Lihat sumber Daftar bilangan prima

{{short description|Daftar bilangan prima dan jenis bilangan prima terkemuka}}
{{Use dmy dates|date=Januari 2020}}
{{Dynamic list}}
[[Bilangan prima]] adalah [[bilangan asli]] yang tidak memiliki [[pembagi]] positif selain dan dirinya sendiri. Menurut [[Teorema Euklides]], ada bilangan prima yang takhingga. Himpunan bagian dari bilangan prima dapat dibuat dengan berbagai [[rumus untuk bilangan prima]]. 1000 bilangan prima pertama tercantum di bawah ini, 1 merupakan bilangan prima atau [[bilangan komposit|komposit]].

== 1000 bilangan prima pertama ==
Tabel berikut mencantumkan 1000 bilangan prima pertama, dengan 20 kolom bilangan prima berurutan di masing-masing dari 50 baris.<ref>{{Cite book | last = Lehmer | first = D. N. | authorlink = Derrick Norman Lehmer | title = List of prime numbers from 1 to 10,006,721 | publisher = Carnegie Institution of Washington | volume = 165 | year = 1982 | location = Washington D.C. | id = OL16553580M | ol = 16553580M }}</ref>
{| class="wikitable"
!
! 1 !! 2 !! 3 !! 4 !! 5 !! 6 !! 7 !! 8 !! 9 !! 10 !! 11 !! 12 !! 13 !! 14 !! 15 !! 16 !! 17 !! 18 !! 19 !! 20
|- style="text-align: center;" 
! 1–20
| [[2 (angka)|2]]|| [[3 (angka)|3]]|| [[5 (angka)|5]]|| [[7 (angka)|7]]|| [[11 (angka)|11]]|| [[13 (angka)|13]]||[[17 (angka)|17]] || [[19 (angka)|19]] || [[23 (angka)|23]] || [[29 (angka)|29]] || [[31 (angka)|31]] || [[37 (angka)|37]] || [[41 (angka)|41]] || [[43 (angka)|43]] || [[47 (angka)|47]] || [[53 (angka)|53]] || [[59 (angka)|59]] || [[61 (angka)|61]] || [[67 (angka)|67]] || [[71 (angka)|71]]
|- style="text-align: center;" 
! 21–40
| [[73 (angka)|73]] || [[79 (angka)|79]] || [[83 (angka)|83]] || [[89 (angka)|89]] || [[97 (angka)|97]] || [[101 (angka)|101]]|| [[103 (angka)|103]] || [[107 (angka)|107]] || [[109 (angka)|109]] || [[113 (angka)|113]]|| [[127 (angka)|127]] || [[131 (angka)|131]] || [[137 (angka)|137]] || [[139 (angka)|139]] || [[149 (angka)|149]] || [[151 (angka)|151]] || [[157 (angka)|157]] || [[163 (angka)|163]] || [[167 (angka)|167]] || [[173 (angka)|173]]
|- style="text-align: center;" 
! 41–60
| [[179 (angka)|179]] || [[181 (angka)|181]] || [[191 (angka)|191]] || [[193 (angka)|193]] || [[197 (angka)|197]] || [[199 (angka)|199]] || [[211 (angka)|211]] || [[223 (angka)|223]] || [[227 (angka)|227]] || [[229 (angka)|229]]|| [[233 (angka)|233]] || [[239 (angka)|239]] || [[241 (angka)|241]] || [[251 (angka)|251]] || [[257 (angka)|257]] || [[263 (angka)|263]] || [[269 (angka)|269]] || [[271 (angka)|271]] || [[277 (angka)|277]] || [[281 (angka)|281]]
|- style="text-align: center;" 
! 61–80
| [[283 (angka)|283]] || [[293 (angka)|293]] || [[307 (angka)|307]] || [[311 (angka)|311]] || [[313 (angka)|313]] || [[317 (angka)|317]] || [[331 (angka)|331]] || [[337 (angka)|337]] || [[347 (angka)|347]] || [[349 (angka)|349]]|| [[353 (angka)|353]] || [[359 (angka)|359]] || [[367 (angka)|367]] || [[373 (angka)|373]] || [[379 (angka)|379]] || [[383 (angka)|383]] || [[389 (angka)|389]] || [[397 (angka)|397]] || [[401 (angka)|401]] || [[409 (angka)|409]]
|- style="text-align: center;" 
! 81–100
| [[419 (angka)|419]] || [[421 (angka)|421]] || [[431 (angka)|431]] || [[433 (angka)|433]] || [[439 (angka)|439]] || [[443 (angka)|443]] || [[449 (angka)|449]] || [[457 (angka)|457]] || [[461 (angka)|461]] || [[463 (angka)|463]]|| [[467 (angka)|467]] || [[479 (angka)|479]] || [[487 (angka)|487]] || [[491 (angka)|491]] || [[499 (angka)|499]] || [[503 (angka)|503]] || [[509 (angka)|509]] || [[521 (angka)|521]] || [[523 (angka)|523]] || [[541 (angka)|541]]
|- style="text-align: center;" 
! 101–120
| [[547 (angka)|547]] || [[557 (angka)|557]] || [[563 (angka)|563]] || [[569 (angka)|569]] || [[571 (angka)|571]] || [[577 (angka)|577]] || [[587 (angka)|587]] || [[593 (angka)|593]] || [[599 (angka)|599]] || [[601 (angka)|601]]|| [[607 (angka)|607]] || [[613 (angka)|613]] || [[617 (angka)|617]] || [[619 (angka)|619]] || [[631 (angka)|631]] || [[641 (angka)|641]] || [[643 (angka)|643]] || [[647 (angka)|647]]
|| [[653 (angka)|653]] || [[659 (angka)|659]]
|- style="text-align: center;" 
! 121–140
| [[661 (angka)|661]] || [[673 (angka)|673]] || [[677 (angka)|677]] || [[683 (angka)|683]] || [[691 (angka)|691]] || [[701 (angka)|701]] || [[709 (angka)|709]] || [[719 (angka)|719]] || [[727 (angka)|727]] || [[733 (angka)|733]]|| [[739 (angka)|739]] || [[743 (angka)|743]] || [[751 (angka)|751]] || [[757 (angka)|757]] || [[761 (angka)|761]] || [[769 (angka)|769]] || [[773 (angka)|773]] || [[787 (angka)|787]] || [[797 (angka)|797]] || [[809 (angka)|809]]
|- style="text-align: center;" 
! 141–160
| [[811 (angka)|811]] || [[821 (angka)|821]] || [[823 (angka)|823]] || [[827 (angka)|827]] || [[829 (angka)|829]] || [[839 (angka)|839]] || [[853 (numberangka)|853]] || [[857 (angka)|857]] || [[859 (angka)|859]] || [[863 (angka)|863]]|| [[877 (angka)|877]] || [[881 (angka)|881]] || [[883 (angka)|883]] || [[887 (angka)|887]] || [[907 (angka)|907]] || [[911 (angka)|911]] || [[919 (angka)|919]] || [[929 (angka)|929]] || [[937 (angka)|937]] || [[941 (angka)|941]]
|- style="text-align: center;" 
! 161–180
| [[947 (angka)|947]] || [[953 (angka)|953]] || [[967 (angka)|967]] || [[971 (angka)|971]] || [[977 (angka)|977]] || [[983 (angka)|983]] || [[991 (angka)|991]] || [[997 (angka)|997]] || [[1009 (angka)|1009]] || [[1013 (angka)|1013]]|| [[1019 (angka)|1019]] || [[1021 (angka)|1021]] || [[1031 (angka)|1031]] || [[1033 (angka)|1033]] || [[1039 (angka)|1039]] || [[1049 (angka)|1049]] || [[1051 (angka)|1051]] || [[1061 (angka)|angka]] || [[1063 (angka)|1063]] || [[1069 (angka)|1069]]
|- style="text-align: center;" 
! 181–200
| [[1087 (angka)|1087]] || [[1091 (angka)|1091]] || [[1093 (angka)|1093]] || [[1097 (angka)|1097]] || [[1103 (angka)|1103]] || [[1109 (angka)|1109]] || [[1117 (angka)|1117]] || [[1123 (angka)|1123]] || [[1129 (angka)|1129]] || [[1151 (angka)|1151]]|| [[1153 (angka)|1153]] || [[1163 (angka)|1163]] || [[1171 (angka)|1171]] || [[1181 (angka)|1181]] || [[1187 (angka)|1187]] || [[1193 (angka)|1193]] || [[1201 (angka)|1201]] || [[1213 (angka)|1213]] || [[1217 (angka)|1217]] || [[1223 (angka)|1223]]
|- style="text-align: center;" 
! 201–220
| [[1229 (angka)|1229]] || [[1231 (angka)|1231]] || [[1237 (angka)|1237]] || [[1249 (angka)|1249]] || [[1259 (angka)|1259]] || [[1277 (angka)|1277]] || [[1279 (angka)|1279]] || [[1283 (angka)|1283]] || [[1289 (angka)|1289]] || [[1291 (angka)|1291]]|| [[1297 (angka)|1297]] || [[1301 (angka)|1301]] || [[1303 (angka)|1303]] || [[1307 (angka)|1307]] || [[1319 (angka)|1319]] || [[1321 (angka)|1321]] || [[1327 (angka)|1327]] || [[1361 (angka)|1361]] || [[1367 (angka)|1367]] || [[1373 (angka)|1373]]
|- style="text-align: center;" 
! 221–240
| [[1381 (angka)|1381]] || [[1399 (angka)|1399]] || [[1409 (angka)|1409]] || [[1423 (angka)|1423]] || [[1427 (angka)|1427]] || [[1429 (angka)|1429]] || [[1433 (angka)|1433]] || [[1439 (angka)|1439]] || [[1447 (angka)|1447]] || [[1451 (angka)|1451]]|| [[1453 (angka)|1453]] || [[1459 (angka)|1459]] || [[1471 (angka)|1471]] || [[1481 (angka)|1481]] || [[1483 (angka)|1483]] || [[1487 (angka)|1487]] || [[1489 (angka)|1489]] || [[1493 (angka)|1493]] || [[1499 (angka)|1499]] || [[1511 (angka)|1511]]
|- style="text-align: center;" 
! 241–260
| [[1523 (angka)|1523]] || [[1531 (angka)|1531]] || [[1543 (angka)|1543]] || [[1549 (angka)|1549]] || [[1553 (angka)|1553]] || [[1559 (angka)|1559]] || [[1567 (angka)|1567]] || [[1571 (angka)|1571]] || [[1579 (angka)|1579]] || [[1583 (angka)|1583]]|| [[1597 (angka)|1597]] || [[1601 (angka)|1601]] || [[1607 (angka)|1607]] || [[1609 (angka)|1609]] || [[1613 (angka)|1613]] || [[1619 (angka)|1619]] || [[1621 (angka)|1621]] || [[1627 (angka)|1627]] || [[1637 (angka)|1637]] || [[1657 (angka)|1657]]
|- style="text-align: center;" 
! 261–280
| [[1663 (angka)|1663]] || [[1667 (angka)|1667]] || [[1669 (angka)|1669]] || [[1693 (angka)|1693]] || [[1697 (angka)|1697]] || [[1699 (angka)|1699]] || [[1709 (angka)|1709]] || [[1721 (angka)|1721]] || [[1723 (angka)|1723]] || [[1733 (angka)|1733]]|| [[1741 (angka)|1741]] || [[1747 (angka)|1747]] || [[1753 (angka)|1753]] || [[1759 (angka)|1759]] || [[1777 (angka)|1777]] || [[1783 (angka)|1783]] || [[1787 (angka)|1787]] || [[1789 (angka)|1789]] || [[1801 (angka)|1801]] || [[1811 (angka)|1811]]
|- style="text-align: center;" 
! 281–300
| [[1823 (angka)|1823]] || [[1831 (angka)|1831]] || [[1847 (angka)|1847]] || [[1861 (angka)|1861]] || [[1867 (angka)|1867]] || [[1871 (angka)|1871]] || [[1873 (angka)|1873]] || [[1877 (angka)|1877]] || [[1879 (angka)|1879]] || [[1889 (angka)|1889]]|| [[1901 (angka)|1901]] || [[1907 (angka)|1907]] || [[1913 (angka)|1913]] || [[1931 (angka)|1931]] || [[1933 (angka)|1933]] || [[1949 (angka)|1949]] || [[1951 (angka)|1951]] || [[1973 (angka)|1973]] || [[1000 (angka)#1900 to 1999|1979]] || [[1987 (angka)|1987]]
|- style="text-align: center;" 
! 301–320
| [[1993 (angka)|1993]] || [[1997 (angka)|1997]] || [[1999 (angka)|1999]] || [[2003 (angka)|2003]] || [[2011 (angka)|2011]] || [[2017 (angka)|2017]] || [[2027 (angka)|2027]] || [[2029 (angka)|2029]] || [[2039 (angka)|2039]] || [[2053 (angka)|2053]]|| [[2063 (angka)|2063]] || [[2069 (angka)|2069]] || [[2081 (angka)|2081]] || [[2083 (angka)|2083]] || [[2087 (angka)|2087]] || [[2089 (angka)|2089]] || [[2099 (angka)|2099]] || [[2111 (angka)|2111]] || [[2113 (angka)|2113]] || [[2129 (angka)|2129]]
|- style="text-align: center;" 
! 321–340
| [[2131 (angka)|2131]] || [[2137 (angka)|2137]] || [[2141 (angka)|2141]] || [[2143 (angka)|2143]] || [[2153 (angka)|2153]] || [[2161 (angka)|2161]] || [[2179 (angka)|2179]] || [[2203 (angka)|2203]] || [[2207 (angka)|2207]] || [[2213 (angka)|2213]]|| [[2221 (angka)|2221]] || [[2237 (angka)|2237]] || [[2239 (angka)|2239]] || [[2243 (angka)|2243]] || [[2251 (angka)|2251]] || [[2267 (angka)|2267]] || [[2269 (angka)|2269]] || [[2273 (angka)|2273]] || [[2281 (angka)|2281]] || [[2287 (angka)|2287]]
|- style="text-align: center;" 
! 341–360
| [[2293 (angka)|2293]] || [[2297 (angka)|2297]] || [[2309 (angka)|2309]] || [[2311 (angka)|2311]] || [[2333 (angka)|2333]] || [[2339 (angka)|2339]] || [[2341 (angka)|2341]] || [[2347 (angka)|2347]] || [[2351 (angka)|2351]] || [[2357 (angka)|2357]]|| [[2371 (angka)|2371]] || [[2377 (angka)|2377]] || [[2381 (angka)|2381]] || [[2383 (angka)|2383]] || [[2389 (angka)|2389]] || [[2393 (angka)|2393]] || [[2399 (angka)|2399]] || [[2411 (angka)|2411]] || [[2417 (angka)|2417]] || [[2423 (angka)|2423]]
|- style="text-align: center;" 
! 361–380
| [[2437 (angka)|2437]] || [[2441 (angka)|2441]] || [[2447 (angka)|2447]] || [[2459 (angka)|2459]] || [[2467 (angka)|2467]] || [[2473 (angka)|2473]] || [[2477 (angka)|2477]] || [[2503 (angka)|2503]] || [[2521 (angka)|2521]] || [[2531 (angka)|2531]]|| [[2539 (angka)|2539]] || [[2543 (angka)|2543]] || [[2549 (angka)|2549]] || [[2551 (angka)|2551]] || [[2557 (angka)|2557]] || [[2579 (angka)|2579]] || [[2591 (angka)|2591]] || [[2593 (angka)|2593]] || [[2609 (angka)|2609]] || [[2617 (angka)|2617]]
|- style="text-align: center;" 
! 381–400
| [[2621 (angka)|2621]] || [[2633 (angka)|2633]] || [[2647 (angka)|2647]] || [[2657 (angka)|2657]] || [[2659 (angka)|2659]] || [[2663 (angka)|2663]] || [[2671 (angka)|2671]] || [[2677 (angka)|2677]] || [[2683 (angka)|2683]] || [[2687 (angka)|2687]]|| [[2689 (angka)|2689]] || [[2693 (angka)|2693]] || [[2699 (angka)|2699]] || [[2707 (angka)|2707]] || [[2711 (angka)|2711]] || [[2713 (angka)|2713]] || [[2719 (angka)|2719]] || [[2729 (angka)|2729]] || [[2731 (angka)|2731]] || [[2741 (angka)|2741]]
|- style="text-align: center;" 
! 401–420
| [[2749 (angka)|2749]] || [[2753 (angka)|2753]] || [[2767 (angka)|2767]] || [[2777 (angka)|2777]] || [[2789 (angka)|2789]] || [[2791 (angka)|2791]] || [[2797 (angka)|2797]] || [[2801 (angka)|2801]] || [[2803 (angka)|2803]] || [[2819 (angka)|2819]]|| [[2833 (angka)|2833]] || [[2837 (angka)|2837]] || [[2843 (angka)|2843]] || [[2851 (angka)|2851]] || [[2857 (angka)|2857]] || [[2861 (angka)|2861]] || [[2879 (angka)|2879]] || [[2887 (angka)|2887]] || [[2897 (angka)|2897]] || [[2903 (angka)|2903]]
|- style="text-align: center;" 
! 421–440
| [[2909 (angka)|2909]] || [[2917 (angka)|2917]] || [[2927 (angka)|2927]] || [[2939 (angka)|2939]] || [[2953 (angka)|2953]] || [[2957 (angka)|2957]] || [[2963 (angka)|2963]] || [[2969 (angka)|2969]] || [[2971 (angka)|2971]] || [[2999 (angka)|2999]]|| [[3001 (angka)|3001]] || [[3011 (angka)|3011]] || [[3019 (angka)|3019]] || [[3023 (angka)|3023]] || [[3037 (angka)|3037]] || [[3041 (angka)|3041]] || [[3049 (angka)|3049]] || [[3061 (angka)|3061]] || [[3067 (angka)|3067]] || [[3079 (angka)|3079]]
|- style="text-align: center;" 
! 441–460
| [[3083 (angka)|3083]] || [[3089 (angka)|3089]] || [[3109 (angka)|3109]] || [[3119 (angka)|3119]] || [[3121 (angka)|3121]] || [[3137 (angka)|3137]] || [[3163 (angka)|3163]] || [[3167 (angka)|3167]] || [[3169 (angka)|3169]] || [[3181 (angka)|3181]]|| [[3187 (angka)|3187]] || [[3191 (angka)|3191]] || [[3203 (angka)|3203]] || [[3209 (angka)|3209]] || [[3217 (angka)|3217]] || [[3221 (angka)|3221]] || [[3229 (angka)|3229]] || [[3251 (angka)|3251]] || [[3253 (angka)|3253]] || [[3257 (angka)|3257]]
|- style="text-align: center;" 
! 461–480
| [[3259 (angka)|3259]] || [[3271 (angka)|3271]] || [[3299 (angka)|3299]] || [[3301 (angka)|3301]] || [[3307 (angka)|3307]] || [[3313 (angka)|3313]] || [[3319 (angka)|3319]] || [[3323 (angka)|3323]] || [[3329 (angka)|3329]] || [[3331 (angka)|3331]]|| [[3343 (angka)|3343]] || [[3347 (angka)|3347]] || [[3359 (angka)|3359]] || [[3361 (angka)|3361]] || [[3371 (angka)|3371]] || [[3373 (angka)|3373]] || [[3389 (angka)|3389]] || [[3391 (angka)|3391]] || [[3407 (angka)|3407]] || [[3413 (angka)|3413]]
|- style="text-align: center;" 
! 481–500
| [[3433 (angka)|3433]] || [[3449 (angka)|3449]] || [[3457 (angka)|3457]]|| [[3461 (angka)|3461]] || [[3463 (angka)|3463]] || [[3467 (angka)|3467]] || [[3469 (angka)|3469]] || [[3491 (angka)|3491]] || [[3499 (angka)|3499]] || [[3511 (angka)|3511]]|| [[3517 (angka)|3517]] || [[3527 (angka)|3527]] || [[3529 (angka)|3529]] || [[3533 (angka)|3533]] || [[3539 (angka)|3539]] || [[3541 (angka)|3541]] || [[3547 (angka)|3547]] || [[3557 (angka)|3557]] || [[3559 (angka)|3559]] || [[3571 (angka)|3571]]
|- style="text-align: center;" 
! 501–520
| [[3581 (angka)|3581]] || [[3583 (angka)|3583]] || [[3593 (angka)|3593]] || [[3607 (angka)|3607]] || [[3613 (angka)|3613]] || [[3617 (angka)|3617]] || [[3623 (angka)|3623]] || [[3631 (angka)|3631]] || [[3637 (angka)|3637]] || [[3643 (angka)|3643]] || [[3659 (angka)|3659]] || [[3671 (angka)|3671]] || [[3673 (angka)|3673]] || [[3677 (angka)|3677]] || [[3691 (angka)|3691]] || [[3697 (angka)|3697]] || [[3701 (angka)|3701]] || [[3709 (angka)|3709]] || [[3719 (angka)|3719]] || [[3727 (angka)|3727]]
|- style="text-align: center;" 
! 521–540
| [[3733 (angka)|3733]] || [[3739 (angka)|3739]] || [[3761 (angka)|3761]] || [[3767 (angka)|3767]] || [[3769 (angka)|3769]] || [[3779 (angka)|3779]] || [[3793 (angka)|3793]] || [[3797 (angka)|3797]] || [[3803 (angka)|3803]] || [[3821 (angka)|3821]] || [[3823 (angka)|3823]] || [[3833 (angka)|3833]] || [[3847 (angka)|3847]] || [[3851 (angka)|3851]] || [[3853 (angka)|3853]] || [[3863 (angka)|3863]] || [[3877 (angka)|3877]] || [[3881 (angka)|3881]] || [[3889 (angka)|3889]] || [[3907 (angka)|3907]]
|- style="text-align: center;" 
! 541–560
| [[3911 (angka)|3911]] || [[3917 (angka)|3917]] || [[3919 (angka)|3919]] || [[3923 (angka)|3923]] || [[3929 (angka)|3929]] || [[3931 (number)|3931]] || [[3943 (angka)|3943]] || [[3947 (angka)|3947]] || [[3967 (angka)|3967]] || [[3989 (angka)|3989]] || [[4000 (angka)#4001 to 4099|4001]] || [[4000 (angka)#4001 sampai dengan 4099|4003]] || [[4000 (angka)#4001 sampai dengan 4099|4007]] || [[4000 (angka)#4001 sampai dengan 4099|4013]] || [[4000 (angka)#4001 sampai dengan 4099|4019]] || [[4000 (angka)#4001 sampai dengan 4099|4021]] || [[4000 (angka)#4001 sampai dengan 4099|4027]] || [[4000 (angka)#4001 sampai dengan 4099|4049]] || [[4000 (number)#4001 sampai dengan 4099|4051]] || [[4000 (number)#4001 sampai dengan 4099|4057]]
|- style="text-align: center;" 
! 561–580
| [[4000 (angka)#4001 sampai dengan 4099|4073]] || [[4000 (angka)#4001 sampai dengan 4099|4079]] || [[4000 (angka)#4001 samapi dengan 4099|4091]] || [[4000 (angka)#4001 sampai dengan 4099|4093]] || [[4000 (angka)#4001 sampai dengan 4099|4099]] || [[4000 (angka)#4100 sampai dengan 4199|4111]] || [[4000 (angka)#4100 sampai dengan 4199|4127]] || [[4000 (angka)#4100 sampai dengan 4199|4129]] || [[4000 (angka)#4100 sampai dengan 4199|4133]] || [[4000 (angka)#4100 sampai dengan 4199|4139]] || [[4000 (angka)#4100 sampai dengan 4199|4153]] || [[4000 (angka)#4100 sampai dngan 4199|4157]] || [[4000 (angka)#4100 sampai dengan 4199|4159]] || [[4000 (angka)#4100 sampai dengan 4199|4177]] || [[4000 (angka)#4200 sampai dengan 4299|4201]] || [[4000 (angka)#4200 sampai dengan 4299|4211]] || [[4000 (angka)#4200 sampai dengan 4299|4217]] || [[4000 (angka)#4200 sampai dengan 4299|4219]] || [[4000 (angka)#4200 sampai dengan 4299|4229]] || [[4000 (angka)#4200 sampai dengan 4299|4231]]
|- style="text-align: center;" 
! 581–600
| [[4000 (angka)#4200 sampai dengan 4299|4241]] || [[4000 (angka)#4200 sampai dengan 4299|4243]] || [[4000 (angka)#4200 sampai dengan 4299|4253]] || [[4000 (angka)#4200 sampai dengan 4299|4259]] || [[4000 (angka)#4200 sampai dengan 4299|4261]] || [[4000 (angka)#4200 sampai dengan 4299|4271]] || [[4000 (angka)#4200 sampai dengan 4299|4273]] || [[4000 (angka)#4200 sampai dengan 4299|4283]] || [[4000 (angka)#4200 sampai dengan 4299|4289]] || [[4000 (angka)#4200 sampai dengan 4299|4297]] || [[4000 (angka)#4300 sampai dengan 4399|4327]] || [[4000 (angka)#4300 sampai dengan 4399|4337]] || [[4000 (angka)#4300 sampai dengan 4399|4339]] || [[4000 (angka)#4300 sampai dengan 4399|4349]] || [[4000 (angka)#4300 sampai dengan 4399|4357]] || [[4000 (angka)#4300 sampai dengan 4399|4363]] || [[4000 (angka)#4300 sampai dengan 4399|4373]] || [[4000 (angka)#4300 sampai dengan 4399|4391]] || [[4000 (angka)#4300 sampai dengan 4399|4397]] || [[4000 (angka)#4400 sampai dengan 4499|4409]]
|- style="text-align: center;" 
! 601–620
| [[4000 (angka)#4400 sampa dengan 4499|4421]] || [[4000 (angka)#4400 sampai dengan 4499|4423]] || [[4000 (angka)#4400 sampai dengan 4499|4441]] || [[4000 (angka)#4400 sampai dengan 4499|4447]] || [[4000 (angka)#4400 sampai dengan 4499|4451]] || [[4000 (angka)#4400 sampai dengan 4499|4457]] || [[4000 (angka)#4400 sampai dengan 4499|4463]] || [[4000 (angka)#4400 sampai dengan 4499|4481]] || [[4000 (angka)#4400 sampai dengan 4499|4483]] || [[4000 (angka)#4400 sampai dengan 4499|4493]] || [[4000 (angka)#4500 sampai dengan 4599|4507]] || [[4000 (angka)#4500 sampai dengan 4599|4513]] || [[4000 (angka)#4500 sampai dengan 4599|4517]] || [[4000 (angkaumber)#4500 sampai dengan 4599|4519]] || [[4000 (angka)#4500 sampai dengan 4599|4523]] || [[4000 (angka)#4500 sampai dengan 4599|4547]] || [[4000 (angka)#4500 sampai dengan 4599|4549]] || [[4000 (angka)#4500 sampai dengan 4599|4561]] || [[4000 (angka)#4500 sampai dengan 4599|4567]] || [[4000 (angka)#4500 sampai dengan 4599|4583]]
|- style="text-align: center;" 
! 621–640
