrcbp7PE9hcbmOb532ZwFXpP/1SoMqfBGhf1vdc5xskS+sOWb6tXroTmmxTN0jjBC6+Rdb6zEWs7RKp05a0SFtE6M4+++z87+9///vZEksskf3whz/Mj9lxxx3zFOzMmTP7XFGZxmWnwQ6ERuFPbjGK4uhcgM7Nxs9j3RnRME3M6KRI0Dw6s5P0eTha4/UCXD/NETA6EH9MnnVsfRE4Ojs6qQDrfrxmFScNODpIcudoBYmXP49lAscom7cRjnKxdsrF8IwG+Hmb7JDsmVDwenbEVRHHAOt/XETOiIPrManDAQ5gXB/H4zwoofNwdIK2Z731vtRxO7S6gU8dSFBN/Dl48aQFg0TMNXCchTp39z1LYB2Qber2dx5egAOkQB2B80Qdrt/m2lGSVOs4ZzJ7EgOJnsmbI3B8xtYb9n22BfZZ3sY+3HV1AV7Tdae0Kdqto+oksB5A1UWq7QvsO+r8D3Wa+u6BHvfzOei3HJ3L+/wGyVIQOE/O6YQm29QN0iiBu/zyy/OVkPsicA8//HBB1GI68CqrrJJdeuml2dChQ7N77703j9h9+MMfzr761a8Wx7YkVneOc8bU4ToDSgQuEbhE4BKBSwQuEbhE4P55WXfICm1fEemEJtvUDdIogWtJi8CFRL2ba+CC2C1cuDD/OxbeO+GEE/Jo2/rrr589+uij+e977713vnpznTCl4rA9nVQVYQvUOeFAHYGjc7PTYqdVlybitWygfaWeqjqCAGtb6EACXO6D6175A/as/zF5C3CJBTs0LiPi1ea5Sr1nrzL1xE8Q+TNETv3aEVfN3gzQ8dWttebaNdacmSSZpDAN5DQpybVnmrJ2yWu90RF5Zi3P6dl6drZMKfk+aDe2KToUEyjqnm3Bz4Z66/PwerZF2oaXbWDKzOSeeuHUuz8lxzRpzxXHlXHhIQU4eAlQ9706PVNMtkXbBsmmZ4/X1e6RsFmnqO8mdzy/CWOA6VamUD1Dk32hSQr7MA8mSNaYLu2UNnVqlLZJOzFJI7kzgeVgqm5Q1GlgRLg+j/rOMgDbBsmd6zr5xQrXRweaJEvr9BI4f2GkE5psUzfIq07gIqL2tre9LY+aBZkLiWjbmmuumY0fPz7bb7/9shdeeCH/PSYwxMzUSZMmZXvt1TvinTevOGcnYS2P6xfoiDiq937shDzCCrBjMvnj9enc7OBcy0aDZkfnCBudYsAROnaMrsGgQ/fne/z9OoJOiRE4F3QHFp47vcALR08rgWTLEyVIIH0cl2PwsiXEwx/avwQvmMrreakUOkxvYzTQEyXYmbsY2tEBjuy9jQ7K0QJGROyIudwE32+A5M7nNBFlVMNgxME6TZiUESZlrt2s0mHXCHlAQ4fm+jgOrDwxgBEuR4q9IG/Ptacuwi1nlrDwSx8vYAJHG/LSCnWE7advP6YE7uv6IjpKn4d6awLL+3ddHdeZM3kLMCLMQYH7G8L9Fvs4ExgSdvevAdqKazuravloCwFGsUnmAlXRuIAJnUkbYb/hvroFPxvqt+2E+j1yyOQ2NEmWJr55hbbBRyc02aZukFeFwDUlJF+OMnBkR6LltBA7C5K+TtE7h9TrwFGmjZgOi47OI1dHILydozU7WHbCJjeMOHgBXqaQGFWwozPB8rdQuTq3oxxMRdUVg/uc/A4rI4UBO02msJzCJezQWeBuksTRvwuqqWMBdu6OHNC5eBIFr+fIIUmJowwkaE79mtDVOSWmhXxPJGkelHDgYSdtgken7X1JBLytzlZo+15bje/bpMjruZVI2+++WAIXtuYaiDmgix5cUBfved9BJVDfA5zl7cEN2+lJQyRzjs6RsDFFa3jh4ADJDlOW1hv2fdShAPtQ91PMgJgEBUjgXIpQNYPWs3A5CKqb4GE7NYHzYIcw8eR9Uaf9bKrSrgHqvmegBpokS0HgXBrQCU22qRskEbhE4BKB60DcEoFLBC4RuETgEoHrnwSBcyanE5psUzfIoCZwVH4bBjsUOgzvR0Nz5+IOxg6NBstrBOoMk9topPw94IkRvgbP6X1Z5+JCU651RTKVE6qTOte9Lfjc/rWwI+KacI/usk8JTM26ds4OliB5fPGEPUuwI+b17ezoUF1EzlSUl1xgCtUdeF1q3mkbkmun+1iP5210UnReATosp8G8L8meyR2JkAclXCPL5IqOxYTNKTYPaAgOrnweDnxM4Fhj6LQk6yhdc+n13HruOHcR/nh+GaiB42AiwBSqr8EUk23R+k/bdH3qk3vsWeDxXfcugdf3NVgr6hrAuokRAeot05QmU1WD10AVYXH/5/4tQJLosgWC79+1o7wHT1piHakHUx4I2Y5J7ly7x3o46rf9C59F3TaX1wSaJEtrv/ktbXXHndBkm7pBBjWBY6G4Jxiw06Az9X4mPnVYnI6J23wcHSEdmzsvE0Y7VB7rbSQCJjAkbJ5pVyJmKOjmh+0LYI0sfxuSEQgvAMzInT+GzBl6P9n42BI4wcGO19EKFpH7/jnBwjN06dA8kqeT8HpVHoHzfXsSA8/piADfmyNwdB52Njxn3XEBtsVOig7T0RATKoL365mEjmpTx00E6+yhLspHR+yoAKO/nmBg4t/ztYMX4aJDS5j/b3sX8MCHBMo6TX1zyskLYP92q8MKWP95nCPOjOp5pisJJGeHBzhg8QSHAAcC1BNPlGGNJwe9gaqMQ4Dv2/1kgNudZeGn9DjByLZIuD6O91S3LWDSSsLmOlf6HN5DHUnzQJ++x7YYaJIsBYGjHlehyTZ1gyQClwhcG4FJBC4RuETgEoFLBC4RuP7KhF4CZ73qhCbb1A0yqAlcVTrTDpSG4M+l0GE5LRagIdr4mO5xx8N0mokYjZTnMLl0Ws7pJp7HNVmchWYnQUdUImkBrz7//2CHFSBhc50bCRxTpgEe53RP3Sr1rE+zk7bTpHNzmJ/pNc/Yo8PymlisOTOBo54ESGD8XnncHkoF8RpObzL16fQunakJo50tZ9q5lokDDzti6qp1k/rNcwRM9qi33sZBiAdQXEKH5wgwRXz1JrNKYP2nHY5rIFlz6YHH3w9aBM9CZR2pFzflLGcStID1mLrJ9RIDJHOe2U078dceWIbgvoD37vRqgDZHYucZ2iRQ1g2ScBM4vm8vxRGgHtmOaDd1Os1rONXJ/fx5OvsC+w7C/UGVb7IvoO67Ppu+xjNUA02SpQnLvqWtlroTmmxTN8igJnDs3G34HKnRYLwfjc6RA0cPbHzsGEyg2LnYMDki5ejMbXNUzVE+doQmECQijA4EStEq1fKUlgpBjRnXfGuBTsv1alzywIXbdGguOKeTcA0Yo1Ne982OmU7RjvDbk08o4JofXsML6fL9OqpkvaFjcOdeR7Z4PdfrMIpmAseFa/3cHIFjLZ/bRsJmAkVHbJ3mtrrBjMmeo2x0dj6ObfGAjU6ZUaUAiY/1xhFY1nF63cMFn1kER65Zn+YBQxWZDJhscvKBySUHOl6+gcTPpJC2aALJ6KAHTAEupE078TqEjFyZJLFPMwmj7jnCFqDNeVIBBzQk8K6BY9TM+k479fk9uHKUjfflbeyLeQ33E9R92xvJq+0k0CRZWquXwDl62wlNtqkbZLEI3PXXX58vqDtQhIbuURcNn07AHQgN1gQqYEdF0EnZodj5EOxAeC2fwwTO1yf5c5SFqUAXSs87Zo8CdkRMIS08/xMFPFs0wFl4LqpmtMJruDE64YJzzqZz50BHx/sLOKXECQ+ezcpZiY44kOiRzAVImNxhew0pEi/PZiW5tsOkQ/X989mYeFywwUkFvI2ENcCoIp1goE6H6VycziFM4OyYuK91mlEHOyzCUT6SUn/Bg+/XBMoDDw5mnEKlPXBNuAAjzD4nI15O53tfwulelhA4yufzEtzPNUtV0b8WSNo4uHB6kf2oBzdV/XKAsz49szrAKJ9nyFYtcuy17jjT1gv5svTA9u7JPyZ4HnwRvGcOtD0Ip76zPw84ymc0SZbWWnbFtrUHO2Fx2nTLLbdkSy21VL4ubEtifdjA17/+dezZLtdirdn4KtMGG2yQf2M9PuX57LPPau+BK4tF4JZZZplsiy22yObMmeNNr0lJBC4RuETgEoFLBC4RuETgXlkJAufUfCf0t00RKHrXu96Vvf/97y8I3BNPPJFj7ty52eqrr57/WyUkcDNmzCh+j++sX3DBBcX/B7osFoGLb5PG90zXXnvt7MYbb/Tm15zYoKpAkmSiR+fVCpUTDHc7hVqXmiXxskPjOUkm7QhtsL4mj3VnQ7LjOjMSL5MyOinWxpnoBZhu9ZIHVWtkBeiU/LmsqvROgGkpF3h7JEjCagLHVKvXhavq+AMkPibMJnRMKZnAkUy53Ux3+f4J3z/bXbfN92WHRnvwulgkc3Q8Aeq79dhgmtYDKtqGiR9134Mdvhs7FRNhwkSI9ZmsFQ1UDW4CrIerI2JeI841aTzObWMZgpcqIblzPSgnP7h2jmTNpQYBpqI58PAEH+q73yntwulVkh5P6AnwvfrLJBz4kMBxMBOg7rtkg/dne3dbTC55zx4I0RdQbznxIsAghHWafsr9S6C/ZOnlkPG9BM7p/k7ob5vOOuus/FOZ8cWlFoH79re/XWw/8MADS/8Pueqqq7IJEyZkkydPzg455JA2AhffUN9+++2zH/7whzxsQMtiEbh4MCF/+tOf8r+/8IUvaI/XlnDUbeWmI2A9gg2Io0gXjQcYLXNEggbmGUpsS4u4tcCIA6MIjkaYwJl88hruQBhlMIFiHZsnJnBmJ52XP6OVrxMHMmeSRALnCGDdBAPWx5lc0fGYpLi2qW7tLXY4LNIOcPYmnUeAEQhH3Oy0qpxUgI7Q0SI6VHeOvF9H2ejAPJPQs1JJJl2MXlcvRGdjUsbIgR2RI8mMQPg8fIbWf+7nKA/vwVEkEmQTGM8K5aQFD24I1sMFSPzq6sxc12aySVswaadO+xo8zt+nJGG1nXAw4WhwgESIRN+zoPfAoNeD2apsiLMRrl0L1EX9SK4YmbNNkfQ5ysY6Pg+CXYNqO2Z/a79CXWU/XTfw83OjvdkWA/0lSy+HBIGzXXVCf9r00EMP5Zm+hQsXlgjcGWecUexzyimnlP7//PPPZ6NHj865SU9PT7bzzju3pVBXWGGFbPPNNx9QZWB9yWIRuIEmVbPXAnQEdCY0igCdsCN3gToDqypUDfD6djbs0GiQ/vKCvwXpGVyMZPj6dFKexFD3tQOSO37rtG22akTlQPA807RqskOADrXOgblzoDMxufO+TK+a7DDC4FQsnRSdR4DE3pNG7Jj4LuzsGLmw06AjMrlk5MBRNd6DHZ2vTyfkmXd1xIv3a2dCffdAxJE0wmmjqgiEYXJHOzVhpZ64wN/knoMSL1ZdR+C4FInPSTLlAYv1mLZgcsnonEsGqgZBHgg5nc4Z2CY+AeoqJ8LweQfYb/kdUzemajBL/fI7DrAvrrOVKsIWoL6bQHGbB2yOwHmQzPu3PbC/p7+x3nIpHD83Pif7hkB/yNLLJWu+acW2QXMnVLUpom1BsgKrrbZatuqqq+ZYdtlls+WXXz6PmtVF4G6//fZs6tSpxf9/9KMftUXgQq688so8LTtYpN8ELkKSnfBalkTgEoFLBC4RuETgEoFLBO6VlSBw7kc7YXHbxAhcq/4tECQv/t+SiMCNGTMmu+eee/L/77rrrh0J3LHHHpsdfPDBxf8HuvSbwMWsj0Cw4tbffc0EebWFDtP1YXQEhMkUOwt2NC3Q+GxgNEQ7cKZG7ewJnt/34EJt3ws7P4fwmSapK9x2vQxTn1VLKLTAdKo/pcV6uLo6Nxdc07l6qQSmnpgyDPj7j+xUvNYbO3svucHO3WS+qh6sk/5x/SgvEEon4TQNHYS3kZR4GYeqhXoDLDUI8D6Y+gpQv6zvnERgO+Kz8GeuvJ4c4UHJJKztZn0nuF+AgyI/G6aTPWmFtWMBkjQvI8LyAq8R99ed9i3gujbquyMW1k2Scus0U6FOxXLAZlLImk9fn4MC14AFSJiY2rRO8d2436KemMDxOJOgAEsRnF6l3XIZHes/9d2lD7RLl8G4LR78sx+3PdA38H69ADUXp15x2NQSuNyUJ/EEFpcs/TMSBM620wmL2yYSuJBx48bl6DQRgTVwhx56aFsKdb311sujbwNlEmZ/pN8EriUxkWGgCMmX19ehQyHRseOlo7XBBkyMCI7AbNw0Wo8qGfGoWq8oYDLpaAWjgR5Z0tm7MJmEyZMP+MHunh/86yJoRl6AZM4z5lh87UgCowOuSaLDcrSgKhoV8L4ksF4XjCN31qMFGHHzMyW5MvFxdJaduQu+SSC9Dp2jRwSjCo5GkMA5Aue6zjoCV+ewuJ91mkTX2+zQ6YRMEvkMbYu0Wz9vOuK65+b6QC9AzS+NlL7K0AsubG1yx1nWtgVG40y8HDmmM7RtMDrnyEfVRBjDBI6wnQTY35EUmUyRzHgwQzLjASyJt+0twEkD7h+5H9tiAke79fmpNyalXsjX/bF1sAo8xlFtDmb83Aj6kxYWlyz9MzKul8C5PrITmmxTN8hiE7jWRIaBIInALeok3DElApcIXCJw7c8tEbh24pYIXCJwfcm4N63UFhHuhCbb1A0yqAkcO3cbG52N6zWqahd8jgA7MNcLcZs7BnY0dkQ8jh2Inanb6raxLZ7izg7MYW6SK9fHlRzYhYcUaPsOai+YQvWnhZhSMknk9T3Tjg7LSz7Q2fie7BiZNuJ6UQGmrEwEWSvGjj/A50vHE7BjYurHhKIOTF95G4leHYFz6tegk7JO0/FYH6nfHszwWVhv7dBIxOwUSRi95ASv4bbxPTktzvpAkxYvx9HzrU8uwq1nlXHdvy3C944sgalXz7omQXQNHIlXgKUOrtdjOYHLIjgocukBSyR8v7QZ17+5xKBquZkA36/TiSTothPqJQcWLdSlUGmr/J22EGA7rZvWP8L9rW2e91wXQOD9uhSAtaK+Pq/lwVSgSbK0Ri+B8wzmTmiyTd0g/SZwQ4YMyRErI7f+fvOb3+zdXlNC43fBOZcVoON1NILwOQJ0kv58Ea9hp8E6J1+HHRQ7IZK5gDss1/bw+l7Pi1ElEyGuQ+WPeXNx0lIETg4rwEkOdlqMQJgkcsFf18AxWuBaIkdLCBeO07k5AsnJEK5BovPykgN1DqxOb0zEGOEwoWBUxXV+jDA6qlc3+cKRBeqio3UkaY5k0Cl6+RHer89pPSb8HGkbvj7t2LVMPIdJCJ+hCZQnA/T8fPYi/PH8Mv779EWQLXCyg5ft4eCFn9wKmFBRb+s+D2eSRpv2otpc4oQLbAe4n5etCTiy3YIj19Qvv5sqQhaoyka0wP7ROsdt1DdH6qg37sNpCyZsbqsHDdxmYkjfRKLna3hwTzCKbfL2ahA4T6rqhCbb1A3SbwI3EKUuekXlZwfiSBkN2J1HgPuaYLHzcafF6ztty6JtjricevKori6SYeNmxMlrRj26yz4FHFXruePcRbjzy4vQgcAx6uBJDJx16m+hMiLgInKSMjtXksK+CBydtNNUdkYEI2B1BK5ulB+gXrHAOsCIkJ00U80m3iR6HvkyLWgy78kQdoREVTQu4AgEUeeUHOXjvtZb2oOdoiMUBJ25SQgjvF5kd+E5B5ZQirjRFgKXzSrAwUuAtsCvgBgmd7YNTj7w+zf5JGjfvkcOkDxpicd58kOAusr1A61j7GPdT1JPHJ0j8fOszwAHPtZjDpI5KPJCviTwHsxx0ogHPs5q2DdU6X+A+k4dti1wm9OmTLV6AkPTkxhWX2altr6yE5psUzdIInCJwCUClwhcInCJwCUClwjcS5YgcF66qBOabFM3SOME7sEHH8wmTpyYf1j27LPPzn+L9Vy22Wab/CO1/r5Z64O2LTnqqKPyY+NzXrEOXay6XCVUfhsQ6w5oMA6vMwzucwR4DYfUWQPkjqmqHiLATxBNRVGq6yNM4Oy06mrw2IG5qJoplJ5LZpaw8M/fWoQHv1Gg54rj2oEauReOnlYCi7qZwgkwZWQixloeLz9CmPi4WLu/BM6dPevhvJ4U0zQmcCbwTCl6aQY6ENfu0aG6BoqkxI6WhcROCzvdRTJpp0jiaZ2iw/Jab5yk4LWuXIPHc3rgRcdvUkySYOJHx2qnwrSkP2XVpv9/+mqBthTqj49dhO8cUQYmO5DM5YQO9uaUqfWaNaDWW+q09YZ6YluoI3eEC9ID1H/WYHrNNPaZJvfsszxIZV/scwZ4fU4+MkjSXPNKcmcCx+N8bQ9uOEgI0Be4b+b9s5+23nI/1wey7/dzCzRJllbrJXAk81Vosk3dII0TuEceeST/9+mnn87Gjx+f3XnnnTkpO+200/Lfjz766GJfftA2JL6/+o53vCP/PbDJJpvkH62tEkYHPFqncXGUZ2dSV1cTsBMjeD1HK2h8JmZV+9m4fU7fIzsGk0t2RCYCXHDXUbWe287ujP88ug2s+3FtDaNxjrLRudiJsKDbkUPWw3mxUteSEa7TIGGzwyJMvNiZWxfcudIxmQhy2r3byntyBIb34AgcyZ1JqQkcowyuCSJJ8kQF6qKdjWfXEXZuPM5RBw62fH3qt6N8bLfrUfm8TXz8ebieK49fBE9iYH0c60N7QVvwwtXUbxM2T+IhubDeEl4Amzbla9CGPCOcbfPEiAAHNHymrsdlH+t3Q7twP8XjHPEKcLBhnaetksw5ck7dN/Ej0SeZC9huHaHjYIMDnwDtn7rpfoI25cEMn5N9Q6BJshQEzgPDTmiyTd0gjRM4SnxY9uqrr87WWmutgtjF3y3hB21DbrrppmyjjTbKnnvuuezZZ5/NleGuu+4q9rfUkZuqTiIRuETgEoFLBC4RuETgEoHrv6zaS+Dcr3RCk23qBnnVCNz999+ff/riqaeeyoYNG1b83vrbH7RtyZFHHpnvM3To0PyzGHXC8LM7Bob0SchMgpwyNXgNGxg7KTutqg4swPPbSRFuiwkdnSKJYIAEzuk2Lvex8PxPlFBKJ6E2qO2j970gEfRMUzoJpztJNkySOHvQTosjPc/sdCqQ6R532kyDuD6NHb9TKHQ2fqfWK8LOju/GMyarUj8BOlCvH8dzmLCxdinA+3fbmLK0I6ZueltV+UAnkMA53UYH5eOo737+nK3qZ0Pd82xpfwKO+u0vj3CGNglbgCUDJokkWrZF12BS3/3+qcN2nBz42N44KPD6cVyKx9sC1CPagksIqFMkLwHajbdR3zzrOOAZzQRr5ajffv98ht7GZ+o1Am1HJpccbNg30OcwYOD92E9Yp6uWG2mhSbIUBM762AlNtqkb5FUhcO95z3uyM888s/h/pwicP2gbH7P97Gc/m51yyinFcbNn9zrVz3ym+L9lzIj3FvDne2gkHBnZYdhoDJ7HURc6NNfA0YBttDR8EjSTQEfu3DY6UEc52PF45Fr63ikW7s2Bwmx+69Q1bgEWZ5vAcUKBa3LoNBz1oiOys+Po2KTEJI11GR6Rk+h5lM3O3Wutsc6KTingd0y4qJujeLeNEQGTOx7nZUS4n5+pIwt8bi4a5z36Pug8XZ9GW7AeT9UCpNR52xQdmnWa9mWSTDJvAsOaN38Cy5MKXpg5rcDCr8yohicxnLBnAZPEquhzwDVEfDd+xyR6tg3at9NaPM59AfezngRIEmknJlN1RITv2++NduGJEQHatAd7fG783Ws71tkU78+1k+4bTC5JRP08SGjpb7YcdkQJXMjX+s7Buo/Lj22QLI3tJXB+dp3QZJu6QRoncDHp4LDDDiv9NnPmzKIGLurhLK0I3He/+91s6623zubPn5+9+OKL2VZbbZX9+Mc/Lu8MofI7OkWnQMPyCJBO2OQuwPC306vsiBwBpEMjYQvwHDy/naLPaWdHZ+v7YsfkSQSl6IGiDFwTjutV8RupLZDAeXYbUzNO4TIC51QonZuLuNlhm7C5I+Go0NuYUmNbAuzA7QhI7hzxM9ljB+40JYmYC6fr2s1ImaODbIsdvyMLfG52mNQv6xR10wSWumg99b6MYpjc0vHbbngNgyTFKUySMhKtgGeJ0jY46zSfeYpItaPRjGp7HTa2xeseOhVKfXN0jtFZ6nDA5KOKtJjAmbAZtDlGqq0bjJSa+FMXTOCoF05DBnhNEyqiLjpNeMBEO3E02jZmW6Xd2MarbMWRS/om9yE8h/1boEmyNPaNK7UR6E5osk3dII0TuBtuuCH/qGx8XDbwk5/8JHv88cdzMhazUGNGqqVF4GLiwoEHHpjPQI2ZrJ/85CfLO0oSgUsELhG4ROASgUsELhG4V1bG9BI497md0GSbukEaJ3BNSn+JGTsE1zGwMzGBCtAxOoROx+NtNHxfk+3hfjZgdwq83wA7GxfYsuN32oi1PPM/tVcJJZKG1JIdXYBkz0uVkLA53cOibaeU+Jktf2aI5MYdsVOqnBjgmiSSS3/tgce5GJ7OxDV4fnfs3O0YeB8Gz+nr8xzWN6ZB2c6AiSjTZt5GZ+d7og5bF9luk8I6suvz0PFb//m+fY+MAnhpGi7p4XXfWE4Q4GCmNKEhcMWiJXS8fiJTpl6qhBNRPGnBAxjWn5nckbA5TVo3KDEpI3gOL7ERIGnk+/dkMJZzeKDL/dy/sv+zLgRo0yZQVUTIAwjqnnWT5zdhc3mBB0a8vnXV52rBNm0iSrCd7t8DTZKlIHBuXyc02aZukEFN4GikjlaRzHGkXjcxwE4xwEgKo2UBntedlqMHBEerrnMjPNPPIzAWfHtfkhRHCwhHK1jQTcfm6FuATovfPg3QEdkpkCR5G4mnR8/sTF1g7FA+6+w8s47raXkbyZSJV10xst8/dcgEhk7IxJM6ZSdJJ+W20Uk4iuG2EY6A0bl6G+Fr2GkSjEYHqLduD23T6yfyHG4PyZ0XdaZeOjrmddk4GcEzVEnuWB8a4OeyPChhNMxRNdcrcpujG4SjqlVkNkCC7oEP7cvXCFBXqX/uC9kveYIL36F1mnbigW7AESuCOs/7NwnkMezPA3U2bB1z1Jc+xscygMBr2BboFxyE4Pl8XKBJsjTmjSu39ced0GSbukESgUsEro20JQKXCFwLdlKJwCUClwhcZ9vodgLnPrcTmmxTN8igJnB0inYoNISq1Fagiui1wJC1HRON1B0POxBvq+ok3PEYbhvvy6F6EhinlDgrzrVrTCfSsXktN8+o85ptTOHYSXGpBLebz9vExykNwoSGTspOiWkQr9rO+iBv43F2BNYN6qLfP49z6oX66ONI9JzepJPyNj+buuVX6JSp3wG2zQ6c+/lZeF86NA9uqO8eTNU5U6ZxXDtJMseBTcBki4MZD1hYUuBaNn7yzddgGUDd0jgB908E35v13++RYMrOz5TP24MJg9f3Nuqwr1HVnwb8Hg3qnAlVVb/uVCfv38+U8DO13djmvZ3gc+Wz8TnqyCXvz+njQJNkaXQvgeP7r0KTbeoGSQQuEbhE4BKBK4Edrp9xFSlLBC4ROF7f2xKBG9wEbpVeAue6007oT5uuvfbafJ3X1kTHWC6sJbHM2Lhx44pVK6rk/vvvz9Zdd93879a5YvJkrGIxZ84c7T1wZVATOBqMOy0qOg3YIV8eYwMO8FiPNnh9H0e4Q/H2FmwMhg2Y25waYVrSaUISLa/afvs7Dy/Aj2ybBAY44cAOjYXbThsxpeR0j4tiCb87wu+GnaZJAsmEnQ2fodNUVToV8Lvkvm4rj7NuEH6nfE7eVpcKc9t4DT83OmXblIlhFUm0YzR8XsL3RVDf/Uw5W9KTZjxRgLBu0hY4C9szsW0LnJjgmZ68B78blwlUkYAAyYxTdjzOesTr1emtbdHw7FaC1/BxdbrJbe7fAiQ0vi/3j1V9IfsQ2zRn63tCj9vq63Cbj+X98/p+37Q9vxuew5OdAv0hSy+XrPIvK7c9/07oT5uCwG277bb+OYtVKO69995s3rx52frrr59/hrNKSOB4rlmzZmUnnnhi8f+BLonATSgbhTt+HmNHF+CxdnaJwCUC18kRBriv28rjrBuE3ymfk7fVOUm3jdfwc0sELhG4Kpi0JQK3aJuP5f0PFgLnd9MJ/WlTFYGLT2m25NOf/nQOyq233poTu0CsLWsCF2vQzpgxI/9E52CRQU3gOBnAHRrTNHVF03TsXkHc8LHsUJ1u4oQCr6DNot66zwN50gLvNzBxxG4FnKZi2sbrsHFJDRb0B+iUmDKyMws8sdteBbx0AsmclzWoSssE2EHbufM4OqyAiZhTswQ7HDsFOiWSggCdiVOfLjBmCtHXoNN02sQpJILO3ASK+1kXqacBTlTw5B/qW90kAk+a4dqJTnU5FVxlf7ZB6/+mww4t4LZRh5yyp9PzO/UkGpYNeP1E6r4n7TBl6uU/WM7gFGqdHjsVzfdvUkyQlASqBiEmSC5DCVCPqO8ml9Qp2wb1y3bCbdaFAPXaOs/+wHZEsJ3uU5jC9LPx9dzHUI/9rgjeo/twf32hCl4/L9AfsvRyycq9BI7Puwr9aVMQuJEjR+ZE7H3ve1/2+9//Pv/90ksvLfa5+OKLczJGiRTpddddl/9NAtdKoY4ePTqbMGFC/vnOwSKDmsCx07DRUNHZ0dsI6Gg8QzVAh+JtdFo+L43PnxbiJ4E2Hj6jwISRu5bw1uEHlbDVsKNKIDG106bT8DpojBaYwLFeiA6Ls+xaeHSXfQqQzAV4HhM4jkA9qq0iOgF25u6ITQQJ71s1Og9UjZwDdgyEHRN1wffB+/c1GFVyDR4dP99vgGt7OXLgTpYOzY6COuUZgxwUmcBRp32cSSK3mVzawVU5O1+fjtXPlGTGiyM7Akc7MUnjDFV/Q5W24npQvkPXvDnqQqJrIkTb8D2SaJjQUd99PRIYE5QA3xv7Qi94znb7/fs9ErQZ6lcLbIvJLm2qjtxy8GbiyefrfsOEzrrKtnsb3wefsfuJdw6bWYAL0xubDTu8Df0hSy+XBIHzc+2EsWPH5u0KnHfeeT5NLkGwnnnmmfzvWOg/FvgPqSNwTz75ZP5t9ZbccccdbRG4kNNPPz2bPn168f+BLonAJQKXCFwicInAJQKXCFwicC9ZVuolcH7+nVDVpnPPPbeYtGCJ76E/9thjtSnU/hK4u+66K/+K02CRQU3gmF6xYZDcsUMwCWO6wJ1XgJ2UOx92UiZwTJmaXPGadEImbHWOry/QSXlW3m3v/GQlWPfGmh86qBY4885Oi2kpEwqSJKewWLvkbVUzWQNOd7CTdu0Ij3NNDImeU5hM7XitKzseprOdlqKTMKGoqs8J0GHTKTj9U1cDFOD1TRKYFrJO8/6d3uT90vY6pWlpC3ao3GZb5DM0geC7N7mt+7qB9ZYDFK+ZyC+PmMD9/aBF8NqKVTNSA073ksC7rop1df6UVlX9VYDnd1/gWjaDgw0+f9sGB8IeTHOb3yn3c/8aoG6aUPEeaUNsc4D6bttwv1EHD4R4/9Zj3hf9ku+PfYjtjce5DCFQRZZeCQkC54FwJ/SnTV/4wheyddZZJ0+hvv3tb89uvPHGYtv48eOzNdZYIzv11FNxxD+kVQMXJDC+qe4UamybOnVqdvfdd+vIgSuJwI1OBM6dtklbInCJwCUClwhcJyQClwhcyIq9BM61xJ3QZJu6QQY1gaMheIIByQyNxASOjoUpgha43R1TVUcUqDuOHWEV6QswvB5w29kxukNlSs2TGOhQvBI9HRg/0P2XD+/XBq5ob0f4X5vOqgRnxHIma4CzV516peOzkzYRIvHxrECmkHm9ADt3Twxhh2rCVkfo/G7oXExu67YxhebUM48zYfOzYQrNzo6dsYlYlX4HaHsesFhvqwZaAdqG09Tc5gELHa1JCvXNxMf7kqQt+Oy+JfDLJJ60UzWBJ0B98/XcHuopv1jir5aQlAY4KPFx1G/Pwq2ztwDJHMmldZPpTA8KSDrcv9YNigJMz1mPORmliswFaNNOr1Jv3G77FK9hx2Opm530swXbDUtr6sidJ+0EmiRLKy69ctv9d0KTbeoGSQQuEbhE4BKBSwQuEbhE4BKBe8nyll4CZ3vshCbb1A0yqAkcC6dZfO3lQuiEHYa2AzHq9qUjckqHRkqiFaBB09G7oNyF2uzsAnSK7kDoJPwFBRIvpkEDJGhVSyi0QGfnLzrQMdy4+cwSSNi47lyADsMpJDoen9OOkM6NZDbAlFKdQ/P12fG7eNekhe/CaQYSMTsFpojsJJ3CIeocqDtZkzaCbbFO0RZMbklQXdDt83Cb7YY27PPw+XpiEO2NzzdAcuOUpQk8U5/zjtmjhBdP2LOAU6h/22vPApzAE+AkIZMrr9FIW/RXIniciSDTwl4Hj+fnl1YCJJoe6AQ4ECARcsrQgxSCfbG/98wBrG0owPNYj6jTJJcGbcP9P0kYU60B34fbxgFNnW/g7x7M8Nn4HLw/p54DTZKlIHB+553QZJu6QQY1geNoxSM7Gp4LLQl2CHZ8hqMuVSQxUGWkgSoyR6MP2GBNBEnmXBNFUuJFR0m0HC0gaWMErhNI5hzlY8SNEb8ACVxdJM0z5kjKGNUImIgxWmcnSUdo4sdtro8jCfPz9rup0yvuZydBh+LOked0JMH7EtZbt7UKdijURZNCEiZfv842PPBiO/1seP8+J7eZMPMe7KRdA0o99TpwJHMcvARemLkI/gQXI9OeEe7BFSN5bhtJmckdbcrXINFzDR7386znAAcJdQMP6q2JN2slPQglIfI5PYiwPvD9k0zV9aNsZ6eoG2Ed9/Wpx54hyoE378E2VmeXrvkzmiRLQeD8fDqhyTZ1gwxqAsdOws6GRlrnaNkJeFugzmlQcd0xkLB55MZzkMD5HkzgbCy8niMyTC+4Q6/q+AMkc3Qmc3ffsw0kgo46cDKEi7q5n6MFjMCZbHMk7QkOdnaEo3x8FnZoJHNe8oGdp0mC9YaRBQ8u6Fx8HImPo3x8Fo4ycT/rgvWI16B+B+xgq5ytU0O8Bztw240dYRVMknlPfv4ksyb+fE5+p9YV6r/1/e/Tp1Xi+SMWgdG4gJffIbz8Dgda1ltGDj2Jh+2uG7D5yysc9Dj6FuCzo/67vyPRoZ0G+G7ch/EdOhocYCTNesS+so7okbA7qs17sC3YbrydkWOnfqvKcAzal6ODfKbW90CTZGmFXgLn59oJTbapG2RQEziO3K387MBpwHaY7ExMoAJ0Wu60WIPkbVU1bwadoNNJPqdrm+i0PYOJHWhdusURMHb8dDSOOBiuAyKctmFKyetwsYNyJIfkzlE1p8J4v05bkTD6+nRYft50Jo6AmbTwPToVTv2zk6AOu8N2dIKgczXxqYskmKRRN31cFWGzHTkCYsdLIuq28hnW1fn52VDfPXuXpNzv2ylVkhuTK5IylxOQJHlQxOP4dZMABzoBDq6s4ySetIUAywk8YKPtORrOZ+GvVAQYEaf+e3DF928Cx37K7439m8ldgMe6j2ffTB2y3rCdvj7P79o5w/0xCZv7dd4D+2WnUGn7bEuA23xcoEmyFATO99gJTbapGyQRuETgEoFLBC4RuETgEoHTtQOJwPVPln/Dym023wlNtqkbZFATODsYgs6VDsupnzqnFKCTdGqKHYGdFB2YDY/tpJH62jZod4zswByaJ/GwkyKBM/GhwyJB4wy8FrgyvdNNhJ0dSaIdKgmb04RVDitgZ0cH5pl1JHdORfGd2hHw3bszN/HnezXZ44DCRIyOyPpAB+FaLq5z5+dmksbBhbdRp9w2OiXbG52kn4WJOPe13bBeyrV7PIcdJu3CjpcTWJxCtW1Qb1+cvVcl5h23RwnUb3/BgQMhpzddesB6OdeVkojabmkLTr3SLjyYoU150o7BPsU6VjWYCJiUEbQp61SAumF9pE2xn7RtcJtTfjyf+3dfz4Mt2qb7A7aN92ASymfhwYzbajRJloLA2a47ock2dYM0TuD22WefYoXkkCeeeCLbZptt8u+dxb8h3/zmN/MP006aNCnbdNNNs9/85jfF/gsWLMg23HDD0ucxqsTGTiQClwhcInCJwCUClwhcInD/vASBY79RhSbb1A3SOIG77rrrSgQuPnlx2mmn5X+3/o1PZ8ydOzf/+8orr8w23njjYv8zzzwz+9jHPtYvAkfy5fQjw9tMtdJBBWhcJnSBKqccoOL6OF7DbaNTogHbKdmB2zHyGt6XDs0rs5MweT0pLmPAmXQs0m6BM1I9UYFry3nGKAmk013s+OnoAyRTJn52xHRMdtp0SibJTHWaQHBiit+p339dR8z35A6dZMppWRIYp4J4DjtB6w1hAsd7sk7RmZmUcfDgdL5nYfNZ+Dxsm+2h6noB2qWdKZ+FybSXmGE60ylUTlrwjGwe5xQqU5ZObxokYl4/kZN2PPBg2tO2QPtyWQBhvQlQj2mLfqd1ukm78Kxj6oLJXYADX5+3Sv9tb9xm/a+7vn2F77nOd/B52I4I9i9uG8/nfiLQJFka9YaV2vqjTmiyTd0gjRO4EBK4YcOGFX/39PQUf7fkjDPOyPbbb7/875122in/3tm1117bLwLHD7vb2NjZ0Cg9YuA2G5dhA+J53KGwEzQR4PInNFhHI3w9Oy0u6uhZUBwdOwLFkbtr4OhMuIQC18BqgbU8dlqc3WYnxagCyVyApIwkLEBH5CU+fB88jyNpHJ07WkDCYF2pc0QG9cYOhbphskHi7SgHa8AcLaiLVPg+qFN2PCSwfjasK7Wu8hzWdzs+Xr8u6mD95z34ebM+yzMpCUeVrEcP7bB/Aa8Dx4iblwp5dJd9CnCdxQBr0PoaeJCwuXaUZNJRPtpb3cxuX4/bTKYD/e0f+X7dF9PBe0Y2j7PeOurlAR3fIyPQtg0Sds9y5fms0yZ0tkf2I9Zj+oIqOwlQp02eeW1vCzRJloLA+b12QpNt6gZ5TRE4yy9+8Yts7bXXzh5//PHs8ssvzw466KD89zoCd95552Xjxo3LRo0aVVIcKzeNlg7STolGYuMK0KG4c+Po0JEMXtPkjqStymADdvx2aOz8fCynyjttwoibyQ2X1GBhtqMRAU5U8FcaSOb8tQfu51QQnZsnX9Ap2RF5ORBuM0mqiuoF6lLWhEeejhbxGu746Wyc7qtyECabjp4QXkbD98hrOAJJnbLD5H7Wdzs/wgSO2/wc6QQd8eZxdhx0ykw1BqgLXufM38lltIxruxksHwiQsJlcMYXp9QpJGAM8zqlQ2o2XMWE00MuY8JxeNoXPhgv1tkDdZJ9inaJuuC/m+637hq71LVAVAQyQePP9296qfEGA7TQpdb/t67M/sP3TTziyRvC5OTrMttgWAk2SpeVev1Kbb+yE/7+9cwG2q6zyPHkAYiAvnh3CQyDBgJCCnmqGaWPkoeiQoqhhVBiCvFoDhofSEBloSWHz6tAOVIstIAMKhdoi2FLY1NhlUQ6YGRtKigF5KI9CBMTwFoSQ5O7J2uHu/Pbv3r3PvTQcOfesVfWv5J59zt7f/vZ6/L9vre/b3WxTP8ifnMDNnj27eOqpp8r/D/4bcs899xQ77bRT8dBDD5V/n3nmmcW2225b7LDDDsXWW29dbLLJJsWRRx5ZfX84oWOwsTHwcUTn0RlhAw6QMDnYkVw5oNHQTPzYHjoQf8+w82FAt3OhIzDZIYFzepHBhmkhp0gDDAyu5eGsmmt5uNLPMxJNbTE8q8iVrQGSPQcl9ptH5NQbBwLqigcCdr507ibXJFfuf84yes8qtsXEj8HUsxhuG9vNmasA22nSSth2eD2/UcQEjjblgEZ7sL6zbbY3EljrlGdnCc8Ac1DildYkcG8s/XQNnI0zSWL5gDfg9cCHm/p69pCDMOs7bdErXUnmvAqVpRX2bwH6FOqN/W3Tcwq0kXn6UOtpgHbrgQrB+/A5qFNud5u9m4iaQFFvfc2m+ONBOO/fvoj3bsIc6CZZCgJnmxsO3WxTP8ifnMCdfvrpQ2rgHn/88XIWLWrhhpO2GThKErgkcEngksAFksAlgUsC987J9LUEzqURw6GbbeoH6TqBO/zww4uJEyeWs2lXXXVVmR7df//9y1WoBxxwQPmdqHmbOnVqMXfu3BJ+6CMlcCRaNrYmkuQVoQwCTucEaJSuc6CTcrAh7BjoIDntbgdhUubz0qH6GAOY0zasR3N6lSkbBrNXTlw4BKyRcyqUgceF4iQMJkJ0UCYXTHV5YYZTYyRCdoy8hvuNz8ZOmY7fztRpSz5vpxn4zK0bJGy+fxaqu4id1/YCC6OJMAUYXKzvvF8TOJ7DQdLPmOd037TpP89pksBAaOJLvTFhtt5wFahTkbVVqGceVQNJmFOfXJhAvQy4Xo3k0jpO3XQKmQM9k3sOdHw91pH5egHqJp83+ztAX+ygTn9qAkNb8DMNUG/a7JhkzvpG23ANJPXE+u7aUQ+MOKAx8eU9sG7ZEwR8hr4+78HPNOC4+U5KEDjv7zgcutmmfpCuE7huShK49QbuY0ngksA1IQlcErgkcEngRiNB4LyIbjh0s039IEngksAlgWtx/O63JHBJ4JLAJYELJIFbL0HgHDuHw0jbFFm2yL7ttttuxYc+9KHq86iZj/KqwXKrJnnssceqUq3JkyeX54q9ZSPL98wzz+jbvStjmsBx2wwTLxoaDcEOhMHDxmVi6GA/UgOmkwqwJoRO0ATOzsyEgk7bQZN1Zt7WgHu92aGzroa1Mq5/C/AF2rxegPVzPkbiYadE5+o6FzpvB2LvmcV78jXYb3b2dOgOGPyda7d4LNA0gAiQlJiktRE4bvngOi/2k/XEusEgYZLUNmBgALdOM9C55tDgd21vbdfnPdhW2L8m0+wnr2x2LRkHLd73sLaNiOrMuDkv7SvAAZN10duYsFbVr7ViH5pA8/mz/irA6/n+uXLb5DLA59Hmq+j7THT4vF27aJJkNA2mA7xn+gJvP0SfYpuivVlP7Rt8nPfs+MO4cuCUJY3gfom+d/a3fUhgpGTp7ZBpE/5syFZVw2Ekbfra175WnH322f64WL58efX/Cy64oAQlthjbc889S0Rt/SCBGyy3im3KFi9eXFxyySX8WU/LmCZw3E/IDoWjMxqhjYAjIBtQgOd0kGbgcXEuYYfGc9BITS7tpO3A2E7/lgHEb0YgufJGviyi5jYFDlgBEjySuQBnIDw7x8UO3kaB24+4iJuO2LN6HlnTuXu2jM/ffczvORDyd56BsG6Q3Pv6DKjuf8+WEuwLzzKxLzw7Z5Aw2B5ISjnQCNAWbCfUdw88rJsMWiaCJGw+D+3N/c3796IZkhRuhhvw/oWcZRu45uQa1ly2qIL3iOMiBi4oCJDcecBkHacumOxRv01S2/wEiYYJHBdbeCueAAkL+9+DAuqQB7O0BRN2PnsPIAI8j/uDM6vsC88ist9MmNsyBbYx/5bH7EeabMp+g7Nztin2g+0kMBKy9HbJ1LUEznv4DYeRtOnUU08tPve5zxXz588v9t577+Jb3/pW+fkNN9xQfefaa68tyRglZtjiRQEhJHCDM3AzZ84sdt111+Kll17iz3paksAlgUsClwQuCVwSuCRwSeDesgSB8+bZw2H77bcv2xWIPVuHkyBm++yzT/HKK68UK1asKBc4xnZibQTuhRdeKLbbbrvq79iGzDNwIRdddFGxaNGi6u9elzFN4JgKsmHwGJXetSMMLC7IDJAkupaI53GwYbBrI3CcdjcJpeML+BpMRbh+glsVkLAFWPNmh873NnKbBAesAImXN+vl9b0FCK/hDUl5Tm/HwM1Z7Uzt+Ena3Y90tCR6AX7PDpPO1XrklCoDitvKwOPUr8kHwcDvFDLThCYFvJ6DnfuG5MrpEeob3yYS4PccpN03rI/yc2Pg45tGAk22F6BOcxAS4NsMXPNpHVt96WcqDNx8Vh3/9NcVVv/98TXwHcGsDQ3Q9kyQ/Gza3ppAPXW/kWhZ36jvTr17+x+DhIZ6YgLJgY5T3/RZJin0dyZBtk/XK3JQwj60bdBveMBEO3HJhO/DBLKtzrZp4OHBDHXYpJjwIDDQTQI3ZcI2QzZhHg5NbbrsssuqXSeivu2cc86pjh133HHF9773vdYU6kgJ3P3331/MmTOn+rvXJQlcErgkcOrHpgCRBC4JXBK4JHBJ4IZKEDjb/HAYSZuCZMXWYqtWrSpeffXVkojde++95d+PPvposXLlyrLO7b777qv9LlKot99+e/n/JUuWDEvgrrzyymLBggXV370uY5rAcZrcgZirpxjMnRajQdgIA3SEnprnb522IJlymooOir+xw3BwtQNhO3mPAZIyLyJgWs4be76+ZGGF1X93bIVV5x8zBFzQ4A1KeT2nqfjeSKdlmXpysOWzcF/4+bP4246f33O/MWVjXWGQcLG3r089cdDkqkBu8hogYXOw4Tkd3Nvu12A/ujC7KXgGmnQvwHSS+819zGN+jk12G2DxudvGIM2VpAH2qVOo3tiXK0tXLzuujv/xVxXW/OMJNXB1thcxeFUqYULHtjL1GqCe+Lm1lRe4rwjqkPstwBW0vJ6fcdNq1QD9pH0o2207CfheCPo42omfKReReANw2oVTpl4M4VIEfteEi36b3/P9E74+9d3fDYyELL1dMnktgeN7kpsw0jYtW7asnCkLEsZFB7NmzSrf0HTeeefh2+tkcBFDzOKdccYZQ2rg4ti8efOqtzuNBekbAmdjY1BoWskXYDCzAQXsUAhe32SLM24ORCQCbKdJoJ20AzFHmTZuOjAHCTo07wRf220eL64nsRsEZ8tMBDmKN4HjO1YdMLgikMEjwMDrFXqugWNgskMn8fI2Hgw2nh3hOT3LZedOHbPeMICYpPGYnxt1xXrcRLQCvj7b6VV5tAffk0krwfP7mGdreA2D+u7+p+77/nl9zyJxYOHf+U0MfzxlYYVVf3t0DZydW/ONxTWwBo76HeAMoGtFrf+cOfSqb85we+ac/W2dot6aeFNPPFMe4GCPz6LNbgzqpu2Uz956GqCNW6+pD02fB/h8fYw+2+22Hpv80//aV7OPeQ6TUOqir8d7cr8FRkqW3g4JAnfQ1DM7optt6gdJArdHEjgTgSRw651kWyAygUgCVw8wBM/vY0ngksAlgVuHXiVwm60lcB+Z+sWO6Gab+kHGNIFj/YTrbFi7xFoRr5AiXJ8xXK0TwTfL2W8AACT1SURBVPo1r9hrqh0K8BysOXI9gWuJXPfCtjtNSyfh1YwkcAbr0bjqbuCmLw7Bmn/4bAWvvCOZ8ypUXs9OkSlTk0KmnkwuHOzpiF072FafxfoU18ARJuXWJdZ5OTVOwtRGbhh4A7w/E1gOOhykDH7XesN2OhXGYNemi7YF17Kxv903hFeacm8t9m+AZNp6Q1LkFKbBWja/75T2QN0P8J2pJnAchLjmzgMottvPn4MglyyQTJhcsU9dj8u0n20owNQ0yYWfP23Kz5uvWrIt8hxOQwb4Xdf5Uo85QLNv8CCB4Plt497bzcfZx+4PxibWZttP8Hyuj+P3TLwD3SRLm03YesgedsOhm23qB0kCt30SuCRwSeCSwCWBCySBSwL3ViQI3P5TzuiIbrapH2RMEzg6d++9RgLFZc52IEw7OmAF6Hwc7AmflyTQK1vZNq6sM3n0Of3aEgZJO2Y6W5OrP560sALToIEXjvp0BaaIBv75zCFgUbdTQySMToWyGNvkgikFr8JsWpEZMKEhgTNJoVN2n7MP/bu2FXMm20yFM7gGmCJywGS6ycfYN04L85xONTm9w76x3rQFJfaTSRpt0YHIdTK0G/cx7c1bFFD3TeCYMvUrsKjfHsyYwHHhzsB3TquBhI1EzytPvWiI5/cKWZM9pi/9bNraTT1xoCfRMfi8bUOBpkVEJonUfRMdEhjaUIC/42B2EHzmHkDTVkjgbW/UfS++4ODJdmIfb1/Be3T5C++LAw/7cMYs9xvP4WsHukmWNl1L4OZPOa0jutmmfpAkcEngksCJJCSBSwLXRISSwCWBSwI3VDadsFUxb8oXOqKbbeoHSQKXBC4JnEhCErgkcE1EKAlcErgkcENl0loC95dTPt8R3WxTP8iYJnBUfjt0HmMwcY0FHZ/rkQL8ra9B8kUnFaAxO0gx8NFBuD7Cv3NtCR2BV8Fyc1hvwMv9q7yylOBGpV51VwLn4f5ZAQYl1+swSHlVFp+HV8RxRZ6Jp19KzlV4dtp+VgQduAMhyYzrY0xaWB9nnSIR80a+DJjuG9ZDeUUa4et5hTIDMclcgH3hgMnBhI/RLhz4XAPaRMoCDHYO9mybj7GOzLrIfQa5IjTgFdLUeW7cW27eiwGLV6hy9ap189nDj6nwh88srMF7vVFvSVACXJHsjbNZO+fBDc/pVbccPFlvAiRztAX7m7ZBAYmIB9qsnzJBCdgGiSad9qCQdXwmqPyeya1t2rGDvto1sR78DMK2QVvwa6nabCHQTbI0acKWxX+celJHdLNN/SBjmsDRgG1cTSMlByyO1BzoAiwA9ot7ScRswLyGi7MZzDhz4S0d7CRNIHmPvi8SH864BWqBR8eI2gzc/1o6FNedWsEBjdsquKicAdNbPrDdDjYMip5VdGDm7+jcA+xjk2Q6ZRM/OmLPQPk8nJ3zs6F+ueCa8AIPzrJxhjXAdnomwUSAbXHAZpG4iRftyASW33OgMTgb7SJo9qlnOdlu3yM3h/aAhbpowuRNdznLNvAvf1MHZp9XXXhsDZyBe+6/HV0DCaSPWf9J5j0Dyy1mPHPHe/JsNWfuTO54fs/cBjgwaNK3gH0V0UZsSJCsiwFe08+cZIvt9AwcCZsHRbRF35MzIG127HZzdpL3b1tYMO2sCpx9DtCmvF1Ht7fseO9aAvcXUxd3RDfb1A+SBC4J3BBilgQuCdwgHHiSwCWBSwKXBM7y3glbFH8+dVFndLFN/SBjmsAxKNuA6EAYWO1A2mqFAjRE1znwPCZwDDx2DDzGNJTTC55u95Q+U0recoDBxdt/DFxzcgUHFKZFXQM0BNd/oYLfDUki2LZVwmgCEQOdf+ftGbhVibcxYUrF6UemaEwgSG78vE2SGCQYeL1BL2t3AkyvkrAFmF71MV7bqSCnjajf1mkPNprgdL/TZoTTrUwNue6HQcuDMt6j02nUhTfOPboObAXy/JF1WP8HvnXKejx4ZQ1rHr66wsDd/1AHBjYkgQG++9eEzXrLgYc36yXxcgqV92BSShtyWUIbCQkwxUhSZNugv/UxEhYPgqkXJn4+l/0o7ZY6bdugvZugetNjwjrvtrUdY9xgnPA5SRBtC+wb1wYGukmWNllL4Paa9pmO6Gab+kGSwM1OApcELglcErgkcEngksC9VQkCN3fa8R3RzTb1g4xpAkfnTkcUoHFzGt6Blt9zoHOwY3ANMP3g9CeP+XcM7gxCPoen7O0Y+Vuv9CS5GvjfF9bx/SUVnG7isYG7LlmP284bip+evx7/em4NLCJnEXeAqU+vXiW58+IHpoL8O7+SiI7YBI6LHZym5bM3SaOuOL3ltA1XiDptxTSZA2rTYo8Af+f0qlNDBANYgO02SWKAtE2xb3yMAwuWBQRM6BjoTMR4zOSa13cg5jP0IoZV5x9TwYsI+Oq4wMBPvlxhzdP/VMPqF2+uQDJXErrly9ZDix+YQvXAw+UFfP5emEMC75IBbsBNwhjgqm+fk3phPxVoel2XiT/JvJ8/YZLCZ+9BaIAlBT7WlAr292zjTfCCIg+E7I/pq0nYAiabTSCBs7+hLXixVaCbZGmTCZsXe0w7tiO62aZ+kHcNgdthhx2KFStWVH/ff//9xYMPPljMnz+/uPPOO8vPfvGLXxRPPvlk+f977723mDFjRvX94YQjGzsUEq+mmbEAyZzrilx3YXLHgO2AQmP2TBodGh2f29ZploMzQnbMtfc2Xvm5Ghjc6PgDA7ecvR6cYUBgq0ACd/NZNZAUuraOBM6rAHkPnEUL0Ll6OwgTWBI4O2oeMxEjmXGwaRp9B1zbwpV3rsHjrIZnC0g0fY8khSaMDHRehWdCRzigtM3O0Y4czNgX1ltfg/B32f/uY9sHwRknz8CRwLFWLeAtRzjwWbPi+zWsfvmWCrXBTYAEjrN4a8HzP/yxE2swoeMxEq8AZ26t76wP9Tn5uzYyb/8W4HHqv30RiYhtwd8l+LxN5gPUcfvmpsE0iW6AtuFjTQOEgAmc9ZH3aALnAc4g2vTdx5wtMrpJlt4zYXqx27SFHdHNNvWDvGsJ3KCQwFEGBgaKadOmFa+//roPVZIELglcErgkcEngksAlgXtnZeMJ04pdpx/eEd1sUz/Iu4bA7bjjjsVee+1VXHHFFbXPmwjcDTfcUBxwwAH+uCY0JteH0aFwZZtXz/Ecrv8IsH7Oq/IY3GzADOB+4S/r3GjADkp0mAHXEpEIOk3IfamcJmJKh3urBUjQVj//zxWcTgqQsHlV3isnLqzAVYABplMdbJiycbAhKXG6wxub8jwmNHxuTqnT2Tr9w9ot65ufFcmOnTgDlAmNU1gEg5mJGNNJvl9f34GJIIHzwIP371W3DGbuNwc+3i8HIV756g2wuULPq4BJYNZcfmINJFPegNerUmsE7snv1PHE9RVqJQprQZL4xpc+XQOv5/Sm4dIAgoTNdZXUd5MUDlhsN4QJUoC+kD7V+s/V8X42/J59KPXGKcIAbcqDFuo/CZz9BkmaB1O0Cw/CPUixf6be2v4J+hvXObPfaF8B7jJgGwp0kywFgZs1/RMd0c029YO8awjcb3/72/LfPffcs/jpT39afT4cgbvvvvuKnXbaqXj44Ydrn4cEAdx5552LLbbYIgkcgmQSuCRwSeCSwCWBSwL3TsjGE6YWu0w/rCO62aZ+kHcNgRuUpUuXFhdffHH1twncE088UcyaNau44447qs+ahETMr93ZbtpBFbhPDY3ChmHDC9BIvQqIq6l8jG9pcNv4WiG2xQHTQdJgkLRzY1rSJIkr1hxABv7v31dYvea29UABd1XIjZV2DGAB7lrvhRJ8XZeLsbkizylEkhSnV5kmCtChe6Un0yReOEJnbwdOgm6S4tQQUyF2vLyGC675DB1QeE8mdzyHj5GUBRiUPfBgOzm4CPAVcCZX1n/CQZk6TDsJ8K0MDvZ8C8l/nvrfa2Dq3W8M4Qpsp1e5QjUw8D9PWg+tNGU61SlUliiYwPH1XK8uXliD7Y+LGEwuecwDFpYIOBVIMm9yQ33zYCJA22D6zkSEfpKEJUCd8ps3SPT8vAMsYfBApGmQQvsKcIBiW+Q9cdAVcDrX9kDf4Lbxe02DwMCHp5xe4T9MPbEGvpXBEw+BbpKljdYSuJ2mHdoRI2nTsmXLirlz55bYfffdi/HjxxfPPfdceWz27NnlBM2FF16oX9XlscceK38bMnny5PJce+yxR5m1e+aZZ/Tt3pV3BYF75ZVXipdffrn8/7777lvceuut1TESuBdeeKGcobvxxhur422SBC4JXBK4JHBJ4JLAJYF7Z2WjCVOK9007pCNG26abb7652G+//cr/r169unjkkUeKlStXljzgl7/8pb69XkjgDj744OrzM888szjnnHOqv3td3hUE7p0SOnAbPoMLp6lNghjMOJ0/iKbp7kDbPj0MdnZa3H2bBkknGLCTNBGkgTv1y3QLCVOAixaGFHFzMcIDV6wHi7TfBFOm3rqB71T1NRh4HGyYvjG5Iinxy9xZqBzgFhtMIQX4PTvtJqIRINHxs7Jz53kcNOj4/dwY+Ey82BceaDAN7MBjnWYq0jpNmKRR303KqKd+u4J3mOegxXZDe3Aqrmn/sAD3OrMucn9Cv+/X3+UAhinTMm36y6+vh7bUWXPZogreE5GE0YsovC8cyZUHMEx3etHSvQecUsEpVNqJCRxTgtbTAAcl1HcPNlky4mdDPbGd8JwmNwavYdBuPJhiW3zMZJOw/2mzefcbSRt/43YzLvhNC7Q9/y4wWrL075ENJ0yuTYo0YTRtevXVV8uFioOzb1H3PijXXnttsXjx4urvkJhhGyy/Ov3004fMwM2cObPYddddi5deeok/62lJApcELglcErgkcEngksDNSAL3VmXDCZsVM6ce2BHbb7992a6AFyxavvvd7xYLFiyo/m4jcJGd22677aq/77nnnmFn4C666KJi0aJF1d+9LmOawNEwHIg5NU5j4ucBGqgNOMCA4nQPg53JFqf+TS75Oxq9l5E7TefzkMAyvRbg5qBO03BBAwNPgO97rAWpYQhcbRGDUqhME3m3ewYsBymmSV003JRODLg4mSSpLWg4EPHZmKTwmZrcWa98nGBbHFCadDPQRDQDDFLWG2+HQjgo8fouVKct+PokYfOmfKEG6y37wmlqPm/bA+3S/U1yb8LONKTfYOCU5gDfqPCb62oYuOey9aCdBPB2Ey/o4SIGbyPiNzFw42YPUmgbJmIcsPh3TJM6Zc7+dp8GmkoBrBscIPiYdYUgIbGdBnhe6l+Ax6hTXGwRoG2YBPGe3DdOJ1sfeU0TOPYh/YvbxmMezDQR5D8VgZsxdf+OaGrTZZddVtW9Dcqhhx5aXH/99dXfy5cvr/5/wQUXlBiUkRK42F92zpw51d+9Lkngdk4ClwQuCVwTksAlgUsClwSuk2w4YdPiz6bO74iRtunFF18s06dRHz8oq1atKh599NGqBi52o6BECvX2228v/79kyZJhCdyVV15Zm9XrdRnTBI6OwE6DqRcSKxM9kgIbcMAGR/D6DoyE28ZpcwY2OqSAHYavz3v08n8uYhiyWS+CjV/7M2Sz3kH4dVyBW9Zv+msCt+pvj67ALU0CDKDerJRboXBrBG8r4kJlg47XQYGExeSKaUmTK57DKUyTJl7Dg4K26/Ma1kWmWh1omTL19ax/TaQowPu1vvF61tW2xThOodJuHPh4zIMi6rsXI7UNWPxuUILb3QSY+hz4l7+pgwMaEzgsfvBCCZYvOGXKUocAiWcbETPxpe67nIAlCtYb2ol1OsDnTz0hKQqQWNn/URdMwkhIrIu2FRMY6g1tw1vjkKSaQFrHCfeFSxN4Tesx058c9LssgDCBazrHIEZKlt4OmbiWwG0zZV5HjLRN11xzTfGpT33KH5c7UMQWYuedd54PFXfddVdJ7GIW74wzzhhSAxfH5s2bVzz00EP6Ze9KErgZSeCSwCWBSwI3PJLAJYFrgvuivwncpGKrKX/ZEd1sUz/ImCZwNFIv46bRMnjZCLn83oQhQOfnKXU6Gl4v0BT4AjxGJ9gWzAMOjAyg3iqDr6sa+M5pdTAVJFLGrUFqxI4vuX8T3KrBWycwZertEEjSWHweaHp5e4BBic4z4O04WMTtdCsXBngjX6ZhncLks3AgMEjmrDdsixdx8LVa3pCXbXG7GdwdwKxHHLQ42LNPHcAYTB2waAs+5kBFUuYFPkxh+3cM3rYF6psHE9zChnYR8HYcLC+oDXQCLB/AYodywQM2DvbWJCSTfnm9wa1CvDl328Icwr6AJNA6xc1wPQg0qDcmkE0+bTi/RvB5c1HWIEjSTbBIEmkbHvhwwGK7YSywDbut1uu27/IYF565b6jTvncOejxgCnSTLE0c/95ii8l/0RHdbFM/yJgmcDQ+OpcAAyYN2MZNx8cak0HwPCZ/PGbjJjw7Q9DQHbA8A2TwGp7J4gzYkNk0rqbzrBoClvfTMrjXG9+uEODbHp7+L8fX0LbXG5+HSTGfm5+3a+BIkuy06ez9PPh8TYRIbjyTa/B3JoJsm/dso061tdszjoRXr3oAwWMmtyRsDmjsJ5M7BnNfz3rNWWfPKjAIejaGfeP+/v0nj63gGjSSOX4v4Jo4zpbRhko74mzcv55bB+xm5dlH1UACZ1vg6tEAbdiDSZIpv4mBAx3bAnXIs3ok7yZsAQ4MaBvWTfpYz7iSdHgGjiTcM3cB6oMJDAcl1D9nLqin1hv6U8/wuS0eCNEerOO0G5JO2xSP+f7aBkyBbpKlCeM3KaZvtldHdLNN/SBJ4OYkgUsC10yE/DySwCWBSwKXBC4JXF2CwE3bdG5HdLNN/SBjmsBRwU1uOPVOo7BxtzklOyanDfg9Owamc0386ASYTnKtEu8v4GswuLm2p/auRtSqBbhrvPelYiqKq/P8PtUAj/NdlAGmTP22BaZJvZqORMT9TQLnFKqfKwlEm9O00+b37FBJJv1MPTCg4+f1Avye9ZbHTMR4zOd0Codw3zSRIg92rG/UWwcTf5cwEWd/m8DRbk2u2U9e2cq6Mu87yPfw+q0krkEjuau9lSHAPRJdToDSA9fVPXHIZyrYFjzwYkrT6c62QQFhvWl69gE+F9tUgMf5bGw31HcfI0mzj+O1bEPWc9sxfQN10zbFvrBOsS3WaRM225xrNAnuWcgSAddu2scQtCEP0gLdJEtB4KZO2qMjutmmfpAkcEngksDJ8dMJO9gkgUsClwQuCVwSuLqMH/+eYvKk3Tuim23qB0kClwQuCZwcP52wg00SuCRwSeCSwCWBq8v4cRsXm24yuyO62aZ+kDFN4KjMrt3gMRItB16uXHQ9UKDJmQXoQFwTRCdkp9jkUHyOTnVePKdXetYCz3Wn1sBVeQ52JGi133m7kbUgEXTdz5OH/lUFrzRlnZufB8mEHTH71MTDzpX9ZN1oq4nxdwkGPpNLX5+O37V0DNJ+pqyHY/1RoK2ujP1kHfY12uyGAwYTAeq+AyFJggOfn3Fb/1On3ce0Y5MWrtD0YIY1bl7Z6Tqz54/8dIWBOy6qYc3DV1cY+Lev1EBbcO3cM//1uAomkNzuJ8DBDfUkwPv3s6GeeEU27YZkKsBnYT8VoM7zmXpQQN00EaKe2m7Zbu8kEHCNKEG95TntN6l79uG0G5LQAO8p4LY36b/7g37BrwfjViG2G/aNV4sHukmWgsBN2mSXjuhmm/pBxjSB83J5gspPh9QWTO0gAm0Eio7BI0fCjoBOgiMuOy87cI/AeI9t2yF4HzYGEG5bEPjjSQsrDNx1SQXvSl/uTP/glevhtzQ0zE4E+O5Jz9wxgPmebvtPX6zA7TYC7js6dxMaPhvrA8/pQEg9MinxeRhs29pmp8wCcxJdw7rArUjcbm9Vwut5BpQByiSJZMqzwyQT7hvbA3/n2UIGOwdMntNBmguP/LYDzs65H0n8AtRFE7jVL95cYc2K79dQ032/JxULf7zFiAdQ/2feX1cw2WwaBAXo+2gnthUTtE5omtkzSSMRNEkiKfEzpc14xjFA/+dnRZ1mO61vtEXrDX/H7wXcF/Yj9L++Z4LEzrOT7EOTQLbT/i7QTbI0btxGxSYb79gR3WxTP0gSuCRwSeCSwCWBSwKXBC4J3FuWIHDv2Xj7juhmm/pBxjSBo5NqI3A0OpMiGgQD6yBowA6MvJ6Ni0HSAZzOjgTOwcyE0YGY92jnxkDkrQtYg+NtFFgDx20SVj9701AgoA08cEUd3LZE9ULc7d41eEx9ORBz+xFv8mvHz2BvkkTCYofOZ28yT2fvWiI7/zYCw3M6SHMDYgbzwP/b/9QK1nfeu/XGukk98T3SVkzgeE9OfbIvnF51aojnoQ4H2P++Pm3R1+fz/bcPnVYDBwE+5hTmQx9dXOH1JQtroE4PGczc+7X10Bsc1vzjCRVW/92xNbCONEBd8JZGTZtaB9p8HPXdv+P33KcB2ga/6wELz2lb5PecFm8ia4PgcfcH9Z96Yv3n+UwgaZf20yZw/m1TnAiw3RxouQaQA3vHHva9+y3QTbI0btyGxcYbzeyIbrapHyQJ3NwkcEngksAlgUsClwQuCdxblXHjJhYbbbhNR3SzTf0gY5rANRlzgM6ODtuBn+dg8BwEHaoDKtN9LoZmusPHGMDoeO14/DuvmKPTdCqM92ySQOLL9FKA6Z3aRqVKC5WpocsWVfCrtJgWYlAMsA/tlEmQnYog0eAr0AIOTPydSQIduskNU5jufzpln9MpTeqQiT83YPWzIUH3Ma5WbGu3YdtoameAuuHzsP/d3/ye+4L6HuB5rLdtr7Zj37iIn3bkc9LevQGuF9iQ7DndWVvUoxWqXBjkzYI58PCqUz9j3pP1n8Hdz4bP17ZBX+D0Kn9nPQ3QVvg5+zvAPvXm3Oxf3z/vwQPUAEmMB0kciNCn+JlSv31+2pD11kTUOs/feiBIHacO225pFx6E8xwmiIFukqVxG0wsNpy4VUd0s039IEngksANCRJJ4JLADdfOJHBJ4IwkcEngQjZYS+AmTtyiI7rZpn6QMU3g6AhIpgJ0WjRuBywWApsgBZhecVF9G0niNR1Q6CRI2DyFbkfkBQc8p1MadLZ2POw3p5BeO21hhdq+V16kEPje6RX8AnEumnCwYXDxc6Nzc5BucooBB2Ye8/UZlOwU2acmlz4PYcdMHfPzZwBlWjTAe7Au8rn5/kkSDOs8g4TvkdejfgeoJz5GkmSS4L7iPboYv63/qcN8hgFez/fPezK5oZ0G+Cotp/5rAxjus7gWTIu6LKHtWfg+GNCdMmNfuN3sf+sG9cY+hc/C/RagT2vSkwBt2L6QeuPzt9lpgH7MxwjqkO+f/Ws/wXuybhj2VTyPj/H67G/fP8/ve6I/cTlBoJtkaYMNJhQTJkzviG62qR9kTBM4GyNBgyZJ8giTjs9GGOBxBxuO5Hxefs8jK9ZZkLB5VGuDtmNk2+xs6JgcUNk2X4M1Z68sWliB+1wNB8/AseaO7Qxw1O8RMZ2tSVHbDJhJKh2onxu/5/MQfqZ8hiZl1j/2t7/LvrBDbwoChkf8bW1x//M81s02nSJh8O9Irn3M/chn6ufW9L1A2zE+X9swbcH9Zv3nCu03zj26Bs44r7n8xBr4PW/Wy2fjgZZnldoGdNR//461XKyxDdC+/Gx47/YTRpOdBnge6kKA9s5nEaA/s44H3AaiaVbZz5R643Y32XfAbWk7bmLO79GmPDvJ+7ef4j3Y9we6SZY22GB8MX78Zh3RzTb1g/Qkgbv11luL2bNnFzvvvHNx4YUX+nAlDlRJ4JLAJYEb2hb3f1tQatOpJHBJ4Iaz0yRw/UDgxhXjx23SESNp04svvlgsWLCg2HPPPYvddtutuPrqq6tju+yyS4lvfvOb+MVQue2224qDDz64/P8WW2xRzJ07tzzXYYcdVrz66qv6du9KzxG41atXFzvttFPxyCOPFCtXriwfcpO0pQKZwmCNl50r3xjAV94MginTZw8/pgbWeXk/M6bFHKR/d9hxFUh0nKJ1ytRvW+D17j3glBqaAm8nsK+4K73ftBDg/la14LYWfJXQg2ufB8F7