<?xml version="1.0"?>
<rss version="2.0">
   <channel>
      <title>Sedimentary Principals and Fossils by Jorge Martinez</title>
      <link>https://padlet.com/304758/pdlx8ttis3q4</link>
      <description></description>
      <language>en-us</language>
      <pubDate>2018-01-23 19:37:27 UTC</pubDate>
      <lastBuildDate>2018-01-23 21:40:40 UTC</lastBuildDate>
      <webMaster>hello@padlet.com</webMaster>
      <image>
         <url></url>
      </image>
      <item>
         <title>Principle of uniformitarianism</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223980091</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</div>]]></description>
         <enclosure url="http://images.slideplayer.com/27/9064576/slides/slide_2.jpg" />
         <pubDate>2018-01-23 19:40:09 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223980091</guid>
      </item>
      <item>
         <title>Principle of superposition</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223981494</link>
         <description><![CDATA[<div><a href="https://www.google.com/imgres?imgurl=https://s-media-cache-ak0.pinimg.com/originals/3a/13/1c/3a131ca4091ec3ebd318ccaf50f41908.jpg&amp;imgrefurl=https://www.pinterest.co.kr/pin/275141858459519789/&amp;h=540&amp;w=720&amp;tbnid=EFkTs3wRBAZ6_M:&amp;tbnh=160&amp;tbnw=213&amp;usg=__9SqFS1FSxB9XsEFHF8amn74Njyc%3D&amp;vet=1&amp;docid=s2Yr1E4Z6b4-FM&amp;sa=X&amp;ved=0ahUKEwiZpJ-rhu_YAhVR6GMKHU28DFQQ9QEIKjAA"><figure class="attachment attachment--preview" data-trix-attachment="{&quot;contentType&quot;:&quot;image&quot;,&quot;height&quot;:160,&quot;url&quot;:&quot;data:image/jpeg;base64,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&quot;,&quot;width&quot;:213}" data-trix-content-type="image"><img src="data:image/jpeg;base64,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" width="213" height="160"><figcaption class="attachment__caption"></figcaption></figure></a>www.pinterest.co.kr</div><div>law of superposition. Geology. a basic law of geochronology, stating that in any undisturbed sequence of rocks deposited in layers, the youngest layer is on top and the oldest on bottom, each layer being younger than the one beneath it and older than the one above it.</div>]]></description>
         <enclosure url="" />
         <pubDate>2018-01-23 19:42:49 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223981494</guid>
      </item>
      <item>
         <title>Principle of original horizontality</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223982631</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><br></div>]]></description>
         <enclosure url="http://1.bp.blogspot.com/-dKHUSesd49Y/UyDGUk1q7yI/AAAAAAAAAXI/JvAVUFu0eZY/s1600/horizontalstrata.gif" />
         <pubDate>2018-01-23 19:44:59 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223982631</guid>
      </item>
      <item>
         <title>Principle of original lateral continuity</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223984340</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.</div>]]></description>
         <enclosure url="https://upload.wikimedia.org/wikipedia/commons/thumb/e/e0/Principle_of_horizontal_continuity.svg/360px-Principle_of_horizontal_continuity.svg.png" />
         <pubDate>2018-01-23 19:48:09 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223984340</guid>
      </item>
      <item>
         <title>principle of cross-cutting relationships</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223985023</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.</div>]]></description>
         <enclosure url="https://upload.wikimedia.org/wikipedia/commons/thumb/c/c6/Cross-cutting_relations.svg/1200px-Cross-cutting_relations.svg.png" />
         <pubDate>2018-01-23 19:49:22 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223985023</guid>
      </item>
      <item>
         <title>Principle of inclusions</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223985782</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.</div>]]></description>
         <enclosure url="http://lh3.googleusercontent.com/-4zcoNl089fk/UJwOVXGmR2I/AAAAAAAAJEc/kgJRRrm8n8I/s720/6863%25252016%252520cm%252520granite%252520kersantite.jpg" />