| [[4000 (angka)#4500 sampai dengan 4599|4591]] || [[4000 (angka)#4500 sampai dengan 4599|4597]] || [[4000 (angka)#4600 sampai dengan 4699|4603]] || [[4000 (angka)#4600 sampai dengan 4699|4621]] || [[4000 (angka)#4600 sampai dengan 4699|4637]] || [[4000 (angka)#4600 sampai dengan 4699|4639]] || [[4000 (angka)#4600 sampai dengan 4699|4643]] || [[4000 (angka)#4600 sampai dengan 4699|4649]] || [[4000 (angka)#4600 sampai dengan 4699|4651]] || [[4000 (angka)#4600 sampai dengan 4699|4657]] || [[4000 (angka)#4600 sampai dengan 4699|4663]] || [[4000 (angka)#4600 sampai dengan 4699|4673]] || [[4000 (angka)#4600 sampai dengan 4699|4679]] || [[4000 (angka)#4600 sampai dengan 4699|4691]] || [[4000 (angka)#4700 sampai dengan 4799|4703]] || [[4000 (angka)#4700 sampai dengan 4799|4721]] || [[4000 (angka)#4700 sampai dengan 4799|4723]] || [[4000 (angka)#4700 sampai dengan 4799|4729]] || [[4000 (angka)#4700 sampai dengan 4799|4733]] || [[4000 (angka)#4700 sampai dengan 4799|4751]]
|- style="text-align: center;" 
! 641–660
| [[4000 (angka)#4700 sampai dengan 4799|4759]] || [[4000 (angkar)#4700 sampai dengan 4799|4783]] || [[4000 (angka)#4700 sampai dengan 4799|4787]] || [[4000 (angka)#4700 sampai dengan 4799|4789]] || [[4000 (angka)#4700 sampai dengan 4799|4793]] || [[4000 (angka)#4700 to sampai dengan|4799]] || [[4000 (angka)#4800 sampai dengan 4899|4801]] || [[4000 (angka)#4800 sampai dengan 4899|4813]] || [[4000 (angka)#4800 sampai dengan 4899|4817]] || [[4000 (angka)#4800 sampai dengan 4899|4831]] || [[4000 (angka)#4800 sampai dengan 4899|4861]] || [[4000 (angka)#4800 sampai dengan 4899|4871]] || [[4000 (angka)#4800 sampai dengan 4899|4877]] || [[4000 (angka)#4800 sampai dengan 4899|4889]] || [[4000 (angka)#4900 sampai dengan 4999|4903]] || [[4000 (angka)#4900 sampai dengan 4999|4909]] || [[4000 (angka)#4900 sampai dengan 4999|4919]] || [[4000 (angka)#4900 sampai dengan 4999|4931]] || [[4000 (angka)#4900 sampai dengan 4999|4933]] || [[4000 (angka)#4900 sampai dengan 4999|4937]]
|- style="text-align: center;" 
! 661–680
| [[4000 (angka)#4900 sampai dengan 4999|4943]] || [[4000 (angka)#4900 sampai dengan 4999|4951]] || [[4000 (angka)#4900 sampai engan 4999|4957]] || [[4000 (angka)#4900 sampai dengan 4999|4967]] || [[4000 (angka)#4900 sampai dengan 4999|4969]] || [[4000 (angka)#4900 sampai dengan 4999|4973]] || [[4000 (angka)#4900 sampai dengan 4999|4987]] || [[4000 (angka)#4900 sampai dengan 4999|4993]] || [[4000 (angka)#4900 sampai dengan 4999|4999]] || [[5000 (angka)#5001 sampai dengan 5099|5003]] || [[5000 (angka)#5001 sampai dengan 5099|5009]] || [[5000 (angka)#5001 sampai dengan 5099|5011]] || [[5000 (angka)#5001 sampai dengan 5099|5021]] || [[5000 (angka)#5001 sampai dengan 5099|5023]] || [[5000 (angka)#5001 sampai dengan 5099|5039]] || [[5000 (angka)#5001 sampai dengan 5099|5051]] || [[5000 (angka)#5001 sampai dengan 5099|5059]] || [[5000 (angka)#5001 sampai dengan 5099|5077]] || [[5000 (angka)#5001 sampai dengan 5099|5081]] || [[5000 (angka)#5001 sampai dengan 5099|5087]]
|- style="text-align: center;" 
! 681–700
| [[5000 (angka)#5001 sampai dengan 5099|5099]] || [[5000 (angka)#5100 sampai dengan 5199|5101]] || [[5000 (angka)#5100 sampai dengan 5199|5107]] || [[5000 (angka)#5100 sampai dengan 5199|5113]] || [[5000 (angka)#5100 sampai dengan 5199|5119]] || [[5000 (angka)#5100 sapai dengan 5199|5147]] || [[5000 (angka)#5100 sampai dengan 5199|5153]] || [[5000 (angka)#5100 sampai dengan 5199|5167]] || [[5000 (angka)#5100 sampai dengan 5199|5171]] || [[5000 (angka)#5100 sampai dengan 5199|5179]] || [[5000 (angka)#5100 sampai dengan 5199|5189]] || [[5000 (angka)#5100 sampai dengan 5199|5197]] || [[5000 (angka)#5200 sampai dengan 5299|5209]] || [[5000 (angka)#5200 sampai dengan 5299|5227]] || [[5000 (angka)#5200 sampai dengan 5299|5231]] || [[5000 (angka)#5200 sampai dengan 5299|5233]] || [[5000 (angka)#5200 sampai dengan 5299|5237]] || [[5000 (angka)#5200 sampai dengan 5299|5261]] || [[5000 (angka)#5200 sampai dengan 5299|5273]] || [[5000 (angka)#5200 sampai dengan 5299|5279]]
|- style="text-align: center;" 
! 701–720
| [[5000 (angka)#5200 sampai dengan 5299|5281]] || [[5000 (angka)#5200 sampai dengan 5299|5297]] || [[5000 (angka)#5300 sampai dengan 5399|5303]] || [[5000 (angka)#5300 sampai dengan 5399|5309]] || [[5000 (angka)#5300 sampai dengan 5399|5323]] || [[5000 (angka)#5300 sampai dengan 5399|5333]] || [[5000 (angka)#5300 sampai dengan 5399|5347]] || [[5000 (angka)#5300 sampai dengan 5399|5351]] || [[5000 (angka)#5300 sampai dengan 5399|5381]] || [[5000 (angka)#5300 sampai dengan 5399|5387]] || [[5000 (angka)#5300 sampai dengan 5399|5393]] || [[5000 (angka)#5300 sampai dengan 5399|5399]] || [[5000 (angka)#5400 sampai dengan 5499|5407]] || [[5000 (angka)#5400 sampai dengan 5499|5413]] || [[5000 (angka)#5400 sampai dengan 5499|5417]] || [[5000 (angka)#5400 sampai dengan 5499|5419]] || [[5000 (angka)#5400 sampai dengan 5499|5431]] || [[5000 (angka)#5400 sampai dengan 5499|5437]] || [[5000 (angka)#5400 sampai dengan 5499|5441]] || [[5000 (angka)#5400 sampai dengan 5499|5443]]
|- style="text-align: center;" 
! 721–740
| [[5000 (angka)#5400 sampai dengan 5499|5449]] || [[5000 (angka)#5400 sampai dengan 5499|5471]] || [[5000 (angka)#5400 sampai dengan 5499|5477]] || [[5000 (angka)#5400 sampai dengan 5499|5479]] || [[5000 (angka)#5400 sampai dengan 5499|5483]] || [[5000 (angka)#5500 sampai dengan 5599|5501]] || [[5000 (angka)#5500 sampai dengan 5599|5503]] || [[5000 (angka)#5500 sampai dengan 5599|5507]] || [[5000 (angka)#5500 sampai dengan 5599|5519]] || [[5000 (angka)#5500 sampai dengan 5599|5521]] || [[5000 (angka)#5500 sampai dengan 5599|5527]] || [[5000 (angka)#5500 sampai dengan 5599|5531]] || [[5000 (angka)#5500 sampai dengan 5599|5557]] || [[5000 (angka)#5500 sampai dengan 5599|5563]] || [[5000 (angka)#5500 sampai dengan 5599|5569]] || [[5000 (angka)#5500 sampai dengan 5599|5573]] || [[5000 (angka)#5500 sampai dengan 5599|5581]] || [[5000 (angka)#5500 sampai dengan 5599|5591]] || [[5000 (angka)#5600 sampai dengan 5699|5623]] || [[5000 (angka)#5600 sampai dengan 5699|5639]]
|- style="text-align: center;" 
! 741–760
| [[5000 (angka)#5600 sampai dengan 5699|5641]] || [[5000 (angka)#5600 smpai dengan 5699|5647]] || [[5000 (angka)#5600 sampai dengan 5699|5651]] || [[5000 (angka)#5600 sampai dengan 5699|5653]] || [[5000 (angka)#5600 sampai dengan 5699|5657]] || [[5000 (angka)#5600 sampai dengan 5699|5659]] || [[5000 (angka)#5600 sampai dengan to 5699|5669]] || [[5000 (angka)#5600 sampai dengan 5699|5683]] || [[5000 (angka)#5600 sampai dengan 5699|5689]] || [[5000 (angka)#5600 sampai dengan 5699|5693]] || [[5000 (angka)#5700 sampai dengan 5799|5701]] || [[5000 (angka)#5700 sampai dengan 5799|5711]] || [[5000 (angka)#5700 sampai dengan 5799|5717]] || [[5000 (angka)#5700 sampai dengan 5799|5737]] || [[5000 (angka)#5700 sampai dengan 5799|5741]] || [[5000 (angka)#5700 sampai dengan 5799|5743]] || [[5000 (angka)#5700 sampai dengan 5799|5749]] || [[5000 (angka)#5700 sampai dengan 5799|5779]] || [[5000 (angka)#5700 sampai dengan 5799|5783]] || [[5000 (angka)#5700 sampai dengan 5799|5791]]
|- style="text-align: center;" 
! 761–780
| [[5000 (angka)#5800 sampai dengan 5899|5801]] || [[5000 (angka)#5800 sampai dengan 5899|5807]] || [[5000 (angka)#5800 sampai dengan 5899|5813]] || [[5000 (angka)#5800 sampai dengan 5899|5821]] || [[5000 (angka)#5800 samapisampai dengan 5899|5827]] || [[5000 (angka)#5800 sampai dengan 5899|5839]] || [[5000 (angka)#5800 sampai dengan 5899|5843]] || [[5000 (angka)#5800 sampai dengan 5899|5849]] || [[5000 (angka)#5800 sampai dengan 5899|5851]] || [[5000 (angka)#5800 sampai dengan 5899|5857]] || [[5000 (angka)#5800 sampai dengan 5899|5861]] || [[5000 (angka)#5800 sampai dengan 5899|5867]] || [[5000 (angka)#5800 sampai dengan 5899|5869]] || [[5000 (angka)#5800 sampai dengan 5899|5879]] || [[5000 (angka)#5800 sampai dengan 5899|5881]] || [[5000 (angka)#5800 sampai dengan 5899|5897]] || [[5000 (angka)#5900 sampai dengan 5999|5903]] || [[5000 (angka)#5900 sampai dengan 5999|5923]] || [[5000 (angka)#5900 sampai dengan 5999|5927]] || [[5000 (angka)#5900 sampai dengan 5999|5939]]
|- style="text-align: center;" 
! 781–800
| [[5000 (angka)#5900 sampai dengan 5999|5953]] || [[5000 (angka)#5900 sampai dengan 5999|5981]] || [[5000 (angka)#5900 sampai dengan 5999|5987]] || [[6000 (angka)#6001 sampai dengan 6099|6007]] || [[6000 (angka)#6001 smapai dengan 6099|6011]] || [[6000 (angka)#6001 sampai dengan 6099|6029]] || [[6000 (angka)#6001 sampai dengan 6099|6037]] || [[6000 (angka)#6001 sampai dengan 6099|6043]] || [[6000 (angka)#6001 sampai dengan 6099|6047]] || [[6000 (angka)#6001 sampai dengan 6099|6053]] || [[6000 (angka)#6001 sampai dengan 6099|6067]] || [[6000 (angka)#6001 sampai dengan 6099|6073]] || [[6000 (angka)#6001 sampai dengan 6099|6079]] || [[6000 (angka)#6001 sampai dengan 6099|6089]] || [[6000 (angka)#6001 sampai dengan 6099|6091]] || [[6000 (angka)#6100 sampai dengan 6199|6101]] || [[6000 (angka)#6100 sampai dengan 6199|6113]] || [[6000 (angka)#6100 sampai dengan 6199|6121]] || [[6000 (angka)#6100 sampai dengan 6199|6131]] || [[6000 (angka)#6100 sampai dengan 6199|6133]]
|- style="text-align: center;" 
! 801–820
| [[6000 (angka)#6100 sampai dengan 6199|6143]] || [[6000 (angka)#6100 sampai dengan to 6199|6151]] || [[6000 (angka)#6100 sampai dengan 6199|6163]] || [[6000 (angka)#6100 sampai dengan 6199|6173]] || [[6000 (angka)#6100 sampai dengan 6199|6197]] || [[6000 (angka)#6100 sampai dengan 6199|6199]] || [[6000 (angka)#6200 sampai dengan 6299|6203]] || [[6000 (angka)#6200 sampai dengan 6299|6211]] || [[6000 (angka)#6200 sampai dengan 6299|6217]] || [[6000 (angka)#6200 sampai dengan 6299|6221]] || [[6000 (angka)#6200 sampai dengan 6299|6229]] || [[6000 (angka)#6200 sampai dengan 6299|6247]] || [[6000 (angka)#6200 sampai dengan 6299|6257]] || [[6000 (angka)#6200 sampai dengan 6299|6263]] || [[6000 (angka)#6200 sampai dengan 6299|6269]] || [[6000 (angka)#6200 sampai dengan 6299|6271]] || [[6000 (angka)#6200 sampai dengan 6299|6277]] || [[6000 (angka)#6200 sampai dengan 6299|6287]] || [[6000 (angka)#6200 sampai dengan 6299|6299]] || [[6000 (angka)#6300 sampai dengan 6399|6301]]
|- style="text-align: center;" 
! 821–840
| [[6000 (angka)#6300 sampai dengan 6399|6311]] || [[6000 (angka)#6300 sampai dengan 6399|6317]] || [[6000 (angka)#6300 sampai dengan 6399|6323]] || [[6000 (angka)#6300 sampai dengan 6399|6329]] || [[6000 (angka)#6300 sampai edngan 6399|6337]] || [[6000 (angka)#6300 sampai dengan 6399|6343]] || [[6000 (angka)#6300 sampai dengan 6399|6353]] || [[6000 (angka)#6300 sampai dengan 6399|6359]] || [[6000 (angka)#6300 sampai dengan 6399|6361]] || [[6000 (angka)#6300 sampai dengan 6399|6367]] || [[6000 (angka)#6300 sampai dengan 6399|6373]] || [[6000 (angka)#6300 sampai dengan 6399|6379]] || [[6000 (angka)#6300 sampai dengan 6399|6389]] || [[6000 (angka)#6300 sampai dengan 6399|6397]] || [[6000 (angka)#6400 sampai dengan 6499|6421]] || [[6000 (angka)#6400 sampai dengan 6499|6427]] || [[6000 (angka)#6400 sampai dengan 6499|6449]] || [[6000 (angka)#6400 sampai dengan 6499|6451]] || [[6000 (angka)#6400 sampai edngan 6499|6469]] || [[6000 (angka)#6400 sampai dengan 6499|6473]]
|- style="text-align: center;" 
! 841–860
| [[6000 (angka)#6400 sampai dengan 6499|6481]] || [[6000 (angka)#6400 sampai dengan 6499|6491]] || [[6000 (angka)#6500 sampai dengan 6599|6521]] || [[6000 (angka)#6500 sampai dengan 6599|6529]] || [[6000 (angka)#6500 sampai dengan 6599|6547]] || [[6000 (angka)#6500 sampai dengan 6599|6551]] || [[6000 (angka)#6500 sampai dengan 6599|6553]] || [[6000 (angka)#6500 sampai dengan 6599|6563]] || [[6000 (angka)#6500 sampai dengan 6599|6569]] || [[6000 (angka)#6500 sampai dengan 6599|6571]] || [[6000 (angka)#6500 sampai dengan 6599|6577]] || [[6000 (angka)#6500 sampai dengan 6599|6581]] || [[6000 (angka)#6500 sampai dengan 6599|6599]] || [[6000 (angka)#6600 sampai dengan 6699|6607]] || [[6000 (angka)#6600 sampai dengan 6699|6619]] || [[6000 (angka)#6600 sampai dengan 6699|6637]] || [[6000 (angka)#6600 sampai dengan 6699|6653]] || [[6000 (angka)#6600 sampai dengan 6699|6659]] || [[6000 (angka)#6600 sampai dengan 6699|6661]] || [[6000 (angka)#6600 sampai dengan 6699|6673]]
|- style="text-align: center;" 
! 861–880
| [[6000 (angka)#6600 sampai dengan 6699|6679]] || [[6000 (angka)#6600 sampai dengan 6699|6689]] || [[6000 (angka)#6600 sampai dengan 6699|6691]] || [[6000 (angka)#6700 sampai dengan 6799|6701]] || [[6000 (angka)#6700 sampai dengan 6799|6703]] || [[6000 (angka)#6700 smapai dengan 6799|6709]] || [[6000 (angka)#6700 sampai dengan 6799|6719]] || [[6000 (angka)#6700 smapai dengan 6799|6733]] || [[6000 (angka)#6700 sampai dengan 6799|6737]] || [[6000 (angka)#6700 sampai dengan 6799|6761]] || [[6000 (angka)#6700 sampai dengan 6799|6763]] || [[6000 (angka)#6700 sampai dengan 6799|6779]] || [[6000 (angka)#6700 sampai dengan 6799|6781]] || [[6000 (angka)#6700 sampai dengan 6799|6791]] || [[6000 (angka)#6700 sampai dengan 6799|6793]] || [[6000 (angka)#6800 sampai dengan 6899|6803]] || [[6000 (angka)#6800 sampai dengan 6899|6823]] || [[6000 (angka)#6800 sampai dengan 6899|6827]] || [[6000 (angka)#6800 sampai dengan 6899|6829]] || [[6000 (angka)#6800 sampai dengan 6899|6833]]
|- style="text-align: center;" 
! 881–900
| [[6000 (angka)#6800 sampai dengan 6899|6841]] || [[6000 (angka)#6800 sampai dengan to 6899|6857]] || [[6000 (angka)#6800 sampai dengan 6899|6863]] || [[6000 (angka)#6800 sampai dengan 6899|6869]] || [[6000 (angka)#6800 sampai dengan 6899|6871]] || [[6000 (angka)#6800 sampai dengan 6899|6883]] || [[6000 (angka)#6800 sampai dengan 6899|6899]] || [[6000 (angka)#6900 sampai dengan 6999|6907]] || [[6000 (angka)#6900 sampai dengan 6999|6911]] || [[6000 (angka)#6900 sampai dengan 6999|6917]] || [[6000 (angka)#6900 sampai dengan 6999|6947]] || [[6000 (angka)#6900 sampai dengan 6999|6949]] || [[6000 (angka)#6900 sampai dengan 6999|6959]] || [[6000 (angka)#6900 sampai dengan 6999|6961]] || [[6000 (angka)#6900 sampai dengan 6999|6967]] || [[6000 (angka)#6900 sampai dengan 6999|6971]] || [[6000 (angka)#6900 sampai dengan 6999|6977]] || [[6000 (angka)#6900 sampai dengan 6999|6983]] || [[6000 (angka)#6900 sampai dengan 6999|6991]] || [[6000 (angka)#6900 sampai dengan 6999|6997]]
|- style="text-align: center;" 
! 901–920
| [[7000 (angka)#7001 sampai dengan 7099|7001]] || [[7000 (angka)#7001 sampai dengan 7099|7013]] || [[7000 (angka)#7001 sampai dengan 7099|7019]] || [[7000 (angka)#7001 sampai dengan 7099|7027]] || [[7000 (angka)#7001 sampai dengan 7099|7039]] || [[7000 (angka)#7001 sampai dengan 7099|7043]] || [[7000 (angka)#7001 sampai dengan 7099|7057]] || [[7000 (angka)#7001 sampai dengan 7099|7069]] || [[7000 (angka)#7001 sampai dengan 7099|7079]] || [[7000 (angka)#7100 sampai dengan 7199|7103]] || [[7000 (angka)#7100 sampai dengan 7199|7109]] || [[7000 (angka)#7100 sampai dengan 7199|7121]] || [[7000 (angka)#7100 sampai dengan 7199|7127]] || [[7000 (angka)#7100 sampai dengan 7199|7129]] || [[7000 (angka)#7100 sampai dengan 7199|7151]] || [[7000 (angka)#7100 sampai dengan 7199|7159]] || [[7000 (angka)#7100 sampai dengan 7199|7177]] || [[7000 (angka)#7100 sampai dengan 7199|7187]] || [[7000 (angka)#7100 sampai dengan 7199|7193]] || [[7000 (angka)#7200 sampai dengan 7299|7207]]
|- style="text-align: center;" 
! 921–940
| [[7000 (angka)#7200 sampai dengan 7299|7211]] || [[7000 (angka)#7200 sampai dengan 7299|7213]] || [[7000 (angka)#7200 sampai dengan 7299|7219]] || [[7000 (angka)#7200 sampai dengan 7299|7229]] || [[7000 (angka)#7200 sampai dengan 7299|7237]] || [[7000 (angka)#7200 sampai dengan 7299|7243]] || [[7000 (angka)#7200 sampai dengan 7299|7247]] || [[7000 (angka)#7200 sampai dengan 7299|7253]] || [[7000 (angka)#7200 sampai dengan 7299|7283]] || [[7000 (angka)#7200 sampai dengan 7299|7297]] || [[7000 (angka)#7300 sampai dengan 7399|7307]] || [[7000 (angka)#7300 sampai dengan 7399|7309]] || [[7000 (angka)#7300 sampai dengan 7399|7321]] || [[7000 (angka)#7300 sampai dengan 7399|7331]] || [[7000 (angka)#7300 sampai dengan 7399|7333]] || [[7000 (angka)#7300 sampai dengan 7399|7349]] || [[7000 (angka)#7300 sampai dengan 7399|7351]] || [[7000 (angka)#7300 sampai edngan 7399|7369]] || [[7000 (angka)#7300 sampai dengan 7399|7393]] || [[7000 (angka)#7400 sampai dengan 7499|7411]]
|- style="text-align: center;" 
! 941–960
| [[7000 (angka)#7400 sampai dengan 7499|7417]] || [[7000 (angka)#7400 sampai dengan 7499|7433]] || [[7000 (angka)#7400 sampai dengan 7499|7451]] || [[7000 (angka)#7400 sampai dengan 7499|7457]] || [[7000 (angka)#7400 sampai dengan 7499|7459]] || [[7000 (angka)#7400 sampai dengan 7499|7477]] || [[7000 (angka)#7400 sampai dengan 7499|7481]] || [[7000 (angka)#7400 sampai dengan 7499|7487]] || [[7000 (angka)#7400 sampai dengan 7499|7489]] || [[7000 (angka)#7400 sampai dengan 7499|7499]] || [[7000 (angka)#7500 sampai dengan 7599|7507]] || [[7000 (angka)#7500 sampai dengan 7599|7517]] || [[7000 (angka)#7500 sampai dengan 7599|7523]] || [[7000 (angka)#7500 sampai dengan 7599|7529]] || [[7000 (angka)#7500 sampai dengan 7599|7537]] || [[7000 (angka)#7500 sampai dengan 7599|7541]] || [[7000 (angka)#7500 sampai dengan 7599|7547]] || [[7000 (angka)#7500 sampai dengan 7599|7549]] || [[7000 (angka)#7500 sampai dengan 7599|7559]] || [[7000 (angka)#7500 sampai dengan 7599|7561]]
|- style="text-align: center;" 
! 961–980
| [[7000 (angka)#7500 sampai dengan 7599|7573]] || [[7000 (angka)#7500 sampai dengan 7599|7577]] || [[7000 (angka)#7500 sampai dengan 7599|7583]] || [[7000 (angka)#7500 sampai dengan 7599|7589]] || [[7000 (angka)#7500 sampai dengan 7599|7591]] || [[7000 (angka)#7600 sampai dengan 7699|7603]] || [[7000 (angka)#7600 sampai dengan 7699|7607]] || [[7000 (angka)#7600 sampai dengan 7699|7621]] || [[7000 (angka)#7600 sampai dengan 7699|7639]] || [[7000 (angka)#7600 sampai dengan 7699|7643]] || [[7000 (angka)#7600 sampai dengan 7699|7649]] || [[7000 (angka)#7600 sampai dengan 7699|7669]] || [[7000 (angka)#7600 sampai dengan 7699|7673]] || [[7000 (angka)#7600 sampai dengan 7699|7681]] || [[7000 (angka)#7600 sampai dengan 7699|7687]] || [[7000 (angka)#7600 sampai dengan 7699|7691]] || [[7000 (angka)#7600 sampai dengan 7699|7699]] || [[7000 (angka)#7700 sampai dengan 7799|7703]] || [[7000 (angka)#7700 sampai dengan 7799|7717]] || [[7000 (angka)#7700 sampai dengan 7799|7723]]
|- style="text-align: center;" 
! 981–1000
| [[7000 (angka)#7700 sampai dengan 7799|7727]] || [[7000 (angka)#7700 sampai dengan 7799|7741]] || [[7000 (angka)#7700 sampai dengan 7799|7753]] || [[7000 (angka)#7700 sapmai dengan 7799|7757]] || [[7000 (angka)#7700 sampai dengan 7799|7759]] || [[7000 (angka)#7700 sampai dengan 7799|7789]] || [[7000 (angka)#7700 sampai dengan 7799|7793]] || [[7000 (angka)#7800 sampai dengan 7899|7817]] || [[7000 (angka)#7800 sampai dengan to 7899|7823]] || [[7000 (angka)#7800 sampai dengan 7899|7829]] || [[7000 (angka)#7800 sampai dengan 7899|7841]] || [[7000 (angka)#7800 sampai dengan 7899|7853]] || [[7000 (angka)#7800 sampai dengan 7899|7867]] || [[7000 (angka)#7800 sampai dengan 7899|7873]] || [[7000 (angka)#7800 sampai dengan 7899|7877]] || [[7000 (angka)#7800 sampai dengan 7899|7879]] || [[7000 (angka)#7800 sampai dengan 7899|7883]] || [[7000 (angka)#7900 sampai dengan 7999|7901]] || [[7000 (angka)#7900 sampai dengan 7999|7907]] || [[7000 (angka)#7900 sampai dengan 7999|7919]]
|}

