<?xml version="1.0"?>
<rss version="2.0">
   <channel>
      <title>My stunning wall by Dennis Brownlee</title>
      <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m</link>
      <description>Made with an open mind</description>
      <language>en-us</language>
      <pubDate>2018-02-21 19:46:33 UTC</pubDate>
      <lastBuildDate>2018-02-23 16:54:49 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
      </image>
      <item>
         <title>Midsegment</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233960828</link>
         <description><![CDATA[<div>A <strong>midsegment</strong> is the line segment connecting the midpoints of two sides of a triangle. Since a triangle has three sides, each triangle has three <strong>midsegments.&nbsp;</strong><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:200,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:200}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="200" height="200"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-21 19:51:37 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233960828</guid>
      </item>
      <item>
         <title>Circumcenter</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233962320</link>
         <description><![CDATA[<div>One of several centers the triangle can have, the <strong>circumcenter</strong> is the point where the perpendicular bisectors of a triangle intersect.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:255,&quot;url&quot;:&quot;http://mathworld.wolfram.com/images/eps-gif/Circumcenter_1000.gif&quot;,&quot;width&quot;:257}" data-trix-content-type="image"><img src="http://mathworld.wolfram.com/images/eps-gif/Circumcenter_1000.gif" width="257" height="255"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-21 19:54:06 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233962320</guid>
      </item>
      <item>
         <title>Centroid</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233963721</link>
         <description><![CDATA[<div>The center of mass of a geometric object of uniform density.</div><div><br></div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:236,&quot;url&quot;:&quot;http://mathworld.wolfram.com/images/eps-gif/Centroid_1000.gif&quot;,&quot;width&quot;:366}" data-trix-content-type="image"><img src="http://mathworld.wolfram.com/images/eps-gif/Centroid_1000.gif" width="366" height="236"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-21 19:56:12 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233963721</guid>
      </item>
      <item>
         <title>Altitude</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233964558</link>
