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List of prime numbers
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== The first 1000 prime numbers == The following table lists the first 1000 primes, with 20 columns of consecutive primes in each of the 50 rows.<ref>{{Cite book | last = Lehmer | first = D. N. | author-link = 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;" ! 1β20 | [[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]] || [[37 (number)|37]] || [[41 (number)|41]] || [[43 (number)|43]] || [[47 (number)|47]] || [[53 (number)|53]] || [[59 (number)|59]] || [[61 (number)|61]] || [[67 (number)|67]] || [[71 (number)|71]] |- style="text-align: center;" ! 21β40 | [[73 (number)|73]] || [[79 (number)|79]] || [[83 (number)|83]] || [[89 (number)|89]] || [[97 (number)|97]] || [[101 (number)|101]]|| [[103 (number)|103]] || [[107 (number)|107]] || [[109 (number)|109]] || [[113 (number)|113]]|| [[127 (number)|127]] || [[131 (number)|131]] || [[137 (number)|137]] || [[139 (number)|139]] || [[149 (number)|149]] || [[151 (number)|151]] || [[157 (number)|157]] || [[163 (number)|163]] || [[167 (number)|167]] || [[173 (number)|173]] |- style="text-align: center;" ! 41β60 | [[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]]|| [[233 (number)|233]] || [[239 (number)|239]] || [[241 (number)|241]] || [[251 (number)|251]] || [[257 (number)|257]] || [[263 (number)|263]] || [[269 (number)|269]] || [[271 (number)|271]] || [[277 (number)|277]] || [[281 (number)|281]] |- style="text-align: center;" ! 61β80 | [[283 (number)|283]] || [[293 (number)|293]] || [[307 (number)|307]] || [[311 (number)|311]] || [[313 (number)|313]] || [[317 (number)|317]] || [[331 (number)|331]] || [[337 (number)|337]] || [[347 (number)|347]] || [[349 (number)|349]]|| [[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]] |- style="text-align: center;" ! 81β100 | [[419 (number)|419]] || [[421 (number)|421]] || [[431 (number)|431]] || [[433 (number)|433]] || [[439 (number)|439]] || [[443 (number)|443]] || [[449 (number)|449]] || [[457 (number)|457]] || [[461 (number)|461]] || [[463 (number)|463]]|| [[467 (number)|467]] || [[479 (number)|479]] || [[487 (number)|487]] || [[491 (number)|491]] || [[499 (number)|499]] || [[503 (number)|503]] || [[509 (number)|509]] || [[521 (number)|521]] || [[523 (number)|523]] || [[541 (number)|541]] |- style="text-align: center;" ! 101β120 | [[547 (number)|547]] || [[557 (number)|557]] || [[563 (number)|563]] || [[569 (number)|569]] || [[571 (number)|571]] || [[577 (number)|577]] || [[587 (number)|587]] || [[593 (number)|593]] || [[599 (number)|599]] || [[601 (number)|601]]|| [[607 (number)|607]] || [[613 (number)|613]] || [[617 (number)|617]] || [[619 (number)|619]] || [[631 (number)|631]] || [[641 (number)|641]] || [[643 (number)|643]] || [[647 (number)|647]] || [[653 (number)|653]] || [[659 (number)|659]] |- style="text-align: center;" ! 121β140 | [[661 (number)|661]] || [[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]] || [[809 (number)|809]] |- style="text-align: center;" ! 141β160 | [[811 (number)|811]] || [[821 (number)|821]] || [[823 (number)|823]] || [[827 (number)|827]] || [[829 (number)|829]] || [[839 (number)|839]] || [[853 (number)|853]] || [[857 (number)|857]] || [[859 (number)|859]] || [[863 (number)|863]]|| [[877 (number)|877]] || [[881 (number)|881]] || [[883 (number)|883]] || [[887 (number)|887]] || [[907 (number)|907]] || [[911 (number)|911]] || [[919 (number)|919]] || [[929 (number)|929]] || [[937 (number)|937]] || [[941 (number)|941]] |- style="text-align: center;" ! 161β180 | [[947 (number)|947]] || [[953 (number)|953]] || [[967 (number)|967]] || [[971 (number)|971]] || [[977 (number)|977]] || [[983 (number)|983]] || [[991 (number)|991]] || [[997 (number)|997]] || [[1009 (number)|1009]] || [[1013 (number)|1013]]|| [[1019 (number)|1019]] || [[1021 (number)|1021]] || [[1031 (number)|1031]] || [[1033 (number)|1033]] || [[1039 (number)|1039]] || [[1049 (number)|1049]] || [[1051 (number)|1051]] || [[1061 (number)|1061]] || [[1063 (number)|1063]] || [[1069 (number)|1069]] |- style="text-align: center;" ! 181β200 | [[1087 (number)|1087]] || [[1091 (number)|1091]] || [[1093 (number)|1093]] || [[1097 (number)|1097]] || [[1103 (number)|1103]] || [[1109 (number)|1109]] || [[1117 (number)|1117]] || [[1123 (number)|1123]] || [[1129 (number)|1129]] || [[1151 (number)|1151]]|| [[1153 (number)|1153]] || [[1163 (number)|1163]] || [[1171 (number)|1171]] || [[1181 (number)|1181]] || [[1187 (number)|1187]] || [[1193 (number)|1193]] || [[1201 (number)|1201]] || [[1213 (number)|1213]] || [[1217 (number)|1217]] || [[1223 (number)|1223]] |- style="text-align: center;" ! 201β220 | [[1229 (number)|1229]] || [[1231 (number)|1231]] || [[1237 (number)|1237]] || [[1249 (number)|1249]] || [[1259 (number)|1259]] || [[1277 (number)|1277]] || [[1279 (number)|1279]] || [[1283 (number)|1283]] || [[1289 (number)|1289]] || [[1291 (number)|1291]]|| [[1297 (number)|1297]] || [[1301 (number)|1301]] || [[1303 (number)|1303]] || [[1307 (number)|1307]] || [[1319 (number)|1319]] || [[1321 (number)|1321]] || [[1327 (number)|1327]] || [[1361 (number)|1361]] || [[1367 (number)|1367]] || [[1373 (number)|1373]] |- style="text-align: center;" ! 221β240 | [[1381 (number)|1381]] || [[1399 (number)|1399]] || [[1409 (number)|1409]] || [[1423 (number)|1423]] || [[1427 (number)|1427]] || [[1429 (number)|1429]] || [[1433 (number)|1433]] || [[1439 (number)|1439]] || [[1447 (number)|1447]] || [[1451 (number)|1451]]|| [[1453 (number)|1453]] || [[1459 (number)|1459]] || [[1471 (number)|1471]] || [[1481 (number)|1481]] || [[1483 (number)|1483]] || [[1487 (number)|1487]] || [[1489 (number)|1489]] || [[1493 (number)|1493]] || [[1499 (number)|1499]] || [[1511 (number)|1511]] |- style="text-align: center;" ! 241β260 | [[1523 (number)|1523]] || [[1531 (number)|1531]] || [[1543 (number)|1543]] || [[1549 (number)|1549]] || [[1553 (number)|1553]] || [[1559 (number)|1559]] || [[1567 (number)|1567]] || [[1571 (number)|1571]] || [[1579 (number)|1579]] || [[1583 (number)|1583]]|| [[1597 (number)|1597]] || [[1601 (number)|1601]] || [[1607 (number)|1607]] || [[1609 (number)|1609]] || [[1613 (number)|1613]] || [[1619 (number)|1619]] || [[1621 (number)|1621]] || [[1627 (number)|1627]] || [[1637 (number)|1637]] || [[1657 (number)|1657]] |- style="text-align: center;" ! 261β280 | [[1663 (number)|1663]] || [[1667 (number)|1667]] || [[1669 (number)|1669]] || [[1693 (number)|1693]] || [[1697 (number)|1697]] || [[1699 (number)|1699]] || [[1709 (number)|1709]] || [[1721 (number)|1721]] || [[1723 (number)|1723]] || [[1733 (number)|1733]]|| [[1741 (number)|1741]] || [[1747 (number)|1747]] || [[1753 (number)|1753]] || [[1759 (number)|1759]] || [[1777 (number)|1777]] || [[1783 (number)|1783]] || [[1787 (number)|1787]] || [[1789 (number)|1789]] || [[1801 (number)|1801]] || [[1811 (number)|1811]] |- style="text-align: center;" ! 281β300 | [[1823 (number)|1823]] || [[1831 (number)|1831]] || [[1847 (number)|1847]] || [[1861 (number)|1861]] || [[1867 (number)|1867]] || [[1871 (number)|1871]] || [[1873 (number)|1873]] || [[1877 (number)|1877]] || [[1879 (number)|1879]] || [[1889 (number)|1889]]|| [[1901 (number)|1901]] || [[1907 (number)|1907]] || [[1913 (number)|1913]] || [[1931 (number)|1931]] || [[1933 (number)|1933]] || [[1949 (number)|1949]] || [[1951 (number)|1951]] || [[1973 (number)|1973]] || [[1000 (number)#1900 to 1999|1979]] || [[1987 (number)|1987]] |- style="text-align: center;" ! 301β320 | [[1993 (number)|1993]] || [[1997 (number)|1997]] || [[1999 (number)|1999]] || [[2003 (number)|2003]] || [[2011 (number)|2011]] || [[2017 (number)|2017]] || [[2027 (number)|2027]] || [[2029 (number)|2029]] || [[2039 (number)|2039]] || [[2053 (number)|2053]]|| [[2063 (number)|2063]] || [[2069 (number)|2069]] || [[2081 (number)|2081]] || [[2083 (number)|2083]] || [[2087 (number)|2087]] || [[2089 (number)|2089]] || [[2099 (number)|2099]] || [[2111 (number)|2111]] || [[2113 (number)|2113]] || [[2129 (number)|2129]] |- style="text-align: center;" ! 321β340 | [[2131 (number)|2131]] || [[2137 (number)|2137]] || [[2141 (number)|2141]] || [[2143 (number)|2143]] || [[2153 (number)|2153]] || [[2161 (number)|2161]] || [[2179 (number)|2179]] || [[2203 (number)|2203]] || [[2207 (number)|2207]] || [[2213 (number)|2213]]|| [[2221 (number)|2221]] || [[2237 (number)|2237]] || [[2239 (number)|2239]] || [[2243 (number)|2243]] || [[2251 (number)|2251]] || [[2267 (number)|2267]] || [[2269 (number)|2269]] || [[2273 (number)|2273]] || [[2281 (number)|2281]] || [[2287 (number)|2287]] |- style="text-align: center;" ! 