tEOlE/TvuKO9n7f7yitYCQZ3O9Sm/g1whazb5t3/mTZxnSGvYZ1i7ZTviec0KWO/+XfUtwBtw/ZAHXIqkPfr4MZg4yDttB1tziukV3zqmApuN9vpZ0pdsC3wd7Zvp7DZb9S3APcv9NsWeMyv0uIzderZRJR9agJNPbVP4fdMYPk7+kz7Teupwd/5+qxxtW2w/20n/J39X4DPn3oTYNt5Hj9jHrNt0BbdbvcjCWOA/WFy1WT/7jf2he2Ngwnre2AkZOntkiBw48a9pyNG0qbzzz+/WLJkSfn/3//+98W0adPKWP/cc8+VeP7554v3ve995b9NQgK3ePHi6vMjjjiiRgh7XXqOwC1fvrz46Ec/Wv19wQUX4GhdmhxRIAlcErgmNAW3JHBJ4NhvSeCSwCWBWyfrCNxGHTGSNkVMP/HEE4uBgYHi0UcfLTNta9asKb797W9X3/nsZz9b+zskMnO77rprsddeexUnn3zyEAK3atWq4pBDDil+8IMf8Gc9LT1H4G644Ybi+OOPr/6+9tprcbQuTY4okAQuCVwTmoJbErgkcOy3JHBJ4JLArZOSwG2wYUeMpE0vv/xy8eEPf7jYZpttikmTJhW33HJL+fnFF19cfefLX/5y7e/XXnutmDlzZvGrX/2qJH6f+MQnhqRQt9pqq+KDH/xgmcUbKzLmCNwVV1xRMvZ4aKEsidFh++3Xve4kMTJkf40O2V+jR/bZ6JF99ufF5ptvXouN76QcdNBBQ64/HKIObfD/EauHk4jxn//850si9utf/7rYcccdi5deeqmVwN19993FvHnzqr9/+MMfDpmBi/PFzF5b3XyvSc8RuJgGjfx3TK12qoFLGb2EYaWMXLK/RifZX6OX7LPRS/ZZ78oJJ5xQLF26tPz/7373u2LGjBnFihUrqvq3QJC6+HtQYgZuu+22Kx5++OHy78MPP3wIgQs566yzipNOOqn6u9el5whcyI9+9KNi1qxZ5WKG8847z4dT/h2Sjm90kv01Osn+Gr1kn41ess96V5588sniIx/5SPGBD3yg2H333YvrrruuOhbZtcBwCxFYA3fKKacMSaHusccexcc//vHimWee0S97V3qSwKW8c9I0rZ0yvGR/jU6yv0Yv2Wejl+yzlH6QJHApKSkpKSkpKT0mSeBSUlJSUlJSUnpMxiyBi3x4pzc19LO09c9gzUDgG9/4hg+nrJVjjz222HLLLcsajZSh0tY/scnm5MmTKx1LGV5+85vflNspxMq9Sy+91IdT1kr0z5w5c4btI+vZueeeWzuektLrMiYJHDf7jU0B2zb77Ufp1D9ctZPSLI899tiwBCVlnTT1TwTWwQLjlJFJbED64x//2B+nQNxHqWcpY13GJIHjXnGxT1wSkrp06p/YQDFW7MR742IWIGV4aSIoKeukqX8isE6fPr3cAuhjH/uYD6dIoh9ji4TYCytleBmuj6xn9913H36RktL7kgSuD6VT/7z++uvlv5dffnmx33771Y6lrJcmgpKyTpr6J4LsH/7wh/L/sSVQSrvsvffexY033uiPU96U0KXh+sh6Fi9BT0kZSzImCVynFGG/y0j7J145EjUkKcNLE0FJWScj7Z/YpDNleHnjjTeKr3zlK/445U2J/glfNpI+2mGHHVLXUsaUjEkCN/i2hsE3NeTUeV1G2j833XRTsc8++/jjlDdlpASlX6Wpf55++unytTYhP//5z6v/p9Ql+uWoo47yxymQ6J9TTz3VH5diPYsUa+payliSMUngQmLKPN/U0Czuny996Uvl++NCYkVXELtY4fXAAw/wZylvSryqJWoFJ06cWGy77bbFVVdd5a/0tQzXP1//+tfLY1/96lcrHcsBQrPcfvvtxQYbbFCtosx081CJ/ol6XfZR6FnAevazn/3MP09J6WkZswQuJSUlJSUlJWWsShK4lJSUlJSUlJQekyRwKSkpKSkpKSk9JkngUlJSUlJSUlJ6TJLApaSkpKSkpKT0mCSBS0lJGbE8++yz5Wq/rbfeupgxY0a1+m/ffff1V1NSUlJS3kFJApeSkjJqWbp0aXHxxRf745SUlJSULkkSuJSUlFGLCdykSZPKf6dMmVI89dRT5evYYobunHPOKT+/9NJLy3+POOKIcn+zkMcff7x4//vfv+4EKSkpKSmjkiRwKSkpo5YmAnfggQdWn82bN6+44447yv//5Cc/Kf/dcsstq7RrIEheSkpKSsroJQlcSkrKqKWJwB188MHVZ/Pnzy/uvPPO8v+33XZb+e/mm29evPbaa9V3UlJSUlLemiSBS0lJGbW8VQIXKdRly5ZV37n77rur/6ekpKSkjFySwKWkpIxa3iqBW7FiRfHJT36yfH/lnDlzikWLFlXfT0lJSUkZuSSBS0lJSUlJSUnpMUkCl5KSkpKSkpLSY5IELiUlJSUlJSWlxyQJXEpKSkpKSkpKj0kSuJSUlJSUlJSUHpMkcCkpKSkpKSkpPSZJ4FJSUlJSUlJSekySwKWkpKSkpKSk9JgkgUtJSUlJSUlJ6TFJApeSkpKSkpKS0mOSBC4lJSUlJSUlpcfk/wNrScMoSRO5fAAAAABJRU5ErkJggg=="></p><p><strong>Male Wet Cough</strong></p><p><img 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"></p><p><strong>FFT Squared or FFT Magnitude</strong> </p><p>FFT Magnitude is a common technique used to drive down the noise floor in the FFT while accenting the main frequency components of the signal. </p><p><strong>Female Dry Cough</strong></p><p><img 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"></p><p><strong>FFT Magnitude of same Female Dry Cough</strong></p><p><img src="data:image/png;base64,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"></p><p><strong>Chromagram</strong></p><p>The entire spectrum of the audio signal is projected onto 12 bins representing the 12 distinct semitones (or chroma) of the musical octave. The chromagram was included in the librosa library employed in this study and was implemented for no extra effort. </p><p><strong>Chromagram of Female Dry Cough</strong> </p><p><strong><img src="data:image/png;base64,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"></strong></p><p><strong>Spectral Contrast</strong><br>Represents the relative spectral distribution instead of average spectral envelope power.</p><p><strong>Spectral Contrast of Female Dry Cough</strong> </p><p><img src="data:image/png;base64,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"></p><p><strong>Tonnetz</strong></p><p>Tonnetz or tone-network is a lattice diagram that represents the tones of western music within a space. Tonnetz is useful for analysing the tonal content of an audio sample. While often used for analysing the structure of music, torrentz was investigated in addition to the other features as it detects the changes in the harmonic content of audio signals that may be useful in differentiating wet from dry coughs. Torrentz was included in the librosa library employed in this study and was implemented for no extra effort. </p><p><strong>Tonnetz of Female Dry Cough</strong> </p><p><strong><img src="data:image/png;base64,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"></strong></p><h2 id="Data-Processing-Pipeline"><a href="#Data-Processing-Pipeline" class="headerlink" title="Data Processing Pipeline"></a><strong>Data Processing Pipeline</strong></h2><p>The following diagram shows a high level overview of the flow of data within the software</p><p><img src="data:image/png;base64,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"></p><ul><li>Load files into memory as dictionary of numpy arrays  </li><li>The dictionary format  <ul><li>Key = Set Name  </li><li>Value = nxm numpy matrix  </li><li>N = # of files in set  </li><li>M = Samples in each audio file  </li></ul></li><li>The dictionary can be fed into Data Augmentation then into Feature Extraction or directly into the Feature Extraction. The feature extraction block creates a new dictionary containing numpy arrays of the extracted features. The new dictionary is of the same format as the input dictionary.   </li><li>Once features of interest have been extracted the data can analyzed. </li></ul><h2 id="Preliminary-Analysis"><a href="#Preliminary-Analysis" class="headerlink" title="Preliminary Analysis"></a><strong>Preliminary Analysis</strong></h2><p>Before the time investment could be justified to collect additional samples (Cough Collection 2) a preliminary analysis had to be conducted. The goal of this preliminary analysis was to attempt to differentiate a Wet Cough from a Dry Cough with the samples from Cough Collection 1. </p><p>Wet and dry coughs were separated into two sets, one set contains all wet coughs while the second set contains all dry coughs. </p><p>The Preliminary Analysis was based upon the following Hypothesis;</p><p>To differentiate Wet and Dry Coughs we must be able to prove each set is more similar to itself than to the other sets.  I.E. A wet cough is more similar on average to another wet cough than to a dry cough. This implies that the average correlation within a set must be greater than the average correlation between different sets.</p><p><strong>Procedure</strong></p><p>Before the preliminary analysis could begin, some preprocessing steps had to be accomplished. First, each of the 24 samples in the Cough Collection 1 dataset had to be segmented into Isolated coughs. The isolated coughs were then separated into two different sets. One set contains audio for wet coughs and the other set contains dry coughs. Both sets were inspected for errorunous inclusions including human voices or background noise. The FFT was taken for each cough and stored in a numpy array. </p><p>The analysis was conducted in the following fashion:</p><p>The  average correlation within a set was found by first finding the correlation between each audio file (cough) and all the others within the same set. The average correlation was then computed. i.e. All members of the Wet Cough Set  vs All members of the same Wet Cough Set , All members of the Dry Cough Set  vs All members of the Dry set.</p><p>Then the correlation between each audio file(cough) and all other audio files within the other set was calculated. i.e All members of the Dry Cough Set  vs All members of the Wet set.</p><p>According to the stated hypothesis a higher average correlation should be observed between audio files(coughs) within the same set than the average correlation between the two sets. I.E The correlation between a dry cough and another dry cough is expected to be greater than the correlation between a dry and wet cough.</p><p>After several experiments it became evident that the high noise floor within many of the samples was interfering with the analysis. Differences due to gender also came to the surface. To correct these issue the analysis was amended with the following changes:</p><p>To filter out noise in the frequency domain FFT magnitude was computed instead of the FFT. </p><p> The files were separated into four sets (FDC,FWC,MDC,MWC) as opposed to the previously declared two sets(WC, DC). </p><p><strong>Results</strong> </p><p><strong><img src="data:image/png;base64,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"></strong></p><ul><li>X = Different Gender O = Same Gender     </li><li>Blue = Wet Cough vs Wet Cough or Dry Cough vs Dry Cough  </li><li>Red = Wet Cough vs Dry Cough  </li><li>Error Bars =  Variance within correlations </li></ul><p><strong>Correlations</strong></p><ul><li>As expected the highest correlations are within sets e.g FWC vs FWC, MDC vs MDC …  </li><li>Lower correlations are seen between files of differing sets, except in the cases where MWC is compared.   </li><li>Differing gender set comparisons have a lower correlation on average than same gender sets</li></ul><p><strong>Issues:</strong></p><ul><li>MWC seems to have a low self correlation compared to the other sets.This may be due to differences in individuals used for the study, natural variation or misclassification of coughs.   </li><li>FDC is the smallest dataset and shows a high variance. </li></ul><p><strong>Conclusions:</strong></p><ul><li><p>Weak trend observed indicating that initial hypothesis may be valid.  </p></li><li><p>Gender does appear to have an influence upon the correlations  </p></li><li><p>Dataset exhibits high variance and may be too small exhibit strong trends  </p></li><li><p>Small dataset may allow a few misclassification errors to have a large impact upon the correlation measurement</p></li><li><p>The MWC set appears to be an outlier set due to its very low autocorrelation as compared to the other sets. This could be explained by differences between individuals used within the set, natural variation, misclassification , or an artifact of the set size. </p></li></ul><p><strong>Second Analysis</strong></p><p>Once samples from Cough Collection 2 began coming in, a quick secondary analysis was performed in the same manner as the first analysis except for the application of a 5 Khz low pass filter to each sample. The filter cutoff frequency determination is covered in the further analysis section of this paper. </p><p><strong><img 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"></strong></p><p>With the addition of several more coughs into the data set the trend exhibited in the first preliminary analysis appears to be more pronounced but, conclusions will be suspended until more samples can be analyzed. </p><p><strong>Further Analysis</strong></p><p>To gain a better understanding of features that allow for wet/dry differentiation additional analysis was conducted. This analysis focused on the frequency domain since promising results were seen in the preliminary study. Instead of selecting frequencies arbitrarily, a method was devised to highlight the dominant frequencies within each set. </p><p>To visualize the average power intensity within a frequency bin over an entire set, heatmaps were generated. The brightest (hottest) pixels in the heatmap represent the frequencies with the highest power intensity. </p><p><strong>Procedure</strong></p><p>The procedure to create heat maps is as follows:</p><p>All files in every set were normalized to the same average audio level. The FFT of each cough in each set was taken and stored in a numpy array. The  numpy array were stacked vertically to produce an (nxm) matrix.</p><p>Where:</p><ul><li>n(rows) =  # of files within a set.   </li><li>m(Columns) = # of frequency bins.</li></ul><p><strong>Numpy Array</strong></p><p>array([ 2.5585873e-06, -7.2517460e-06,  5.7485468e-06, …,</p><pre><code>   \-1.5441233e-02, \-2.1383883e-02, \-1.4706750e-02\], dtype=float32)</code></pre><p>The average power intensity within the entire set was found by averaging the power in each frequency bin across all the rows(coughs) within the set. </p><p><strong>Results</strong></p><p><img src="data:image/png;base64,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"><img 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src="data:image/png;base64,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"></p><p><strong>Graphs</strong></p><ul><li>The X axis is the frequency bin number. 0 is the minimum and 16000 Hz is the maximum. There are 256 bins. Each bin represents 62.5 Hz of bandwidth.  </li><li>The y axis is a meaningless graphing artifact since the plotting function can only plot “2d” data  </li><li>The whiter the pixel, the more average power is present within a frequency bin for a set.  </li><li>The graph autoscales the values from 0-255 where 0 is the minimum value and 255 is the maximum value.</li></ul><p><strong>Conclusions</strong> </p><ul><li>Coughs from all sets do not have much power in the higher frequency bins.  </li><li>Dry coughs are more narrow band than wet coughs on average.  </li><li>MWC is very spread spectrum as compared to the other sets, which may explain the set’s low autocorrelation. </li></ul><h2 id="Developing-filters"><a href="#Developing-filters" class="headerlink" title="Developing filters"></a><strong>Developing filters</strong></h2><p>An analysis was conducted to analyze cough data within a certain frequency range to determine if further separation between wet and dry coughs is possible.</p><p>Instead of arbitrarily selecting frequency bins to filter out, frequency bins where the most similarities(AND) and differences(XOR) occurred were determined by the following method:</p><p>First a filter mask was generated for each set by the following procedure:</p><p> The power in each frequency bin was averaged across an entire set. If the average power in a bin was above a threshold the bin was marked as a 1 in the mask. If the average power of a bin was below a threshold the bin was marked as a 0 in the filter mask. The threshold was selected as the average power across all frequencies and samples within a set. This procedure resulted in 4 set bin masks, one for each set where the sets are defined as MDC,FDC,MWC,and FWC. </p><p>To compare similarities between two sets  ( similar frequency content i.e bins) The AND of the two sets’ bin masks was taken  to create an AND mask. The AND mask is marked as 1 in the bins where both sets have an average power above the selected threshold.  This AND mask was applied to both sets before finding the correlation between sets.</p><p>The same procedure was employed to generate the XOR Mask except the XOR was found between the two set masks . The XOR mask was marked as 1 in the bins where the sets exhibit differences with respect to the average power above the selected threshold. This XOR mask was applied to both sets before finding the correlation between sets.