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cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet edit-page menu__item--page-actions-edit"> Edit </a> </li> </ul> </nav>  <div id="mw-content-subtitle">(Redirected from <a href="/w/index.php?title=389_(number)&redirect=no" class="mw-redirect" title="389 (number)">389 (number)</a>)</div> </div> <div id="bodyContent" class="content"> <div id="mw-content-text" class="mw-body-content"><script>function mfTempOpenSection(id){var block=document.getElementById("mf-section-"+id);block.className+=" open-block";block.previousSibling.className+=" open-block";}</script><div class="mw-content-ltr mw-parser-output" lang="en" dir="ltr"><section class="mf-section-0" id="mf-section-0"><style data-mw-deduplicate="TemplateStyles:r1251242444">.mw-parser-output .ambox{border:1px solid #a2a9b1;border-left:10px solid #36c;background-color:#fbfbfb;box-sizing:border-box}.mw-parser-output .ambox+link+.ambox,.mw-parser-output .ambox+link+style+.ambox,.mw-parser-output .ambox+link+link+.ambox,.mw-parser-output .ambox+.mw-empty-elt+link+.ambox,.mw-parser-output .ambox+.mw-empty-elt+link+style+.ambox,.mw-parser-output .ambox+.mw-empty-elt+link+link+.ambox{margin-top:-1px}html body.mediawiki .mw-parser-output .ambox.mbox-small-left{margin:4px 1em 4px 0;overflow:hidden;width:238px;border-collapse:collapse;font-size:88%;line-height:1.25em}.mw-parser-output .ambox-speedy{border-left:10px solid #b32424;background-color:#fee7e6}.mw-parser-output .ambox-delete{border-left:10px solid #b32424}.mw-parser-output .ambox-content{border-left:10px solid #f28500}.mw-parser-output .ambox-style{border-left:10px solid #fc3}.mw-parser-output .ambox-move{border-left:10px solid #9932cc}.mw-parser-output .ambox-protection{border-left:10px solid #a2a9b1}.mw-parser-output .ambox .mbox-text{border:none;padding:0.25em 0.5em;width:100%}.mw-parser-output .ambox .mbox-image{border:none;padding:2px 0 2px 0.5em;text-align:center}.mw-parser-output .ambox .mbox-imageright{border:none;padding:2px 0.5em 2px 0;text-align:center}.mw-parser-output .ambox .mbox-empty-cell{border:none;padding:0;width:1px}.mw-parser-output .ambox .mbox-image-div{width:52px}@media(min-width:720px){.mw-parser-output .ambox{margin:0 10%}}@media print{body.ns-0 .mw-parser-output .ambox{display:none!important}}</style><table class="box-More_citations_needed plainlinks metadata ambox ambox-content ambox-Refimprove" role="presentation"><tbody><tr><td class="mbox-text"><div class="mbox-text-span">This article needs additional citations for <a href="/wiki/Wikipedia:Verifiability" title="Wikipedia:Verifiability">verification</a>. Please help <a href="/wiki/Special:EditPage/300_(number)" title="Special:EditPage/300 (number)">improve this article</a> by <a href="/wiki/Help:Referencing_for_beginners" title="Help:Referencing for beginners">adding citations to reliable sources</a>. Unsourced material may be challenged and removed. Find sources: <a rel="nofollow" class="external text" href="https://www.google.com/search?as_eq=wikipedia&q=%22300%22+number">"300" number</a> – <a rel="nofollow" class="external text" href="https://www.google.com/search?tbm=nws&q=%22300%22+number+-wikipedia&tbs=ar:1">news</a> · <a rel="nofollow" class="external text" href="https://www.google.com/search?&q=%22300%22+number&tbs=bkt:s&tbm=bks">newspapers</a> · <a rel="nofollow" class="external text" href="https://www.google.com/search?tbs=bks:1&q=%22300%22+number+-wikipedia">books</a> · <a rel="nofollow" class="external text" href="https://scholar.google.com/scholar?q=%22300%22+number">scholar</a> · <a rel="nofollow" class="external text" href="https://www.jstor.org/action/doBasicSearch?Query=%22300%22+number&acc=on&wc=on">JSTOR</a> (May 2016) (<a href="/wiki/Help:Maintenance_template_removal" title="Help:Maintenance template removal">Learn how and when to remove this message</a>)</div></td></tr></tbody></table> <style data-mw-deduplicate="TemplateStyles:r1257001546">.mw-parser-output .infobox-subbox{padding:0;border:none;margin:-3px;width:auto;min-width:100%;font-size:100%;clear:none;float:none;background-color:transparent}.mw-parser-output .infobox-3cols-child{margin:auto}.mw-parser-output .infobox .navbar{font-size:100%}@media screen{html.skin-theme-clientpref-night .mw-parser-output .infobox-full-data:not(.notheme)>div:not(.notheme)[style]{background:#1f1f23!important;color:#f8f9fa}}@media screen and (prefers-color-scheme:dark){html.skin-theme-clientpref-os .mw-parser-output .infobox-full-data:not(.notheme) div:not(.notheme){background:#1f1f23!important;color:#f8f9fa}}@media(min-width:640px){body.skin--responsive .mw-parser-output .infobox-table{display:table!important}body.skin--responsive .mw-parser-output .infobox-table>caption{display:table-caption!important}body.skin--responsive .mw-parser-output .infobox-table>tbody{display:table-row-group}body.skin--responsive .mw-parser-output .infobox-table tr{display:table-row!important}body.skin--responsive .mw-parser-output .infobox-table th,body.skin--responsive .mw-parser-output .infobox-table td{padding-left:inherit;padding-right:inherit}}</style><a href="/wiki/300" title="300">300</a> (three hundred) is the <a href="/wiki/Natural_number" title="Natural number">natural number</a> following <a href="/wiki/299_(number)" title="299 (number)">299</a> and preceding <a href="/wiki/301_(number)" title="301 (number)">301</a>. <table class="infobox" style="line-height: 1.0em"><tbody><tr><th colspan="2" class="infobox-above" style="font-size: 150%"><table style="width:100%; margin:0"><tbody><tr> <td style="width:15%; text-align:left; white-space: nowrap; font-size:smaller"><a href="/wiki/299_(number)" title="299 (number)">← 299 </a></td> <td style="width:70%; padding-left:1em; padding-right:1em; text-align: center;">300</td> <td style="width:15%; text-align:right; white-space: nowrap; font-size:smaller"><a href="/wiki/301_(number)" title="301 (number)"> 301 →</a></td> </tr></tbody></table></th></tr><tr><td colspan="2" class="infobox-subheader" style="font-size:100%;"><div style="text-align:center;"> </div><div style="text-align:center;"> <style data-mw-deduplicate="TemplateStyles:r1129693374">.mw-parser-output .hlist dl,.mw-parser-output .hlist ol,.mw-parser-output .hlist ul{margin:0;padding:0}.mw-parser-output .hlist dd,.mw-parser-output .hlist dt,.mw-parser-output .hlist li{margin:0;display:inline}.mw-parser-output .hlist.inline,.mw-parser-output .hlist.inline dl,.mw-parser-output .hlist.inline ol,.mw-parser-output .hlist.inline ul,.mw-parser-output .hlist dl dl,.mw-parser-output .hlist dl ol,.mw-parser-output .hlist dl ul,.mw-parser-output .hlist ol dl,.mw-parser-output .hlist ol ol,.mw-parser-output .hlist ol ul,.mw-parser-output .hlist ul dl,.mw-parser-output .hlist ul ol,.mw-parser-output .hlist ul ul{display:inline}.mw-parser-output .hlist .mw-empty-li{display:none}.mw-parser-output .hlist dt::after{content:": "}.mw-parser-output .hlist dd::after,.mw-parser-output .hlist li::after{content:" · ";font-weight:bold}.mw-parser-output .hlist dd:last-child::after,.mw-parser-output .hlist dt:last-child::after,.mw-parser-output .hlist li:last-child::after{content:none}.mw-parser-output .hlist dd dd:first-child::before,.mw-parser-output .hlist dd dt:first-child::before,.mw-parser-output .hlist dd li:first-child::before,.mw-parser-output .hlist dt dd:first-child::before,.mw-parser-output .hlist dt dt:first-child::before,.mw-parser-output .hlist dt li:first-child::before,.mw-parser-output .hlist li dd:first-child::before,.mw-parser-output .hlist li dt:first-child::before,.mw-parser-output .hlist li li:first-child::before{content:" (";font-weight:normal}.mw-parser-output .hlist dd dd:last-child::after,.mw-parser-output .hlist dd dt:last-child::after,.mw-parser-output .hlist dd li:last-child::after,.mw-parser-output .hlist dt dd:last-child::after,.mw-parser-output .hlist dt dt:last-child::after,.mw-parser-output .hlist dt li:last-child::after,.mw-parser-output .hlist li dd:last-child::after,.mw-parser-output .hlist li dt:last-child::after,.mw-parser-output .hlist li li:last-child::after{content:")";font-weight:normal}.mw-parser-output .hlist ol{counter-reset:listitem}.mw-parser-output .hlist ol>li{counter-increment:listitem}.mw-parser-output .hlist ol>li::before{content:" "counter(listitem)"\a0 "}.mw-parser-output .hlist dd ol>li:first-child::before,.mw-parser-output .hlist dt ol>li:first-child::before,.mw-parser-output .hlist li ol>li:first-child::before{content:" ("counter(listitem)"\a0 "}</style><div class="hlist"><ul><li><a href="/wiki/List_of_numbers" title="List of numbers">List of numbers</a></li><li><a href="/wiki/Integer" title="Integer">Integers</a></li></ul></div></div><div style="text-align:center;"><a href="/wiki/Negative_number" title="Negative number">←</a> <a href="/wiki/0" title="0">0</a> <a href="/wiki/100_(number)" class="mw-redirect" title="100 (number)">100</a> <a href="/wiki/200_(number)" title="200 (number)">200</a> <a class="mw-selflink selflink">300</a> <a href="/wiki/400_(number)" title="400 (number)">400</a> <a href="/wiki/500_(number)" title="500 (number)">500</a> <a href="/wiki/600_(number)" title="600 (number)">600</a> <a href="/wiki/700_(number)" title="700 (number)">700</a> <a href="/wiki/800_(number)" title="800 (number)">800</a> <a href="/wiki/900_(number)" title="900 (number)">900</a> <a href="/wiki/1000_(number)" title="1000 (number)">→</a></div></td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Cardinal_numeral" title="Cardinal numeral">Cardinal</a></th><td class="infobox-data">three hundred</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Ordinal_numeral" title="Ordinal numeral">Ordinal</a></th><td class="infobox-data">300th (three hundredth)</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Factorization" title="Factorization">Factorization</a></th><td class="infobox-data">22 × 3 × 52</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Greek_numerals" title="Greek numerals">Greek numeral</a></th><td class="infobox-data">Τ´</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Roman_numerals" title="Roman numerals">Roman numeral</a></th><td class="infobox-data">CCC</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Binary_number" title="Binary number">Binary</a></th><td class="infobox-data">1001011002</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Ternary_numeral_system" title="Ternary numeral system">Ternary</a></th><td class="infobox-data">1020103</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Senary" title="Senary">Senary</a></th><td class="infobox-data">12206</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Octal" title="Octal">Octal</a></th><td class="infobox-data">4548</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Duodecimal" title="Duodecimal">Duodecimal</a></th><td class="infobox-data">21012</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Hexadecimal" title="Hexadecimal">Hexadecimal</a></th><td class="infobox-data">12C16</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Hebrew_numerals" title="Hebrew numerals">Hebrew</a></th><td class="infobox-data">ש</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Armenian_numerals" title="Armenian numerals">Armenian</a></th><td class="infobox-data">Յ</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Babylonian_cuneiform_numerals" title="Babylonian cuneiform numerals">Babylonian cuneiform</a></th><td class="infobox-data">𒐙</td></tr><tr><th scope="row" class="infobox-label" style="font-weight:normal"><a href="/wiki/Egyptian_numerals" title="Egyptian numerals">Egyptian hieroglyph</a></th><td class="infobox-data">𓍤</td></tr></tbody></table> <style data-mw-deduplicate="TemplateStyles:r886046785">.mw-parser-output .toclimit-2 .toclevel-1 ul,.mw-parser-output .toclimit-3 .toclevel-2 ul,.mw-parser-output .toclimit-4 .toclevel-3 ul,.mw-parser-output .toclimit-5 .toclevel-4 ul,.mw-parser-output .toclimit-6 .toclevel-5 ul,.mw-parser-output .toclimit-7 .toclevel-6 ul{display:none}</style><div class="toclimit-3"><div id="toc" class="toc" role="navigation" aria-labelledby="mw-toc-heading"><input type="checkbox" role="button" id="toctogglecheckbox" class="toctogglecheckbox" style="display:none"><div class="toctitle" lang="en" dir="ltr"><h2 id="mw-toc-heading">Contents</h2><label class="toctogglelabel" for="toctogglecheckbox"></label></div> <ul> <li class="toclevel-1 tocsection-1"><a href="#In_Mathematics">1 In Mathematics</a></li> <li class="toclevel-1 tocsection-2"><a href="#Integers_from_301_to_399">2 Integers from 301 to 399</a> <ul> <li class="toclevel-2 tocsection-3"><a href="#300s">2.1 300s</a> <ul> <li class="toclevel-3 tocsection-4"><a href="#301">2.1.1 301</a></li> <li class="toclevel-3 tocsection-5"><a href="#302">2.1.2 302</a></li> <li class="toclevel-3 tocsection-6"><a href="#303">2.1.3 303</a></li> <li class="toclevel-3 tocsection-7"><a href="#304">2.1.4 304</a></li> <li class="toclevel-3 tocsection-8"><a href="#305">2.1.5 305</a></li> <li class="toclevel-3 tocsection-9"><a href="#306">2.1.6 306</a></li> <li class="toclevel-3 tocsection-10"><a href="#307">2.1.7 307</a></li> <li class="toclevel-3 tocsection-11"><a href="#308">2.1.8 308</a></li> <li class="toclevel-3 tocsection-12"><a href="#309">2.1.9 309</a></li> </ul> </li> <li class="toclevel-2 tocsection-13"><a href="#310s">2.2 310s</a> <ul> <li class="toclevel-3 tocsection-14"><a href="#310">2.2.1 310</a></li> <li class="toclevel-3 tocsection-15"><a href="#311">2.2.2 311</a></li> <li class="toclevel-3 tocsection-16"><a href="#312">2.2.3 312</a></li> <li class="toclevel-3 tocsection-17"><a href="#313">2.2.4 313</a></li> <li class="toclevel-3 tocsection-18"><a href="#314">2.2.5 314</a></li> <li class="toclevel-3 tocsection-19"><a href="#315">2.2.6 315</a></li> <li class="toclevel-3 tocsection-20"><a href="#316">2.2.7 316</a></li> <li class="toclevel-3 tocsection-21"><a href="#317">2.2.8 317</a></li> <li class="toclevel-3 tocsection-22"><a href="#318">2.2.9 318</a></li> <li class="toclevel-3 tocsection-23"><a href="#319">2.2.10 319</a></li> </ul> </li> <li class="toclevel-2 tocsection-24"><a href="#320s">2.3 320s</a> <ul> <li class="toclevel-3 tocsection-25"><a href="#320">2.3.1 320</a></li> <li class="toclevel-3 tocsection-26"><a href="#321">2.3.2 321</a></li> <li class="toclevel-3 tocsection-27"><a href="#322">2.3.3 322</a></li> <li class="toclevel-3 tocsection-28"><a href="#323">2.3.4 323</a></li> <li class="toclevel-3 tocsection-29"><a href="#324">2.3.5 324</a></li> <li class="toclevel-3 tocsection-30"><a href="#325">2.3.6 325</a></li> <li class="toclevel-3 tocsection-31"><a href="#326">2.3.7 326</a></li> <li class="toclevel-3 tocsection-32"><a href="#327">2.3.8 327</a></li> <li class="toclevel-3 tocsection-33"><a href="#328">2.3.9 328</a></li> <li class="toclevel-3 tocsection-34"><a href="#329">2.3.10 329</a></li> </ul> </li> <li class="toclevel-2 tocsection-35"><a href="#330s">2.4 330s</a> <ul> <li class="toclevel-3 tocsection-36"><a href="#330">2.4.1 330</a></li> <li class="toclevel-3 tocsection-37"><a href="#331">2.4.2 331</a></li> <li class="toclevel-3 tocsection-38"><a href="#332">2.4.3 332</a></li> <li class="toclevel-3 tocsection-39"><a href="#333">2.4.4 333</a></li> <li class="toclevel-3 tocsection-40"><a href="#334">2.4.5 334</a></li> <li class="toclevel-3 tocsection-41"><a href="#335">2.4.6 335</a></li> <li class="toclevel-3 tocsection-42"><a href="#336">2.4.7 336</a></li> <li class="toclevel-3 tocsection-43"><a href="#337">2.4.8 337</a></li> <li class="toclevel-3 tocsection-44"><a href="#338">2.4.9 338</a></li> <li class="toclevel-3 tocsection-45"><a href="#339">2.4.10 339</a></li> </ul> </li> <li class="toclevel-2 tocsection-46"><a href="#340s">2.5 340s</a> <ul> <li class="toclevel-3 tocsection-47"><a href="#340">2.5.1 340</a></li> <li class="toclevel-3 tocsection-48"><a href="#341">2.5.2 341</a></li> <li class="toclevel-3 tocsection-49"><a href="#342">2.5.3 342</a></li> <li class="toclevel-3 tocsection-50"><a href="#343">2.5.4 343</a></li> <li class="toclevel-3 tocsection-51"><a href="#344">2.5.5 344</a></li> <li class="toclevel-3 tocsection-52"><a href="#345">2.5.6 345</a></li> <li class="toclevel-3 tocsection-53"><a href="#346">2.5.7 346</a></li> <li class="toclevel-3 tocsection-54"><a href="#347">2.5.8 347</a></li> <li class="toclevel-3 tocsection-55"><a href="#348">2.5.9 348</a></li> <li class="toclevel-3 tocsection-56"><a href="#349">2.5.10 349</a></li> </ul> </li> <li class="toclevel-2 tocsection-57"><a href="#350s">2.6 350s</a> <ul> <li class="toclevel-3 tocsection-58"><a href="#350">2.6.1 350</a></li> <li class="toclevel-3 tocsection-59"><a href="#351">2.6.2 351</a></li> <li class="toclevel-3 tocsection-60"><a href="#352">2.6.3 352</a></li> <li class="toclevel-3 tocsection-61"><a href="#353">2.6.4 353</a></li> <li class="toclevel-3 tocsection-62"><a href="#354">2.6.5 354</a></li> <li class="toclevel-3 tocsection-63"><a href="#355">2.6.6 355</a></li> <li class="toclevel-3 tocsection-64"><a href="#356">2.6.7 356</a></li> <li class="toclevel-3 tocsection-65"><a