         <description><![CDATA[<div>The height of an object or point in relation to sea level or ground level.</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:194,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:259}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="259" height="194"><figcaption class="attachment__caption"></figcaption></figure><br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-21 19:57:51 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233964558</guid>
      </item>
      <item>
         <title>Median of a Triangle</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233965862</link>
         <description><![CDATA[<div>In geometry, a <strong>median of a triangle</strong> is a line segment joining a vertex to the midpoint of the opposing side, bisecting it.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:192,&quot;url&quot;:&quot;https://qph.fs.quoracdn.net/main-qimg-b8ab69d5f40257e61b21745951aab6e9-c&quot;,&quot;width&quot;:203}" data-trix-content-type="image"><img src="https://qph.fs.quoracdn.net/main-qimg-b8ab69d5f40257e61b21745951aab6e9-c" width="203" height="192"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-21 20:00:22 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233965862</guid>
      </item>
      <item>
         <title>Exterior angle</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233967934</link>
         <description><![CDATA[<div>The angle between a side of a rectilinear figure and an adjacent side extended outward.</div><div><br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:211,&quot;url&quot;:&quot;https://images.tutorvista.com/cms/images/113/exterior-angle-triangle.png&quot;,&quot;width&quot;:310}" data-trix-content-type="image"><img src="https://images.tutorvista.com/cms/images/113/exterior-angle-triangle.png" width="310" height="211"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div><div><br></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-21 20:04:29 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233967934</guid>
      </item>
      <item>
         <title>Vertex angle</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233969438</link>
         <description><![CDATA[<div>In geometry, a <strong>vertex angle</strong> is the <strong>angle</strong> associated with a <strong>vertex</strong> of a polygon.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:167,&quot;url&quot;:&quot;data:image/jpeg;base64,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&quot;,&quot;width&quot;:222}" data-trix-content-type="image"><img src="data:image/jpeg;base64,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" width="222" height="167"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-21 20:07:13 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/233969438</guid>
      </item>
      <item>
         <title>Concurrent</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234778858</link>
