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      <title>group2 7th by Gabriel Ramsey</title>
      <link>https://padlet.com/gramse6842/pbxr7rm0knp8</link>
      <description>made with [ ]</description>
      <language>en-us</language>
      <pubDate>2018-09-18 19:02:35 UTC</pubDate>
      <lastBuildDate>2025-04-15 15:41:49 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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      <item>
         <title>Republicanism</title>
         <author>tparks7989</author>
         <link>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123028</link>
         <description><![CDATA[<div>Definition; support for a republican system of government.<br>Example: He preached <strong>republicanism</strong> to her by the hour, and even locked her up in her bedroom to reflect on his sermons</div>]]></description>
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         <pubDate>2018-09-18 19:11:53 UTC</pubDate>
         <guid>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123028</guid>
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      <item>
         <title>separation of powers </title>
         <author>ivalie8796</author>
         <link>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123043</link>
         <description><![CDATA[<div>an act of vesting the legislative, executive, and judicial powers of government in separate bodies.<br><br>An example of separation of powers at work, is that, while federal judges are appointed by the President (the executive branch), and confirmed by the Senate; they can be impeached by the legislative branch (Congress), which holds sole power to do that.</div>]]></description>
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         <pubDate>2018-09-18 19:11:54 UTC</pubDate>
         <guid>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123043</guid>
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      <item>
         <title>Rules Of Law</title>
         <author>mgunte8938</author>
         <link>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123272</link>