href="#357">2.6.8 357</a></li> <li class="toclevel-3 tocsection-66"><a href="#358">2.6.9 358</a></li> <li class="toclevel-3 tocsection-67"><a href="#359">2.6.10 359</a></li> </ul> </li> <li class="toclevel-2 tocsection-68"><a href="#360s">2.7 360s</a> <ul> <li class="toclevel-3 tocsection-69"><a href="#360">2.7.1 360</a></li> <li class="toclevel-3 tocsection-70"><a href="#361">2.7.2 361</a></li> <li class="toclevel-3 tocsection-71"><a href="#362">2.7.3 362</a></li> <li class="toclevel-3 tocsection-72"><a href="#363">2.7.4 363</a></li> <li class="toclevel-3 tocsection-73"><a href="#364">2.7.5 364</a></li> <li class="toclevel-3 tocsection-74"><a href="#365">2.7.6 365</a></li> <li class="toclevel-3 tocsection-75"><a href="#366">2.7.7 366</a></li> <li class="toclevel-3 tocsection-76"><a href="#367">2.7.8 367</a></li> <li class="toclevel-3 tocsection-77"><a href="#368">2.7.9 368</a></li> <li class="toclevel-3 tocsection-78"><a href="#369">2.7.10 369</a></li> </ul> </li> <li class="toclevel-2 tocsection-79"><a href="#370s">2.8 370s</a> <ul> <li class="toclevel-3 tocsection-80"><a href="#370">2.8.1 370</a></li> <li class="toclevel-3 tocsection-81"><a href="#371">2.8.2 371</a></li> <li class="toclevel-3 tocsection-82"><a href="#372">2.8.3 372</a></li> <li class="toclevel-3 tocsection-83"><a href="#373">2.8.4 373</a></li> <li class="toclevel-3 tocsection-84"><a href="#374">2.8.5 374</a></li> <li class="toclevel-3 tocsection-85"><a href="#375">2.8.6 375</a></li> <li class="toclevel-3 tocsection-86"><a href="#376">2.8.7 376</a></li> <li class="toclevel-3 tocsection-87"><a href="#377">2.8.8 377</a></li> <li class="toclevel-3 tocsection-88"><a href="#378">2.8.9 378</a></li> <li class="toclevel-3 tocsection-89"><a href="#379">2.8.10 379</a></li> </ul> </li> <li class="toclevel-2 tocsection-90"><a href="#380s">2.9 380s</a> <ul> <li class="toclevel-3 tocsection-91"><a href="#380">2.9.1 380</a></li> <li class="toclevel-3 tocsection-92"><a href="#381">2.9.2 381</a></li> <li class="toclevel-3 tocsection-93"><a href="#382">2.9.3 382</a></li> <li class="toclevel-3 tocsection-94"><a href="#383">2.9.4 383</a></li> <li class="toclevel-3 tocsection-95"><a href="#384">2.9.5 384</a></li> <li class="toclevel-3 tocsection-96"><a href="#385">2.9.6 385</a></li> <li class="toclevel-3 tocsection-97"><a href="#386">2.9.7 386</a></li> <li class="toclevel-3 tocsection-98"><a href="#387">2.9.8 387</a></li> <li class="toclevel-3 tocsection-99"><a href="#388">2.9.9 388</a></li> <li class="toclevel-3 tocsection-100"><a href="#389">2.9.10 389</a></li> </ul> </li> <li class="toclevel-2 tocsection-101"><a href="#390s">2.10 390s</a> <ul> <li class="toclevel-3 tocsection-102"><a href="#390">2.10.1 390</a></li> <li class="toclevel-3 tocsection-103"><a href="#391">2.10.2 391</a></li> <li class="toclevel-3 tocsection-104"><a href="#392">2.10.3 392</a></li> <li class="toclevel-3 tocsection-105"><a href="#393">2.10.4 393</a></li> <li class="toclevel-3 tocsection-106"><a href="#394">2.10.5 394</a></li> <li class="toclevel-3 tocsection-107"><a href="#395">2.10.6 395</a></li> <li class="toclevel-3 tocsection-108"><a href="#396">2.10.7 396</a></li> <li class="toclevel-3 tocsection-109"><a href="#397">2.10.8 397</a></li> <li class="toclevel-3 tocsection-110"><a href="#398">2.10.9 398</a></li> <li class="toclevel-3 tocsection-111"><a href="#399">2.10.10 399</a></li> </ul> </li> </ul> </li> <li class="toclevel-1 tocsection-112"><a href="#References">3 References</a></li> </ul> </div> </div> </section><div class="mw-heading mw-heading2 section-heading" onclick="mfTempOpenSection(1)"><h2 id="In_Mathematics">In Mathematics</h2> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=1" title="Edit section: In Mathematics" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div><section class="mf-section-1 collapsible-block" id="mf-section-1"> 300 is a <a href="/wiki/Composite_number" title="Composite number">composite</a> number. </section><div class="mw-heading mw-heading2 section-heading" onclick="mfTempOpenSection(2)"><h2 id="Integers_from_301_to_399">Integers from 301 to 399</h2> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=2" title="Edit section: Integers from 301 to 399" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div><section class="mf-section-2 collapsible-block" id="mf-section-2"> <div class="mw-heading mw-heading3"><h3 id="300s">300s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=3" title="Edit section: 300s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="301">301</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=4" title="Edit section: 301" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <style data-mw-deduplicate="TemplateStyles:r1236090951">.mw-parser-output .hatnote{font-style:italic}.mw-parser-output div.hatnote{padding-left:1.6em;margin-bottom:0.5em}.mw-parser-output .hatnote i{font-style:normal}.mw-parser-output .hatnote+link+.hatnote{margin-top:-0.5em}@media print{body.ns-0 .mw-parser-output .hatnote{display:none!important}}</style><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/301_(number)" title="301 (number)">301 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="302">302</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=5" title="Edit section: 302" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/302_(number)" title="302 (number)">302 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="303">303</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=6" title="Edit section: 303" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/303_(number)" title="303 (number)">303 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="304">304</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=7" title="Edit section: 304" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/304_(number)" title="304 (number)">304 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="305">305</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=8" title="Edit section: 305" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/305_(number)" title="305 (number)">305 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="306">306</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=9" title="Edit section: 306" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/306_(number)" title="306 (number)">306 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="307">307</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=10" title="Edit section: 307" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/307_(number)" title="307 (number)">307 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="308">308</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=11" title="Edit section: 308" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/308_(number)" title="308 (number)">308 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="309">309</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=12" title="Edit section: 309" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/309_(number)" title="309 (number)">309 (number)</a></div> <div class="mw-heading mw-heading3"><h3 id="310s">310s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=13" title="Edit section: 310s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="310">310</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=14" title="Edit section: 310" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/310_(number)" title="310 (number)">310 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="311">311</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=15" title="Edit section: 311" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/311_(number)" title="311 (number)">311 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="312">312</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=16" title="Edit section: 312" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/312_(number)" title="312 (number)">312 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="313">313</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=17" title="Edit section: 313" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/313_(number)" title="313 (number)">313 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="314">314</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=18" title="Edit section: 314" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/314_(number)" title="314 (number)">314 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="315">315</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=19" title="Edit section: 315" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 315 = 32 × 5 × 7 = <math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\displaystyle D_{7,3}\!}"> <semantics> <mrow class="MJX-TeXAtom-ORD"> <mstyle displaystyle="true" scriptlevel="0"> <msub> <mi>D</mi> <mrow class="MJX-TeXAtom-ORD"> <mn>7</mn> <mo>,</mo> <mn>3</mn> </mrow> </msub> <mspace width="negativethinmathspace"></mspace> </mstyle> </mrow> <annotation encoding="application/x-tex">{\displaystyle D_{7,3}\!}</annotation> </semantics> </math><noscript><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/96144e7fe8739a8c8dd4a3b469344f8afc9bdd9d" class="mwe-math-fallback-image-inline mw-invert skin-invert" aria-hidden="true" style="vertical-align: -1.005ex; margin-right: -0.387ex; width:4.258ex; height:2.843ex;" alt="{\displaystyle D_{7,3}\!}"></noscript><span class="lazy-image-placeholder" style="width: 4.258ex;height: 2.843ex;vertical-align: -1.005ex;" data-src="https://wikimedia.org/api/rest_v1/media/math/render/svg/96144e7fe8739a8c8dd4a3b469344f8afc9bdd9d" data-alt="{\displaystyle D_{7,3}\!}" data-class="mwe-math-fallback-image-inline mw-invert skin-invert"> , <a href="/wiki/Rencontres_number" class="mw-redirect" title="Rencontres number">rencontres number</a>, highly composite odd number, having 12 divisors.<a href="#cite_note-1">[1]</a> <div class="mw-heading mw-heading4"><h4 id="316">316</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=20" title="Edit section: 316" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 316 = 22 × 79, a <a href="/wiki/Centered_triangular_number" title="Centered triangular number">centered triangular number</a><a href="#cite_note-A005448-2">[2]</a> and a <a href="/wiki/Centered_heptagonal_number" title="Centered heptagonal number">centered heptagonal number</a>.<a href="#cite_note-A069099-3">[3]</a> <div class="mw-heading mw-heading4"><h4 id="317">317</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=21" title="Edit section: 317" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 317 is a prime number, <a href="/wiki/Eisenstein_prime" class="mw-redirect" title="Eisenstein prime">Eisenstein prime</a> with no imaginary part, Chen prime,<a href="#cite_note-A109611-4">[4]</a> one of the rare primes to be both right and left-truncatable,<a href="#cite_note-A020994-5">[5]</a> and a strictly non-palindromic number. 317 is the exponent (and number of ones) in the fourth base-10 <a href="/wiki/Repunit" title="Repunit">repunit prime</a>.<a href="#cite_note-6">[6]</a> <div class="mw-heading mw-heading4"><h4 id="318">318</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=22" title="Edit section: 318" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/318_(number)" title="318 (number)">318 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="319">319</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=23" title="Edit section: 319" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 319 = 11 × 29. 319 is the sum of three consecutive primes (103 + 107 + 109), <a href="/wiki/Smith_number" title="Smith number">Smith number</a>,<a href="#cite_note-A006753-7">[7]</a> cannot be represented as the sum of fewer than 19 fourth powers, <a href="/wiki/Happy_number" title="Happy number">happy number</a> in base 10<a href="#cite_note-8">[8]</a> <div class="mw-heading mw-heading3"><h3 id="320s">320s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=24" title="Edit section: 320s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="320">320</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=25" title="Edit section: 320" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 320 = 26 × 5 = (25) × (2 × 5). 320 is a <a href="/wiki/Leyland_number" title="Leyland number">Leyland number</a>,<a href="#cite_note-A076980-9">[9]</a> and <a href="/wiki/Hadamard%27s_maximal_determinant_problem" title="Hadamard's maximal determinant problem">maximum determinant</a> of a 10 by 10 matrix of zeros and ones. <div class="mw-heading mw-heading4"><h4 id="321">321</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=26" title="Edit section: 321" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 321 = 3 × 107, a <a href="/wiki/Delannoy_number" title="Delannoy number">Delannoy number</a><a href="#cite_note-10">[10]</a> <div class="mw-heading mw-heading4"><h4 id="322">322</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=27" title="Edit section: 322" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 322 = 2 × 7 × 23. 322 is a <a href="/wiki/Sphenic_number" title="Sphenic number">sphenic</a>,<a href="#cite_note-A007304-11">[11]</a> nontotient, <a href="/wiki/Untouchable_number" title="Untouchable number">untouchable</a>,<a href="#cite_note-A005114-12">[12]</a> and a <a href="/wiki/Lucas_number" title="Lucas number">Lucas number</a>.<a href="#cite_note-13">[13]</a> It is also the first unprimeable number to end in 2. <div class="mw-heading mw-heading4"><h4 id="323">323</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=28" title="Edit section: 323" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 323 = 17 × 19. 323 is the sum of nine consecutive primes (19 + 23 + 29 + 31 + 37 + 41 + 43 + 47 + 53), the sum of the 13 consecutive primes (5 + 7 + 11 + 13 + 17 + 19 + 23 + 29 + 31 + 37 + 41 + 43 + 47), <a href="/wiki/Motzkin_number" title="Motzkin number">Motzkin number</a>.<a href="#cite_note-14">[14]</a> A Lucas and <a href="/wiki/Fibonacci_pseudoprime" class="mw-redirect" title="Fibonacci pseudoprime">Fibonacci pseudoprime</a>. See <a href="/wiki/323_(disambiguation)" class="mw-disambig" title="323 (disambiguation)">323 (disambiguation)</a> <div class="mw-heading mw-heading4"><h4 id="324">324</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=29" title="Edit section: 324" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 324 = 22 × 34 = 182. 324 is the sum of four consecutive primes (73 + 79 + 83 + 89), totient sum of the first 32 integers, a square number,<a href="#cite_note-15">[15]</a> and an untouchable number.<a href="#cite_note-A005114-12">[12]</a> <div class="mw-heading mw-heading4"><h4 id="325">325</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=30" title="Edit section: 325" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 325 = 52 × 13. 325 is a triangular number, <a href="/wiki/Hexagonal_number" title="Hexagonal number">hexagonal number</a>,<a href="#cite_note-A000384-16">[16]</a> <a href="/wiki/Nonagonal_number" title="Nonagonal number">nonagonal number</a>,<a href="#cite_note-17">[17]</a> and a <a href="/wiki/Centered_nonagonal_number" title="Centered nonagonal number">centered nonagonal number</a>.<a href="#cite_note-18">[18]</a> 325 is the smallest number to be the sum of two squares in 3 different ways: 12 + 182, 62 + 172 and 102 + 152. 325 is also the smallest (and only known) 3-<a href="/wiki/Hyperperfect_number" title="Hyperperfect number">hyperperfect number</a>.<a href="#cite_note-19">[19]</a><a href="#cite_note-20">[20]</a> <div class="mw-heading mw-heading4"><h4 id="326">326</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=31" title="Edit section: 326" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 326 = 2 × 163. 326 is a nontotient, noncototient,<a href="#cite_note-A005278-21">[21]</a> and an untouchable number.<a href="#cite_note-A005114-12">[12]</a> 326 is the sum of the 14 consecutive primes (3 + 5 + 7 + 11 + 13 + 17 + 19 + 23 + 29 + 31 + 37 + 41 + 43 + 47), lazy caterer number<a href="#cite_note-A000124-22">[22]</a> <div class="mw-heading mw-heading4"><h4 id="327">327</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=32" title="Edit section: 327" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 327 = 3 × 109. 327 is a <a href="/wiki/Perfect_totient_number" title="Perfect totient number">perfect totient number</a>,<a href="#cite_note-23">[23]</a> number of compositions of 10 whose run-lengths are either weakly increasing or weakly decreasing<a href="#cite_note-24">[24]</a> <div class="mw-heading mw-heading4"><h4 id="328">328</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=33" title="Edit section: 328" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 328 = 23 × 41. 328 is a <a href="/wiki/Refactorable_number" title="Refactorable number">refactorable number</a>,<a href="#cite_note-A033950-25">[25]</a> and it is the sum of the first fifteen primes (2 + 3 + 5 + 7 + 11 + 13 + 17 + 19 + 23 + 29 + 31 + 37 + 41 + 43 + 47). <div class="mw-heading mw-heading4"><h4 id="329">329</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=34" title="Edit section: 329" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 329 = 7 × 47. 