341β360 | [[2293 (number)|2293]] || [[2297 (number)|2297]] || [[2309 (number)|2309]] || [[2311 (number)|2311]] || [[2333 (number)|2333]] || [[2339 (number)|2339]] || [[2341 (number)|2341]] || [[2347 (number)|2347]] || [[2351 (number)|2351]] || [[2357 (number)|2357]]|| [[2371 (number)|2371]] || [[2377 (number)|2377]] || [[2381 (number)|2381]] || [[2383 (number)|2383]] || [[2389 (number)|2389]] || [[2393 (number)|2393]] || [[2399 (number)|2399]] || [[2411 (number)|2411]] || [[2417 (number)|2417]] || [[2423 (number)|2423]] |- style="text-align: center;" ! 361β380 | [[2437 (number)|2437]] || [[2441 (number)|2441]] || [[2447 (number)|2447]] || [[2459 (number)|2459]] || [[2467 (number)|2467]] || [[2473 (number)|2473]] || [[2477 (number)|2477]] || [[2503 (number)|2503]] || [[2521 (number)|2521]] || [[2531 (number)|2531]]|| [[2539 (number)|2539]] || [[2543 (number)|2543]] || [[2549 (number)|2549]] || [[2551 (number)|2551]] || [[2557 (number)|2557]] || [[2579 (number)|2579]] || [[2591 (number)|2591]] || [[2593 (number)|2593]] || [[2609 (number)|2609]] || [[2617 (number)|2617]] |- style="text-align: center;" ! 381β400 | [[2621 (number)|2621]] || [[2633 (number)|2633]] || [[2647 (number)|2647]] || [[2657 (number)|2657]] || [[2659 (number)|2659]] || [[2663 (number)|2663]] || [[2671 (number)|2671]] || [[2677 (number)|2677]] || [[2683 (number)|2683]] || [[2687 (number)|2687]]|| [[2689 (number)|2689]] || [[2693 (number)|2693]] || [[2699 (number)|2699]] || [[2707 (number)|2707]] || [[2711 (number)|2711]] || [[2713 (number)|2713]] || [[2719 (number)|2719]] || [[2729 (number)|2729]] || [[2731 (number)|2731]] || [[2741 (number)|2741]] |- style="text-align: center;" ! 401β420 | [[2749 (number)|2749]] || [[2753 (number)|2753]] || [[2767 (number)|2767]] || [[2777 (number)|2777]] || [[2789 (number)|2789]] || [[2791 (number)|2791]] || [[2797 (number)|2797]] || [[2801 (number)|2801]] || [[2803 (number)|2803]] || [[2819 (number)|2819]]|| [[2833 (number)|2833]] || [[2837 (number)|2837]] || [[2843 (number)|2843]] || [[2851 (number)|2851]] || [[2857 (number)|2857]] || [[2861 (number)|2861]] || [[2879 (number)|2879]] || [[2887 (number)|2887]] || [[2897 (number)|2897]] || [[2903 (number)|2903]] |- style="text-align: center;" ! 421β440 | [[2909 (number)|2909]] || [[2917 (number)|2917]] || [[2927 (number)|2927]] || [[2939 (number)|2939]] || [[2953 (number)|2953]] || [[2957 (number)|2957]] || [[2963 (number)|2963]] || [[2969 (number)|2969]] || [[2971 (number)|2971]] || [[2999 (number)|2999]]|| [[3001 (number)|3001]] || [[3011 (number)|3011]] || [[3019 (number)|3019]] || [[3023 (number)|3023]] || [[3037 (number)|3037]] || [[3041 (number)|3041]] || [[3049 (number)|3049]] || [[3061 (number)|3061]] || [[3067 (number)|3067]] || [[3079 (number)|3079]] |- style="text-align: center;" ! 441β460 | [[3083 (number)|3083]] || [[3089 (number)|3089]] || [[3109 (number)|3109]] || [[3119 (number)|3119]] || [[3121 (number)|3121]] || [[3137 (number)|3137]] || [[3163 (number)|3163]] || [[3167 (number)|3167]] || [[3169 (number)|3169]] || [[3181 (number)|3181]]|| [[3187 (number)|3187]] || [[3191 (number)|3191]] || [[3203 (number)|3203]] || [[3209 (number)|3209]] || [[3217 (number)|3217]] || [[3221 (number)|3221]] || [[3229 (number)|3229]] || [[3251 (number)|3251]] || [[3253 (number)|3253]] || [[3257 (number)|3257]] |- style="text-align: center;" ! 461β480 | [[3259 (number)|3259]] || [[3271 (number)|3271]] || [[3299 (number)|3299]] || [[3301 (number)|3301]] || [[3307 (number)|3307]] || [[3313 (number)|3313]] || [[3319 (number)|3319]] || [[3323 (number)|3323]] || [[3329 (number)|3329]] || [[3331 (number)|3331]]|| [[3343 (number)|3343]] || [[3347 (number)|3347]] || [[3359 (number)|3359]] || [[3361 (number)|3361]] || [[3371 (number)|3371]] || [[3373 (number)|3373]] || [[3389 (number)|3389]] || [[3391 (number)|3391]] || [[3407 (number)|3407]] || [[3413 (number)|3413]] |- style="text-align: center;" ! 