Editing Table of prime factors

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{{Short description|none}}
The tables contain the [[Integer factorization|prime factorization]] of the [[natural numbers]] from 1 to 1000.

When ''n'' is a [[prime number]], the prime factorization is just ''n'' itself, written in '''bold''' below.

The number [[1 (number)|1]] is called a [[Unit (ring theory)|unit]]. It has no prime factors and is neither prime nor [[Composite number|composite]].

== Properties ==
Many properties of a natural number ''n'' can be seen or directly computed from the prime factorization of ''n''.
*The '''multiplicity''' of a prime factor ''p'' of ''n'' is the largest exponent ''m'' for which ''p<sup>m</sup>'' divides ''n''. The tables show the multiplicity for each prime factor. If no exponent is written then the multiplicity is 1 (since ''p'' = ''p''<sup>1</sup>). The multiplicity of a prime which does not divide ''n'' may be called 0 or may be considered undefined.
*Ω(''n''), the [[prime omega function]], is the number of prime factors of ''n'' counted with multiplicity (so it is the sum of all prime factor multiplicities).
*A [[prime number]] has Ω(''n'') = 1. The first: 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37 {{OEIS|id=A000040}}. There are many special [[List of prime numbers|types of prime numbers]].
*A [[composite number]] has Ω(''n'') > 1. The first: 4, 6, 8, 9, 10, 12, 14, 15, 16, 18, 20, 21 {{OEIS|id=A002808}}. All numbers above 1 are either prime or composite. 1 is neither.
*A [[semiprime]] has Ω(''n'') = 2 (so it is composite). The first: 4, 6, 9, 10, 14, 15, 21, 22, 25, 26, 33, 34 {{OEIS|id=A001358}}.
*A ''k''-[[almost prime]] (for a natural number ''k'') has Ω(''n'') = ''k'' (so it is composite if ''k'' > 1).
*An [[even number]] has the prime factor 2. The first: 2, 4, 6, 8, 10, 12, 14, 16, 18, 20, 22, 24 {{OEIS|id=A005843}}.
*An [[odd number]] does not have the prime factor 2. The first: 1, 3, 5, 7, 9, 11, 13, 15, 17, 19, 21, 23 {{OEIS|id=A005408}}. All integers are either even or odd.
*A [[Square number|square]] has even multiplicity for all prime factors (it is of the form ''a''<sup>2</sup> for some ''a''). The first: 1, 4, 9, 16, 25, 36, 49, 64, 81, 100, 121, 144 {{OEIS|id=A000290}}.
*A [[Cube (algebra)|cube]] has all multiplicities divisible by 3 (it is of the form ''a''<sup>3</sup> for some ''a''). The first: 1, 8, 27, 64, 125, 216, 343, 512, 729, 1000, 1331, 1728 {{OEIS|id=A000578}}.
*A [[perfect power]] has a common divisor ''m'' > 1 for all multiplicities (it is of the form ''a<sup>m</sup>'' for some ''a'' > 1 and ''m'' > 1). The first: 4, 8, 9, 16, 25, 27, 32, 36, 49, 64, 81, 100 {{OEIS|id=A001597}}. 1 is sometimes included.
*A [[powerful number]] (also called '''squareful''') has multiplicity above 1 for all prime factors. The first: 1, 4, 8, 9, 16, 25, 27, 32, 36, 49, 64, 72 {{OEIS|id=A001694}}.
*A [[prime power]] has only one prime factor. The first: 2, 3, 4, 5, 7, 8, 9, 11, 13, 16, 17, 19 {{OEIS|id=A000961}}. 1 is sometimes included.
*An [[Achilles number]] is powerful but not a perfect power. The first: 72, 108, 200, 288, 392, 432, 500, 648, 675, 800, 864, 968 {{OEIS|id=A052486}}.
*A [[square-free integer]] has no prime factor with multiplicity above 1. The first: 1, 2, 3, 5, 6, 7, 10, 11, 13, 14, 15, 17 {{OEIS|id=A005117}}. A number where some but not all prime factors have multiplicity above 1 is neither square-free nor squareful.
*The [[Liouville function]] λ(''n'') is 1 if Ω(''n'') is even, and is -1 if Ω(''n'') is odd.