</p><p><strong>AND Filter</strong></p><p><img src="data:image/png;base64,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"></p><p><strong>XOR filter</strong> </p><p><img src="data:image/png;base64,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"></p><p><strong>Conclusions</strong></p><p>The AND and XOR filters did not noticeably increase the separation between the similar sets( WC vs WC …) and differing sets (WC Vs DC)</p><p>This experiment as well as the aforementioned heatmaps both showed negligible energy content in the high frequency bins across all sets. This observation lead to a simpler solution, applying only a low pass filter to the sets prior to calculating the correlations. Additional, background research turned up similar observations by other researchers of wet/dry coughs including the high frequency drop off above 4-5Khz as well as the differences in frequency components between wet and dry coughs. Other researchers reached similar conclusions about using a low pass filter to differentiate wet/dry coughs. 2,3  </p><p><strong>Low Pass Filter</strong></p><p> The chart below is a plot of correlations after applying a low pass filter with a cutoff of 5Khz.</p><p>Low pass filtered - Cough Collection 1 <img src="data:image/png;base64,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"></p><p>Original (No filtering applied) - Cough Collection 1</p><p><img 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"></p><p><strong>Conclusions</strong></p><p>The lowpass filtered plot appears similar to the original plot but a  slightly greater separation on average between similar sets(WC vs WC, DC Vs DC) and differing sets (DC Vs Wc) can be observed. </p><p>The correlations between all sets have dropped in the lowpass filtered plot which is to be expected since the low pass filter removed a highly similar group of frequency bins that was inflating the correlations between sets and making differing sets appear more similar. </p><h2 id="Machine-and-Deep-Learning-models"><a href="#Machine-and-Deep-Learning-models" class="headerlink" title="Machine and Deep Learning models"></a><strong>Machine and Deep Learning models</strong></h2><p>Machine learning is the study of developing algorithms and models that can perform a specific task without being  explicitly programmed, relying on patterns and inference instead. Machine learning algorithms build a mathematical model based upon training data.  </p><p>Two types of machine learning algorithms were implemented during this study, a k nearest neighbors (KNN) and a convolutional neural network (CNN). A support vector machine (SVM) was also considered but has not been implemented at the time of the writing of this paper. </p><p><strong>KNN</strong><br>An object is classified based upon the weighted class of its k nearest neighbors given some measurement of “distance”. If k = 1, then the object is simply assigned to the class of that single nearest neighbor.</p><p><strong>KNN L1 distance.</strong></p><p><strong>Procedure</strong></p><p>The data set was loaded into memory and the FFT magnitude feature was extracted. The FFT magnitude feature was chosen for its noise suppression properties. The data was then normalized. The L1 Distance between each test sample and each sample in the  train dataset was calculated on a per element basis and summed. The labels of the K closest (Smallest L1 Sum) samples were gathered. The test sample was assigned the label that occurs most often within the K nearest neighbors. Various values of K were experimented with to get the best performance. </p><p><strong>Results</strong></p><p>The KNN employing L1 distance could not predict with reasonable accuracy the label of the test sample. I.E the KNN could not correctly label a new cough as wet or dry. Prediction accuracy was in the range of 30-50%. This implies the KNN is worse than random chance. The KNN was tested with the mnist dataset as well to confirm proper operation. </p><p><strong>Conclusions</strong></p><p>Other forms of distance measurement may perform better. This experiment should also be rerun with the addition of the low pass filter applied to each cough. </p><p><strong>KNN correlation distance</strong></p><p><strong>Procedure</strong></p><p>Features were extracted and the dataset was normalized in the same fashion as with the L1 distance KNN. The correlation KNN employed a correlation measurement of distance between the training set and the undetermined (test) cough. Just as in the preliminary analysis, a cough should have a higher correlation with members of its own set than to members of other sets. The main difference between the correlation distance KNN and the preliminary study is exactly what is being compared. In the preliminary study, we compared the averaged features across each set to each other set. In the correlation KNN classifier a single cough is compared to all other coughs within the entire dataset. The single cough is then labeled with the mode of the members with the highest correlation to itself. </p><p><strong>Results</strong> </p><p>The KNN was tested with both non gendered labels and gendered labels. E.g WC vs DC and gender dependent sets ie FWC, MWC, MDC, FDC. As with the L1 distance KNN the correlation distance KNN failed to correctly predict the label of the test cough. The prediction accuracy was worst worse than random chance.</p><p><strong>Conclusions</strong></p><p>The Knn can be modified to better mimic the preliminary study by comparing the test cough to the averaged features of the entire dataset. In addition This experiment should be rerun with the addition of the low pass filter applied to each cough. It could also be that the data is simply too complex for a KNN to properly predict the test cough label. </p><p><strong>CNN</strong></p><p>A convolutional neural network (CNN) consists of an output, input, and a variable number of hidden layers. The hidden layers of a CNN typically consist of convolutional layers, activation functions, pooling layers, fully connected layers and/or normalization layers. CNN have found great success in vision and sound applications.</p><p><strong>Training a CNN on data from  Cough Collection 1</strong> </p><p><strong>Procedure</strong></p><p>The cough dataset was loaded into memory and padded to make data the same size. Padding is required to match the cough size to the input size of the CNN. The data set was then split into training and test sets. Data augmentation was then applied only to the training set. The FFT magnitude(FFT squared feature) was extracted from both training and test sets. The training and test sets were then normalized independently.  The training data was used to train the CNN while the test data was used to validate that the model can correctly classify samples it has not been trained on. </p><p>The CNN model used performs well on similar classification tasks. The Cough Collection 1 dataset was split randomly into training and validation sets 5 times to create 5 training and validation data sets. The CNN was trained and validated independently on each of the 5 training and validation sets</p><p><strong>Results</strong></p><p><img src="data:image/png;base64,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"></p><ul><li>Average prediction accuracy is 56.66 % when evaluated against the test set  </li><li>Prediction accuracy (56.66%) is not much better than a random guess (50%)</li></ul><p><strong>Conclusions</strong></p><ul><li>Not enough samples for the model to differentiate between Wet and Dry coughs.  </li><li>Similar applications use 100’s to 1000’s of samples.  </li><li>More samples are needed to properly evaluate the performance of the CNN</li></ul><p><strong>Examining one CNN training run on Cough Collection 1</strong> </p><p><strong><img src="data:image/png;base64,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"></strong></p><p>To gain some insight into why the CNN had failed to label coughs correctly over five experiments, the details of one experiment were examined. The graph below is a comparison of the CNN prediction accuracy between the training data and the test data. The CNN shows improvement in prediction accuracy on the training set as the number of training runs(epochs) increases. This implies the CNN can correctly recognize coughs it has previously seen. Conversely, the CNN does not show any notable improvement on the testing data with increasing training runs. The CNN can not correctly label coughs it has never seen before. A high prediction accuracy on the training set with a low prediction accuracy on the testing set is a consequence of overfitting the training set. </p><p><strong>Training on cough collection 1 plus 7 more samples from cough collection 2</strong> </p><p>Once data from Cough Collection 2 began to come in, the experiment was rerun with all the coughs from Cough Collection 1 and 7 Cough samples from Cough Collection 2. As more training data is provided to the CNN, it is expected that the prediction accuracy on the testing data set will begin to improve with increasing training runs (epochs).</p><p><strong><img src="data:image/png;base64,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"><img 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"></strong></p><p><strong>Results</strong></p><p>As samples are added the prediction accuracy of the CNN on the testing data is increasing with increasing training runs. This implies that the CNN is starting to learn more generalized features as more cough samples are provided.  The accuracy is still very low but, the total number of training samples is very low as compared to similar applications. </p><p><strong>Hyper Parameter tuning</strong></p><p><strong><img src="data:image/png;base64,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"></strong></p><p>Hyper parameters are variables that are not learned during training but can have a large effect upon performance. Hyper parameter tuning is performed by training the CNN with various parameter value combinations and comparing the results between runs. Even with a small number of hyperparameters, the number of possible combinations can become quite large. This precludes manual hyper parameter tuning as a realistic option. Automatic tuning can be done with a framework such as Talos. The CNN was trained on all available samples from Cough Collection 1 &amp; 2. Heavy data augmentation was used to increase the training set size to the same level as used in comparable applications. The augmented data formed about 84% of the training data. Using Talos, 400 CNNs were trained with various hyper parameter combinations. The best performing network parameters were selected from the table generated by Talos. A subset of the hyper parameter table is shown below. </p><p><strong>Subset of the hyper parameter search table</strong></p><table><thead><tr><th align="center">round_epochs</th><th align="center">val_loss</th><th align="center">val_acc</th><th align="center">loss</th><th>acc</th><th>batch_size</th><th>epochs</th></tr></thead><tbody><tr><td align="center"><strong>20</strong></td><td align="center"><strong>1.108661</strong></td><td align="center"><strong>0.778378</strong></td><td align="center"><strong>0.004534</strong></td><td><strong>1</strong></td><td><strong>20</strong></td><td><strong>30</strong></td></tr><tr><td align="center"><strong>5</strong></td><td align="center"><strong>1.128583</strong></td><td align="center"><strong>0.783784</strong></td><td align="center"><strong>0.072221</strong></td><td><strong>0.981439</strong></td><td><strong>5</strong></td><td><strong>10</strong></td></tr><tr><td align="center"><strong>20</strong></td><td align="center"><strong>0.627663</strong></td><td align="center"><strong>0.848649</strong></td><td align="center"><strong>0.003276</strong></td><td><strong>1</strong></td><td><strong>20</strong></td><td><strong>5</strong></td></tr><tr><td align="center"><strong>5</strong></td><td align="center"><strong>1.025006</strong></td><td align="center"><strong>0.783784</strong></td><td align="center"><strong>0.011541</strong></td><td><strong>1</strong></td><td><strong>5</strong></td><td><strong>10</strong></td></tr><tr><td align="center"></td><td align="center"><strong>0.805295</strong></td><td align="center"><strong>0.789189</strong></td><td align="center"><strong>0.339146</strong></td><td><strong>0.890951</strong></td><td><strong>5</strong></td><td><strong>20</strong></td></tr><tr><td align="center"></td><td align="center"><strong>0.932651</strong></td><td align="center"><strong>0.675676</strong></td><td align="center"><strong>1.182459</strong></td><td><strong>0.577726</strong></td><td><strong>5</strong></td><td><strong>30</strong></td></tr><tr><td align="center"><strong>2</strong></td><td align="center"><strong>1.619871</strong></td><td align="center"><strong>0.686486</strong></td><td align="center"><strong>0.847847</strong></td><td><strong>0.825986</strong></td><td><strong>2</strong></td><td><strong>20</strong></td></tr><tr><td align="center"></td><td align="center"><strong>2.804706</strong></td><td align="center"><strong>0.681081</strong></td><td align="center"><strong>1.411995</strong></td><td><strong>0.765661</strong></td><td><strong>2</strong></td><td><strong>10</strong></td></tr><tr><td align="center"></td><td align="center"><strong>1.981354</strong></td><td align="center"><strong>0.524324</strong></td><td align="center"><strong>2.683861</strong></td><td><strong>0.452436</strong></td><td><strong>2</strong></td><td><strong>10</strong></td></tr><tr><td align="center"><strong>20</strong></td><td align="center"><strong>0.737203</strong></td><td align="center"><strong>0.810811</strong></td><td align="center"><strong>0.002151</strong></td><td><strong>1</strong></td><td><strong>20</strong></td><td><strong>20</strong></td></tr><tr><td align="center"><strong>2</strong></td><td align="center"><strong>1.731586</strong></td><td align="center"><strong>0.627027</strong></td><td align="center"><strong>0.920792</strong></td><td><strong>0.735499</strong></td><td><strong>2</strong></td><td><strong>10</strong></td></tr></tbody></table><h2 id="Conclusions"><a href="#Conclusions" class="headerlink" title="Conclusions"></a><strong>Conclusions</strong></h2><ul><li>It is possible to separate wet and dry coughs into two distinct sets with software  </li><li>There are frequency differences between wet and dry coughs.     </li><li>Algorithms appear to be improving with the addition of more samples </li></ul><p><strong>References</strong></p><p>[1] Korpáš, J., Sadloňová, J., &amp; Vrabec, M. (1996). <em>Analysis of the Cough Sound: an Overview. Pulmonary Pharmacology, 9(5-6), 261–268.</em> doi:10.1006/pulp.1996.0034</p><p>[2] Rizal, A., Hidayat, R., &amp; Nugroho, H. A. (2015). <em>Signal Domain in Respiratory Sound Analysis: Methods, Application and Future Development. Journal of Computer Science, 11(10), 1005–1016.</em> doi:10.3844/jcssp.2015.1005.1016</p><p>[3] Chatrzarrin, H., Arcelus, A., Goubran, R., &amp; Knoefel, F. (2011). <em>Feature extraction for the differentiation of dry and wet cough sounds. 2011 IEEE International Symposium on Medical Measurements and Applications.</em> doi:10.1109/memea.2011.5966670</p><p>[4] Ahmad, J., Muhammad, K., &amp; Baik, S. W. (2017). <em>Data augmentation-assisted deep learning of hand-drawn partially colored sketches for visual search. PLOS ONE, 12(8), e0183838.</em> doi:10.1371/journal.pone.0183838</p><p>[5] 857389211010878. “KNN (K-Nearest Neighbors) #1.” <em>Towards Data Science</em>, Towards Data Science, 8 Nov. 2018, towardsdatascience.com/knn-k-nearest-neighbors-1-a4707b24bd1d.</p><p>[6] Weng, Sheng, and Sheng Weng. “Automating Breast Cancer Detection with Deep Learning.” <em>Insight Data</em>, Insight Data, 13 June 2017, blog.insightdatascience.com/automating-breast-cancer-detection-with-deep-learning-d8b49da17950.</p>]]></content>
    
