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      <title>Sedimentary principles and fossils by Jesus Cardenas</title>
      <link>https://padlet.com/304403/h59f7t80noz7</link>
      <description>Esketit</description>
      <language>en-us</language>
      <pubDate>2018-01-23 22:35:06 UTC</pubDate>
      <lastBuildDate>2018-01-23 22:57:03 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
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         <title>Principle of uniformitarianism</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040662</link>
         <description><![CDATA[<div>Uniformitarianism is defined in the authoritative Glossary of Geology as "the fundamental principle or doctrine that geologic processes and natural laws now operating to modify the Earth's crust have acted in the same regular manner and with essentially the same intensity throughout geologic time, and that past ...<figure class="attachment attachment--preview" 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         <enclosure url="" />
         <pubDate>2018-01-23 22:41:56 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040662</guid>
      </item>
      <item>
         <title>Principle of superposition</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040690</link>
         <description><![CDATA[<div>In physics and systems theory, the superposition principle, also known as superposition property, states that, for all linear systems, the net response caused by two or more stimuli is the sum of the responses that would have been caused by each stimulus individually.<br><figure class="attachment attachment--preview" 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width="179" height="160"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:42:04 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040690</guid>
      </item>
      <item>
         <title>Principle of original horizontality</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040711</link>
         <description><![CDATA[<div>The Principle of Original Horizontality states that layers of sediment are originally deposited horizontally under the action of gravity . It is a relative dating technique. The principle is important to the analysis of folded and tilted strata.</div><div><figure class="attachment attachment--preview" 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width="211" height="118"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:42:12 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040711</guid>
      </item>
      <item>
         <title>Principle of original lateral continuity</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040732</link>
         <description><![CDATA[<div>The principle of lateral continuity states that layers of sediment initially extend laterally in all directions; in other words, they are laterally continuous. As a result, rocks that are otherwise similar, but are now separated by a valley or other erosional feature, can be assumed to be originally continuous.<br><figure class="attachment attachment--preview" 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&quot;,&quot;width&quot;:352}" 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DRYLrjiXLPPKRtHHGJx0Oj2RizGgcd5PSd672RJ6OJdDIlz2Xs52wXytkdqsWhK0ub4p55bBySTfG3cfWGw9R35RjIk1pChZLG6N97OGRabOadzmncQtMWVwZSSstqFiNNoHSj3yRswvMJs53jWsuD5L8JNwCPeCNy626o6YO5g6Zx+i6lqJPiDOepfrNjVA8IteY6uiyJEcnjHBoDja4Bs3bsuq4dUNMcGffhHxP0vwj++CPPP4Myy45Tj4Vsc/hg0dU1NXG6ClfJGxgtLEySQuc7PD5NsgPJYTvJzyGhVGkzFonxz2kvEOENGIuLyLBti0OBvtBFxnfiqL8VNM8G/fj90HVXTPzW/ft/dOon8GT5ck2/csHgYkcKOSJ4IcyQmzrh1nbyCFoSxv4r6Z+YOqoZ3l4dWdNeiH+oj7ydRP4MmEJRio+3c2VCxkat6bGyHsqI++vDq/pv0J/wBTF306ifwZapfrNnQsXOgdN+hd/qI++vPgTTfoH/fM7yjqZfBipe39m0rORVyO08JPFSNiwmPFJC5gIttu6wtcZFVr4G016CT71veR8Fab9BL963vKHqJfBmeXFKdelOza0LFDo3TfoJfvB3kxRx6UklMINnM84Xz8lh4OLSSHc1ro9U1zBmtS9v7NtqJ2xtL3GzRtP6DieZUfT9Y6odmLRjyWH8Xc/wCC90VoR0TcUk75pTtLiQxvMxhJt0m5PMMk/NTLPJqHNUtjbHGt2UbSOrUbuU3kO4t2dYUFU