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	<title>9000 (number) - Revision history</title>
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		<title>149.50.163.173: /* 9500 to 9599 */</title>
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		<summary type="html">&lt;p&gt;&lt;span class=&quot;autocomment&quot;&gt;9500 to 9599&lt;/span&gt;&lt;/p&gt;
&lt;p&gt;&lt;b&gt;New page&lt;/b&gt;&lt;/p&gt;&lt;div&gt;{{Redirect|9,000|other uses|9000 (disambiguation)}}&lt;br /&gt;
{{Infobox number&lt;br /&gt;
| number = 9000&lt;br /&gt;
| roman = M{{overline|X}}, or {{overline|IX}}&lt;br /&gt;
| unicode = M{{overline|X}}, m{{overline|x}}, {{overline|IX}}, {{overline|ix}}&lt;br /&gt;
|lang1=[[Armenian numerals|Armenian]]|lang1 symbol=Ք}}&lt;br /&gt;
&amp;#039;&amp;#039;&amp;#039;9000&amp;#039;&amp;#039;&amp;#039; (&amp;#039;&amp;#039;&amp;#039;nine thousand&amp;#039;&amp;#039;&amp;#039;) is the natural number following [[8000 (number)#890 to 8999|&lt;br /&gt;
8999]] and preceding 9001.&lt;br /&gt;
&lt;br /&gt;
== Selected numbers in the range 9001–9999==&lt;br /&gt;
&amp;lt;!-- Do not speak of anything of, which pertains to or relates anywhere to, the &amp;quot;Over 9000&amp;quot; meme --&amp;gt;&lt;br /&gt;
&lt;br /&gt;
===9001 to 9099===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9001&amp;#039;&amp;#039;&amp;#039; – [[sexy prime]] with 9007&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9007&amp;#039;&amp;#039;&amp;#039; – sexy prime with 9001&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9009&amp;#039;&amp;#039;&amp;#039; – [[centered cube number]]&amp;lt;ref&amp;gt;{{cite OEIS|A005898|Centered cube numbers: n^3 + (n+1)^3.}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9025&amp;#039;&amp;#039;&amp;#039; = [[95 (number)|95]]&amp;lt;sup&amp;gt;2&amp;lt;/sup&amp;gt;, [[centered octagonal number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9029&amp;#039;&amp;#039;&amp;#039; – [[Sophie Germain prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9041&amp;#039;&amp;#039;&amp;#039; – [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9045&amp;#039;&amp;#039;&amp;#039; – [[triangular number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9059&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9072&amp;#039;&amp;#039;&amp;#039; – [[decagonal number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9077&amp;#039;&amp;#039;&amp;#039; – [[Markov number]]&amp;lt;ref&amp;gt;{{cite OEIS|A002559|	Markoff (or Markov) numbers: union of positive integers x, y, z satisfying x^2 + y^2 + z^2 = 3*x*y*z.}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9091&amp;#039;&amp;#039;&amp;#039; – [[unique prime]]&amp;lt;ref&amp;gt;{{cite OEIS|A040017|		Prime 3 followed by unique period primes (the period r of 1/p is not shared with any other prime) of the form A019328(r)/gcd(A019328(r),r) in order (periods r are given in A051627).}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
&lt;br /&gt;
===9100 to 9199===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9103&amp;#039;&amp;#039;&amp;#039; – [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9126&amp;#039;&amp;#039;&amp;#039; – [[pentagonal pyramidal number]]&amp;lt;ref&amp;gt;{{cite OEIS|A002411|Pentagonal pyramidal numbers: a(n) = n^2*(n+1)/2.}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9139&amp;#039;&amp;#039;&amp;#039; – [[tetrahedral number]]&amp;lt;ref&amp;gt;{{cite OEIS|A000292|Tetrahedral (or triangular pyramidal) numbers: a(n) = C(n+2,3) = n*(n+1)*(n+2)/6.}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9175&amp;#039;&amp;#039;&amp;#039; – smallest (provable) generalized [[Sierpiński number]] in [[decimal|base 10]]: {{math|9175*10&amp;lt;sup&amp;gt;&amp;#039;&amp;#039;n&amp;#039;&amp;#039;&amp;lt;/sup&amp;gt;+1}} is always divisible by [[covering set|one of the prime numbers]] {{math|{7, 11, 13, 73}}}.&amp;lt;ref&amp;gt;{{Cite journal |url=https://www.kurims.kyoto-u.ac.jp/~kyodo/kokyuroku/contents/pdf/1639-08.pdf |title=GENERALIZED SIERPIŃSKI NUMBERS TO BASE b |author1=Brunner, Amy |author2=Caldwell, Chris K. |author3=Krywaruczenko, Daniel |author4=Lownsdale, Chris |journal=数理解析研究所講究録 [Notes from the Institute of Mathematical Analysis (in, New Aspects of Analytic Number Theory)] |publisher=[[Research Institute for Mathematical Sciences|RIMS]] |location=Kyoto |volume=1639 |year=2009 |pages=69–79 |hdl=2433/140555 |s2cid=38654417 }}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9180&amp;#039;&amp;#039;&amp;#039; – triangular number&lt;br /&gt;