329 is the sum of three consecutive primes (107 + 109 + 113), and a <a href="/wiki/Highly_cototient_number" title="Highly cototient number">highly cototient number</a>.<a href="#cite_note-A100827-26">[26]</a> <div class="mw-heading mw-heading3"><h3 id="330s">330s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=35" title="Edit section: 330s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="330">330</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=36" title="Edit section: 330" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 330 = 2 × 3 × 5 × 11. 330 is sum of six consecutive primes (43 + 47 + 53 + 59 + 61 + 67), <a href="/wiki/Pentatope_number" title="Pentatope number">pentatope number</a> (and hence a <a href="/wiki/Binomial_coefficient" title="Binomial coefficient">binomial coefficient</a> <math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\displaystyle {\tbinom {11}{4}}}"> <semantics> <mrow class="MJX-TeXAtom-ORD"> <mstyle displaystyle="true" scriptlevel="0"> <mrow class="MJX-TeXAtom-ORD"> <mstyle displaystyle="false" scriptlevel="0"> <mrow> <mrow class="MJX-TeXAtom-OPEN"> <mo maxsize="1.2em" minsize="1.2em">(</mo> </mrow> <mfrac linethickness="0"> <mn>11</mn> <mn>4</mn> </mfrac> <mrow class="MJX-TeXAtom-CLOSE"> <mo maxsize="1.2em" minsize="1.2em">)</mo> </mrow> </mrow> </mstyle> </mrow> </mstyle> </mrow> <annotation encoding="application/x-tex">{\displaystyle {\tbinom {11}{4}}}</annotation> </semantics> </math><noscript><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/610364e52a16abb07d892ea568e0cc1d0e02b4d2" class="mwe-math-fallback-image-inline mw-invert skin-invert" aria-hidden="true" style="vertical-align: -1.005ex; width:3.774ex; height:3.343ex;" alt="{\displaystyle {\tbinom {11}{4}}}"></noscript><span class="lazy-image-placeholder" style="width: 3.774ex;height: 3.343ex;vertical-align: -1.005ex;" data-src="https://wikimedia.org/api/rest_v1/media/math/render/svg/610364e52a16abb07d892ea568e0cc1d0e02b4d2" data-alt="{\displaystyle {\tbinom {11}{4}}}" data-class="mwe-math-fallback-image-inline mw-invert skin-invert"> ), a <a href="/wiki/Pentagonal_number" title="Pentagonal number">pentagonal number</a>,<a href="#cite_note-A000326-27">[27]</a> divisible by the number of primes below it, and a <a href="/wiki/Sparsely_totient_number" title="Sparsely totient number">sparsely totient number</a>.<a href="#cite_note-28">[28]</a> <div class="mw-heading mw-heading4"><h4 id="331">331</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=37" title="Edit section: 331" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 331 is a prime number, super-prime, <a href="/wiki/Cuban_prime" title="Cuban prime">cuban prime</a>,<a href="#cite_note-A002407-29">[29]</a> a <a href="/wiki/Lucky_prime" class="mw-redirect" title="Lucky prime">lucky prime</a>,<a href="#cite_note-A031157-30">[30]</a> sum of five consecutive primes (59 + 61 + 67 + 71 + 73), <a href="/wiki/Centered_pentagonal_number" title="Centered pentagonal number">centered pentagonal number</a>,<a href="#cite_note-A005891-31">[31]</a> <a href="/wiki/Centered_hexagonal_number" title="Centered hexagonal number">centered hexagonal number</a>,<a href="#cite_note-A003215-32">[32]</a> and <a href="/wiki/Mertens_function" title="Mertens function">Mertens function</a> returns 0.<a href="#cite_note-A028442-33">[33]</a> <div class="mw-heading mw-heading4"><h4 id="332">332</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=38" title="Edit section: 332" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 332 = 22 × 83, Mertens function returns 0.<a href="#cite_note-A028442-33">[33]</a> <div class="mw-heading mw-heading4"><h4 id="333">333</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=39" title="Edit section: 333" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 333 = 32 × 37, Mertens function returns 0;<a href="#cite_note-A028442-33">[33]</a> <a href="/wiki/Repdigit" title="Repdigit">repdigit</a>; 2333 is the smallest <a href="/wiki/Power_of_two" title="Power of two">power of two</a> greater than a <a href="/wiki/Googol" title="Googol">googol</a>. <div class="mw-heading mw-heading4"><h4 id="334">334</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=40" title="Edit section: 334" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 334 = 2 × 167, nontotient.<a href="#cite_note-34">[34]</a> <div class="mw-heading mw-heading4"><h4 id="335">335</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=41" title="Edit section: 335" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 335 = 5 × 67. 335 is divisible by the number of primes below it, number of <a href="/wiki/Lyndon_words" class="mw-redirect" title="Lyndon words">Lyndon words</a> of length 12. <div class="mw-heading mw-heading4"><h4 id="336">336</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=42" title="Edit section: 336" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 336 = 24 × 3 × 7, untouchable number,<a href="#cite_note-A005114-12">[12]</a> number of partitions of 41 into prime parts,<a href="#cite_note-35">[35]</a> <a href="/wiki/Largely_composite_number" class="mw-redirect" title="Largely composite number">largely composite number</a>.<a href="#cite_note-OEIS-A067128-36">[36]</a> <div class="mw-heading mw-heading4"><h4 id="337">337</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=43" title="Edit section: 337" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 337, <a href="/wiki/Prime_number" title="Prime number">prime number</a>, <a href="/wiki/Emirp" title="Emirp">emirp</a>, <a href="/wiki/Permutable_prime" title="Permutable prime">permutable prime</a> with 373 and 733, Chen prime,<a href="#cite_note-A109611-4">[4]</a> <a href="/wiki/Star_number" title="Star number">star number</a> <div class="mw-heading mw-heading4"><h4 id="338">338</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=44" title="Edit section: 338" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 338 = 2 × 132, nontotient, number of square (0,1)-matrices without zero rows and with exactly 4 entries equal to 1.<a href="#cite_note-37">[37]</a> <div class="mw-heading mw-heading4"><h4 id="339">339</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=45" title="Edit section: 339" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 339 = 3 × 113, <a href="/wiki/Ulam_number" title="Ulam number">Ulam number</a><a href="#cite_note-38">[38]</a> <div class="mw-heading mw-heading3"><h3 id="340s">340s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=46" title="Edit section: 340s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="340">340</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=47" title="Edit section: 340" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 340 = 22 × 5 × 17, sum of eight consecutive primes (29 + 31 + 37 + 41 + 43 + 47 + 53 + 59), sum of ten consecutive primes (17 + 19 + 23 + 29 + 31 + 37 + 41 + 43 + 47 + 53), sum of the first four powers of <a href="/wiki/4_(number)" class="mw-redirect" title="4 (number)">4</a> (41 + 42 + 43 + 44), divisible by the number of primes below it, nontotient, noncototient.<a href="#cite_note-A005278-21">[21]</a> Number of <a rel="nofollow" class="external text" href="https://oeis.org/A331452/a331452_1.png">regions</a> formed by drawing the line segments connecting any two of the 12 perimeter points of a 3 times 3 grid of squares (sequence <a href="//oeis.org/A331452" class="extiw" title="oeis:A331452">A331452</a> in the <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">OEIS</a>) and (sequence <a href="//oeis.org/A255011" class="extiw" title="oeis:A255011">A255011</a> in the <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">OEIS</a>). <div class="mw-heading mw-heading4"><h4 id="341">341</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=48" title="Edit section: 341" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 341 = 11 × 31, sum of seven consecutive primes (37 + 41 + 43 + 47 + 53 + 59 + 61), <a href="/wiki/Octagonal_number" title="Octagonal number">octagonal number</a>,<a href="#cite_note-39">[39]</a> <a href="/wiki/Centered_cube_number" title="Centered cube number">centered cube number</a>,<a href="#cite_note-40">[40]</a> <a href="/wiki/Super-Poulet_number" title="Super-Poulet number">super-Poulet number</a>. 341 is the smallest <a href="/wiki/Fermat_pseudoprime" title="Fermat pseudoprime">Fermat pseudoprime</a>; it is the least composite odd modulus m greater than the base b, that satisfies the Fermat property "bm−1 − 1 is divisible by m", for bases up to 128 of b = 2, 15, 60, 63, 78, and 108. <div class="mw-heading mw-heading4"><h4 id="342">342</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=49" title="Edit section: 342" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 342 = 2 × 32 × 19, pronic number,<a href="#cite_note-A002378-41">[41]</a> Untouchable number.<a href="#cite_note-A005114-12">[12]</a> <div class="mw-heading mw-heading4"><h4 id="343">343</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=50" title="Edit section: 343" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 343 = 73, the first nice <a href="/wiki/Friedman_number" title="Friedman number">Friedman number</a> that is composite since 343 = (3 + 4)3. It is the only known example of x2+x+1 = y3, in this case, x=18, y=7. It is z3 in a triplet (x,y,z) such that x5 + y2 = z3. <div class="mw-heading mw-heading4"><h4 id="344">344</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=51" title="Edit section: 344" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 344 = 23 × 43, <a href="/wiki/Octahedral_number" title="Octahedral number">octahedral number</a>,<a href="#cite_note-42">[42]</a> noncototient,<a href="#cite_note-A005278-21">[21]</a> totient sum of the first 33 integers, refactorable number.<a href="#cite_note-A033950-25">[25]</a> <div class="mw-heading mw-heading4"><h4 id="345">345</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=52" title="Edit section: 345" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 345 = 3 × 5 × 23, sphenic number,<a href="#cite_note-A007304-11">[11]</a> <a href="/wiki/Idoneal_number" title="Idoneal number">idoneal number</a> <div class="mw-heading mw-heading4"><h4 id="346">346</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=53" title="Edit section: 346" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 346 = 2 × 173, Smith number,<a href="#cite_note-A006753-7">[7]</a> noncototient.<a href="#cite_note-A005278-21">[21]</a> <div class="mw-heading mw-heading4"><h4 id="347">347</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=54" title="Edit section: 347" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 347 is a prime number, <a href="/wiki/Emirp" title="Emirp">emirp</a>, <a href="/wiki/Safe_prime" class="mw-redirect" title="Safe prime">safe prime</a>,<a href="#cite_note-A005385-43">[43]</a> <a href="/wiki/Eisenstein_prime" class="mw-redirect" title="Eisenstein prime">Eisenstein prime</a> with no imaginary part, <a href="/wiki/Chen_prime" title="Chen prime">Chen prime</a>,<a href="#cite_note-A109611-4">[4]</a> Friedman prime since 347 = 73 + 4, twin prime with 349, and a strictly non-palindromic number. <div class="mw-heading mw-heading4"><h4 id="348">348</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=55" title="Edit section: 348" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 348 = 22 × 3 × 29, sum of four consecutive primes (79 + 83 + 89 + 97), <a href="/wiki/Refactorable_number" title="Refactorable number">refactorable number</a>.<a href="#cite_note-A033950-25">[25]</a> <div class="mw-heading mw-heading4"><h4 id="349">349</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=56" title="Edit section: 349" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 349, prime number, twin prime, lucky prime, sum of three consecutive primes (109 + 113 + 127), 5349 - 4349 is a prime number.<a href="#cite_note-44">[44]</a> <div class="mw-heading mw-heading3"><h3 id="350s">350s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=57" title="Edit section: 350s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="350">350</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=58" title="Edit section: 350" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 350 = 2 × 52 × 7 = <a href="/wiki/Stirling_numbers_of_the_second_kind" title="Stirling numbers of the second kind"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\displaystyle \left\{{7 \atop 4}\right\}}"> <semantics> <mrow class="MJX-TeXAtom-ORD"> <mstyle displaystyle="true" scriptlevel="0"> <mrow> <mo>{</mo> <mrow class="MJX-TeXAtom-ORD"> <mfrac linethickness="0"> <mn>7</mn> <mn>4</mn> </mfrac> </mrow> <mo>}</mo> </mrow> </mstyle> </mrow> <annotation encoding="application/x-tex">{\displaystyle \left\{{7 \atop 4}\right\}}</annotation> </semantics> </math><noscript><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/cfce3aadf8b7e027db198fe3a75179b6f06e0cf7" class="mwe-math-fallback-image-inline mw-invert skin-invert" aria-hidden="true" style="vertical-align: -2.505ex; width:5.206ex; height:6.176ex;" alt="{\displaystyle \left\{{7 \atop 4}\right\}}"></noscript><span class="lazy-image-placeholder" style="width: 5.206ex;height: 6.176ex;vertical-align: -2.505ex;" data-src="https://wikimedia.org/api/rest_v1/media/math/render/svg/cfce3aadf8b7e027db198fe3a75179b6f06e0cf7" data-alt="{\displaystyle \left\{{7 \atop 4}\right\}}" data-class="mwe-math-fallback-image-inline mw-invert skin-invert"> </a>, primitive semiperfect number,<a href="#cite_note-45">[45]</a> divisible by the number of primes below it, nontotient, a truncated icosahedron of frequency 6 has 350 hexagonal faces and 12 pentagonal faces. <div class="mw-heading mw-heading4"><h4 id="351">351</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=59" title="Edit section: 351" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 351 = 33 × 13, triangular number, sum of five consecutive primes (61 + 67 + 71 + 73 + 79), member of <a href="/wiki/Padovan_sequence" title="Padovan sequence">Padovan sequence</a><a href="#cite_note-46">[46]</a> and number of compositions of 15 into distinct parts.<a href="#cite_note-47">[47]</a> <div class="mw-heading mw-heading4"><h4 id="352">352</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=60" title="Edit section: 352" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 352 = 25 × 11, the number of <a href="/wiki/Eight_queens_puzzle" title="Eight queens puzzle">n-Queens Problem</a> solutions for n = 9. It is the sum of two consecutive primes (173 + 179), lazy caterer number<a href="#cite_note-A000124-22">[22]</a> <div class="mw-heading mw-heading4"><h4 id="353">353</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=61" title="Edit section: 353" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/353_(number)" title="353 (number)">353 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="354">354</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=62" title="Edit section: 354" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 354 = 2 × 3 × 59 = 14 + 24 + 34 + 44,<a href="#cite_note-48">[48]</a><a href="#cite_note-49">[49]</a> sphenic number,<a href="#cite_note-A007304-11">[11]</a> nontotient, also <a href="/wiki/SMTP" class="mw-redirect" title="SMTP">SMTP</a> code meaning start of mail input. It is also sum of <a href="/wiki/Absolute_value" title="Absolute value">absolute value</a> of the <a href="/wiki/Coefficient" title="Coefficient">coefficients</a> of <a href="/wiki/Conway%27s_constant" class="mw-redirect" title="Conway's constant">Conway's polynomial</a>. <div class="mw-heading mw-heading4"><h4 id="355">355</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=63" title="Edit section: 355" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 355 = 5 × 71, <a href="/wiki/Smith_number" title="Smith number">Smith number</a>,<a href="#cite_note-A006753-7">[7]</a> <a href="/wiki/Mertens_function" title="Mertens function">Mertens function</a> returns 0,<a href="#cite_note-A028442-33">[33]</a> divisible by the number of primes below it.<a href="#cite_note-50">[50]</a> The <a href="/wiki/Euler%27s_totient_function" title="Euler's totient function">cototient</a> of 355 is 75,<a href="#cite_note-51">[51]</a> where 75 is the product of its digits (3 x 5 x 5 = 75). The numerator of the best simplified rational approximation of pi having a denominator of four digits or fewer. This fraction (355/113) is known as <a href="/wiki/Mil%C3%BC" title="Milü">Milü</a> and provides an extremely accurate approximation for pi, being accurate to seven digits. <div class="mw-heading mw-heading4"><h4 id="356">356</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=64" title="Edit section: 356" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 356 = 22 × 89, Mertens function returns 0.