481β500 | [[3433 (number)|3433]] || [[3449 (number)|3449]] || [[3457 (number)|3457]]|| [[3461 (number)|3461]] || [[3463 (number)|3463]] || [[3467 (number)|3467]] || [[3469 (number)|3469]] || [[3491 (number)|3491]] || [[3499 (number)|3499]] || [[3511 (number)|3511]]|| [[3517 (number)|3517]] || [[3527 (number)|3527]] || [[3529 (number)|3529]] || [[3533 (number)|3533]] || [[3539 (number)|3539]] || [[3541 (number)|3541]] || [[3547 (number)|3547]] || [[3557 (number)|3557]] || [[3559 (number)|3559]] || [[3571 (number)|3571]] |- style="text-align: center;" ! 501β520 | [[3581 (number)|3581]] || [[3583 (number)|3583]] || [[3593 (number)|3593]] || [[3607 (number)|3607]] || [[3613 (number)|3613]] || [[3617 (number)|3617]] || [[3623 (number)|3623]] || [[3631 (number)|3631]] || [[3637 (number)|3637]] || [[3643 (number)|3643]] || [[3659 (number)|3659]] || [[3671 (number)|3671]] || [[3673 (number)|3673]] || [[3677 (number)|3677]] || [[3691 (number)|3691]] || [[3697 (number)|3697]] || [[3701 (number)|3701]] || [[3709 (number)|3709]] || [[3719 (number)|3719]] || [[3727 (number)|3727]] |- style="text-align: center;" ! 521β540 | [[3733 (number)|3733]] || [[3739 (number)|3739]] || [[3761 (number)|3761]] || [[3767 (number)|3767]] || [[3769 (number)|3769]] || [[3779 (number)|3779]] || [[3793 (number)|3793]] || [[3797 (number)|3797]] || [[3803 (number)|3803]] || [[3821 (number)|3821]] || [[3823 (number)|3823]] || [[3833 (number)|3833]] || [[3847 (number)|3847]] || [[3851 (number)|3851]] || [[3853 (number)|3853]] || [[3863 (number)|3863]] || [[3877 (number)|3877]] || [[3881 (number)|3881]] || [[3889 (number)|3889]] || [[3907 (number)|3907]] |- style="text-align: center;" ! 541β560 | [[3911 (number)|3911]] || [[3917 (number)|3917]] || [[3919 (number)|3919]] || [[3923 (number)|3923]] || [[3929 (number)|3929]] || [[3931 (number)|3931]] || [[3943 (number)|3943]] || [[3947 (number)|3947]] || [[3967 (number)|3967]] || [[3989 (number)|3989]] || [[4000 (number)#4001 to 4099|4001]] || [[4000 (number)#4001 to 4099|4003]] || [[4000 (number)#4001 to 4099|4007]] || [[4000 (number)#4001 to 4099|4013]] || [[4000 (number)#4001 to 4099|4019]] || [[4000 (number)#4001 to 4099|4021]] || [[4000 (number)#4001 to 4099|4027]] || [[4000 (number)#4001 to 4099|4049]] || [[4000 (number)#4001 to 4099|4051]] || [[4000 (number)#4001 to 4099|4057]] |- style="text-align: center;" ! 561β580 | [[4000 (number)#4001 to 4099|4073]] || [[4000 (number)#4001 to 4099|4079]] || [[4000 (number)#4001 to 4099|4091]] || [[4000 (number)#4001 to 4099|4093]] || [[4000 (number)#4001 to 4099|4099]] || [[4000 (number)#4100 to 4199|4111]] || [[4000 (number)#4100 to 4199|4127]] || [[4000 (number)#4100 to 4199|4129]] || [[4000 (number)#4100 to 4199|4133]] || [[4000 (number)#4100 to 4199|4139]] || [[4000 (number)#4100 to 4199|4153]] || [[4000 (number)#4100 to 4199|4157]] || [[4000 (number)#4100 to 4199|4159]] || [[4000 (number)#4100 to 4199|4177]] || [[4000 (number)#4200 to 4299|4201]] || [[4000 (number)#4200 to 4299|4211]] || [[4000 (number)#4200 to 4299|4217]] || [[4000 (number)#4200 to 4299|4219]] || [[4000 (number)#4200 to 4299|4229]] || [[4000 (number)#4200 to 4299|4231]] |- style="text-align: center;" ! 581β600 | [[4000 (number)#4200 to 4299|4241]] || [[4000 (number)#4200 to 4299|4243]] || [[4000 (number)#4200 to 4299|4253]] || [[4000 (number)#4200 to 4299|4259]] || [[4000 (number)#4200 to 4299|4261]] || [[4000 (number)#4200 to 4299|4271]] || [[4000 (number)#4200 to 4299|4273]] || [[4000 (number)#4200 to 4299|4283]] || [[4000 (number)#4200 to 4299|4289]] || [[4000 (number)#4200 to 4299|4297]] || [[4000 (number)#4300 to 4399|4327]] || [[4000 (number)#4300 to 4399|4337]] || [[4000 (number)#4300 to 4399|4339]] || [[4000 (number)#4300 to 4399|4349]] || [[4000 (number)#4300 to 4399|4357]] || [[4000 (number)#4300 to 4399|4363]] || [[4000 (number)#4300 to 4399|4373]] || [[4000 (number)#4300 to 4399|4391]] || [[4000 (number)#4300 to 4399|4397]] || [[4000 (number)#4400 to 4499|4409]] |- style="text-align: center;" ! 601β620 | [[4000 (number)#4400 to 4499|4421]] || [[4000 (number)#4400 to 4499|4423]] || [[4000 (number)#4400 to 4499|4441]] || [[4000 (number)#4400 to 4499|4447]] || [[4000 (number)#4400 to 4499|4451]] || [[4000 (number)#4400 to 4499|4457]] || [[4000 (number)#4400 to 4499|4463]] || [[4000 (number)#4400 to 4499|4481]] || [[4000 (number)#4400 to 4499|4483]] || [[4000 (number)#4400 to 4499|4493]] || [[4000 (number)#4500 to 4599|4507]] || [[4000 (number)#4500 to 4599|4513]] || [[4000 (number)#4500 to 4599|4517]] || [[4000 (number)#4500 to 4599|4519]] || [[4000 (number)#4500 to 4599|4523]] || [[4000 (number)#4500 to 4599|4547]] || [[4000 (number)#4500 to 4599|4549]] || [[4000 (number)#4500 to 4599|4561]] || [[4000 (number)#4500 to 4599|4567]] || [[4000 (number)#4500 to 4599|4583]] |- style="text-align: center;" ! 