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      <title>The Spirit of the Playground by j</title>
      <link>https://padlet.com/221031/25k2ivwxuvie</link>
      <description>The playground of Montesquieu encompasses a series of structures involving natural laws, reason, progress, a separation of powers, and checks and balances.  </description>
      <language>en-us</language>
      <pubDate>2017-10-30 13:07:38 UTC</pubDate>
      <lastBuildDate>2017-11-06 13:05:37 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
      </image>
      <item>
         <title>The natural laws of the playground (These apply to everyone!)</title>
         <author>221031</author>
         <link>https://padlet.com/221031/25k2ivwxuvie/wish/201702555</link>
         <description><![CDATA[<div>1) Be Reasonable <br>2) Relative to weather; stay off equipment for 30 minutes after last lighting bolt, remain inside when raining, and wear appropriate attire for temperature.<br>3) treat each other equally<br>4) use appropriate language and manner <br>5) these rules must be followed or you will be promptly exiled from the playground </div>]]></description>
         <enclosure url="" />
         <pubDate>2017-10-30 13:23:06 UTC</pubDate>
         <guid>https://padlet.com/221031/25k2ivwxuvie/wish/201702555</guid>
      </item>
      <item>
         <title>Structure 1</title>
         <author>221031</author>
         <link>https://padlet.com/221031/25k2ivwxuvie/wish/201708415</link>
         <description><![CDATA[<div><em>The tire swing (Natural laws)<br></em>The tire swing portrays Montesquieu's&nbsp; philosophy that we observe the world through the motion of matter (the tire swing exemplifies laws of motion and physics to be a fun playground activity). Montesquieu said that motions must certainly be directed by invariable laws. In other words all beings have their laws and understandings.<figure class="attachment attachment--preview" 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" width="258" height="195"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-10-30 13:33:52 UTC</pubDate>
         <guid>https://padlet.com/221031/25k2ivwxuvie/wish/201708415</guid>
      </item>
      <item>
         <title>Structure 2</title>
         <author>221031</author>
         <link>https://padlet.com/221031/25k2ivwxuvie/wish/202104488</link>
         <description><![CDATA[<div><em>The game corner (Reason)</em></div><div>The game corner represents Montesquieu's philosophy of reason. He believed that the political and civil laws of each nation ought to be only the particular cases in which human reason is applied. This is applied to our playground as well and people will use this when playing tic-tac-toe and other games in the game corner, Observation was a big part of Montesquieu's beliefs on reason<figure class="attachment attachment--preview"><img width="225" height="225"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-10-31 12:57:05 UTC</pubDate>
         <guid>https://padlet.com/221031/25k2ivwxuvie/wish/202104488</guid>
      </item>
      <item>
         <title>Structure 3</title>
         <author>221031</author>
         <link>https://padlet.com/221031/25k2ivwxuvie/wish/202110557</link>
         <description><![CDATA[<div><em>The monkey bars (Progress)<br></em>The monkey bars symbolize Montesquieu's belief of progress. When people climb on the monkey bars they are making progress with each swing they take. Montesquieu believed that human society can turn from traditional, authoritarian forms, and progress toward a more perfect government through rational thought. In this sense the child making it to the end of the monkey bars signifies progress towards a more perfect government<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:225,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRj9IO3_120FDcr6-GDIz-QHMMebTm9XcM51iksdjY8d6Jal553Jw&quot;,&quot;width&quot;:225}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRj9IO3_120FDcr6-GDIz-QHMMebTm9XcM51iksdjY8d6Jal553Jw" width="225" height="225"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-10-31 13:09:23 UTC</pubDate>
         <guid>https://padlet.com/221031/25k2ivwxuvie/wish/202110557</guid>
      </item>
      <item>
         <title>Structure 4</title>
         <author>221031</author>
         <link>https://padlet.com/221031/25k2ivwxuvie/wish/202113300</link>
         <description><![CDATA[<div><em>The see-saw (separation of powers)</em><br>The see saw separates power between two children: One child will be towards the ground holding the power temporarily, next the child in the air will soon be back on the ground holding the power. The continuation of this process demonstrates the separation of power Montesquieu believed needed to be there so the government (see-saw) could function. They are divided into branches and those are represented by the two seats on the see-saw<figure class="attachment attachment--preview" 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         <enclosure url="" />
         <pubDate>2017-10-31 13:14:29 UTC</pubDate>
         <guid>https://padlet.com/221031/25k2ivwxuvie/wish/202113300</guid>
      </item>
      <item>
         <title>Structure 5</title>
         <author>221031</author>
         <link>https://padlet.com/221031/25k2ivwxuvie/wish/202115878</link>
         <description><![CDATA[<div><em>The playhouses (checks and balances)</em><br>There would be 3 playhouses. Each one would hold its own amount of power, yet they all collaborate together. One house enforces the playground rules, another makes the rules, and another passes the laws. These houses represent Montesquieu's philosophy that power should be a check to power.&nbsp;<figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:194,&quot;url&quot;:&quot;https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRJ3nsN7f-HPvXJvfFJy3spft0vV9o2hh4bbA-j8HEj4EujRxFKOQ&quot;,&quot;width&quot;:259}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRJ3nsN7f-HPvXJvfFJy3spft0vV9o2hh4bbA-j8HEj4EujRxFKOQ" width="259" height="194"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2017-10-31 13:19:23 UTC</pubDate>
         <guid>https://padlet.com/221031/25k2ivwxuvie/wish/202115878</guid>
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