{{OEIS|A000040}}.

Proyek verifikasi [[konjektur Goldbach]] melaporkan bahwa mereka telah menghitung semua bilangan prima di bawah ini 4×10{{sup|18}}.<ref>Tomás Oliveira e Silva, [http://www.ieeta.pt/~tos/goldbach.html Goldbach conjecture verification] {{webarchive|url=https://web.archive.org/web/20110524084452/http://www.ieeta.pt/~tos/goldbach.html |date=24 May 2011 }}. Retrieved 16 July 2013</ref> That means 95,676,260,903,887,607 primes<ref>{{OEIS|id=A080127}}</ref> (nearly 10{{sup|17}}), tapi mereka tidak disimpan. Ada rumus yang diketahui untuk mengevaluasi [[fungsi penghitungan bilangan prima]] (jumlah bilangan prima di bawah nilai yang diberikan) lebih cepat daripada menghitung bilangan prima. Ini telah digunakan untuk menghitung bahwa ada 1.925.320.391.606.803.968.923 bilangan prima (kira-kira 2{{e|21}}) di bawah 10{{sup|23}}. Perhitungan yang berbeda menemukan bahwa ada 18.435.599.767.349.200.867.866 bilangan prima (kira-kira 2{{e|22}}) di bawah 10{{sup|24}}, bila [[hipotesis Riemann]] benar.<ref name="Franke">{{cite web|title=Conditional Calculation of pi(10{{sup|24}})|url=http://primes.utm.edu/notes/pi(10%5E24).html|author=Jens Franke|date=29 Juli 2010|accessdate=17 Mei 2011|url-status=live|archiveurl=http://archive.wikiwix.com/cache/20140824032441/http://primes.utm.edu/notes/pi(10%5E24).html|archivedate=24 Agustus 2014}}</ref>

== Daftar bilangan prima menurut tipe ==
{{Dalam perbaikan}}
Di bawah ini terdaftar bilangan prima pertama dari banyak bentuk dan tipe bernama. Lebih jelasnya ada di artikel untuk namanya. <math>n</math> adalah [[bilangan asli]] (termasuk 0) di definisikan

=== [[Bilangan prima Bell]] ===
Bilangan prima yang merupakan bilangan [[partisi himpunan]] dengan <math>n</math> anggota.

[[2 (angka)|2]], [[5 (angka)|5]], [[877 (angka)|877]], 27644437, 35742549198872617291353508656626642567, 359334085968622831041960188598043661065388726959079837.

Suku selanjutnya memiliki 6539 digit. ({{OEIS2C|A051131}})

=== [[Bilangan prima berimbang]] ===
Bentuk: <math>p - n, \, p , \, p + n</math>

[[5 (angka)|5]], [[53 (angka)|53]], 157, [[173 (angka)|173]], 211, [[257 (angka)|257]], 263, 373, 563, 593, 607, 653, 733, 947, 977, 1103, 1123, 1187, 1223, 1367, 1511, 1747, 1753, 1907, 2287, 2417, 2677, 2903, 2963, 3307, 3313, 3637, 3733, 4013, 4409, 4457, 4597, 4657, 4691, 4993, 5107, 5113, 5303, 5387, 5393  (barisan [[oeis:A006562|A006562]] dalam [[On-Line Encyclopedia of Integer Sequences|OEIS]]).

=== [[Bilangan prima Carol]] ===
Dari bentuk <math>(2^n - 1)^2 - 2</math>

[[7 (angka)|7]], [[47 (angka)|47]], [[223 (angka)|223]], [[3967 (angka)|3967]], 16127, 1046527, 16769023, 1073676287, 68718952447, 274876858367, 4398042316799, 1125899839733759, 18014398241046527, 1298074214633706835075030044377087 ({{OEIS2C|A091516}})

=== [[Bilangan prima Chen]] ===
Dimana <math>p</math> adalah bilangan prima dan <math>p+2</math> adalah baik bilangan prima maupun [[semiprima]].

[[2 (angka)|2]], [[3 (angka)|3]], [[5 (angka)|5]], [[7 (angka)|7]], [[11 (angka)|11]], [[13 (angka)|13]], [[17 (angka)|17]], [[19 (angka)|19]], [[23 (angka)|23]], [[29 (angka)|29]], [[31 (angka)|31]], [[37 (angka)|37]], [[41 (angka)|41]], [[47 (angka)|47]], [[53 (angka)|53]], [[59 (angka)|59]], [[67 (angka)|67]], [[71 (angka)|71]], [[83 (angka)|83]], [[89 (angka)|89]], [[101 (angka)|101]], [[107 (angka)|107]], [[109 (angka)|109]], [[113 (angka)|113]], [[127 (angka)|127]], [[131 (angka)|131]], [[137 (angka)|137]], [[139 (angka)|139]], [[149 (angka)|149]], [[157 (angka)|157]], [[167 (angka)|167]], [[179 (angka)|179]], [[181 (angka)|181]], [[191 (angka)|191]], [[197 (angka)|197]], [[199 (angka)|199]], [[211 (angka)|211]], [[227 (angka)|227]], [[233 (angka)|233]], [[239 (angka)|239]], [[251 (angka)|251]], [[257 (angka)|257]], [[263 (angka)|263]], [[269 (angka)|269]], [[281 (angka)|281]], [[293 (angka)|293]], [[307 (angka)|307]], [[311 (angka)|311]], [[317 (angka)|317]], [[337 (angka)|337]], [[347 (angka)|347]], [[353 (angka)|353]], [[359 (angka)|359]], [[379 (angka)|379]], [[389 (angka)|389]], [[401 (angka)|401]], [[409 (angka)|409]] ({{OEIS2C|A109611}})

=== [[Bilangan prima Cuban]] ===
Dari bentuk <math>\frac{x^3-y^3}{x-y}</math> dimana <math> x = y + 1 </math>.