         <description><![CDATA[<div>definition:<br>the principle that all people and institutions are subject to and accountable to law that is fairly applied and enforced.<br>Example:<br>If the president breaks the law, he will be punished too or impeached.</div>]]></description>
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         <pubDate>2018-09-18 19:12:23 UTC</pubDate>
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      <item>
         <title>Checks and Balances: Nic F. </title>
         <author>nflowe5175</author>
         <link>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123427</link>
         <description><![CDATA[<div>A counterbalancing influence by which an organization or system is regulated. <br>This helps from giving the  government too much power over everyone else. <br><br></div>]]></description>
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         <pubDate>2018-09-18 19:12:42 UTC</pubDate>
         <guid>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123427</guid>
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      <item>
         <title>Popular Sovereignty</title>
         <author>aabdel6342</author>
         <link>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123498</link>
         <description><![CDATA[<div>Definition:&nbsp; <br>Popular sovereignty, or sovereignty of the peoples' rule, is the principle that the authority of a state and its government are created and sustained by the consent of its people, through their elected representatives, who are the source of all political power. <br><br>Illustration: <figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:186,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTX0Jxald3St7xVqQuQRDnn14FRor4ZGD_4lHBEAyg9HvBJzSXv&quot;,&quot;width&quot;:223}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTX0Jxald3St7xVqQuQRDnn14FRor4ZGD_4lHBEAyg9HvBJzSXv" width="223" height="186"><figcaption class="attachment__caption"></figcaption></figure>Example:&nbsp;<br> An example of sovereignty is the power of a king to rule his people. Sovereignty is authority to govern a state or a state that is self governing.<br><br><br><br></div>]]></description>
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         <pubDate>2018-09-18 19:12:52 UTC</pubDate>
         <guid>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283123498</guid>