*The [[Möbius function]] μ(''n'') is 0 if ''n'' is not square-free. Otherwise μ(''n'') is 1 if Ω(''n'') is even, and is −1 if Ω(''n'') is odd.
*A [[sphenic number]] has Ω(''n'') = 3 and is square-free (so it is the product of 3 distinct primes). The first: 30, 42, 66, 70, 78, 102, 105, 110, 114, 130, 138, 154 {{OEIS|id=A007304}}.
*''a''<sub>0</sub>(''n'') is the sum of primes dividing ''n'', counted with multiplicity. It is an [[additive function]].
*A [[Ruth-Aaron pair]] is two consecutive numbers (''x'', ''x''+1) with ''a''<sub>0</sub>(''x'') = ''a''<sub>0</sub>(''x''+1). The first (by ''x'' value): 5, 8, 15, 77, 125, 714, 948, 1330, 1520, 1862, 2491, 3248 {{OEIS|id=A039752}}. Another definition is where the same prime is only counted once; if so, the first (by ''x'' value): 5, 24, 49, 77, 104, 153, 369, 492, 714, 1682, 2107, 2299 {{OEIS|id=A006145}}.
*A [[primorial]] ''x''# is the product of all primes from 2 to ''x''. The first: 2, 6, 30, 210, 2310, 30030, 510510, 9699690, 223092870, 6469693230, 200560490130, 7420738134810 {{OEIS|id=A002110}}. 1# = 1 is sometimes included.
*A [[factorial]] ''x''! is the product of all numbers from 1 to ''x''. The first: 1, 2, 6, 24, 120, 720, 5040, 40320, 362880, 3628800, 39916800, 479001600 {{OEIS|id=A000142}}. 0! = 1 is sometimes included.
*A ''k''-[[smooth number]] (for a natural number ''k'') has its prime factors ≤ ''k'' (so it is also ''j''-smooth for any ''j'' > ''k'').
*''m'' is '''smoother''' than ''n'' if the largest prime factor of ''m'' is below the largest of ''n''.
*A [[regular number]] has no prime factor above 5 (so it is 5-smooth). The first: 1, 2, 3, 4, 5, 6, 8, 9, 10, 12, 15, 16 {{OEIS|id=A051037}}.
*A ''k''-[[Smooth number#Powersmooth numbers|powersmooth]] number has all ''p''<sup>''m''</sup> ≤ ''k'' where ''p'' is a prime factor with multiplicity ''m''.
*A [[frugal number]] has more digits than the number of digits in its prime factorization (when written like the tables below with multiplicities above 1 as exponents). The first in [[decimal]]: 125, 128, 243, 256, 343, 512, 625, 729, 1024, 1029, 1215, 1250 {{OEIS|id=A046759}}.
*An [[equidigital number]] has the same number of digits as its prime factorization. The first in decimal: 1, 2, 3, 5, 7, 10, 11, 13, 14, 15, 16, 17 {{OEIS|id=A046758}}.
*An [[extravagant number]] has fewer digits than its prime factorization. The first in decimal: 4, 6, 8, 9, 12, 18, 20, 22, 24, 26, 28, 30 {{OEIS|id=A046760}}.
*An '''economical number''' has been defined as a frugal number, but also as a number that is either frugal or equidigital.
*gcd(''m'', ''n'') ([[greatest common divisor]] of ''m'' and ''n'') is the product of all prime factors which are both in ''m'' and ''n'' (with the smallest multiplicity for ''m'' and ''n'').
*''m'' and ''n'' are [[coprime]] (also called relatively prime) if gcd(''m'', ''n'') = 1 (meaning they have no common prime factor).
*lcm(''m'', ''n'') ([[least common multiple]] of ''m'' and ''n'') is the product of all prime factors of ''m'' or ''n'' (with the largest multiplicity for ''m'' or ''n'').
*gcd(''m'', ''n'') × lcm(''m'', ''n'') = ''m'' × ''n''. Finding the prime factors is often harder than computing gcd and lcm using other algorithms which do not require known prime factorization.
*''m'' is a [[divisor]] of ''n'' (also called ''m'' divides ''n'', or ''n'' is divisible by ''m'') if all prime factors of ''m'' have at least the same multiplicity in ''n''.
