6

<h2 id="in-mathematics">In mathematics</h2>
A six-sided <a href="/facts/Polygon/yAq7RjPz">polygon</a> is a <a href="/facts/Hexagon/DPzuCzWE">hexagon</a>,<a class="footnote-ref" id="fnref:2" href="#fn:2">2</a> one of the three <a href="/facts/Regular_polygon/ws89Nhpt">regular polygons</a> capable of <a href="/facts/Tessellation/7BWDywXC">tiling the plane</a>. A hexagon also has 6 <a href="/facts/Edge_(geometry)/3lFN6sEz">edges</a> as well as 6 <a href="/facts/Internal_and_external_angles/jd78Qkbt">internal and external angles</a>.
6 is the second smallest <a href="/facts/Composite_number/SPtW9ftC">composite number</a>.<a class="footnote-ref" id="fnref:3" href="#fn:3">3</a> It is also the first number that is the sum of its proper divisors, making it the smallest <a href="/facts/Perfect_number/WyqWtApV">perfect number</a>.<a class="footnote-ref" id="fnref:4" href="#fn:4">4</a> It is also the only perfect number that doesn't have a <a href="/facts/Digital_root/VeYjMlKY">digital root</a> of 1.<a class="footnote-ref" id="fnref:5" href="#fn:5">5</a> 6 is the first <a href="/facts/Unitary_perfect_number/9DhyRAUt">unitary perfect number</a>, since it is the sum of its positive proper <a href="/facts/Unitary_divisor/Nc6fpkaL">unitary divisors</a>, without including itself. Only five such numbers are known to exist.<a class="footnote-ref" id="fnref:6" href="#fn:6">6</a> 6 is the largest of the four <a href="/facts/Harshad_number/Xa1eUGg5">all-Harshad numbers</a>.<a class="footnote-ref" id="fnref:7" href="#fn:7">7</a> 
6 is the 2nd <a href="/facts/Superior_highly_composite_number/NzD4z9QY">superior highly composite number</a>,<a class="footnote-ref" id="fnref:8" href="#fn:8">8</a> the 2nd <a href="/facts/Colossally_abundant_number/4lPT2rzI">colossally abundant number</a>,<a class="footnote-ref" id="fnref:9" href="#fn:9">9</a> the 3rd <a href="/facts/Triangular_number/KHonHtQJ">triangular number</a>,<a class="footnote-ref" id="fnref:10" href="#fn:10">10</a> the 4th <a href="/facts/Highly_composite_number/6SBmLwr4">highly composite number</a>,<a class="footnote-ref" id="fnref:11" href="#fn:11">11</a> a <a href="/facts/Pronic_number/klUXKkSd">pronic number</a>,<a class="footnote-ref" id="fnref:12" href="#fn:12">12</a> a <a href="/facts/Congruent_number/BGL6BjHl">congruent number</a>,<a class="footnote-ref" id="fnref:13" href="#fn:13">13</a> a <a href="/facts/Harmonic_divisor_number/HF1lcIMV">harmonic divisor number</a>,<a class="footnote-ref" id="fnref:14" href="#fn:14">14</a> and a <a href="/facts/Semiprime/J5cNFs7T">semiprime</a>.<a class="footnote-ref" id="fnref:15" href="#fn:15">15</a> 6 is also the first <a href="/facts/Granville_number/KBf8WK3G">Granville number</a>, or 
 
 
 
 
 
 S
 
 
 
 
 {\displaystyle {\mathcal {S}}}
 
-perfect number. A <a href="/facts/Golomb_ruler/DlVkTL1H">Golomb ruler</a> of length 6 is a "perfect ruler".<a class="footnote-ref" id="fnref:16" href="#fn:16">16</a>
The <a href="/facts/Six_exponentials_theorem/vGUoXb4C">six exponentials theorem</a> guarantees that under certain conditions one of a set of six exponentials is <a href="/facts/Transcendental_number/IrB7JppM">transcendental</a>.<a class="footnote-ref" id="fnref:17" href="#fn:17">17</a> The smallest non-<a href="/facts/Abelian_group/FfWwmx4R">abelian group</a> is the <a href="/facts/Symmetric_group/RUksK5l5">symmetric group</a> 
 