         <description><![CDATA[<div>(of three or more lines) meeting at or tending toward one point.</div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:237,&quot;url&quot;:&quot;https://study.com/cimages/multimages/16/concurrent_lines.png&quot;,&quot;width&quot;:255}" data-trix-content-type="image"><img src="https://study.com/cimages/multimages/16/concurrent_lines.png" width="255" height="237"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:41:39 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234778858</guid>
      </item>
      <item>
         <title>Orthocenter</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234779416</link>
         <description><![CDATA[<div>The <strong>orthocenter</strong> is the point where the three altitudes of a triangle intersect. A altitude is a perpendicular from a vertex to its opposite side.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:261,&quot;url&quot;:&quot;http://mathworld.wolfram.com/images/eps-gif/Orthocenter_1000.gif&quot;,&quot;width&quot;:366}" data-trix-content-type="image"><img src="http://mathworld.wolfram.com/images/eps-gif/Orthocenter_1000.gif" width="366" height="261"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:42:28 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234779416</guid>
      </item>
      <item>
         <title>Base angle</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234780281</link>
         <description><![CDATA[<div>The <strong>Base Angle</strong> Theorem states that in an isosceles triangle, the <strong>angles</strong> opposite the congruent sides are congruent.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:184,&quot;url&quot;:&quot;https://www.basic-mathematics.com/images/xbase-angles1.gif.pagespeed.ic.QwgKQE4dRD.png&quot;,&quot;width&quot;:176}" data-trix-content-type="image"><img src="https://www.basic-mathematics.com/images/xbase-angles1.gif.pagespeed.ic.QwgKQE4dRD.png" width="176" height="184"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:43:44 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234780281</guid>
      </item>
      <item>
         <title>Inequality</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234781924</link>
         <description><![CDATA[<div>The relation between two expressions that are not equal, employing a sign such as ≠ “not equal to,” &gt; “greater than,” or &lt; “less than.”.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:162,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:251}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="251" height="162"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:46:11 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234781924</guid>
      </item>
      <item>