The divisors of ''n'' are all products of some or all prime factors of ''n'' (including the empty product 1 of no prime factors).
The number of divisors can be computed by increasing all multiplicities by 1 and then multiplying them.
Divisors and properties related to divisors are shown in [[table of divisors]].

== 1 to 100 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 1–20
|-
|[[1 (number)|1]]|| <!-- Please do not put a 1 in this box.  This box is supposed to be empty, as 1 is not prime. -->
|-
|[[2 (number)|2]]||'''2'''
|-
|[[3 (number)|3]]||'''3'''
|-
|[[4 (number)|4]]||2<sup>2</sup>
|-
|[[5 (number)|5]]||'''5'''
|-
|[[6 (number)|6]]||2·3
|-
|[[7 (number)|7]]||'''7'''
|-
|[[8 (number)|8]]||2<sup>3</sup>
|-
|[[9 (number)|9]]||3<sup>2</sup>
|-
|[[10 (number)|10]]||2·5
|-
|[[11 (number)|11]]||'''11'''
|-
|[[12 (number)|12]]||2<sup>2</sup>·3
|-
|[[13 (number)|13]]||'''13'''
|-
|[[14 (number)|14]]||2·7
|-
|[[15 (number)|15]]||3·5
|-
|[[16 (number)|16]]||2<sup>4</sup>
|-
|[[17 (number)|17]]||'''17'''
|-
|[[18 (number)|18]]||2·3<sup>2</sup>
|-
|[[19 (number)|19]]||'''19'''
|-
|[[20 (number)|20]]||2<sup>2</sup>·5
|}
|
{| class="wikitable"
|+ 21–40
|-
|[[21 (number)|21]]||3·7
|-
|[[22 (number)|22]]||2·11
|-
|[[23 (number)|23]]||'''23'''
|-
|[[24 (number)|24]]||2<sup>3</sup>·3
|-
|[[25 (number)|25]]||5<sup>2</sup>
|-
|[[26 (number)|26]]||2·13
|-
|[[27 (number)|27]]||3<sup>3</sup>
|-
|[[28 (number)|28]]||2<sup>2</sup>·7
|-
|[[29 (number)|29]]||'''29'''
|-
|[[30 (number)|30]]||2·3·5
|-
|[[31 (number)|31]]||'''31'''
|-
|[[32 (number)|32]]||2<sup>5</sup>
|-
|[[33 (number)|33]]||3·11
|-
|[[34 (number)|34]]||2·17
|-
|[[35 (number)|35]]||5·7
|-
|[[36 (number)|36]]||2<sup>2</sup>·3<sup>2</sup>
|-
|[[37 (number)|37]]||'''37'''
|-
|[[38 (number)|38]]||2·19
|-
|[[39 (number)|39]]||3·13
|-
|[[40 (number)|40]]||2<sup>3</sup>·5
|}
|
{| class="wikitable"
|+ 41–60
|-
|[[41 (number)|41]]||'''41'''
|-
|[[42 (number)|42]]||2·3·7
|-
|[[43 (number)|43]]||'''43'''
|-
|[[44 (number)|44]]||2<sup>2</sup>·11
|-
|[[45 (number)|45]]||3<sup>2</sup>·5
|-
|[[46 (number)|46]]||2·23
|-
|[[47 (number)|47]]||'''47'''
|-
|[[48 (number)|48]]||2<sup>4</sup>·3
|-
|[[49 (number)|49]]||7<sup>2</sup>
|-
|[[50 (number)|50]]||2·5<sup>2</sup>
|-
|[[51 (number)|51]]||3·17
|-
|[[52 (number)|52]]||2<sup>2</sup>·13
|-
|[[53 (number)|53]]||'''53'''
|-
|[[54 (number)|54]]||2·3<sup>3</sup>
|-
|[[55 (number)|55]]||5·11
|-
|[[56 (number)|56]]||2<sup>3</sup>·7
|-
|[[57 (number)|57]]||3·19
|-
|[[58 (number)|58]]||2·29
|-
|[[59 (number)|59]]||'''59'''
|-
|[[60 (number)|60]]||2<sup>2</sup>·3·5