 
 
 
 
 S
 
 3
 
 
 
 
 
 {\displaystyle \mathrm {S_{3}} }
 
 which has <a href="/facts/Factorial/kkfy1Bwe">3!</a> = 6 elements.<a class="footnote-ref" id="fnref:18" href="#fn:18">18</a> 6 the answer to the two-dimensional <a href="/facts/Kissing_number_problem/UE3mtV0d">kissing number problem</a>.<a class="footnote-ref" id="fnref:19" href="#fn:19">19</a>

A <a href="/facts/Cube/65lUaAqN">cube</a> has 6 <a href="/facts/Face_(geometry)/T2E6BTU4">faces</a>. A <a href="/facts/Tetrahedron/7mkSrl6j">tetrahedron</a> has 6 <a href="/facts/Edge_(geometry)/3lFN6sEz">edges</a>. In <a href="/facts/Four-dimensional_space/vFQd0M7T">four dimensions</a>, there are a total of six <a href="/facts/Convex_regular_4-polytope/lFf8IH1C">convex regular polytopes</a>.
In the <a href="/facts/Classification_of_finite_simple_groups/nMwLJf1K">classification of finite simple groups</a>, twenty of twenty-six <a href="/facts/Sporadic_group/hjNHTKVv">sporadic groups</a> in the <a href="/facts/Sporadic_group/hjNHTKVv">happy family</a> are part of three families of groups which divide the order of the <a href="/facts/Monster_group/MlwslQ7H">friendly giant</a>, the largest sporadic group: five first generation <a href="/facts/Mathieu_group/ExjDPjWa">Mathieu groups</a>, seven second generation <a href="/facts/Subquotient/tdBGumlX">subquotients</a> of the <a href="/facts/Leech_lattice/LVM1TV0f">Leech lattice</a>, and eight third generation <a href="/facts/Subgroup/r91mBgpa">subgroups</a> of the friendly giant. The remaining six sporadic groups do not divide the order of the friendly giant, which are termed the <a href="/facts/Pariah_group/RqJKI9bd">pariahs</a> (<a href="/facts/Lyons_group/ubxFgLA7">Ly</a>, <a href="/facts/O%2527Nan_group/jIw7CjXX">O'N</a>, <a href="/facts/Rudvalis_group/EfmE1Mv8">Ru</a>, <a href="/facts/Janko_group_J4/aSAepcgJ">J4</a>, <a href="/facts/Janko_group_J3/o2Tt269j">J3</a>, and <a href="/facts/Janko_group_J1/h076nusE">J1</a>).<a class="footnote-ref" id="fnref:20" href="#fn:20">20</a>