         <pubDate>2018-01-23 19:50:51 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223985782</guid>
      </item>
      <item>
         <title>Mold and Cast fossils </title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223992854</link>
         <description><![CDATA[<div>mold-fossil. Noun. (plural mold fossils) A fossilformed when an animal, plant, or other organism dies and is covered by sediment, its flesh decays and bones deteriorate due to chemical reactions, and a cavity remains below the ground surface.</div>]]></description>
         <enclosure url="https://www.google.com/imgres?imgurl=https://img-aws.ehowcdn.com/877x500p/photos.demandstudios.com/getty/article/3/70/180354634.jpg&amp;imgrefurl=https://sciencing.com/mold-cast-fossils-6556194.html&amp;h=500&amp;w=877&amp;tbnid=96o20wRqkWFVcM:&amp;tbnh=160&amp;tbnw=281&amp;usg=__Ohj3WUi1Wt-x3X1558HCjVUABhw%3D&amp;vet=10ahUKEwiHvbKN8e7YAhVT5mMKHdwsDRMQ9QEIKjAA..i&amp;docid=LFhxrlEoYDxt4M&amp;sa=X&amp;ved=0ahUKEwiHvbKN8e7YAhVT5mMKHdwsDRMQ9QEIKjAA" />
         <pubDate>2018-01-23 20:05:27 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223992854</guid>
      </item>
      <item>
         <title>Petrification Fossils</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223993602</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.</div>]]></description>
         <enclosure url="https://upload.wikimedia.org/wikipedia/commons/2/24/Petrified_wood_closeup_2.jpg" />
         <pubDate>2018-01-23 20:06:38 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223993602</guid>
      </item>
      <item>
         <title>Footprints and Trackways Fossils</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223995089</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).</div><div><br></div>]]></description>
         <enclosure url="https://www.google.com/imgres?imgurl=https://upload.wikimedia.org/wikipedia/commons/thumb/a/a8/First_Dinosaur_Tracks_from_the_Arabian_Peninsula.jpg/180px-First_Dinosaur_Tracks_from_the_Arabian_Peninsula.jpg&amp;imgrefurl=https://en.wikipedia.org/wiki/Fossil_trackway&amp;h=236&amp;w=180&amp;tbnid=VE18lhvcDLE-tM:&amp;tbnh=160&amp;tbnw=122&amp;usg=__u22ze4SmVKjmfpzZcJPfUHs-Nuw%3D&amp;vet=10ahUKEwjjos32he_YAhVO8WMKHZ_lDqcQ9QEIKjAA..i&amp;docid=tXDA2lunnmqxZM&amp;sa=X&amp;ved=0ahUKEwjjos32he_YAhVO8WMKHZ_lDqcQ9QEIKjAA" />
         <pubDate>2018-01-23 20:09:49 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223995089</guid>
      </item>
      <item>
         <title>Coprolites Fossils</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223995555</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").</div>]]></description>
         <enclosure url="https://www.google.com/imgres?imgurl=https://upload.wikimedia.org/wikipedia/commons/thumb/e/e4/Coprolite.jpg/1200px-Coprolite.jpg&amp;imgrefurl=https://en.wikipedia.org/wiki/Coprolite&amp;h=800&amp;w=1200&amp;tbnid=dE6zuoxIm3zRwM:&amp;tbnh=160&amp;tbnw=240&amp;usg=__hMlYpajMWQPqJ8Cz2TKGQOtg8sE%3D&amp;vet=10ahUKEwjZ-__ghe_YAhULzWMKHfEiCmAQ9QEIKjAA..i&amp;docid=B7ef99aZAm9NtM&amp;sa=X&amp;ved=0ahUKEwjZ-__ghe_YAhULzWMKHfEiCmAQ9QEIKjAA" />
         <pubDate>2018-01-23 20:10:49 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223995555</guid>
      </item>
      <item>
         <title>Whole Body or True Form Fossils</title>
         <author>304758</author>
         <link>https://padlet.com/304758/pdlx8ttis3q4/wish/223996051</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 fossilsare formed when the animals soft tissues or hard parts did not decay over the years.</div>]]></description>
         <enclosure url="https://www.google.com/imgres?imgurl=https://www.sites.google.com/site/fossilfinding/_/rsrc/1344396966000/types-of-fossils/true-form-fossils/foxridge1.jpeg&amp;imgrefurl=https://www.sites.google.com/site/fossilfinding/types-of-fossils/true-form-fossils&amp;h=381&amp;w=338&amp;tbnid=xUCdVEetcnpswM:&amp;tbnh=160&amp;tbnw=141&amp;usg=__6WWdfxjGktD1v3aB0bBTWmFcZPw%3D&amp;vet=10ahUKEwjikbK68u7YAhVO6WMKHVX-AZYQ9QEIKjAA..i&amp;docid=Hmg5TEkXfwoQOM&amp;sa=X&amp;ved=0ahUKEwjikbK68u7YAhVO6WMKHVX-AZYQ9QEIKjAA" />
         <pubDate>2018-01-23 20:11:49 UTC</pubDate>
         <guid>https://padlet.com/304758/pdlx8ttis3q4/wish/223996051</guid>
      </item>
   </channel>
</rss>