[[7 (angka)|7]], [[19 (angka)|19]], [[37 (angka)|37]], [[61 (angka)|61]], [[127 (angka)|127]], [[271 (angka)|271]], [[331 (angka)|331]], [[397 (angka)|397]], [[547 (angka)|547]], [[631 (angka)|631]], [[919 (angka)|919]], [[1657 (angka)|1657]], [[1801 (angka)|1801]], [[1951 (angka)|1951]], [[2269 (angka)|2269]], [[2437 (angka)|2437]], [[2791 (angka)|2791]], [[3169 (angka)|3169]], [[3571 (angka)|3571]], [[4000 (angka)#4200 to 4299|4219]], [[4000 (angka)#4400 sampai dengan 4499|4447]], [[5000 (angka)#5100 sampai dengan 5199|5167]], [[5000 (angka)#5400 sampai dengan 5499|5419]], [[6000 (angka)#6200 sampai dengan 6299|6211]], [[7000 (angka)#7001 sampai dengan 7099|7057]], [[7000 (angka)#7300 sampai dengan 7399|7351]], [[8000 (angka)#8200 sampai dengan 8299|8269]], [[9000 (angka)#9200 sampai dengan 9299|9241]], [[10000 (angka)|10267]], [[10000 (angka)|11719]], [[10000 (angka)|12097]], [[10000 (angka)|13267]], [[10000 (angka)|13669]], [[10000 (angka)|16651]], [[10000 (angka)|19441]], [[10000 (angka)|19927]], [[20000 (angka)|22447]], [[20000 (angka)|23497]], [[20000 (angka)|24571]], [[20000 (angka)|25117]], [[20000 (angka)|26227]], [[20000 (angka)|27361]], [[30000 (angka)|33391]], [[30000 (angka)|35317]] ({{OEIS2C|A002407}})

Dari bentuk <math>\frac{x^3-y^3}{x-y}</math> dimana <math> x = y + 2 </math>.

[[13 (angka)|13]], [[109 (angka)|109]], [[193 (angka)|193]], [[433 (angka)|433]], [[769 (angka)|769]], [[1201 (angka)|1201]], [[1453 (angka)|1453]], [[2029 (angka)|2029]], [[3469 (angka)|3469]], [[3889 (angka)|3889]], [[4000 (angka)#4800 sampai dengan 4899|4801]], [[10000 (angka)|10093]], [[10000 (angka)|12289]], [[10000 (angka)|13873]], [[10000 (angka)|18253]], [[20000 (angka)|20173]], [[20000 (angka)|21169]], [[20000 (angka)|22189]], [[20000 (angka)|28813]], [[30000 (angka)|37633]], [[40000 (angka)|43201]], [[40000 (angka)|47629]], [[60000 (angka)|60493]], [[60000 (angka)|63949]], [[60000 (angka)|65713]], [[60000 (angka)|69313]], [[70000 (angka)|73009]], [[70000 (angka)|76801]], [[80000 (angka)|84673]], [[100000 (angka)|106033]], [[100000 (angka)|108301]], [[100000 (angka)|112909]], [[100000 (angka)|115249]] ({{OEIS2C|A002648}})

=== [[Bilangan prima Cullen]] ===
Dari bentuk <math> n \cdot 2^n + 1 </math>.

[[3 (angka)|3]], 393050634124102232869567034555427371542904833 ({{OEIS2C|A050920}})

=== [[Bilangan prima dihedral]] ===
Bilangan prima yang tetap bilangan prima ketika dibaca terbalik atau tercermin dalam sebuah [[layar tujuh segmen]].

[[2 (angka)|2]], [[5 (angka)|5]], [[11 (angka)|11]], [[101 (angka)|101]], [[181 (angka)|181]], [[1181 (angka)|1181]], [[1000 (angka)#1800 sampai dengan 1899|1811]], [[10000 (angka)|18181]], [[100000 (angka)|108881]], [[100000 (angka)|110881]], [[100000 (angka)|118081]], [[100000 (angka)|120121]],
[[100000 (angka)|121021]], [[100000 (angka)|121151]], [[100000 (angka)|150151]], [[100000 (angka)|151051]], [[100000 (angka)|151121]], [[100000 (angka)|180181]], [[100000 (angka)|180811]], [[100000 (angka)|181081]] ({{OEIS2C|A134996}})

=== [[Bilangan prima Eisenstein]] tanpa bagian imajiner/khayal ===
[[Bilangan bulat Eisenstein]] yang merupakan bilangan [[Unsur taktereduksi|taktereduksi]] dan bilangan real (bilangan prima dari bentuk <math> 3n - 1 </math>).

[[2 (angka)|2]], [[5 (angka)|5]], [[11 (angka)|11]], [[17 (angka)|17]], [[23 (angka)|23]], [[29 (angka)|29]], [[41 (angka)|41]], [[47 (angka)|47]], [[53 (angka)|53]], [[59 (angka)|59]], [[71 (angka)|71]], [[83 (angka)|83]], [[89 (angka)|89]], [[101 (angka)|101]], [[107 (angka)|107]], [[113 (angka)|113]], [[131 (angka)|131]], [[137 (angka)|137]], [[149 (angka)|149]], [[167 (angka)|167]], [[173 (angka)|173]], [[179 (angka)|179]], [[191 (angka)|191]], [[197 (angka)|197]], [[227 (angka)|227]], [[233 (angka)|233]], [[239 (angka)|239]], [[251 (angka)|251]], [[257 (angka)|257]], [[263 (angka)|263]], [[269 (angka)|269]], [[281 (angka)|281]], [[293 (angka)|293]], [[311 (angka)|311]], [[317 (angka)|317]], [[347 (angka)|347]], [[353 (angka)|353]], [[359 (angka)|359]], [[383 (angka)|383]], [[389 (angka)|389]], [[401 (angka)|401]] ({{OEIS2C|A003627}})

=== [[Bilangan Euclid|Bilangan prima Euclid]] ===
Dari bentuk <math> p_n \# + 1 </math> (sebuah himpunan bagian [[bilangan prima primorial]]).

[[3 (angka)|3]], [[7 (angka)|7]], [[31 (angka)|31]], [[211 (angka)|211]], [[2311 (angka)|2311]], 200560490131 ({{OEIS2C|A018239}}<ref name="A018239">{{OEIS2C|A018239}} termasuk includes 2 = [[darab kosong]] mengenai 0 prima pertama ditambah of 1, tetapi 2 dikecualikan dalam daftar ini.</ref>)

=== [[Bilangan prima faktorial]] ===
Dari bentuk {{Math|''n''[[Faktorial|!]] - 1}} atau {{Math|''n''[[Faktorial|!]] + 1}}.

[[2 (angka)|2]], [[3 (angka)|3]], [[5 (angka)|5]], [[7 (angka)|7]], [[23 (angka)|23]], [[719 (angka)|719]], [[5000 (angka)#5001 sampai dengan 5099|5039]], [[30000000 (angka)|39916801]], [[400000000 (angka)|479001599]], 87178291199, 10888869450418352160768000001, 265252859812191058636308479999999, 263130836933693530167218012159999999, 8683317618811886495518194401279999999 ({{OEIS2C|A088054}})

=== [[Bilangan prima Fermat]] ===
Dari bentuk <math>2^{2^n} + 1</math>.

[[3 (angka)|3]], [[5 (angka)|5]], [[17 (angka)|17]], [[257 (angka)|257]], [[65537 (angka)|65537]] ({{OEIS2C|A019434}})

{{As of|2019|8}}, ini hanya dikenal sebagai bilangan prima Fermat, dan secara dugaan hanyalah bilangan prima Fermat. Peluang dari keberadaan bilangan prima Fermat lainnya lebih kecil dari satu miliar.<ref>{{Cite arxiv|last=Boklan|first=Kent D.|last2=Conway|first2=John H.|date=2016|title=Expect at most one billionth of a new Fermat Prime!|eprint=1605.01371|class=math.NT}}</ref>

==== [[Bilangan prima Fermat]] rampat ====
Dari bentuk <math>a^{2^n} + 1</math> untuk bilangan bulat tetap <math>a</math>.

{{Math|1=''a'' = 2: [[3 (angka)|3]], [[5 (angka)|5]], [[17 (angka)|17]], [[257 (angka)|257]], [[65537 (angka)|65537]]}}

{{Math|1=''a'' = 4: [[5 (angka)|5]], [[17 (angka)|17]], [[257 (angka)|257]], [[65537 (angka)|65537]]}}

{{Math|1=''a'' = 6: [[7 (angka)|7]], [[37 (angka)|37]], [[1297 (angka)|1297]]}}

{{Math|1=''a'' = 8: }} (tidak ada)

{{Math|1=''a'' = 10: [[11 (angka)|11]], [[101 (angka)|101]]}}

{{Math|1=''a'' = 12: [[13 (angka)|13]]}}

{{Math|1=''a'' = 14: [[197 (angka)|197]]}}

{{Math|1=''a'' = 16: [[17 (angka)|17]], [[257 (angka)|257]], [[65537 (angka)|65537]]}}

{{Math|1=''a'' = 18: [[19 (angka)|19]]}}

{{Math|1=''a'' = 20: [[401 (angka)|401]], [[160001 (angka)|160001]]}}

{{Math|1=''a'' = 22: [[23 (angka)|23]]}}

{{Math|1=''a'' = 24: [[577 (angka)|577]], [[331777 (angka)|331777]]}}

{{As of|2017|04}}, ini haya diketahui bilangan prima Fermat rampat untuk <math>a \le 24</math>.

=== [[Bilangan prima Fibonacci]] ===
Bilangan prima dalam [[Bilangan Fibonacci|barisan Fibonacci]] <math>F_0 = 0</math>'','' <math>F_1 = 1</math>'','' <math>F_n = F_{n - 1} + F_{n - 2}</math>.

[[2 (angka)|2]], [[3 (angka)|3]], [[5 (angka)|5]], [[13 (angka)|13]], [[89 (angka)|89]], [[233 (angka)|233]], [[1597 (angka)|1597]], 28657, 514229, 433494437, 2971215073, 99194853094755497, 1066340417491710595814572169, 19134702400093278081449423917 ({{OEIS2C|A005478}})

=== [[Bilangan prima Fortunate|Bilangan prima ''fortunate'']] ===
[[Bilangan fortunate|Bilangan f''ortunate'']] bahwa semua bilangan prima (ini telah diduga semuanya).

[[3 (angka)|3]], [[5 (angka)|5]], [[7 (angka)|7]], [[13 (angka)|13]], [[17 (angka)|17]], [[19 (angka)|19]], [[23 (angka)|23]], [[37 (angka)|37]], [[47 (angka)|47]], [[59 (angka)|59]], [[61 (angka)|61]], [[67 (angka)|67]], [[71 (angka)|71]], [[79 (angka)|79]], [[89 (angka)|89]], [[101 (angka)|101]], [[103 (angka)|103]], [[107 (angka)|107]], [[109 (angka)|109]], [[127 (angka)|127]], [[151 (angka)|151]], [[157 (angka)|157]], [[163 (angka)|163]], [[167 (angka)|167]], [[191 (angka)|191]], [[197 (angka)|197]], [[199 (angka)|199]], [[223 (angka)|223]], [[229 (angka)|229]], [[233 (angka)|233]], [[239 (angka)|239]], [[271 (angka)|271]], [[277 (angka)|277]], [[283 (angka)|283]], [[293 (angka)|293]], [[307 (angka)|307]], [[311 (angka)|311]], [[313 (angka)|313]], [[331 (angka)|331]], [[353 (angka)|353]], [[373 (angka)|373]], [[379 (angka)|379]], [[383 (angka)|383]], [[397 (angka)|397]] ({{OEIS2C|A046066}})

=== [[Bilangan prima melingkar]] ===
Sebuah bilangan prima melingkar merupakan sebuah bilangan yang tetap bilangan prima pada suatu rotasi siklik mengenai digitnya (dalam basis 10).

[[2 (angka)|2]], [[3 (angka)|3]], [[5 (angka)|5]], [[7 (angka)|7]], [[11 (angka)|11]], [[13 (angka)|13]], [[17 (angka)|17]], [[31 (angka)|31]], [[37 (angka)|37]], [[71 (angka)|71]], [[73 (angka)|73]], [[79 (angka)|79]], [[97 (angka)|97]], [[113 (angka)|113]], [[131 (angka)|131]], [[197 (angka)|197]], [[199 (angka)|199]], [[311 (angka)|311]], [[337 (angka)|337]], [[373 (angka)|373]], [[719 (angka)|719]], [[733 (angka)|733]], [[919 (angka)|919]], [[971 (angka)|971]], [[991 (angka)|991]], [[1193 (angka)|1193]], [[1931 (angka)|1931]], [[3119 (angka)|3119]], [[3779 (angka)|3779]], [[7000 (angka)#7700 sampai dengan 7799|7793]], [[7000 (angka)#7900 sampai dengan 7999|7937]], [[9000 (angka)#9300 sampai dengan 9399|9311]], [[9000 (angka)#9300 sampai dengan 9399|9377]], [[10000 (angka)|11939]], [[10000 (angka)|19391]], [[10000 (angka)|19937]], [[30000 (angka)|37199]], [[30000 (angka)|39119]], [[70000 (angka)|71993]], [[90000 (angka)|91193]], [[90000 (angka)|93719]], [[90000 (angka)|93911]], [[90000 (angka)|99371]], [[100000 (angka)|193939]], [[100000 (angka)|199933]], [[300000 (angka)|319993]], [[300000 (angka)|331999]], [[300000 (angka)|391939]], [[300000 (angka)|393919]], [[900000 (angka)|919393]], [[900000 (angka)|933199]], [[900000 (angka)|939193]], [[900000 (angka)|939391]], [[900000 (angka)|993319]], [[900000 (angka)|999331]] ({{OEIS2C|A068652}})

Beberapa sumber hanya mencatat bilangan prima terkecil dalam setiap siklus, contohnya, mencatat 13, tetapi menghilangkan 31 ([[OEIS]] juga menyebut ini barisan bilangan prima melingkar, tetapi bukan di atas barisan):

[[2 (angka)|2]], [[3 (angka)|3]], [[5 (angka)|5]], [[7 (angka)|7]], [[11 (angka)|11]], [[13 (angka)|13]], [[17 (angka)|17]], [[37 (angka)|37]], [[79 (angka)|79]], [[113 (angka)|113]], [[197 (angka)|197]], [[199 (angka)|199]], [[337 (angka)|337]], [[1193 (angka)|1193]], [[3779 (angka)|3779]], [[10000 (angka)|11939]], [[10000 (angka)|19937]], [[100000 (angka)|193939]], [[100000 (angka)|199933]], [[1111111111111111111 (angka)|1111111111111111111]], [[11111111111111111111111 (angka)|11111111111111111111111]] ({{OEIS2C|A016114}})

Semua bilangan prima [[satuan berulang]] adalah melingkar.

=== [[Bilangan prima sepupu]] ===
{{see also|#Bilangan prima kembar|#Bilangan prima kembar tiga|#Bilangan prima kembar empat}}

Dimana <math>(p,p+4)</math> keduanya bilangan prima.

([[3 (angka)|3]], [[7 (angka)|7]]), ([[7 (angka)|7]], [[11 (angka)|11]]), ([[13 (angka)|13]], [[17 (angka)|17]]), ([[19 (angka)|19]], [[23 (angka)|23]]), ([[37 (angka)|37]], [[41 (angka)|41]]), ([[43 (angka)|43]], [[47 (angka)|47]]), ([[67 (angka)|67]], [[71 (angka)|71]]), ([[79 (angka)|79]], [[83 (angka)|83]]), ([[97 (angka)|97]], [[101 (angka)|101]]), ([[103 (angka)|103]], [[107 (angka)|107]]), ([[109 (angka)|109]], [[113 (angka)|113]]), ([[127 (angka)|127]], [[131 (angka)|131]]), ([[163 (angka)|163]], [[167 (angka)|167]]), ([[193 (angka)|193]], [[197 (angka)|197]]), ([[223 (angka)|223]], [[227 (angka)|227]]), ([[229 (angka)|229]], [[233 (angka)|233]]), ([[277 (angka)|277]], [[281 (angka)|281]]) ({{OEIS2C|A023200}}, {{OEIS2C|A046132}})

=== [[Bilangan prima beraturan#Bilangan prima takberaturan Euler|Bilangan prima takberaturan Euler]] ===

Sebuah bilangan prima <math>p</math> yang membagi [[bilangan Euler]] <math>E_{2n}</math> untuk suatu <math>0\leq 2n\leq p-3</math>.

[[19 (angka)|19]], [[31 (angka)|31]], [[43 (angka)|43]], [[47 (angka)|47]], [[61 (angka)|61]], [[67 (angka)|67]], [[71 (angka)|71]], [[79 (angka)|79]], [[101 (angka)|101]], [[137 (angka)|137]], [[139 (angka)|139]], [[149 (angka)|149]], [[193 (angka)|193]], [[223 (angka)|223]], [[241 (angka)|241]], [[251 (angka)|251]], [[263 (angka)|263]], [[277 (angka)|277]], [[307 (angka)|307]], [[311 (angka)|311]], [[349 (angka)|349]], [[353 (angka)|353]], [[359 (angka)|359]], [[373 (angka)|373]], [[379 (angka)|379]], [[419 (angka)|419]], [[433 (angka)|433]], [[461 (angka)|461]], [[463 (angka)|463]], [[491 (angka)|491]], [[509 (angka)|509]], [[541 (angka)|541]], [[563 (angka)|563]], [[571 (angka)|571]], [[577 (angka)|577]], [[587 (angka)|587]] ({{OEIS2C|A120337}})

==== [[Bilangan prima beraturan#Bilangan prima takberaturan|Bilangan prima takberaturan]] <math>(p,\,p-3)</math> [[Bilangan prima beraturan#Bilangan prima takberaturan|Euler]] ====
Bilangan prima <math>p</math> sehingga <math>(p, p-3)</math> adalah sebuah pasangan takberaturan Euler.

[[149 (angka)|149]], [[241 (angka)|241]], [[1000000 (angka)|2946901]] ({{OEIS2C|A198245}})

=== ''[[Emirp]]'' ===
Bilangan prima yang menjadi sebuah bilangan prima yang berbeda ketika digit desimalnya terbalik. Nama "''emirp''" diperoleh dengan membalikkan kata "''prime''" (yang berarti prima)).

