Ovaj članak sadrži prvih 1000 prostih brojeva, a potom spisak nekih specifičnih vrsta prostih brojeva.

Prvih 1000 prostih brojeva <tr><td>2<td>3 <td>5 <td>7 <td>11 <td>13 <td>17 <td>19 <td>23 <td>29 <tr><td>31 <td>37 <td>41 <td>43 <td>47 <td>53 <td>59 <td>61 <td>67 <td>71 <tr><td>73 <td>79 <td>83 <td>89 <td>97 <td>101 <td>103 <td>107 <td>109 <td>113 <tr><td>127 <td>131 <td>137 <td>139 <td>149<td>151 <td>157 <td>163 <td>167<td>173 <tr><td>179<td>181 <td>191<td>193 <td>197 <td>199<td>211 <td>223 <td>227<td>229 <tr><td>233<td>239 <td>241 <td>251<td>257 <td>263 <td>269<td>271 <td>277 <td>281 <tr><td>283 <td>293 <td>307 <td> 311<td>313 <td>317 <td>331 <td>337 <td>347 <td>349 <tr><td>353 <td>359 <td>367 <td>373 <td>379 <td>383 <td>389 <td>397 <td>401 <td>409 <tr><td>419 <td>421 <td>431 <td>433 <td>439 <td>443 <td>449 <td>457 <td>461 <td>463 <tr><td>467 <td>479 <td>487 <td>491 <td>499 <td>503 <td>509 <td>521 <td>523 <td>541 <tr><td>547 <td>557 <td>563 <td>569 <td>571 <td>577 <td>587 <td>593 <td>599 <td>601 <tr><td>607 <td>613 <td>617 <td>619 <td>631 <td>641 <td>643 <td>647 <td>653 <td>659 <tr><td>661 <td>673 <td>677 <td>683 <td>691 <td>701 <td>709 <td>719 <td>727 <td>733 <tr><td>739 <td>743 <td>751 <td>757 <td>761 <td>769 <td>773 <td>787 <td>797 <td>809 <tr><td>811 <td>821 <td>823 <td>827 <td>829 <td>839 <td>853 <td>857 <td>859 <td>863 <tr><td>877 <td>881 <td>883 <td>887 <td>907 <td>911 <td>919 <td>929 <td>937 <td>941 <tr><td>947 <td>953 <td>967 <td>971 <td>977 <td>983 <td>991 <td>997 <td>1009 <td>1013 <tr><td>1019 <td>1021 <td>1031 <td>1033 <td>1039 <td>1049 <td>1051 <td>1061 <td>1063 <td>1069 <tr><td>1087 <td>1091 <td>1093 <td>1097 <td>1103 <td>1109 <td>1117 <td>1123 <td>1129 <td>1151 <tr><td>1153 <td>1163 <td>1171 <td>1181 <td>1187 <td>1193 <td>1201 <td>1213 <td>1217 <td>1223 <tr><td>1229 <td>1231 <td>1237 <td>1249 <td>1259 <td>1277 <td>1279 <td>1283 <td>1289 <td>1291 <tr><td>1297 <td>1301 <td>1303 <td>1307 <td>1319 <td>1321 <td>1327 <td>1361 <td>1367 <td>1373 <tr><td>1381 <td>1399 <td>1409 <td>1423 <td>1427 <td>1429 <td>1433 <td>1439 <td>1447 <td>1451 <tr><td>1453 <td>1459 <td>1471 <td>1481 <td>1483 <td>1487 <td>1489 <td>1493 <td>1499 <td>1511 <tr><td>1523 <td>1531 <td>1543 <td>1549 <td>1553 <td>1559 <td>1567 <td>1571 <td>1579 <td>1583 <tr><td>1597 <td>1601 <td>1607 <td>1609 <td>1613 <td>1619 <td>1621 <td>1627 <td>1637 <td>1657 <tr><td>1663 <td>1667 <td>1669 <td>1693 <td>1697 <td>1699 <td>1709 <td>1721 <td>1723 <td>1733 <tr><td>1741 <td>1747 <td>1753 <td>1759 <td>1777 <td>1783 <td>1787 <td>1789 <td>1801 <td>1811 <tr><td>1823 <td>1831 <td>1847 <td>1861 <td>1867 <td>1871 <td>1873 <td>1877 <td>1879 <td>1889 <tr><td>1901 <td>1907 <td>1913 <td>1931 <td>1933 <td>1949 <td>1951 <td>1973 <td>1979 <td>1987 <tr><td>1993 <td>1997 <td>1999 <td>2003 <td>2011 <td>2017 <td>2027 <td>2029 <td>2039 <td>2053 <tr><td>2063 <td>2069 <td>2081 <td>2083 <td>2087 <td>2089 <td>2099 <td>2111 <td>2113 <td>2129 <tr><td>2131 <td>2137 <td>2141 <td>2143 <td>2153 <td>2161 <td>2179 <td>2203 <td>2207 <td>2213 <tr><td>2221 <td>2237 <td>2239 <td>2243 <td>2251 <td>2267 <td>2269 <td>2273 <td>2281 <td>2287 <tr><td>2293 <td>2297 <td>2309 <td>2311 <td>2333 <td>2339 <td>2341 <td>2347 <td>2351 <td>2357 <tr><td>2371 <td>2377 <td>2381 <td>2383 <td>2389 <td>2393 <td>2399 <td>2411 <td>2417 <td>2423 <tr><td>2437 <td>2441 <td>2447 <td>2459 <td>2467 <td>2473 <td>2477 <td>2503 <td>2521 <td>2531 <tr><td>2539 <td>2543 <td>2549 <td>2551 <td>2557 <td>2579 <td>2591 <td>2593 <td>2609 <td>2617 <tr><td>2621 <td>2633 <td>2647 <td>2657 <td>2659 <td>2663 <td>2671 <td>2677 <td>2683 <td>2687 <tr><td>2689 <td>2693 <td>2699 <td>2707 <td>2711 <td>2713 <td>2719 <td>2729 <td>2731 <td>2741 <tr><td>2749 <td>2753 <td>2767 <td>2777 <td>2789 <td>2791 <td>2797 <td>2801 <td>2803 <td>2819 <tr><td>2833 <td>2837 <td>2843 <td>2851 <td>2857 <td>2861 <td>2879 <td>2887 <td>2897 <td>2903 <tr><td>2909 <td>2917 <td>2927 <td>2939 <td>2953 <td>2957 <td>2963 <td>2969 <td>2971 <td>2999 <tr><td>3001 <td>3011 <td>3019 <td>3023 <td>3037 <td>3041 <td>3049 <td>3061 <td>3067 <td>3079 <tr><td>3083 <td>3089 <td>3109 <td>3119 <td>3121 <td>3137 <td>3163 <td>3167 <td>3169 <td>3181 <tr><td>3187 <td>3191 <td>3203 <td>3209 <td>3217 <td>3221 <td>3229 <td>3251 <td>3253 <td>3257 <tr><td>3259 <td>3271 <td>3299 <td>3301 <td>3307 <td>3313 <td>3319 <td>3323 <td>3329 <td>3331 <tr><td>3343 <td>3347 <td>3359 <td>3361 <td>3371 <td>3373 <td>3389 <td>3391 <td>3407 <td>3413 <tr><td>3433 <td>3449 <td>3457 <td>3461 <td>3463 <td>3467 <td>3469 <td>3491 <td>3499 <td>3511 <tr><td>3517 <td>3527 <td>3529 <td>3533 <td>3539 <td>3541 <td>3547 <td>3557 <td>3559 <td>3571 <tr><td>3581 <td>3583 <td>3593 <td>3607 <td>3613 <td>3617 <td>3623 <td>3631 <td>3637 <td>3643 <tr><td>3659 <td>3671 <td>3673 <td>3677 <td>3691 <td>3697 <td>3701 <td>3709 <td>3719 <td>3727 <tr><td>3733 <td>3739 <td>3761 <td>3767 <td>3769 <td>3779 <td>3793 <td>3797 <td>3803 <td>3821 <tr><td>3823 <td>3833 <td>3847 <td>3851 <td>3853 <td>3863 <td>3877 <td>3881 <td>3889 <td>3907 <tr><td>3911 <td>3917 <td>3919 <td>3923 <td>3929 <td>3931 <td>3943 <td>3947 <td>3967 <td>3989 <tr><td>4001 <td>4003 <td>4007 <td>4013 <td>4019 <td>4021 <td>4027 <td>4049 <td>4051 <td>4057 <tr><td>4073 <td>4079 <td>4091 <td>4093 <td>4099 <td>4111 <td>4127 <td>4129 <td>4133 <td>4139 <tr><td>4153 <td>4157 <td>4159 <td>4177 <td>4201 <td>4211 <td>4217 <td>4219 <td>4229 <td>4231 <tr><td>4241 <td>4243 <td>4253 <td>4259 <td>4261 <td>4271 <td>4273 <td>4283 <td>4289 <td>4297 <tr><td>4327 <td>4337 <td>4339 <td>4349 <td>4357 <td>4363 <td>4373 <td>4391 <td>4397 <td>4409 <tr><td>4421 <td>4423 <td>4441 <td>4447 <td>4451 <td>4457 <td>4463 <td>4481 <td>4483 <td>4493 <tr><td>4507 <td>4513 <td>4517 <td>4519 <td>4523 <td>4547 <td>4549 <td>4561 <td>4567 <td>4583 <tr><td>4591 <td>4597 <td>4603 <td>4621 <td>4637 <td>4639 <td>4643 <td>4649 <td>4651 <td>4657 <tr><td>4663 <td>4673 <td>4679 <td>4691 <td>4703 <td>4721 <td>4723 <td>4729 <td>4733 <td>4751 <tr><td>4759 <td>4783 <td>4787 <td>4789 <td>4793 <td>4799 <td>4801 <td>4813 <td>4817 <td>4831 <tr><td>4861 <td>4871 <td>4877 <td>4889 <td>4903 <td>4909 <td>4919 <td>4931 <td>4933 <td>4937 <tr><td>4943 <td>4951 <td>4957 <td>4967 <td>4969 <td>4973 <td>4987 <td>4993 <td>4999 <td>5003 <tr><td>5009 <td>5011 <td>5021 <td>5023 <td>5039 <td>5051 <td>5059 <td>5077 <td>5081 <td>5087 <tr><td>5099 <td>5101 <td>5107 <td>5113 <td>5119 <td>5147 <td>5153 <td>5167 <td>5171 <td>5179 <tr><td>5189 <td>5197 <td>5209 <td>5227 <td>5231 <td>5233 <td>5237 <td>5261 <td>5273 <td>5279 <tr><td>5281 <td>5297 <td>5303 <td>5309 <td>5323 <td>5333 <td>5347 <td>5351 <td>5381 <td>5387 <tr><td>5393 <td>5399 <td>5407 <td>5413 <td>5417 <td>5419 <td>5431 <td>5437 <td>5441 <td>5443 <tr><td>5449 <td>5471 <td>5477 <td>5479 <td>5483 <td>5501 <td>5503 <td>5507 <td>5519 <td>5521 <tr><td>5527 <td>5531 <td>5557 <td>5563 <td>5569 <td>5573 <td>5581 <td>5591 <td>5623 <td>5639 <tr><td>5641 <td>5647 <td>5651 <td>5653 <td>5657 <td>5659 <td>5669 <td>5683 <td>5689 <td>5693 <tr><td>5701 <td>5711 <td>5717 <td>5737 <td>5741 <td>5743 <td>5749 <td>5779 <td>5783 <td>5791 <tr><td>5801 <td>5807 <td>5813 <td>5821 <td>5827 <td>5839 <td>5843 <td>5849 <td>5851 <td>5857 <tr><td>5861 <td>5867 <td>5869 <td>5879 <td>5881 <td>5897 <td>5903 <td>5923 <td>5927 <td>5939 <tr><td>5953 <td>5981 <td>5987 <td>6007 <td>6011 <td>6029 <td>6037 <td>6043 <td>6047 <td>6053 <tr><td>6067 <td>6073 <td>6079 <td>6089 <td>6091 <td>6101 <td>6113 <td>6121 <td>6131 <td>6133 <tr><td>6143 <td>6151 <td>6163 <td>6173 <td>6197 <td>6199 <td>6203 <td>6211 <td>6217 <td>6221 <tr><td>6229 <td>6247 <td>6257 <td>6263 <td>6269 <td>6271 <td>6277 <td>6287 <td>6299 <td>6301 <tr><td>6311 <td>6317 <td>6323 <td>6329 <td>6337 <td>6343 <td>6353 <td>6359 <td>6361 <td>6367 <tr><td>6373 <td>6379 <td>6389 <td>6397 <td>6421 <td>6427 <td>6449 <td>6451 <td>6469 <td>6473 <tr><td>6481 <td>6491 <td>6521 <td>6529 <td>6547 <td>6551 <td>6553 <td>6563 <td>6569 <td>6571 <tr><td>6577 <td>6581 <td>6599 <td>6607 <td>6619 <td>6637 <td>6653 <td>6659 <td>6661 <td>6673 <tr><td>6679 <td>6689 <td>6691 <td>6701 <td>6703 <td>6709 <td>6719 <td>6733 <td>6737 <td>6761 <tr><td>6763 <td>6779 <td>6781 <td>6791 <td>6793 <td>6803 <td>6823 <td>6827 <td>6829 <td>6833 <tr><td>6841 <td>6857 <td>6863 <td>6869 <td>6871 <td>6883 <td>6899 <td>6907 <td>6911 <td>6917 <tr><td>6947 <td>6949 <td>6959 <td>6961 <td>6967 <td>6971 <td>6977 <td>6983 <td>6991 <td>6997 <tr><td>7001 <td>7013 <td>7019 <td>7027 <td>7039 <td>7043 <td>7057 <td>7069 <td>7079 <td>7103 <tr><td>7109 <td>7121 <td>7127 <td>7129 <td>7151 <td>7159 <td>7177 <td>7187 <td>7193 <td>7207 <tr><td>7211 <td>7213 <td>7219 <td>7229 <td>7237 <td>7243 <td>7247 <td>7253 <td>7283 <td>7297 <tr><td>7307 <td>7309 <td>7321 <td>7331 <td>7333 <td>7349 <td>7351 <td>7369 <td>7393 <td>7411 <tr><td>7417 <td>7433 <td>7451 <td>7457 <td>7459 <td>7477 <td>7481 <td>7487 <td>7489 <td>7499 <tr><td>7507 <td>7517 <td>7523 <td>7529 <td>7537 <td>7541 <td>7547 <td>7549 <td>7559 <td>7561 <tr><td>7573 <td>7577 <td>7583 <td>7589 <td>7591 <td>7603 <td>7607 <td>7621 <td>7639 <td>7643 <tr><td>7649 <td>7669 <td>7673 <td>7681 <td>7687 <td>7691 <td>7699 <td>7703 <td>7717 <td>7723 <tr><td>7727 <td>7741 <td>7753 <td>7757 <td>7759 <td>7789 <td>7793 <td>7817 <td>7823 <td>7829 <tr><td>7841 <td>7853 <td>7867 <td>7873 <td>7877 <td>7879 <td>7883 <td>7901 <td>7907 <td>7919 Koliko ima prostih brojeva