621β640 | [[4000 (number)#4500 to 4599|4591]] || [[4000 (number)#4500 to 4599|4597]] || [[4000 (number)#4600 to 4699|4603]] || [[4000 (number)#4600 to 4699|4621]] || [[4000 (number)#4600 to 4699|4637]] || [[4000 (number)#4600 to 4699|4639]] || [[4000 (number)#4600 to 4699|4643]] || [[4000 (number)#4600 to 4699|4649]] || [[4000 (number)#4600 to 4699|4651]] || [[4000 (number)#4600 to 4699|4657]] || [[4000 (number)#4600 to 4699|4663]] || [[4000 (number)#4600 to 4699|4673]] || [[4000 (number)#4600 to 4699|4679]] || [[4000 (number)#4600 to 4699|4691]] || [[4000 (number)#4700 to 4799|4703]] || [[4000 (number)#4700 to 4799|4721]] || [[4000 (number)#4700 to 4799|4723]] || [[4000 (number)#4700 to 4799|4729]] || [[4000 (number)#4700 to 4799|4733]] || [[4000 (number)#4700 to 4799|4751]] |- style="text-align: center;" ! 641β660 | [[4000 (number)#4700 to 4799|4759]] || [[4000 (number)#4700 to 4799|4783]] || [[4000 (number)#4700 to 4799|4787]] || [[4000 (number)#4700 to 4799|4789]] || [[4000 (number)#4700 to 4799|4793]] || [[4000 (number)#4700 to 4799|4799]] || [[4000 (number)#4800 to 4899|4801]] || [[4000 (number)#4800 to 4899|4813]] || [[4000 (number)#4800 to 4899|4817]] || [[4000 (number)#4800 to 4899|4831]] || [[4000 (number)#4800 to 4899|4861]] || [[4000 (number)#4800 to 4899|4871]] || [[4000 (number)#4800 to 4899|4877]] || [[4000 (number)#4800 to 4899|4889]] || [[4000 (number)#4900 to 4999|4903]] || [[4000 (number)#4900 to 4999|4909]] || [[4000 (number)#4900 to 4999|4919]] || [[4000 (number)#4900 to 4999|4931]] || [[4000 (number)#4900 to 4999|4933]] || [[4000 (number)#4900 to 4999|4937]] |- style="text-align: center;" ! 661β680 | [[4000 (number)#4900 to 4999|4943]] || [[4000 (number)#4900 to 4999|4951]] || [[4000 (number)#4900 to 4999|4957]] || [[4000 (number)#4900 to 4999|4967]] || [[4000 (number)#4900 to 4999|4969]] || [[4000 (number)#4900 to 4999|4973]] || [[4000 (number)#4900 to 4999|4987]] || [[4000 (number)#4900 to 4999|4993]] || [[4000 (number)#4900 to 4999|4999]] || [[5000 (number)#5001 to 5000|5003]] || [[5000 (number)#5001 to 5000|5009]] || [[5000 (number)#5001 to 5000|5011]] || [[5000 (number)#5001 to 5000|5021]] || [[5000 (number)#5001 to 5000|5023]] || [[5000 (number)#5001 to 5000|5039]] || [[5000 (number)#5001 to 5000|5051]] || [[5000 (number)#5001 to 5000|5059]] || [[5000 (number)#5001 to 5000|5077]] || [[5000 (number)#5001 to 5000|5081]] || [[5000 (number)#5001 to 5000|5087]] |- style="text-align: center;" ! 681β700 | [[5000 (number)#5001 to 5000|5099]] || [[5000 (number)#5100 to 5199|5101]] || [[5000 (number)#5100 to 5199|5107]] || [[5000 (number)#5100 to 5199|5113]] || [[5000 (number)#5100 to 5199|5119]] || [[5000 (number)#5100 to 5199|5147]] || [[5000 (number)#5100 to 5199|5153]] || [[5000 (number)#5100 to 5199|5167]] || [[5000 (number)#5100 to 5199|5171]] || [[5000 (number)#5100 to 5199|5179]] || [[5000 (number)#5100 to 5199|5189]] || [[5000 (number)#5100 to 5199|5197]] || [[5000 (number)#5200 to 5299|5209]] || [[5000 (number)#5200 to 5299|5227]] || [[5000 (number)#5200 to 5299|5231]] || [[5000 (number)#5200 to 5299|5233]] || [[5000 (number)#5200 to 5299|5237]] || [[5000 (number)#5200 to 5299|5261]] || [[5000 (number)#5200 to 5299|5273]] || [[5000 (number)#5200 to 5299|5279]] |- style="text-align: center;" ! 701β720 | [[5000 (number)#5200 to 5299|5281]] || [[5000 (number)#5200 to 5299|5297]] || [[5000 (number)#5300 to 5399|5303]] || [[5000 (number)#5300 to 5399|5309]] || [[5000 (number)#5300 to 5399|5323]] || [[5000 (number)#5300 to 5399|5333]] || [[5000 (number)#5300 to 5399|5347]] || [[5000 (number)#5300 to 5399|5351]] || [[5000 (number)#5300 to 5399|5381]] || [[5000 (number)#5300 to 5399|5387]] || [[5000 (number)#5300 to 5399|5393]] || [[5000 (number)#5300 to 5399|5399]] || [[5000 (number)#5400 to 5499|5407]] || [[5000 (number)#5400 to 5499|5413]] || [[5000 (number)#5400 to 5499|5417]] || [[5000 (number)#5400 to 5499|5419]] || [[5000 (number)#5400 to 5499|5431]] || [[5000 (number)#5400 to 5499|5437]] || [[5000 (number)#5400 to 5499|5441]] || [[5000 (number)#5400 to 5499|5443]] |- style="text-align: center;" ! 