|}
|
{| class="wikitable"
|+ 61–80
|-
|[[61 (number)|61]]||'''61'''
|-
|[[62 (number)|62]]||2·31
|-
|[[63 (number)|63]]||3<sup>2</sup>·7
|-
|[[64 (number)|64]]||2<sup>6</sup>
|-
|[[65 (number)|65]]||5·13
|-
|[[66 (number)|66]]||2·3·11
|-
|[[67 (number)|67]]||'''67'''
|-
|[[68 (number)|68]]||2<sup>2</sup>·17
|-
|[[69 (number)|69]]||3·23
|-
|[[70 (number)|70]]||2·5·7
|-
|[[71 (number)|71]]||'''71'''
|-
|[[72 (number)|72]]||2<sup>3</sup>·3<sup>2</sup>
|-
|[[73 (number)|73]]||'''73'''
|-
|[[74 (number)|74]]||2·37
|-
|[[75 (number)|75]]||3·5<sup>2</sup>
|-
|[[76 (number)|76]]||2<sup>2</sup>·19
|-
|[[77 (number)|77]]||7·11
|-
|[[78 (number)|78]]||2·3·13
|-
|[[79 (number)|79]]||'''79'''
|-
|[[80 (number)|80]]||2<sup>4</sup>·5
|}
|
{| class="wikitable"
|+ 81–100
|-
|[[81 (number)|81]]||3<sup>4</sup>
|-
|[[82 (number)|82]]||2·41
|-
|[[83 (number)|83]]||'''83'''
|-
|[[84 (number)|84]]||2<sup>2</sup>·3·7
|-
|[[85 (number)|85]]||5·17
|-
|[[86 (number)|86]]||2·43
|-
|[[87 (number)|87]]||3·29
|-
|[[88 (number)|88]]||2<sup>3</sup>·11
|-
|[[89 (number)|89]]||'''89'''
|-
|[[90 (number)|90]]||2·3<sup>2</sup>·5
|-
|[[91 (number)|91]]||7·13
|-
|[[92 (number)|92]]||2<sup>2</sup>·23
|-
|[[93 (number)|93]]||3·31
|-
|[[94 (number)|94]]||2·47
|-
|[[95 (number)|95]]||5·19
|-
|[[96 (number)|96]]||2<sup>5</sup>·3
|-
|[[97 (number)|97]]||'''97'''
|-
|[[98 (number)|98]]||2·7<sup>2</sup>
|-
|[[99 (number)|99]]||3<sup>2</sup>·11
|-
|[[100 (number)|100]]||2<sup>2</sup>·5<sup>2</sup>
|}
|}

== 101 to 200 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 101–120
|-
|[[101 (number)|101]]||'''101'''
|-
|[[102 (number)|102]]||2·3·17
|-
|[[103 (number)|103]]||'''103'''
|-
|[[104 (number)|104]]||2<sup>3</sup>·13
|-
|[[105 (number)|105]]||3·5·7
|-
|[[106 (number)|106]]||2·53
|-
|[[107 (number)|107]]||'''107'''
|-
|[[108 (number)|108]]||2<sup>2</sup>·3<sup>3</sup>
|-
|[[109 (number)|109]]||'''109'''
|-
|[[110 (number)|110]]||2·5·11
|-
|[[111 (number)|111]]||3·37
|-
|[[112 (number)|112]]||2<sup>4</sup>·7
|-
|[[113 (number)|113]]||'''113'''
|-
|[[114 (number)|114]]||2·3·19
|-
|[[115 (number)|115]]||5·23
|-
|[[116 (number)|116]]||2<sup>2</sup>·29
|-
|[[117 (number)|117]]||3<sup>2</sup>·13
|-
|[[118 (number)|118]]||2·59
|-
|[[119 (number)|119]]||7·17
|-
|[[120 (number)|120]]||2<sup>3</sup>·3·5
|}
|
{| class="wikitable"
|+ 121–140
|-
|[[121 (number)|121]]||11<sup>2</sup>
|-
|[[122 (number)|122]]||2·61
|-
|[[123 (number)|123]]||3·41
|-
|[[124 (number)|124]]||2<sup>2</sup>·31
|-
|[[125 (number)|125]]||5<sup>3</sup>
|-
|[[126 (number)|126]]||2·3<sup>2</sup>·7
|-