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      <item>
         <title>Federalism</title>
         <author>jbrown6129</author>
         <link>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283129189</link>
         <description><![CDATA[<div>Definition: the distribution of power in an organization between a central authority and the constituent<br>the federal principle or system of government</div>]]></description>
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         <pubDate>2018-09-18 19:23:49 UTC</pubDate>
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      <item>
         <title>limited gov</title>
         <author>gramse6842</author>
         <link>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283129371</link>
         <description><![CDATA[<div>is when the government is restricted by preset limitations&nbsp;<figure class="attachment attachment--preview" 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&quot;,&quot;width&quot;:284}" 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mLt1q+j/ABL3b0gtr263sSCzIu0dgDGoHHqTmp6DxZe7BGNNRAf/AD7xQTnn3NYxEW/ooyBnDJcrHwxA2tGzAYB9QaDxHbDydOkXGZISCT3dZSpLE+xWkktxXxVfFwjJpiMOim6ZiMfRaUh8W3J3OJNLO3G4iaTjsOcetZ1p+geZ4glC7VWMCTBXhgYVGAPqxpjpvg/bp0rFwftDRj7vMflXCoTnvw/NJJa9b+I7w7cRWUgblfLu8Ej1AZearXiS0gLtdG2msLoklZ+Ht5HP7srISPLboScdarNt4WZbrTxhSESWBjwMlJbhQ397ofxqS8M6VcxmG2d3TdFIrozb42zOgYMpJU5jkUe1M5ocLFK9lP6ddebErldpI5XOcEEhgD3GR1p3Da7zgD8fQetQPgCMtZwoOo3Lj02sQc/SpzxdrB0+13RRmSZ2EaYGRvb7pPt6Dua4gtmjqzHCbG+FdlbDNF7wApK7hVZGjDAlcZA6jdyMjsT6UgVxUJ8I7VJFu3mZzeGTE28/MvJ2nHrnOfpirHdQshKt/wAvqK72gr2yHsHHvtH4+a4DVtM9nd2jB3T8kiKB1z3oc0JUVqrFARCcURl4pbFdildNwlFAohajn/Qou72NOokK8f8AWmzZc+cuMdDn+WKza4dTK/l/cydv0zTOJec0/t7csflUn6DNVGtZDlxstmsrZKsBvDt0QxEgUqKe2/h+Zudu0erGiTJZwuFnvE3sQoVSM5JxjvVeTV6ZmA6/oLoUWj1UuQ23rhNh25pWfZxt3Z77sfoRTnXNOETDbnBHHfkdR/Kotiat01QyojEjNiqc8D6eQxvGVK6HpxnfbwAOWPtnp9a0e2gCKEXgKMCsnt7uRCSjlT047j0qcsPFsyDa4EmO54P41CeJ7zhbGk11PTNs4ZPNX2Xbxux+OKrWueIWSTbFtIA+bPrUBq+tvPjPygHgAnnPT61Hb+SMEH3/AMajFT2PeU67WS8FsAt5pzPOXcsxyTRO9NfMXPXn2NO4096uCwXPElxuUK0WQVzA9sYoR3pJyklU9T+WaASDcq7hub7q55b6Dqae20m1gSAwHrzn1oPFHh6S4eC8spFjuIQQu4Ao6nqp9CP8aydQ1P2V4aRg/a5X81r6ZpTKu5LrW5KPs7nzJ57ZATPAu5kIA3E8hQScZ569OaYa54Pn1DT0dl8m5VmZYmPBGcbCezY6GprwT4YuIZ5729kV7ifAIT7qqMD+QA+gqy63q0NrE007hEHr1J7BR3PtXL1uvVD5RHCb7bfMei62k0emp++BnqV5Vubd4nZWBR0PIPBBBrQ7aLdrtxGo4uIpgoHfzbUuo/PFTup6GNdtmvI4DbTqxWMt92eMdM/2h0z796j9I8HanJdi4nlSzcKq+aNhZQkYjAC5znaMVt09U2XunDhuOitObZJ/CTTkntNUtpkBAjVhuH3ZAsihvYim8vhuaXS7WL5VkjluMMdxXb8hGGQH1bH0q/aZ4HsIBmfULiTJywEnlITyefLAY9T+9U7ZQaQmRHGsm0DIPmSYB6Z3k9cGrKiqxo+nyLqqXUzou+1gEnzAZcKAwznAICj86cwabixuYfMj3iS5aMbh8weRZExz6qBVog1Ox3iOO3BkbkKI1BOBn044FKnXgPu2ExGRz5YA64zyOnNJJQsOiAtE/mxlkuDIAGHEb8sp/tbielNfEG5LyBYsszeYp287cxIwGex3Rip7XtYmjwkdvGXbA4IJUHv9fQUwuGisbeS7lX5kXc20AnnoowOpPBNUK2sEDbDLjsFNjOJRslxb6NabpmLs8jYAHJLtuKj+yo5P0qJa/Npqwd3MlrqCo0bMchJFGEA9Mf4018UanDq+jtMgxJbssskeeUAyHHuCpJB9qY6VZG7sZtMkOZ7YCe1fuYyNygHvjkcetZUMJLHSTeIktd5Dlb0U8DDdlMeLFOnalFqKj9jOfJugOmTxv/x/D3qza1pEss0c8Uy7Nm1o3+6V+8HQjo314qJ0KddX0popuJQpik9VlQfI+PqB+tRPiq8uLe3t9KglzO8RDzOdo2qCTGp/iPT6UOnM3bMDDaRh4T5t6qM8UcsZa8XBTTUfGdnExUyFmUkHYucEHkZ4FTXgzXrW+kaNGYsq7trAg9cZ9DWP+GoQ1xGGWNVDokhkG/G5tpbaTjqfoMZrXfA9tClzEQI0kaFlKKEByGcEYVQcYAbr3NdJX1MvszrGxtuFjQaLSseHWurQosyZAHQ+UMyfN9wf2j0FQN14rsUj84W1w8G7b5yoAh5xld7hnGe4FV3QrJJHuoVsZnjjnOUNztgJyfmfdgsTjOORVg1K9fMZlGmQeXwnmOZmQf2Qu0A1ggSMOXud8bcvK60/ZKf/AAH4KX1e2RVjdBhWGe/cZHXoeai2enPiWa5m09ZLJlnn3Kconyv1DlVY8D8ay3V9Q1iBwk2I2KhgCE6EkA/oa3dErj7PaTJBIXPajob5Zi6IgBXNJOelTPjrxFcW1gtzaLH1AfK52hhgMACB97jmswl1nUiNwt9i43A7Sfl9c+lXv4dyzXUFzZ3yZDAMvYFH4ZQfUHBz70HWXMe1strhpyPJXNIoJadx47ZTfTvCd7qEST3epuYpFDhIchcHtxhfarHpPw406DDeR5rDndKd3PrjpVdsr/U0U2enad5MUTMqvM5fvyct2J54pDUvDtyw3arrCxJ3jibH4cYH6GsKVs0hI7UNbyDd7egW+C0cloupRrLEwQqxX+Eg4IH3eOhwapkTcHNF8A6zpUE32OyeV2kJZnf7pZR2yepHp6U+1+yMcxx91vmH+IrW0GU08jqV17HLb49cLmP6how8Cdo8inVpobSIHDrhvrVd1BrxJCg0+4cg8Mu0qw7EEHGKufhKfMJU9Vb+fNZ3qFxewa9LFaum6ZcoJmJQBhngdjwai3VKsVUsVx3ci6PSaPSSQMkI33V40zRpjGJHAilwSEzkqewLDjPrjpTm00y5kj/7QVQ5ztUh8f8AqwOfpUR/QetS/f1CKIHqIoifyJo1v4OZJEln1O4cowbBZUQkeozyKpO1apN/fC/kCfgro0WkAsGfNBfW4jdlwNwOAfbGc1XPFHiJrVE2JvdyQM8AY9h1qZ+JM14jxPaQiYSKQxA3EMMEHrjBBH5VSJ/Cur32zzYljVW43EJgnkjjnpXR0lf29M13O2f1WNHoZbVcTssukrTU9VnxIkkSjqBujHQ4Ix1/OrF4Zv7tppYbrZuRVfKY6N05HFWHQfB01uigSQjZHJFhd7ZDyLIrHA5ZcY+hqO8XfDi+uJhJFLHGdm18NICxyW5wOeveiMmc117rVqdPhljLA0DzT281oWirI0UbqCFcs5G3cdu/AByBnnvTjwtHPbuXaZZLSUs0Zxk+ocPnkc455xVQb4NXWQZLoNkA8A4Gfdz2p5oegQGBo7y+uN0Uph2RHKJjhPuA4