         <title>Interior angle</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234782612</link>
         <description><![CDATA[<div>The angle between adjacent sides of a rectilinear figure.</div><div><br></div><div><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:132,&quot;url&quot;:&quot;https://www.mathsisfun.com/geometry/images/interior-angles-triangle2.gif&quot;,&quot;width&quot;:245}" data-trix-content-type="image"><img src="https://www.mathsisfun.com/geometry/images/interior-angles-triangle2.gif" width="245" height="132"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:47:13 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234782612</guid>
      </item>
      <item>
         <title>ASA</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234783548</link>
         <description><![CDATA[<div>Triangles are congruent if any two angles and their included side are equal in both triangles.&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:167,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:302}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="302" height="167"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:48:36 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234783548</guid>
      </item>
      <item>
         <title>SAS</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234783984</link>
         <description><![CDATA[<div>Triangles are congruent if any pair of corresponding sides and their included angles are equal in both triangles.&nbsp;<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:151,&quot;url&quot;:&quot;https://www.mathopenref.com/images/congruent/sssmirror.gif&quot;,&quot;width&quot;:309}" data-trix-content-type="image"><img src="https://www.mathopenref.com/images/congruent/sssmirror.gif" width="309" height="151"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:49:18 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234783984</guid>
      </item>
      <item>
         <title>AAS</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234785063</link>
         <description><![CDATA[<div>Triangles are congruent if two pairs of corresponding angles and a pair of opposite sides are equal in both triangles.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:150,&quot;url&quot;:&quot;data:image/png;base64,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&quot;,&quot;width&quot;:264}" data-trix-content-type="image"><img src="data:image/png;base64,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" width="264" height="150"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:50:56 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234785063</guid>
      </item>
      <item>
         <title>SSS</title>
         <author>19dbrownlee</author>
         <link>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234786981</link>
