Izvorni kôd stranice Spisak 1000 prostih brojeva

Ovaj članak sadrži prvih 1000 prostih brojeva, a potom spisak nekih specifičnih vrsta [[Prosti brojevi|prostih brojeva]].

== Prvih 1000 prostih brojeva ==
<table>
<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 
</table>
== 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 <math>n! \pm 1 \,</math> o <math>n\in{\mathbb N}</math>.
: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

:(3, 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)

[[Kategorija:Prosti brojevi]]
[[Kategorija:Klase prostih brojeva]]
[[Kategorija:Spiskovi vezani za matematiku]]
[[Kategorija:Spiskovi vezani za brojeve]]