[[13 (angka)|13]], [[17 (angka)|17]], [[31 (angka)|31]], [[37 (angka)|37]], [[71 (angka)|71]], [[73 (angka)|73]], [[79 (angka)|79]], [[97 (angka)|97]], [[107 (angka)|107]], [[113 (angka)|113]], [[149 (angka)|149]], [[157 (angka)|157]], [[167 (angka)|167]], [[179 (angka)|179]], [[199 (number)|199]], [[311 (angka)|311]], [[337 (angka)|337]], [[347 (angka)|347]], [[359 (angka)|359]], [[389 (angka)|389]], [[701 (angka)|701]], [[709 (angka)|709]], [[733 (angka)|733]], [[739 (angka)|739]], [[743 (angka)|743]], [[751 (angka)|751]], [[761 (angka)|761]], [[769 (angka)|769]], [[907 (angka)|907]], [[937 (angka)|937]], [[941 (angka)|941]], [[953 (angka)|953]], [[967 (angka)|967]], [[971 (angka)|971]], [[983 (angka)|983]], [[991 (angka)|991]] ({{OEIS2C|A006567}})

=== [[Gaussian prime]]s ===
[[Prime element]]s of the Gaussian integers; equivalently, primes of the form 4''n''&nbsp;+&nbsp;3.

[[3]], [[7]], [[11 (number)|11]], [[19 (number)|19]], [[23 (number)|23]], [[31 (number)|31]], [[43 (number)|43]], [[47 (number)|47]], [[59 (number)|59]], [[67 (number)|67]], [[71 (number)|71]], [[79 (number)|79]], [[83 (number)|83]], [[103 (number)|103]], [[107 (number)|107]], [[127 (number)|127]], [[131 (number)|131]], [[139 (number)|139]], [[151 (number)|151]], [[163 (number)|163]], [[167 (number)|167]], [[179 (number)|179]], [[191 (number)|191]], [[199 (number)|199]], [[211 (number)|211]], [[223 (number)|223]], [[227 (number)|227]], [[239 (number)|239]], [[251 (number)|251]], [[263 (number)|263]], [[271 (number)|271]], [[283 (number)|283]], [[307 (number)|307]], [[311 (number)|311]], [[331 (number)|331]], [[347 (number)|347]], [[359 (number)|359]], [[367 (number)|367]], [[379 (number)|379]], [[383 (number)|383]], [[419 (number)|419]], [[431 (number)|431]], [[439 (number)|439]], [[443 (number)|443]], [[463 (number)|463]], [[467 (number)|467]], [[479 (number)|479]], [[487 (number)|487]], [[491 (number)|491]], [[499 (number)|499]], [[503 (number)|503]] ({{OEIS2C|A002145}})

=== [[Good prime]]s ===
Primes ''p''{{sub|''n''}} for which ''p''{{sub|''n''}}{{sup|2}}&nbsp;>&nbsp;''p''{{sub|''n''−''i''}}&nbsp;''p''{{sub|''n''+''i''}} for all 1&nbsp;≤&nbsp;''i''&nbsp;≤&nbsp;''n''−1, where ''p''{{sub|''n''}} is the ''n''th prime.

[[5]], [[11 (number)|11]], [[17 (number)|17]], [[29 (number)|29]], [[37 (number)|37]], [[41 (number)|41]], [[53 (number)|53]], [[59 (number)|59]], [[67 (number)|67]], [[71 (number)|71]], [[97 (number)|97]], [[101 (number)|101]], [[127 (number)|127]], [[149 (number)|149]], [[179 (number)|179]], [[191 (number)|191]], [[223 (number)|223]], [[227 (number)|227]], [[251 (number)|251]], [[257 (number)|257]], [[269 (number)|269]], [[307 (number)|307]] ({{OEIS2C|A028388}})

=== [[Happy prime]]s ===
Happy numbers that are prime.

[[7]], [[13 (number)|13]], [[19 (number)|19]], [[23 (number)|23]], [[31 (number)|31]], [[79 (number)|79]], [[97 (number)|97]], [[103 (number)|103]], [[109 (number)|109]], [[139 (number)|139]], [[167 (number)|167]], [[193 (number)|193]], [[239 (number)|239]], [[263 (number)|263]], [[293 (number)|293]], [[313 (number)|313]], [[331 (number)|331]], [[367 (number)|367]], [[379 (number)|379]], [[383 (number)|383]], [[397 (number)|397]], [[409 (number)|409]], [[487 (number)|487]], [[563 (number)|563]], [[617 (number)|617]], [[653 (number)|653]], [[673 (number)|673]], [[683 (number)|683]], [[709 (number)|709]], [[739 (number)|739]], [[761 (number)|761]], [[863 (number)|863]], [[881 (number)|881]], [[907 (number)|907]], [[937 (number)|937]], [[1009 (number)|1009]], [[1033 (number)|1033]], [[1039 (number)|1039]], [[1093 (number)|1093]] ({{OEIS2C|A035497}})

=== Harmonic primes ===
Primes ''p'' for which there are no solutions to ''H''{{sub|''k''}}&nbsp;≡&nbsp;0&nbsp;(mod&nbsp;''p'') and ''H''{{sub|''k''}}&nbsp;≡&nbsp;−''ω''{{sub|''p''}}&nbsp;(mod&nbsp;''p'') for 1&nbsp;≤&nbsp;''k''&nbsp;≤&nbsp;''p''−2, where ''H''{{sub|''k''}} denotes the ''k''-th [[harmonic number]] and ''ω''{{sub|''p''}} denotes the [[Wolstenholme quotient]].<ref>{{Cite journal | last1 = Boyd | first1 = D. W. | title = A ''p''-adic Study of the Partial Sums of the Harmonic Series | url = http://projecteuclid.org/euclid.em/1048515811 | doi = 10.1080/10586458.1994.10504298 | journal = [[Experimental Mathematics (journal)|Experimental Mathematics]] | volume = 3 | issue = 4 | pages = 287–302 | year = 1994 | id = [[CiteSeerX]]: {{URL|1=citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.56.7026|2=10.1.1.56.7026}} | zbl = 0838.11015 | url-status = live | archiveurl = https://web.archive.org/web/20160127080246/http://projecteuclid.org/euclid.em/1048515811 | archivedate = 27 January 2016}}</ref>

[[5]], [[13 (number)|13]], [[17 (number)|17]], [[23 (number)|23]], [[41 (number)|41]], [[67 (number)|67]], [[73 (number)|73]], [[79 (number)|79]], [[107 (number)|107]], [[113 (number)|113]], [[139 (number)|139]], [[149 (number)|149]], [[157 (number)|157]], [[179 (number)|179]], [[191 (number)|191]], [[193 (number)|193]], [[223 (number)|223]], [[239 (number)|239]], [[241 (number)|241]], [[251 (number)|251]], [[263 (number)|263]], [[277 (number)|277]], [[281 (number)|281]], [[293 (number)|293]], [[307 (number)|307]], [[311 (number)|311]], [[317 (number)|317]], [[331 (number)|331]], [[337 (number)|337]], [[349 (number)|349]] ({{OEIS2C|A092101}})

=== [[Higgs prime]]s for squares ===
Primes ''p'' for which ''p'' − 1 divides the square of the product of all earlier terms.

[[2]], [[3]], [[5]], [[7]], [[11 (number)|11]], [[13 (number)|13]], [[19 (number)|19]], [[23 (number)|23]], [[29 (number)|29]], [[31 (number)|31]], [[37 (number)|37]], [[43 (number)|43]], [[47 (number)|47]], [[53 (number)|53]], [[59 (number)|59]], [[61 (number)|61]], [[67 (number)|67]], [[71 (number)|71]], [[79 (number)|79]], [[101 (number)|101]], [[107 (number)|107]], [[127 (number)|127]], [[131 (number)|131]], [[139 (number)|139]], [[149 (number)|149]], [[151 (number)|151]], [[157 (number)|157]], [[173 (number)|173]], [[181 (number)|181]], [[191 (number)|191]], [[197 (number)|197]], [[199 (number)|199]], [[211 (number)|211]], [[223 (number)|223]], [[229 (number)|229]], [[263 (number)|263]], [[269 (number)|269]], [[277 (number)|277]], [[283 (number)|283]], [[311 (number)|311]], [[317 (number)|317]], [[331 (number)|331]], [[347 (number)|347]], [[349 (number)|349]] ({{OEIS2C|A007459}})

=== [[Highly cototient number|Highly cototient primes]] ===
Primes that are a [[cototient]] more often than any integer below it except 1.

[[2]], [[23 (number)|23]], [[47 (number)|47]], [[59 (number)|59]], [[83 (number)|83]], [[89 (number)|89]], [[113 (number)|113]], [[167 (number)|167]], [[269 (number)|269]], [[389 (number)|389]], [[419 (number)|419]], [[509 (number)|509]], [[659 (number)|659]], [[839 (number)|839]], [[1049 (number)|1049]], [[1259 (number)|1259]], [[1889 (number)|1889]] ({{OEIS2C|A105440}})

=== [[Home prime]]s ===
For {{math|''n'' ≥ 2}}, write the prime factorization of {{mvar|n}} in base 10 and concatenate the factors; iterate until a prime is reached.

2, 3, 211, 5, 23, 7, 3331113965338635107, 311, 773, 11, 223, 13, 13367, 1129, 31636373, 17, 233, 19, 3318308475676071413, 37, 211, 23, 331319, 773, 3251, 13367, 227, 29, 547, 31, 241271, 311, 31397, 1129, 71129, 37, 373, 313, 3314192745739, 41, 379, 43, 22815088913, 3411949, 223, 47, 6161791591356884791277 ({{OEIS2C|A037274}})

=== [[Irregular prime]]s ===
Odd primes ''p'' that divide the [[Class number (number theory)|class number]] of the ''p''-th [[cyclotomic field]].

[[37 (number)|37]], [[59 (number)|59]], [[67 (number)|67]], [[101 (number)|101]], [[103 (number)|103]], [[131 (number)|131]], [[149 (number)|149]], [[157 (number)|157]], [[233 (number)|233]], [[257 (number)|257]], [[263 (number)|263]], [[271 (number)|271]], [[283 (number)|283]], [[293 (number)|293]], [[307 (number)|307]], [[311 (number)|311]], [[347 (number)|347]], [[353 (number)|353]], [[379 (number)|379]], [[389 (number)|389]], [[401 (number)|401]], [[409 (number)|409]], [[421 (number)|421]], [[433 (number)|433]], [[461 (number)|461]], [[463 (number)|463]], [[467 (number)|467]], [[491 (number)|491]], [[523 (number)|523]], [[541 (number)|541]], [[547 (number)|547]], [[557 (number)|557]], [[577 (number)|577]], [[587 (number)|587]], [[593 (number)|593]], [[607 (number)|607]], [[613 (number)|613]] ({{OEIS2C|A000928}})

==== [[Regular prime#Irregular pairs|(''p'', ''p'' − 3) irregular primes]] ====

(See [[Wolstenholme prime]])

==== [[Regular prime#Irregular pairs|(''p'', ''p'' − 5) irregular primes]] ====
Primes ''p'' such that (''p'', ''p''−5) is an irregular pair.<ref name="Johnson">{{cite journal
 |last=Johnson 
 |first=W. 
 |authorlink=Wells Johnson 
 |title=Irregular Primes and Cyclotomic Invariants 
 |journal=[[Mathematics of Computation]] 
 |volume=29 
 |issue=129 
 |pages=113–120 
 |publisher=[[American Mathematical Society|AMS]] 
 |year=1975 
 |url=http://www.ams.org/journals/mcom/1975-29-129/S0025-5718-1975-0376606-9/S0025-5718-1975-0376606-9.pdf 
 |doi=10.2307/2005468 
 |url-status=dead 
 |archiveurl=https://www.webcitation.org/5v79AhVZp?url=http://www.ams.org/journals/mcom/1975-29-129/S0025-5718-1975-0376606-9/S0025-5718-1975-0376606-9.pdf 
 |archivedate=20 December 2010 
|jstor=2005468 
 }}</ref>

[[37 (number)|37]]

==== [[Regular prime#Irregular pairs|(''p'', ''p'' − 9) irregular primes]] ====
Primes ''p'' such that (''p'', ''p'' − 9) is an irregular pair.<ref name="Johnson" />

[[67 (number)|67]], [[877 (number)|877]] ({{OEIS2C|A212557}})

=== [[Isolated prime]]s ===
Primes ''p'' such that neither ''p'' − 2 nor ''p'' + 2 is prime.

[[2]], [[23 (number)|23]], [[37 (number)|37]], [[47 (number)|47]], [[53 (number)|53]], [[67 (number)|67]], [[79 (number)|79]], [[83 (number)|83]], [[89 (number)|89]], [[97 (number)|97]], [[113 (number)|113]], [[127 (number)|127]], [[131 (number)|131]], [[157 (number)|157]], [[163 (number)|163]], [[167 (number)|167]], [[173 (number)|173]], [[211 (number)|211]], [[223 (number)|223]], [[233 (number)|233]], [[251 (number)|251]], [[257 (number)|257]], [[263 (number)|263]], [[277 (number)|277]], [[293 (number)|293]], [[307 (number)|307]], [[317 (number)|317]], [[331 (number)|331]], [[337 (number)|337]], [[353 (number)|353]], [[359 (number)|359]], [[367 (number)|367]], [[373 (number)|373]], [[379 (number)|379]], [[383 (number)|383]], [[389 (number)|389]], [[397 (number)|397]], [[401 (number)|401]], [[409 (number)|409]], [[439 (number)|439]], [[443 (number)|443]], [[449 (number)|449]], [[457 (number)|457]], [[467 (number)|467]], [[479 (number)|479]], [[487 (number)|487]], [[491 (number)|491]], [[499 (number)|499]], [[503 (number)|503]], [[509 (number)|509]], [[541 (number)|541]], [[547 (number)|547]], [[557 (number)|557]], [[563 (number)|563]], [[577 (number)|577]], [[587 (number)|587]], [[593 (number)|593]], [[607 (number)|607]], [[613 (number)|613]], [[631 (number)|631]], [[647 (number)|647]], [[653 (number)|653]], [[673 (number)|673]], [[677 (number)|677]], [[683 (number)|683]], [[691 (number)|691]], [[701 (number)|701]], [[709 (number)|709]], [[719 (number)|719]], [[727 (number)|727]], [[733 (number)|733]], [[739 (number)|739]], [[743 (number)|743]], [[751 (number)|751]], [[757 (number)|757]], [[761 (number)|761]], [[769 (number)|769]], [[773 (number)|773]], [[787 (number)|787]], [[797 (number)|797]], [[839 (number)|839]], [[853 (number)|853]], [[863 (number)|863]], [[877 (number)|877]], [[887 (number)|887]], [[907 (number)|907]], [[911 (number)|911]], [[919 (number)|919]], [[929 (number)|929]], [[937 (number)|937]], [[941 (number)|941]], [[947 (number)|947]], [[953 (number)|953]], [[967 (number)|967]], [[971 (number)|971]], [[977 (number)|977]], [[983 (number)|983]], [[991 (number)|991]], [[997 (number)|997]] ({{OEIS2C|A007510}})

=== [[Kynea number|Kynea primes]] ===
Of the form (2{{sup|''n''}}&nbsp;+&nbsp;1){{sup|2}}&nbsp;−&nbsp;2.

[[2]], [[7]], [[23 (number)|23]], [[79 (number)|79]], [[1087 (number)|1087]], [[66047 (number)|66047]], [[263167 (number)|263167]], [[16785407 (number)|16785407]], [[1073807359 (number)|1073807359]], [[17180131327 (number)|17180131327]], [[68720001023 (number)|68720001023]], [[4398050705407 (number)|4398050705407]], [[70368760954879 (number)|70368760954879]], [[18014398777917439 (number)|18014398777917439]], [[18446744082299486207 (number)|18446744082299486207]] ({{OEIS2C|A091514}})

=== [[Leyland number|Leyland primes]] ===
Of the form ''x''{{sup|''y''}}&nbsp;+&nbsp;''y''{{sup|''x''}}, with 1&nbsp;<&nbsp;''x''&nbsp;<&nbsp;''y''.

[[17 (number)|17]], [[593 (number)|593]], [[32993 (number)|32993]], [[2097593 (number)|2097593]], [[8589935681 (number)|8589935681]], [[59604644783353249 (number)|59604644783353249]], [[523347633027360537213687137 (number)|523347633027360537213687137]], [[43143988327398957279342419750374600193 (number)|43143988327398957279342419750374600193]] ({{OEIS2C|A094133}})

=== [[Full reptend prime|Long primes]] ===
Primes ''p'' for which, in a given base ''b'', <math>\frac{b^{p-1}-1}{p}</math> gives a [[cyclic number]]. They are also called full reptend primes. Primes ''p'' for base 10:

[[7]], [[17 (number)|17]], [[19 (number)|19]], [[23 (number)|23]], [[29 (number)|29]], [[47 (number)|47]], [[59 (number)|59]], [[61 (number)|61]], [[97 (number)|97]], [[109 (number)|109]], [[113 (number)|113]], [[131 (number)|131]], [[149 (number)|149]], [[167 (number)|167]], [[179 (number)|179]], [[181 (number)|181]], [[193 (number)|193]], [[223 (number)|223]], [[229 (number)|229]], [[233 (number)|233]], [[257 (number)|257]], [[263 (number)|263]], [[269 (number)|269]], [[313 (number)|313]], [[337 (number)|337]], [[367 (number)|367]], [[379 (number)|379]], [[383 (number)|383]], [[389 (number)|389]], [[419 (number)|419]], [[433 (number)|433]], [[461 (number)|461]], [[487 (number)|487]], [[491 (number)|491]], [[499 (number)|499]], [[503 (number)|503]], [[509 (number)|509]], [[541 (number)|541]], [[571 (number)|571]], [[577 (number)|577]], [[593 (number)|593]] ({{OEIS2C|A001913}})

=== [[Lucas prime]]s ===
Primes in the Lucas number sequence ''L''{{sub|0}}&nbsp;=&nbsp;2, ''L''{{sub|1}}&nbsp;=&nbsp;1,
''L''{{sub|''n''}}&nbsp;=&nbsp;''L''{{sub|''n''−1}}&nbsp;+&nbsp;''L''{{sub|''n''−2}}.

[[2]],<ref>It varies whether ''L''{{sub|0}}&nbsp;=&nbsp;2 is included in the Lucas numbers.</ref> [[3]], [[7]], [[11 (number)|11]], [[29 (number)|29]], [[47 (number)|47]], [[199 (number)|199]], [[521 (number)|521]], [[2207 (number)|2207]], [[3571 (number)|3571]], [[9349 (number)|9349]], [[3010349 (number)|3010349]], [[54018521 (number)|54018521]], [[370248451 (number)|370248451]], [[6643838879 (number)|6643838879]], [[119218851371 (number)|119218851371]], [[5600748293801 (number)|5600748293801]], [[688846502588399 (number)|688846502588399]], [[32361122672259149 (number)|32361122672259149]] ({{OEIS2C|A005479}})

=== [[Lucky number|Lucky primes]] ===
Lucky numbers that are prime.

[[3]], [[7]], [[13 (number)|13]], [[31 (number)|31]], [[37 (number)|37]], [[43 (number)|43]], [[67 (number)|67]], [[73 (number)|73]], [[79 (number)|79]], [[127 (number)|127]], [[151 (number)|151]], [[163 (number)|163]], [[193 (number)|193]], [[211 (number)|211]], [[223 (number)|223]], [[241 (number)|241]], [[283 (number)|283]], [[307 (number)|307]], [[331 (number)|331]], [[349 (number)|349]], [[367 (number)|367]], [[409 (number)|409]], [[421 (number)|421]], [[433 (number)|433]], [[463 (number)|463]], [[487 (number)|487]], [[541 (number)|541]], [[577 (number)|577]], [[601 (number)|601]], [[613 (number)|613]], [[619 (number)|619]], [[631 (number)|631]], [[643 (number)|643]], [[673 (number)|673]], [[727 (number)|727]], [[739 (number)|739]], [[769 (number)|769]], [[787 (number)|787]], [[823 (number)|823]], [[883 (number)|883]], [[937 (number)|937]], [[991 (number)|991]], [[997 (number)|997]] ({{OEIS2C|A031157}})

=== [[Mersenne prime]]s ===
Of the form 2{{sup|''n''}} − 1.