<h3>List of basic calculations</h3>
<table><tbody><tr><th><a href="/facts/Multiplication/VtcUjpNv">Multiplication</a></th><th>1</th><th>2</th><th>3</th><th>4</th><th>5</th><th>6</th><th>7</th><th>8</th><th>9</th><th>10</th><th>11</th><th>12</th><th>13</th><th>14</th><th>15</th><th>16</th><th>17</th><th>18</th><th>19</th><th>20</th><th>25</th><th>50</th><th>100</th><th>1000</th></tr><tr><td>6 × x</td><td>6</td><td><a href="/facts/12_(number)/j8162cvV">12</a></td><td><a href="/facts/18_(number)/t4fjmz6I">18</a></td><td><a href="/facts/24_(number)/YKtxDTGm">24</a></td><td><a href="/facts/30_(number)/JrwluRu2">30</a></td><td><a href="/facts/36_(number)/699GXfY8">36</a></td><td><a href="/facts/42_(number)/gVaA3TwS">42</a></td><td><a href="/facts/48_(number)/jRerKrTP">48</a></td><td><a href="/facts/54_(number)/1hvAlcpl">54</a></td><td><a href="/facts/60_(number)/EawDWoBh">60</a></td><td><a href="/facts/66_(number)/5BSVxLSm">66</a></td><td><a href="/facts/72_(number)/jYknTGLf">72</a></td><td><a href="/facts/78_(number)/oSIfDYh2">78</a></td><td><a href="/facts/84_(number)/m9VUg03q">84</a></td><td><a href="/facts/90_(number)/pY2okhIb">90</a></td><td><a href="/facts/96_(number)/bkaRe8nB">96</a></td><td><a href="/facts/102_(number)/L02E7IKU">102</a></td><td><a href="/facts/108_(number)/nI1gxaGS">108</a></td><td><a href="/facts/114_(number)/AQ7qDRs7">114</a></td><td><a href="/facts/120_(number)/Q6ceL3CM">120</a></td><td><a href="/facts/150_(number)/K9vqLQGR">150</a></td><td><a href="/facts/300_(number)/gRLgoCyq">300</a></td><td><a href="/facts/600_(number)/1ngblrvn">600</a></td><td><a href="/facts/6000_(number)/anIQNw8V">6000</a></td></tr></tbody></table>
<table><tbody><tr><th><a href="/facts/Division_(mathematics)/FqLKNkmq">Division</a></th><th>1</th><th>2</th><th>3</th><th>4</th><th>5</th><th>6</th><th>7</th><th>8</th><th>9</th><th>10</th><th></th><th>11</th><th>12</th><th>13</th><th>14</th><th>15</th></tr><tr><td>6 ÷ x</td><td>6</td><td>3</td><td>2</td><td>1.5</td><td>1.2</td><td>1</td><td>0.857142</td><td>0.75</td><td>0.6</td><td>0.6</td><th></th><td>0.54</td><td>0.5</td><td>0.461538</td><td>0.428571</td><td>0.4</td></tr><tr><td>x ÷ 6</td><td>0.16</td><td>0.3</td><td>0.5</td><td>0.6</td><td>0.83</td><td>1</td><td>1.16</td><td>1.3</td><td>1.5</td><td>1.6</td><th></th><td>1.83</td><td>2</td><td>2.16</td><td>2.3</td><td>2.5</td></tr></tbody></table>
<table><tbody><tr><th><a href="/facts/Exponentiation/pac6QY2g">Exponentiation</a></th><th>1</th><th>2</th><th>3</th><th>4</th><th>5</th><th>6</th><th>7</th><th>8</th><th>9</th><th>10</th><th></th><th>11</th><th>12</th><th>13</th></tr><tr><td>6x</td><td>6</td><td>36</td><td><a href="/facts/216_(number)/x2PSURnw">216</a></td><td>1296</td><td>7776</td><td>46656</td><td>279936</td><td>1679616</td><td>10077696</td><td>60466176</td><th></th><td>362797056</td><td>2176782336</td><td>13060694016</td></tr><tr><td>x6</td><td>1</td><td><a href="/facts/64_(number)/aAgPaz28">64</a></td><td>729</td><td>4096</td><td>15625</td><td>46656</td><td>117649</td><td>262144</td><td>531441</td><td><a href="/facts/1000000_(number)/RMGVIm1j">1000000</a></td><th></th><td>1771561</td><td>2985984</td><td>4826809</td></tr></tbody></table>
<h2 id="greek-and-latin-word-parts">Greek and Latin word parts</h2>
<h3>Hexa</h3>
Hexa is classical <a href="/facts/Greek_language/pzDd6eIz">Greek</a> for "six".<a class="footnote-ref" id="fnref:21" href="#fn:21">21</a> Thus:

