Список на прости броеви

Овој напис ги содржи првите 1000 прости броеви, а потоа список на некои специфични видови прости броеви.

 Првите 10000 прости броеви 
<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 
 Колку има прости броеви 

Има бесконечно многу прости броеви и густината на распределба е неправилна и непредвидлива, а нивниот број во некои опсези изнесува:
 Прости броеви помали од 10 има 4
 Прости броеви помали од 100 има 25
 Прости броеви помали од 1 000 има 168
 Прости броеви помали од 10 000 има 1229
 Прости броеви помали од 100 000 има 9592
 Прости броеви помали од 200 000 има 17984
 Прости броеви помали од 300 000 има 25997
 Прости броеви помали од 400 000 има 33860
 Прости броеви помали од 500 000 има 41538
 Прости броеви помали од 600 000 има 49098
 Прости броеви помали од 700 000 има 56543
 Прости броеви помали од 800 000 има 63951
 Прости броеви помали од 900 000 има 71274
 Прости броеви помали од 1 000 000 има 78498

 Видови прости броеви 

 Факториелни прости броеви 
Прости броеви во облик  за некое .

2, 3, 5, 7, 23, 719, 5 039, 39 916 801, 479 001 599, 87 178 291 199.

 Палиндромни прости броеви 
Палиндромни броеви се броеви кои исто се читаат одлево надесно и оддесно налево:

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

 Питагорини прости броеви 
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

 Прости броеви составени само од единици 
Броевите, составени од 2, 19, 23, 317 и 1031 единица се прости броеви.

 Прости броеви близнаци 
Прости броеви близнаци се прости броеви кои се разликуваат за 2:

(3, 5), (5, 7), (11, 13), (17, 19), (29, 31), (41, 43), (59, 61), (71, 73), (101, 103), (107, 109), (137, 139), (149, 151), (179, 181), (191, 193), (197, 199), (227, 229), (239, 241), (269, 271), (281, 283), (311, 313), (347, 349), (419, 421), (431, 433), (461, 463), (521, 523), (569, 571), (599, 601), (617, 619), (641, 643), (659, 661), (809, 811), (821, 823), (827, 829), (857, 859), (881, 883), (1019, 1021), (1031, 1033), (1049, 1051), (1061, 1063), (1091, 1093), (1151, 1153), (1229, 1231), (1277, 1279), (1289, 1291), (1301, 1303), (1319, 1321), (1427, 1429), (1451, 1453), (1481, 1483), (1487, 1489), (1607, 1609), (1619, 1621), (1667, 1669), (1697, 1699), (1721, 1723), (1787, 1789), (1871, 1873), (1877, 1879), (1931, 1933), (1949, 1951), (1997, 1999), (2027, 2029), (2081, 2083), (2087, 2089), (2111, 2113), (2129, 2131), (2141, 2143), (2237, 2239), (2267, 2269), (2309, 2311), (2339, 2341), (2381, 2383)

 Регуларни прости броеви 
3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 41, 43, 47, 53, 61, 71, 73, 79, 83, 89, 97, 107, 109, 113, 127, 137, 139, 151, 163, 167, 173, 179, 181, 191, 193, 197, 199, 211, 223, 227, 229, 239, 241, 251, 269, 277, 281, 313, 317, 331, 337, 349, 359, 367, 373, 383, 397, 401

 Надворешни врски 
 Список на прости броеви . 
 Пристап на списокот од 98 милиони прости броеви (броеви помали од 8.000.000.000)
 Првите 130 милиони прости броеви

Категорија:Броеви
Категорија:Прости броеви