&lt;br /&gt;
===9200 to 9299===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9216&amp;#039;&amp;#039;&amp;#039; = [[96 (number)|96]]&amp;lt;sup&amp;gt;2&amp;lt;/sup&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9221&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9224&amp;#039;&amp;#039;&amp;#039; – [[octahedral number]]&amp;lt;ref&amp;gt;{{cite OEIS|A005900|Octahedral numbers: a(n) = n*(2*n^2 + 1)/3.}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9241&amp;#039;&amp;#039;&amp;#039; – [[cuban prime]] of the form &amp;#039;&amp;#039;x&amp;#039;&amp;#039; = &amp;#039;&amp;#039;y&amp;#039;&amp;#039; + 1&amp;lt;ref&amp;gt;{{cite OEIS|A002407|Cuban primes: primes which are the difference of two consecutive cubes.}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9261&amp;#039;&amp;#039;&amp;#039; = 21&amp;lt;sup&amp;gt;3&amp;lt;/sup&amp;gt;, largest 4 digit [[perfect cube]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9272&amp;#039;&amp;#039;&amp;#039; – [[weird number]]&amp;lt;ref&amp;gt;{{cite OEIS|A006037|Weird numbers: abundant (A005101) but not pseudoperfect (A005835).}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9283&amp;#039;&amp;#039;&amp;#039; – [[centered heptagonal number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9293&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime, [[super-prime]]&lt;br /&gt;
&lt;br /&gt;
===9300 to 9399===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9316&amp;#039;&amp;#039;&amp;#039; – triangular number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9319&amp;#039;&amp;#039;&amp;#039; – [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9334&amp;#039;&amp;#039;&amp;#039; – [[nonagonal number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9349&amp;#039;&amp;#039;&amp;#039; – [[Lucas prime]],&amp;lt;ref&amp;gt;{{cite OEIS|A005479|Prime Lucas numbers (cf. A000032).}}&amp;lt;/ref&amp;gt; [[Fibonacci number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9361&amp;#039;&amp;#039;&amp;#039; - [[star number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9371&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9376&amp;#039;&amp;#039;&amp;#039; – 1-[[automorphic number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9397&amp;#039;&amp;#039;&amp;#039; – [[balanced prime]]&lt;br /&gt;
&lt;br /&gt;
===9400 to 9499===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9403&amp;#039;&amp;#039;&amp;#039; – [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9409&amp;#039;&amp;#039;&amp;#039; = [[97 (number)|97]]&amp;lt;sup&amp;gt;2&amp;lt;/sup&amp;gt;, centered octagonal number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9419&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9439&amp;#039;&amp;#039;&amp;#039; – completes the twelfth [[prime quadruplet]] set&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9453&amp;#039;&amp;#039;&amp;#039; – triangular number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9455&amp;#039;&amp;#039;&amp;#039; – [[square pyramidal number]]&amp;lt;ref&amp;gt;{{cite OEIS|A000330|Square pyramidal numbers: a(n) = 0^2 + 1^2 + 2^2 + ... + n^2 = n*(n+1)*(2*n+1)/6.}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9457&amp;#039;&amp;#039;&amp;#039; – decagonal number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9461&amp;#039;&amp;#039;&amp;#039; – [[super-prime]], [[twin prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9467&amp;#039;&amp;#039;&amp;#039; – [[safe prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9473&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime, balanced prime, [[Proth prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9474&amp;#039;&amp;#039;&amp;#039; – [[Narcissistic number]] in base 10&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9479&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9496&amp;#039;&amp;#039;&amp;#039; – [[Telephone number (mathematics)|Telephone/involution number]]&lt;br /&gt;