<ul><li>"<a href="/facts/Hexadecimal/02ohQW22">Hexadecimal</a>" combines hexa- with the Latinate decimal to name a <a href="/facts/Number_base/J5RGWRJF">number base</a> of 16<a class="footnote-ref" id="fnref:22" href="#fn:22">22</a></li>
<li>A <a href="/facts/Hexagon/DPzuCzWE">hexagon</a> is a <a href="/facts/Regular_polygon/ws89Nhpt">regular polygon</a> with six sides<a class="footnote-ref" id="fnref:23" href="#fn:23">23</a>
<ul><li>L'Hexagone is a French nickname for the continental part of <a href="/facts/Metropolitan_France/azPuzr4V">Metropolitan France</a> for its resemblance to a <a href="/facts/Hexagon/DPzuCzWE">regular hexagon</a></li></ul></li>
<li>A <a href="/facts/Hexahedron/UzruYxzd">hexahedron</a> is a <a href="/facts/Polyhedron/UC0p9FTF">polyhedron</a> with six faces, with a <a href="/facts/Cube_(geometry)/65lUaAqN">cube</a> being a special case<a class="footnote-ref" id="fnref:24" href="#fn:24">24</a></li>
<li><a href="/facts/Hexameter/Lk7wHRzN">Hexameter</a> is a poetic form consisting of six feet per line</li>
<li>A "hex nut" is a <a href="/facts/Nut_(hardware)/RvmcvYH8">nut</a> with six sides, and a hex <a href="/facts/Screw/Rr0k38TC">bolt</a> has a six-sided head</li>
<li>The prefix "hexa-" also occurs in the <a href="/facts/Systematic_name/WuY5Lzy8">systematic name</a> of many <a href="/facts/Chemical_compound/37FXqqtv">chemical compounds</a>, such as <a href="/facts/Hexane/JxPecNPt">hexane</a> which has 6 carbon atoms (C6H14).</li></ul>
<h3>The prefix sex-</h3>
Sex- is a <a href="/facts/Latin/pM3Kge85">Latin</a> <a href="/facts/Prefix_(linguistics)/C4Lw8npg">prefix</a> meaning "six".<a class="footnote-ref" id="fnref:25" href="#fn:25">25</a> Thus:

<ul><li>Senary is the ordinal adjective meaning "sixth"<a class="footnote-ref" id="fnref:26" href="#fn:26">26</a></li>
<li>People with <a href="/facts/Sexdactyly/jCqalu8P">sexdactyly</a> have six fingers on each hand</li>
<li>The measuring instrument called a <a href="/facts/Sextant/KYjC81QE">sextant</a> got its name because its shape forms one-sixth of a whole <a href="/facts/Circle/9fy5ggKn">circle</a></li>
<li>A group of six musicians is called a <a href="/facts/Sextet/qVfz6hhh">sextet</a></li>
<li>Six babies delivered in one birth are <a href="/facts/Sextuplet/bVVVhRvs">sextuplets</a></li>
<li><a href="/facts/Sexy_prime/w8VJxpxy">Sexy prime</a> pairs – Prime pairs differing by six are sexy, because sex is the Latin word for six.<a class="footnote-ref" id="fnref:27" href="#fn:27">27</a><a class="footnote-ref" id="fnref:28" href="#fn:28">28</a></li></ul>
The <a href="/facts/SI_prefix/Y2MzkaeL">SI prefix</a> for 10006 is <a href="/facts/Exa-/x8wY9T75">exa-</a> (E), and for its reciprocal <a href="/facts/Atto-/Ac7tXJjW">atto-</a> (a).

<h2 id="evolution-of-the-hindu-arabic-digit">Evolution of the Hindu-Arabic digit</h2>

