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      <title>SET THEORY by Vetrone G.</title>
      <link>https://padlet.com/giuuveet/u5qybdcy0jiy</link>
      <description>6/12/2018 giovedì </description>
      <language>en-us</language>
      <pubDate>2018-12-06 10:53:57 UTC</pubDate>
      <lastBuildDate>2026-03-18 19:31:45 UTC</lastBuildDate>
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         <title>What&#39;s the set theory?</title>
         <author>giuuveet</author>
         <link>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311742667</link>
         <description><![CDATA[<div><strong>Set theory</strong> is a branch of <a href="https://en.m.wikipedia.org/wiki/Mathematical_logic">mathematical logic</a>that studies <a href="https://en.m.wikipedia.org/wiki/Set_(mathematics)">sets</a>, which informally are collections of objects. Although any type of object can be collected into a set, set theory is applied most often to objects that are relevant to mathematics. The language of set theory can be used to define nearly all <a href="https://en.m.wikipedia.org/wiki/Mathematical_object">mathematical objects</a>.</div>]]></description>
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         <pubDate>2018-12-06 10:56:41 UTC</pubDate>
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         <title></title>
         <author>giuuveet</author>
         <link>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311743098</link>
         <description><![CDATA[<div>Set theory begins with a fundamental <a href="https://en.m.wikipedia.org/wiki/Binary_relation">binary relation</a> between an object <em>o</em> and a set <em>A</em>. If <em>o </em>is a <a href="https://en.m.wikipedia.org/wiki/Set_membership"><strong>member</strong></a> (or <strong>element</strong>) of <em>A</em>, the notation <em>o</em> ∈ <em>A</em> (o belongs to A) is used. </div>]]></description>
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         <pubDate>2018-12-06 10:59:02 UTC</pubDate>
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         <title></title>
         <author>giuuveet</author>
         <link>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311743339</link>
         <description><![CDATA[<div>A derived <a href="https://en.m.wikipedia.org/wiki/Binary_relation">binary relation</a> between two sets is the subset relation, also called <strong>set inclusion</strong>. If all the members of set <em>A</em> are also members of set <em>B</em>, then <em>A</em> is a <a href="https://en.m.wikipedia.org/wiki/Subset"><strong>subset</strong></a> of <em>B</em>, denoted <em>A</em> ⊆ <em>B</em>.</div>]]></description>
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         <pubDate>2018-12-06 11:00:20 UTC</pubDate>
         <guid>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311743339</guid>
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         <title>Union and intersection</title>
         <author>giuuveet</author>
         <link>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311743774</link>
         <description><![CDATA[<ul><li><a href="https://en.m.wikipedia.org/wiki/Union_(set_theory)"><strong>Union</strong></a> of the sets <em>A</em> and <em>B</em>, denoted <em>A</em> ∪ <em>B</em>, is the set of all objects that are a member of <em>A</em>, or <em>B</em>, or both. The union of {1, 2, 3} and {2, 3, 4} is the set {1, 2, 3, 4} .</li><li><a href="https://en.m.wikipedia.org/wiki/Intersection_(set_theory)"><strong>Intersection</strong></a> of the sets <em>A</em> and <em>B</em>, denoted <em>A</em> ∩ <em>B</em>, is the set of all objects that are members of both <em>A</em> and <em>B</em>. The intersection of {1, 2, 3} and {2, 3, 4} is the set {2, 3} .</li></ul><div><br></div>]]></description>
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         <pubDate>2018-12-06 11:02:28 UTC</pubDate>
         <guid>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311743774</guid>
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         <title>Venn&#39;s diagram</title>
         <author>giuuveet</author>
         <link>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311744661</link>
         <description><![CDATA[<div>A <strong>Venn diagram</strong> (also called <strong>primary diagram</strong>, <strong>set diagram</strong> or <strong>logic diagram</strong>) is a <a href="https://en.m.wikipedia.org/wiki/Diagram">diagram</a>that shows <em>all</em> possible <a href="https://en.m.wikipedia.org/wiki/Logic">logical</a> relations between a finite collection of different <a href="https://en.m.wikipedia.org/wiki/Set_(mathematics)">sets</a>. These diagrams depict <a href="https://en.m.wikipedia.org/wiki/Element_(mathematics)">elements</a> as points in the plane, and <a href="https://en.m.wikipedia.org/wiki/Set_(mathematics)">sets</a> as regions inside closed curves. A Venn diagram consists of multiple overlapping closed curves, usually circles, each representing a set. The points inside a curve labelled <em>S</em> represent elements of the set <em>S</em>, while points outside the boundary represent elements not in the set <em>S</em>.</div>]]></description>
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         <pubDate>2018-12-06 11:07:17 UTC</pubDate>
         <guid>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311744661</guid>
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         <title>Empty set</title>
         <author>giuuveet</author>
         <link>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311745054</link>
         <description><![CDATA[<div>In <a href="https://en.m.wikipedia.org/wiki/Mathematics">mathematics</a>, and more specifically <a href="https://en.m.wikipedia.org/wiki/Set_theory">set theory</a>, the <strong>empty set</strong> or <strong>null set</strong> is the unique <a href="https://en.m.wikipedia.org/wiki/Set_(mathematics)">set</a> having no <a href="https://en.m.wikipedia.org/wiki/Element_(mathematics)">elements</a>; its size or <a href="https://en.m.wikipedia.org/wiki/Cardinality">cardinality</a>(count of elements in a set) is <a href="https://en.m.wikipedia.org/wiki/0">zero</a>.<br>Many possible properties of sets are <a href="https://en.m.wikipedia.org/wiki/Vacuously_true">vacuously true</a> for the empty set.</div><div><a href="https://en.m.wikipedia.org/wiki/Null_set"><em>Null set</em></a> is a distinct notion within the context of <a href="https://en.m.wikipedia.org/wiki/Measure_theory">measure theory</a>. In that setting, it describes a set of measure zero; such a set is not necessarily empty. The empty set may also be called the <em>void set</em>.<br><br></div>]]></description>
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         <pubDate>2018-12-06 11:09:36 UTC</pubDate>
         <guid>https://padlet.com/giuuveet/u5qybdcy0jiy/wish/311745054</guid>
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