[[3]], [[7]], [[31 (number)|31]], [[127 (number)|127]], [[8191 (number)|8191]], [[131071 (number)|131071]], [[524287 (number)|524287]], [[2147483647]], [[2305843009213693951 (number)|2305843009213693951]], [[618970019642690137449562111 (number)|618970019642690137449562111]], [[162259276829213363391578010288127 (number)|162259276829213363391578010288127]], [[170141183460469231731687303715884105727 (number)|170141183460469231731687303715884105727]] ({{OEIS2C|A000668}})

{{As of|2018}}, there are 51 known Mersenne primes. The 13th, 14th, and 51st have respectively 157, 183, and 24,862,048 digits.

{{As of|2018}}, this class of prime numbers also contains the largest known prime: M<sub>82589933</sub>, the 51st known Mersenne prime.

==== Mersenne divisors ====
Primes ''p'' that divide 2{{sup|''n''}} − 1, for some prime number n.

3, 7, 23, 31, 47, 89, 127, 167, 223, 233, 263, 359, 383, 431, 439, 479, 503, 719, 839, 863, 887, 983, 1103, 1319, 1367, 1399, 1433, 1439, 1487, 1823, 1913, 2039, 2063, 2089, 2207, 2351, 2383, 2447, 2687, 2767, 2879, 2903, 2999, 3023, 3119, 3167, 3343 ({{OEIS2C|A122094}})

All Mersenne primes are, by definition, members of this sequence.

==== Mersenne prime exponents ====
Primes ''p'' such that 2{{sup|''p''}} − 1 is prime.

<!--1st-10th exponent-->
[[2]], [[3]], [[5]], [[7]], [[13 (number)|13]], [[17 (number)|17]], [[19 (number)|19]], [[31 (number)|31]], [[61 (number)|61]], [[89 (number)|89]],
<!--11th-20th exponent-->
[[107 (number)|107]], [[127 (number)|127]], [[521 (number)|521]], [[607 (number)|607]], [[1279 (number)|1279]], [[2203 (number)|2203]], [[2281 (number)|2281]], [[3217 (number)|3217]], [[4253 (number)|4253]], [[4423 (number)|4423]],
<!--21st-30th exponent-->
[[9689 (number)|9689]], [[9941 (number)|9941]], [[11213 (number)|11213]], [[19937 (number)|19937]], [[21701 (number)|21701]], [[23209 (number)|23209]], [[44497 (number)|44497]], [[86243 (number)|86243]], [[110503 (number)|110503]], [[132049 (number)|132049]],
<!--31st-40th exponent-->
[[216091 (number)|216091]], [[756839 (number)|756839]], [[859433 (number)|859433]], [[1257787 (number)|1257787]], [[1398269 (number)|1398269]], [[2976221 (number)|2976221]], [[3021377 (number)|3021377]], [[6972593 (number)|6972593]], [[13466917 (number)|13466917]], [[20996011 (number)|20996011]],
<!--41st-45th exponent-->
[[24036583 (number)|24036583]], [[25964951 (number)|25964951]], [[30402457 (number)|30402457]], [[32582657 (number)|32582657]], [[37156667 (number)|37156667]], 42643801, [[43,112,609 (number)|43112609]] ({{OEIS2C|A000043}})

{{As of|2018|12}} four more are known to be in the sequence, but it is not known whether they are the next:<br />
<!--48th-51st known exponent-->57885161, 74207281, 77232917, 82589933

==== [[Double Mersenne prime]]s ====
A subset of Mersenne primes of the form 2{{sup|2{{sup|''p''}}−1}}&nbsp;−&nbsp;1 for prime ''p''.

[[7]], [[127 (number)|127]], [[2147483647]], [[170141183460469231731687303715884105727 (number)|170141183460469231731687303715884105727]] (primes in {{OEIS2C|A077586}})

As of June 2017, these are the only known double Mersenne primes, and number theorists think these are probably the only double Mersenne primes.{{citation needed|date=April 2020}}

==== Generalized [[Repunit#Repunit primes|repunit primes]] ====
Of the form (''a''{{sup|''n''}}&nbsp;−&nbsp;1)&nbsp;/&nbsp;(''a''&nbsp;−&nbsp;1) for fixed integer ''a''.

For ''a'' = 2, these are the Mersenne primes, while for ''a'' = 10 they are the [[#repunit primes|repunit primes]].  For other small ''a'', they are given below:

''a'' = 3: [[13 (number)|13]], [[1093 (number)|1093]], 797161, 3754733257489862401973357979128773, 6957596529882152968992225251835887181478451547013 ({{OEIS2C|A076481}})

''a'' = 4: [[5]] (the only prime for ''a'' = 4)

''a'' = 5: [[31 (number)|31]], 19531, 12207031, 305175781, 177635683940025046467781066894531, 14693679385278593849609206715278070972733319459651094018859396328480215743184089660644531 ({{OEIS2C|A086122}})

''a'' = 6: [[7]], [[43 (number)|43]], 55987, 7369130657357778596659, 3546245297457217493590449191748546458005595187661976371 ({{OEIS2C|A165210}})

''a'' = 7: 2801, 16148168401, 85053461164796801949539541639542805770666392330682673302530819774105141531698707146930307290253537320447270457

''a'' = 8: [[73 (number)|73]] (the only prime for ''a'' = 8)

''a'' = 9: none exist

==== Other generalizations and variations ====
Many generalizations of Mersenne primes have been defined.  This include the following:
* Primes of the form {{math|''b<sup>n</sup>'' − (''b'' − 1)<sup>''n''</sup>}},<ref>{{Cite OEIS |A121091|Smallest nexus prime of the form n^p - (n-1)^p, where p is an odd prime}}</ref><ref>{{Cite OEIS |A121616|Primes of form (n+1)^5 - n^5}}</ref><ref>{{Cite OEIS |A121618|Nexus primes of order 7 or primes of form n^7 - (n-1)^7}}</ref> including the Mersenne primes and the [[cuban prime]]s as special cases
* [[Williams prime]]s, of the form {{math|(''b'' − 1)·''b<sup>n</sup>'' − 1}}

=== [[Mills' constant|Mills primes]] ===
Of the form ⌊θ{{sup|3{{sup|''n''}}}}⌋, where θ is Mills' constant. This form is prime for all positive integers ''n''.

[[2]], [[11 (number)|11]], [[1361 (number)|1361]], [[2521008887 (number)|2521008887]], [[16022236204009818131831320183 (number)|16022236204009818131831320183]] ({{OEIS2C|A051254}})

=== [[Minimal prime (number theory)|Minimal primes]] ===
Primes for which there is no shorter [[subsequence|sub-sequence]] of the decimal digits that form a prime. There are exactly 26 minimal primes:

[[2]], [[3]], [[5]], [[7]], [[11 (number)|11]], [[19 (number)|19]], [[41 (number)|41]], [[61 (number)|61]], [[89 (number)|89]], [[409 (number)|409]], [[449 (number)|449]], [[499 (number)|499]], [[881 (number)|881]], [[991 (number)|991]], [[6469 (number)|6469]], [[6949 (number)|6949]], [[9001 (number)|9001]], [[9049 (number)|9049]], [[9649 (number)|9649]], [[9949 (number)|9949]], [[60649 (number)|60649]], [[666649 (number)|666649]], [[946669 (number)|946669]], [[60000049 (number)|60000049]], [[66000049 (number)|66000049]], [[66600049 (number)|66600049]] ({{OEIS2C|A071062}})

=== [[Newman–Shanks–Williams prime]]s ===
Newman–Shanks–Williams numbers that are prime.

[[7]], [[41 (number)|41]], [[239 (number)|239]], [[9369319 (number)|9369319]], [[63018038201 (number)|63018038201]], [[489133282872437279 (number)|489133282872437279]], [[19175002942688032928599 (number)|19175002942688032928599]] ({{OEIS2C|A088165}})

=== Non-generous primes ===
Primes ''p'' for which the least positive [[primitive root modulo n|primitive root]] is not a primitive root of ''p''<sup>2</sup>.  Three such primes are known; it is not known whether there are more.<ref>{{cite journal
|last = Paszkiewicz 
| first = Andrzej
| title = A new prime <math>p</math> for which the least primitive root <math>(\textrm{mod } p)</math> and the least primitive root <math>(\textrm{mod } p^2)</math> are not equal
| journal = Math. Comp.
| volume = 78
| year = 2009
| pages = 1193–1195
| url = https://www.ams.org/journals/mcom/2009-78-266/S0025-5718-08-02090-5/S0025-5718-08-02090-5.pdf
| doi = 10.1090/S0025-5718-08-02090-5 
| publisher = American Mathematical Society
| bibcode = 2009MaCom..78.1193P
}}</ref>

[[2]], 40487, 6692367337 ({{OEIS2C|A055578}})

=== [[Palindromic primes]] ===
Primes that remain the same when their decimal digits are read backwards.

[[2]], [[3]], [[5]], [[7]], [[11 (number)|11]], [[101 (number)|101]], [[131 (number)|131]], [[151 (number)|151]], [[181 (number)|181]], [[191 (number)|191]], [[313 (number)|313]], [[353 (number)|353]], [[373 (number)|373]], [[383 (number)|383]], [[727 (number)|727]], [[757 (number)|757]], [[787 (number)|787]], [[797 (number)|797]], [[919 (number)|919]], [[929 (number)|929]], [[10301 (number)|10301]], [[10501 (number)|10501]], [[10601 (number)|10601]], [[11311 (number)|11311]], [[11411 (number)|11411]], [[12421 (number)|12421]], [[12721 (number)|12721]], [[12821 (number)|12821]], [[13331 (number)|13331]], [[13831 (number)|13831]], [[13931 (number)|13931]], [[14341 (number)|14341]], [[14741 (number)|14741]] ({{OEIS2C|A002385}})

=== Palindromic wing primes ===
Primes of the form <math>\frac{a \big( 10^m-1 \big)}{9} \pm b \times 10^{\frac{ m-1 }{2}}</math> with <math>0 \le a \pm b < 10</math>.<ref>{{Cite journal | last1 = Caldwell | first1 = C. | author1-link = Chris Caldwell (mathematician)| last2 = Dubner | first2 = H. | author2-link = Harvey Dubner | title = The near repdigit primes <math>A_{n-k-1}B_1A_k</math>, especially <math>9_{n-k-1}8_19_k</math> | journal = [[Journal of Recreational Mathematics]] | volume = 28 | issue = 1 | pages = 1–9 | year = 1996–97}}</ref> This means all digits except the middle digit are equal.

[[101 (number)|101]], [[131 (number)|131]], [[151 (number)|151]], [[181 (number)|181]], [[191 (number)|191]], [[313 (number)|313]], [[353 (number)|353]], [[373 (number)|373]], [[383 (number)|383]], [[727 (number)|727]], [[757 (number)|757]], [[787 (number)|787]], [[797 (number)|797]], [[919 (number)|919]], [[929 (number)|929]], [[11311 (number)|11311]], [[11411 (number)|11411]], [[33533 (number)|33533]], [[77377 (number)|77377]], [[77477 (number)|77477]], [[77977 (number)|77977]], [[1114111 (number)|1114111]], [[1117111 (number)|1117111]], [[3331333 (number)|3331333]], [[3337333 (number)|3337333]], [[7772777 (number)|7772777]], [[7774777 (number)|7774777]], [[7778777 (number)|7778777]], [[111181111 (number)|111181111]], [[111191111 (number)|111191111]], [[777767777 (number)|777767777]], [[77777677777 (number)|77777677777]], [[99999199999 (number)|99999199999]] ({{OEIS2C|A077798}})

=== [[Partition (number theory)#Partition function|Partition primes]] ===
Partition function values that are prime.

[[2]], [[3]], [[5]], [[7]], [[11 (number)|11]], [[101 (number)|101]], [[17977 (number)|17977]], [[10619863 (number)|10619863]], [[6620830889 (number)|6620830889]], [[80630964769 (number)|80630964769]], [[228204732751 (number)|228204732751]], [[1171432692373 (number)|1171432692373]], [[1398341745571 (number)|1398341745571]], [[10963707205259 (number)|10963707205259]], [[15285151248481 (number)|15285151248481]], [[10657331232548839 (number)|10657331232548839]], [[790738119649411319 (number)|790738119649411319]], [[18987964267331664557 (number)|18987964267331664557]] ({{OEIS2C|A049575}})

=== [[Pell number|Pell primes]] ===
Primes in the Pell number sequence ''P''{{sub|0}}&nbsp;=&nbsp;0, ''P''{{sub|''1''}}&nbsp;=&nbsp;1,
''P''{{sub|''n''}}&nbsp;=&nbsp;2''P''{{sub|''n''−1}}&nbsp;+&nbsp;''P''{{sub|''n''−2}}.

[[2]], [[5]], [[29 (number)|29]], [[5741 (number)|5741]], [[33461 (number)|33461]], [[44560482149 (number)|44560482149]], [[1746860020068409 (number)|1746860020068409]], [[68480406462161287469 (number)|68480406462161287469]], [[13558774610046711780701 (number)|13558774610046711780701]], [[4125636888562548868221559797461449 (number)|4125636888562548868221559797461449]] ({{OEIS2C|A086383}})

=== [[Permutable prime]]s ===
Any permutation of the decimal digits is a prime.

[[2]], [[3]], [[5]], [[7]], [[11 (number)|11]], [[13 (number)|13]], [[17 (number)|17]], [[31 (number)|31]], [[37 (number)|37]], [[71 (number)|71]], [[73 (number)|73]], [[79 (number)|79]], [[97 (number)|97]], [[113 (number)|113]], [[131 (number)|131]], [[199 (number)|199]], [[311 (number)|311]], [[337 (number)|337]], [[373 (number)|373]], [[733 (number)|733]], [[919 (number)|919]], [[991 (number)|991]], [[1111111111111111111 (number)|1111111111111111111]], [[11111111111111111111111 (number)|11111111111111111111111]] ({{OEIS2C|A003459}})

It seems likely that all further permutable primes are [[repunit]]s, i.e. contain only the digit 1.

=== [[Perrin number|Perrin primes]] ===
Primes in the Perrin number sequence ''P''(0)&nbsp;=&nbsp;3, ''P''(1)&nbsp;=&nbsp;0, ''P''(2)&nbsp;=&nbsp;2,
''P''(''n'')&nbsp;=&nbsp;''P''(''n''−2)&nbsp;+&nbsp;''P''(''n''−3).

[[2]], [[3]], [[5]], [[7]], [[17 (number)|17]], [[29 (number)|29]], [[277 (number)|277]], [[367 (number)|367]], [[853 (number)|853]], [[14197 (number)|14197]], [[43721 (number)|43721]], [[1442968193 (number)|1442968193]], [[792606555396977 (number)|792606555396977]], [[187278659180417234321 (number)|187278659180417234321]], [[66241160488780141071579864797 (number)|66241160488780141071579864797]] ({{OEIS2C|A074788}})

=== [[Pierpont prime]]s ===
Of the form 2{{sup|''u''}}3{{sup|''v''}}&nbsp;+&nbsp;1 for some [[integer]]s ''u'',''v''&nbsp;≥&nbsp;0.

These are also [[Prime number#Classification of prime numbers|class 1- primes]].

[[2]], [[3]], [[5]], [[7]], [[13 (number)|13]], [[17 (number)|17]], [[19 (number)|19]], [[37 (number)|37]], [[73 (number)|73]], [[97 (number)|97]], [[109 (number)|109]], [[163 (number)|163]], [[193 (number)|193]], [[257 (number)|257]], [[433 (number)|433]], [[487 (number)|487]], [[577 (number)|577]], [[769 (number)|769]], [[1153 (number)|1153]], [[1297 (number)|1297]], [[1459 (number)|1459]], [[2593 (number)|2593]], [[2917 (number)|2917]], [[3457 (number)|3457]], [[3889 (number)|3889]], [[10369 (number)|10369]], [[12289 (number)|12289]], [[17497 (number)|17497]], [[18433 (number)|18433]], [[39367 (number)|39367]], [[52489 (number)|52489]], [[65537 (number)|65537]], [[139969 (number)|139969]], [[147457 (number)|147457]] ({{OEIS2C|A005109}})

=== [[Pillai prime]]s ===
Primes ''p'' for which there exist ''n''&nbsp;>&nbsp;0 such that ''p'' divides ''n''! + 1 and ''n'' does not divide ''p'' − 1.

[[23 (number)|23]], [[29 (number)|29]], [[59 (number)|59]], [[61 (number)|61]], [[67 (number)|67]], [[71 (number)|71]], [[79 (number)|79]], [[83 (number)|83]], [[109 (number)|109]], [[137 (number)|137]], [[139 (number)|139]], [[149 (number)|149]], [[193 (number)|193]], [[227 (number)|227]], [[233 (number)|233]], [[239 (number)|239]], [[251 (number)|251]], [[257 (number)|257]], [[269 (number)|269]], [[271 (number)|271]], [[277 (number)|277]], [[293 (number)|293]], [[307 (number)|307]], [[311 (number)|311]], [[317 (number)|317]], [[359 (number)|359]], [[379 (number)|379]], [[383 (number)|383]], [[389 (number)|389]], [[397 (number)|397]], [[401 (number)|401]], [[419 (number)|419]], [[431 (number)|431]], [[449 (number)|449]], [[461 (number)|461]], [[463 (number)|463]], [[467 (number)|467]], [[479 (number)|479]], [[499 (number)|499]] ({{OEIS2C|A063980}})

=== Primes of the form ''n''<sup>4</sup> + 1 ===
Of the form ''n''<sup>4</sup> + 1.<ref>{{cite journal | last = Lal | first = M. | title = Primes of the Form n<sup>4</sup> + 1 | journal = Mathematics of Computation | volume = 21 | pages = 245–247 | publisher = [[American Mathematical Society|AMS]] | date = 1967 | url = http://www.ams.org/journals/mcom/1967-21-098/S0025-5718-1967-0222007-9/S0025-5718-1967-0222007-9.pdf | issn = 1088-6842 | doi = 10.1090/S0025-5718-1967-0222007-9 | url-status = live | archiveurl = https://web.archive.org/web/20150113214845/http://www.ams.org/journals/mcom/1967-21-098/S0025-5718-1967-0222007-9/S0025-5718-1967-0222007-9.pdf | archivedate = 13 January 2015}}</ref><ref>{{cite journal | last = Bohman | first = J. | title = New primes of the form ''n''<sup>4</sup> + 1 | journal = BIT Numerical Mathematics | volume = 13 | issue = 3 | pages = 370–372 | publisher = Springer | date = 1973 | issn = 1572-9125 | doi = 10.1007/BF01951947}}</ref>

[[2]], [[17 (number)|17]], [[257 (number)|257]], [[1297 (number)|1297]], [[65537 (number)|65537]], [[160001 (number)|160001]], [[331777 (number)|331777]], [[614657 (number)|614657]], [[1336337 (number)|1336337]], [[4477457 (number)|4477457]], [[5308417 (number)|5308417]], [[8503057 (number)|8503057]], [[9834497 (number)|9834497]], [[29986577 (number)|29986577]], [[40960001 (number)|40960001]], [[45212177 (number)|45212177]], [[59969537 (number)|59969537]], [[65610001 (number)|65610001]], [[126247697 (number)|126247697]], [[193877777 (number)|193877777]], [[303595777 (number)|303595777]], [[384160001 (number)|384160001]], [[406586897 (number)|406586897]], [[562448657 (number)|562448657]], [[655360001 (number)|655360001]] ({{OEIS2C|A037896}})

=== [[Primeval prime]]s ===
Primes for which there are more prime permutations of some or all the decimal digits than for any smaller number.