<a href="#cite_note-A028442-33">[33]</a> <div class="mw-heading mw-heading4"><h4 id="357">357</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=65" title="Edit section: 357" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 357 = 3 × 7 × 17, <a href="/wiki/Sphenic_number" title="Sphenic number">sphenic number</a>.<a href="#cite_note-A007304-11">[11]</a> <div class="mw-heading mw-heading4"><h4 id="358">358</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=66" title="Edit section: 358" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 358 = 2 × 179, sum of six consecutive primes (47 + 53 + 59 + 61 + 67 + 71), Mertens function returns 0,<a href="#cite_note-A028442-33">[33]</a> number of ways to partition {1,2,3,4,5} and then partition each cell (block) into subcells.<a href="#cite_note-52">[52]</a> <div class="mw-heading mw-heading4"><h4 id="359">359</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=67" title="Edit section: 359" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/359_(number)" title="359 (number)">359 (number)</a></div> <div class="mw-heading mw-heading3"><h3 id="360s">360s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=68" title="Edit section: 360s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="360">360</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=69" title="Edit section: 360" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/360_(number)" title="360 (number)">360 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="361">361</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=70" title="Edit section: 361" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 361 = 192. 361 is a centered triangular number,<a href="#cite_note-A005448-2">[2]</a> <a href="/wiki/Centered_octagonal_number" title="Centered octagonal number">centered octagonal number</a>, <a href="/wiki/Centered_decagonal_number" title="Centered decagonal number">centered decagonal number</a>,<a href="#cite_note-53">[53]</a> member of the <a href="/wiki/Mian%E2%80%93Chowla_sequence" title="Mian–Chowla sequence">Mian–Chowla sequence</a>;<a href="#cite_note-54">[54]</a> also the number of positions on a standard 19 x 19 <a href="/wiki/Go_(game)" title="Go (game)">Go</a> board. <div class="mw-heading mw-heading4"><h4 id="362">362</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=71" title="Edit section: 362" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 362 = 2 × 181 = σ2(19): sum of squares of divisors of 19,<a href="#cite_note-55">[55]</a> Mertens function returns 0,<a href="#cite_note-A028442-33">[33]</a> nontotient, noncototient.<a href="#cite_note-A005278-21">[21]</a> <div class="mw-heading mw-heading4"><h4 id="363">363</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=72" title="Edit section: 363" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/363_(number)" title="363 (number)">363 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="364">364</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=73" title="Edit section: 364" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 364 = 22 × 7 × 13, <a href="/wiki/Tetrahedral_number" title="Tetrahedral number">tetrahedral number</a>,<a href="#cite_note-A000292-56">[56]</a> sum of twelve consecutive primes (11 + 13 + 17 + 19 + 23 + 29 + 31 + 37 + 41 + 43 + 47 + 53), Mertens function returns 0,<a href="#cite_note-A028442-33">[33]</a> <a href="/wiki/Nontotient" title="Nontotient">nontotient</a>. It is a <a href="/wiki/Repdigit" title="Repdigit">repdigit</a> in base 3 (111111), base 9 (444), base 25 (EE), base 27 (DD), base 51 (77) and base 90 (44), the sum of six consecutive powers of 3 (1 + 3 + 9 + 27 + 81 + 243), and because it is the twelfth non-zero <a href="/wiki/Tetrahedral_number" title="Tetrahedral number">tetrahedral number</a>.<a href="#cite_note-A000292-56">[56]</a> <div class="mw-heading mw-heading4"><h4 id="365">365</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=74" title="Edit section: 365" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/365_(number)" title="365 (number)">365 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="366">366</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=75" title="Edit section: 366" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 366 = 2 × 3 × 61, <a href="/wiki/Sphenic_number" title="Sphenic number">sphenic number</a>,<a href="#cite_note-A007304-11">[11]</a> Mertens function returns 0,<a href="#cite_note-A028442-33">[33]</a> noncototient,<a href="#cite_note-A005278-21">[21]</a> number of complete partitions of 20,<a href="#cite_note-57">[57]</a> 26-gonal and 123-gonal. Also the number of days in a <a href="/wiki/Leap_year" title="Leap year">leap year</a>. <div class="mw-heading mw-heading4"><h4 id="367">367</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=76" title="Edit section: 367" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 367 is a prime number, a lucky prime,<a href="#cite_note-A031157-30">[30]</a> <a href="/wiki/Perrin_number" title="Perrin number">Perrin number</a>,<a href="#cite_note-58">[58]</a> <a href="/wiki/Happy_number" title="Happy number">happy number</a>, <a href="//oeis.org/A006450" class="extiw" title="oeis:A006450">prime index prime</a> and a strictly non-palindromic number. <div class="mw-heading mw-heading4"><h4 id="368">368</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=77" title="Edit section: 368" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 368 = 24 × 23. It is also a <a href="/wiki/Leyland_number" title="Leyland number">Leyland number</a>.<a href="#cite_note-A076980-9">[9]</a> <div class="mw-heading mw-heading4"><h4 id="369">369</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=78" title="Edit section: 369" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/369_(number)" title="369 (number)">369 (number)</a></div> <div class="mw-heading mw-heading3"><h3 id="370s">370s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=79" title="Edit section: 370s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="370">370</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=80" title="Edit section: 370" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 370 = 2 × 5 × 37, sphenic number,<a href="#cite_note-A007304-11">[11]</a> sum of four consecutive primes (83 + 89 + 97 + 101), nontotient, with 369 part of a Ruth–Aaron pair with only distinct prime factors counted, <a href="/wiki/Base_10" class="mw-redirect" title="Base 10">Base 10</a> <a href="/wiki/Armstrong_number" class="mw-redirect" title="Armstrong number">Armstrong number</a> since 33 + 73 + 03 = 370. <div class="mw-heading mw-heading4"><h4 id="371">371</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=81" title="Edit section: 371" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 371 = 7 × 53, sum of three consecutive primes (113 + 127 + 131), sum of seven consecutive primes (41 + 43 + 47 + 53 + 59 + 61 + 67), sum of the primes from its least to its greatest prime factor,<a href="#cite_note-59">[59]</a> the next such composite number is 2935561623745, <a href="/wiki/Armstrong_number" class="mw-redirect" title="Armstrong number">Armstrong number</a> since 33 + 73 + 13 = 371. <div class="mw-heading mw-heading4"><h4 id="372">372</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=82" title="Edit section: 372" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 372 = 22 × 3 × 31, sum of eight consecutive primes (31 + 37 + 41 + 43 + 47 + 53 + 59 + 61), <a href="/wiki/Noncototient" title="Noncototient">noncototient</a>,<a href="#cite_note-A005278-21">[21]</a> <a href="/wiki/Untouchable_number" title="Untouchable number">untouchable number</a>,<a href="#cite_note-A005114-12">[12]</a> --> refactorable number.<a href="#cite_note-A033950-25">[25]</a> <div class="mw-heading mw-heading4"><h4 id="373">373</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=83" title="Edit section: 373" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 373, prime number, <a href="/wiki/Balanced_prime" title="Balanced prime">balanced prime</a>,<a href="#cite_note-60">[60]</a> one of the rare primes to be both right and left-truncatable (<a href="/wiki/Truncatable_prime#Decimal_truncatable_primes" title="Truncatable prime">two-sided prime</a>),<a href="#cite_note-A020994-5">[5]</a> sum of five consecutive primes (67 + 71 + 73 + 79 + 83), sexy prime with 367 and 379, <a href="/wiki/Permutable_prime" title="Permutable prime">permutable prime</a> with 337 and 733, palindromic prime in 3 consecutive bases: 5658 = 4549 = 37310 and also in base 4: 113114. <div class="mw-heading mw-heading4"><h4 id="374">374</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=84" title="Edit section: 374" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 374 = 2 × 11 × 17, <a href="/wiki/Sphenic_number" title="Sphenic number">sphenic number</a>,<a href="#cite_note-A007304-11">[11]</a> nontotient, 3744 + 1 is prime.<a href="#cite_note-61">[61]</a> <div class="mw-heading mw-heading4"><h4 id="375">375</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=85" title="Edit section: 375" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 375 = 3 × 53, number of regions in regular 11-gon with all diagonals drawn.<a href="#cite_note-62">[62]</a> <div class="mw-heading mw-heading4"><h4 id="376">376</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=86" title="Edit section: 376" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 376 = 23 × 47, <a href="/wiki/Pentagonal_number" title="Pentagonal number">pentagonal number</a>,<a href="#cite_note-A000326-27">[27]</a> 1-<a href="/wiki/Automorphic_number" title="Automorphic number">automorphic number</a>,<a href="#cite_note-63">[63]</a> nontotient, refactorable number.<a href="#cite_note-A033950-25">[25]</a> There is a math puzzle in which when 376 is squared, 376 is also the last three digits, as 376 * 376 = 141376 <a href="#cite_note-64">[64]</a> It is one of the two three-digit numbers where when squared, the last three digits remain the same. <div class="mw-heading mw-heading4"><h4 id="377">377</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=87" title="Edit section: 377" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 377 = 13 × 29, <a href="/wiki/Fibonacci_number" class="mw-redirect" title="Fibonacci number">Fibonacci number</a>, a <a href="/wiki/Centered_octahedral_number" title="Centered octahedral number">centered octahedral number</a>,<a href="#cite_note-65">[65]</a> a Lucas and <a href="/wiki/Fibonacci_pseudoprime" class="mw-redirect" title="Fibonacci pseudoprime">Fibonacci pseudoprime</a>, the sum of the squares of the first six primes. <div class="mw-heading mw-heading4"><h4 id="378">378</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=88" title="Edit section: 378" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 378 = 2 × 33 × 7, triangular number, <a href="/wiki/Cake_number" title="Cake number">cake number</a>, hexagonal number,<a href="#cite_note-A000384-16">[16]</a> Smith number.<a href="#cite_note-A006753-7">[7]</a> <div class="mw-heading mw-heading4"><h4 id="379">379</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=89" title="Edit section: 379" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 379 is a prime number, Chen prime,<a href="#cite_note-A109611-4">[4]</a> lazy caterer number<a href="#cite_note-A000124-22">[22]</a> and a happy number in base 10. It is the sum of the first 15 odd primes (3 + 5 + 7 + 11 + 13 + 17 + 19 + 23 + 29 + 31 + 37 + 41 + 43 + 47 + 53). 379! - 1 is prime. <div class="mw-heading mw-heading3"><h3 id="380s">380s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=90" title="Edit section: 380s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="380">380</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=91" title="Edit section: 380" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 380 = 22 × 5 × 19, pronic number,<a href="#cite_note-A002378-41">[41]</a> number of regions into which a figure made up of a row of 6 adjacent congruent rectangles is divided upon drawing diagonals of all possible rectangles.<a href="#cite_note-66">[66]</a> <div class="mw-heading mw-heading4"><h4 id="381">381</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=92" title="Edit section: 381" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 381 = 3 × 127, palindromic in base 2 and base 8. 381 is the sum of the first 16 <a href="/wiki/Prime_numbers" class="mw-redirect" title="Prime numbers">prime numbers</a> (2 + 3 + 5 + 7 + 11 + 13 + 17 + 19 + 23 + 29 + 31 + 37 + 41 + 43 + 47 + 53). <div class="mw-heading mw-heading4"><h4 id="382">382</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=93" title="Edit section: 382" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 382 = 2 × 191, sum of ten consecutive primes (19 + 23 + 29 + 31 + 37 + 41 + 43 + 47 + 53 + 59), Smith number.<a href="#cite_note-A006753-7">[7]</a> <div class="mw-heading mw-heading4"><h4 id="383">383</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=94" title="Edit section: 383" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 383, prime number, safe prime,<a href="#cite_note-A005385-43">[43]</a> <a href="/wiki/Woodall_prime" class="mw-redirect" title="Woodall prime">Woodall prime</a>,<a href="#cite_note-67">[67]</a> <a href="/wiki/Thabit_number" title="Thabit number">Thabit number</a>, Eisenstein prime with no imaginary part, palindromic prime. It is also the first number where the sum of a prime and the reversal of the prime is also a prime.<a href="#cite_note-68">[68]</a> <a href="//oeis.org/A059801" class="extiw" title="oeis:A059801">4383 - 3383 is prime</a>. <div class="mw-heading mw-heading4"><h4 id="384">384</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=95" title="Edit section: 384" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1236090951"><div role="note" class="hatnote navigation-not-searchable">Main article: <a href="/wiki/384_(number)" title="384 (number)">384 (number)</a></div> <div class="mw-heading mw-heading4"><h4 id="385">385</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=96" title="Edit section: 385" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 385 = 5 × 7 × 11, <a href="/wiki/Sphenic_number" title="Sphenic number">sphenic number</a>,<a href="#cite_note-A007304-11">[11]</a> <a href="/wiki/Square_pyramidal_number" title="Square pyramidal number">square pyramidal number</a>,<a href="#cite_note-69">[69]</a> the number of <a href="/wiki/Integer_partition" title="Integer partition">integer partitions</a> of 18. 385 = 102 + 92 + 82 + 72 + 62 + 52 + 42 + 32 + 22 + 12 <div class="mw-heading mw-heading4"><h4 id="386">386</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=97" title="Edit section: 386" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 386 = 2 × 193, nontotient, noncototient,<a href="#cite_note-A005278-21">[21]</a> centered heptagonal number,<a href="#cite_note-A069099-3">[3]</a> number of surface points on a cube with edge-length 9.<a href="#cite_note-70">[70]</a> <div class="mw-heading mw-heading4"><h4 id="387">387</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=98" title="Edit section: 387" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 387 = 32 × 43, number of graphical partitions of 22.<a href="#cite_note-71">[71]</a> <div class="mw-heading mw-heading4"><h4 id="388">388</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=99" title="Edit section: 388" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 388 = 22 × 97 = solution to postage stamp problem with 6 stamps and 6 denominations,<a href="#cite_note-72">[72]</a> number of uniform rooted trees with 10 nodes.<a href="#cite_note-73">[73]</a> <div class="mw-heading mw-heading4"><h4 id="389">389</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=100" title="Edit section: 389" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 389, prime number, <a href="/wiki/Emirp" title="Emirp">emirp</a>, Eisenstein prime with no imaginary part, Chen prime,<a href="#cite_note-A109611-4">[4]</a> highly cototient number,<a href="#cite_note-A100827-26">[26]</a> strictly non-palindromic number. Smallest conductor of a rank 2 <a href="/wiki/Elliptic_curve" title="Elliptic curve">Elliptic curve</a>. <div class="mw-heading mw-heading3"><h3 id="390s">390s</h3> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=101" title="Edit section: 390s" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> <div class="mw-heading mw-heading4"><h4 id="390">390</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=102" title="Edit section: 390" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 390 = 2 × 3 × 5 × 13, sum of four consecutive primes (89 + 97 + 101 + 103), nontotient, <dl><dd><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\displaystyle \sum _{n=0}^{10}{390}^{n}}"> <semantics> <mrow class="MJX-TeXAtom-ORD"> <mstyle displaystyle="true" scriptlevel="0"> <munderover> <mo>∑</mo> <mrow class="MJX-TeXAtom-ORD"> <mi>n</mi> <mo>=</mo> <mn>0</mn> </mrow> <mrow class="MJX-TeXAtom-ORD"> <mn>10</mn> </mrow> </munderover> <msup> <mrow class="MJX-TeXAtom-ORD"> <mn>390</mn> </mrow> <mrow class="MJX-TeXAtom-ORD"> <mi>n</mi> </mrow> </msup> </mstyle> </mrow> <annotation encoding="application/x-tex">{\displaystyle \sum _{n=0}^{10}{390}^{n}}</annotation> </semantics> </math><noscript><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/4a562f5e6786636eb2efef290a19e29c58ee50c3" class="mwe-math-fallback-image-inline mw-invert skin-invert" aria-hidden="true" style="vertical-align: -3.005ex; width:8.448ex; height:7.343ex;" alt="{\displaystyle \sum _{n=0}^{10}{390}^{n}}"></noscript><span class="lazy-image-placeholder" style="width: 8.448ex;height: 7.343ex;vertical-align: -3.005ex;" data-src="https://wikimedia.org/api/rest_v1/media/math/render/svg/4a562f5e6786636eb2efef290a19e29c58ee50c3" data-alt="{\displaystyle \sum _{n=0}^{10}{390}^{n}}" data-class="mwe-math-fallback-image-inline mw-invert skin-invert">  is prime<a href="#cite_note-A162862-74">[74]</a></dd></dl> <div class="mw-heading mw-heading4"><h4 id="391">391</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=103" title="Edit section: 391" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 391 = 17 × 23, Smith number,<a href="#cite_note-A006753-7">[7]</a> <a href="/wiki/Centered_pentagonal_number" title="Centered pentagonal number">centered pentagonal number</a>.