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<article xmlns:xlink="http://www.w3.org/1999/xlink" article-type="research-article" dtd-version="1.3" xml:lang="en">
 <front>
  <journal-meta>
   <journal-id journal-id-type="publisher">setsci</journal-id>
   <journal-title-group>
    <journal-title>Setsci conference indexing system</journal-title>
   </journal-title-group>
   <issn>2618-6446</issn>
   <publisher>
    <publisher-name>SET Technology</publisher-name>
   </publisher>
  </journal-meta>
  <article-meta>
   <article-id pub-id-type="publisher-id">b6173d08-70bb-4446-8fe6-cb3636dbd2f7</article-id>
   <title-group>
    <article-title>A Note on the Limit of Pi () Number</article-title>
   </title-group>
   <contrib-group>
    <contrib contrib-type="author" corresp="yes">
     <name>
      <surname>Yılmaz</surname>
      <given-names>Şaban</given-names>
     </name>
     <xref ref-type="aff" rid="aff1"/>
    </contrib>
   </contrib-group>
   <aff id="aff1">
    <institution>Tokat Gaziosmanpaşa University</institution>
   </aff>
   <pub-date date-type="pub">
    <day>31</day>
    <month>12</month>
    <year>2018</year>
   </pub-date>
   <volume>3</volume>
   <fpage>554</fpage>
   <lpage>555</lpage>
   <permissions>
    <copyright-statement>© 2018 SET Technology</copyright-statement>
    <copyright-year>2018</copyright-year>
    <copyright-holder>SET Technology</copyright-holder>
    <license xlink:href="https://creativecommons.org/licenses/by/4.0/">
     <license-p>CC BY 4.0</license-p>
    </license>
   </permissions>
   <abstract>
    <p>Throughout history, many studies have been done about the number of pi (), which is the anchor part of the&#13;
circumference of the circle. Some of them even went forward and appointed a blessing to the pi () number or even trying to&#13;
give various secrecy. Nowadays; people from the date of birth to the number of people in the population reported that they&#13;
include every number and even prepared internet sites. However, there are almost every irrational number of cases. So almost&#13;
every irrational number contains numbers of this type. The most important reason for attributing sanctity to the number of pi&#13;
() is that much academic work is done on it. The history of pi () is known as BC. It goes back to 2550. But it was the first&#13;
time that John Wallis (1616-1703, England) identified the number without error, and later, many pi () numbers were found.&#13;
Rational numbers, such as the ladder method, limit, serial, integral using the concepts such as the number of pi () studies have&#13;
been done. Their number is around two hundred. In this study, we have obtained four equations that find pi () number.  </p>
   </abstract>
   <kwd-group xml:lang="en">
    <kwd>Pi () number, degree, grad, trigonometry, limit</kwd>
   </kwd-group>
   <kwd-group xml:lang="en">
    <kwd>Pi () number, degree, grad, trigonometry, limit</kwd>
   </kwd-group>
  </article-meta>
 </front>
 <back>
  <ref-list>
   <ref id="ref1">
    <mixed-citation>http://www.ilkkimbuldu.com/pi-sayisi</mixed-citation>
   </ref>
   <ref id="ref2">
    <mixed-citation>http://www.ibrahimay.net/bilim/ahmes-misir-mo-1680-mo-1620-verhind-papirusu</mixed-citation>
   </ref>
   <ref id="ref3">
    <mixed-citation>https://onedio.com/haber/3-14-pi-gununde-pi-sayisi-hakkindabilmeniz-gereken-16-sey-268718</mixed-citation>
   </ref>
  </ref-list>
 </back>
</article>