         <description><![CDATA[<div>Triangles are congruent if all three sides in one triangle are congruent to the corresponding sides in the other.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:190,&quot;url&quot;:&quot;data:image/jpeg;base64,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&quot;,&quot;width&quot;:265}" data-trix-content-type="image"><img src="data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBxISEhUQEhMWFRUWFhcVFxcWFhUYHhUVGBgWHRcbFxcYHSggGB0lGxcWITEiJSkrLi8uFyAzODMtNygtLisBCgoKDg0OGxAQGy0lHyUtLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLS0tLf/AABEIAL4BCQMBEQACEQEDEQH/xAAbAAEAAgMBAQAAAAAAAAAAAAAABQYBAwQCB//EAEYQAAEDAgQDBAYHBQUIAwAAAAEAAgMEEQUSITEGQVETYXGBIjJykaGxBxQjM0JSYlOCosHwY3OSstEVJDRDRMLS4VSDo//EABsBAQEBAAMBAQAAAAAAAAAAAAABAgMEBQYH/8QAMxEBAAEDAgQEBAUEAwEAAAAAAAECAxEEIQUSMUEGUWFxIjKBkRNCobHwIzPB0RVD8RT/2gAMAwEAAhEDEQA/APpS9RkQEBAQEBAQVvjWtjDIqeR4Y2aQB5PKJur/AHizf3lw3J7EHBlbGRNTxODmRSHsyP2T9WjyNx5JansSsi5gQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBhBXuJayGjLq+Vxc8R9lFHvdxNzk7zbU9AsxRmpqmOZ14XSOeYquQ5ZXQhsjWj0TfUeY/mnLuk+SXWkEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBBgoOXEa5kEbppDZrd+dzya0cydlOpEZUzFaGScwyVAtLUzMZHHv2EA9N+b9bmt9I94CsTjLl7L74bcvDl8FIcWcyyqCAgICAgICAgICAgICAgICAgICAgICAgICAgICAg1zzNY0veQ1rRmcToA0bk9yGFdw2J1bKKuUEQMJ+rRO/Gdu3kHU/hbyGu+0amcNo+2xLq2mg3/tJjrfvDWj3pG1K9KFhVYEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBAQEBATIqpd/tKWwv9Shfqf8A5czTsOsLCLfqd3XUxhr5YWgWAtoAANtLAbIz80oDg302TVR3qJ3vB6xs9CP+FqtXVap7LCiCAgICAgICAgwUHNXsmIHYPYx19S9mcFoBuALjXbXuWaumwhcPrqp1X2BkikjiH27mxloY4j0GA3N363PSy4qeaZFjHxXMMqggICAgICAgICAgICAgINcz8rS6xNgTZouTbkB1Qc+FYjHURNmiN2uvobghwNnNc0aNcCNQsRJNM0oXFah1ZK6ggJELDarmbyB/5Ebvzu/EeQ8lqI7tYiIWGmp2xsbGxoaxrQ1rW6AAcrfz6ozM5RfF9aYaOZ7TZxb2bLfnkORnxIVp6rQ7sLohBDFAB92xrfMD0vjdTuT1daqCAgICAgICAgwUENxXiE0MI7CN75JHZA5kbpOxB3kLWgk5QLgczZcdczEDRw7WwsDKaKGrbe93zU0rMzzq98j3NAu4669RZZonHYWBcwygIAQEBAQEBAQEBAQEBAQFEULiapdSVD/qr8onaHVVmlwpgSG9vpo1xGnkDyWYjDmjeN1uwegighZFD6gAIN7l5Ornl3Mkm+q1E53cVUznDvVFb4h+1qqKl5Z3VLx+iECwPi9wPkkdJap6LGoyyqCAgICAgICAgICCOxXG6emyieUML/VFi4kczlaCbd+2o6ovLLlj4soHf9XCPaeG/wCayREz2OWUjBiEL/Umjd7L2n5FMT5HLLoab7EHwRMIXjSocykexhIkmcyBhG4dK4C/kLlYqlqmMpinjDWhgN8oA17gBf4K09GZ6ti0giiAgICDF0GUBAQYuiIrHsVdCGxRNzzynLEzv5ueeTAFIbppzGXvBcIbAxzSe0fIc0z3D7xxGt78uQHIBJ32SZ8m3CMNZTxiGPNkBJaHG+RpNw1vRoNwByupEYSZy7StJKvYQe1r6uflEGUjOgcPtJbfvOa3ySekN1bRhYkZEBAQEBAQEBAQYREPjeNGIiCBna1Lx6Ed7BoP45XfhaPeduamG4jzesDwQQF00ju1qJPvJiN/0sb+Bg5AeKJNU9khLRxO0dGx3ixp/kic0o+fhmif61LCf/raPkruvNLnPB9EPViMf93JI35OTMnPKCrOHGOroaaOapDY2OneTMX5HbR5Q+9jufJZmuZ8nJzbbpt2A1Q9TEZx3Pjhf8bLWfRjmh6NFiLR6NXC/wDvID/2uCRjuZpnqZsTbu2lk8HSx/5gbJik+CQYjiA9ehYe+Ooa73AtCmI7SYp7Dsfmb69BUjqWiNw+DlcR5nLHm11HGdNGLzNmiHV8LwPeAQkUzJ+H5PTsXbWQufQSlz4y11spDZBuWHMNbgbjY26rFcTCTTgw3Fn1srHQksgj1mPN8p/5PcG7uI30CxFXNKLDf9X/AOZWtxrnmaxpe8hrWgkk7ADe63MxHURLOJoTY5Zg06B5iflPfssfiDrxfE208faOuSTlYwbyPPqgBbWIcmAYY9hdUz2NRL61to2co2dw59SklU52hNKoINNVUtjjfK71WNc8+DQSfkUjfYjecIbgenLaON7/AF5y6pf7Uzi6x8AR7knq1XO6fRkQEBAQEBEEMiKwplEJi+Lvz/VaVofUEak+pAPzSHr0bzTq3FPm6cEwdlO02LnyvOaSZ/ryOO5J5DTRo0CJM9klZVGUBBhEaxA0OLw0B7gAXW1IGwJ8yphctqoIjy9wAuSAOpNkWN0JV8VU4dkizVD9ssLS/XoXbN8ymGuTzab4jPsI6Rnf9pJbwHotPvTZdobafhWG+ed0lS/e8ziRfqIx6I8gpmUmp3YoyQRdnTNDXOIYHAACJp3fYDcDYdbLNecbM5nuj6HCHUkzPq4zQyDLMCdWyAejN3k6g+SxFMwLBdvT+FcmZFe45H+6m/qCWEyD+yD2l2nPQD3FYudEhPPlblzZhktcG4tblY7LW2FV7AIzVSGvlscrnxQx8omtNi4/rPXkFqeuG6vhhZFWBAGuyZIV3jtzjTCmbo+qmjph1yvdd5HcGNelMxnLVMLAxgAAaLAAADoBpZSGZzM5elQQEBAQEGEENW41HnfSsmbFUAej2rDZ3s3sHdN1iZailr/28+H0a2Ixf2rLviPeTa7PMWUzJNOejxX4s+Z/1aiILj95PuyFp6cnSEclvHeV5eWMyk8IwuOnZkjBNzmc86ue47ue7mSkMZy7lQRBMqIjF0GVMiGxDielidkMmeT9nEDI/wBzVcTLXJLlNbiE/wBzAymYfxznO63dG3T3kKbLiIZbwo15zVc0lSd7OdlZry7NtgR43Vyc/om6WmZE0NjY1gHJoAHwUwzMy3BVIhlFEBAQeZGAgtIBBFiDrcKTGYwImHhikaQRFsQQ3M/KP3b28rLj/Dgc/B7craiL8lVL7nnOPmuWrtLVe+FgRkREXxDKxsDhLHM9jrMcIGuLwN8wDdQBbcdVmpaHz+WppXVkDGV09OyKJ8oM5ddkxIYxoEov6pcbn3pG1E+rnxsuODvqXPaW11PUx8wI2h+XnZzH799lmHHViOyxrkYEBAQEBBgojlxDDoZ25Jo2vb0cBp3tJFwe8LExlqJwozqSpcZafDJnOp2jK8zOzMzc2QSEFxNtC7UBXGN5cvNhvwfCI85jp2VOHVLW3NvTiltzJ1Y+++lnLO8pM912omyBjRK5r5APSc1uUOPUNvotw4pb1RhQQlXjZIqmQMvPTgHs3j7xpAILRzBFx4rMz2aindE1XFccU9PUGbNBURWMYOd0Ug1a4MHpa6tPgEiJno1FGYdoxqsn0paQsbt2tUSwW6tiF3e9bxhOWI6st4akm1rKqSb+zj+xjHk03I8Skz5Qk1x5JnD8NhgblhiZGP0gDXmb7qYZ5pdQVTDKKICAgICAgICIgMEbkrK1n5nRSgeLMv8A2pPSG56Qn0ZEEbi1JUyZfq1SICNDmhbKJB33LS23cszC0yp+AjEJH1NWI6WpEkvYkvc+IubT3Z9m3K5rWFxeddbqVZiIhyTy4WDh6kHaPlkw2KjlH42OhdnzbhpjAI/eSIlmqfVYltgQEBAQERhzgBcmwGpPQDfU6KSvVVnVEmIksiLo6IGzpRcOqerYubY77v58lWoxCyUtMyJjY42tYxos1rRoPJT3ZnfeW7+v66ICZTLixTFIKdueoljib+twBPg3c+QTq1yzKFbxTJUf8DSSzg7TS2giseYLhmf5BXHmckR1QWP4XVNeyuq5w1pLYJ2UofHkgcTa8l7vs4jWw0JKzVOOjkiqMYdNPwxTxvnw9sbWmRgnpZQGuf6NrjOdTkfZ3SzgpNUz3MysvDWJGoga9+kjbxyjXSRhs7fWxtcK0y46o3Sy0ggICAgICAgICAgIIBgy4m4/taVvvjef/JOzX5U+jLBQR+P4h9Xppp/2cbi32rej/EQndad5a+GcP+r0kEB3bG3Merz6Tz/icVJ3lKp3wlVQQEBAQEGupnZGx0kjgxjQS5zjYNA3vfZQiMqw2KTEiHSB0dECC2M3a+qI2dL+WM6WboTzTps1GFpY0ABoAAAAAFgABtYcrDRGZnza6qqZG0vke1jRuXODR7yqRGUC/ixkhy0cMtUdszG5Iwe+V9gR4XTHm1y+bz9QxKo++qGUrDuymbmfbvmfsfZVzC5js68N4Uo4X9qIu0lvcyzEyyX65n3sfBZ36M8ybJPM370iMI0V1I2WN8Lxdj2lrgeYKTA5aPCWtjhZITK6AANkdo7YjW3d8lOUmZSA+evIXPfZWIwZllUEBAQEBAQEBAQEBBAYpZtfRyfmbNF/iDSP8qdpajpMJMYnEZvq4eDJbMWjXKP1Eer5qRVEpiXYqiucX/aGlo/21Q1z/wC7hGd3kS0DzSO8rR3lYkZ7soogICDCDmxLEI6eN00rg1jRqd7nYAAakkkCw3up12IjKBio31hFTWjs4GkOhpnEC5GokqD+I7WZsEzjaG522h0VHFsF8kAfUv2ywNzAEfr9QW8b9yvKkU56vBbiU+5jo2Hp9rIR12DWn3qbG0NlNwjTB3aTZ6mT89Q8vt7LTo3yQ55TrWgCwAHcNLeFkwy9KggICAgICAgICAgICAgICAg4cSxWGAXkdqfVYPSc49GtGpKnMsRlUOK5p3