<a href="#cite_note-A005891-31">[31]</a> <div class="mw-heading mw-heading4"><h4 id="392">392</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=104" title="Edit section: 392" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 392 = 23 × 72, <a href="/wiki/Achilles_number" title="Achilles number">Achilles number</a>. <div class="mw-heading mw-heading4"><h4 id="393">393</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=105" title="Edit section: 393" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 393 = 3 × 131, <a href="/wiki/Blum_integer" title="Blum integer">Blum integer</a>, Mertens function returns 0.<a href="#cite_note-A028442-33">[33]</a> <div class="mw-heading mw-heading4"><h4 id="394">394</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=106" title="Edit section: 394" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 394 = 2 × 197 = S5 a <a href="/wiki/Schr%C3%B6der_number" title="Schröder number">Schröder number</a>,<a href="#cite_note-75">[75]</a> nontotient, noncototient.<a href="#cite_note-A005278-21">[21]</a> <div class="mw-heading mw-heading4"><h4 id="395">395</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=107" title="Edit section: 395" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 395 = 5 × 79, sum of three consecutive primes (127 + 131 + 137), sum of five consecutive primes (71 + 73 + 79 + 83 + 89), number of (unordered, unlabeled) rooted trimmed trees with 11 nodes.<a href="#cite_note-76">[76]</a> <div class="mw-heading mw-heading4"><h4 id="396">396</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=108" title="Edit section: 396" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 396 = 22 × 32 × 11, sum of twin primes (197 + 199), totient sum of the first 36 integers, refactorable number,<a href="#cite_note-A033950-25">[25]</a> Harshad number, <a href="/wiki/Digit-reassembly_number" title="Digit-reassembly number">digit-reassembly number</a>. <div class="mw-heading mw-heading4"><h4 id="397">397</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=109" title="Edit section: 397" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 397, prime number, cuban prime,<a href="#cite_note-A002407-29">[29]</a> centered hexagonal number.<a href="#cite_note-A003215-32">[32]</a> <div class="mw-heading mw-heading4"><h4 id="398">398</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=110" title="Edit section: 398" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 398 = 2 × 199, nontotient. <dl><dd><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\displaystyle \sum _{n=0}^{10}{398}^{n}}"> <semantics> <mrow class="MJX-TeXAtom-ORD"> <mstyle displaystyle="true" scriptlevel="0"> <munderover> <mo>∑</mo> <mrow class="MJX-TeXAtom-ORD"> <mi>n</mi> <mo>=</mo> <mn>0</mn> </mrow> <mrow class="MJX-TeXAtom-ORD"> <mn>10</mn> </mrow> </munderover> <msup> <mrow class="MJX-TeXAtom-ORD"> <mn>398</mn> </mrow> <mrow class="MJX-TeXAtom-ORD"> <mi>n</mi> </mrow> </msup> </mstyle> </mrow> <annotation encoding="application/x-tex">{\displaystyle \sum _{n=0}^{10}{398}^{n}}</annotation> </semantics> </math><noscript><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/28390f5b37e9a6296175b41aefa09d02d18ba255" class="mwe-math-fallback-image-inline mw-invert skin-invert" aria-hidden="true" style="vertical-align: -3.005ex; width:8.448ex; height:7.343ex;" alt="{\displaystyle \sum _{n=0}^{10}{398}^{n}}"></noscript><span class="lazy-image-placeholder" style="width: 8.448ex;height: 7.343ex;vertical-align: -3.005ex;" data-src="https://wikimedia.org/api/rest_v1/media/math/render/svg/28390f5b37e9a6296175b41aefa09d02d18ba255" data-alt="{\displaystyle \sum _{n=0}^{10}{398}^{n}}" data-class="mwe-math-fallback-image-inline mw-invert skin-invert">  is prime<a href="#cite_note-A162862-74">[74]</a></dd></dl> <div class="mw-heading mw-heading4"><h4 id="399">399</h4> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=111" title="Edit section: 399" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div> 399 = 3 × 7 × 19, sphenic number,<a href="#cite_note-A007304-11">[11]</a> smallest <a href="/wiki/Lucas%E2%80%93Carmichael_number" title="Lucas–Carmichael number">Lucas–Carmichael number</a>, and a <a href="/wiki/Leyland_number#Leyland_number_of_the_second_kind" title="Leyland number">Leyland number of the second kind</a><a href="#cite_note-77">[77]</a> (<math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\displaystyle 4^{5}-5^{4}}"> <semantics> <mrow class="MJX-TeXAtom-ORD"> <mstyle displaystyle="true" scriptlevel="0"> <msup> <mn>4</mn> <mrow class="MJX-TeXAtom-ORD"> <mn>5</mn> </mrow> </msup> <mo>−</mo> <msup> <mn>5</mn> <mrow class="MJX-TeXAtom-ORD"> <mn>4</mn> </mrow> </msup> </mstyle> </mrow> <annotation encoding="application/x-tex">{\displaystyle 4^{5}-5^{4}}</annotation> </semantics> </math><noscript><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/7f5e0432c89165226a6f7fccd393e5da57e32441" class="mwe-math-fallback-image-inline mw-invert skin-invert" aria-hidden="true" style="vertical-align: -0.505ex; width:7.274ex; height:2.843ex;" alt="{\displaystyle 4^{5}-5^{4}}"></noscript><span class="lazy-image-placeholder" style="width: 7.274ex;height: 2.843ex;vertical-align: -0.505ex;" data-src="https://wikimedia.org/api/rest_v1/media/math/render/svg/7f5e0432c89165226a6f7fccd393e5da57e32441" data-alt="{\displaystyle 4^{5}-5^{4}}" data-class="mwe-math-fallback-image-inline mw-invert skin-invert"> ). 399! + 1 is prime. </section><div class="mw-heading mw-heading2 section-heading" onclick="mfTempOpenSection(3)"><h2 id="References">References</h2> <a role="button" href="/w/index.php?title=300_(number)&action=edit&section=112" title="Edit section: References" class="cdx-button cdx-button--size-large cdx-button--fake-button cdx-button--fake-button--enabled cdx-button--icon-only cdx-button--weight-quiet "> edit </a> </div><section class="mf-section-3 collapsible-block" id="mf-section-3"> <style data-mw-deduplicate="TemplateStyles:r1239543626">.mw-parser-output .reflist{margin-bottom:0.5em;list-style-type:decimal}@media screen{.mw-parser-output .reflist{font-size:90%}}.mw-parser-output .reflist .references{font-size:100%;margin-bottom:0;list-style-type:inherit}.mw-parser-output .reflist-columns-2{column-width:30em}.mw-parser-output .reflist-columns-3{column-width:25em}.mw-parser-output .reflist-columns{margin-top:0.3em}.mw-parser-output .reflist-columns ol{margin-top:0}.mw-parser-output .reflist-columns li{page-break-inside:avoid;break-inside:avoid-column}.mw-parser-output .reflist-upper-alpha{list-style-type:upper-alpha}.mw-parser-output .reflist-upper-roman{list-style-type:upper-roman}.mw-parser-output .reflist-lower-alpha{list-style-type:lower-alpha}.mw-parser-output .reflist-lower-greek{list-style-type:lower-greek}.mw-parser-output .reflist-lower-roman{list-style-type:lower-roman}</style><div class="reflist"> <div class="mw-references-wrap mw-references-columns"><ol class="references"> <li id="cite_note-1"><a href="#cite_ref-1">^</a> <style data-mw-deduplicate="TemplateStyles:r1238218222">.mw-parser-output cite.citation{font-style:inherit;word-wrap:break-word}.mw-parser-output .citation q{quotes:"\"""\"""'""'"}.mw-parser-output .citation:target{background-color:rgba(0,127,255,0.133)}.mw-parser-output .id-lock-free.id-lock-free a{background:url("//upload.wikimedia.org/wikipedia/commons/6/65/Lock-green.svg")right 0.1em center/9px no-repeat}.mw-parser-output .id-lock-limited.id-lock-limited a,.mw-parser-output .id-lock-registration.id-lock-registration a{background:url("//upload.wikimedia.org/wikipedia/commons/d/d6/Lock-gray-alt-2.svg")right 0.1em center/9px no-repeat}.mw-parser-output .id-lock-subscription.id-lock-subscription a{background:url("//upload.wikimedia.org/wikipedia/commons/a/aa/Lock-red-alt-2.svg")right 0.1em center/9px no-repeat}.mw-parser-output .cs1-ws-icon a{background:url("//upload.wikimedia.org/wikipedia/commons/4/4c/Wikisource-logo.svg")right 0.1em center/12px no-repeat}body:not(.skin-timeless):not(.skin-minerva) .mw-parser-output .id-lock-free a,body:not(.skin-timeless):not(.skin-minerva) .mw-parser-output .id-lock-limited a,body:not(.skin-timeless):not(.skin-minerva) .mw-parser-output .id-lock-registration a,body:not(.skin-timeless):not(.skin-minerva) .mw-parser-output .id-lock-subscription a,body:not(.skin-timeless):not(.skin-minerva) .mw-parser-output .cs1-ws-icon a{background-size:contain;padding:0 1em 0 0}.mw-parser-output .cs1-code{color:inherit;background:inherit;border:none;padding:inherit}.mw-parser-output .cs1-hidden-error{display:none;color:var(--color-error,#d33)}.mw-parser-output .cs1-visible-error{color:var(--color-error,#d33)}.mw-parser-output .cs1-maint{display:none;color:#085;margin-left:0.3em}.mw-parser-output .cs1-kern-left{padding-left:0.2em}.mw-parser-output .cs1-kern-right{padding-right:0.2em}.mw-parser-output .citation .mw-selflink{font-weight:inherit}@media screen{.mw-parser-output .cs1-format{font-size:95%}html.skin-theme-clientpref-night .mw-parser-output .cs1-maint{color:#18911f}}@media screen and (prefers-color-scheme:dark){html.skin-theme-clientpref-os .mw-parser-output .cs1-maint{color:#18911f}}</style><cite id='CITEREFSloane_"A053624"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A053624">"Sequence A053624 (Highly composite odd numbers (1): where d(n) increases to a record)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA053624%26%23x20%3B%28Highly+composite+odd+numbers+%281%29%3A+where+d%28n%29+increases+to+a+record%29&rft_id=https%3A%2F%2Foeis.org%2FA053624&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A005448-2">^ <a href="#cite_ref-A005448_2-0">a</a> <a href="#cite_ref-A005448_2-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005448"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005448">"Sequence A005448 (Centered triangular numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005448%26%23x20%3B%28Centered+triangular+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA005448&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A069099-3">^ <a href="#cite_ref-A069099_3-0">a</a> <a href="#cite_ref-A069099_3-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A069099"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A069099">"Sequence A069099 (Centered heptagonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA069099%26%23x20%3B%28Centered+heptagonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA069099&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A109611-4">^ <a href="#cite_ref-A109611_4-0">a</a> <a href="#cite_ref-A109611_4-1">b</a> <a href="#cite_ref-A109611_4-2">c</a> <a href="#cite_ref-A109611_4-3">d</a> <a href="#cite_ref-A109611_4-4">e</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A109611"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A109611">"Sequence A109611 (Chen primes)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA109611%26%23x20%3B%28Chen+primes%29&rft_id=https%3A%2F%2Foeis.org%2FA109611&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A020994-5">^ <a href="#cite_ref-A020994_5-0">a</a> <a href="#cite_ref-A020994_5-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A020994"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A020994">"Sequence A020994 (Primes that are both left-truncatable and right-truncatable)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA020994%26%23x20%3B%28Primes+that+are+both+left-truncatable+and+right-truncatable%29&rft_id=https%3A%2F%2Foeis.org%2FA020994&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-6"><a href="#cite_ref-6">^</a> Guy, Richard; Unsolved Problems in Number Theory, p. 7 <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><a href="/wiki/ISBN_(identifier)" class="mw-redirect" title="ISBN (identifier)">ISBN</a> <a href="/wiki/Special:BookSources/1475717385" title="Special:BookSources/1475717385">1475717385</a> </li> <li id="cite_note-A006753-7">^ <a href="#cite_ref-A006753_7-0">a</a> <a href="#cite_ref-A006753_7-1">b</a> <a href="#cite_ref-A006753_7-2">c</a> <a href="#cite_ref-A006753_7-3">d</a> <a href="#cite_ref-A006753_7-4">e</a> <a href="#cite_ref-A006753_7-5">f</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A006753"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A006753">"Sequence A006753 (Smith numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA006753%26%23x20%3B%28Smith+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA006753&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-8"><a href="#cite_ref-8">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A007770"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A007770">"Sequence A007770 (Happy numbers: numbers whose trajectory under iteration of sum of squares of digits map (see A003132) includes 1)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA007770%26%23x20%3B%28Happy+numbers%3A+numbers+whose+trajectory+under+iteration+of+sum+of+squares+of+digits+map+%28see+A003132%29+includes+1%29&rft_id=https%3A%2F%2Foeis.org%2FA007770&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A076980-9">^ <a href="#cite_ref-A076980_9-0">a</a> <a href="#cite_ref-A076980_9-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A076980"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A076980">"Sequence A076980 (Leyland numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA076980%26%23x20%3B%28Leyland+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA076980&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-10"><a href="#cite_ref-10">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A001850"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A001850">"Sequence A001850 (Central Delannoy numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA001850%26%23x20%3B%28Central+Delannoy+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA001850&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A007304-11">^ <a href="#cite_ref-A007304_11-0">a</a> <a href="#cite_ref-A007304_11-1">b</a> <a href="#cite_ref-A007304_11-2">c</a> <a href="#cite_ref-A007304_11-3">d</a> <a href="#cite_ref-A007304_11-4">e</a> <a href="#cite_ref-A007304_11-5">f</a> <a href="#cite_ref-A007304_11-6">g</a> <a href="#cite_ref-A007304_11-7">h</a> <a href="#cite_ref-A007304_11-8">i</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A007304"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A007304">"Sequence A007304 (Sphenic numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA007304%26%23x20%3B%28Sphenic+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA007304&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A005114-12">^ <a href="#cite_ref-A005114_12-0">a</a> <a href="#cite_ref-A005114_12-1">b</a> <a href="#cite_ref-A005114_12-2">c</a> <a href="#cite_ref-A005114_12-3">d</a> <a href="#cite_ref-A005114_12-4">e</a> <a href="#cite_ref-A005114_12-5">f</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005114"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005114">"Sequence A005114 (Untouchable numbers, also called nonaliquot numbers: impossible values for the sum of aliquot parts function)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005114%26%23x20%3B%28Untouchable+numbers%2C+also+called+nonaliquot+numbers%3A+impossible+values+for+the+sum+of+aliquot+parts+function%29&rft_id=https%3A%2F%2Foeis.org%2FA005114&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-13"><a href="#cite_ref-13">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000032"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000032">"Sequence A000032 (Lucas numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000032%26%23x20%3B%28Lucas+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA000032&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-14"><a href="#cite_ref-14">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A001006"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A001006">"Sequence