The evolution of our modern digit 6 appears rather simple when compared with the other digits. The modern 6 can be traced back to the <a href="/facts/Brahmi_numerals/N93e0dST">Brahmi numerals</a> of <a href="/facts/India/1kKHcnxM">India</a>, which are first known from the <a href="/facts/Edicts_of_Ashoka/sVdwz3Tm">Edicts of Ashoka</a> c. 250 BCE.<a class="footnote-ref" id="fnref:29" href="#fn:29">29</a><a class="footnote-ref" id="fnref:30" href="#fn:30">30</a><a class="footnote-ref" id="fnref:31" href="#fn:31">31</a><a class="footnote-ref" id="fnref:32" href="#fn:32">32</a> It was written in one stroke like a cursive lowercase e rotated 90 degrees clockwise. Gradually, the upper part of the stroke (above the central squiggle) became more curved, while the lower part of the stroke (below the central squiggle) became straighter. The Arabs dropped the part of the stroke below the squiggle. From there, the European evolution to our modern 6 was very straightforward, aside from a flirtation with a glyph that looked more like an uppercase G.<a class="footnote-ref" id="fnref:33" href="#fn:33">33</a>
On the <a href="/facts/Seven-segment_display/4rzfu0q0">seven-segment displays</a> of calculators and watches, 6 is usually written with six segments. Some historical calculator models use just five segments for the 6, by omitting the top horizontal bar. This glyph variant has not caught on; for calculators that can display results in hexadecimal, a 6 that looks like a "b" is not practical.
Just as in most modern <a href="/facts/Typeface/It41hIjl">typefaces</a>, in typefaces with <a href="/facts/Text_figures/c3A2PVnB">text figures</a> the character for the digit 6 usually has an <a href="/facts/Ascender_(typography)/F4z0lTpa">ascender</a>, as, for example, in .<a class="footnote-ref" id="fnref:34" href="#fn:34">34</a>
This digit resembles an inverted 9. To disambiguate the two on objects and documents that can be inverted, the 6 has often been underlined, both in handwriting and on printed labels.

<h2 id="chemistry">Chemistry</h2>

<ul><li>The sixfold <a href="/facts/Symmetry/hpu7DK8p">symmetry</a> of <a href="/facts/Snowflake/KUWqwqbP">snowflakes</a> arises from the <a href="/facts/Hexagon/DPzuCzWE">hexagonal</a> <a href="/facts/Crystal_structure/bJ4bCeHd">crystal structure</a> of <a href="/facts/Ice/BGvkKFjD">ordinary ice</a>.<a class="footnote-ref" id="fnref:35" href="#fn:35">35</a></li></ul>
<h2 id="anthropology">Anthropology</h2>
<ul><li>A <a href="/facts/Coffin/17LIeuK5">coffin</a> is traditionally buried six feet under the ground; thus, the phrase "six feet under" means that a person (or thing, or concept) is dead.<a class="footnote-ref" id="fnref:36" href="#fn:36">36</a></li>
<li>Six is a lucky <a href="/facts/Numbers_in_Chinese_culture/0J83VLfK">number in Chinese culture</a>.<a class="footnote-ref" id="fnref:37" href="#fn:37">37</a></li>
<li>"Six" is used as an informal slang term for the British <a href="/facts/Secret_Intelligence_Service/oPppIz3x">Secret Intelligence Service</a>, MI6.<a class="footnote-ref" id="fnref:38" href="#fn:38">38</a></li></ul>
<h2 id="see-also">See also</h2>
<ul><li><a href="/facts/Six_degrees_(disambiguation)/aMf2am1q">Six degrees (disambiguation)</a>.</li></ul>

<ul><li><a href="/facts/J._A._Todd/9qhLwNgb">Todd, J. A.</a> (1945). "The 'odd' number six". <a href="/facts/Mathematical_Proceedings_of_the_Cambridge_Philosophical_Society/KUUzcS7S">Mathematical Proceedings of the Cambridge Philosophical Society</a>. 41 (1): 66–68. <a href="/facts/Doi_(identifier)/muM9Etpq">doi</a>:<a href="https://doi.org/10.1017%2FS0305004100022374">10.1017/S0305004100022374</a>.</li>
<li>A Property of the Number Six, Chapter 6, P Cameron, JH v. Lint, Designs, Graphs, Codes and their Links <a href="/facts/ISBN_(identifier)/15AdSPa9">ISBN</a> 0-521-42385-6</li>
<li>Wells, D. The Penguin Dictionary of Curious and Interesting Numbers London: Penguin Group. (1987): 67 - 69</li></ul>
<h2 id="external-links">External links</h2>

Look up six in Wiktionary, the free dictionary.