|[[127 (number)|127]]||'''127'''
|-
|[[128 (number)|128]]||2<sup>7</sup>
|-
|[[129 (number)|129]]||3·43
|-
|[[130 (number)|130]]||2·5·13
|-
|[[131 (number)|131]]||'''131'''
|-
|[[132 (number)|132]]||2<sup>2</sup>·3·11
|-
|[[133 (number)|133]]||7·19
|-
|[[134 (number)|134]]||2·67
|-
|[[135 (number)|135]]||3<sup>3</sup>·5
|-
|[[136 (number)|136]]||2<sup>3</sup>·17
|-
|[[137 (number)|137]]||'''137'''
|-
|[[138 (number)|138]]||2·3·23
|-
|[[139 (number)|139]]||'''139'''
|-
|[[140 (number)|140]]||2<sup>2</sup>·5·7
|}
|
{| class="wikitable"
|+ 141–160
|-
|[[141 (number)|141]]||3·47
|-
|[[142 (number)|142]]||2·71
|-
|[[143 (number)|143]]||11·13
|-
|[[144 (number)|144]]||2<sup>4</sup>·3<sup>2</sup>
|-
|[[145 (number)|145]]||5·29
|-
|[[146 (number)|146]]||2·73
|-
|[[147 (number)|147]]||3·7<sup>2</sup>
|-
|[[148 (number)|148]]||2<sup>2</sup>·37
|-
|[[149 (number)|149]]||'''149'''
|-
|[[150 (number)|150]]||2·3·5<sup>2</sup>
|-
|[[151 (number)|151]]||'''151'''
|-
|[[152 (number)|152]]||2<sup>3</sup>·19
|-
|[[153 (number)|153]]||3<sup>2</sup>·17
|-
|[[154 (number)|154]]||2·7·11
|-
|[[155 (number)|155]]||5·31
|-
|[[156 (number)|156]]||2<sup>2</sup>·3·13
|-
|[[157 (number)|157]]||'''157'''
|-
|[[158 (number)|158]]||2·79
|-
|[[159 (number)|159]]||3·53
|-
|[[160 (number)|160]]||2<sup>5</sup>·5
|}
|
{| class="wikitable"
|+ 161–180
|-
|[[161 (number)|161]]||7·23
|-
|[[162 (number)|162]]||2·3<sup>4</sup>
|-
|[[163 (number)|163]]||'''163'''
|-
|[[164 (number)|164]]||2<sup>2</sup>·41
|-
|[[165 (number)|165]]||3·5·11
|-
|[[166 (number)|166]]||2·83
|-
|[[167 (number)|167]]||'''167'''
|-
|[[168 (number)|168]]||2<sup>3</sup>·3·7
|-
|[[169 (number)|169]]||13<sup>2</sup>
|-
|[[170 (number)|170]]||2·5·17
|-
|[[171 (number)|171]]||3<sup>2</sup>·19
|-
|[[172 (number)|172]]||2<sup>2</sup>·43
|-
|[[173 (number)|173]]||'''173'''
|-
|[[174 (number)|174]]||2·3·29
|-
|[[175 (number)|175]]||5<sup>2</sup>·7
|-
|[[176 (number)|176]]||2<sup>4</sup>·11
|-
|[[177 (number)|177]]||3·59
|-
|[[178 (number)|178]]||2·89
|-
|[[179 (number)|179]]||'''179'''
|-
|[[180 (number)|180]]||2<sup>2</sup>·3<sup>2</sup>·5
|}
|
{| class="wikitable"
|+ 181–200
|-
|[[181 (number)|181]]||'''181'''
|-
|[[182 (number)|182]]||2·7·13
|-
|[[183 (number)|183]]||3·61
|-
|[[184 (number)|184]]||2<sup>3</sup>·23
|-
|[[185 (number)|185]]||5·37
|-
|[[186 (number)|186]]||2·3·31
|-
|[[187 (number)|187]]||11·17
|-
|[[188 (number)|188]]||2<sup>2</sup>·47
|-
|[[189 (number)|189]]||3<sup>3</sup>·7
|-
|[[190 (number)|190]]||2·5·19
|-
|[[191 (number)|191]]||'''191'''
|-
|[[192 (number)|192]]||2<sup>6</sup>·3
|-