721β740 | [[5000 (number)#5400 to 5499|5449]] || [[5000 (number)#5400 to 5499|5471]] || [[5000 (number)#5400 to 5499|5477]] || [[5000 (number)#5400 to 5499|5479]] || [[5000 (number)#5400 to 5499|5483]] || [[5000 (number)#5500 to 5599|5501]] || [[5000 (number)#5500 to 5599|5503]] || [[5000 (number)#5500 to 5599|5507]] || [[5000 (number)#5500 to 5599|5519]] || [[5000 (number)#5500 to 5599|5521]] || [[5000 (number)#5500 to 5599|5527]] || [[5000 (number)#5500 to 5599|5531]] || [[5000 (number)#5500 to 5599|5557]] || [[5000 (number)#5500 to 5599|5563]] || [[5000 (number)#5500 to 5599|5569]] || [[5000 (number)#5500 to 5599|5573]] || [[5000 (number)#5500 to 5599|5581]] || [[5000 (number)#5500 to 5599|5591]] || [[5000 (number)#5600 to 5699|5623]] || [[5000 (number)#5600 to 5699|5639]] |- style="text-align: center;" ! 741β760 | [[5000 (number)#5600 to 5699|5641]] || [[5000 (number)#5600 to 5699|5647]] || [[5000 (number)#5600 to 5699|5651]] || [[5000 (number)#5600 to 5699|5653]] || [[5000 (number)#5600 to 5699|5657]] || [[5000 (number)#5600 to 5699|5659]] || [[5000 (number)#5600 to 5699|5669]] || [[5000 (number)#5600 to 5699|5683]] || [[5000 (number)#5600 to 5699|5689]] || [[5000 (number)#5600 to 5699|5693]] || [[5000 (number)#5700 to 5799|5701]] || [[5000 (number)#5700 to 5799|5711]] || [[5000 (number)#5700 to 5799|5717]] || [[5000 (number)#5700 to 5799|5737]] || [[5000 (number)#5700 to 5799|5741]] || [[5000 (number)#5700 to 5799|5743]] || [[5000 (number)#5700 to 5799|5749]] || [[5000 (number)#5700 to 5799|5779]] || [[5000 (number)#5700 to 5799|5783]] || [[5000 (number)#5700 to 5799|5791]] |- style="text-align: center;" ! 761β780 | [[5000 (number)#5800 to 5899|5801]] || [[5000 (number)#5800 to 5899|5807]] || [[5000 (number)#5800 to 5899|5813]] || [[5000 (number)#5800 to 5899|5821]] || [[5000 (number)#5800 to 5899|5827]] || [[5000 (number)#5800 to 5899|5839]] || [[5000 (number)#5800 to 5899|5843]] || [[5000 (number)#5800 to 5899|5849]] || [[5000 (number)#5800 to 5899|5851]] || [[5000 (number)#5800 to 5899|5857]] || [[5000 (number)#5800 to 5899|5861]] || [[5000 (number)#5800 to 5899|5867]] || [[5000 (number)#5800 to 5899|5869]] || [[5000 (number)#5800 to 5899|5879]] || [[5000 (number)#5800 to 5899|5881]] || [[5000 (number)#5800 to 5899|5897]] || [[5000 (number)#5900 to 5999|5903]] || [[5000 (number)#5900 to 5999|5923]] || [[5000 (number)#5900 to 5999|5927]] || [[5000 (number)#5900 to 5999|5939]] |- style="text-align: center;" ! 781β800 | [[5000 (number)#5900 to 5999|5953]] || [[5000 (number)#5900 to 5999|5981]] || [[5000 (number)#5900 to 5999|5987]] || [[6000 (number)#6001 to 6099|6007]] || [[6000 (number)#6001 to 6099|6011]] || [[6000 (number)#6001 to 6099|6029]] || [[6000 (number)#6001 to 6099|6037]] || [[6000 (number)#6001 to 6099|6043]] || [[6000 (number)#6001 to 6099|6047]] || [[6000 (number)#6001 to 6099|6053]] || [[6000 (number)#6001 to 6099|6067]] || [[6000 (number)#6001 to 6099|6073]] || [[6000 (number)#6001 to 6099|6079]] || [[6000 (number)#6001 to 6099|6089]] || [[6000 (number)#6001 to 6099|6091]] || [[6000 (number)#6100 to 6199|6101]] || [[6000 (number)#6100 to 6199|6113]] || [[6000 (number)#6100 to 6199|6121]] || [[6000 (number)#6100 to 6199|6131]] || [[6000 (number)#6100 to 6199|6133]] |- style="text-align: center;" ! 801β820 | [[6000 (number)#6100 to 6199|6143]] || [[6000 (number)#6100 to 6199|6151]] || [[6000 (number)#6100 to 6199|6163]] || [[6000 (number)#6100 to 6199|6173]] || [[6000 (number)#6100 to 6199|6197]] || [[6000 (number)#6100 to 6199|6199]] || [[6000 (number)#6200 to 6299|6203]] || [[6000 (number)#6200 to 6299|6211]] || [[6000 (number)#6200 to 6299|6217]] || [[6000 (number)#6200 to 6299|6221]] || [[6000 (number)#6200 to 6299|6229]] || [[6000 (number)#6200 to 6299|6247]] || [[6000 (number)#6200 to 6299|6257]] || [[6000 (number)#6200 to 6299|6263]] || [[6000 (number)#6200 to 6299|6269]] || [[6000 (number)#6200 to 6299|6271]] || [[6000 (number)#6200 to 6299|6277]] || [[6000 (number)#6200 to 6299|6287]] || [[6000 (number)#6200 to 6299|6299]] || [[6000 (number)#6300 to 6399|6301]] |- style="text-align: center;" ! 