<ul><li><a href="https://web.archive.org/web/20161023134003/http://numdic.com/6">The Number 6</a></li>
<li><a href="http://www.positiveintegers.org/6">The Positive Integer 6</a></li>
<li><a href="http://primes.utm.edu/curios/page.php/6.html">Prime curiosities: 6</a></li></ul>

<h2 id="references">References</h2>

<ol>
<li id="fn:1">Weisstein, Eric W. "6". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/6.html" target="_blank">https://mathworld.wolfram.com/6.html</a> <a href="#fnref:1" class="footnote-back-ref">↩</a></li>
<li id="fn:2">Weisstein, Eric W. "6". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/6.html" target="_blank">https://mathworld.wolfram.com/6.html</a> <a href="#fnref:2" class="footnote-back-ref">↩</a></li>
<li id="fn:3">Weisstein, Eric W. "6". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/6.html" target="_blank">https://mathworld.wolfram.com/6.html</a> <a href="#fnref:3" class="footnote-back-ref">↩</a></li>
<li id="fn:4">Higgins, Peter (2008). Number Story: From Counting to Cryptography. New York: Copernicus. p. 11. ISBN 978-1-84800-000-1. <a href="978-1-84800-000-1" target="_blank">978-1-84800-000-1</a> <a href="#fnref:4" class="footnote-back-ref">↩</a></li>
<li id="fn:5">Weisstein, Eric W. "Perfect Number". mathworld.wolfram.com. Retrieved 2025-03-20. <a href="https://mathworld.wolfram.com/PerfectNumber.html" target="_blank">https://mathworld.wolfram.com/PerfectNumber.html</a> <a href="#fnref:5" class="footnote-back-ref">↩</a></li>
<li id="fn:6">Sloane, N. J. A. (ed.). "Sequence A002827 (Unitary perfect numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-06-01. <a href="/wiki/Neil_Sloane" target="_blank">/wiki/Neil_Sloane</a> <a href="#fnref:6" class="footnote-back-ref">↩</a></li>
<li id="fn:7">Weisstein, Eric W. "Harshad Number". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/HarshadNumber.html" target="_blank">https://mathworld.wolfram.com/HarshadNumber.html</a> <a href="#fnref:7" class="footnote-back-ref">↩</a></li>
<li id="fn:8">"A002201 - OEIS". oeis.org. Retrieved 2024-11-28. <a href="https://oeis.org/A002201" target="_blank">https://oeis.org/A002201</a> <a href="#fnref:8" class="footnote-back-ref">↩</a></li>
<li id="fn:9">"A004490 - OEIS". oeis.org. Retrieved 2024-11-28. <a href="https://oeis.org/A004490" target="_blank">https://oeis.org/A004490</a> <a href="#fnref:9" class="footnote-back-ref">↩</a></li>
<li id="fn:10">"A000217 - OEIS". oeis.org. Retrieved 2024-11-28. <a href="https://oeis.org/A000217" target="_blank">https://oeis.org/A000217</a> <a href="#fnref:10" class="footnote-back-ref">↩</a></li>
<li id="fn:11">"A002182 - OEIS". oeis.org. Retrieved 2024-11-28. <a href="https://oeis.org/A002182" target="_blank">https://oeis.org/A002182</a> <a href="#fnref:11" class="footnote-back-ref">↩</a></li>
<li id="fn:12">"Sloane's A002378: Pronic numbers". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2020-11-30. <a href="https://oeis.org/A002378" target="_blank">https://oeis.org/A002378</a> <a href="#fnref:12" class="footnote-back-ref">↩</a></li>
<li id="fn:13">Sloane, N. J. A. (ed.). "Sequence A003273 (Congruent numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-06-01. <a href="/wiki/Neil_Sloane" target="_blank">/wiki/Neil_Sloane</a> <a href="#fnref:13" class="footnote-back-ref">↩</a></li>