[[2]], [[13 (number)|13]], [[37 (number)|37]], [[107 (number)|107]], [[113 (number)|113]], [[137 (number)|137]], [[1013 (number)|1013]], [[1237 (number)|1237]], [[1367 (number)|1367]], [[10079 (number)|10079]] ({{OEIS2C|A119535}})

=== [[Primorial prime]]s ===
Of the form ''p''{{sub|''n''}}#&nbsp;± 1.

[[3]], [[5]], [[7]], [[29 (number)|29]], [[31 (number)|31]], [[211 (number)|211]], [[2309 (number)|2309]], [[2311 (number)|2311]], [[30029 (number)|30029]], [[200560490131 (number)|200560490131]], [[304250263527209 (number)|304250263527209]], [[23768741896345550770650537601358309 (number)|23768741896345550770650537601358309]] (union of {{OEIS2C|A057705}} and {{OEIS2C|A018239}}<ref name="A018239"/>)

=== [[Proth number|Proth primes]] ===
Of the form ''k''×2{{sup|''n''}}&nbsp;+&nbsp;1, with odd ''k'' and ''k''&nbsp;<&nbsp;2{{sup|''n''}}.

[[3]], [[5]], [[13 (number)|13]], [[17 (number)|17]], [[41 (number)|41]], [[97 (number)|97]], [[113 (number)|113]], [[193 (number)|193]], [[241 (number)|241]], [[257 (number)|257]], [[353 (number)|353]], [[449 (number)|449]], [[577 (number)|577]], [[641 (number)|641]], [[673 (number)|673]], [[769 (number)|769]], [[929 (number)|929]], [[1153 (number)|1153]], [[1217 (number)|1217]], [[1409 (number)|1409]], [[1601 (number)|1601]], [[2113 (number)|2113]], [[2689 (number)|2689]], [[2753 (number)|2753]], [[3137 (number)|3137]], [[3329 (number)|3329]], [[3457 (number)|3457]], [[4481 (number)|4481]], [[4993 (number)|4993]], [[6529 (number)|6529]], [[7297 (number)|7297]], [[7681 (number)|7681]], [[7937 (number)|7937]], [[9473 (number)|9473]], [[9601 (number)|9601]], [[9857 (number)|9857]] ({{OEIS2C|A080076}})

=== [[Pythagorean prime]]s ===
Of the form 4''n'' + 1.

[[5]], [[13 (number)|13]], [[17 (number)|17]], [[29 (number)|29]],  [[37 (number)|37]], [[41 (number)|41]], [[53 (number)|53]], [[61 (number)|61]], [[73 (number)|73]], [[89 (number)|89]], [[97 (number)|97]], [[101 (number)|101]], [[109 (number)|109]], [[113 (number)|113]], [[137 (number)|137]], [[149 (number)|149]], [[157 (number)|157]], [[173 (number)|173]], [[181 (number)|181]], [[193 (number)|193]], [[197 (number)|197]], [[229 (number)|229]], [[233 (number)|233]], [[241 (number)|241]], [[257 (number)|257]], [[269 (number)|269]], [[277 (number)|277]], [[281 (number)|281]], [[293 (number)|293]], [[313 (number)|313]], [[317 (number)|317]], [[337 (number)|337]], [[349 (number)|349]], [[353 (number)|353]], [[373 (number)|373]], [[389 (number)|389]], [[397 (number)|397]], [[401 (number)|401]], [[409 (number)|409]], [[421 (number)|421]], [[433 (number)|433]], [[449 (number)|449]] ({{OEIS2C|A002144}})

=== [[Prime quadruplet]]s ===
{{see also|#Cousin primes|#Twin primes|#Prime triplets}}

Where (''p'', ''p''+2, ''p''+6, ''p''+8) are all prime.

([[5]], [[7]], [[11 (number)|11]], [[13 (number)|13]]), (11, 13, [[17 (number)|17]], [[19 (number)|19]]), ([[101 (number)|101]], [[103 (number)|103]], [[107 (number)|107]], [[109 (number)|109]]), ([[191 (number)|191]], [[193 (number)|193]], [[197 (number)|197]], [[199 (number)|199]]), ([[821 (number)|821]], [[823 (number)|823]], [[827 (number)|827]], [[829 (number)|829]]), ([[1481 (number)|1481]], [[1483 (number)|1483]], [[1487 (number)|1487]], [[1489 (number)|1489]]), ([[1871 (number)|1871]], [[1873 (number)|1873]], [[1877 (number)|1877]], [[1879 (number)|1879]]), ([[2081 (number)|2081]], [[2083 (number)|2083]], [[2087 (number)|2087]], [[2089 (number)|2089]]), ([[3251 (number)|3251]], [[3253 (number)|3253]], [[3257 (number)|3257]], [[3259 (number)|3259]]), ([[3461 (number)|3461]], [[3463 (number)|3463]], [[3467 (number)|3467]], [[3469 (number)|3469]]), ([[5651 (number)|5651]], [[5653 (number)|5653]], [[5657 (number)|5657]], [[5659 (number)|5659]]), ([[9431 (number)|9431]], [[9433 (number)|9433]], [[9437 (number)|9437]], [[9439 (number)|9439]]) ({{OEIS2C|A007530}}, {{OEIS2C|A136720}}, {{OEIS2C|A136721}}, {{OEIS2C|A090258}})

=== [[Quartan prime]]s ===
Of the form ''x''{{sup|4}}&nbsp;+&nbsp;''y''{{sup|4}}, where ''x'',''y''&nbsp;>&nbsp;0.

[[2]], [[17 (number)|17]], [[97 (number)|97]], [[257 (number)|257]], [[337 (number)|337]], [[641 (number)|641]], [[881 (number)|881]] ({{OEIS2C|A002645}})

=== [[Ramanujan prime]]s ===
Integers ''R''{{sub|''n''}} that are the smallest to give at least ''n'' primes from ''x''/2 to ''x'' for all ''x''&nbsp;≥&nbsp;''R''{{sub|''n''}} (all such integers are primes).

[[2]], [[11 (number)|11]], [[17 (number)|17]], [[29 (number)|29]], [[41 (number)|41]], [[47 (number)|47]], [[59 (number)|59]], [[67 (number)|67]], [[71 (number)|71]], [[97 (number)|97]], [[101 (number)|101]], [[107 (number)|107]], [[127 (number)|127]], [[149 (number)|149]], [[151 (number)|151]], [[167 (number)|167]], [[179 (number)|179]], [[181 (number)|181]], [[227 (number)|227]], [[229 (number)|229]], [[233 (number)|233]], [[239 (number)|239]], [[241 (number)|241]], [[263 (number)|263]], [[269 (number)|269]], [[281 (number)|281]], [[307 (number)|307]], [[311 (number)|311]], [[347 (number)|347]], [[349 (number)|349]], [[367 (number)|367]], [[373 (number)|373]], [[401 (number)|401]], [[409 (number)|409]], [[419 (number)|419]], [[431 (number)|431]], [[433 (number)|433]], [[439 (number)|439]], [[461 (number)|461]], [[487 (number)|487]], [[491 (number)|491]] ({{OEIS2C|A104272}})

=== [[Regular prime]]s ===
Primes ''p'' that do not divide the [[Class number (number theory)|class number]] of the ''p''-th [[cyclotomic field]].

[[3]], [[5]], [[7]], [[11 (number)|11]], [[13 (number)|13]], [[17 (number)|17]], [[19 (number)|19]], [[23 (number)|23]], [[29 (number)|29]], [[31 (number)|31]], [[41 (number)|41]], [[43 (number)|43]], [[47 (number)|47]], [[53 (number)|53]], [[61 (number)|61]], [[71 (number)|71]], [[73 (number)|73]], [[79 (number)|79]], [[83 (number)|83]], [[89 (number)|89]], [[97 (number)|97]], [[107 (number)|107]], [[109 (number)|109]], [[113 (number)|113]], [[127 (number)|127]], [[137 (number)|137]], [[139 (number)|139]], [[151 (number)|151]], [[163 (number)|163]], [[167 (number)|167]], [[173 (number)|173]], [[179 (number)|179]], [[181 (number)|181]], [[191 (number)|191]], [[193 (number)|193]], [[197 (number)|197]], [[199 (number)|199]], [[211 (number)|211]], [[223 (number)|223]], [[227 (number)|227]], [[229 (number)|229]], [[239 (number)|239]], [[241 (number)|241]], [[251 (number)|251]], [[269 (number)|269]], [[277 (number)|277]], [[281 (number)|281]] ({{OEIS2C|A007703}})

=== [[Repunit#Decimal repunit primes|Repunit primes]] ===
Primes containing only the decimal digit 1.

[[11 (number)|11]], 1111111111111111111 (19 digits), 11111111111111111111111  (23 digits) ({{OEIS2C|A004022}})

The next have 317, 1031, 49081, 86453, 109297, 270343 digits ({{OEIS2C|A004023}})

=== [[Dirichlet's theorem on arithmetic progressions|Residue classes of primes]] ===
Of the form ''an'' + ''d'' for fixed integers ''a'' and ''d''. Also called primes congruent to ''d'' [[Modular arithmetic|modulo]] ''a''.

The primes of the form 2''n''+1 are the odd primes, including all primes other than 2.  Some sequences have alternate names: 4''n''+1 are Pythagorean primes, 4''n''+3 are the integer Gaussian primes, and 6''n''+5 are the Eisenstein primes (with 2 omitted).  The classes 10''n''+''d'' (''d'' = 1, 3, 7, 9) are primes ending in the decimal digit ''d''.

2''n''+1: [[3]], [[5]], [[7]], [[11 (number)|11]], [[13 (number)|13]], [[17 (number)|17]], [[19 (number)|19]], [[23 (number)|23]], [[29 (number)|29]], [[31 (number)|31]], [[37 (number)|37]], [[41 (number)|41]], [[43 (number)|43]], [[47 (number)|47]], [[53 (number)|53]] ({{OEIS2C|A065091}})<br>
4''n''+1: 5, 13, 17, 29, 37, 41, 53, [[61 (number)|61]], [[73 (number)|73]], [[89 (number)|89]], [[97 (number)|97]], [[101 (number)|101]], [[109 (number)|109]], [[113 (number)|113]], [[137 (number)|137]] ({{OEIS2C|A002144}})<br>
4''n''+3: 3, 7, 11, 19, 23, 31, 43, 47, [[59 (number)|59]], [[67 (number)|67]], [[71 (number)|71]], [[79 (number)|79]], [[83 (number)|83]], [[103 (number)|103]], [[107 (number)|107]] ({{OEIS2C|A002145}})<br>
6''n''+1: 7, 13, 19, 31, 37, 43, 61, 67, 73, 79, 97, 103, 109, [[127 (number)|127]], [[139 (number)|139]] ({{OEIS2C|A002476}})<br>
6''n''+5: 5, 11, 17, 23, 29, 41, 47, 53, 59, 71, 83, 89, 101, 107, 113 ({{OEIS2C|A007528}})<br>
8''n''+1: 17, 41, 73, 89, 97, 113, 137, [[193 (number)|193]], [[233 (number)|233]], [[241 (number)|241]], [[257 (number)|257]], [[281 (number)|281]], [[313 (number)|313]], [[337 (number)|337]], [[353 (number)|353]] ({{OEIS2C|A007519}})<br>
8''n''+3: 3, 11, 19, 43, 59, 67, 83, 107, [[131 (number)|131]], 139, [[163 (number)|163]], [[179 (number)|179]], [[211 (number)|211]], [[227 (number)|227]], [[251 (number)|251]] ({{OEIS2C|A007520}})<br>
8''n''+5: 5, 13, 29, 37, 53, 61, 101, 109, [[149 (number)|149]], [[157 (number)|157]], [[173 (number)|173]], [[181 (number)|181]], [[197 (number)|197]], [[229 (number)|229]], [[269 (number)|269]] ({{OEIS2C|A007521}})<br>
8''n''+7: 7, 23, 31, 47, 71, 79, 103, 127, [[151 (number)|151]], [[167 (number)|167]], [[191 (number)|191]], [[199 (number)|199]], [[223 (number)|223]], [[239 (number)|239]], [[263 (number)|263]] ({{OEIS2C|A007522}})<br>
10''n''+1: 11, 31, 41, 61, 71, 101, 131, 151, 181, 191, 211, 241, 251, [[271 (number)|271]], 281 ({{OEIS2C|A030430}})<br>
10''n''+3: 3, 13, 23, 43, 53, 73, 83, 103, 113, 163, 173, 193, 223, 233, 263 ({{OEIS2C|A030431}})<br>
10''n''+7: 7, 17, 37, 47, 67, 97, 107, 127, 137, 157, 167, 197, 227, 257, [[277 (number)|277]] ({{OEIS2C|A030432}})<br>
10''n''+9: 19, 29, 59, 79, 89, 109, 139, 149, 179, 199, 229, 239, 269, [[349 (number)|349]], [[359 (number)|359]] ({{OEIS2C|A030433}})<br>
12''n''+1: 13, 37, 61, 73, 97, 109, 157, 181, 193, 229, 241, 277, 313, 337, 349 ({{OEIS2C|A068228}})<br>
12''n''+5: 5, 17, 29, 41, 53, 89, 101, 113, 137, 149, 173, 197, 233, 257, 269 ({{OEIS2C|A040117}})<br>
12''n''+7: 7, 19, 31, 43, 67, 79, 103, 127, 139, 151, 163, 199, 211, 223, 271 ({{OEIS2C|A068229}})<br>
12''n''+11: 11, 23, 47, 59, 71, 83, 107, 131, 167, 179, 191, 227, 239, 251, 263 ({{OEIS2C|A068231}})

=== [[Safe prime]]s ===
Where ''p'' and (''p''−1)&nbsp;/&nbsp;2 are both prime.

[[5]], [[7]], [[11 (number)|11]], [[23 (number)|23]], [[47 (number)|47]], [[59 (number)|59]], [[83 (number)|83]], [[107 (number)|107]], [[167 (number)|167]], [[179 (number)|179]], [[227 (number)|227]], [[263 (number)|263]], [[347 (number)|347]], [[359 (number)|359]], [[383 (number)|383]], [[467 (number)|467]], [[479 (number)|479]], [[503 (number)|503]], [[563 (number)|563]], [[587 (number)|587]], [[719 (number)|719]], [[839 (number)|839]], [[863 (number)|863]], [[887 (number)|887]], [[983 (number)|983]], [[1019 (number)|1019]], [[1187 (number)|1187]], [[1283 (number)|1283]], [[1307 (number)|1307]], [[1319 (number)|1319]], [[1367 (number)|1367]], [[1439 (number)|1439]], [[1487 (number)|1487]], [[1523 (number)|1523]], [[1619 (number)|1619]], [[1823 (number)|1823]], [[1907 (number)|1907]] ({{OEIS2C|A005385}})

=== [[Self number|Self primes]] in base 10 ===
Primes that cannot be generated by any integer added to the sum of its decimal digits.

[[3]], [[5]], [[7]], [[31 (number)|31]], [[53 (number)|53]], [[97 (number)|97]], [[211 (number)|211]], [[233 (number)|233]], [[277 (number)|277]], [[367 (number)|367]], [[389 (number)|389]], [[457 (number)|457]], [[479 (number)|479]], [[547 (number)|547]], [[569 (number)|569]], [[613 (number)|613]], [[659 (number)|659]], [[727 (number)|727]], [[839 (number)|839]], [[883 (number)|883]], [[929 (number)|929]], [[1021 (number)|1021]], [[1087 (number)|1087]], [[1109 (number)|1109]], [[1223 (number)|1223]], [[1289 (number)|1289]], [[1447 (number)|1447]], [[1559 (number)|1559]], [[1627 (number)|1627]], [[1693 (number)|1693]], [[1783 (number)|1783]], [[1873 (number)|1873]] ({{OEIS2C|A006378}})

=== [[Sexy prime]]s ===
Where (''p'', ''p'' + 6) are both prime.

([[5]], [[11 (number)|11]]), ([[7]], [[13 (number)|13]]), (11, [[17 (number)|17]]), (13, [[19 (number)|19]]), (17, [[23 (number)|23]]), (23, [[29 (number)|29]]), ([[31 (number)|31]], [[37 (number)|37]]), (37, [[43 (number)|43]]), ([[41 (number)|41]], [[47 (number)|47]]), (47, [[53 (number)|53]]), (53, [[59 (number)|59]]), ([[61 (number)|61]], [[67 (number)|67]]), (67, [[73 (number)|73]]), (73, [[79 (number)|79]]), ([[83 (number)|83]], [[89 (number)|89]]), ([[97 (number)|97]], [[103 (number)|103]]), ([[101 (number)|101]], [[107 (number)|107]]), (103, [[109 (number)|109]]), (107, [[113 (number)|113]]), ([[131 (number)|131]], [[137 (number)|137]]), ([[151 (number)|151]], [[157 (number)|157]]), (157, [[163 (number)|163]]), ([[167 (number)|167]], [[173 (number)|173]]), (173, [[179 (number)|179]]), ([[191 (number)|191]], [[197 (number)|197]]), ([[193 (number)|193]], [[199 (number)|199]]) ({{OEIS2C|A023201}}, {{OEIS2C|A046117}})

=== [[Smarandache–Wellin number|Smarandache–Wellin primes]] ===
Primes that are the concatenation of the first ''n'' primes written in decimal.

[[2]], [[23 (number)|23]], [[2357 (number)|2357]] ({{OEIS2C|A069151}})

The fourth Smarandache-Wellin prime is the 355-digit concatenation of the first 128 primes that end with 719.

=== [[Solinas prime]]s ===
Of the form 2{{sup|''a''}}&nbsp;±&nbsp;2{{sup|''b''}}&nbsp;±&nbsp;1, where 0&nbsp;<&nbsp;''b''&nbsp;<&nbsp;''a''.

[[3]], [[5]], [[7]], [[11 (number)|11]], [[13 (number)|13]] ({{OEIS2C|A165255}})

=== [[Sophie Germain prime]]s ===
Where ''p'' and 2''p'' + 1 are both prime.

[[2]], [[3]], [[5]], [[11 (number)|11]], [[23 (number)|23]], [[29 (number)|29]], [[41 (number)|41]], [[53 (number)|53]], [[83 (number)|83]], [[89 (number)|89]], [[113 (number)|113]], [[131 (number)|131]], [[173 (number)|173]], [[179 (number)|179]], [[191 (number)|191]], [[233 (number)|233]], [[239 (number)|239]], [[251 (number)|251]], [[281 (number)|281]], [[293 (number)|293]], [[359 (number)|359]], [[419 (number)|419]], [[431 (number)|431]], [[443 (number)|443]], [[491 (number)|491]], [[509 (number)|509]], [[593 (number)|593]], [[641 (number)|641]], [[653 (number)|653]], [[659 (number)|659]], [[683 (number)|683]], [[719 (number)|719]], [[743 (number)|743]], [[761 (number)|761]], [[809 (number)|809]], [[911 (number)|911]], [[953 (number)|953]] ({{OEIS2C|A005384}})

=== [[Stern prime]]s ===
Primes that are not the sum of a smaller prime and twice the square of a nonzero integer.

[[2]], [[3]], [[17 (number)|17]], [[137 (number)|137]], [[227 (number)|227]], [[977 (number)|977]], [[1187 (number)|1187]], [[1493 (number)|1493]] ({{OEIS2C|A042978}})

{{As of|2011}}, these are the only known Stern primes, and possibly the only existing.