    <summary type="html">
    
      
      
        &lt;h1 id=&quot;Wet-Dry-Cough-Analysis-and-Differentiation&quot;&gt;&lt;a href=&quot;#Wet-Dry-Cough-Analysis-and-Differentiation&quot; class=&quot;headerlink&quot; title=&quot;Wet/Dry 
      
    
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      <category term="Research" scheme="http://questionableengineering.com/tags/Research/"/>
    
      <category term="Computing" scheme="http://questionableengineering.com/tags/Computing/"/>
    
      <category term="Machine Learning" scheme="http://questionableengineering.com/tags/Machine-Learning/"/>
    
  </entry>
  
  <entry>
    <title>Numpy LeNet 5 with ADAM</title>
    <link href="http://questionableengineering.com/2019/05/10/Numpy-LeNet-5-with-ADAM/"/>
    <id>http://questionableengineering.com/2019/05/10/Numpy-LeNet-5-with-ADAM/</id>
    <published>2019-05-10T14:15:12.000Z</published>
    <updated>2025-05-19T02:32:59.840Z</updated>
    
    <content type="html"><![CDATA[<p>John W Grun</p><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image3.png" class=""><h1 id="Abstract"><a href="#Abstract" class="headerlink" title="Abstract"></a>Abstract</h1><p>In this paper, a manually implemented LeNet-5 convolutional NN with an Adam optimizer written in Numpy will be presented. This paper will also cover a description of the data used to train and test the network,technical details of the implementation, the methodology of training the network and determining hyper parameters, and present the results of the effort.</p><h1 id="Introduction"><a href="#Introduction" class="headerlink" title="Introduction"></a>Introduction</h1><p>LeNet-5 was created by Yuan Lecun and described  in the paper “Gradient-Based Learning Applied To Document Recognition” . LeNet-5 was one of the first convolutional neural networks used on a large scale to automatically classify hand-written digits on bank checks in the United States. Prior to LeNet, most character recognition was done by using feature engineering by hand, followed by a simple machine learning model like K nearest neighbors (KNN) or Support Vector Machines (SVM). LeNet made hand engineering features redundant, because the network learns the best internal representation from training images automatically.</p><p>This paper will cover some of the technical details of a manual Numpy implementation of LeNet-5 convolutional Neural Network including the details about the  training set, structure of the lenet-5 CNN, weights and biases initialization, optimizer, gradient descent, the loss function, and speed enhancements. The paper will also cover the methodology used during training and selecting hyperparameters as well as the performance on the test dataset.</p><h1 id="Related-work"><a href="#Related-work" class="headerlink" title="Related work"></a>Related work</h1><p>There are numerous examples of numpy implementations of LeNet 5 found across the internet but, none with more significance than any other. Lenet-5 is now a common architecture used to teach new students fundamental concepts of convolutional neural network</p><h1 id="Data-Description"><a href="#Data-Description" class="headerlink" title="Data Description"></a>Data Description</h1><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image2.png" class=""><p>The MNIST database of handwritten digits, contains a training set of 60,000 examples, and a test set of 10,000 examples. Each example is a 28 x 28 pixel grayscale image.<br>All training and test examples of the MNIST  were converted from gray scale images to bilevel representation to simplify the function the CNN needed to learn. Only pixel positional information is required to correctly classify digits, while grayscale offers no useful additional information and only aids in increasing complexity. The labels of both the test and training examples were converted to one hot vectors to make them compatible with the softmax output and cross entropy loss function.  Both indexes of the training and test sets were further randomized to ensure each batch was a random distribution of all 10 classes.</p><h1 id="Model-Description"><a href="#Model-Description" class="headerlink" title="Model Description"></a>Model Description</h1><h2 id="Structure"><a href="#Structure" class="headerlink" title="Structure"></a>Structure</h2><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image3.png" class=""><p>The model is  a implementation of LeNet 5 with the following structure:</p><ul><li>Input 28 x 28</li><li>Convolutional layer (Pad =  2 , Stride = 1, Activation = ReLu, Filters = 6, Size = 5)</li><li>Max Pool (Filter = 2, Stride = 2)</li><li>Convolutional layer  (Pad =  0 , Stride = 1, Activation = ReLu, Filters = 16 )</li><li>Max Pool (Filter = 2, Stride = 2)</li><li>Convolutional layer  (Pad =  0 , Stride = 1, Activation = ReLu, Filters = 120)</li><li>Fully Connected ( Size = 120, Activation = ReLu)</li><li>Fully Connected (Size = 84, Activation = ReLu)</li><li>Soft Max (  10 Classes )</li></ul><h2 id="Weight-and-bias-initialization"><a href="#Weight-and-bias-initialization" class="headerlink" title="Weight and bias initialization"></a>Weight and bias initialization</h2><p>Since the  original lenet-5 predates many of the more optimal weight initialization schemes such as Xavier or HE initialization, the weights were initialized with numpy random.randn while biases were zero filled with numpy zeros.</p><h2 id="Optimizer"><a href="#Optimizer" class="headerlink" title="Optimizer"></a>Optimizer</h2><p>At first a constant learning  rate optimizer was used for this network but, stable convergence required a very small learning rate. This small learning rate required a very long training time to achieve a reasonable accuracy on the test set. The constant learning rate optimizer was replaced with a numpy implementation of the ADAM optimizer. ADAM allowed for the use of higher learning rate that resulted in quicker and smoother convergence. The formulas that describe ADAM are shown below:</p><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image8.png" class=""><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image1.png" class=""><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image4.png" class=""><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image11.png" class=""><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image9.png" class=""><h1 id="Gradient-Descent"><a href="#Gradient-Descent" class="headerlink" title="Gradient Descent"></a>Gradient Descent</h1><p>This implementation of LeNet-5 uses Mini-batch gradient descent. Mini-batch gradient descent is a trade-off between stochastic gradient descent (training on 1 sample at a time) and gradient descent (training on the entire training set).  In mini-batch gradient descent, the cost function (and therefore gradient) is averaged over a small number of samples. Mini batch gradient descent was selected due to its increased convergence rate and the ability to escape local minimum.</p><h2 id="Loss-function"><a href="#Loss-function" class="headerlink" title="Loss function"></a>Loss function</h2><p>LeNet 5 produces a 10 class categorical output representing the numbers 0 to 9.  The original LeNEt-5 used Maximum a posteriori (MAP) as the loss loss function. Cross-entropy was chosen as the loss function in this implementation instead of MAP since cross entropy appears to be the dominant loss function for similar classification problems and source code was available to check against. The formula for cross entropy loss is given below:</p><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image10.png" class=""><h2 id="Speed-Enhancements"><a href="#Speed-Enhancements" class="headerlink" title="Speed Enhancements"></a>Speed Enhancements</h2><p>To train the CNN in a reasonable amount of time several performance enhancements had to be made.</p><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image7.png" class=""><p>The python profiler was used to identify locations in the code that would have the largest effect on performance. The convolutional and max pooling layers consumed the majority of the running time. The running time  of the convolutional and max pool layers was decreased by first converting the single threaded functions into multithreaded functions. Processing was divided up equally across the number of threads. Once threading was confirmed to be working properly, the Numba Just in Time compiler (JIT) was employed to convert python functions into native code. Numba JIT was then liberally applied throughout the code.  These enhancements reduced the training time from over 1 day to a few hours, constituting a 6-8x speed up on average.</p><h1 id="Method-Description-And-Experimental-Procedure"><a href="#Method-Description-And-Experimental-Procedure" class="headerlink" title="Method Description And Experimental Procedure"></a>Method Description And Experimental Procedure</h1><p>The LeNet 5 model implementation  was trained on the MNIST dataset. After each training, the training loss versus epoch was plotted. The learning rate was decreased until the training loss vs epochs was a monotonically decreasing function. The number of epochs was selected to minimize the training loss while the training loss continued to decrease with every training epoch. Adjustments to the epochs sometimes also required adjustments to the learning rate to keep the training loss vs epoch a monotonically decreasing function.<br>In addition to the training loss, the prediction accuracy was computed. The accuracy was computed by the following method:<br>The input images were forward propagated through the network with the weights and biases learned during training. The class with the largest magnitude was selected as the prediction. The predicted class was compared to the label for a given input image. The percentage of correct predictions was computed across all  input images forward propagated through the network.<br>The prediction accuracy was computed for both the  training and testing sets . In a well trained network (one not underfitting or overfitting ) the test prediction accuracy should be close to the training prediction accuracy. If the training prediction accuracy is far greater than the test prediction accuracy  it is a sign the network is overfitting on the training data and failing to generalize well.<br>The batch size was selected primary upon the cache limitations of the processor. A batch size of around 32 was determined to be small enough to fit in cache while also large enough to reduce overhead from thread context switching.</p><h1 id="Results"><a href="#Results" class="headerlink" title="Results"></a>Results</h1><h2 id="Hyper-parameters"><a href="#Hyper-parameters" class="headerlink" title="Hyper parameters"></a>Hyper parameters</h2><p>The hyper parameters for this numpy implementation of LeNet 5 are as follows:</p><ul><li>Epochs = 20</li><li>Learning rate = 0.0002</li><li>Batch = 32</li></ul><h2 id="Training-time"><a href="#Training-time" class="headerlink" title="Training time"></a>Training time</h2><p>The total training time was brought down from 26 hours to train on the entire training set of 60000 examples to only 2.75 hours after applying speed enhancements.</p><h2 id="Training-loss"><a href="#Training-loss" class="headerlink" title="Training loss"></a>Training loss</h2><img src="/2019/05/10/Numpy-LeNet-5-with-ADAM/image12.png" class=""><p>The training loss of LeNet-5 as plotted over 20 epochs. The training loss is monotonically decreasing indicating the network is effectively learning to differentiate between the ten classes in the MNIST dataset.</p><h2 id="Accuracy"><a href="#Accuracy" class="headerlink" title="Accuracy"></a>Accuracy</h2><p>Accuracy on test set = 95.07%<br>Accuracy on Train set = 94.90%<br>The Lenet-5 implementation achieved a high accuracy on the test and train sets without a significant difference in prediction accuracy between the train and test sets which would be an indication of overfitting.</p><h1 id="Conclusion"><a href="#Conclusion" class="headerlink" title="Conclusion"></a>Conclusion</h1><p>A Lenet 5 Convolutional Neural Network has been implemented only using Numpy that yields prediction accuracies over 95% on the test set. The network was trained on all 60000 examples found in the MNIST dataset and tested against the 10000 examples in the MNIST test set. The network used the standard LeNet Architecture with modifications where required. To decrease convergence time, a numpy ADAM optimizer was written. Several speed enhancements such as multi threading and just in time compilation were employed to decrease training time to a reasonable period.</p><h1 id="References"><a href="#References" class="headerlink" title="References"></a>References</h1><p>[1] Lavorini, Vincenzo. “Speeding up Your Code (4): in-Time Compilation with Numba.” <em>Medium</em>, Medium, 6 Mar. 2018, medium.com/@vincenzo.lavorini/speeding-up-your-code-4-in-time-compilation-with-numba-177d6849820e.<br>[2] “Convolutional Neural Networks.” <em>Coursera</em>, <a href="http://www.coursera.org/learn/convolutional-neural-networks">www.coursera.org/learn/convolutional-neural-networks</a>.<br>[3] LeCun, Yann. <em>MNIST Demos on Yann LeCun’s Website</em>, yann.lecun.com/exdb/lenet/.<br>[4] Lecun, Y., Bottou, L., Bengio, Y., &amp; Haffner, P. (1998). <em>Gradient-based learning applied to document recognition. Proceedings of the IEEE, 86(11), 2278–2324.</em> doi:10.1109/5.726791<br>[5]  “MNIST Database.” Wikipedia, Wikimedia Foundation, 11 Apr. 2019, en.wikipedia.org/wiki/MNIST_database.<br>[6] “Cross Entropy.” Wikipedia, Wikimedia Foundation, 8 May 2019, en.wikipedia.org/wiki/Cross_entropy.<br>[7] “Stochastic Gradient Descent.” Wikipedia, Wikimedia Foundation, 29 Mar. 2019, en.wikipedia.org/wiki/Stochastic_gradient_descent.</p>]]></content>
    
    <summary type="html">
    
      
      
        &lt;p&gt;John W Grun&lt;/p&gt;
&lt;img src=&quot;/2019/05/10/Numpy-LeNet-5-with-ADAM/image3.png&quot; class=&quot;&quot;&gt;

&lt;h1 id=&quot;Abstract&quot;&gt;&lt;a href=&quot;#Abstract&quot; class=&quot;headerl
      
    
    </summary>
    
    
      <category term="Research" scheme="http://questionableengineering.com/tags/Research/"/>
    
      <category term="Computing" scheme="http://questionableengineering.com/tags/Computing/"/>
    
      <category term="Machine Learning" scheme="http://questionableengineering.com/tags/Machine-Learning/"/>
    
  </entry>
  
  <entry>
    <title>CNC Enclosure Frame</title>
    <link href="http://questionableengineering.com/2018/06/21/CNC-Enclosure-Frame/"/>
    <id>http://questionableengineering.com/2018/06/21/CNC-Enclosure-Frame/</id>
    <published>2018-06-21T23:20:33.000Z</published>
    <updated>2025-03-09T05:26:31.039Z</updated>
    
    <content type="html"><![CDATA[<h1 id="Materials"><a href="#Materials" class="headerlink" title="Materials"></a>Materials</h1><p>The entire frame is build from 1in x 1in x 24in 80/20 T slot. These can be obtained from <a href="https://www.mcmaster.com/">https://www.mcmaster.com/</a></p><img src="/2018/06/21/CNC-Enclosure-Frame/20180621_220636.png" class=""><p>The rails are joined with a combination of <a href="https://www.mcmaster.com/products/t-slot-bolts/t-slotted-framing-fasteners~/">“Flanged Button Head Screws”</a>, T slot nuts, and tapped ends. Any Tslot end that had to connect to another Tslot at a 90 degree angle had it’s end tapped with a 1/4-20 tap. The cooresponding Tslot to be joined had an access hole drilled 1/2 in from the end. This access hole allows me to tighten <a href="https://www.mcmaster.com/products/t-slot-bolts/t-slotted-framing-fasteners~/">“Flanged Button Head Screws”</a> with a hex wrench. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20180621_192033.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20180621_192035.png" class=""><p>Filename: 20180621_192035.png<br>Description: A collection of cut aluminum extrusions laid out on the floor, the materials being prepared for the frame of the CNC machine.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20180621_230642.png" class=""><p>Picture of the drill holes on the bottom front of the frame.</p><h1 id="Base"><a href="#Base" class="headerlink" title="Base"></a>Base</h1><img src="/2018/06/21/CNC-Enclosure-Frame/20180621_230634.png" class=""><p>The types of Tslot used to build the frame. 1in x 1inx 24in and 1in x 2in x 24in. The frame X and Y dimensions are 24in x 26in. This dimesion was choosen to encompass the entire CNC while also requiring minimal cuts.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20180623_155925.png" class=""><p>The CNC was bolted directly to the 1in x 2in x 24 rails. The 2in dimesion is vertical as to resist bending due to the weight of the CNC ~120lbs. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190121_210613.png" class=""><h1 id="Top-Enclosure-Frame"><a href="#Top-Enclosure-Frame" class="headerlink" title="Top Enclosure Frame"></a>Top Enclosure Frame</h1><p>The top of the enclosure frame will slide with the X axis back and forth. This allows me to compress the size of the overall frame without losing the protection of a fully enclosed machine. This is a 3d printed 80/20 linear bearing. I printed this in PLA. With the addition of some greese it slides very easily even under load. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190124_194927.png" class=""><p>3D Printed 80-20 bearing.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190124_194921.png" class=""><p>Profile shot of the 80-20 bearing</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190124_194907.png" class=""><p>3d printed 80-20 bearing with a screw and tslot nut.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190124_194938.png" class=""><p>3d printed 80-20 bearing mounted on the base.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190124_202054.png" class=""><p>The bottom rail of the top enclosure will slide on these 80-20 bearings. The X/Y table of the CNC will be connected to the Top enclosure. This will shift the frame along with the Y axis. The axis of the CNC table will move inside the top enclosure. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190121_221604.png" class=""><p>View of the top frame before connecting the X axis to the enclosure</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190124_203958.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190124_204044.png" class=""><p>Shifting the top enclosure to on side. </p><h2 id="X-Y-Table-to-Top-Enclosure-connection"><a href="#X-Y-Table-to-Top-Enclosure-connection" class="headerlink" title="X/Y Table to Top Enclosure connection"></a>X/Y Table to Top Enclosure connection</h2><img src="/2018/06/21/CNC-Enclosure-Frame/20190210_190922.png" class=""><p>3D Printed connections and spacers.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_100103.png" class=""><p>Tslot and Tslot brackets that will connect the X/Y table to the Top Enclosure Frame. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_100108.png" class=""><h2 id="Motor-side"><a href="#Motor-side" class="headerlink" title="Motor side"></a>Motor side</h2><img src="/2018/06/21/CNC-Enclosure-Frame/20190211_182740.png" class=""><p>Top view of the X/Y table to Top Enclosure connection.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190211_181241.png" class=""><p> A close-up shot of an aluminum profile with a sliding component. It seems to show the assembly of one of the axes, using standard T-slot extrusion for mounting and moving components.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190211_182733.png" class=""><p>Side view of the X/Y table to Top Enclosure slide connection.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190211_182728.png" class=""><p>End view of the X/Y table to Top Enclosure slide connection. The 80-20 bearing is clearly seen in the Tslot. The Tslot rail is part of the Top Enclosure.  </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190211_181251.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190211_181245.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190131_225515.png" class=""><p>Connecting the motor side of the x/Y table to the Top Enclosure. The white 3d Printed spacer is required to make everything fit correctly.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190131_225536.png" class=""><p>Another angle. Dry fitting before we physically connect the slide to the X/Y table. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190212_212506.png" class=""><p>The AL block is the end of the X/Y table. The large hole is where the motor for the y axis passes. The motor mounts to the other side. The bracket faces the inside towards the CNC machine when mounted. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190212_220049.png" class=""><p> We are aligning the slide connection to the AL motor block and marking the bolt positions with a punch.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190213_203602.png" class=""><p>I used a center drill to start the mounting holes. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190213_203617.png" class=""><p>Picture to show alignment of the holes to the connection bracket.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190213_205842.png" class=""><p>Drilled out the mounting holes with a #7 drill bit. We will be tapping these with a 1/4-20 tap.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190212_212558.png" class=""><p>The block is joined to the frame with a 80-20 linear bearing(white) this allows the component to move along the rail in the direction of y axis movement. The AL bracket is obsured by the AL motor mount block. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190213_210801.png" class=""><p>Linear bearing shown in rail that forms the bottom of the top enclosure. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190213_211048.png" class=""><p>Rail mounted in enclosure and the AL mounter mount block reattached to the CNC X/Y table. </p><h2 id="Non-motor-side"><a href="#Non-motor-side" class="headerlink" title="Non motor side"></a>Non motor side</h2><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_132346.png" class=""><p>I tapped 2 holes into the non motor side end of the X/Y table. This will allow us to attach a tslot section. Each hole is 1/2 in from the edge in both X and Y. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_195126.png" class=""><p>AL bracket with Tslot nuts. Side view</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_195129.png" class=""><p>AL bracket with Tslot nuts. Bottom view.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20200331_195556.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_121821.png" class=""><p>Marking access hole. 1/2 in from the end. This will allow us to tighten the screws above. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_123453.png" class=""><p>1/4 in access hole drilled. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_123459.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_123509.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_123436.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_123446.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_132452.png" class=""><p>Attaching the spacers to the X/Y non motor end. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_132535.png" class=""><p>Both sides mounted.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_191135.png" class=""><p>Reattaching the X/Y non motor end to the X/Y table.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_191126.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20200331_195559.png" class=""><p>A side view of a linear guide and spacer assembly. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190131_225527.png" class=""><p>Linear 80-20 slide in frame. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190131_225520.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190210_192223.png" class=""><p>Connecting the X/Y table non motor side to the bottom of the Top Enclosure Frame.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190210_192514.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20200325_163646.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190210_191315.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_195758.png" class=""><p>View of linear bearing on the non motor side. The linear bearing slides inside the rail. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_195805.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190210_192508.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190210_191312.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20200326_093401.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190213_221718.png" class=""><p>Both Sides of the X/Y table attached to the frame. The Y axis moves front to back within the frame while the x axis moves the top frame left to right.</p><p>CNC moving. </p><h1 id="Wiring"><a href="#Wiring" class="headerlink" title="Wiring"></a>Wiring</h1><img src="/2018/06/21/CNC-Enclosure-Frame/20190222_213817.png" class=""><p>Spindle Control</p><img src="/2018/06/21/CNC-Enclosure-Frame/20191201_223349.png" class=""><p>Rerunning the spindle control wiring </p><img src="/2018/06/21/CNC-Enclosure-Frame/20191201_223359.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20191201_223410.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_195814.png" class=""><p>Wiring junction for the X/Y table endstops</p><img src="/2018/06/21/CNC-Enclosure-Frame/20190209_195816.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20191201_223432.png" class=""><p>End stop wiring and stepper motor signals. All twisted pairs to reduce noise. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20191220_232341.png" class=""><p>Testing with Linuxcnc.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20200301_212918.png" class=""><img src="/2018/06/21/CNC-Enclosure-Frame/20200814_182211.png" class=""><p>Inside power switch and Estop enclosure. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20200814_182244.png" class=""><p>Inside power switch and Estop enclosure.</p><img src="/2018/06/21/CNC-Enclosure-Frame/20200814_182327.png" class=""><p>Power switch and E-Stop wiring in box. </p><img src="/2018/06/21/CNC-Enclosure-Frame/20190212_212109.png" class=""><p>The control electronics, end switches, and power supplies will be covered in other posts. </p>]]></content>
    
    <summary type="html">
    
      
      
        &lt;h1 id=&quot;Materials&quot;&gt;&lt;a href=&quot;#Materials&quot; class=&quot;headerlink&quot; title=&quot;Materials&quot;&gt;&lt;/a&gt;Materials&lt;/h1&gt;&lt;p&gt;The entire frame is build from 1in x 1in x
      
    
    </summary>
    
    
      <category term="CNC" scheme="http://questionableengineering.com/tags/CNC/"/>
    
  </entry>
  
  <entry>
    <title>React_Native_Watch_Limit_Fix</title>
    <link href="http://questionableengineering.com/2017/12/30/React-Native-Watch-Limit-Fix/"/>
    <id>http://questionableengineering.com/2017/12/30/React-Native-Watch-Limit-Fix/</id>
    <published>2017-12-31T00:02:42.000Z</published>
    <updated>2017-12-31T00:08:59.000Z</updated>
    
    <content type="html"><![CDATA[<h1 id="Ubuntu-Watch-filesystem-limit-Work-Around"><a href="#Ubuntu-Watch-filesystem-limit-Work-Around" class="headerlink" title="Ubuntu Watch filesystem limit Work Around"></a>Ubuntu Watch filesystem limit Work Around</h1><p>In the terminal run </p><p>sudo gedit /etc/sysctl.conf</p><pre><code>fs.inotify.max_user_instances=524288fs.inotify.max_user_watches=524288fs.inotify.max_queued_events=524288</code></pre><p>Reboot for changes to take effect. </p>]]></content>
    
    <summary type="html">
    
      
      
        &lt;h1 id=&quot;Ubuntu-Watch-filesystem-limit-Work-Around&quot;&gt;&lt;a href=&quot;#Ubuntu-Watch-filesystem-limit-Work-Around&quot; class=&quot;headerlink&quot; title=&quot;Ubuntu Wat
      
    
    </summary>
    
    
      <category term="Fixes" scheme="http://questionableengineering.com/tags/Fixes/"/>
    
      <category term="React Native" scheme="http://questionableengineering.com/tags/React-Native/"/>
    
  </entry>
  
  <entry>
    <title>Electrical Enclosures With OpenScad</title>
    <link href="http://questionableengineering.com/2017/12/30/Electrical-Enclosures-With-OpenScad/"/>
    <id>http://questionableengineering.com/2017/12/30/Electrical-Enclosures-With-OpenScad/</id>
    <published>2017-12-30T18:38:54.000Z</published>
    <updated>2025-03-03T23:57:10.770Z</updated>
    
    <content type="html"><![CDATA[<h1 id="Using-open-scad-to-produce-backplates-for-electrical-enclosures"><a href="#Using-open-scad-to-produce-backplates-for-electrical-enclosures" class="headerlink" title="Using open scad to produce backplates for electrical enclosures"></a>Using open scad to produce backplates for electrical enclosures</h1><p>I needed a backplate for an electrical enclosure. Instead of waiting a few days I decided to 3d print one. </p><img src="/2017/12/30/Electrical-Enclosures-With-OpenScad/20171230_140156.jpg" class=""><p>Figure 1: NEMA4X Electrical Enclosure</p><span id="more"></span><p>Tools:<br>    * Micrometer<br>    * Calculator<br>    * OpenScad<br>    * Cura </p><p>OpenScad code:</p><pre><code>echo(version=version());difference() &#123;color(&quot;red&quot;)    translate([0, -0, 0])        linear_extrude(height = 2)            square([121, 121], center = true);    translate([-60.5,-60.5,0])        linear_extrude(height = 2)            square([30,30], center = true);    translate([60.5,-60.5,0])        linear_extrude(height = 2)            square([30,30], center = true);    translate([60.5,60.5,0])        linear_extrude(height = 2)            square([30,30], center = true);    translate([-60.5,60.5,0])        linear_extrude(height = 2)            square([30,30], center = true);&#125;</code></pre><img src="/2017/12/30/Electrical-Enclosures-With-OpenScad/Screenshot%20from%202017-12-30%2014-11-16.png" class=""><p>Figure 2: OpenScad</p><img src="/2017/12/30/Electrical-Enclosures-With-OpenScad/Screenshot%20from%202017-12-30%2014-12-14.png" class=""><p>Figure 3: Cura</p>]]></content>
    
    <summary type="html">
    
      &lt;h1 id=&quot;Using-open-scad-to-produce-backplates-for-electrical-enclosures&quot;&gt;&lt;a href=&quot;#Using-open-scad-to-produce-backplates-for-electrical-enclosures&quot; class=&quot;headerlink&quot; title=&quot;Using open scad to produce backplates for electrical enclosures&quot;&gt;&lt;/a&gt;Using open scad to produce backplates for electrical enclosures&lt;/h1&gt;&lt;p&gt;I needed a backplate for an electrical enclosure. Instead of waiting a few days I decided to 3d print one. &lt;/p&gt;
&lt;img src=&quot;/2017/12/30/Electrical-Enclosures-With-OpenScad/20171230_140156.jpg&quot; class=&quot;&quot;&gt;
&lt;p&gt;Figure 1: NEMA4X Electrical Enclosure&lt;/p&gt;
    
    </summary>
    
    
      <category term="OpenScad" scheme="http://questionableengineering.com/tags/OpenScad/"/>
    
      <category term="Electrical" scheme="http://questionableengineering.com/tags/Electrical/"/>
    
      <category term="Mechanical" scheme="http://questionableengineering.com/tags/Mechanical/"/>
    
  </entry>
  
  <entry>
    <title>Peer to Peer Domain Name System (P2PN-DNS)</title>
    <link href="http://questionableengineering.com/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/"/>
    <id>http://questionableengineering.com/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/</id>
    <published>2017-12-29T19:49:34.000Z</published>
    <updated>2025-03-09T03:47:41.915Z</updated>
    