<li id="fn:14">"A001599 - OEIS". oeis.org. Retrieved 2024-11-28. <a href="https://oeis.org/A001599" target="_blank">https://oeis.org/A001599</a> <a href="#fnref:14" class="footnote-back-ref">↩</a></li>
<li id="fn:15">Sloane, N. J. A. (ed.). "Sequence A001358 (Semiprimes (or biprimes): products of two primes.)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2023-08-03. <a href="/wiki/Neil_Sloane" target="_blank">/wiki/Neil_Sloane</a> <a href="#fnref:15" class="footnote-back-ref">↩</a></li>
<li id="fn:16">Bryan Bunch, The Kingdom of Infinite Number. New York: W. H. Freeman & Company (2000): 72 <a href="#fnref:16" class="footnote-back-ref">↩</a></li>
<li id="fn:17">Weisstein, Eric W. "Six Exponentials Theorem". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/SixExponentialsTheorem.html" target="_blank">https://mathworld.wolfram.com/SixExponentialsTheorem.html</a> <a href="#fnref:17" class="footnote-back-ref">↩</a></li>
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<li id="fn:19">Weisstein, Eric W. "Kissing Number". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/KissingNumber.html" target="_blank">https://mathworld.wolfram.com/KissingNumber.html</a> <a href="#fnref:19" class="footnote-back-ref">↩</a></li>
<li id="fn:20">Griess, Jr., Robert L. (1982). "The Friendly Giant" (PDF). Inventiones Mathematicae. 69: 91–96. Bibcode:1982InMat..69....1G. doi:10.1007/BF01389186. hdl:2027.42/46608. MR 0671653. S2CID 123597150. Zbl 0498.20013. <a href="https://deepblue.lib.umich.edu/bitstream/handle/2027.42/46608/222_2005_Article_BF01389186.pdf?sequence=1" target="_blank">https://deepblue.lib.umich.edu/bitstream/handle/2027.42/46608/222_2005_Article_BF01389186.pdf?sequence=1</a> <a href="#fnref:20" class="footnote-back-ref">↩</a></li>
<li id="fn:21">Weisstein, Eric W. "6". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/6.html" target="_blank">https://mathworld.wolfram.com/6.html</a> <a href="#fnref:21" class="footnote-back-ref">↩</a></li>
<li id="fn:22">Weisstein, Eric W. "Hexadecimal". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/Hexadecimal.html" target="_blank">https://mathworld.wolfram.com/Hexadecimal.html</a> <a href="#fnref:22" class="footnote-back-ref">↩</a></li>
<li id="fn:23">Weisstein, Eric W. "Hexagon". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/Hexagon.html" target="_blank">https://mathworld.wolfram.com/Hexagon.html</a> <a href="#fnref:23" class="footnote-back-ref">↩</a></li>
<li id="fn:24">Weisstein, Eric W. "Hexahedron". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/Hexahedron.html" target="_blank">https://mathworld.wolfram.com/Hexahedron.html</a> <a href="#fnref:24" class="footnote-back-ref">↩</a></li>
<li id="fn:25">Weisstein, Eric W. "6". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/6.html" target="_blank">https://mathworld.wolfram.com/6.html</a> <a href="#fnref:25" class="footnote-back-ref">↩</a></li>
<li id="fn:26">Weisstein, Eric W. "Base". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/Base.html" target="_blank">https://mathworld.wolfram.com/Base.html</a> <a href="#fnref:26" class="footnote-back-ref">↩</a></li>
<li id="fn:27">Chris K. Caldwell; G. L. Honaker Jr. (2009). Prime Curios!: The Dictionary of Prime Number Trivia. CreateSpace Independent Publishing Platform. p. 11. ISBN 978-1-4486-5170-2. <a href="978-1-4486-5170-2" target="_blank">978-1-4486-5170-2</a> <a href="#fnref:27" class="footnote-back-ref">↩</a></li>