|[[193 (number)|193]]||'''193'''
|-
|[[194 (number)|194]]||2·97
|-
|[[195 (number)|195]]||3·5·13
|-
|[[196 (number)|196]]||2<sup>2</sup>·7<sup>2</sup>
|-
|[[197 (number)|197]]||'''197'''
|-
|198||2·3<sup>2</sup>·11
|-
|[[199 (number)|199]]||'''199'''
|-
|[[200 (number)|200]]||2<sup>3</sup>·5<sup>2</sup>
|}
|}

== 201 to 300 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 201–220
|-
|[[201 (number)|201]]||3·67
|-
|[[202 (number)|202]]||2·101
|-
|[[203 (number)|203]]||7·29
|-
|[[204 (number)|204]]||2<sup>2</sup>·3·17
|-
|[[205 (number)|205]]||5·41
|-
|[[206 (number)|206]]||2·103
|-
|[[207 (number)|207]]||3<sup>2</sup>·23
|-
|[[208 (number)|208]]||2<sup>4</sup>·13
|-
|[[209 (number)|209]]||11·19
|-
|[[210 (number)|210]]||2·3·5·7
|-
|[[211 (number)|211]]||'''211'''
|-
|[[212 (number)|212]]||2<sup>2</sup>·53
|-
|[[213 (number)|213]]||3·71
|-
|[[214 (number)|214]]||2·107
|-
|[[215 (number)|215]]||5·43
|-
|[[216 (number)|216]]||2<sup>3</sup>·3<sup>3</sup>
|-
|[[217 (number)|217]]||7·31
|-
|[[218 (number)|218]]||2·109
|-
|[[219 (number)|219]]||3·73
|-
|[[220 (number)|220]]||2<sup>2</sup>·5·11
|}
|
{| class="wikitable"
|+ 221–240
|-
|[[221 (number)|221]]||13·17
|-
|[[222 (number)|222]]||2·3·37
|-
|[[223 (number)|223]]||'''223'''
|-
|[[224 (number)|224]]||2<sup>5</sup>·7
|-
|[[225 (number)|225]]||3<sup>2</sup>·5<sup>2</sup>
|-
|[[226 (number)|226]]||2·113
|-
|[[227 (number)|227]]||'''227'''
|-
|[[228 (number)|228]]||2<sup>2</sup>·3·19
|-
|[[229 (number)|229]]||'''229'''
|-
|[[230 (number)|230]]||2·5·23
|-
|[[231 (number)|231]]||3·7·11
|-
|[[232 (number)|232]]||2<sup>3</sup>·29
|-
|[[233 (number)|233]]||'''233'''
|-
|[[234 (number)|234]]||2·3<sup>2</sup>·13
|-
|[[235 (number)|235]]||5·47
|-
|[[236 (number)|236]]||2<sup>2</sup>·59
|-
|[[237 (number)|237]]||3·79
|-
|[[238 (number)|238]]||2·7·17
|-
|[[239 (number)|239]]||'''239'''
|-
|[[240 (number)|240]]||2<sup>4</sup>·3·5
|}
|
{| class="wikitable"
|+ 241–260
|-
|[[241 (number)|241]]||'''241'''
|-
|[[242 (number)|242]]||2·11<sup>2</sup>
|-
|[[243 (number)|243]]||3<sup>5</sup>
|-
|[[244 (number)|244]]||2<sup>2</sup>·61
|-
|[[245 (number)|245]]||5·7<sup>2</sup>
|-
|[[246 (number)|246]]||2·3·41
|-
|[[247 (number)|247]]||13·19
|-
|[[248 (number)|248]]||2<sup>3</sup>·31
|-
|[[249 (number)|249]]||3·83
|-
|[[250 (number)|250]]||2·5<sup>3</sup>
|-
|[[251 (number)|251]]||'''251'''
|-
|[[252 (number)|252]]||2<sup>2</sup>·3<sup>2</sup>·7
|-
|[[253 (number)|253]]||11·23
|-
|[[254 (number)|254]]||2·127
|-
|[[255 (number)|255]]||3·5·17
|-
|[[256 (number)|256]]||2<sup>8</sup>
|-
|[[257 (number)|257]]||'''257'''