zn9ar1sbappY4YKJQUvsrOEG562WlazqHkQSTeW0uxS21OSazbwtpD6zIL++dWhViIrZTlRjs3p6+pq5eGibYC1feFX+raVxkg8heecc8flUVrOltponudPheSS4ZV8oH9lGxP9Zs75P5VyMcJpHPgGHnwu8v0WqTxd7kpTxh4tg0+MKQGlYYigQcnsvA+6np69qc6UnnwxXNxZqt1t3iNmwQy52/TPv0zg1RIbSPTCLu/Ju9Sm/qoR8xUnoAO2PXt0FM/DMeo3eriWSYqYuZlXlI1P/h/Qseh9PwqzHSCFnHGbEZLjz8gOnmol18FW6XxteyHauhytgnG5AQD064xQrretNny9JijBAzvaNeB0z81SXjDTnvbd4ra5MUyYIKSHGevlvtPGfXtWP+F4Lo3c9rdSTbhbz5RpHPzKuVPJ59a2KGubUsvs4bhCezhK0drvXmbk2MJPrJGW6ewJqG1XV9TUhX1m0Dk42xnJGeMcDr7VkOjyAXELMM4kjJz3G5c5+tbd4F8ALDcS3lwoLmSQwpjhFLEhyP4sdB2FErKuOmjL3/h1TMaXHCm/BvhuaDdNdXD3EzdMk7UB9u7H1/Co3WtWkj1P7LdkGyvIvJjGMKrHgg/2iTjPutKfEPVLizltbtWJtkYpPGB/F++fXjIHuPen/j3QxfWJ8ogyKBNAw7kDcAD/AGh+tcw2VzpWzzG4fi/+J5fEKwRYWHJZjb6VLYzXKRAtLbqwli//ACLR+C+O7Llcj8e1PPDE0j21re2yl57KX7O6D7z27kGMH127j+VSkmqPcW1rq0Klri1byblAPmdD8rDHf1x9avnhTwrDbzTSwblFwUcxnhU4ycD1JP8AOtaeqIZwkXccW6kYIPwyhhuUS00yCyaeeKCV2mbzHSNdxHTIAHA5JP1zTy08EaeZFujbFJPvAMzZUnuRnqas9pDtQLuLY7nHPPtSTamgnW3JIkaNpBxxtUgHn1yw4q9RUvYtu7LjuUNzrqJtLSyt8rDaYI5JjtyxOepLYyx/Go3UdRD3cBFvOo5G54tijPfmp2810Jdx2nlSkyIXEoX9muCRtJ7Nx0qN8YFozA4BchgOMZOSAT+A5o1U3ihcPJJu6oHi+wlSaRzFa+WWyHurtgDkc4i3AL9KgbLUnVvkjgVf44RbRIP/ANjqWNXfxL4T865aYQ2ZBA/aTmRmyM5wg4wPrTBtOhgH7bUbWH/YwxA/nIWNY8FRGY28zbldFIN1P+GbyR7R/KlQzLuCsZGlUMRkbnIGR7DgU2TTr6Yb5r+yLdPlgWQAdcbifc0z8C6yZbm6hBlkjQAxzOSVkAODgbQo69B1q/6Vb28SbEWNAGY7RtHU56UfTzwTSMPOx/FRfsCszOq6/tEf2a2iGNo3GNcAcd/8Kh9E1TUIbqP7RNbKgba6b13Y6fnVH8YWu220+Xc7NNC7OzMzEsHx3PpSOp6K0r2qQR/NJbI5HqedzE1rSsEjC080MG2VtXjiwkY+ZJqTWlqFAZVxlj1yp6nI7Vl4msZJClqF4+9d3zluPVI+mfcjNa5BZxXOnxrPCJ9kakoepdF7H1OMVSrfRrmf/wCm0W1tU7SXCqWHvtPP6VgUEojDo34LTbkB5eZRni+Qh8NDQ7JhM92txcdfMIOFP9hQMD69asfjmx+32AntJDuUeZGykjcnR14+nQ9xVT1HwxYxHOpalHkc+TAqqB7BUBb9BVx+HuuWMitbWSyiOIbgZAcNuPzYJ/l70Kq7jhUxlxIO52t8kgA4cLgoX4W6Td208onkDpIgx8xPzKwI6+2anvGVtP5iSQ3kFou0hmkVN5IP7rHnp2qsy3KWWqxxy3V0xLgohVfLKvkAcckDOPwq5eM/DFvfRKlw5RY2LhgQMZGDkt2oda9orGTE91w6X+SdjQGFo5Kg3jwf+J8QSv6iL/DimiQaQ3AGo3p9vMIP+7RpLHTLVtlvqFy8meEt0WQ5/vBcfrRVGsM2UvJbSH+K6njjJ/8ASPm/DFarWAt4g4j/AF/IIfwWl6bdStYq1rD5EirtSO542hTgbiecEc5qJa51pwW+16ei552AuQenbn9KdeBrvh4n1JL6X7x2nOwdMD1GatfhzTQhaR1jM7qvmSKoBcjIBPH8IUfhQtLfwSSQnrcb8/VSkGAVQZk1HazSa0iKuSxihJ24xktnO0DPejHwndSRlzql3Km3cGiRQpGM8E4zVzl0ZxJcyPN5gba0UOFAixw+CBkhu+eKifiLqVtDaQvIwR1ZJIVHB3R4bt1Qdx36VtoKyDxw9vBEogvryeaTDYkbaEXuWXAOT2q9/Axw2m3A6lZeeOT0bmsK1S8M0skrEsXdmJPU5Oa2z/o6S5t71OeHQj8VI/wFJJXL4leDRfxxusgikiyVbOAc9FJzxzgg1C/Dvxd9qRreZh9phLKx/wDMVDt8wevTn86kvi3ZSG08yNN+MCQHkeXg7+CcD69axnxhZf0ZfQvaMRsSOQNxyWBbp1wQcHtVKuom1UXCd+RU2PLTdaD4u09dPE15EstxeXD+XE7Av5OR0XA49qqYS7s7MJcSfZFlJbyo+bq5dj1Y8kDkCtX8HeI0vrZZ04Odsi/wuByPp3HtVX1O1tdLeTULuR7q6kdvJ3DkfwqvZcDv+VYlHWOaTBK3vD59LcgAiuYPEFG+CtF/oqKTUL6Zod64EGc5zyA2eWk9AOnerv8A0fb3nk3sf3/LbY+Mb0dSpR89QCevUY96qWheFri/lF9qvCjmG2PCqvUFh2HfHU96jF8braanOYpJLiybaJSASsLfdBQjgKOnv+FSkY+SUvid7xozbw/dSBsLHZSPgv4WpBP59wfM2H9mhGF3fxkHqB2z9akh8Rw1+LaK2eSIyeUZgT/Wc5xxjA59+Ku1vOsiq6MGRhuDLyCpHBB+lY/Z+IrvSGnszZmX9s0kbANghuh4HPB/CqsLzXOeZhxOGAL2t5/BScOC1lrOsaalxDJBJyrqVPt6N+BrN/DHjRdPtZ7W7J86zZkjXvIM/IB7Djn0NWrwH4yF+sitGYZoiN8Zz0PRhnn1GDRtY8E21xex3koBKL8yEDa7KfkZvUAdu9V6ctpy6mqhjcW6+XqpOz3mongrQAkst3EWWO8VHEBGArH5mY575zj+8avkltiJgPvFTg++Dj8M0aytyvJxk08roaCkN+3l8R28hy+KrvdyCp3wv1R7i1Z5dvmiaRH2LtGVbA+XPBq1SyIGXcVDNlVzjJ4yQO/T+VNIZI432RRABnO8xhMBiCcvg559cU5urNJChYZMb+Yvs21lz+TH8610NJahqsMJjWVwplYRp15c9FyO9RHjdW8pCmAwbgkZAOPQdamdT0+OZQJFVtrB13D7rqcqw9xUZ4wx5AJI4YdfyqEgu0jyTjdV7xNb2Hyz3u3oFXcz4YnBwEU4Zvw7011G90+xEYS3j8yXHlRQxAyPnoQOw9zUN8TLi2RbGWVZc7sRyxNgx/d3HHO7jnj0odGvLSKZp4bfULy4bjzpInLY9FaTG0fSuVZTe6DnFxGcXsP2VjizhTNr4x/7XFZzWslvJMCY8tGw4BPIjPy8Cs++LXiS4h1AxxttURx/uLzkE5z3q86SJRO0sWj+SZWzJNLLEHwT83AJbp2pj4+8Gm7uRKo/7tV/It/gRU4J4KaoucAt63z+JSILgq/Lo0U9pYo6PMI7W6ZFRwpLJKuCSAcjBPT1pOKdoFgliQOx09CCcnAWRsn5Rznp2q1aM8EMUJe4kEiJcxtIIjhmmHmMy4HBDAED0zTLXNLVLeBYVuHH2NoS5AQkFg+75sYOc/TNdUqynPBuoMyQ5AxLEG+jdQB7EUz1/wAFXN3cOZNRkS2Y/LEg+YDjgnIGPzrHLvxVMkyeS7LDC0flxnGAIyCBkded3PfNbzrdvLfWsTWlybfftkLLzlGHzL68H0rm9SjdT1AlYQA7BJF7KxGQ4WKirXwRpNkN8qoSP3p3BP5cCqx4j+IUUN7bfYp1a2UgTRIm1MZwSGwN3yn81qfsvhXabg11LNdP1+dyo9zgckfjTfxyuj2tubORFiLgMBCgMi4OQxJ9eep5oMEsT5eEudISOmLdbJOBte1k4+J2nKTa3y8+RIpZh3iPO7j0OPzqxarDFf2DBnKxTRbt+MlR13Y74xUVoeoWl5YeXBI0qRqI2En3wOnzD6d/anHw9QraNbPyYJJIee8Z+aP6jacfnVOVzmxAHBjdjrYooF89Vm9taaDb8G+uZT0/ZhlB/wB0f40tHfaOD+y0u7uD/E4JB/EnNah5On2/BFrFj/Zgj88mm0/jjTYuPtUXHZP/AORV0V75B3WPd8bfkELgA5qC8Iam5nRY9GNrE3DTdwMZHYcdK0XTpWErJlsMgK5xtUjggd898e1YX8S/G8M81tJZTyEx53j51U4YMvGcMeorVdUn3Qw3iNs8rFxnBPyFP2i7Ryx2kgD1ojeKGeKZw4eK4Iz+qW4IUVr2p2ttqQff+38mUXKgN+0+QGIc8AZBxjpzWH+MvEj3swdjwoCjnjA6ADsB0Hr3p/8AELxPLeXXmNlMIVC7Ch2k9x1ORjrVRxXSqugra/8Ao2TfNep32wsPTgyA/wAxWOxRqUbJwwIxyMYwePrWpf8ARymxe3C/xQZ/3XX/ADpJLaPEGreSvzxu6tx8qBl54wxdgBXm34m3wnvZJERkQbUIZFUhgOh2swPGOh6V6O8baWLu1e1ztMg4YjKgqQeay69+DsrCQG5iO4ghuRsZQFwVBwdwwPakkmHwWu2SCYjoJRn0+ZBx9eK1iSKKZVZlVwCHXcAcMOh57iq14H8BNptvcrNKjrJtb+EJsDfNn15ovhPVmwdxUqWJOFYYzyuM/e9zWBrVG0s7dps4fNHhcb2Ud4uj1C/uWsIlNtargyzn99T2GOoP8P51M3Gl2mm6dMqwh4lQs6nGZT/aPfP6dqtANZCPECxRarbahMwkZm8qJuhDA4KfX5fbisukfJUgMZhrSLgbnOSiPAacqS0Hxtdxi2e7t4o7O5ISFouCmThcj+H/AOa0LVZpUidoYxJIoyqE4zgjcAfXGf0qm+CNAjutLsftSEmImSLkg4DkqfcH0Par3JIBliQB1yTgDn1P1qvqEkQnHZtyCbgbHP8ALp2A8OVnngad7zUrq/EDQReWsO1urOOv1IxzVg8TagxeK2jIIk3CXaQSEKsnPp82DVjK4HGB36A9epx3NI2egYkLrIAjEEqiIuCowp5Byfc1o6f2VZU9q7FgAB6KD7sbZSceqRpCHdsbUBbgnBwM9KNZ6oJEVgko3DoyMCPrmqvJr0UtzJp8qXce/dGsrEKrsBkhCvIJGecUvr0UdjaboIvNdmVUSSWQAlsDksxwB6V1SrJOG5a1nu5ZERYjIJg2VX5AuJCST97PIHepDQ/GMF3biWJtpY4CPjd1IXIU8bgCRVM1nWoZNMlnktbdZlLWzo7blyCBlG6sRncB1OOtMPh34khsrsaTjcgLATHCku37RRx1GGIyehA9aSS03xSbgwH7Lt87jAbHTPI54GeearfinXo0SGCVAHcDJAyqSEcc4xhnyvHcj1q+KuBjk8d+tVn4g6CtzaMPusmGU/iMjjt/IgGkUlUdatAdNt3ufILwlTvnZwgYkjcdgyT0wKhj42kkOBqUfH7ttaM3/vldRVj0x3OmP50X2uSMspiIBLlSNo6dehzVQksb+U//AGq3s0PQlIt/+9K2B+Vc9TAOL2vGzjvbHwKM7lZPY7uaTkvfS85/a3Ntbr69I9xxWmWc5ZFbjJAJw24ZxyAw+99axyLQbeElphp4b+Ke5aUZ/wBlEFUfTNaf4RukltkKPBKFJTdAhSMY/dVSeAARVPV4A6MOYNj0U43WOV5z0/xdeQnMVxIp5AJYkrnG4jPc9M+hxUz4l8a3F1bIJZP2jMclDgGLbt2kZ+Xnt3zmqSDQlq61Vl2a3r4Ia35to1ux+aBuP9mx4/I5FYJmrh8Ldb+y6hESfkk/ZP8ARuh/BgKo6lTdvTubz3HwU43WcrtY6ukOtXUuo3DwmMbYR82xkPbCjkYwQO5JpT4fxfb9Vu9QZMxAkRFhx/CvB7hRn2zWkanolvcY8+COUr0LKCR9D6U6trVI1CRoqIvQKAFFcw/VGcB7Np4yA3yAHRWBH1OFSPB3ha4ivL26uBHGJsokcf3SMgh8dhxx7k1YtDQCSTsWC599uQD+Vdq3iyytv624jU+gO5vyWmPh3WIrhhNASY3ZgMjBHPQjt/zqpUuqZQZntsMDayNHw2LQiX3w60+aeSeWJmeRizfOQuT1wBTu28D6dH92zi+pGf5mm/j/AMXLp0KsE8ySQ7Y1JwPcsR2Hp3o7+Jng077ZeReVIF5jB+8x+4o9M5Bx2waI32+SJrg42JsM/wAwh9wFTdvpkCcJDEv0jX/KnWKyLw+NY1VWuFvBaxbiqADgkdcAdh03H3qX+Gvi24muJ7K6ZZXh3bZR+9sbawOOCO4NEm06ZjS/tA4tyRnCYSNJtZXzWvBdrfbTcxq+37hHysB6EjqKZxfC/Sk/8Kh/vZP+NWnT2yuPQ05cjHI4rrqObtYWv8lVcLGyz3R/Ddl/SU0SW8HlwRJ8ojHDSEHJJ6n5fw5q33NqltE721qrSAcJGEQt6DJwPzNQPgC5Mv2i4MZzJJgEgD5VHy4J6irbIR/DnkdqtKKxvw1q2oLq4bU4pE+0ZigTgxoeoC4JXoOT1rZG2KrMdoHVjx+tVjxE0TXtlC+NyedcrjPy