821β840 | [[6000 (number)#6300 to 6399|6311]] || [[6000 (number)#6300 to 6399|6317]] || [[6000 (number)#6300 to 6399|6323]] || [[6000 (number)#6300 to 6399|6329]] || [[6000 (number)#6300 to 6399|6337]] || [[6000 (number)#6300 to 6399|6343]] || [[6000 (number)#6300 to 6399|6353]] || [[6000 (number)#6300 to 6399|6359]] || [[6000 (number)#6300 to 6399|6361]] || [[6000 (number)#6300 to 6399|6367]] || [[6000 (number)#6300 to 6399|6373]] || [[6000 (number)#6300 to 6399|6379]] || [[6000 (number)#6300 to 6399|6389]] || [[6000 (number)#6300 to 6399|6397]] || [[6000 (number)#6400 to 6499|6421]] || [[6000 (number)#6400 to 6499|6427]] || [[6000 (number)#6400 to 6499|6449]] || [[6000 (number)#6400 to 6499|6451]] || [[6000 (number)#6400 to 6499|6469]] || [[6000 (number)#6400 to 6499|6473]] |- style="text-align: center;" ! 841β860 | [[6000 (number)#6400 to 6499|6481]] || [[6000 (number)#6400 to 6499|6491]] || [[6000 (number)#6500 to 6599|6521]] || [[6000 (number)#6500 to 6599|6529]] || [[6000 (number)#6500 to 6599|6547]] || [[6000 (number)#6500 to 6599|6551]] || [[6000 (number)#6500 to 6599|6553]] || [[6000 (number)#6500 to 6599|6563]] || [[6000 (number)#6500 to 6599|6569]] || [[6000 (number)#6500 to 6599|6571]] || [[6000 (number)#6500 to 6599|6577]] || [[6000 (number)#6500 to 6599|6581]] || [[6000 (number)#6500 to 6599|6599]] || [[6000 (number)#6600 to 6699|6607]] || [[6000 (number)#6600 to 6699|6619]] || [[6000 (number)#6600 to 6699|6637]] || [[6000 (number)#6600 to 6699|6653]] || [[6000 (number)#6600 to 6699|6659]] || [[6000 (number)#6600 to 6699|6661]] || [[6000 (number)#6600 to 6699|6673]] |- style="text-align: center;" ! 861β880 | [[6000 (number)#6600 to 6699|6679]] || [[6000 (number)#6600 to 6699|6689]] || [[6000 (number)#6600 to 6699|6691]] || [[6000 (number)#6700 to 6799|6701]] || [[6000 (number)#6700 to 6799|6703]] || [[6000 (number)#6700 to 6799|6709]] || [[6000 (number)#6700 to 6799|6719]] || [[6000 (number)#6700 to 6799|6733]] || [[6000 (number)#6700 to 6799|6737]] || [[6000 (number)#6700 to 6799|6761]] || [[6000 (number)#6700 to 6799|6763]] || [[6000 (number)#6700 to 6799|6779]] || [[6000 (number)#6700 to 6799|6781]] || [[6000 (number)#6700 to 6799|6791]] || [[6000 (number)#6700 to 6799|6793]] || [[6000 (number)#6800 to 6899|6803]] || [[6000 (number)#6800 to 6899|6823]] || [[6000 (number)#6800 to 6899|6827]] || [[6000 (number)#6800 to 6899|6829]] || [[6000 (number)#6800 to 6899|6833]] |- style="text-align: center;" ! 881β900 | [[6000 (number)#6800 to 6899|6841]] || [[6000 (number)#6800 to 6899|6857]] || [[6000 (number)#6800 to 6899|6863]] || [[6000 (number)#6800 to 6899|6869]] || [[6000 (number)#6800 to 6899|6871]] || [[6000 (number)#6800 to 6899|6883]] || [[6000 (number)#6800 to 6899|6899]] || [[6000 (number)#6900 to 6999|6907]] || [[6000 (number)#6900 to 6999|6911]] || [[6000 (number)#6900 to 6999|6917]] || [[6000 (number)#6900 to 6999|6947]] || [[6000 (number)#6900 to 6999|6949]] || [[6000 (number)#6900 to 6999|6959]] || [[6000 (number)#6900 to 6999|6961]] || [[6000 (number)#6900 to 6999|6967]] || [[6000 (number)#6900 to 6999|6971]] || [[6000 (number)#6900 to 6999|6977]] || [[6000 (number)#6900 to 6999|6983]] || [[6000 (number)#6900 to 6999|6991]] || [[6000 (number)#6900 to 6999|6997]] |- style="text-align: center;" ! 901β920 | [[7000 (number)#7001 to 7099|7001]] || [[7000 (number)#7001 to 7099|7013]] || [[7000 (number)#7001 to 7099|7019]] || [[7000 (number)#7001 to 7099|7027]] || [[7000 (number)#7001 to 7099|7039]] || [[7000 (number)#7001 to 7099|7043]] || [[7000 (number)#7001 to 7099|7057]] || [[7000 (number)#7001 to 7099|7069]] || [[7000 (number)#7001 to 7099|7079]] || [[7000 (number)#7100 to 7199|7103]] || [[7000 (number)#7100 to 7199|7109]] || [[7000 (number)#7100 to 7199|7121]] || [[7000 (number)#7100 to 7199|7127]] || [[7000 (number)#7100 to 7199|7129]] || [[7000 (number)#7100 to 7199|7151]] || [[7000 (number)#7100 to 7199|7159]] || [[7000 (number)#7100 to 7199|7177]] || [[7000 (number)#7100 to 7199|7187]] || [[7000 (number)#7100 to 7199|7193]] || [[7000 (number)#7200 to 7299|7207]] |- style="text-align: center;" ! 