iCoqB9WgbO2zQ49sQ4FtyW+rodhfxUp3y5acRtCe4dJvaCm7GnsTnfpJKb6G29tzdxv3LMMVdE8VyMK9T/AGuJyv8Aw00LYh0zzHM/zAa0eav5cNdKFiUZEBAQEHHWYiyM5DcyFjnsYN35dw2+l1mauxjKkRRV9VVh0wihcG54YpLydky9i/sxoXm5GYnrZazT07uXMRGFhZwnG856uWSqdz7R1mb3Fom2bp4JmY6MzX5J6CFrBlY1rG9GgAe4KYYmcvYVTDKApkzHmxdMmRUZRREYupkFcmYZTJmBFYugymUFMgqogICAgIITEhL2w+r07DKW2NRJbKxvTTVx1OmixMNxPeUNxNgTWU7qiR7pp2Pjk7R+zQ14LgxuzRbTTVWiJiVivK5h1wD1APvF9FYccxvuw54AJOwBJ8BuqRvKA4JaXQOqT61TNJMfAmzP4GtSeuFq8lhRBAQEBBGcQUHaxXacskX2sbvyvaCfcRdp8Vx3I2yOXhRhfF9ck1lqbSO6NZY5I29zRfzJSiO4nVyAgIOLEsUhgbeV4b0HM+AXDdv0WozVLt6XQ39TVy2qc/t91cm4+gB9GN7u/QfNefVxa3HSHu2/C2pqj47lMMQ/SBATrG9o66H5JRxWiZ6T+61+FtRTG1cT+icw3iKmnIDJBmP4SLH3Lu2dXau7Uzv5PG1XCdXpYmblO3nG8JS67ETl50bzj1w0VtZHE3PI8MHUn5LFy7RbjNU4c9jT3dRVy2omZ9FaquPadpsxr399rfNefc4pap6RMvfs+GNTVHxVRH6/s0s+kCE7xPA63BWI4tR5S5avC1+I2uRP0lMYdxVSzENEmUnYPFrnuXata+zc6Th5eq4HrdPGZpzHnCauu68jZ4nmaxpe9wa0bkmyzVXFMZq2bt267lcUURM1T2Vqs45pmXDM0lugsPIndedd4pZpnEZl79jw1qq968RH88nK36QYv2MnvauL/lqM9HZnwpe7XI+0pKh4xpJDbOWH9QI+K7VviFmvbOHn3/D+stRmKYn2T7XAi4Nwdj1XdiYmMw8aYmJxPV6VQQEBBhRMboziWDtKSoZ1iePgrE4lqicS34LPnp4Xj8UbD8E7lXVw8Y1JZSSBps+TLAz2pSGj5pHUpjdJ0NK2KNkTdAxjWDwAsPgp1nJM5l0KoICAgIPMjA4Fp2IIPgRY/BSYzA1UNI2GNkTNGMaGNHQDbxSIwN6oIIziHFRTQOl3OzR1cdl1tVf/AArc1u9w3RzrNRFqOnWfZQcBweTEJHSyvOUH0jzJ6N6BeJp9PXq6pqrnZ9pr9da4VZpt2ad+0f5ldqfhSjYLdi097ruPvK9inQWKYxy5fJ3OO665OefHt0aazgykkGjCw9WOIt5HRZr4fYqjpj2ctnxDrrc5qq5vSY/konCOEH09ZHIHB8QzOvsQcpABHiR7l1LHDqrV+JztD0tdx2jWaCu3jlrnb0W2vq2wxvlfs1pce+w2HmvUu3Pw6JrntD5fT2KtTdptU9ZnGXzWkinxOoOZ1gNT0Y2+lh1Xz9MXNZdnM7P0K7XY4PpoxTvO3vPqutHwhSMFuzznq83v5bDyXrUcOsU7cuXyN7j+tuTmK+X0jo9VXCNG8W7IN72Et+S1Xw+xMfKza49r7dWefPpKAl4GdHNE+JxfGJGFwPrAA3PcRoujVwyaK4mmcxl7lHiam7Yqpuxy1YmIx03XlzgBc7AEnwG/yXsTPLGfJ8ZGc4jee3u+XYlXS4jUtiYbNLsrW62DRqXOt3C/kvnblyvV3uSJ2fo2k0lnhGkmuveesz3mfJb8P4LpY2jO0yO5lxO/Sw0svUtcNs007xmXy2p8R6y7VmieWO0R/mXVUcKUbhbsWj2btPvC5atBYmMcrgt8c11E5/EmfdXMZ4CsM1O4nX1HdO4jfzXn3uFY+Sfu93ReKOaeXUU/WF5pYsjGttazQPgvZtximIfIXq+e7VPq2rbjEBAQEGudl2Ob1aR7wVClDcEn/coW82AxnxY4j+S1V1Wvrlrxr7WspKfkzPUv/dGVgP7zr+SzHmtO0ZWFVkQEBAQEBAQEGChE43U/6SmEwRkbCQX7rtNl5HFYmbcY830/hSaadRXT3xs4+AschjjMErhGQ4uBdoHA9Sea4uG6m3bpmiucO34i4bqL12L9umZjGJiN5j6RleopA4XaQ4dWm/yXtRXTVGYl8dXE0VctW0+U7fu9X5LTH8/kdQf1yUyvXqgeOGONFLl5ZSfZD2krpcRiZ09WHs+H5iniFvPr9+WVR4DxeKB72SkND7WceR7zyC8vh2oos1Tz7ZfTeItBe1VFM2ozy5zH87vpFNUMkGZjmvHVhDh723XvUXKKvlnL4S5ZuW55a6Zj3jDZdbYxP8wIkxHeHHjLXGnmDRqY32A9k6BcV+Jm3VEdcS7WhmmnU25q6c0fbu+X8IYmynqRJJ6ha5pIF7Ztj57eBK+b0V2m1diqr2fofGtJd1ekqt2o+LaY3fVKSuikF45GvHVrgff0K+kt37de9NUPzm9pr1mrluUVR7xPXv6fZ0XXK4MiG07ACoyiiAgICAEFf4NblZPF+SplH+J2b+aVNVbsYF9rV1dTyDm07fZjF3EfvO+CnYq+VYVWRAQEBAQEBAQERzV1EyZjopG5muFiPkR3rjuWqblPLVGzmsai5YuRdonFUfsouI8AyAkwyNcOjvRPhfYrxb3Ca43onL7HTeKbM/36ZifON4+3ZDS8N1sPpdk8W5sN/i1dSdHqaN4ifo9enjGgvxjnjftMNlFxTWQOs57ngHVkvpfE+kFq3rL9qd5+kuPUcF0GppzRTET504j9tn0jA8VZVRCVgI3BafwuG4/mvf01+L1HPD4LiGhq0V+bM+UTE+cTn/TtljDgWkAgixB5g7rmqpiqMT0dSmqqmc0zifNRsV+j/W9PILfkfy8Hc/NeNe4Vvmifu+w0nimmNtRTPvT/AJQE3CdZEc3ZEkbFhBPlY3XSnRaijpE/R7FPG+H3oxVXHtMMU+O11O6xkk9mW7gf8SlOq1Fmd5+7dzhfD9VTmKKfeNn0HhbHm1cZNsr22Dm+OxHcdfcvd0eri/Tnv3fE8W4XXobkRnNM9JTX9f8AtduXkZnsp2OcCtkcZKdwjJNywg5QT0I1GnKy8nU8LiueaicPqeH+JKrFEW79M1RH5u+PWO/3Vqo4OrGaiMOHVjgb+AGoXnVaC/R2+z6C14g4fc258em//jQ3Ea6mIu+Vnc+5HudcLEXdRZ3mZj3c1ei4frKZjlpn2xE/eN134S4o+tXjkAbKBe42ePPUEL2tFrYvfDV1fI8a4N/8eLluc0TOMd4+vdZ16L54RRAQEBAQVihqRTzYi5xsGls/kYwPm1SekNz2d3CNKY6SIO0c+8rvaku53z+CT1Zr6plVBAQEBAQEBAQElGL9FmKomMws4icSBXqgP6/oKYWIypf0lRR9nG+w7QuIB5kc7ryeKU0csT3fV+Fbt2blVH5YidvXs6Po2icKZ7js6U277NaCfeCPJb4TTi1M+cuDxRcpnU00x1pp3/WVsDh7l6mXze/6ZZTIxZJ90xKvcdRMNI9zgLi2U883K3NdDiFFH4MzPXs9zw7cuRraaaJnl3ygvoyiOaZ+uWzQO8+l/qPeunwimc1T7PY8VXKeW1TPXefpsvod/X817eYzh8ZFM4zhlMp6MFOi5nvOXBj0MboJO1ALQ0m55abjouDU001Wp5nd4bXdt6qj8PaZnG3f3fP/AKO4iarNyaxxJ8bLw+GU5vZ8n2niW5FOimO+Yx/l9QC+jjd+fT1ZVBAQEBAQUHiu/wBdNMP+sjhjPe1j3GT+Fapj4cz2ctM/CvoaBoNgLDyWIcU9WVQQEBAQEBAQEGupflY529gTYc9NgsXJxTLdqM3KYnzh8qwnieppiWO9IXuWPuLE9L6hfN2dbeszh+jazg2l1lMTG0+dK1UnH0B9dj2H3jysvRp4rbn5ol87e8K6mmc0VRV+hVcfQAegx7z36DzurXxW3EfDEpa8Laiqf6lUQrzIarFJg9wysHPZrG87dSuhFN3WVxNXR7s3NHwaxyxO/wCs+svo9DSNhjZEzRrQGjy5+JOq9+3bi3TFMPz/AFF6vUVTdr+arf8A0+ay4/UU9VM5tw10rzkeNC3MbW8rL5+rVXbV2qc936FTwvSavSW4qiM4jePPCwUfH8R+8jc08yLEf6rvW+LUTHxw8S94UvUz/Sqiffaf9N8/HtMB6LXuPS1vmt18VtR0zLho8Laqr5piPqrlZXVWJPDGMswHQDYd7iuhcu3tZOIjZ71nTaThFvnrnNUx9ZX7AsLbTRCJu+5d1dzXtaexFmiKIfFcQ1tesvzcq9oj0UjirF54K5z4yWgBrRcei8AC+nPUn3ryNZqLlu/zRs+t4NoNPqdBFF2Mzv7wkKD6QGWAmiIPVm3uK5rXFo/7I+zqajwpXE/0a4x6u2TjulAuA9x6AW+JXPPFbPbLpR4Z1cziZpj1yr2K8QT1x7CGMhhOoG59o8guhe1d3Uzy242e5ouFabhkfj3ao5sde30XDhXAhSx66yOsXH5Ady9TRaSLNG/WXzHGOJzrbvw/JHT1TYXeeOyiiAgICDTWVAjY6Q7MaXHyWZnECtSVsL6imq5YZ4rAsje4NLT2trZsp0JPVYi5thc7YWpcqMoCAgICAgICAgIOOswuCX7yJjvFo+a4Lmnt3I+OHZsa3U2P7dcx7TsincGURN+zPk9w+AK688N089v1elT4i19MY5o+sQ203CdGw3EQPtEu+a1RoLFPSGLvHtddjE14j0iITLIw0WAAHQAALtxTy7Q8iqqapzVv77vSuE69XPV0EUukjGv8QFx1WaK/mhz2NVfsf2q5j6omTg6jdr2VvBzh8iurPDbEz0enT4g19P5/vEEPB9G037K/tOcR7ibK08OsR2SvxBr64xNf2iITUFO1gysaGjoBZdui3TRGKYeTcu13Kuaucz6tgC3hxtVRTMeMr2hw2s4AiyxVbpq6w5LV25anNFUxPuiJuEaNxuYreyS34ArqVcOsT2erb4/r6Olz7xE/u8M4Nogb9mT4vcfgSpTw2xHZqrxDr6oxzR9oTFJRRxDLGxrB3ABdqizRRHww8u/qLt+c3aplvAXK4GUUQEBAQEHBj3/DT/3b/kuOvoKlWQmOkhn+uGUxCN7YXmJzXu0s2zW3vrpvY2XDjbqLzG64BIsSAbdDpddmOg9qggICAgICAgICAgICAgICAgICAgICAgICAgICAgICDxJGHAtcLgixB5jopgcNPgNJG4PZTwtcNiI26eF9FnkgSK2CAgICAgICAgICAgICAgICAgICAgICAgICAgICAg//2Q==" width="265" height="190"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-02-23 16:53:58 UTC</pubDate>
         <guid>https://padlet.com/19dbrownlee/i9zwt0c37q0m/wish/234786981</guid>
      </item>
   </channel>
</rss>