&lt;br /&gt;
===9500 to 9599===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9511&amp;#039;&amp;#039;&amp;#039; - prime number &lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9521&amp;#039;&amp;#039;&amp;#039; - prime number &lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9533&amp;#039;&amp;#039;&amp;#039; - prime number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9539&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime, [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9551&amp;#039;&amp;#039;&amp;#039; – first prime followed by as many as 35 consecutive [[composite number]]s&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9587&amp;#039;&amp;#039;&amp;#039; – safe prime, follows 35 consecutive composite numbers&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9591&amp;#039;&amp;#039;&amp;#039; – triangular number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9592&amp;#039;&amp;#039;&amp;#039; - the number of primes under 100,000&lt;br /&gt;
&lt;br /&gt;
===9600 to 9699===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9601&amp;#039;&amp;#039;&amp;#039; – [[Proth prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9604&amp;#039;&amp;#039;&amp;#039; = [[98 (number)|98]]&amp;lt;sup&amp;gt;2&amp;lt;/sup&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9619&amp;#039;&amp;#039;&amp;#039; – [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9629&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9647&amp;#039;&amp;#039;&amp;#039; – centered heptagonal number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9661&amp;#039;&amp;#039;&amp;#039; – super-prime, sum of nine consecutive primes (1049 + 1051 + 1061 + 1063 + 1069 + 1087 + 1091 + 1093 + 1097)&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9689&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9699&amp;#039;&amp;#039;&amp;#039; – nonagonal number&lt;br /&gt;
&lt;br /&gt;
===9700 to 9799===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9721&amp;#039;&amp;#039;&amp;#039; – prime of the form 2p-1&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9730&amp;#039;&amp;#039;&amp;#039; – triangular number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9739&amp;#039;&amp;#039;&amp;#039; – [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9743&amp;#039;&amp;#039;&amp;#039; – safe prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9791&amp;#039;&amp;#039;&amp;#039; – Sophie Germain prime&lt;br /&gt;
&lt;br /&gt;
===9800 to 9899===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9800&amp;#039;&amp;#039;&amp;#039; – member of a [[Ruth-Aaron pair]] (first definition) with 9801&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9801&amp;#039;&amp;#039;&amp;#039; = [[99 (number)|99]]&amp;lt;sup&amp;gt;2&amp;lt;/sup&amp;gt;, the largest 4 digit perfect square, centered octagonal number, square [[pentagonal number]], member of a Ruth-Aaron pair (first definition) with 9800&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9833&amp;#039;&amp;#039;&amp;#039; – [[super-prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9839&amp;#039;&amp;#039;&amp;#039; – safe prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9841&amp;#039;&amp;#039;&amp;#039; - [[star number]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9850&amp;#039;&amp;#039;&amp;#039; – decagonal number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;[[9855]]&amp;#039;&amp;#039;&amp;#039; – [[magic constant]] of &amp;#039;&amp;#039;n&amp;#039;&amp;#039; × &amp;#039;&amp;#039;n&amp;#039;&amp;#039; normal [[magic square]] and [[Eight queens puzzle|n-Queens Problem]] for &amp;#039;&amp;#039;n&amp;#039;&amp;#039; = 27.