Prostih brojeva ima beskonačno mnogo i gustina raspodjele je nepravilna i nepredvidiva, a njihov broj u nekim opsezima iznosi

Prostih brojeva manjih od 10 ima 4 Prostih brojeva manjih od 100 ima 25 Prostih brojeva manjih od 1 000 ima 168 Prostih brojeva manjih od 10 000 ima 1229 Prostih brojeva manjih od 100 000 ima 9592 Prostih brojeva manjih od 200 000 ima 17984 Prostih brojeva manjih od 300 000 ima 25997 Prostih brojeva manjih od 400 000 ima 33860 Prostih brojeva manjih od 500 000 ima 41538 Prostih brojeva manjih od 600 000 ima 49098 Prostih brojeva manjih od 700 000 ima 56543 Prostih brojeva manjih od 800 000 ima 63951 Prostih brojeva manjih od 900 000 ima 71274

Vrste prostih brojeva Faktorijalni prosti brojevi

Faktorijalni prosti brojevi su brojevi oblika o . 2, 3, 5, 7, 23, 719, 5 039, 39 916 801, 479 001 599, 87 178 291 199. Palindromni prosti brojevi Palindromni brojevi su prosti brojevi koji se isto čitaju i sa lijeva na desno i sa desna na lijevo

2, 3, 5, 7, 11, 101, 131, 151, 181, 191, 313, 353, 373, 383, 727, 757, 787, 797, 919, 929, 10 301, 10 501, 10 601, 11 311, 11 411, 12 421, 12 721, 12 821, 13 331, 13 831, 13 931, 14 341, 14 741, 15 451, 15 551, 16 061, 16 361, 16 561, 16 661, 17 471, 17 971, 18 181, 18 481, 19 391, 19 891, 19 991 Pitagorejski prosti brojevi 5, 13, 17, 29, 37, 41, 53, 61, 73, 89, 97, 101, 109, 113, 137, 149, 157, 173, 181, 193, 197, 229, 233, 241, 257, 269, 277, 281, 293, 313, 317, 337, 349, 353, 373, 389, 397, 401, 409, 421, 433, 449, 457, 461 Prosti brojevi sastavljeni samo od jedinica Brojevi sastavljeni od 2, 19, 23, 317 i 1031 jedinica su prosti brojevi.

Prosti brojevi blizanci

Prosti brojevi blizanci su prosti brojevi koji se razlikuju za 2