7E2hjjqPn6U3udQN0fLjyIx944K7j/EQe3oKHLI2Npc42ATgXUNe3l9d35WOVRZxkbkK9sdcg5356A9Kf+Jb+2tI4hIdgZ1jTA4yx53HsOck071a+isLWSYqxVBuIUfMx6ZPv79qZ+IdNi1PTyqEESoJIm9Gxlf14NclUVhq5WufiK9laY3gGN1GeFtfkS6k0+6Yl8s8Ehx86ddhxxkfyFWi+0e3mZWmgjkZfullBI9qyZpZLuwS6QEX2mttlX95kXg/jgH/AHTWn+GdaW6hSQH7yg/X1/EHig6lTuiIljxyNuv/AAjKkwh26datqcNtE0sziONByT+gUDqewArOAl1r0gLbrfTkbI5w0pHT6n36Dtk9J74n+FHvIkliJaSA7hESdkgHJXHTdx/MUre+NobSxhmlhMUjoPLtRw2egAH7qZ7kZ5qdGzghEkA4pHG2fs/zqovObHZWlCkQjj3Bc4RAzcsQOgzyxxT2CYqcjpWRw2TsRq2tSGNE5gtxkEd149fbqepq3eBfGa6ispEbRMjEEdRtP3Tn+LHUUGailp/fRm9vEeV/Lr5pw8O7pVH8R64LLUEaYOBFeGdVCn54mRsspJweSBip6L4i2+qsYGjaBEBkyQ0jMwPACxgkAcHPtVz1bQ7a6Ci4hSUKcru7Z64NKaPolnaurwQQQMUILAgNjuPf610um6myqbY4cgSRlpVA1i1sPLKPMTG91HMyC3uCCThGAJQKCSehOOaCbwbZxb3W0vAUywcQZK45DAmTqOO1WvWvESG2u4ncOUjaXK7cIAQ8KDJ/aZwMMPfpTv8A63QMgb7QvKrwXjXDkZOc5/lWqhKvfDXxbeTXs0dxFceRIAYmkRgFKgAgnAA3Yz9a0nV8GCT+41U248d2iE5uosjGAbjjI9lj6fjTN/ixp7QAPMod0O5QHba+OR0HGehpJKT02NXgkViVByGZTtIBHJBHQ471Tpbbw+h/aTLMw/iklmP6Zqa8AeIobsTJG27ZtLZUgYbIxyefSpqJ7KKZbdRAkxBIjAXdxyeMVyFTKYamRve691Wmi7Qqlb61pScWthI57GOzPpwcuKh9F1HWkRg1tO+XJU4jXC8ADAx6frV613xlb2sggO+WdukMK7m9RnsKg7v4rW0LbJ7a6icfusq5x2P3qJFLOW+7hLgc943/AOKLg3mV56oVrq6urVdcaVtzhl/vD+ddXUx2SXrexP7NP7q/8IrFvjHqMyzbFlkC/wAIdgPyBxXV1cXpABrT8Vcl8CrvwvtUlvlEqLIMZw6hhnI5w1brfwqkqKihV+ThQAPyFdXVoa7uAoU3iKpHx+/qLU9/Nb/hqpfES8ke2sw8jsNpbDMSM7RzyevPWurqPp30EPx/VRf4ir3rDGPw6pjOw+RH935epGenrk1A/AJBuumwN21BnvyTkZrq6gn6nUfeKfm1bfpn3m/Co74gMRYTEHHA/mK6uq9ov1RqhL4in3hYf9jt/wDYp/win8h6/wCuxoa6tZCVc8RoPK34G7cF3d9p6rnrj2pvoQ/Zn6n+Qrq6sjW/qpRYfEh19Q1rOCAQYn4PI+6aq3wYcnS48knEkgHsN3T6V1dXMxf2933x+RRz9Io7w6oHiHUFH3WiJK9icJyR0PU/nSPwmY+W47C5kAHYDA4HoK6urUrvq7vRn5JofEtQPSslZA/igBwGAGQGGQMR5GAenNdXVn6N4pPulKXkkPiGxfW4UY7kEQIU8qDhjkA8A1aPg2g/o/OBkzS5Pc4PGfWgrq1av+2D0CG36RXs1nfxuUfYA/7yzABu4B6gHqAa6urE0T621Fm8KwXzW9T6dT07D6UUV1dXoCpoVrga6upklrH/AEfv666/2cX/ABmpn4Sxh73UXYBnEowxGWHzEcE80NdXPVn0lR91qOzYeqjfhAd1/qEjfM4zhjywzIwPJ57D8qz/AMfXDvfTF2ZiDgFiTwOg57UNdVyH64fuBR5L/9k=" 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         <enclosure url="" />
         <pubDate>2018-09-18 19:24:14 UTC</pubDate>
         <guid>https://padlet.com/gramse6842/pbxr7rm0knp8/wish/283129371</guid>
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