6KqI92McW5+7atJlp1xS0yQ1E49y8scZGcsqBfCRhdvByTytektERyizm57iMnDoKrFZomaHNvykf8AuHSF2Y9RGWz2MJ4WuNxteJplS07cjwKcuugxBeFC8QAvCheIAXi9XhQk8WjeBfzlZ6tN+M6zlaN4F/OVnq034zqHwFyJ8MDrTwfZu/MFn1yVpvhM0c6eohzsGxG/HlO/woWg0SyPYLniRmuXJnUXSW5tHFe7K3SaHlfnhwt4u/ZWGh0HGzMjE7i7Z1BSzYk8yNck8sp8s2UVHgbjiXQyJOMjXQyNZk2NxxrpjjSmsSvGAKpFjjI0vEAuR9QmH1CUKO99QmJKhcD6hc01UALk2A2k5BKLJHRUVjoZBUx5vjFnt2iSMkFzTz5XB4q7UGkGTRiSNwcx2yxWWTaaByjaZDxGTB/cf0Xbqjpd1PUHxxaIag52vhjfuNzuO/nW2LOoSUG+SJ4m1aRp+NGNIa4HcLHhay9/tXoWcwrEjGk3+qi/1UsCsaMaSfVR/algVjRjSf7UX+qlgVjRjSb/AFUH1UsCsa8MgAuSLDaSUxV1ccTDJIWsY3ynOIACzPTus/8AGPc1jrUrTZrRyTJbe/fbgFSeRRW5aMHJ7E7pfT76h7o4pSymHJLo8nyn+bC/a1m64zNrgpFI9rGhjQGtaLNDRYAcwVehnXbFULgyTc3bOhQSRZIqhPhwKgYqhdkVSs6Io7Zadcc1MuuKpTpIKgWQU1OuGanVjmgXDNArJkplTr9Exv8AKYL8RkVBVOgHNzjf1OV7mgXDNAtoZZx4YcYy5RQZMbMnsI5xsXrJAdhVvnp+ZQ1ZodhzAwu4t/ZdUNUv+kYywfEikLyogkj8oYm8W/qE02dp39q6oyUlaMHFrkdK8XgK9UkAtH8C/l1fq034zrOFo3gX85WerTfjOofBK5LFrgy87fsx+Zyh2RK56V0Iydwe6SRpaMPyZaARcnO4PFcg1Vj9PN7TO4uHJglKTaN4zSVFdZEnmRKdGq7PTze0zuL34ss+kTe1H3FTpp9h5iIYNAQZgFMHVdn0if2o+4kHVOP08/tR9xR00x40Qr6hMPqFPnVCL08/tR9xJOpkXp5/aj7inppE+YitvqFx1ekGsGJ7g0brnbzDieYK2nUmH08/tR9xcrPBxSh2LxtQXn+Z0jHO6LlmQ5kemmWWSJSZNKyP82yw+fLcdjNp67LnNPiN5HGQ/WyaOhoyWh/EGn9NP7bO4j4g0/pp/bZ3Fzz0mol6pGsc2JejKIF6c8jsPFXv4g0/pp/bZ3EfEKn9NP7bO4sP/Ny+6NOrh3IbVjWf+HYIJg50TfNSN5Tmi/kuG0gbiFeqKtjlY2WNwdG/Nrhv/YqvfEKn9NP7bO4u7RmrDadhZHU1AYXF1i6MgF2brXZlc3PSSvT08c0V4clM5MrxveNk1iC9uFwfBbvpU3bH3F78GO+lTdsfcXSYndcIyXD8GO+lTdsfcR8GO+lTdsfcQHdkjJcXwa76VN2x9xHwa76VN2x9xAduSresOtcUIMcJbJUXtYZsZxL3DLL5u1SVVoYyMcx1VPheCDhcxpseBDLhRLNQqYCwkmAG4PZ3VllWSqx1fcvDwX9RTK6rlndimkLyNgOTG+q0ZBR9RQMeb2s75zDhPuWifEWn9LP7be6j4iU/pZ/bb3V5b0OocvE5K/y/8OxanElSRmZE0f8A5GcRYPHSNhXTSaRa7YcxtBycOkFaH8RKf0s/tt7qYqPBxSPILpJ7jYQ9ocOght10Q02ZfdT/AH8FJZsfpZVIqldcVSrO3UOmH9Sb2x3UsakU4/qTe23urTppdjPzYkBFUrriqVLjU2H0s3tt7qUNUYvTTe23up0suxHmI4Y6hKcAV3jVWP003tM7qWNWWenm9pndUdLPsR5iIOaBcU0CtXxcb6eb2mdxIOq7D/Xm9pncU9NPsPMRSpoFxSwK/nVKI/1pvaZ3Uh2pkJ/qze23uqemn2LeajNpoFHVOj2O2sHYtWOo9Of6s3tt7qQdQqY/1Jvbb3VZYJrhjzYvlGNVGi7ZsNjwOxcjxI3ym3H1Vtp8HtL8+b7xvdSD4OaM/wA833g7q2j5q5pmcvLfYxWOYHpWleBfzlZ6tN+M6nP+mFDe95b/AGg7qmNWtVYKEyOhL7zBgf4x+LzePDbLLy3La7RlW5//2Q==" width="352" height="143"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:42:20 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040732</guid>
      </item>
      <item>
         <title>principle of cross-cutting relationships</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040748</link>
         <description><![CDATA[<div>Cross-cutting relationships is a principle of geology that states that the geologic feature which cutsanother is the younger of the two features. It is a relative dating technique in geology.<br><figure class="attachment attachment--preview" 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width="211" height="113"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:42:27 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040748</guid>
      </item>
      <item>
         <title>Principle of inclusions</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040774</link>
         <description><![CDATA[<div>This is a restatement of Charles Lyell's original principle of inclusions and components from his 1830 to 1833 multi-volume Principles of Geology, which states that, with sedimentary rocks, if inclusions (or clasts) are found in a formation, then the inclusions must be older than the formation that contains them.<br><figure class="attachment attachment--preview" 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&quot;,&quot;width&quot;:199}" 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" width="199" height="160"><figcaption class="attachment__caption"></figcaption></figure><br><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:42:34 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040774</guid>
      </item>
      <item>
         <title>Mold and Cast fossils </title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040815</link>