    <content type="html"><![CDATA[<p>John Grun</p><h2 id="Abstract"><a href="#Abstract" class="headerlink" title="Abstract"></a>Abstract</h2><p>In this paper, we introduce the Peer to Peer  Network Domain Name System (P2PN-DNS) a distributed implementation of the<br>Domain Name System (DNS) that hopes to offer solutions to shortcomings of the current DNS such as susceptibility to outages while mitigating attempts of domain name censorship, and provide a fault tolerant name lookup service for software containers that is independent of upstream servers. Performance metrics including the time to reach consistency between nodes, service availability in lieu of loss of nodes, and average response time to DNS queries will be examined.</p><h2 id="I-Introduction"><a href="#I-Introduction" class="headerlink" title="I. Introduction"></a>I. Introduction</h2><p>The  Domain Name System (DNS) is a critical element of internet infrastructure that associates IP addresses to human readable domain names. E.g Google.com is located a IP:172.217.6.238. When DNS was introduced in 1987 with the RFC 1034 /RFC 1035 17/18 standards, the internet consisted of relatively few computers where a simple hierarchical tree model functioned well.<br>As the internet scaled, DNS was expanded to accommodate the exponential growth in computers. In this regard, DNS has been a tremendous success but, it is not without serious flaws, most notably respectability to attacks on or failures of the Root DNS servers. A Root DNS Server acts as the authoritative source for the entire network.</p><img src="/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/Figure1.png" class=""><p>Figure 1: DNS tree structure <sup> 24</sup></p><p>In part due to the tree structure of DNS, there are only thirteen DNS Root Servers in the world. An attacker only needs to target a few DNS root servers to cripple IP address to domain name translation in an entire region effectively blocking internet access for most users. Attacks against DNS Root Servers have occurred and appear to be becoming more frequent from various entities, such as hackers, or state actors. It is also quite conceivable that DNS would be a target in wartime. Additionally, centrally located servers are vulnerable to regional events such as power outages or natural disasters.</p><p>Another issue that has been seen in the wild is the censorship of websites by state, corporate, or other actors via DNS poisoning. DNS poisoning blocks access to websites by disrupting the domain name lookup between a DNS resolver and the regional DNS server. E.g Google.com is located at IP:172.217.6.238. China <sup> 26 </sup> and Iran <sup> 25 </sup> have both used DNS poisoning to block access to internet domains. Corporations such as Charter, Comcast, and Optonline <sup>3</sup>  have used DNS poisoning to reroute search results away from competitor websites or to collect advertising profits.</p><p>An additional limitation of the existing DNS system is a lack of software container support.<br>Existing DNS solutions for software containers either rely upon a DNS repeater or upon a standard DNS server. These methods simply extend the existing DNS system. If the upstream DNS is made inoperable or poisoned, the containers will be affected as well. This dependency upon existing DNS introduces a  single point of failure into what would otherwise be fault tolerant architecture.</p><p>The aforementioned problems encountered are a consequence of the centralized hierarchical architecture of DNS. A different architecture can be defined to address these problems while providing the same functionality. We propose to build a decentralized Peer to Peer Network DNS (P2PN-DNS) that will not rely on central servers. We intended to take the best practices from existing distributed robust protocols such as bitTorrent and bitcoin to accomplish our goal. Also, each P2PN-DNS node should be able to contain an internal store of the domain name IP address relations without relying on additional software or servers.</p><h2 id="II-Related-and-Previous-Work"><a href="#II-Related-and-Previous-Work" class="headerlink" title="II. Related and Previous Work"></a>II. Related and Previous Work</h2><p>There have been several different methods over the years to address some or all of the aforementioned problems with DNS.</p><p>Amazon Web Services (AWS) offers a implementation of DNS known as Amazon Route 53. Route 53 is believed to be a distributed DNS system but, architectural details have not been forthcoming from Amazon.<sup>27</sup></p><p>Another project DC/OS, (the Distributed Cloud Operating System) contains an internal DNS repeater. While the DC/OS DNS repeater is distributed on the internal network and consists of multiple nodes, it is not a true distributed peer to peer DNS. The DC/OS DNS is a redundant DNS system that acts as a DNS forwarder from a DNS server further up the DNS tree making it vulnerable to the same issues as DNS.28 See <a href="https://dcos.io/">https://dcos.io/</a></p><p>A third related work, Kad Node claims to be a small peer to peer DNS resolver or to act as a DNS proxy. Kad node stores DNS records in a distributed hash table, similar to our proposal but, it differs in that it does not appear to utilize a hash based DNS update ordering scheme. At the writing of this paper Kad Node appears to be inactive.<sup> 29</sup> See Kad Node at <a href="https://github.com/kadtools/kad">https://github.com/kadtools/kad</a></p><h2 id="III-Contribution"><a href="#III-Contribution" class="headerlink" title="III. Contribution"></a>III. Contribution</h2><h3 id="Technical-Problems"><a href="#Technical-Problems" class="headerlink" title="Technical Problems"></a>Technical Problems</h3><p>The main technical concerns affecting a distributed DNS are the same as those encountered in any system where information is distributed between disparate nodes, namely  data consistency, availability, and network partition tolerance. As stated by the CAP (Consistency, Availability, and Partition Tolerance) theorem, it is impossible for a distributed data store to simultaneously provide all three of the guarantees of consistency, availability, and partition tolerance at any given time. This implies compromises must be made between the three. In the case of a distributed DNS the decision as to which guarantees to support and which to neglect is relatively straight forward. In a real world environment, computers crash, network connections fail, and infrastructure can be disabled, thus network partition tolerance is a requirement of any realistic distributed DNS. As a critical service of internet infrastructure, DNS must be always available for the internet to operate properly. Thus availability is a required guarantee as well.</p><p>With partition tolerance and availability as required guarantees, continuous consistency becomes impossible to guarantee according to the CAP theorem. In the case of DNS, continuous consistency is not a requirement and eventual consistency is more than sufficient. In fact, currently a DNS record updates are eventually consistent and  can take up to 24 hours to complete.</p><p>Partition tolerance and availability can both be addressed by designing each node to operate independently of all the others on the network. The independent nodes need only exchange update information to ensure eventual consistency of the DNS records. In this architecture, the more nodes added to a network, the more reliable the system will become.</p><p>In a distributed system relying upon eventual consistency to make data agree across nodes, the issue of order of updates arises, since there is the possibility of updates arriving at other nodes in a different order than they must be applied to ensure agreement between nodes.<br>This can be addressed by writing updates to a commit log prior to writing the DNS update. A commit log is a data structure that keeps track of the operations to be performed in first in first out (FIFO) order. When a new DNS record update is received by a node, the update is first written to the commit log. While changes are in the commit log, actions can be taken to ensure the correct ordering of the updates. The ordering of the commits can be verified and corrected by comparing timestamps or by using a hashing based scheme. An update will only be removed from the commit log once the node has finished updating the DNS record.</p><img src="/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/Figure2.png" class=""><p>Figure 2: Commit Log Functionality <sup>16</sup></p><p>There are some properties of DNS record updates that allow for some simplifications.<br>Since the update history of each domain name in DNS is independent of all other domain names, we do not need to ensure ordering between different domain names. This property can be utilized to simplify the consistency requirement since it greatly limits the amount of possible combinations in ordering. We need only establish an update chain on a per domain name basis.<br>The update history can be established with  timestamping. Each update is time stamped, and if every node is synced to the same clock the order of updates can be ordered correctly. If the nodes do not have a common clock source this method fails to guarantee the correct update ordering. This ordering problem is what data structures and algorithms such as Merkle trees and blockchains were developed to solve. A Blockchain or Merkle tree takes a hash of a data record, then the next data update in line is a hash of the new update combined with the previous hash. The update received by a node can be confirmed ordered correctly by hashing the previous hash with the current update and comparing the result. If the hash is the same, the DNS record can be updated. If the hash is incorrect a Quorum can be called to reach a consensus between nodes. Since a record update is only concerned about the most recent update and is not dependent upon the entire history of the update chain the ordering requirement can be relaxed to only include the last few updates. In this case, a Quorum can serve the purpose of correcting out of order entries. This situation may arise if some nodes do not receive a DNS update or network issues cause updates to arrive in the wrong order.</p><p>The next technical challenge is how to store the DNS records. Since DNS are retrieved based upon the domain name, the most logical method is a simple key value store, where the domain name is used as the key and the corresponding ip address is the value.</p><p>Another issue that arises in the real world is the need to automatically find peers. In a small scale system, manually assigning peer address is possible but, as the system scales this method quickly becomes untenable. Nodes must employ a method to locate each other without the intervention of humans. One such method that has proven to be quite effective in other distributed applications is the distributed hash table (DHT). A distributed hash table (DHT) provides a lookup service similar to a hash table: (<em>key</em>, <em>value</em>) pairs are stored in a DHT, and any participating node can efficiently retrieve the value associated with a given key. Responsibility for maintaining the mapping from keys to values is distributed among the nodes, in such a way that a change in the set of participants causes a minimal amount of disruption. This allows a DHT to scale to an extremely large numbers of nodes while handling continual node arrivals, and departures.</p><img src="/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/Figure3.png" class=""><p>Figure 3: Distributed Hash Table Functionality <sup>15</sup></p><p>Possibly the hardest technical problem to address in a distributed system is known as the “Trust Problem.” The trust problem brings forth the question of which node is friendly, and which is malicious. If this implementation was utilized on the open web, the trust problem can be addressed with strategies such as proof of work as employed by technologies such as Blockchain. Nevertheless, if only running on a isolated network, methods such as trusted tokens would are viable. This problem is beyond the scope of this paper but, the authors felt it was important enough to mention and it will have to be addressed in future releases.</p><h2 id="IV-Algorithm-and-Implementation"><a href="#IV-Algorithm-and-Implementation" class="headerlink" title="IV.  Algorithm and Implementation"></a>IV.  Algorithm and Implementation</h2><p>The implementation of P2PN-DNS involved the union of several aforementioned key concepts in distributed computing, the key-value store, distributed hash table, and the commit log.</p><img src="/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/Figure4.png" class=""><p>Figure 4: Implementation Block Diagram</p><p>At the most basic level DNS can be viewed as a  key value store where the domain name serves as the key and the IP address serves as the value. In practice, the DNS domain name to ip address relation is called a resource record and may contain a plethora of data including IP address, CNAME, TXT, etc. For our demonstration only a simple domain name to ip address was implemented.</p><p>The main data structure enabling P2PN-DNS is the distributed hash table. In theory a distributed hash table appears simple but, in practice the implementation of the data structure and overlay network can be very labor and time intensive. There was no reason to reinvent the wheel for P2PN-DNS so, OpenDHT was used for the DHT. OpenDHT aligns well with the scope and goals of P2PN-DNS while bundling in support for other desirable features such as IPv4 and IPv6, public key cryptography, distributed shared keys, and an overall concise, and clear approach. OpenDHT can be found at <a href="https://github.com/savoirfairelinux/opendht">https://github.com/savoirfairelinux/opendht</a></p><p>Since OpenDHT was originally targeted similar distributed applications, the key-value store and commit log functionality were already present and did not have to be implemented independently.</p><p>The other major facet of P2PN-DNS was the implementation of the DNS protocol. DNS protocol support was based upon a bare bones implementation of DNS called SimpleDNS. The C source code had to be heavily modified to make it compatible with the C++ elements of P2PN-DNS. Most eventenly the use of C++ 11 std::function as callbacks. Additionally, the DNS update (22) message had to be implemented. The DNS update (22) message did not become a public facing feature in the current DNS system and as such it is not included in most DNS resolvers. Systems that do implement a DNS update scheme are called Dynamic Dns or (DDNS) and have accompanying attenication to update a DNS record. (DDNS) is not directly compatible with standard DNS and relies upon an authoritative entity to make the DNS update to the rest of the Domain Name System. In the interests of time and simplicity, a minimal DNS update scheme was implemented. This shortcoming will be rectified in future releases. Please see for the original SimpleDNS source code at <a href="https://github.com/mwarning/SimpleDNS">https://github.com/mwarning/SimpleDNS</a></p><p>The ordering of the updates is determined strictly based upon timestamp in this release. This timestamp method works as long as all the nodes are time synced. This is not a valid assumption in a real world environment as nodes may be operating on seperate networks with differing time sources. In future releases a hash bashed ordering scheme as mentioned in Section 3 will be investigated.</p><p>The source code for the P2PN-DNS and further documentation can be found at: <a href="https://github.com/P2PN-DNS/P2PN-DNS">https://github.com/P2PN-DNS/P2PN-DNS</a></p><h2 id="V-Results-and-Analysis"><a href="#V-Results-and-Analysis" class="headerlink" title="V.  Results and Analysis"></a>V.  Results and Analysis</h2><h3 id="Experiment-and-Evaluation"><a href="#Experiment-and-Evaluation" class="headerlink" title="Experiment and Evaluation"></a>Experiment and Evaluation</h3><p>There are a few metrics that matter in a real world application such as the response time to DNS queries, service availability in lieu of loss of nodes, and the average time required to sync records across nodes. For our experiments we propose to examine these metrics and compare, where applicable, to the current DNS system. Dnsmasq will serve as the comparison benchmark as it is a widely deployed DNS forwarder for DNS queries.</p><p>To measure the response time of the nodes to a DNS request, a DNS request was sent to a  P2PN-DNS node via the dig utility, and the record response was recorded. The time taken from request to response was recorded by Wireshark. The same method was employed against DNS(dnsmasq). Five common domain names were chosen; google.com, Amazon.com, Nytimes.com, alibaba.com, and stackoverflow.com. Three samples were taken for each domain name on both P2PN-DNS and dnsmasq to establish a trend and to compensate for outliers. This resulted in 15 queries per dnsmasq and 15 queries for P2PN-DNS. Dnsmasq was running on same network as P2PN-DNS. P2PN-DNS records were added via the DNS update message prior to running the experiment.</p><img src="/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/Figure5.png" class=""><p>Figure 5: Query Response Times of DNS versus P2PN-DNS</p><p>The first request for each domain name to Dnsmasq was of longer duration.This was due to Dnsmasq requesting current information from a higher tier DNS server( Google DNS 8.8.8.8). The second and third requests were served from the Dnsmasq local cache, hence the much shorter duration in response time. P2PN-DNS had slightly longer response time than the Dnsmasq cached response but, less than the first non cached result. This behavior was to be expected as P2PN-DNS has to search the DHT on every lookup and currently does not have local caching enabled. Response time of P2PN-DNS could be improved by enabling local caching in future releases.</p><p>To test to the availability of P2PN-DNS in lieu of loss of nodes, is to observe the behavior of the P2PN-DNS nodes when nodes disappear from the network. To conduct this experiment, five nodes were started. A DNS record update message was sent to one of the nodes. The nodes were allowed to reach a consistent state where all nodes are informed of the updated record as observed by querying each node for the updated record. One node was be taken offline at a time. Each time a node was removed, the DNS records were checked for consistency between the remaining nodes.</p><img src="/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/Figure6.png" class=""><p>Figure 6: Progression of loss of nodes to test availability</p><p>The DNS record was returned correctly even after only one node of the original five remained. This shows that the P2PN-DNS can fulfill the availability and partition tolerance guarantees even as nodes are removed from the network.</p><p>To observe the amount of time required to sync records across nodes, the timestamp in the commit log was compared between two different nodes. The difference in the arrival timestamp between the two nodes is directly correlated to the time required to sync records. To ensure accurate timestamping, all nodes were  tied to an common clock and synced with  Network Time Protocol (NTP).</p><img src="/2017/12/29/Peer-to-Peer-Domain-Name-System-P2PN-DNS/Figure7.png" class=""><p>Figure 7: Syslog output from two nodes</p><p>In the figure above, the syslog output of two nodes can be observed. To produce these results, a DNS update packet was sent to one node. Syslog was monitored for logs containing information about the record update between the two nodes. The update to a record can be seen in one node and in less than one second later, the update is available on the other node. Network capabilities have an impact on the overall record sync time and can affect time jitter. The network variability(jitter) timing issue was avoided by running the nodes on the same network with a common NTP server.</p><h2 id="VI-Conclusion"><a href="#VI-Conclusion" class="headerlink" title="VI.  Conclusion"></a>VI.  Conclusion</h2><p>With our implementation of a distributed DNS we were able to find a workable tradeoff between consistency, availability, and partition tolerance. By conducting thorough experiments and analysis, we showed that P2PN-DNS can guarantee eventual consistency, high availability, and partition tolerance while also providing a comparable amount time required to process DNS queries as compared to existing DNS solutions such as DNSmasq. P2PN-DNS was shown to be available even as nodes were removed giving credence to the claim that P2PN-DNS would be less susceptible than current DNS to regional outages or purposeful attacks.<br>Additionally, the distributed nature of P2PN-DNS makes it applicable for software containers which would benefit from a fault tolerant solution such as P2PN-DNS.</p><h2 id="VII-References"><a href="#VII-References" class="headerlink" title="VII.  References"></a>VII.  References</h2><p>[1] “Domain Name System”. En.wikipedia.org. N.p., 2017. Web. 2 November 2017.<a href="https://en.wikipedia.org/wiki/Domain_Name_System">https://en.wikipedia.org/wiki/Domain_Name_System</a><br>[2] “Distributed Denial of Service Attacks on Root Nameservers ”. En.wikipedia.org. N.p., 2017. Web. 2 November 2017. <a href="https://en.wikipedia.org/wiki/Distributed_denial-of-service_attacks_on_root_nameservers">https://en.wikipedia.org/wiki/Distributed_denial-of-service_attacks_on_root_nameservers</a><br>[3] “I Fought My ISPS Bad Behavior and Won”. Eric Helgeson. Web. 2 November 2017. <a href="https://erichelgeson.github.io/blog/2013/12/31/i-fought-my-isps-bad-behavior-and-won/">https://erichelgeson.github.io/blog/2013/12/31/i-fought-my-isps-bad-behavior-and-won/</a><br>[4] Eckersley, Technical Analysis by Peter. “Widespread Hijacking of Search Traffic in the United States.” Electronic Frontier Foundation, 14 Oct. 2011. Web. 2 November 2017. <a href="https://www.eff.org/deeplinks/2011/07/widespread-search-hijacking-in-the-us">https://www.eff.org/deeplinks/2011/07/widespread-search-hijacking-in-the-us</a><br>[5] “Transaction Log”. En.wikipedia.org. N.p., 2017. Web. 2 November 2017. <a href="https://en.wikipedia.org/wiki/Transaction_log">https://en.wikipedia.org/wiki/Transaction_log</a><br>[6] “Merkle Tree”. En.wikipedia.org. N.p., 2017. Web. 2 November 2017.<br><a href="https://en.wikipedia.org/wiki/Merkle_tree">https://en.wikipedia.org/wiki/Merkle_tree</a><br>[7]  Kangasharju, Jussi. Chapter 4: Distributed Systems: Replication and Consistency. N.p., 2017. Web. 7 November 2017. <a href="https://www.cs.helsinki.fi/webfm_send/1256">https://www.cs.helsinki.fi/webfm_send/1256</a><br>[8] “Blockchain”. En.wikipedia.org. N.p., 2017. Web. 7 November 2017. <a href="https://en.wikipedia.org/wiki/Blockchain">https://en.wikipedia.org/wiki/Blockchain</a><br>[9] Jacquin, Ludovic, et al. “The Trust Problem in Modern Network Infrastructures.” SpringerLink, Springer, Cham, 28 Apr. 2015. N.p., 2017. Web. 7 November 2017.  <a href="https://link.springer.com/chapter/10.1007/978-3-319-25360-2_10">https://link.springer.com/chapter/10.1007/978-3-319-25360-2_10</a><br>[10] “ACID”. En.wikipedia.org. N.p., 2017. Web. 8 November 2017. <a href="https://en.wikipedia.org/wiki/ACID">https://en.wikipedia.org/wiki/ACID</a><br>[11] DataStax Academy Follow. “A Deep Dive Into Understanding Apache Cassandra.”LinkedIn SlideShare, 25 Sept. 2013. N.p., 2017. Web. 2 December 2017.  <a href="https://www.slideshare.net/planetcassandra/a-deep-dive-into-understanding-apache-cassandra">https://www.slideshare.net/planetcassandra/a-deep-dive-into-understanding-apache-cassandra</a><br>[12] “Peer-to-Peer (P2P) Systems.” SlidePlayer. N.p., 2017. Web. 2 December 2017 <a href="http://slideplayer.com/slide/4168557/">http://slideplayer.com/slide/4168557/</a><br>[13] “Non-Transitive Connectivity and DHTs “<a href="https://www.usenix.org/legacy/events/worlds05/tech/full_papers/freedman/freedman_html/index.html">https://www.usenix.org/legacy/events/worlds05/tech/full_papers/freedman/freedman_html/index.html</a><br>[14] “Amazon Route 53”. En.wikipedia.org. N.p., 2017. Web. 6 December 2017.<br><a href="https://en.wikipedia.org/wiki/Amazon_Route_53">https://en.wikipedia.org/wiki/Amazon_Route_53</a><br>[15] “Distributed hash table” .En.wikipedia.org. N.p., 2017. Web. 6 December 2017. <a href="https://en.wikipedia.org/wiki/Distributed_hash_table">https://en.wikipedia.org/wiki/Distributed_hash_table</a><br>[16] “FIFO (computing and electronics)” .En.wikipedia.org. N.p., 2017. Web. 6 December 2017. <a href="https://en.wikipedia.org/wiki/FIFO_(computing_and_electronics)">https://en.wikipedia.org/wiki/FIFO_(computing_and_electronics)</a><br>[17] “RFC 1034  DOMAIN NAMES - CONCEPTS AND FACILITIES”, N.p., 2017. Web. 2 November 2017. <a href="https://www.ietf.org/rfc/rfc1034.txt">https://www.ietf.org/rfc/rfc1034.txt</a><br>[18] “RFC 1035 DOMAIN NAMES - IMPLEMENTATION AND SPECIFICATION” , N.p., 2017. Web. 2 November 2017. <a href="https://www.ietf.org/rfc/rfc1035.txt">https://www.ietf.org/rfc/rfc1035.txt</a><br>[19] “Embedded DNS server in user-defined networks” N.p., 2017. Web. 2 November 2017. <a href="https://docs.docker.com/engine/userguide/networking/configure-dns/">https://docs.docker.com/engine/userguide/networking/configure-dns/</a><br>[20] “OpenDHT”   Web. 2 November 2017. <a href="https://github.com/savoirfairelinux/opendht">https://github.com/savoirfairelinux/opendht</a><br>[21] “SimpleDNS: Web. 2 November 2017. <a href="https://github.com/mwarning/SimpleDNS">https://github.com/mwarning/SimpleDNS</a><br>[22] “  Dynamic Updates in the Domain Name System (DNS UPDATE)” Web. 2 November 2017. <a href="https://tools.ietf.org/html/rfc2136">https://tools.ietf.org/html/rfc2136</a><br>[23] “ You can’t Peer to Peer the DNS”<br><a href="https://nohats.ca/wordpress/blog/2012/04/09/you-cant-p2p-the-dns-and-have-it-too/">https://nohats.ca/wordpress/blog/2012/04/09/you-cant-p2p-the-dns-and-have-it-too/</a><br>[24] “DNS Server”<br><a href="https://gitlearning.wordpress.com/2015/06/23/dns-server/">https://gitlearning.wordpress.com/2015/06/23/dns-server/</a><br>[25] “Internet censorship in Iran” <a href="https://en.wikipedia.org/wiki/Internet_censorship_in_Iran">https://en.wikipedia.org/wiki/Internet_censorship_in_Iran</a><br>[26] “Great Firewall”<br><a href="https://en.wikipedia.org/wiki/Great_Firewall">https://en.wikipedia.org/wiki/Great_Firewall</a><br>[27] “ Amazon Route 53”<br><a href="https://en.wikipedia.org/wiki/Amazon_Route_53">https://en.wikipedia.org/wiki/Amazon_Route_53</a><br>[28] “DC/OS” <a href="https://dcos.io/">https://dcos.io/</a><br>[29] “Kad Node” <a href="https://github.com/kadtools/kad">https://github.com/kadtools/kad</a></p>]]></content>
    
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        &lt;p&gt;John Grun&lt;/p&gt;
&lt;h2 id=&quot;Abstract&quot;&gt;&lt;a href=&quot;#Abstract&quot; class=&quot;headerlink&quot; title=&quot;Abstract&quot;&gt;&lt;/a&gt;Abstract&lt;/h2&gt;&lt;p&gt;In this paper, we introduce t
      
    
    </summary>
    
    
      <category term="Research" scheme="http://questionableengineering.com/tags/Research/"/>
    
      <category term="Computing" scheme="http://questionableengineering.com/tags/Computing/"/>
    
      <category term="Distributed Computing" scheme="http://questionableengineering.com/tags/Distributed-Computing/"/>
    
  </entry>
  
  <entry>
    <title>Hexo Asset Posts Work Around</title>
    <link href="http://questionableengineering.com/2017/12/26/Hexo-Asset-Posts-Work-Around/"/>
    <id>http://questionableengineering.com/2017/12/26/Hexo-Asset-Posts-Work-Around/</id>
    <published>2017-12-27T01:15:57.000Z</published>
    <updated>2023-09-02T13:40:59.855Z</updated>
    
    <content type="html"><![CDATA[<p>Even though Hexo suports markdown, the current asset folders implmention is hacky at best.<br>It does not allow for additional fields. Without the asset_path or image tag your image will often not show up on the index page.<br>The following code will allow you to set properties and display the image on the index page </p><pre><code>&lt;img src=&quot;&#123;% asset_path image_0.png %&#125;&quot; style=&quot;width: 90%;&quot;/&gt;</code></pre><p>A better way would be to include the markdown file in the Asset Folder. </p><span id="more"></span>]]></content>
    
    <summary type="html">
    
      &lt;p&gt;Even though Hexo suports markdown, the current asset folders implmention is hacky at best.&lt;br&gt;It does not allow for additional fields. Without the asset_path or image tag your image will often not show up on the index page.&lt;br&gt;The following code will allow you to set properties and display the image on the index page &lt;/p&gt;
&lt;pre&gt;&lt;code&gt;&amp;lt;img src=&amp;quot;&amp;#123;% asset_path image_0.png %&amp;#125;&amp;quot; style=&amp;quot;width: 90%;&amp;quot;/&amp;gt;&lt;/code&gt;&lt;/pre&gt;
&lt;p&gt;A better way would be to include the markdown file in the Asset Folder. &lt;/p&gt;
    
    </summary>
    
    
      <category term="Fixes" scheme="http://questionableengineering.com/tags/Fixes/"/>
    
      <category term="Hexo" scheme="http://questionableengineering.com/tags/Hexo/"/>
    
  </entry>
  
  <entry>
    <title>Investigation of Memory Dependence Strategies</title>
    <link href="http://questionableengineering.com/2017/09/15/Investigation-of-Memory-Dependence-Strategies/"/>
    <id>http://questionableengineering.com/2017/09/15/Investigation-of-Memory-Dependence-Strategies/</id>
    <published>2017-09-16T01:43:08.000Z</published>
    <updated>2023-09-02T16:14:27.100Z</updated>
    