=== Strobogrammatic primes ===
Primes that are also a prime number when rotated upside down. (This, as with its alphabetic counterpart the [[ambigram]], is dependent upon the typeface.)

Using 0, 1, 8 and 6/9:

11, 101, 181, 619, 16091, 18181, 19861, 61819, 116911, 119611, 160091, 169691, 191161, 196961, 686989, 688889 {{OEIS|id=A007597}}

=== [[Super-prime]]s ===
Primes with a prime index in the sequence of prime numbers (the 2nd, 3rd, 5th, ... prime).

[[3]], [[5]], [[11 (number)|11]], [[17 (number)|17]], [[31 (number)|31]], [[41 (number)|41]], [[59 (number)|59]], [[67 (number)|67]], [[83 (number)|83]], [[109 (number)|109]], [[127 (number)|127]], [[157 (number)|157]], [[179 (number)|179]], [[191 (number)|191]], [[211 (number)|211]], [[241 (number)|241]], [[277 (number)|277]], [[283 (number)|283]], [[331 (number)|331]], [[353 (number)|353]], [[367 (number)|367]], [[401 (number)|401]], [[431 (number)|431]], [[461 (number)|461]], [[509 (number)|509]], [[547 (number)|547]], [[563 (number)|563]], [[587 (number)|587]], [[599 (number)|599]], [[617 (number)|617]], [[709 (number)|709]], [[739 (number)|739]], [[773 (number)|773]], [[797 (number)|797]], [[859 (number)|859]], [[877 (number)|877]], [[919 (number)|919]], [[967 (number)|967]], [[991 (number)|991]] ({{OEIS2C|A006450}})

=== [[Supersingular prime (moonshine theory)|Supersingular primes]] ===
There are exactly fifteen supersingular primes:

[[2]], [[3]], [[5]], [[7]], [[11 (number)|11]], [[13 (number)|13]], [[17 (number)|17]], [[19 (number)|19]], [[23 (number)|23]], [[29 (number)|29]], [[31 (number)|31]], [[41 (number)|41]], [[47 (number)|47]], [[59 (number)|59]], [[71 (number)|71]] ({{OEIS2C|A002267}})

=== [[Thabit prime]]s ===
Of the form 3×2{{sup|''n''}} − 1.

[[2]], [[5]], [[11 (number)|11]], [[23 (number)|23]], [[47 (number)|47]], [[191 (number)|191]], [[383 (number)|383]], [[6143 (number)|6143]], [[786431 (number)|786431]], [[51539607551 (number)|51539607551]], [[824633720831 (number)|824633720831]], [[26388279066623 (number)|26388279066623]], [[108086391056891903 (number)|108086391056891903]], [[55340232221128654847 (number)|55340232221128654847]], [[226673591177742970257407 (number)|226673591177742970257407]] ({{OEIS2C|A007505}})

The primes of the form 3×2{{sup|''n''}} + 1 are related.

[[7]], [[13 (number)|13]], [[97 (number)|97]], [[193 (number)|193]], [[769 (number)|769]], [[12289 (number)|12289]], [[786433 (number)|786433]], [[3221225473 (number)|3221225473]], [[206158430209 (number)|206158430209]], [[6597069766657 (number)|6597069766657]] ({{OEIS2C|A039687}})

=== [[Prime triplet]]s ===
{{see also|#Cousin primes|#Twin primes|#Prime quadruplets}}

Where (''p'', ''p''+2, ''p''+6) or (''p'', ''p''+4, ''p''+6) are all prime.

([[5]], [[7]], [[11 (number)|11]]), (7, 11, [[13 (number)|13]]), (11, 13, [[17 (number)|17]]), (13, 17, [[19 (number)|19]]), (17, 19, [[23 (number)|23]]), ([[37 (number)|37]], [[41 (number)|41]], [[43 (number)|43]]), (41, 43, [[47 (number)|47]]), ([[67 (number)|67]], [[71 (number)|71]], [[73 (number)|73]]), ([[97 (number)|97]], [[101 (number)|101]], [[103 (number)|103]]), (101, 103, [[107 (number)|107]]), (103, 107, [[109 (number)|109]]), (107, 109, [[113 (number)|113]]), ([[191 (number)|191]], [[193 (number)|193]], [[197 (number)|197]]), (193, 197, [[199 (number)|199]]), ([[223 (number)|223]], [[227 (number)|227]], [[229 (number)|229]]), (227, 229, [[233 (number)|233]]), ([[277 (number)|277]], [[281 (number)|281]], [[283 (number)|283]]), ([[307 (number)|307]], [[311 (number)|311]], [[313 (number)|313]]), (311, 313, [[317 (number)|317]]), ([[347 (number)|347]], [[349 (number)|349]], [[353 (number)|353]]) ({{OEIS2C|A007529}}, {{OEIS2C|A098414}}, {{OEIS2C|A098415}})

=== [[Truncatable prime]] ===
==== Left-truncatable ====
Primes that remain prime when the leading decimal digit is successively removed.

[[2]], [[3]], [[5]], [[7]], [[13 (number)|13]], [[17 (number)|17]], [[23 (number)|23]], [[37 (number)|37]], [[43 (number)|43]], [[47 (number)|47]], [[53 (number)|53]], [[67 (number)|67]], [[73 (number)|73]], [[83 (number)|83]], [[97 (number)|97]], [[113 (number)|113]], [[137 (number)|137]], [[167 (number)|167]], [[173 (number)|173]], [[197 (number)|197]], [[223 (number)|223]], [[283 (number)|283]], [[313 (number)|313]], [[317 (number)|317]], [[337 (number)|337]], [[347 (number)|347]], [[353 (number)|353]], [[367 (number)|367]], [[373 (number)|373]], [[383 (number)|383]], [[397 (number)|397]], [[443 (number)|443]], [[467 (number)|467]], [[523 (number)|523]], [[547 (number)|547]], [[613 (number)|613]], [[617 (number)|617]], [[643 (number)|643]], [[647 (number)|647]], [[653 (number)|653]], [[673 (number)|673]], [[683 (number)|683]] ({{OEIS2C|A024785}})

==== Right-truncatable ====
Primes that remain prime when the least significant decimal digit is successively removed.

[[2]], [[3]], [[5]], [[7]], [[23 (number)|23]], [[29 (number)|29]], [[31 (number)|31]], [[37 (number)|37]], [[53 (number)|53]], [[59 (number)|59]], [[71 (number)|71]], [[73 (number)|73]], [[79 (number)|79]], [[233 (number)|233]], [[239 (number)|239]], [[293 (number)|293]], [[311 (number)|311]], [[313 (number)|313]], [[317 (number)|317]], [[373 (number)|373]], [[379 (number)|379]], [[593 (number)|593]], [[599 (number)|599]], [[719 (number)|719]], [[733 (number)|733]], [[739 (number)|739]], [[797 (number)|797]], [[2333 (number)|2333]], [[2339 (number)|2339]], [[2393 (number)|2393]], [[2399 (number)|2399]], [[2939 (number)|2939]], [[3119 (number)|3119]], [[3137 (number)|3137]], [[3733 (number)|3733]], [[3739 (number)|3739]], [[3793 (number)|3793]], [[3797 (number)|3797]] ({{OEIS2C|A024770}})

==== Two-sided ====
Primes that are both left-truncatable and right-truncatable. There are exactly fifteen two-sided primes:

[[2]], [[3]], [[5]], [[7]], [[23 (number)|23]], [[37 (number)|37]], [[53 (number)|53]], [[73 (number)|73]], [[313 (number)|313]], [[317 (number)|317]], [[373 (number)|373]], [[797 (number)|797]], [[3137 (number)|3137]], [[3797 (number)|3797]], [[739397 (number)|739397]] ({{OEIS2C|A020994}})

=== [[Twin prime]]s ===
{{see also|#Cousin primes|#Prime triplets|#Prime quadruplets}}

Where (''p'', ''p''+2) are both prime.

([[3]], [[5]]), (5, [[7]]), ([[11 (number)|11]], [[13 (number)|13]]), ([[17 (number)|17]], [[19 (number)|19]]), ([[29 (number)|29]], [[31 (number)|31]]), ([[41 (number)|41]], [[43 (number)|43]]), ([[59 (number)|59]], [[61 (number)|61]]), ([[71 (number)|71]], [[73 (number)|73]]), ([[101 (number)|101]], [[103 (number)|103]]), ([[107 (number)|107]], [[109 (number)|109]]), ([[137 (number)|137]], [[139 (number)|139]]), ([[149 (number)|149]], [[151 (number)|151]]), ([[179 (number)|179]], [[181 (number)|181]]), ([[191 (number)|191]], [[193 (number)|193]]), ([[197 (number)|197]], [[199 (number)|199]]), ([[227 (number)|227]], [[229 (number)|229]]), ([[239 (number)|239]], [[241 (number)|241]]), ([[269 (number)|269]], [[271 (number)|271]]), ([[281 (number)|281]], [[283 (number)|283]]), ([[311 (number)|311]], [[313 (number)|313]]), ([[347 (number)|347]], [[349 (number)|349]]), ([[419 (number)|419]], [[421 (number)|421]]), ([[431 (number)|431]], [[433 (number)|433]]), ([[461 (number)|461]], [[463 (number)|463]]) ({{OEIS2C|A001359}}, {{OEIS2C|A006512}})

=== [[Unique prime]]s ===
The list of primes ''p'' for which the [[period length]] of the decimal expansion of 1/''p'' is unique (no other prime gives the same period).

[[3]], [[11 (number)|11]], [[37 (number)|37]], [[101 (number)|101]], [[9091 (number)|9091]], [[9901 (number)|9901]], [[333667 (number)|333667]], [[909091 (number)|909091]], [[99990001 (number)|99990001]], [[999999000001 (number)|999999000001]], [[9999999900000001 (number)|9999999900000001]], [[909090909090909091 (number)|909090909090909091]], [[1111111111111111111 (number)|1111111111111111111]], [[11111111111111111111111 (number)|11111111111111111111111]], [[900900900900990990990991 (number)|900900900900990990990991]] ({{OEIS2C|A040017}})

=== [[Wagstaff prime]]s ===
Of the form (2{{sup|''n''}} + 1) / 3.

[[3]], [[11 (number)|11]], [[43 (number)|43]], [[683 (number)|683]], [[2731 (number)|2731]], [[43691 (number)|43691]], [[174763 (number)|174763]], [[2796203 (number)|2796203]], [[715827883 (number)|715827883]], [[2932031007403 (number)|2932031007403]], [[768614336404564651 (number)|768614336404564651]], [[201487636602438195784363 (number)|201487636602438195784363]], [[845100400152152934331135470251 (number)|845100400152152934331135470251]], [[56713727820156410577229101238628035243 (number)|56713727820156410577229101238628035243]] ({{OEIS2C|A000979}})

Values of ''n'':

3, [[5]], [[7]], 11, [[13 (number)|13]], [[17 (number)|17]], [[19 (number)|19]], [[23 (number)|23]], [[31 (number)|31]], 43, [[61 (number)|61]], [[79 (number)|79]], [[101 (number)|101]], [[127 (number)|127]], [[167 (number)|167]], [[191 (number)|191]], [[199 (number)|199]], [[313 (number)|313]], [[347 (number)|347]], [[701 (number)|701]], [[1709 (number)|1709]], [[2617 (number)|2617]], [[3539 (number)|3539]], [[5807 (number)|5807]], [[10501 (number)|10501]], [[10691 (number)|10691]], [[11279 (number)|11279]], [[12391 (number)|12391]], [[14479 (number)|14479]], [[42737 (number)|42737]], [[83339 (number)|83339]], [[95369 (number)|95369]], [[117239 (number)|117239]], [[127031 (number)|127031]], [[138937 (number)|138937]], [[141079 (number)|141079]], [[267017 (number)|267017]], [[269987 (number)|269987]], [[374321 (number)|374321]] ({{OEIS2C|A000978}})

=== [[Wall–Sun–Sun prime]]s ===
A prime ''p''&nbsp;>&nbsp;5, if ''p''{{sup|2}} divides the [[Fibonacci number]] <math>F_{p - \left(\frac{{p}}{{5}}\right)}</math>, where the [[Legendre symbol]] <math>\left(\frac{{p}}{{5}}\right)</math> is defined as
:<math>\left(\frac{p}{5}\right) = \begin{cases} 1 &\textrm{if}\;p \equiv \pm1 \pmod 5\\ -1 &\textrm{if}\;p \equiv \pm2 \pmod 5. \end{cases}</math>

{{As of|2018}}, no Wall-Sun-Sun primes are known.

=== [[Weakly prime number]]s ===
Primes that having any one of their (base 10) digits changed to any other value will always result in a composite number.

[[294001 (number)|294001]], [[505447 (number)|505447]], [[584141 (number)|584141]], [[604171 (number)|604171]], [[971767 (number)|971767]], [[1062599 (number)|1062599]], [[1282529 (number)|1282529]], [[1524181 (number)|1524181]], [[2017963 (number)|2017963]], [[2474431 (number)|2474431]], [[2690201 (number)|2690201]], [[3085553 (number)|3085553]], [[3326489 (number)|3326489]], [[4393139 (number)|4393139]] ({{OEIS2C|A050249}})

=== [[Wieferich prime]]s ===
Primes ''p'' such that {{nowrap|''a''<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>)}} for fixed integer ''a'' > 1.

2<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[1093 (number)|1093]], [[3511 (number)|3511]] ({{OEIS2C|A001220}})<br>
3<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[11 (number)|11]], [[1006003 (number)|1006003]] ({{OEIS2C|A014127}})<ref>{{cite book | last = Ribenboim | first = P. | authorlink = Paulo Ribenboim | title = The new book of prime number records | publisher = Springer-Verlag | location = New York | page = 347 | url = https://books.google.com/books?id=72eg8bFw40kC&printsec=frontcover&dq=ribenboim#v=onepage | isbn = 0-387-94457-5| date = 22 February 1996 }}</ref><ref>{{cite web | title = Mirimanoff's Congruence: Other Congruences | url = http://www.museumstuff.com/learn/topics/Mirimanoff%27s_congruence::sub::Other_Congruences | accessdate = 26 January 2011}}</ref><ref>{{cite journal | last1 = Gallot | first1 = Y. | last2 = Moree | first2 = P. | last3 = Zudilin | first3 = W. | title = The Erdös-Moser equation 1{{sup|''k''}} + 2{{sup|''k''}} +...+ (m−1){{sup|''k''}} = m{{sup|''k''}} revisited using continued fractions | journal = Mathematics of Computation | volume = 80 | pages = 1221–1237 | publisher = American Mathematical Society | year = 2011 | url = http://www.mpim-bonn.mpg.de/preprints/send?bid=4053 | doi = 10.1090/S0025-5718-2010-02439-1 | id = | arxiv=0907.1356}}</ref><br>
4<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[1093 (number)|1093]], [[3511 (number)|3511]]<br>
5<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[2]], [[20771 (number)|20771]], [[40487 (number)|40487]], [[53471161 (number)|53471161]], [[1645333507 (number)|1645333507]], [[6692367337 (number)|6692367337]], [[188748146801 (number)|188748146801]] ({{OEIS2C|A123692}})<br>
6<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[66161 (number)|66161]], [[534851 (number)|534851]], [[3152573 (number)|3152573]] ({{OEIS2C|A212583}})<br>
7<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[5]], [[491531 (number)|491531]] ({{OEIS2C|A123693}})<br>
8<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[3]], [[1093 (number)|1093]], [[3511 (number)|3511]]<br>
9<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[2]], [[11 (number)|11]], [[1006003 (number)|1006003]]<br>
10<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[3]], [[487 (number)|487]], [[56598313 (number)|56598313]] ({{OEIS2C|A045616}})<br>
11<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[71 (number)|71]]<ref name="RibenboimWelt">{{Cite book | last = Ribenboim | first = P. | authorlink = Paulo Ribenboim | title = Die Welt der Primzahlen | publisher = Springer | year = 2006 | location = Berlin | page = 240 | url = https://www.gbv.de/dms/bs/toc/495799599.pdf | isbn = 3-540-34283-4 | url-status = live | archiveurl =  | archivedate = }}</ref><br>
12<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[2693 (number)|2693]], [[123653 (number)|123653]] ({{OEIS2C|A111027}})<br>
13<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[2]], [[863 (number)|863]], [[1747591 (number)|1747591]] ({{OEIS2C|A128667}})<ref name="RibenboimWelt"/><br>
14<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[29 (number)|29]], [[353 (number)|353]], [[7596952219 (number)|7596952219]] ({{OEIS2C|A234810}})<br>
15<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[29131 (number)|29131]], [[119327070011 (number)|119327070011]] ({{OEIS2C|A242741}})<br>
16<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[1093 (number)|1093]], [[3511 (number)|3511]]<br>
17<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[2]], [[3]], [[46021 (number)|46021]], [[48947 (number)|48947]] ({{OEIS2C|A128668}})<ref name="RibenboimWelt"/><br>
18<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[5]], [[7]], [[37 (number)|37]], [[331 (number)|331]], [[33923 (number)|33923]], [[1284043 (number)|1284043]] ({{OEIS2C|A244260}})<br>
19<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[3]], [[7]], [[13 (number)|13]], [[43 (number)|43]], [[137 (number)|137]], [[63061489 (number)|63061489]] ({{OEIS2C|A090968}})<ref name="RibenboimWelt"/><br>
20<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[281 (number)|281]], [[46457 (number)|46457]], [[9377747 (number)|9377747]], [[122959073 (number)|122959073]] ({{OEIS2C|A242982}})<br>
21<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[2]]<br>
22<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[13 (number)|13]], [[673 (number)|673]], [[1595813 (number)|1595813]], [[492366587 (number)|492366587]], [[9809862296159 (number)|9809862296159]] ({{OEIS2C|A298951}})<br>
23<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[13 (number)|13]], [[2481757 (number)|2481757]], [[13703077 (number)|13703077]], [[15546404183 (number)|15546404183]], [[2549536629329 (number)|2549536629329]] ({{OEIS2C|A128669}})<br>
24<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[5]], [[25633 (number)|25633]]<br>
25<sup>''p'' − 1</sup> &equiv; 1 (mod ''p''<sup>2</sup>): [[2]], [[20771 (number)|20771]], [[40487 (number)|40487]], [[53471161 (number)|53471161]], [[1645333507 (number)|1645333507]], [[6692367337 (number)|6692367337]], [[188748146801 (number)|188748146801]]

{{As of|2018}}, these are all known Wieferich primes with ''a'' ≤ 25.

=== [[Wilson prime]]s ===
Primes ''p'' for which ''p''{{sup|2}} divides (''p''−1)! + 1.

[[5]], [[13 (number)|13]], [[563 (number)|563]] ({{OEIS2C|A007540}})

{{As of|2018}}, these are the only known Wilson primes.

=== [[Wolstenholme prime]]s ===
Primes ''p'' for which the [[binomial coefficient]] <math>{{2p-1}\choose{p-1}} \equiv 1 \pmod{p^4}.</math>

[[16843 (number)|16843]], [[2124679 (number)|2124679]] ({{OEIS2C|A088164}})

{{As of|2018}}, these are the only known Wolstenholme primes.

=== [[Woodall number|Woodall primes]] ===
Of the form ''n''×2{{sup|''n''}} − 1.

[[7]], [[23 (number)|23]], [[383 (number)|383]], [[32212254719 (number)|32212254719]], [[2833419889721787128217599 (number)|2833419889721787128217599]], [[195845982777569926302400511 (number)|195845982777569926302400511]], [[4776913109852041418248056622882488319 (number)|4776913109852041418248056622882488319]] ({{OEIS2C|A050918}})

== Referensi ==
{{Reflist}}