         <description><![CDATA[<div>Organisms buried in sediment may decay or dissolve away leaving a cavity or mold. If the space is subsequently filled with sediment, an external cast can be made.Molds and casts are three dimensional and preserve the surface contours of the organism.<br><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:400,&quot;url&quot;:&quot;https://media1.britannica.com/eb-media/74/180574-004-02C44D3A.jpg&quot;,&quot;width&quot;:600}" data-trix-content-type="image"><img src="https://media1.britannica.com/eb-media/74/180574-004-02C44D3A.jpg" width="600" height="400"><figcaption class="attachment__caption"></figcaption></figure></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:42:49 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040815</guid>
      </item>
      <item>
         <title>Petrification Fossils</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040845</link>
         <description><![CDATA[<div>Petrified wood is the name given to a special type of fossilized remains of terrestrial vegetation. It is the result of a tree or tree-like plants having completely transitioned to stone by the process of permineralization.<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:ANd9GcR2CUVhJV5lB7zmC-zxAA-pvdYayWNLwVhGrUEP2TxF-tgNxRn_&quot;,&quot;width&quot;:259}" data-trix-content-type="image"><img src="https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcR2CUVhJV5lB7zmC-zxAA-pvdYayWNLwVhGrUEP2TxF-tgNxRn_" width="259" height="194"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:42:58 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040845</guid>
      </item>
      <item>
         <title>Footprints and Trackways Fossils</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040876</link>
         <description><![CDATA[<div>A fossil trackway is a type of trace fossil, a trackway made by an organism. Many fossil trackways were made by dinosaurs, earlytetrapods, and other quadrupeds and bipeds on land. Marine organisms also made many ancient trackways (such as the trails of trilobites and eurypterids like Hibbertopterus).<br><figure class="attachment attachment--preview" 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" width="122" height="160"><figcaption class="attachment__caption"></figcaption></figure><br><br></div><div><br></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:43:07 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040876</guid>
      </item>
      <item>
         <title>Coprolites Fossils</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040920</link>
         <description><![CDATA[<div>A coprolite is fossilized feces. Coprolites are classified as trace fossils as opposed to body fossils, as they give evidence for the animal's behaviour (in this case, diet) rather than morphology. The name is derived from the Greek words κόπρος (kopros, meaning "dung") and λίθος (lithos, meaning "stone").<br><figure class="attachment attachment--preview" 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&qu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" width="319" height="158"><figcaption class="attachment__caption"></figcaption></figure></div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 22:43:18 UTC</pubDate>
         <guid>https://padlet.com/304403/h59f7t80noz7/wish/224040920</guid>
      </item>
      <item>
         <title>Whole Body or True Form Fossils</title>
         <author>304403</author>
         <link>https://padlet.com/304403/h59f7t80noz7/wish/224040941</link>
         <description><![CDATA[<div>A true form fossil is a fossil of the whole/entire body of the organism, like an actual animal or animal part. True form fossils are formed when the animals soft tissues or hard parts did not decay over the years.<br><figure class="attachment attachment--preview" 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         <pubDate>2018-01-23 22:43:27 UTC</pubDate>
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