921β940 | [[7000 (number)#7200 to 7299|7211]] || [[7000 (number)#7200 to 7299|7213]] || [[7000 (number)#7200 to 7299|7219]] || [[7000 (number)#7200 to 7299|7229]] || [[7000 (number)#7200 to 7299|7237]] || [[7000 (number)#7200 to 7299|7243]] || [[7000 (number)#7200 to 7299|7247]] || [[7000 (number)#7200 to 7299|7253]] || [[7000 (number)#7200 to 7299|7283]] || [[7000 (number)#7200 to 7299|7297]] || [[7000 (number)#7300 to 7399|7307]] || [[7000 (number)#7300 to 7399|7309]] || [[7000 (number)#7300 to 7399|7321]] || [[7000 (number)#7300 to 7399|7331]] || [[7000 (number)#7300 to 7399|7333]] || [[7000 (number)#7300 to 7399|7349]] || [[7000 (number)#7300 to 7399|7351]] || [[7000 (number)#7300 to 7399|7369]] || [[7000 (number)#7300 to 7399|7393]] || [[7000 (number)#7400 to 7499|7411]] |- style="text-align: center;" ! 941β960 | [[7000 (number)#7400 to 7499|7417]] || [[7000 (number)#7400 to 7499|7433]] || [[7000 (number)#7400 to 7499|7451]] || [[7000 (number)#7400 to 7499|7457]] || [[7000 (number)#7400 to 7499|7459]] || [[7000 (number)#7400 to 7499|7477]] || [[7000 (number)#7400 to 7499|7481]] || [[7000 (number)#7400 to 7499|7487]] || [[7000 (number)#7400 to 7499|7489]] || [[7000 (number)#7400 to 7499|7499]] || [[7000 (number)#7500 to 7599|7507]] || [[7000 (number)#7500 to 7599|7517]] || [[7000 (number)#7500 to 7599|7523]] || [[7000 (number)#7500 to 7599|7529]] || [[7000 (number)#7500 to 7599|7537]] || [[7000 (number)#7500 to 7599|7541]] || [[7000 (number)#7500 to 7599|7547]] || [[7000 (number)#7500 to 7599|7549]] || [[7000 (number)#7500 to 7599|7559]] || [[7000 (number)#7500 to 7599|7561]] |- style="text-align: center;" ! 961β980 | [[7000 (number)#7500 to 7599|7573]] || [[7000 (number)#7500 to 7599|7577]] || [[7000 (number)#7500 to 7599|7583]] || [[7000 (number)#7500 to 7599|7589]] || [[7000 (number)#7500 to 7599|7591]] || [[7000 (number)#7600 to 7699|7603]] || [[7000 (number)#7600 to 7699|7607]] || [[7000 (number)#7600 to 7699|7621]] || [[7000 (number)#7600 to 7699|7639]] || [[7000 (number)#7600 to 7699|7643]] || [[7000 (number)#7600 to 7699|7649]] || [[7000 (number)#7600 to 7699|7669]] || [[7000 (number)#7600 to 7699|7673]] || [[7000 (number)#7600 to 7699|7681]] || [[7000 (number)#7600 to 7699|7687]] || [[7000 (number)#7600 to 7699|7691]] || [[7000 (number)#7600 to 7699|7699]] || [[7000 (number)#7700 to 7799|7703]] || [[7000 (number)#7700 to 7799|7717]] || [[7000 (number)#7700 to 7799|7723]] |- style="text-align: center;" ! {{nowrap|981β1000}} | [[7000 (number)#7700 to 7799|7727]] || [[7000 (number)#7700 to 7799|7741]] || [[7000 (number)#7700 to 7799|7753]] || [[7000 (number)#7700 to 7799|7757]] || [[7000 (number)#7700 to 7799|7759]] || [[7000 (number)#7700 to 7799|7789]] || [[7000 (number)#7700 to 7799|7793]] || [[7000 (number)#7800 to 7899|7817]] || [[7000 (number)#7800 to 7899|7823]] || [[7000 (number)#7800 to 7899|7829]] || [[7000 (number)#7800 to 7899|7841]] || [[7000 (number)#7800 to 7899|7853]] || [[7000 (number)#7800 to 7899|7867]] || [[7000 (number)#7800 to 7899|7873]] || [[7000 (number)#7800 to 7899|7877]] || [[7000 (number)#7800 to 7899|7879]] || [[7000 (number)#7800 to 7899|7883]] || [[7000 (number)#7900 to 7999|7901]] || [[7000 (number)#7900 to 7999|7907]] || [[7000 (number)#7900 to 7999|7919]] |} {{OEIS|A000040}}. The [[Goldbach's conjecture|Goldbach conjecture]] verification project reports that it has computed all primes smaller than 4Γ10{{sup|18}}.<ref>TomΓ‘s 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}}), but they were not stored. There are known formulae to evaluate the [[prime-counting function]] (the number of primes smaller than a given value) faster than computing the primes. This has been used to compute that there are 1,925,320,391,606,803,968,923 primes (roughly 2{{e|21}}) smaller than 10{{sup|23}}. A different computation found that there are 18,435,599,767,349,200,867,866 primes (roughly 2{{e|22}}) smaller than 10{{sup|24}}, if the [[Riemann hypothesis]] is true.<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 July 2010|access-date=17 May 2011|url-status=live|archive-url=http://archive.wikiwix.com/cache/20140824032441/http://primes.utm.edu/notes/pi(10%5E24).html|archive-date=24 August 2014}}</ref>
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