&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9857&amp;#039;&amp;#039;&amp;#039; – [[Proth prime]]&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9859&amp;#039;&amp;#039;&amp;#039; – super-prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9870&amp;#039;&amp;#039;&amp;#039; – triangular number&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9871&amp;#039;&amp;#039;&amp;#039; – balanced prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9880&amp;#039;&amp;#039;&amp;#039; – tetrahedral number&amp;lt;ref name=&amp;quot;:1&amp;quot;&amp;gt;{{Cite web|url=https://oeis.org/A000292|title=Sloane&amp;#039;s A000292 : Tetrahedral numbers|website=The On-Line Encyclopedia of Integer Sequences|publisher=OEIS Foundation|access-date=2016-06-14}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9887&amp;#039;&amp;#039;&amp;#039; – safe prime&lt;br /&gt;
&lt;br /&gt;
===9900 to 9999===&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9901&amp;#039;&amp;#039;&amp;#039; – unique prime, sum of seven consecutive primes (1381 + 1399 + 1409 + 1423 + 1427 + 1429 + 1433)&amp;lt;ref name=&amp;quot;:0&amp;quot;&amp;gt;{{Cite web|url=https://oeis.org/A040017|title=Sloane&amp;#039;s A040017 : Unique period primes|website=The On-Line Encyclopedia of Integer Sequences|publisher=OEIS Foundation|access-date=2016-06-14}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9905&amp;#039;&amp;#039;&amp;#039; – number of compositions of 16 whose run-lengths are either weakly increasing or weakly decreasing&amp;lt;ref&amp;gt;{{cite OEIS|A332835|Number of compositions of n whose run-lengths are either weakly increasing or weakly decreasing|access-date=2022-06-02}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9923&amp;#039;&amp;#039;&amp;#039; – [[super-prime]], probably smallest certainly executable [[prime number]] on [[x86 architecture|x86]] [[MS-DOS]]&amp;lt;ref name=&amp;quot;9923_exe&amp;quot;&amp;gt;{{citation |url=http://asdf.org/~fatphil/maths/illegal.html |title=An Executable Prime Number? |archive-url=https://web.archive.org/web/20100210085512/http://asdf.org/~fatphil/maths/illegal.html |archive-date=2010-02-10 }}&amp;lt;/ref&amp;gt;&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9949&amp;#039;&amp;#039;&amp;#039; – sum of nine consecutive primes (1087 + 1091 + 1093 + 1097 + 1103 + 1109 + 1117 + 1123 + 1129)&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9973&amp;#039;&amp;#039;&amp;#039; – super-prime&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;9988&amp;#039;&amp;#039;&amp;#039; – number of [[prime knots]] with 13 crossings&lt;br /&gt;
* &amp;#039;&amp;#039;&amp;#039;[[9999 (number)|9999]]&amp;#039;&amp;#039;&amp;#039; – [[Kaprekar number]], [[repdigit]]&lt;br /&gt;
&lt;br /&gt;
===Prime numbers===&lt;br /&gt;
There are 112 [[prime number]]s between 9000 and 10000:&amp;lt;ref&amp;gt;{{Cite OEIS|A038823|Number of primes between n*1000 and (n+1)*1000}}&amp;lt;/ref&amp;gt;&amp;lt;ref&amp;gt;{{cite web |last=Stein |first=William A. |author-link=William A. Stein |title=The Riemann Hypothesis and The Birch and Swinnerton-Dyer Conjecture |url=https://wstein.org/talks/2017-02-10-wing-rh_and_bsd/ |website=wstein.org |date=10 February 2017 |access-date=6 February 2021}}&amp;lt;/ref&amp;gt;&lt;br /&gt;
:9001, 9007, 9011, 9013, 9029, 9041, 9043, 9049, 9059, 9067, 9091, 9103, 9109, 9127, 9133, 9137, 9151, 9157, 9161, 9173, 9181, 9187, 9199, 9203, 9209, 9221, 9227, 9239, 9241, 9257, 9277, 9281, 9283, 9293, 9311, 9319, 9323, 9337, 9341, 9343, 9349, 9371, 9377, 9391, 9397, 9403, 9413, 9419, 9421, 9431, 9433, 9437, 9439, 9461, 9463, 9467, 9473, 9479, 9491, 9497, 9511, 9521, 9533, 9539, 9547, 9551, 9587, 9601, 9613, 9619, 9623, 9629, 9631, 9643, 9649, 9661, 9677, 9679, 9689, 9697, 9719, 9721, 9733, 9739, 9743, 9749, 9767, 9769, 9781, 9787, 9791, 9803, 9811, 9817, 9829, 9833, 9839, 9851, 9857, 9859, 9871, 9883, 9887, 9901, 9907, 9923, 9929, 9931, 9941, 9949, 9967, 9973&lt;br /&gt;
&lt;br /&gt;
== References ==&lt;br /&gt;
{{Reflist}}&lt;br /&gt;
&lt;br /&gt;
{{Integers|10}}&lt;br /&gt;
&lt;br /&gt;
[[Category:Integers]]&lt;/div&gt;</summary>
		<author><name>149.50.163.173</name></author>
	</entry>
</feed>