A001006 (Motzkin numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA001006%26%23x20%3B%28Motzkin+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA001006&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-15"><a href="#cite_ref-15">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000290"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000290">"Sequence A000290 (The squares: a(n) = n^2)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000290%26%23x20%3B%28The+squares%3A+a%28n%29+%3D+n%5E2%29&rft_id=https%3A%2F%2Foeis.org%2FA000290&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A000384-16">^ <a href="#cite_ref-A000384_16-0">a</a> <a href="#cite_ref-A000384_16-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000384"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000384">"Sequence A000384 (Hexagonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000384%26%23x20%3B%28Hexagonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA000384&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-17"><a href="#cite_ref-17">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A001106"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A001106">"Sequence A001106 (9-gonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA001106%26%23x20%3B%289-gonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA001106&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-18"><a href="#cite_ref-18">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A060544"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A060544">"Sequence A060544 (Centered 9-gonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA060544%26%23x20%3B%28Centered+9-gonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA060544&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-19"><a href="#cite_ref-19">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A034897"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A034897">"Sequence A034897 (Hyperperfect numbers: x such that x = 1 + k*(sigma(x)-x-1) for some k > 0)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA034897%26%23x20%3B%28Hyperperfect+numbers%3A+x+such+that+x+%3D+1+%2B+k%2A%28sigma%28x%29-x-1%29+for+some+k+%3E+0%29&rft_id=https%3A%2F%2Foeis.org%2FA034897&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-20"><a href="#cite_ref-20">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A007594"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A007594">"Sequence A007594 (Smallest n-hyperperfect number: m such that m=n(sigma(m)-m-1)+1; or 0 if no such number exists)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA007594%26%23x20%3B%28Smallest+n-hyperperfect+number%3A+m+such+that+m%3Dn%28sigma%28m%29-m-1%29%2B1%3B+or+0+if+no+such+number+exists%29&rft_id=https%3A%2F%2Foeis.org%2FA007594&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A005278-21">^ <a href="#cite_ref-A005278_21-0">a</a> <a href="#cite_ref-A005278_21-1">b</a> <a href="#cite_ref-A005278_21-2">c</a> <a href="#cite_ref-A005278_21-3">d</a> <a href="#cite_ref-A005278_21-4">e</a> <a href="#cite_ref-A005278_21-5">f</a> <a href="#cite_ref-A005278_21-6">g</a> <a href="#cite_ref-A005278_21-7">h</a> <a href="#cite_ref-A005278_21-8">i</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005278"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005278">"Sequence A005278 (Noncototients)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005278%26%23x20%3B%28Noncototients%29&rft_id=https%3A%2F%2Foeis.org%2FA005278&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A000124-22">^ <a href="#cite_ref-A000124_22-0">a</a> <a href="#cite_ref-A000124_22-1">b</a> <a href="#cite_ref-A000124_22-2">c</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000124"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000124">"Sequence A000124 (Central polygonal numbers (the Lazy Caterer's sequence): n(n+1)/2 + 1; or, maximal number of pieces formed when slicing a pancake with n cuts)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000124%26%23x20%3B%28Central+polygonal+numbers+%28the+Lazy+Caterer%27s+sequence%29%3A+n%28n%2B1%29%2F2+%2B+1%3B+or%2C+maximal+number+of+pieces+formed+when+slicing+a+pancake+with+n+cuts%29&rft_id=https%3A%2F%2Foeis.org%2FA000124&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-23"><a href="#cite_ref-23">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A082897"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A082897">"Sequence A082897 (Perfect totient numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA082897%26%23x20%3B%28Perfect+totient+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA082897&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-24"><a href="#cite_ref-24">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A332835"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A332835">"Sequence A332835 (Number of compositions of n whose run-lengths are either weakly increasing or weakly decreasing)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA332835%26%23x20%3B%28Number+of+compositions+of+n+whose+run-lengths+are+either+weakly+increasing+or+weakly+decreasing%29&rft_id=https%3A%2F%2Foeis.org%2FA332835&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A033950-25">^ <a href="#cite_ref-A033950_25-0">a</a> <a href="#cite_ref-A033950_25-1">b</a> <a href="#cite_ref-A033950_25-2">c</a> <a href="#cite_ref-A033950_25-3">d</a> <a href="#cite_ref-A033950_25-4">e</a> <a href="#cite_ref-A033950_25-5">f</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A033950"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A033950">"Sequence A033950 (Refactorable numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA033950%26%23x20%3B%28Refactorable+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA033950&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A100827-26">^ <a href="#cite_ref-A100827_26-0">a</a> <a href="#cite_ref-A100827_26-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A100827"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A100827">"Sequence A100827 (Highly cototient numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA100827%26%23x20%3B%28Highly+cototient+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA100827&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A000326-27">^ <a href="#cite_ref-A000326_27-0">a</a> <a href="#cite_ref-A000326_27-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000326"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000326">"Sequence A000326 (Pentagonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000326%26%23x20%3B%28Pentagonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA000326&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-28"><a href="#cite_ref-28">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A036913"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A036913">"Sequence A036913 (Sparsely totient numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA036913%26%23x20%3B%28Sparsely+totient+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA036913&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A002407-29">^ <a href="#cite_ref-A002407_29-0">a</a> <a href="#cite_ref-A002407_29-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A002407"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A002407">"Sequence A002407 (Cuban primes: primes which are the difference of two consecutive cubes)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA002407%26%23x20%3B%28Cuban+primes%3A+primes+which+are+the+difference+of+two+consecutive+cubes%29&rft_id=https%3A%2F%2Foeis.org%2FA002407&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A031157-30">^ <a href="#cite_ref-A031157_30-0">a</a> <a href="#cite_ref-A031157_30-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A031157"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A031157">"Sequence A031157 (Numbers that are both lucky and prime)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA031157%26%23x20%3B%28Numbers+that+are+both+lucky+and+prime%29&rft_id=https%3A%2F%2Foeis.org%2FA031157&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A005891-31">^ <a href="#cite_ref-A005891_31-0">a</a> <a href="#cite_ref-A005891_31-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005891"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005891">"Sequence A005891 (Centered pentagonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005891%26%23x20%3B%28Centered+pentagonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA005891&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A003215-32">^ <a href="#cite_ref-A003215_32-0">a</a> <a href="#cite_ref-A003215_32-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A003215"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A003215">"Sequence A003215 (Hex numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA003215%26%23x20%3B%28Hex+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA003215&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A028442-33">^ <a href="#cite_ref-A028442_33-0">a</a> <a href="#cite_ref-A028442_33-1">b</a> <a href="#cite_ref-A028442_33-2">c</a> <a href="#cite_ref-A028442_33-3">d</a> <a href="#cite_ref-A028442_33-4">e</a> <a href="#cite_ref-A028442_33-5">f</a> <a href="#cite_ref-A028442_33-6">g</a> <a href="#cite_ref-A028442_33-7">h</a> <a href="#cite_ref-A028442_33-8">i</a> <a href="#cite_ref-A028442_33-9">j</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A028442"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A028442">"Sequence A028442 (Numbers n such that Mertens' function is zero)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA028442%26%23x20%3B%28Numbers+n+such+that+Mertens%27+function+is+zero%29&rft_id=https%3A%2F%2Foeis.org%2FA028442&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-34"><a href="#cite_ref-34">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A003052"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A003052">"Sequence A003052 (Self numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA003052%26%23x20%3B%28Self+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA003052&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-35"><a href="#cite_ref-35">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000607"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000607">"Sequence A000607 (Number of partitions of n into prime parts)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000607%26%23x20%3B%28Number+of+partitions+of+n+into+prime+parts%29&rft_id=https%3A%2F%2Foeis.org%2FA000607&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-OEIS-A067128-36"><a href="#cite_ref-OEIS-A067128_36-0">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A067128"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A067128">"Sequence A067128 (Ramanujan's largely composite numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA067128%26%23x20%3B%28Ramanujan%27s+largely+composite+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA067128&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-37"><a href="#cite_ref-37">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A122400"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A122400">"Sequence A122400 (Number of square (0,1)-matrices without zero rows and with exactly n entries equal to 1)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA122400%26%23x20%3B%28Number+of+square+%280%2C1%29-matrices+without+zero+rows+and+with+exactly+n+entries+equal+to+1%29&rft_id=https%3A%2F%2Foeis.org%2FA122400&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-38"><a href="#cite_ref-38">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A002858"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A002858">"Sequence A002858 (Ulam numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA002858%26%23x20%3B%28Ulam+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA002858&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-39"><a href="#cite_ref-39">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000567"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000567">"Sequence A000567 (Octagonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000567%26%23x20%3B%28Octagonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA000567&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-40"><a href="#cite_ref-40">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005898"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005898">"Sequence A005898 (Centered cube numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005898%26%23x20%3B%28Centered+cube+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA005898&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A002378-41">^ <a href="#cite_ref-A002378_41-0">a</a> <a href="#cite_ref-A002378_41-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A002378"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A002378">"Sequence A002378 (Oblong (or promic, pronic, or heteromecic) numbers: a(n) = n*(n+1))"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA002378%26%23x20%3B%28Oblong+%28or+promic%2C+pronic%2C+or+heteromecic%29+numbers%3A+a%28n%29+%3D+n%2A%28n%2B1%29%29&rft_id=https%3A%2F%2Foeis.org%2FA002378&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-42"><a href="#cite_ref-42">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005900"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005900">"Sequence A005900 (Octahedral numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005900%26%23x20%3B%28Octahedral+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA005900&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A005385-43">^ <a href="#cite_ref-A005385_43-0">a</a> <a href="#cite_ref-A005385_43-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005385"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005385">"Sequence A005385 (Safe primes)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005385%26%23x20%3B%28Safe+primes%29&rft_id=https%3A%2F%2Foeis.org%2FA005385&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-44"><a href="#cite_ref-44">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A059802"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A059802">"Sequence A059802 (Numbers k such that 5^k - 4^k is prime)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA059802%26%23x20%3B%28Numbers+k+such+that+5%5Ek+-+4%5Ek+is+prime%29&rft_id=https%3A%2F%2Foeis.org%2FA059802&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-45"><a href="#cite_ref-45">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A006036"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A006036">"Sequence A006036 (Primitive pseudoperfect numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA006036%26%23x20%3B%28Primitive+pseudoperfect+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA006036&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-46"><a href="#cite_ref-46">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000931"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000931">"Sequence A000931 (Padovan sequence)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000931%26%23x20%3B%28Padovan+sequence%29&rft_id=https%3A%2F%2Foeis.org%2FA000931&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-47"><a href="#cite_ref-47">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A032020"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A032020">"Sequence A032020 (Number of compositions (ordered partitions) of n into distinct parts)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA032020%26%23x20%3B%28Number+of+compositions+%28ordered+partitions%29+of+n+into+distinct+parts%29&rft_id=https%3A%2F%2Foeis.org%2FA032020&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-48"><a href="#cite_ref-48">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000538"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000538">"Sequence A000538 (Sum of fourth powers: 0^4 + 1^4 + ... + n^4)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000538%26%23x20%3B%28Sum+of+fourth+powers%3A+0%5E4+%2B+1%5E4+%2B+...+%2B+n%5E4%29&rft_id=https%3A%2F%2Foeis.org%2FA000538&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-49"><a href="#cite_ref-49">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A031971"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A031971">"Sequence A031971 (a(n) = Sum_{k=1..n} k^n)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA031971%26%23x20%3B%28a%28n%29+%3D+Sum_%7Bk%3D1..n%7D+k%5En%29&rft_id=https%3A%2F%2Foeis.org%2FA031971&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-50"><a href="#cite_ref-50">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite class="citation web cs1"><a rel="nofollow" class="external text" href="https://oeis.org/A057809">"A057809 - OEIS"</a>. oeis.org. Retrieved 2024-11-19.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=oeis.org&rft.atitle=A057809+-+OEIS&rft_id=https%3A%2F%2Foeis.org%2FA057809&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-51"><a href="#cite_ref-51">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite class="citation web cs1"><a rel="nofollow" class="external text" href="https://oeis.org/A051953">"A051953 - OEIS"</a>. oeis.org. Retrieved 2024-11-19.