    <content type="html"><![CDATA[<img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image7.png" class=""><h2 id="Computer-Architecture"><a href="#Computer-Architecture" class="headerlink" title="Computer Architecture"></a>Computer Architecture</h2><h2 id="Investigation-of-Memory-Dependence-Prediction-Strategies-with-SimpleScalar"><a href="#Investigation-of-Memory-Dependence-Prediction-Strategies-with-SimpleScalar" class="headerlink" title="Investigation of Memory Dependence Prediction Strategies with SimpleScalar"></a>Investigation of Memory Dependence Prediction Strategies with SimpleScalar</h2><h3 id="Lorenzo-Allas-John-Grun-Sanandeesh-Kamat"><a href="#Lorenzo-Allas-John-Grun-Sanandeesh-Kamat" class="headerlink" title="Lorenzo Allas, John Grun, Sanandeesh Kamat"></a>Lorenzo Allas, John Grun, Sanandeesh Kamat</h3><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image5.png" class=""><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image12.jpg" class=""><h1 id="0-0-Abstract"><a href="#0-0-Abstract" class="headerlink" title="0.0 Abstract"></a>0.0 Abstract</h1><p>A dynamically scheduled processor may default to in-order execution of Load/Store instructions to avoid Memory Order Violations. This is because, loads executed out of order may be dependent upon prior stores, the addresses of which were initially unknown. To overcome the potentially wasted clock cycles of conservatively stalled loads, known as False Dependencies, Memory Dependence Predictor (MDP) schemes have been developed. This paper demonstrates the implementation of two experimental MDP schemes, Store Sets and Counting Dependence Predictor (CDP) within the SimpleScalar framework. In addition, it demonstrates two baseline MDP schemes, No Speculation and Naive Speculation. The conceptual overview, the software implementation details, as well as quantitative simulation results are provided. The performance of these MDP schemes has been evaluated in terms of three metrics: the number of Memory Order Violations, the number of False Dependencies, and the average IPC. Although the results did not indicate a performance enhancement in terms of execution time, they do demonstrate expected behavior in terms of Memory Order Violations and False Dependencies. Possible implementation shortcomings, and future alterations are later proposed.</p><span id="more"></span><h1 id="1-0-Introduction"><a href="#1-0-Introduction" class="headerlink" title="1.0 Introduction"></a>1.0 Introduction</h1><h2 id="1-1-The-Question-To-Issue-Load-or-not-to-Issue-Load"><a href="#1-1-The-Question-To-Issue-Load-or-not-to-Issue-Load" class="headerlink" title="1.1 The Question: To Issue Load or not to Issue Load?"></a>1.1 The Question: To Issue Load or not to Issue Load?</h2><p>In a pipelined In-Order execution processor, if an instruction is dependent upon the result of a previously issued instruction then entire processor pipeline must be stalled. This has the effect of drastically reducing the throughput of the processor by, stalling later instructions that have no dependence upon the stalling instruction. To circumvent the performance limitations inherent in the In-Order pipelined processor designs,  dynamic scheduling (Out of Order execution) was introduced. Dynamic scheduling works by allowing instructions to issue out of order. Thus if an instruction is issued and is dependent upon the result of a previous instruction, later instructions do not need to wait. Later non-dependent instructions are allowed to issue as long as the processor has available resources (e.g. Adder, Multiplier, FPU, etc.). Inconveniently, the target memory addresses of memory access instructions (i.e. load/store) are not resolved until after issue. Therefore, earlier implementations of dynamic scheduling (e.g.Tomasulo) issued loads and stores in program order to prevent memory order violations. Memory Order Violations occur when loads and store operate on the same memory address in the incorrect order and thus produce incorrect program execution. While this method ensured the correct program execution, the benefits of dynamic scheduling were not realized for load and store instructions. Additionally, any instructions that are dependent have to wait for the Load or store operation to complete even if disperse loads and stores do not operate on the same memory address. In order to maximize performance gains, researchers began experimenting with schemes to allow for out of order execution of loads and stores. In this paper we shall evaluate two such schemes: Store Sets, and Counting Dependency Predictors.</p><h2 id="1-2-The-Answer-Memory-Dependence-Prediction-Schemes"><a href="#1-2-The-Answer-Memory-Dependence-Prediction-Schemes" class="headerlink" title="1.2 The Answer: Memory Dependence Prediction Schemes"></a>1.2 The Answer: Memory Dependence Prediction Schemes</h2><p>When issuing a load out of program order, it is assumed that the load does not share an address with (i.e. depend upon) any stores which it has overtaken. Therefore, to issue loads out of program order while target addresses are unavailable, the processor requires Memory Dependence Prediction (MDP). This is very similar to Branch Prediction in that the processor guesses on a decision, detects a mishap, recovers state, and learns to avoid the same mistake on future encounters.</p><p>The two baseline (i.e. corner-cases) MPD schemes are No Speculation and Naive Speculation. Under the terms of No Speculation,  no ready loads will queue unless there are no non-ready stores behind it. Under the terms of Naive Speculation, loads will queue as soon as they are ready regardless of the number of non-ready loads behind it. Figure 2 illustrates the concepts of these two schemes. No Speculation and Naive Speculation represent the most conservative and the most aggressive MDP schemes, respectively.</p><p>Under the terms of the Store Sets algorithms, the processor incrementally logs the PCs of stores upon which loads have historically depended to determine the earliest point in time at which a given load may issue. As conflicting stores are first encountered (detected by Memory Order Violations), their PCs are added to the Store Set to improve future performance. Figure 3 shows illustrates this concept.</p><p>Today, distributed systems within which centralized fetch and execution streams are  infeasible pose a complication for MDP schemes such as Store Sets. To accommodate distributed systems for which memory dependence predictors do not have global knowledge stores at the full program level, the Counting Dependence Predictor (CDP) scheme predicts the number of stores (not specific PCs) which a load must wait for before it is issued. Moreover, the CDP can default the behavior of a given load to No Speculation (conservative) or Naive Speculation (aggressive) depending on how well it performs at run time. A state machine shown in Figure 4 prescribes the behavior of a given load and is designed to maximize overall performance without requisite maintenance of global store information.</p><h2 id="1-3-The-Purpose-of-this-Project"><a href="#1-3-The-Purpose-of-this-Project" class="headerlink" title="1.3 The Purpose of this Project"></a>1.3 The Purpose of this Project</h2><p>The purpose of this project was to extend the SimpleScalar’s sim-outorder simulator to investigate the effectiveness of Store Sets and CDP as MDP schemes. This required familiarization with the SimpleScalar/sim-outorder source code as well as with the selected MDP schemes. Practical feasibility (e.g. memory/power economy) was not a concern of this simulation-driven project, and so the presented implementations represent idealized  behavior with unrestricted architectural resources.</p><h1 id="2-0-Methods-amp-Materials"><a href="#2-0-Methods-amp-Materials" class="headerlink" title="2.0 Methods &amp; Materials"></a>2.0 Methods &amp; Materials</h1><h2 id="2-1-Overview-of-the-SimpleScalar-Out-of-Order-Simulator"><a href="#2-1-Overview-of-the-SimpleScalar-Out-of-Order-Simulator" class="headerlink" title="2.1    Overview of the SimpleScalar Out-of-Order Simulator"></a>2.1    Overview of the SimpleScalar Out-of-Order Simulator</h2><p>This project utilized the SimpleScalar Toolset to design/evaluate MDP schemes. The SimpleScalar toolset is divided into modules which are applicable to different types/levels of architectural analysis. Because this project was investigating a type of dynamic scheduling, the sim-outorder module was used. Conveniently, the sim-outorder software is solely confined to the file,simoutorder.c. Sim-outorder centers around the Register-Update-Unit(RUU) and Load-Store-Queue (LSQ) which allow instructions to issue/execute out of order but retire in order. Figure 1 illustrates the pipeline of sim-outorder. The RUU and LSQ are themselves simply arrays of the RUU_Station type, which is container for status information of in-flight instructions.</p><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image4.png" class=""><p>Figure 1: Pipeline for sim-outorder with Memory Dependence Management Highlighted</p><h3 id="2-1-1-Memory-Dependence-Management-with-Load-Store-Queue-Refresh"><a href="#2-1-1-Memory-Dependence-Management-with-Load-Store-Queue-Refresh" class="headerlink" title="2.1.1 Memory Dependence Management with Load-Store-Queue Refresh"></a>2.1.1 Memory Dependence Management with Load-Store-Queue Refresh</h3><p>Memory operations are split into two separate instructions: the addition to compute the effective address  and the memory operations itself. The Load-Store-Queue Refresh function (lsq_refresh()), indicated in Figure 1, is an array of RUU_Stations of exclusively loads and stores. It’s functionality is to facilitate memory dependence checking and safe issuing of loads (stores are issued in ruu_issue()). Therefore, lsq_refresh() represented the entry point for most of the software developed for this project. In fact, seach MDP scheme implemented in this project is represented entirely by a variant of lsq_refresh() which is selectively called in it’s stead (See Section 2.3 for details).</p><p>By default,lsq_refresh() stalls any ready load if there exists an earlier store with an unresolved address in the LSQ. If however, the address is ready but the operands are not, lsq_refresh() will track the the store’s effective address and stall any ready load only if their addresses match. As will be shown next, this is a relaxed form of No Speculation combined with a rudimentary form of memory dependence checking which Store Sets extends across multiple clock cycles.</p><h2 id="2-2-Overview-of-the-Performance-Metrics"><a href="#2-2-Overview-of-the-Performance-Metrics" class="headerlink" title="2.2 Overview of the Performance Metrics"></a>2.2 Overview of the Performance Metrics</span></h2><p>The three metrics by which an MDP scheme is evaluated are (1) the Number of Memory Violations, the (2) Number of False Dependencies which have occurred during a program’s execution and the average (3) Instructions Per Cycle.</p><p>Memory Order Violation program error in which an out-of-order load loads a value before a prior store with a matching effective address completes storing its value to that address. This requires flushing the pipeline and recovering the processor to the state at the point of the offending load.</p><p>False Dependency program slow-down in which a ready load is stalled due to the detection of a prior unready store which does not have a matching effective address. This results in wasted clock cycles which reduces program execution speed.</p><p>Instructions Per Cycle (IPC) The average number of instructions which are retired per cycle. In multiple-issue processors like SimpleScalar, this can easily rise above 1.</p><h2 id="2-3-Implementation-of-the-MDP-Schemes-and-Metrics-Acquisition"><a href="#2-3-Implementation-of-the-MDP-Schemes-and-Metrics-Acquisition" class="headerlink" title="2.3    Implementation of the  MDP Schemes and Metrics Acquisition"></a>2.3    Implementation of the  MDP Schemes and Metrics Acquisition</h2><p>Implementing the MDP schemes primarily involved altering the actions taken during lsq_refresh(). Specifically, what to do in the event of a detected unready store and ready load. By default, simoutorder does not risk the possibility of Memory Order Violations. Moreover, the functionality to track the number of False Dependencies did not exist. Therefore, this project also involved developing code detect/track the events of Memory Order Violations and False Dependencies, which can be found in check_mem_violation() and countNumFalseDependencies(), respectively.</p><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image8.png" class=""><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image3.png" class=""><p>Figure 2 : Logic for Memory Dependence Algorithms</p><table><thead><tr><th>MDP Scheme</th><th>Memory Order Violations</th><th>False Dependencies</th><th>Project Function Name</th><th>CLI</th></tr></thead><tbody><tr><td>Default</td><td>None</td><td>Many</td><td>lsq_refresh()</td><td>0</td></tr><tr><td>No Speculation</td><td>None</td><td>Many</td><td>lsq_refresh_NoSpeculation()</td><td>1</td></tr><tr><td>Naive Speculation</td><td>Many</td><td>None</td><td>lsq_refresh_NaiveSpeculation()</td><td>2</td></tr><tr><td>Store Sets</td><td>Few</td><td>Few</td><td>lsq_refresh_InfStoreSets()</td><td>3</td></tr><tr><td>CDP</td><td>Few</td><td>Few</td><td>lsq_refresh_CountingDependencePredictor()</td><td>4</td></tr></tbody></table><p>Table 1: Expected relative behavior of algorithms</p><h3 id="2-3-1-No-Speculation-Conservative"><a href="#2-3-1-No-Speculation-Conservative" class="headerlink" title="2.3.1 No Speculation (Conservative)"></a>2.3.1 No Speculation (Conservative)</h3><p>For an algorithm which performs no speculation, the load instructions are dispatched to the memory system only when the addresses of all previous stores are known and the operands of those stores are ready. This configuration successfully avoids memory dependence violations entirely by ensuring memory instructions are issued in program order, but provides no prevention against false memory dependencies (see Table 1). As such, this conservative algorithm served as the baseline memory dependence management scheme against which subsequently implemented prediction schemes were compared for maximum false dependencies.</p><h3 id="2-3-2-Naive-Speculation-Aggressive"><a href="#2-3-2-Naive-Speculation-Aggressive" class="headerlink" title="2.3.2 Naive Speculation (Aggressive)"></a>2.3.2 Naive Speculation (Aggressive)</h3><p>The naive prediction algorithm assumes  no memory dependencies among store/load instructions. All load and store instructions are issued as soon as possible. This configuration is the opposite of no speculation in that no false dependencies occur, but maximum amount of memory violations are incurred. As such, this aggressive algorithm served as the baseline MDP scheme against which subsequently implemented MDP schemes were compared for maximum memory violations. Functionality to flush the pipeline when a memory violation occurs was not implemented in this simulation due to time constraints.</p><p>###2.3.3 Infinite Store Sets<br>The Store Sets algorithm predicts future memory violations based on their previous occurrences. Each load is initialized to behave according to Naive Speculation, in that it assumes it can issue as soon as it is able to. Upon detection of a memory order violation, the conflicted store and load relationship is saved into a table for future reference. This table is known as a Store Set. During a queue refresh, each ready load’s Store Set is searched for a match (i.e. conflict) with any unready store currently behind it. If a conflict is found, the load is stalled until the matching store is no longer on the  LSQ. Because no limits are imposed upon (1) the number of stores a load’s store set can contain, or (2) the number of store sets within which a unique store PC can exist, this implementation is considered to be an Infinite Store Set. These limits do exist in practical implementations which were not considered in this project. Figure 2 illustrates the simplified Infinite Store Sets concept implemented in this project.  For the project implementation, the Store Set Index is a C struct and the Store Set itself is simply a C array of addresses.</p><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image11.png" class=""><p>Figure 3: Infinite Store Sets</p><h3 id="2-3-4-Counting-Dependence-Prediction"><a href="#2-3-4-Counting-Dependence-Prediction" class="headerlink" title="2.3.4 Counting Dependence Prediction"></a>2.3.4 Counting Dependence Prediction</h3><p>The counting dependence prediction algorithm uses a state machine for each unique load to determine the correct course of action. Unlike the Store Sets algorithm, the CDP algorithm does not maintain a record of specific Store PCs. Rather, it logs the number of stores which a load must wait for after being ready. This layer of detachment makes CDP an attractive MDP scheme for distributed systems within which globally broadcasted information may not be feasible.Similar to the store set algorithm, each load is initialized to behave according to Naive Speculation (i.e.Aggressive 00 ). As soon as a Memory Order Violation is detected, the state changes to No Speculation (i.e. Conservative.</p><p>Figure 4: Counting Dependence Predictor State Machine Diagram</p><p>As long as there is determined to be &gt;1 prior stores upon which this load depends (i.e. a Match ), the load will remain Conservative. As soon as there is determined to be 0 or 1 matching stores, the state will change to One-Store and volley between 01 or 11, respectively. If at any time, however, a Memory Order Violation is detected, the load’s CDP state will return to Conservative.  Figure 2 illustrates the CDP concept implemented in this project. For the project implementation, CDP Index is a C struct and the CDP state itself is simply a C enum comprising of the four aforementioned states.</p><h3 id="2-3-5-Memory-Order-Violation-and-False-Dependency-Detection"><a href="#2-3-5-Memory-Order-Violation-and-False-Dependency-Detection" class="headerlink" title="2.3.5 Memory Order Violation and False Dependency Detection"></a>2.3.5 Memory Order Violation and False Dependency Detection</h3><p>Because both Store Sets and CDP are initialized/updated by the event of Memory Order Violations, the project’s check_mem_violation() served three simultaneous purposes.</p><ol><li>Flags Memory Order Violations: issued loads the address of which conflicts with an unexecuted store(s).</li><li>Initializes/Updates the Store Set of the Offending Load</li><li>Initializes/Updates the CDP of the Offending Load</li></ol><p>Therefore, although check_mem_violation() is ostensibly merely metric tracker, it also completes the implementation of Store Set and CDP with state feedback The algorithm for Memory Order Violation detection is shown in Figure 5. What allows this algorithm to be effective is that it is called within RUU_Issue() specifically when a ready load is about to be executed. The False Dependency detection function ( countNumFalseDependencies() ), however, is purely a metric tracker and does not alter the state of ongoing Store Sets or CDP state structures. It is called immediately after the LSQ is refreshed. As shown in Figure 5, it simply counts the number of ready loads which come after an unready store. This is a definition of False Dependency which applies closely to No Speculation, but is loosely applicable to the other MDP schemes.</p><p>Figure 5: Logic for Memory order Violation Check and False Dependency Check</p><h2 id="2-4-Implementation-of-the-Simulations"><a href="#2-4-Implementation-of-the-Simulations" class="headerlink" title="2.4    Implementation of the Simulations"></a>2.4    Implementation of the Simulations</h2><p>The following test programs were run using the aforementioned MDP schemes.</p><table><thead><tr><th>Test Programs</th></tr></thead><tbody><tr><td>anagram</td></tr><tr><td>test-args</td></tr><tr><td>test-dirent</td></tr><tr><td>test-fmath</td></tr><tr><td>test-llong</td></tr><tr><td>test-lswlr</td></tr><tr><td>test-printf</td></tr></tbody></table><p>Table 2: Test programs used in the experiment</p><table><thead><tr><th>SimpleScalar Parameter</th><th>Val</th></tr></thead><tbody><tr><td>Instruction Fetch Queue Size (in inst/s)</td><td>4</td></tr><tr><td>Instruction Decode Width (insts/cycle)</td><td>4</td></tr><tr><td>Instruction Issue B/W (insts/cycle)</td><td>4</td></tr><tr><td>Instruction Commit B/W (insts/cycle)</td><td>4</td></tr><tr><td>Memory Access Bus Width (in bytes)</td><td>8</td></tr><tr><td>Register Update Unit Size</td><td>8</td></tr><tr><td>Load/Store Queue Size</td><td>4</td></tr></tbody></table><p>Table 3: Relevant Default Parameters for the Simulations</p><p>In order to specify the MDP scheme to run, additional code was written to selectively invoke a different lsq_reshresh_*() depending on the command line arguments as follows:</p><ul><li><p>./sim-outorder - ALGORITHM_TYPE 0 ./tests/bin/* // 0. Default SimpleScalar Behavior</p></li><li><p>./sim-outorder -ALGORITHM_TYPE 1 ./tests/bin/*  // 1. No Speculation</p></li><li><p>./sim-outorder -ALGORITHM_TYPE 2 ./tests/bin/*  // 2. Naive Speculation</p></li><li><p>./sim-outorder -ALGORITHM_TYPE 3 ./tests/bin/*  // 3. Store Sets</p></li><li><p>./sim-outorder -ALGORITHM_TYPE 4 ./tests/bin/*  // 4. Counting Dependence Predictor</p></li></ul><p>By invoking the -redir:sim command line argument simulation outputs were automatically logged to text files. These text files were generated for every combination of test program and MDP scheme, including Default. This resulted in different simulation output text files each of which contain the three principal performance metrics: Number of Memory Violations, Number of False Dependencies, and Average IPC. These results are shown in the next section.</p><h1 id="3-0-Results"><a href="#3-0-Results" class="headerlink" title="3.0 Results"></a>3.0 Results</h1><h2 id="3-1-Instructions-Per-Cycle-IPC"><a href="#3-1-Instructions-Per-Cycle-IPC" class="headerlink" title="3.1 Instructions Per Cycle (IPC)"></a>3.1 Instructions Per Cycle (IPC)</h2><p>The IPC is most direct measure of overall program performance. According to Figure 6, the various MDP schemes applied to the test data did not result in significant variation in IPC. Because the simulation parameters were fixed solely as described in Table 3, it is possible that these results would have shown greater variance if B/Ws were increased. Nonetheless, there was a consistent decrease in IPC for No Speculation which is by definition the most sluggish of all MDP schemes.</p><table><thead><tr><th>MDP Scheme \ Program</th><th>args</th><th>dirent</th><th>fmath</th><th>llong</th><th>lswlr</th><th>Math</th><th>printf</th></tr></thead><tbody><tr><td>Default</td><td>0.4638</td><td>0.3924</td><td>0.7803</td><td>0.6043</td><td>0.3613</td><td>0.9452</td><td>1.4645</td></tr><tr><td>No Spec</td><td>0.4635</td><td>0.3923</td><td>0.7778</td><td>0.6030</td><td>0.3611</td><td>0.9410</td><td>1.4531</td></tr><tr><td>Naive Spec</td><td>0.4641</td><td>0.3924</td><td>0.7803</td><td>0.6046</td><td>0.3613</td><td>0.9454</td><td>1.4658</td></tr><tr><td>Store Sets</td><td>0.4641</td><td>0.3924</td><td>0.7803</td><td>0.6045</td><td>0.3613</td><td>0.9453</td><td>1.4645</td></tr><tr><td>CDP</td><td>0.4610</td><td>0.3886</td><td>0.7773</td><td>0.3701</td><td>0.3588</td><td>0.8011</td><td>0.5214</td></tr></tbody></table><p>Table 4: Raw IPC Across Test Programs and MDP Schemes</p><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image2.png" class=""><p>Figure 6: Plotted IPC Across Test Programs and MDP Schemes</p><h2 id="3-2-Number-of-Memory-Order-Violations"><a href="#3-2-Number-of-Memory-Order-Violations" class="headerlink" title="3.2 Number of Memory Order Violations"></a>3.2 Number of Memory Order Violations</h2><p>The number of Memory Order Violations generated by the simulations was largely consistent with the initial hypothesis. This is in that the Default, and No Speculation MDP schemes consistently resulted in zero Memory Order Violations. This verifies the project’s implementation of the check_mem_violation() function. By design, the Store Sets and CDP algorithm are intended to incur a few number of Memory Order Violations while affording an enhanced IPC. Because the results of the previous section indicated no IPC enhancements, sadly, we merely have only the predicted Memory Order Violation incursion.</p><table><thead><tr><th>MDP Scheme \ Program</th><th>args</th><th>dirent</th><th>fmath</th><th>llong</th><th>lswlr</th><th>Math</th><th>printf</th></tr></thead><tbody><tr><td>Default</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td></tr><tr><td>No Spec</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td></tr><tr><td>Naive Spec</td><td>3</td><td>0</td><td>5</td><td>15</td><td>0</td><td>45</td><td>1745</td></tr><tr><td>Store Sets</td><td>3</td><td>0</td><td>5</td><td>6</td><td>0</td><td>17</td><td>26</td></tr><tr><td>CDP</td><td>2</td><td>0</td><td>4</td><td>2</td><td>0</td><td>8</td><td>3</td></tr></tbody></table><p>Table 5 : Memory Violation Count Across Test Programs and MDP Schemes</p><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image1.png" class=""><p>Figure 7: Plotted Memory Violation Count Across Test Programs and MDP Schemes</p><h2 id="3-2-Number-of-False-Dependencies"><a href="#3-2-Number-of-False-Dependencies" class="headerlink" title="3.2 Number of False Dependencies"></a>3.2 Number of False Dependencies</h2><p>The number of False Dependencies generated by the simulations was also largely consistent with the initial hypothesis. This is in that the Naive Speculation consistently resulted in zero False Dependencies. In addition the No Speculation MDP scheme resulted in the largest number of False Dependencies. This verifies the project’s implementation of the countNumFalseDependencies() function as well as baseline MDP schemes. It is optimistic that the Store Sets and CDP schemes resulted in fewer False Dependencies than the Default and No Speculation. However, as there was no significant improvement in IPC, the overall value of these experimental MDP schemes is still undemonstrated.</p><table><thead><tr><th>MDP Scheme \ Program</th><th>args</th><th>dirent</th><th>fmath</th><th>llong</th><th>lswlr</th><th>Math</th><th>printf</th></tr></thead><tbody><tr><td>Default</td><td>3</td><td>0</td><td>88</td><td>55</td><td>0</td><td>158</td><td>3342</td></tr><tr><td>No Spec</td><td>436</td><td>261</td><td>1300</td><td>565</td><td>351</td><td>2124</td><td>35342</td></tr><tr><td>Naive Spec</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td><td>0</td></tr><tr><td>Store Sets</td><td>0</td><td>0</td><td>3</td><td>17</td><td>0</td><td>52</td><td>3591</td></tr><tr><td>CDP</td><td>17</td><td>24</td><td>57</td><td>22</td><td>27</td><td>63</td><td>27</td></tr></tbody></table><p>Table 6: False Dependency Count Across Test Programs and MDP Schemes</p><img src="/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image6.png" class=""><p>Figure 8: Plotted False Dependency Count Across Test Programs and MDP Schemes</p><h1 id="4-0-Discussion"><a href="#4-0-Discussion" class="headerlink" title="4.0 Discussion"></a>4.0 Discussion</h1><p>The most significant metric which justifies an algorithm’s utility is the IPC. Because these results did not demonstrate a significant enhancement of IPC for either of the two experimental MDP schemes (Store Sets and CDP), their implementations cannot be proclaimed entirely successful. However, there were several aspects of the results which did support the correctness of their implementations and their consistency with theory. For example:</p><p>As expected, the Default and No Speculation MDPs generated no Memory Order Violations and the Naive Speculation MDP many Memory Order Violations. As expected, the Default and No Speculation MDPs generated significant number of False Dependencies and the Naive Speculation MDP generated no False Dependencies. These facts verify the implementations of the baseline MDPs. For the experimental MDPs, as expected, the Store Sets and CDP did generate Memory Order Violations, which is the trigger event by which the Store Sets and CDPs are to be initialized in the first place. Furthermore, as expected, number of False Dependencies generated by Store Sets and CDP are fewer than those of Default, No Speculation, and Naive Speculation.</p><p>The various parameters which dictate the width of instructions queueing/decoding/issuing/committing etc. were fixed for all simulations at either 4 or 8 (See Table 3). Because MDP schemes are intended to yield greater dividends for higher bandwidth processors, it is possible that increasing these parameters would reveal inter-MDP scheme variation in IPC. A follow on study in which the parameters of Table 3 are modulated could demonstrate this. Nonetheless there are a few implementation features of Store Sets, CDP, and metric tracking which were either approximated here or entirely foregone.</p><p>For example, although the mechanism to detect Memory Order Violations was implemented, the mechanism to recover processor state to the point of the offending load was not. This mechanism would be entirely analogous to that of processor state recovery during branch mis-prediction. The reason no such MDP recovery mechanism existed at first is that the default implementation of SimpleScalar does not allow the possibility of Memory Order Violations at all (See Figure 1). What this should mean is that every Memory Order Violation encountered here caused a programmatic error. However, sim-outorder prints the expected output of each simulated program adjacent to the generated output. Throughout all 40 simulation runs, no differences were seen between the expected and generated outputs. Although the reason for this lack of discrepancy is unknown, it does raise the possibility that SimpleScalar was somehow detecting the Memory Order Violations and recovering processor state. If this is so, the additional clock cycles cost from recovery were already accounted for in the provided results. If not, the implementations provided here are certainly incomplete and represent optimistic IPCs in that the penalty clock cycles of MDP recovery were not accounted for.</p><p>One last consideration is that the provided implementations did not strive for minimal memory usage in anyway. For instance, the Store Sets and CDP here maintained a separate index for each load. In practice, much like with branch prediction, the CDP and Store Sets would use reduced table sizes for loads to hash into, and not necessarily track all loads across the entire program execution.</p><h1 id="5-0-Conclusion"><a href="#5-0-Conclusion" class="headerlink" title="5.0 Conclusion"></a>5.0 Conclusion</h1><p>Because the effective addresses of Loads and Stores cannot always be known at the issue stage, dynamic scheduling processors have traditionally defaulted them to in-order scheduling to avoid Memory Order Violations. To exploit more ILP and reduce False Dependencies, Memory Dependence Prediction (MDP) schemes have been developed. This project sought to demonstrate the performance enhancement capabilities of two such MDP schemes, Store Sets and Counting Dependence Predictor (CDP), within the SimpleScalar simulation framework. SimpleScalar is an industry standard simulator and has been independently verified. Carrying out this project required the team’s thorough familiarization with the MDP scheme concepts as well as the SimpleScalar source code.</p><p>The project’s developed source code was peer reviewed by the members of the group and was submitted for further investigation.  The project’s developed source code was submitted with built in functionality to toggle between four different MDP schemes (plus Default); two baseline, and two experimental. The two baseline MDPs, No Speculation and Naive Speculation, successfully demonstrated the predicted behavior of maximizing False Dependencies and Memory Order Violations, respectively. Moreover, the Store Sets and CDP implementations demonstrated an expected moderate incurrence of Memory Order Violations and False Dependencies. However, the Store Sets and CDP did not demonstrate a significant enhancement of IPC; one of the primary benchmarks of an MDP scheme’s utility.</p><p>Possible explanations for this result include improper input parameter settings detailed in Table 3. Because MDPs are intended for wide-issue processors, it is possible that these particular set of parameters were insufficient to reveal the intended benefits. Moreover, CDP is necessarily a more handicapped version of Store Sets that would only be functionally relevant if SimpleScalar were implemented as a distributed system.</p><p>This project enabled the group members to not only learn about but take on Computer Architecture research through the power of modelling &amp; simulation. Carrying out this project allowed us to combine architectural theory with hands-on quantitative performance analysis. Doing so allowed us to act in the capacity of, not only students, but designers.</p><h1 id="6-0-References"><a href="#6-0-References" class="headerlink" title="6.0 References"></a>6.0 References</h1><p>[1] G. Z. Chrysos and J. S. Emer. Memory dependence prediction using store sets. In Proceedings of the 25th Annual International Symposium on Computer Architecture, ISCA ‘98, pages 142{153, Washington, DC, USA, 1998. IEEE Computer Society<br>[2] D. Burger, T. M. Austin. The SimpleScalar Tool Set, Version 2.0.</p><p>[3]F. Roesner, D. Burger, and S. W. Keckler. Counting dependence predictors. In Proceedings of the 35th Annual International Symposium on Computer Architecture  ISCA ‘08, pages 215{226, Washington, DC, USA, 2008. IEEE Computer Society.</p>]]></content>
    
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&lt;h2 id=&quot;Computer-Architecture&quot;&gt;&lt;a href=&quot;#Computer-Architecture&quot; class=&quot;headerlink&quot; title=&quot;Computer Architecture&quot;&gt;&lt;/a&gt;Computer Architecture&lt;/h2&gt;&lt;h2 id=&quot;Investigation-of-Memory-Dependence-Prediction-Strategies-with-SimpleScalar&quot;&gt;&lt;a href=&quot;#Investigation-of-Memory-Dependence-Prediction-Strategies-with-SimpleScalar&quot; class=&quot;headerlink&quot; title=&quot;Investigation of Memory Dependence Prediction Strategies with SimpleScalar&quot;&gt;&lt;/a&gt;Investigation of Memory Dependence Prediction Strategies with SimpleScalar&lt;/h2&gt;&lt;h3 id=&quot;Lorenzo-Allas-John-Grun-Sanandeesh-Kamat&quot;&gt;&lt;a href=&quot;#Lorenzo-Allas-John-Grun-Sanandeesh-Kamat&quot; class=&quot;headerlink&quot; title=&quot;Lorenzo Allas, John Grun, Sanandeesh Kamat&quot;&gt;&lt;/a&gt;Lorenzo Allas, John Grun, Sanandeesh Kamat&lt;/h3&gt;&lt;img src=&quot;/2017/09/15/Investigation-of-Memory-Dependence-Strategies/image5.png&quot; class=&quot;&quot;&gt;