<li id="fn:28">Weisstein, Eric W. "Sexy Primes". mathworld.wolfram.com. Retrieved 2020-08-03. <a href="https://mathworld.wolfram.com/SexyPrimes.html" target="_blank">https://mathworld.wolfram.com/SexyPrimes.html</a> <a href="#fnref:28" class="footnote-back-ref">↩</a></li>
<li id="fn:29">Hollingdale, Stuart (2014). Makers of Mathematics. Courier Corporation. pp. 95–96. ISBN 978-0-486-17450-1. <a href="978-0-486-17450-1" target="_blank">978-0-486-17450-1</a> <a href="#fnref:29" class="footnote-back-ref">↩</a></li>
<li id="fn:30">Publishing, Britannica Educational (2009). The Britannica Guide to Theories and Ideas That Changed the Modern World. Britannica Educational Publishing. p. 64. ISBN 978-1-61530-063-1. <a href="978-1-61530-063-1" target="_blank">978-1-61530-063-1</a> <a href="#fnref:30" class="footnote-back-ref">↩</a></li>
<li id="fn:31">Katz, Victor J.; Parshall, Karen Hunger (2014). Taming the Unknown: A History of Algebra from Antiquity to the Early Twentieth Century. Princeton University Press. p. 105. ISBN 978-1-4008-5052-5. <a href="978-1-4008-5052-5" target="_blank">978-1-4008-5052-5</a> <a href="#fnref:31" class="footnote-back-ref">↩</a></li>
<li id="fn:32">Pillis, John de (2002). 777 Mathematical Conversation Starters. MAA. p. 286. ISBN 978-0-88385-540-9. <a href="978-0-88385-540-9" target="_blank">978-0-88385-540-9</a> <a href="#fnref:32" class="footnote-back-ref">↩</a></li>
<li id="fn:33">Georges Ifrah, The Universal History of Numbers: From Prehistory to the Invention of the Computer transl. David Bellos et al. London: The Harvill Press (1998): 395, Fig. 24.66 <a href="#fnref:33" class="footnote-back-ref">↩</a></li>
<li id="fn:34">Negru, John (1988). Computer Typesetting. Van Nostrand Reinhold. p. 59. ISBN 978-0-442-26696-7. slight ascenders that rise above the cap height ( in 4 and 6 ) <a href="978-0-442-26696-7" target="_blank">978-0-442-26696-7</a> <a href="#fnref:34" class="footnote-back-ref">↩</a></li>
<li id="fn:35">Webb, Stephen; Webb, Professor of Australian Studies Stephen (2004-05-25). Out of this World: Colliding Universes, Branes, Strings, and Other Wild Ideas of Modern Physics. Springer Science & Business Media. p. 16. ISBN 978-0-387-02930-6. snowflake, with its familiar sixfold rotational symmetry <a href="978-0-387-02930-6" target="_blank">978-0-387-02930-6</a> <a href="#fnref:35" class="footnote-back-ref">↩</a></li>
<li id="fn:36">Rimes, Wendy (2016-04-01). "The Reason Why The Dead Are Buried Six Feet Below The Ground". Elite Readers. Retrieved 2020-08-06. <a href="https://www.elitereaders.com/six-feet-under-ground-explanation/" target="_blank">https://www.elitereaders.com/six-feet-under-ground-explanation/</a> <a href="#fnref:36" class="footnote-back-ref">↩</a></li>
<li id="fn:37">"Chinese Numbers 1 to 10 | maayot". maayot • Bite-size daily Chinese stories. 2021-11-22. Retrieved 2025-01-17. <a href="#fnref:37" class="footnote-back-ref">↩</a></li>
<li id="fn:38">Smith, Michael (2011-10-31). Six: The Real James Bonds 1909-1939. Biteback Publishing. ISBN 978-1-84954-264-7. <a href="978-1-84954-264-7" target="_blank">978-1-84954-264-7</a> <a href="#fnref:38" class="footnote-back-ref">↩</a></li>
</ol>

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