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=oeis.org&rft.atitle=A051953+-+OEIS&rft_id=https%3A%2F%2Foeis.org%2FA051953&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-52"><a href="#cite_ref-52">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000258"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000258">"Sequence A000258 (Expansion of e.g.f. exp(exp(exp(x)-1)-1))"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000258%26%23x20%3B%28Expansion+of+e.g.f.+exp%28exp%28exp%28x%29-1%29-1%29%29&rft_id=https%3A%2F%2Foeis.org%2FA000258&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-53"><a href="#cite_ref-53">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A062786"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A062786">"Sequence A062786 (Centered 10-gonal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA062786%26%23x20%3B%28Centered+10-gonal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA062786&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-54"><a href="#cite_ref-54">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005282"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005282">"Sequence A005282 (Mian-Chowla sequence)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005282%26%23x20%3B%28Mian-Chowla+sequence%29&rft_id=https%3A%2F%2Foeis.org%2FA005282&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-55"><a href="#cite_ref-55">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A001157"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A001157">"Sequence A001157 (a(n) = sigma_2(n): sum of squares of divisors of n)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA001157%26%23x20%3B%28a%28n%29+%3D+sigma_2%28n%29%3A+sum+of+squares+of+divisors+of+n%29&rft_id=https%3A%2F%2Foeis.org%2FA001157&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A000292-56">^ <a href="#cite_ref-A000292_56-0">a</a> <a href="#cite_ref-A000292_56-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000292"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000292">"Sequence A000292 (Tetrahedral numbers (or triangular pyramidal))"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000292%26%23x20%3B%28Tetrahedral+numbers+%28or+triangular+pyramidal%29%29&rft_id=https%3A%2F%2Foeis.org%2FA000292&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-57"><a href="#cite_ref-57">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A126796"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A126796">"Sequence A126796 (Number of complete partitions of n)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA126796%26%23x20%3B%28Number+of+complete+partitions+of+n%29&rft_id=https%3A%2F%2Foeis.org%2FA126796&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-58"><a href="#cite_ref-58">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A001608"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A001608">"Sequence A001608 (Perrin sequence)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA001608%26%23x20%3B%28Perrin+sequence%29&rft_id=https%3A%2F%2Foeis.org%2FA001608&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-59"><a href="#cite_ref-59">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A055233"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A055233">"Sequence A055233 (Composite numbers equal to the sum of the primes from their smallest prime factor to their largest prime factor)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA055233%26%23x20%3B%28Composite+numbers+equal+to+the+sum+of+the+primes+from+their+smallest+prime+factor+to+their+largest+prime+factor%29&rft_id=https%3A%2F%2Foeis.org%2FA055233&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-60"><a href="#cite_ref-60">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A006562"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A006562">"Sequence A006562 (Balanced primes)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA006562%26%23x20%3B%28Balanced+primes%29&rft_id=https%3A%2F%2Foeis.org%2FA006562&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-61"><a href="#cite_ref-61">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000068"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000068">"Sequence A000068 (Numbers k such that k^4 + 1 is prime)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000068%26%23x20%3B%28Numbers+k+such+that+k%5E4+%2B+1+is+prime%29&rft_id=https%3A%2F%2Foeis.org%2FA000068&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-62"><a href="#cite_ref-62">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A007678"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A007678">"Sequence A007678 (Number of regions in regular n-gon with all diagonals drawn)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA007678%26%23x20%3B%28Number+of+regions+in+regular+n-gon+with+all+diagonals+drawn%29&rft_id=https%3A%2F%2Foeis.org%2FA007678&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-63"><a href="#cite_ref-63">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A003226"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A003226">"Sequence A003226 (Automorphic numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA003226%26%23x20%3B%28Automorphic+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA003226&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-64"><a href="#cite_ref-64">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite class="citation web cs1"><a rel="nofollow" class="external text" href="https://www.mathsisfun.com/puzzles/algebra-cow-solution.html">"Algebra COW Puzzle - Solution"</a>. <a rel="nofollow" class="external text" href="https://web.archive.org/web/20231019051452/https://www.mathsisfun.com/puzzles/algebra-cow-solution.html">Archived</a> from the original on 2023-10-19. Retrieved 2023-09-21.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Abook&rft.genre=unknown&rft.btitle=Algebra+COW+Puzzle+-+Solution&rft_id=https%3A%2F%2Fwww.mathsisfun.com%2Fpuzzles%2Falgebra-cow-solution.html&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-65"><a href="#cite_ref-65">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A001845"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A001845">"Sequence A001845 (Centered octahedral numbers (crystal ball sequence for cubic lattice))"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA001845%26%23x20%3B%28Centered+octahedral+numbers+%28crystal+ball+sequence+for+cubic+lattice%29%29&rft_id=https%3A%2F%2Foeis.org%2FA001845&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-66"><a href="#cite_ref-66">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A306302"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A306302">"Sequence A306302 (Number of regions into which a figure made up of a row of n adjacent congruent rectangles is divided upon drawing diagonals of all possible rectangles)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA306302%26%23x20%3B%28Number+of+regions+into+which+a+figure+made+up+of+a+row+of+n+adjacent+congruent+rectangles+is+divided+upon+drawing+diagonals+of+all+possible+rectangles%29&rft_id=https%3A%2F%2Foeis.org%2FA306302&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-67"><a href="#cite_ref-67">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A050918"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A050918">"Sequence A050918 (Woodall primes)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA050918%26%23x20%3B%28Woodall+primes%29&rft_id=https%3A%2F%2Foeis.org%2FA050918&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-68"><a href="#cite_ref-68">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A072385"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A072385">"Sequence A072385 (Primes which can be represented as the sum of a prime and its reverse)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA072385%26%23x20%3B%28Primes+which+can+be+represented+as+the+sum+of+a+prime+and+its+reverse%29&rft_id=https%3A%2F%2Foeis.org%2FA072385&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-69"><a href="#cite_ref-69">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000330"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000330">"Sequence A000330 (Square pyramidal numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000330%26%23x20%3B%28Square+pyramidal+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA000330&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-70"><a href="#cite_ref-70">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A005897"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A005897">"Sequence A005897 (a(n) = 6*n^2 + 2 for n > 0, a(0)=1)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA005897%26%23x20%3B%28a%28n%29+%3D+6%2An%5E2+%2B+2+for+n+%3E+0%2C+a%280%29%3D1%29&rft_id=https%3A%2F%2Foeis.org%2FA005897&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-71"><a href="#cite_ref-71">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A000569"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A000569">"Sequence A000569 (Number of graphical partitions of 2n)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA000569%26%23x20%3B%28Number+of+graphical+partitions+of+2n%29&rft_id=https%3A%2F%2Foeis.org%2FA000569&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-72"><a href="#cite_ref-72">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A084192"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A084192">"Sequence A084192 (Array read by antidiagonals: T(n,k) = solution to postage stamp problem with n stamps and k denominations (n >= 1, k >= 1))"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA084192%26%23x20%3B%28Array+read+by+antidiagonals%3A+T%28n%2Ck%29+%3D+solution+to+postage+stamp+problem+with+n+stamps+and+k+denominations+%28n+%3E%3D+1%2C+k+%3E%3D+1%29%29&rft_id=https%3A%2F%2Foeis.org%2FA084192&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-73"><a href="#cite_ref-73">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A317712"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A317712">"Sequence A317712 (Number of uniform rooted trees with n nodes)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA317712%26%23x20%3B%28Number+of+uniform+rooted+trees+with+n+nodes%29&rft_id=https%3A%2F%2Foeis.org%2FA317712&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-A162862-74">^ <a href="#cite_ref-A162862_74-0">a</a> <a href="#cite_ref-A162862_74-1">b</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A162862"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A162862">"Sequence A162862 (Numbers n such that n^10 + n^9 + n^8 + n^7 + n^6 + n^5 + n^4 + n^3 + n^2 + n + 1 is prime)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA162862%26%23x20%3B%28Numbers+n+such+that+n%5E10+%2B+n%5E9+%2B+n%5E8+%2B+n%5E7+%2B+n%5E6+%2B+n%5E5+%2B+n%5E4+%2B+n%5E3+%2B+n%5E2+%2B+n+%2B+1+is+prime%29&rft_id=https%3A%2F%2Foeis.org%2FA162862&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-75"><a href="#cite_ref-75">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A006318"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A006318">"Sequence A006318 (Large Schröder numbers)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA006318%26%23x20%3B%28Large+Schr%C3%B6der+numbers%29&rft_id=https%3A%2F%2Foeis.org%2FA006318&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-76"><a href="#cite_ref-76">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A002955"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A002955">"Sequence A002955 (Number of (unordered, unlabeled) rooted trimmed trees with n nodes)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA002955%26%23x20%3B%28Number+of+%28unordered%2C+unlabeled%29+rooted+trimmed+trees+with+n+nodes%29&rft_id=https%3A%2F%2Foeis.org%2FA002955&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> <li id="cite_note-77"><a href="#cite_ref-77">^</a> <link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1238218222"><cite id='CITEREFSloane_"A045575"' class="citation web cs1"><a href="/wiki/Neil_Sloane" title="Neil Sloane">Sloane, N. J. A.</a> (ed.). <a rel="nofollow" class="external text" href="https://oeis.org/A045575">"Sequence A045575 (Leyland numbers of the second kind)"</a>. The <a href="/wiki/On-Line_Encyclopedia_of_Integer_Sequences" title="On-Line Encyclopedia of Integer Sequences">On-Line Encyclopedia of Integer Sequences</a>. OEIS Foundation.</cite><span title="ctx_ver=Z39.88-2004&rft_val_fmt=info%3Aofi%2Ffmt%3Akev%3Amtx%3Ajournal&rft.genre=unknown&rft.jtitle=The+On-Line+Encyclopedia+of+Integer+Sequences&rft.atitle=Sequence%26%23x20%3BA045575%26%23x20%3B%28Leyland+numbers+of+the+second+kind%29&rft_id=https%3A%2F%2Foeis.org%2FA045575&rfr_id=info%3Asid%2Fen.wikipedia.org%3A300+%28number%29" class="Z3988"> </li> </ol></div></div> <div class="navbox-styles"><link rel="mw-deduplicated-inline-style" href="mw-data:TemplateStyles:r1129693374"><style data-mw-deduplicate="TemplateStyles:r1236075235">.mw-parser-output .navbox{box-sizing:border-box;border:1px solid #a2a9b1;width:100%;clear:both;font-size:88%;text-align:center;padding:1px;margin:1em auto 0}.mw-parser-output .navbox .navbox{margin-top:0}.mw-parser-output .navbox+.navbox,.mw-parser-output .navbox+.navbox-styles+.navbox{margin-top:-1px}.mw-parser-output .navbox-inner,.mw-parser-output .navbox-subgroup{width:100%}.mw-parser-output .navbox-group,.mw-parser-output .navbox-title,.mw-parser-output .navbox-abovebelow{padding:0.25em 1em;line-height:1.5em;text-align:center}.mw-parser-output .navbox-group{white-space:nowrap;text-align:right}.mw-parser-output .navbox,.mw-parser-output .navbox-subgroup{background-color:#fdfdfd}.mw-parser-output .navbox-list{line-height:1.5em;border-color:#fdfdfd}.mw-parser-output .navbox-list-with-group{text-align:left;border-left-width:2px;border-left-style:solid}.mw-parser-output tr+tr>.navbox-abovebelow,.mw-parser-output tr+tr>.navbox-group,.mw-parser-output tr+tr>.navbox-image,.mw-parser-output tr+tr>.navbox-list{border-top:2px solid #fdfdfd}.mw-parser-output .navbox-title{background-color:#ccf}.mw-parser-output .navbox-abovebelow,.mw-parser-output .navbox-group,.mw-parser-output .navbox-subgroup .navbox-title{background-color:#ddf}.mw-parser-output .navbox-subgroup .navbox-group,.mw-parser-output .navbox-subgroup .navbox-abovebelow{background-color:#e6e6ff}.mw-parser-output .navbox-even{background-color:#f7f7f7}.mw-parser-output .navbox-odd{background-color:transparent}.mw-parser-output .navbox .hlist td dl,.mw-parser-output .navbox .hlist td ol,.mw-parser-output .navbox .hlist td ul,.mw-parser-output .navbox td.hlist dl,.mw-parser-output .navbox td.hlist ol,.mw-parser-output .navbox td.hlist ul{padding:0.125em 0}.mw-parser-output .navbox .navbar{display:block;font-size:100%}.mw-parser-output .navbox-title .navbar{float:left;text-align:left;margin-right:0.5em}body.skin--responsive .mw-parser-output .navbox-image img{max-width:none!important}@media print{body.ns-0 .mw-parser-output .navbox{display:none!important}}</style></div>    </section></div> <noscript><img src="https://login.m.wikimedia.org/wiki/Special:CentralAutoLogin/start?type=1x1&mobile=1" alt="" width="1" height="1" style="border: none; position: absolute;"></noscript> <div class="printfooter" data-nosnippet="">Retrieved from "<a dir="ltr" href="https://en.wikipedia.org/w/index.php?title=300_(number)&oldid=1259129192#389">https://en.wikipedia.org/w/index.php?title=300_(number)&oldid=1259129192#389</a>"</div></div> </div> <div class="post-content" id="page-secondary-actions"> </div> </main> <footer class="mw-footer minerva-footer" role="contentinfo"> <a class="last-modified-bar" href="/w/index.php?title=300_(number)&action=history"> <div class="post-content last-modified-bar__content"> Last edited on 23 November 2024, at 14:50 </div> </a> <div class="post-content footer-content"> <div id='mw-data-after-content'> <div class="read-more-container"></div> </div> <div id="p-lang"> <h4>Languages</h4> <section> <ul id="p-variants" class="minerva-languages"></ul> <ul class="minerva-languages"><li class="interlanguage-link interwiki-ab mw-list-item"><a href="https://ab.wikipedia.org/wiki/300_(%D0%B0%D1%85%D1%8B%D4%A5%D1%85%D1%8C%D0%B0%D3%A1%D0%B0%D1%80%D0%B0)" title="300 (ахыԥхьаӡара) – Abkhazian" lang="ab" hreflang="ab" data-title="300 (ахыԥхьаӡара)" data-language-autonym="Аԥсшәа" data-language-local-name="Abkhazian" class="interlanguage-link-target">Аԥсшәа</a></li><li class="interlanguage-link interwiki-ar mw-list-item"><a href="https://ar.wikipedia.org/wiki/300_(%D8%B9%D8%AF%D8%AF)" title="300 (عدد) – Arabic" lang="ar" hreflang="ar" data-title="300 (عدد)" data-language-autonym="العربية" data-language-local-name="Arabic" class="interlanguage-link-target">العربية</a></li><li class="interlanguage-link interwiki-hyw mw-list-item"><a href="https://hyw.wikipedia.org/wiki/300_(%D5%A9%D5%AB%D6%82)" title="300 (թիւ) – Western Armenian" lang="hyw" hreflang="hyw" data-title="300 (թիւ)" data-language-autonym="Արեւմտահայերէն" data-language-local-name="Western Armenian" class="interlanguage-link-target">Արեւմտահայերէն</a></li><li class="interlanguage-link interwiki-az mw-list-item"><a href="https://az.wikipedia.org/wiki/300_(%C9%99d%C9%99d)" title="300 (ədəd) – Azerbaijani" lang="az" hreflang="az" data-title="300 (ədəd)" data-language-autonym="Azərbaycanca" data-language-local-name="Azerbaijani" class="interlanguage-link-target">Azərbaycanca</a></li><li class="interlanguage-link interwiki-zh-min-nan mw-list-item"><a href="https://zh-min-nan.wikipedia.org/wiki/300" title="300 – Minnan" lang="nan" hreflang="nan" data-title="300" data-language-autonym="閩南語 / Bân-lâm-gú" data-language-local-name="Minnan" class="interlanguage-link-target">閩南語 / Bân-lâm-gú</a></li><li class="interlanguage-link interwiki-ca mw-list-item"><a href="https://ca.wikipedia.org/wiki/Tres-cents" title="Tres-cents – Catalan" lang="ca" hreflang="ca" data-title="Tres-cents" data-language-autonym="Català" data-language-local-name="Catalan" class="interlanguage-link-target">Català</a></li><li class="interlanguage-link interwiki-cs mw-list-item"><a href="https://cs.wikipedia.org/wiki/300_(%C4%8D%C3%ADslo)" title="300 (číslo) – Czech" lang="cs" hreflang="cs" data-title="300 (číslo)" data-language-autonym="Čeština" data-language-local-name="Czech" class="interlanguage-link-target">Čeština</a></li><li class="interlanguage-link interwiki-eml mw-list-item"><a href="https://eml.wikipedia.org/wiki/300_(n%C3%B9mer)" title="300 (nùmer) – Emiliano-Romagnolo" lang="egl" hreflang="egl" data-title="300 (nùmer)" data-language-autonym="Emiliàn e rumagnòl" data-language-local-name="Emiliano-Romagnolo" class="interlanguage-link-target">Emiliàn e rumagnòl</a></li><li class="interlanguage-link interwiki-myv mw-list-item"><a href="https://myv.wikipedia.org/wiki/300_(%D0%BB%D0%BE%D0%B2%D0%BE%D0%BC%D0%B0_%D0%B2%D0%B0%D0%BB)" title="300 (ловома вал) – Erzya" lang="myv" hreflang="myv" data-title="300 (ловома вал)" data-language-autonym="Эрзянь" data-language-local-name="Erzya" class="interlanguage-link-target">Эрзянь</a></li><li class="interlanguage-link interwiki-es mw-list-item"><a href="https://es.wikipedia.org/wiki/Trescientos" title="Trescientos – Spanish" lang="es" hreflang="es" data-title="Trescientos" data-language-autonym="Español" data-language-local-name="Spanish" class="interlanguage-link-target">Español</a></li><li class="interlanguage-link interwiki-eo mw-list-item"><a href="https://eo.wikipedia.org/wiki/300_(nombro)" title="300 (nombro) – Esperanto" lang="eo" hreflang="eo" data-title="300 (nombro)" data-language-autonym="Esperanto" data-language-local-name="Esperanto" class="interlanguage-link-target">Esperanto</a></li><li class="interlanguage-link interwiki-eu mw-list-item"><a href="https://eu.wikipedia.org/wiki/Hirurehun" title="Hirurehun – Basque" lang="eu" hreflang="eu" data-title="Hirurehun" data-language-autonym="Euskara" data-language-local-name="Basque" class="interlanguage-link-target">Euskara</a></li><li class="interlanguage-link interwiki-fa mw-list-item"><a href="https://fa.wikipedia.org/wiki/%DB%B3%DB%B0%DB%B0_(%D8%B9%D8%AF%D8%AF)" title="۳۰۰ (عدد) – Persian" lang="fa" hreflang="fa" data-title="۳۰۰ (عدد)" data-language-autonym="فارسی" data-language-local-name="Persian" class="interlanguage-link-target">فارسی</a></li><li class="interlanguage-link interwiki-ff mw-list-item"><a href="https://ff.wikipedia.org/wiki/Teeme%C9%97%C9%97e_tati" title="Teemeɗɗe tati – Fula" lang="ff" hreflang="ff" data-title="Teemeɗɗe tati" data-language-autonym="Fulfulde" data-language-local-name="Fula" class="interlanguage-link-target">Fulfulde</a></li><li class="interlanguage-link interwiki-ga mw-list-item"><a href="https://ga.wikipedia.org/wiki/300_(uimhir)" title="300 (uimhir) – Irish" lang="ga" hreflang="ga" data-title="300 (uimhir)" data-language-autonym="Gaeilge" data-language-local-name="Irish" class="interlanguage-link-target">Gaeilge</a></li><li class="interlanguage-link interwiki-ko mw-list-item"><a href="https://ko.wikipedia.org/wiki/300" title="300 – Korean" lang="ko" hreflang="ko" data-title="300" data-language-autonym="한국어" data-language-local-name="Korean" class="interlanguage-link-target">한국어</a></li><li class="interlanguage-link interwiki-hy mw-list-item"><a href="https://hy.wikipedia.org/wiki/300_(%D5%A9%D5%AB%D5%BE)" title="300 (թիվ) – Armenian" lang="hy" hreflang="hy" data-title="300 (թիվ)" data-language-autonym="Հայերեն" data-language-local-name="Armenian" class="interlanguage-link-target">Հայերեն</a></li><li class="interlanguage-link interwiki-id mw-list-item"><a href="https://id.wikipedia.org/wiki/300_(angka)" title="300 (angka) – Indonesian" lang="id" hreflang="id" data-title="300 (angka)" data-language-autonym="Bahasa Indonesia" data-language-local-name="Indonesian" class="interlanguage-link-target">Bahasa Indonesia</a></li><li class="interlanguage-link interwiki-ik mw-list-item"><a href="https://ik.wikipedia.org/wiki/Akimiakipiaq" title="Akimiakipiaq – Inupiaq" lang="ik" hreflang="ik" data-title="Akimiakipiaq" data-language-autonym="Iñupiatun" data-language-local-name="Inupiaq" class="interlanguage-link-target">Iñupiatun</a></li><li class="interlanguage-link interwiki-it mw-list-item"><a href="https://it.wikipedia.org/wiki/300_(numero)" title="300 (numero) – Italian" lang="it" hreflang="it" data-title="300 (numero)" data-language-autonym="Italiano" data-language-local-name="Italian" class="interlanguage-link-target">Italiano</a></li><li class="interlanguage-link interwiki-he mw-list-item"><a href="https://he.wikipedia.org/wiki/300_(%D7%9E%D7%A1%D7%A4%D7%A8)" title="300 (מספר) – Hebrew" lang="he" hreflang="he" data-title="300 (מספר)" data-language-autonym="עברית" data-language-local-name="Hebrew" class="interlanguage-link-target">עברית</a></li><li class="interlanguage-link interwiki-sw mw-list-item"><a href="https://sw.wikipedia.org/wiki/Mia_tatu" title="Mia tatu – Swahili" lang="sw" hreflang="sw" data-title="Mia tatu" data-language-autonym="Kiswahili" data-language-local-name="Swahili" class="interlanguage-link-target">Kiswahili</a></li><li class="interlanguage-link interwiki-ht mw-list-item"><a href="https://ht.wikipedia.org/wiki/300_(nonm)" title="300 (nonm) – Haitian Creole" lang="ht" hreflang="ht" data-title="300 (nonm)" data-language-autonym="Kreyòl ayisyen" data-language-local-name="Haitian Creole" class="interlanguage-link-target">Kreyòl ayisyen</a></li><li class="interlanguage-link interwiki-lg mw-list-item"><a href="https://lg.wikipedia.org/wiki/Bikumi_bisatu" title="Bikumi bisatu – Ganda" lang="lg" hreflang="lg" data-title="Bikumi bisatu" data-language-autonym="Luganda" data-language-local-name="Ganda" class="interlanguage-link-target">Luganda</a></li><li class="interlanguage-link interwiki-hu mw-list-item"><a href="https://hu.wikipedia.org/wiki/300_(sz%C3%A1m)" title="300 (szám) – Hungarian" lang="hu" hreflang="hu" data-title="300 (szám)" data-language-autonym="Magyar" data-language-local-name="Hungarian" class="interlanguage-link-target">Magyar</a></li><li class="interlanguage-link interwiki-mk mw-list-item"><a href="https://mk.wikipedia.org/wiki/300_(%D0%B1%D1%80%D0%BE%D1%98)" title="300 (број) – Macedonian" lang="mk" hreflang="mk" data-title="300 (број)" data-language-autonym="Македонски" data-language-local-name="Macedonian" class="interlanguage-link-target">Македонски</a></li><li class="interlanguage-link interwiki-mr mw-list-item"><a href="https://mr.wikipedia.org/wiki/%E0%A5%A9%E0%A5%A6%E0%A5%A6_(%E0%A4%B8%E0%A4%82%E0%A4%96%E0%A5%8D%E0%A4%AF%E0%A4%BE)" title="३०० (संख्या) – Marathi" lang="mr" hreflang="mr" data-title="३०० (संख्या)" data-language-autonym="मराठी" data-language-local-name="Marathi" class="interlanguage-link-target">मराठी</a></li><li class="interlanguage-link interwiki-mzn mw-list-item"><a href="https://mzn.wikipedia.org/wiki/%DB%B3%DB%B0%DB%B0_(%D8%B9%D8%AF%D8%AF)" title="۳۰۰ (عدد) – Mazanderani" lang="mzn" hreflang="mzn" data-title="۳۰۰ (عدد)" data-language-autonym="مازِرونی" data-language-local-name="Mazanderani" class="interlanguage-link-target">مازِرونی</a></li><li class="interlanguage-link interwiki-ms mw-list-item"><a href="https://ms.wikipedia.org/wiki/300_(nombor)" title="300 (nombor) – Malay" lang="ms" hreflang="ms" data-title="300 (nombor)" data-language-autonym="Bahasa Melayu" data-language-local-name="Malay" class="interlanguage-link-target">Bahasa Melayu</a></li><li class="interlanguage-link interwiki-mni mw-list-item"><a href="https://mni.wikipedia.org/wiki/%EA%AF%B3%EA%AF%B0%EA%AF%B0" title="꯳꯰꯰ – Manipuri" lang="mni" hreflang="mni" data-title="꯳꯰꯰" data-language-autonym="ꯃꯤꯇꯩ ꯂꯣꯟ" data-language-local-name="Manipuri" class="interlanguage-link-target">ꯃꯤꯇꯩ ꯂꯣꯟ</a></li><li class="interlanguage-link interwiki-cdo mw-list-item"><a href="https://cdo.wikipedia.org/wiki/300" title="300 – Mindong" lang="cdo" hreflang="cdo" data-title="300" data-language-autonym="閩東語 / Mìng-dĕ̤ng-ngṳ̄" data-language-local-name="Mindong" class="interlanguage-link-target">閩東語 / Mìng-dĕ̤ng-ngṳ̄</a></li><li class="interlanguage-link interwiki-nl mw-list-item"><a href="https://nl.wikipedia.org/wiki/300_(getal)" title="300 (getal) – Dutch" lang="nl" hreflang="nl" data-title="300 (getal)" data-language-autonym="Nederlands" data-language-local-name="Dutch" class="interlanguage-link-target">Nederlands</a></li><li class="interlanguage-link interwiki-ja mw-list-item"><a href="https://ja.wikipedia.org/wiki/300" title="300 – Japanese" lang="ja" hreflang="ja" data-title="300" data-language-autonym="日本語" data-language-local-name="Japanese" class="interlanguage-link-target">日本語</a></li><li class="interlanguage-link interwiki-no mw-list-item"><a href="https://no.wikipedia.org/wiki/300_(tall)" title="300 (tall) – Norwegian Bokmål" lang="nb" hreflang="nb" data-title="300 (tall)" data-language-autonym="Norsk bokmål" data-language-local-name="Norwegian Bokmål" class="interlanguage-link-target">Norsk bokmål</a></li><li class="interlanguage-link interwiki-uz mw-list-item"><a href="https://uz.wikipedia.org/wiki/300_(son)" title="300 (son) – Uzbek" lang="uz" hreflang="uz" data-title="300 (son)" data-language-autonym="Oʻzbekcha / ўзбекча" data-language-local-name="Uzbek" class="interlanguage-link-target">Oʻzbekcha / ўзбекча</a></li><li class="interlanguage-link interwiki-ps mw-list-item"><a href="https://ps.wikipedia.org/wiki/%DB%B3%DB%B0%DB%B0_(%D8%B9%D8%AF%D8%AF)" title="۳۰۰ (عدد) – Pashto" lang="ps" hreflang="ps" data-title="۳۰۰ (عدد)" data-language-autonym="پښتو" data-language-local-name="Pashto" class="interlanguage-link-target">پښتو</a></li><li class="interlanguage-link interwiki-pl mw-list-item"><a href="https://pl.wikipedia.org/wiki/300_(liczba)" title="300 (liczba) – Polish" lang="pl" hreflang="pl" data-title="300 (liczba)" data-language-autonym="Polski" data-language-local-name="Polish" class="interlanguage-link-target">Polski</a></li><li class="interlanguage-link interwiki-pt badge-Q70893996 mw-list-item" title=""><a href="https://pt.wikipedia.org/wiki/Trezentos" title="Trezentos – Portuguese" lang="pt" hreflang="pt" data-title="Trezentos" data-language-autonym="Português" data-language-local-name="Portuguese" class="interlanguage-link-target">Português</a></li><li class="interlanguage-link interwiki-ro mw-list-item"><a href="https://ro.wikipedia.org/wiki/300_(num%C4%83r)" title="300 (număr) – Romanian" lang="ro" hreflang="ro" data-title="300 (număr)" data-language-autonym="Română" data-language-local-name="Romanian" class="interlanguage-link-target">Română</a></li><li class="interlanguage-link interwiki-nso mw-list-item"><a href="https://nso.wikipedia.org/wiki/300_(nomoro)" title="300 (nomoro) – Northern Sotho" lang="nso" hreflang="nso" data-title="300 (nomoro)" data-language-autonym="Sesotho sa Leboa" data-language-local-name="Northern Sotho" class="interlanguage-link-target">Sesotho sa Leboa</a></li><li class="interlanguage-link interwiki-simple mw-list-item"><a href="https://simple.wikipedia.org/wiki/300_(number)" title="300 (number) – Simple English" lang="en-simple" hreflang="en-simple" data-title="300 (number)" data-language-autonym="Simple English" data-language-local-name="Simple English" class="interlanguage-link-target">Simple English</a></li><li class="interlanguage-link interwiki-sl mw-list-item"><a href="https://sl.wikipedia.org/wiki/300_(%C5%A1tevilo)" title="300 (število) – Slovenian" lang="sl" hreflang="sl" data-title="300 (število)" data-language-autonym="Slovenščina" data-language-local-name="Slovenian" class="interlanguage-link-target">Slovenščina</a></li><li class="interlanguage-link interwiki-so mw-list-item"><a href="https://so.wikipedia.org/wiki/300_(tiro)" title="300 (tiro) – Somali" lang="so" hreflang="so" data-title="300 (tiro)" data-language-autonym="Soomaaliga" data-language-local-name="Somali" class="interlanguage-link-target">Soomaaliga</a></li><li class="interlanguage-link interwiki-ckb mw-list-item"><a href="https://ckb.wikipedia.org/wiki/%D9%A3%D9%A0%D9%A0_(%DA%98%D9%85%D8%A7%D8%B1%DB%95)" title="٣٠٠ (ژمارە) – Central Kurdish" lang="ckb" hreflang="ckb" data-title="٣٠٠ (ژمارە)" data-language-autonym="کوردی" data-language-local-name="Central Kurdish" class="interlanguage-link-target">کوردی</a></li><li class="interlanguage-link interwiki-sv mw-list-item"><a href="https://sv.wikipedia.org/wiki/300_(tal)" title="300 (tal) – Swedish" lang="sv" hreflang="sv" data-title="300 (tal)" data-language-autonym="Svenska" data-language-local-name="Swedish" class="interlanguage-link-target">Svenska</a></li><li class="interlanguage-link interwiki-tl mw-list-item"><a href="https://tl.wikipedia.org/wiki/300_(bilang)" title="300 (bilang) – Tagalog" lang="tl" hreflang="tl" data-title="300 (bilang)" data-language-autonym="Tagalog" data-language-local-name="Tagalog" class="interlanguage-link-target">Tagalog</a></li><li class="interlanguage-link interwiki-tt mw-list-item"><a href="https://tt.wikipedia.org/wiki/300_(%D1%81%D0%B0%D0%BD)" title="300 (сан) – Tatar" lang="tt" hreflang="tt" data-title="300 (сан)" data-language-autonym="Татарча / tatarça" data-language-local-name="Tatar" class="interlanguage-link-target">Татарча / tatarça</a></li><li class="interlanguage-link interwiki-th mw-list-item"><a href="https://th.wikipedia.org/wiki/300" title="300 – Thai" lang="th" hreflang="th" data-title="300" data-language-autonym="ไทย" data-language-local-name="Thai" class="interlanguage-link-target">ไทย</a></li><li class="interlanguage-link interwiki-uk mw-list-item"><a href="https://uk.wikipedia.org/wiki/300_(%D1%87%D0%B8%D1%81%D0%BB%D0%BE)" title="300 (число) – Ukrainian" lang="uk" hreflang="uk" data-title="300 (число)" data-language-autonym="Українська" data-language-local-name="Ukrainian" class="interlanguage-link-target">Українська</a></li><li class="interlanguage-link interwiki-ur mw-list-item"><a href="https://ur.wikipedia.org/wiki/300_(%D8%B9%D8%AF%D8%AF)" title="300 (عدد) – Urdu" lang="ur" hreflang="ur" data-title="300 (عدد)" data-language-autonym="اردو" data-language-local-name="Urdu" class="interlanguage-link-target">اردو</a></li><li class="interlanguage-link interwiki-vi mw-list-item"><a href="https://vi.wikipedia.org/wiki/300_(s%E1%BB%91)" title="300 (số) – Vietnamese" lang="vi" hreflang="vi" data-title="300 (số)" data-language-autonym="Tiếng Việt" data-language-local-name="Vietnamese" class="interlanguage-link-target">Tiếng Việt</a></li><li class="interlanguage-link interwiki-vls mw-list-item"><a href="https://vls.wikipedia.org/wiki/300_(getal)" title="300 (getal) – West Flemish" lang="vls" hreflang="vls" data-title="300 (getal)" data-language-autonym="West-Vlams" data-language-local-name="West Flemish" class="interlanguage-link-target">West-Vlams</a></li><li class="interlanguage-link interwiki-yi mw-list-item"><a href="https://yi.wikipedia.org/wiki/300_(%D7%A0%D7%95%D7%9E%D7%A2%D7%A8)" title="300 (נומער) – Yiddish" lang="yi" hreflang="yi" data-title="300 (נומער)" data-language-autonym="ייִדיש" data-language-local-name="Yiddish" class="interlanguage-link-target">ייִדיש</a></li><li class="interlanguage-link interwiki-zh-yue mw-list-item"><a href="https://zh-yue.wikipedia.org/wiki/300" title="300 – Cantonese" lang="yue" hreflang="yue" data-title="300" data-language-autonym="粵語" data-language-local-name="Cantonese" class="interlanguage-link-target">粵語</a></li><li class="interlanguage-link interwiki-zh mw-list-item"><a href="https://zh.wikipedia.org/wiki/300" title="300 – Chinese" lang="zh" hreflang="zh" data-title="300" data-language-autonym="中文" data-language-local-name="Chinese" class="interlanguage-link-target">中文</a></li><li class="interlanguage-link interwiki-kge mw-list-item"><a href="https://kge.wikipedia.org/wiki/300" title="300 – Komering" lang="kge" hreflang="kge" data-title="300" data-language-autonym="Kumoring" data-language-local-name="Komering" class="interlanguage-link-target">Kumoring</a></li></ul> </section> </div> <div class="minerva-footer-logo"><img 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