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&lt;h1 id=&quot;0-0-Abstract&quot;&gt;&lt;a href=&quot;#0-0-Abstract&quot; class=&quot;headerlink&quot; title=&quot;0.0 Abstract&quot;&gt;&lt;/a&gt;0.0 Abstract&lt;/h1&gt;&lt;p&gt;A dynamically scheduled processor may default to in-order execution of Load/Store instructions to avoid Memory Order Violations. This is because, loads executed out of order may be dependent upon prior stores, the addresses of which were initially unknown. To overcome the potentially wasted clock cycles of conservatively stalled loads, known as False Dependencies, Memory Dependence Predictor (MDP) schemes have been developed. This paper demonstrates the implementation of two experimental MDP schemes, Store Sets and Counting Dependence Predictor (CDP) within the SimpleScalar framework. In addition, it demonstrates two baseline MDP schemes, No Speculation and Naive Speculation. The conceptual overview, the software implementation details, as well as quantitative simulation results are provided. The performance of these MDP schemes has been evaluated in terms of three metrics: the number of Memory Order Violations, the number of False Dependencies, and the average IPC. Although the results did not indicate a performance enhancement in terms of execution time, they do demonstrate expected behavior in terms of Memory Order Violations and False Dependencies. Possible implementation shortcomings, and future alterations are later proposed.&lt;/p&gt;
    
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  <entry>
    <title>Nodejs 6 on Ubuntu 16.04 LTS</title>
    <link href="http://questionableengineering.com/2017/09/09/Nodejs-6-on-Ubuntu-16-04-LTS/"/>
    <id>http://questionableengineering.com/2017/09/09/Nodejs-6-on-Ubuntu-16-04-LTS/</id>
    <published>2017-09-10T00:52:48.000Z</published>
    <updated>2017-12-27T04:17:49.000Z</updated>
    
    <content type="html"><![CDATA[<h3 id="Nodejs-6-on-Ubuntu-16-04-LTS"><a href="#Nodejs-6-on-Ubuntu-16-04-LTS" class="headerlink" title="Nodejs 6 on Ubuntu 16.04 LTS"></a>Nodejs 6 on Ubuntu 16.04 LTS</h3><p>ERROR : Buffer.alloc is not a function </p><span id="more"></span><p>Fix: upgrade nodejs to Version &gt; 5.1</p><pre><code>curl -s https://deb.nodesource.com/gpgkey/nodesource.gpg.key | sudo apt-key add -sudo sh -c &quot;echo deb https://deb.nodesource.com/node_6.x yakkety main \ &gt; /etc/apt/sources.list.d/nodesource.list&quot; sudo apt-get updatesudo apt-get install nodejs</code></pre>]]></content>
    
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      &lt;h3 id=&quot;Nodejs-6-on-Ubuntu-16-04-LTS&quot;&gt;&lt;a href=&quot;#Nodejs-6-on-Ubuntu-16-04-LTS&quot; class=&quot;headerlink&quot; title=&quot;Nodejs 6 on Ubuntu 16.04 LTS&quot;&gt;&lt;/a&gt;Nodejs 6 on Ubuntu 16.04 LTS&lt;/h3&gt;&lt;p&gt;ERROR : Buffer.alloc is not a function &lt;/p&gt;
    
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      <category term="Fixes" scheme="http://questionableengineering.com/tags/Fixes/"/>
    
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  <entry>
    <title>Analysis of the Kalman Filter Algorithm</title>
    <link href="http://questionableengineering.com/2017/07/07/Report/"/>
    <id>http://questionableengineering.com/2017/07/07/Report/</id>
    <published>2017-07-07T21:46:15.000Z</published>
    <updated>2023-09-04T23:05:28.409Z</updated>
    
    <content type="html"><![CDATA[<p><img src="image_0.png"></p><table><thead><tr><th><img src="image_1.png"></th><th><img src="image_2.jpg"></th></tr></thead></table><h1 id="Motivation"><a href="#Motivation" class="headerlink" title="Motivation"></a>Motivation</h1><p>The Kalman filter finds applications in extracting useful data from inherently noisy sources. One common application is smoothing sensor data. In order for most sensor data to be effectively employed in applications like control loops or navigation systems it must first be filtered in a manner that removes noise but, does not introduce an unacceptable amount of additional error or increases processing and memory load on the system. In this regard the Kalman filter excels. The Kalman filter can also be extended to combine data from multiple input sources to further reduce the error in a signal or sample. This property has many applications in the area of sensor fusion. Kalman filter sensor fusion is commonly used in robotic control systems. A common use case is autonomous vehicle navigation and control eg. Quadcopters or spacecraft. Additionally, the Kalman filter is often used in analog and digital signal processing. The Kalman filter algorithm enjoys implementations in both software and hardware. </p><span id="more"></span><h2 id="Describe-Algorithm-details"><a href="#Describe-Algorithm-details" class="headerlink" title="Describe Algorithm details"></a>Describe Algorithm details</h2><p>The Kalman filter algorithm uses multiple input signals samples, often periodically, to increase the overall estimation accuracy of the signal with noise removed. The Kalman filter has 5 sets of variables one must understand. The the first is the self-explanatory unfiltered input signal. It is important to state, the algorithm assumes that all input signals into the filter contain a certain amount of noise variance. The Kalman gain, which is recursively calculated from the variance of the input signal over many samples. The last state (Xk-1) of the system, which is a gain weighted sum of all previous input signal samples. The current state (Xk) , which is an estimate of the expected state of the system as calculated by a function that describes the system/signal. The output signal is a gain weighted sum of the value of the current input signal and the current state estimation of the system. The Kalman filter algorithm uses two main components, a predicative step and a update step. See Figure 1. </p><table><thead><tr><th><img src="image_3.png"></th><th><img src="image_4.png"></th></tr></thead><tbody><tr><td>Figure 1. Simplified process flow representation of input signal and estimation in kalman filter.</td><td></td></tr></tbody></table><p>In the predictive step the Kalman filter relies upon a function model of the system/signal in order to calculate the predicted current state (Xk) from the last state (Xk-1) and any relevant input signals. The system/signal predicted variance is also calculated in this step. </p><p>In the update step, the next estimated output signal is produced from a gain weighted sum of the estimated current state and the new input signal sample. In the case of a temperature sensor, the Kalman filter would produce a new estimated temperature for the output from the gain weighted sum of previous temperature samples and the new temperature sample. The gain is calculated based upon the variance observed between the predicted variance and the variance of the new sample. The filter is tuned to give a higher weight to samples with lower error. </p><h2 id="Explain-why-the-chosen-algorithms-are-employed-for-the-problem"><a href="#Explain-why-the-chosen-algorithms-are-employed-for-the-problem" class="headerlink" title="Explain why the chosen algorithms are employed for the problem."></a>Explain why the chosen algorithms are employed for the problem.</h2><p>The algorithm has found employment as a solution to many common engineering problems such as processing inputs into control systems and for fusing sensor data from multiple sources. The algorithm is popular as a solution to these problems due to its low memory and processing footprint, constant running time, and comparatively simple design as compared to other solutions. The Kalman filter reduces the amount of working memory required by encoding past history of the inputs into a single current state variable (Xk). This encoding reduces the amount of memory consumed by the algorithm as past information does not need to be retained. Additionally, the amount of data processing per signal sample is reduced as only the current state variable and new sample are processed. These reductions in processing and memory are advantages in resource constrained environments, such as embedded systems or hardware implementations. The Kalman filter algorithm also lends itself well to “real time” systems such as robotic control where a predictable delay and constant runtime is required.The Kalman filter algorithm has a O(1) processing complexity and a O(1) memory space complexity. The Kalman filter can also be extended to combine inputs from multiple sources to further reduce signal sample variance. This    property lends itself well to  applications employing sensor fusion such as inertial navigation units (INUs) </p><h2 id="Experimental-configuration-and-details"><a href="#Experimental-configuration-and-details" class="headerlink" title="Experimental configuration and details."></a>Experimental configuration and details.</h2><p>The experiment consists of a force sensitive resistor sensor sampled once every 100 mSec by an Arduino compatible microcontroller(ESP8266). The microcontroller sends the raw sensor samples to the computer over a serial connection. The computer then writes the raw samples to a file on the hard disk (Data.txt). Once a large number of samples have been collected, the raw samples are passed into the Kalman filter(KalmanFilterWrapper.exe).  KalmanFilterWrapper.exe produces two output files KALMAN_INPUT_VS_OUTPUT.csv and KALMAN_FILTER_RUNNING_TIME_VS_INPUT_SIZE.csv that contain the raw samples vs the Kalman filtered samples and the running time vs input size respectively.  Kalman filters will often have many sensor inputs , process time variant signals, and must account for control inputs. With the addition of more inputs a gain matrix must be maintained that relates each input to each other input in addition to the gain between current Xk and last state Xk-1. These factors quickly drive a simple algorithm into such a complex system that it is used routinely in PHD. thesi.  For these reasons, a simple implementation of the Kalman was chosen. Finally, a simpler implementation will clearly show the algorithm operation. The implemented Kalman filter is processing a single variable, static , time invariant signal(Voltage proportional to the weight of Expo marker) In this implementation, the function model of the system/signal is Current state = last state  I.e Xk = Xk-n. The test should clearly show noise in raw samples and the resulting filtered output of the Kalman filter.  </p><img src="/2017/07/07/Report/Test_setup.png" class=""><img src="/2017/07/07/Report/20170427_214518.jpg" class=""><p>Figure 2: Experimental setup to collect sensor data. EXPO marker used to provide static weight greater than baseline. </p><img src="/2017/07/07/Report/Kalman_sensor_collection_schematic.png" class=""><p>Figure 3. Schematic of the circuit used to collect data and send information the the computer.</p><h3 id="Source-code-and-related-information-to-reproduce-experiment"><a href="#Source-code-and-related-information-to-reproduce-experiment" class="headerlink" title="Source code and related information to reproduce experiment"></a>Source code and related information to reproduce experiment</h3><ul><li><p>Arduino code to collect samples:</p><p>  DataStructuresKalmanFilter.ino </p></li><li><p>Schematic of sensor collection:</p><p>  Kalman_sensor_collection_schematic.pdf</p></li><li><p>Kalman filter Source Code see:</p><p>  KalmanFilterWrapper.cpp – Wrapper to process data and produce output files</p><p>  ./KalmanFilter.cpp – Kalman filter implementation </p></li><li><p>Run make in project root to compile C++ source code.</p><p>  make</p></li><li><p>Exec KalmanFilterWrapper.exe to produce outfiles</p><p>  KALMAN_INPUT_VS_OUTPUT.csv</p><p>  KALMAN_FILTER_RUNNING_TIME_VS_INPUT_SIZE.csv</p></li></ul><p>All code can be found at <a href="https://github.com/JohnGrun/KalmanFilterPaper">https://github.com/JohnGrun/KalmanFilterPaper</a></p><h3 id="Sources-of-Variance-in-the-experiment"><a href="#Sources-of-Variance-in-the-experiment" class="headerlink" title="Sources of Variance in the experiment"></a>Sources of Variance in the experiment</h3><h4 id="Raw-measurement-sources-of-known-variance"><a href="#Raw-measurement-sources-of-known-variance" class="headerlink" title="Raw measurement sources of known variance"></a>Raw measurement sources of known variance</h4><p>The sensor employed(FSR406) has tolerance of 2% at constant temperature as called out in the data sheet Datasheets_FSR.pdf. At a supply voltage of 3.3v, 2% is ~0.066 Volts of error due to the FSR sensor.See references for link to data sheet. </p><p>The Esp8266 ADC has a resolution of 12 bits or 4096 divisions. With a  Vcc = 3.3V; 4096 = 3.3 Volts, 0 = 0 Volts. A change of 1 in a measurement corresponds to 3.3/4096 = 0.00080566406 Volts. Compared the 0.066 Volts of error introduced by the FSR sensor the ADC resolution is not seen to be significant and, can thus be neglected in calculations.</p><h4 id="Running-time-sources-of-known-variance"><a href="#Running-time-sources-of-known-variance" class="headerlink" title="Running time sources of known variance"></a>Running time sources of known variance</h4><p>The running time of the algorithm may be influenced by external factors such as file system assess, resource allocations, paging, or process scheduling. To compensate for the  aforementioned sources of external variances many samples have to be taken.</p><h2 id="Results-and-Analysis"><a href="#Results-and-Analysis" class="headerlink" title="Results and Analysis"></a>Results and Analysis</h2><img src="/2017/07/07/Report/KALMAN_vs_Raw_graph.png" class=""><p>Figure 4. Sensor samples of proportional voltage to weight of EXPO marker. Raw samples from FSR sensor (Blue). Kalman filtered data of samples (Orange).</p><p>As can be seen in Figure 4, the raw samples contain a large amount of noise. The standard deviation of the raw samples was 1478.01. A static, time invariant signal( Voltage proportional to the weight of Expo marker) with such a high standard deviation is unusable in real world applications. Once the signal is processed by the Kalman filter, and significant time has passed, the signal become far less variable. The standard deviation of Kalman filtered signal was 98.07, a full order of magnitude less than the raw input signal. Additionally, the filtered signal reached a stable output with low variance as would be expected with a static input signal (Voltage proportional to the weight of Expo marker). </p><img src="/2017/07/07/Report/Running_Time_of_Kalman_Filter_vs_input_size.png" class=""><p>Figure 5. Running Time vs Input size. Running time (Blue) of each call to the Kalman filter algorithm using same data in Figure 4. </p><p>The second graph Figure 5. depicts the running time of the Kalman filter vs the number of samples processed. As expected, the running time is O(1). The Kalman filter only processes one measurement at a time. The output estimation is a weighted sum the past state( all previous samples) and the current measurement state and is updated once per function call. Only for 2 data points out of 5121 samples did the running time change significantly. These 2 data points are likely due to other factors not related to the Kalman filter, such as process scheduling or file system assesses on the host computer.  </p><h2 id="Discussion"><a href="#Discussion" class="headerlink" title="Discussion"></a>Discussion</h2><p> As can be seen from the results of the experiments the Kalman filter algorithm manages to clean up a noisy signal while running in constant time. There are two limitations of the Kalman filter algorithm. The algorithm requires a finite amount of startup time to reach a output that is representative of the filtered signal see Figure 4. In practice, as long as this startup time can be tolerated, a valid output signal can be extracted. The other limitation is that the Kalman filter algorithm requires knowledge of the process. This is manifested in the prediction stage, where the value of Xk is based upon an equation describing how the system/signal will change over time. E.g. Xk = F(Xkn-1,input1, input2). This makes it difficult to use a Kalman filter algorithm as general case filter, or where the input signal does not have a known function describing its behavior. If one can tolerate these minor shortcomings the Kalman filter algorithm is an excellent choice to clean up noisy input signals with minimal memory and processing overhead.       </p><h2 id="References"><a href="#References" class="headerlink" title="References"></a>References</h2><p>The Extended Kalman Filter: An Interactive Tutorial for Non-Experts. (2017, April 28). Retrieved April 28, 2017, from <a href="https://home.wlu.edu/~levys/kalman_tutorial/kalman_01.html">https://home.wlu.edu/~levys/kalman_tutorial/kalman_01.html</a></p><p>Kelly, A. (2006, May 24). A 3D State Space Formulation of a Navigation Kalman Filter for Autonomous Vehicles. Retrieved April 3, 2017, from <a href="http://www.frc.ri.cmu.edu/~alonzo/pubs/reports/kalman_V2.pdf">http://www.frc.ri.cmu.edu/~alonzo/pubs/reports/kalman_V2.pdf</a></p><p>Welch, G., &amp; Bishop, G. (2001). An Introduction to the Kalman Filter. Retrieved April 3, 2017, from <a href="http://www.cs.unc.edu/~tracker/media/pdf/SIGGRAPH2001_CoursePack_08.pdf">http://www.cs.unc.edu/~tracker/media/pdf/SIGGRAPH2001_CoursePack_08.pdf</a></p><p>Wikipedia. (2017, April 28). Variance. Retrieved April 3, 2017, from <a href="https://en.wikipedia.org/wiki/Variance">https://en.wikipedia.org/wiki/Variance</a></p><p>Interlink Electronics. (2017, April 4). FS R ® 400 Series Data Sheet. Retrieved April 4, 2017, from <a href="https://www.interlinkelectronics.com/datasheets/Datasheet_FSR.pdf">https://www.interlinkelectronics.com/datasheets/Datasheet_FSR.pdf</a></p><p>Kohanbash, Y. (2014, January 30). Kalman Filtering – A Practical Implementation Guide (with code!). Retrieved April 29, 2017, from <a href="http://robotsforroboticists.com/kalman-filtering/">http://robotsforroboticists.com/kalman-filtering/</a></p><p>Wikipedia. (2017, April 06). Kalman filter. Retrieved April 29, 2017, from <a href="https://en.wikipedia.org/wiki/Kalman_filter">https://en.wikipedia.org/wiki/Kalman_filter</a> </p>]]></content>
    
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&lt;h1 id=&quot;Motivation&quot;&gt;&lt;a href=&quot;#Motivation&quot; class=&quot;headerlink&quot; title=&quot;Motivation&quot;&gt;&lt;/a&gt;Motivation&lt;/h1&gt;&lt;p&gt;The Kalman filter finds applications in extracting useful data from inherently noisy sources. One common application is smoothing sensor data. In order for most sensor data to be effectively employed in applications like control loops or navigation systems it must first be filtered in a manner that removes noise but, does not introduce an unacceptable amount of additional error or increases processing and memory load on the system. In this regard the Kalman filter excels. The Kalman filter can also be extended to combine data from multiple input sources to further reduce the error in a signal or sample. This property has many applications in the area of sensor fusion. Kalman filter sensor fusion is commonly used in robotic control systems. A common use case is autonomous vehicle navigation and control eg. Quadcopters or spacecraft. Additionally, the Kalman filter is often used in analog and digital signal processing. The Kalman filter algorithm enjoys implementations in both software and hardware. &lt;/p&gt;
    
    </summary>
    
    
      <category term="Research" scheme="http://questionableengineering.com/tags/Research/"/>
    
      <category term="Computing" scheme="http://questionableengineering.com/tags/Computing/"/>
    
      <category term="Kalman" scheme="http://questionableengineering.com/tags/Kalman/"/>
    
      <category term="C++" scheme="http://questionableengineering.com/tags/C/"/>
    
  </entry>
  
  <entry>
    <title>CNC Conversion Mechanical</title>
    <link href="http://questionableengineering.com/2014/10/29/CNC-Conversion-MARS/"/>
    <id>http://questionableengineering.com/2014/10/29/CNC-Conversion-MARS/</id>
    <published>2014-10-29T18:49:34.000Z</published>
    <updated>2023-09-03T15:05:51.546Z</updated>
    
    <content type="html"><![CDATA[<h1 id="Mini-Mill"><a href="#Mini-Mill" class="headerlink" title="Mini Mill"></a>Mini Mill</h1><p><a href="https://littlemachineshop.com/products/product_view.php?ProductID=3990&category=1387807683">Hi Torque Mini Mill.</a></p><img src="/2014/10/29/CNC-Conversion-MARS/3990.480.jpg" class=""><h1 id="Unboxing-the-kit"><a href="#Unboxing-the-kit" class="headerlink" title="Unboxing the kit."></a>Unboxing the kit.</h1><p>CNC FUSION KIT</p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20140110_223518.jpg" class=""><p>Unfortunately, this company is no longer around. Thankfully, there are other kits available to perform this conversion.</p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_183154.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_183428.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_183444.jpg" class=""><ul><li>Solid Column upgrade<img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_183226.jpg" class="">The original hi torque mini mill from Little Machine Shop had a gimmicky tilting column. While it was nice to be able to tilt the mill head it was impossible to tram the mill. This solid column is complete replacement for the tilting column. <h1 id="Disassembly"><a href="#Disassembly" class="headerlink" title="Disassembly"></a>Disassembly</h1></li></ul><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_183021.jpg" class=""><p>X/y stage separated from the rest of the mill. The tilting column version only required removing one large bolt on the back of the mill. </p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_184618.jpg" class=""><p>Tilting column with z axis </p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141102_223439.jpg" class=""><p>Front of the tilting column with the mill head removed.</p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141102_223448.jpg" class=""><h1 id="X-and-Y-axis"><a href="#X-and-Y-axis" class="headerlink" title="X and Y axis"></a>X and Y axis</h1><ul><li><p>The ballscrew is slightly too long. So we will have to do a little metal removal. </p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141105_140253.jpg" class=""></li><li><p>The ballscrew hits the other side of the casting</p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141105_140302.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141105_140306.jpg" class=""></li><li><p>Grinding out a small pocket to fit the ballscrew end. This was done with a rotary tool and a mini end mill. </p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141106_161809.jpg" class=""></li></ul><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141106_161820.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141106_181515.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141106_202831.jpg" class=""><p>Mounting the x ballscrew to the bottom of the x. I believe this mounted using the existing tapped holes.</p><ul><li>Assembled X and Y table<img src="/2014/10/29/CNC-Conversion-MARS/20141211_200438.jpg" class=""></li></ul><h1 id="Z-axis"><a href="#Z-axis" class="headerlink" title="Z axis"></a>Z axis</h1><ul><li>Tapping the mounting holes for the z axis ballscrew mount<img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141103_201724.jpg" class="">The z axis ballscrew is positioned off to the side of the main column. We have to attach a metal plate to the top of the column in order to mount the ballscrew. This requires locating the mounting plate. Using center taps to locate the mounting holes. Drilling the mounting holes. Tapping the mounting holes.<img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141103_201732.jpg" class=""></li></ul><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141204_182959.jpg" class=""><p>Z axis ballscrew mounted on the main column. Metal mounting plate attached to the top of the column. Ballscrew nut attached to the mill head via two mounting holes. </p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141204_183006.jpg" class=""><p>Another view of the z axis. </p><h1 id="Electronics"><a href="#Electronics" class="headerlink" title="Electronics"></a>Electronics</h1><h2 id="Controller"><a href="#Controller" class="headerlink" title="Controller"></a>Controller</h2><ul><li>Beagle Bone Black<img src="/2014/10/29/CNC-Conversion-MARS/Beagle_Bone_Black.jpg" class=""></li></ul><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_184635.jpg" class=""><h2 id="Interface-card"><a href="#Interface-card" class="headerlink" title="Interface card"></a>Interface card</h2><p>C10- PARALLEL PORT INTERFACE CARD</p><h2 id="Motor-Controllers"><a href="#Motor-Controllers" class="headerlink" title="Motor Controllers"></a>Motor Controllers</h2><p>M880A</p><a href="/2014/10/29/CNC-Conversion-MARS/M880Am.pdf" title="M880Am.pdf">M880Am.pdf</a><h2 id="Control-Board"><a href="#Control-Board" class="headerlink" title="Control Board"></a>Control Board</h2><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141124_054550.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/20150325_235954.jpg" class=""><p>View of the inside of the electronics enclosure. This is a NEMA 4 enclosure the minimum you need when dealing with possible over spray. </p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_184023.jpg" class=""><p>Electronics mounted in the enclosure. Top left parallel port interface card mounted on standoffs above the beagle bone black. Top right the CNC electronics from the original hi torque mini mill. Left middle - A DC to DC power supply to produce 5v for all 5 volt components including the beagle bone black and parallel port card. Center middle - Stepper motor controllers. Right middle 36 v power supply. Bottom Din rail mounted terminal strip. </p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20141029_184056.jpg" class=""><h2 id="Spindle-Control"><a href="#Spindle-Control" class="headerlink" title="Spindle Control"></a>Spindle Control</h2><p>The original mill only had a simple pot to turn for spindle control. This will not work for a CNC that needs to vary the spindle control throughout a job. To correct this short coming we’re going to replace the original spindle control with a 0-10 volt control. This will allow the beagle bone black him costume the books speed and direction via then parallel port adapter.</p><p><a href="https://littlemachineshop.com/products/product_view.php?ProductID=4213">CNC Spindle Control Upgrade Kit, Mini Lathe and Mini Mill</a></p><a href="/2014/10/29/CNC-Conversion-MARS/4213CNCSpindleControlUpgradeKit.pdf" title="4213CNCSpindleControlUpgradeKit.pdf">4213CNCSpindleControlUpgradeKit.pdf</a><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20111121_235136.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/20150418_100057.jpg" class=""><p>Mounting the spindle control </p><img src="/2014/10/29/CNC-Conversion-MARS/20141208_192455.jpg" class=""><p>Wiring the spindle control to the CNC controller board. This is a direct replacement available for this mill from Little Machine Shop.</p><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20111121_235504.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20111121_235510.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20111121_235456.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20111121_235211.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/IMG_20111121_235147.jpg" class=""><p>Cnc control board as seen mounted on the enclosure. </p><h1 id="Electronics-Enclosure"><a href="#Electronics-Enclosure" class="headerlink" title="Electronics Enclosure"></a>Electronics Enclosure</h1><img src="/2014/10/29/CNC-Conversion-MARS/20141211_200408.jpg" class=""><p>Mounting the read of the main column </p><img src="/2014/10/29/CNC-Conversion-MARS/20141211_200426.jpg" class=""><img src="/2014/10/29/CNC-Conversion-MARS/20150425_234534.jpg" class=""><p>View of the connections to the motors and end stops. I also added HDMI, USB, and Ethernet pass throughs to allow connection to the beagle bone. </p><h1 id="Complete"><a href="#Complete" class="headerlink" title="Complete"></a>Complete</h1><img src="/2014/10/29/CNC-Conversion-MARS/20150326_212850.jpg" class=""><p>View of machine kit (Linux cnc) running on the beagle bone black.</p><img src="/2014/10/29/CNC-Conversion-MARS/20150326_212820.jpg" class=""><p>Completed CNC machine </p><img src="/2014/10/29/CNC-Conversion-MARS/20150427_175709.jpg" class=""><p>Cnc up and running with monitor mounted on side. </p>]]></content>
    
    <summary type="html">
    
      
      
        &lt;h1 id=&quot;Mini-Mill&quot;&gt;&lt;a href=&quot;#Mini-Mill&quot; class=&quot;headerlink&quot; title=&quot;Mini Mill&quot;&gt;&lt;/a&gt;Mini Mill&lt;/h1&gt;&lt;p&gt;&lt;a href=&quot;https://littlemachineshop.com/pro
      
    
    </summary>
    
    
      <category term="CNC" scheme="http://questionableengineering.com/tags/CNC/"/>
    
  </entry>
  
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