|-
|[[258 (number)|258]]||2·3·43
|-
|[[259 (number)|259]]||7·37
|-
|[[260 (number)|260]]||2<sup>2</sup>·5·13
|}
|
{| class="wikitable"
|+ 261–280
|-
|[[261 (number)|261]]||3<sup>2</sup>·29
|-
|[[262 (number)|262]]||2·131
|-
|[[263 (number)|263]]||'''263'''
|-
|[[264 (number)|264]]||2<sup>3</sup>·3·11
|-
|[[265 (number)|265]]||5·53
|-
|[[266 (number)|266]]||2·7·19
|-
|[[267 (number)|267]]||3·89
|-
|[[268 (number)|268]]||2<sup>2</sup>·67
|-
|[[269 (number)|269]]||'''269'''
|-
|[[270 (number)|270]]||2·3<sup>3</sup>·5
|-
|[[271 (number)|271]]||'''271'''
|-
|[[272 (number)|272]]||2<sup>4</sup>·17
|-
|[[273 (number)|273]]||3·7·13
|-
|[[274 (number)|274]]||2·137
|-
|[[275 (number)|275]]||5<sup>2</sup>·11
|-
|[[276 (number)|276]]||2<sup>2</sup>·3·23
|-
|[[277 (number)|277]]||'''277'''
|-
|[[278 (number)|278]]||2·139
|-
|[[279 (number)|279]]||3<sup>2</sup>·31
|-
|[[280 (number)|280]]||2<sup>3</sup>·5·7
|}
|
{| class="wikitable"
|+ 281–300
|-
|[[281 (number)|281]]||'''281'''
|-
|[[282 (number)|282]]||2·3·47
|-
|[[283 (number)|283]]||'''283'''
|-
|[[284 (number)|284]]||2<sup>2</sup>·71
|-
|[[285 (number)|285]]||3·5·19
|-
|[[286 (number)|286]]||2·11·13
|-
|[[287 (number)|287]]||7·41
|-
|[[288 (number)|288]]||2<sup>5</sup>·3<sup>2</sup>
|-
|[[289 (number)|289]]||17<sup>2</sup>
|-
|[[290 (number)|290]]||2·5·29
|-
|[[291 (number)|291]]||3·97
|-
|[[292 (number)|292]]||2<sup>2</sup>·73
|-
|[[293 (number)|293]]||'''293'''
|-
|[[294 (number)|294]]||2·3·7<sup>2</sup>
|-
|[[295 (number)|295]]||5·59
|-
|[[296 (number)|296]]||2<sup>3</sup>·37
|-
|[[297 (number)|297]]||3<sup>3</sup>·11
|-
|[[298 (number)|298]]||2·149
|-
|[[299 (number)|299]]||13·23
|-
|[[300 (number)|300]]||2<sup>2</sup>·3·5<sup>2</sup>
|}
|}

== 301 to 400 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 301–320
|-
|[[301 (number)|301]]||7·43
|-
|[[302 (number)|302]]||2·151
|-
|[[303 (number)|303]]||3·101
|-
|[[304 (number)|304]]||2<sup>4</sup>·19
|-
|[[305 (number)|305]]||5·61
|-
|[[306 (number)|306]]||2·3<sup>2</sup>·17
|-
|[[307 (number)|307]]||'''307'''
|-
|[[308 (number)|308]]||2<sup>2</sup>·7·11
|-
|[[309 (number)|309]]||3·103
|-
|[[310 (number)|310]]||2·5·31
|-
|[[311 (number)|311]]||'''311'''
|-
|[[312 (number)|312]]||2<sup>3</sup>·3·13
|-
|[[313 (number)|313]]||'''313'''
|-
|[[314 (number)|314]]||2·157
|-
|[[315 (number)|315]]||3<sup>2</sup>·5·7
|-
|[[316 (number)|316]]||2<sup>2</sup>·79
|-
|[[317 (number)|317]]||'''317'''
|-
|[[318 (number)|318]]||2·3·53
|-
|[[319 (number)|319]]||11·29
|-
|[[320 (number)|320]]||2<sup>6</sup>·5
|}
|
{| class="wikitable"
|+ 321–340
|-
|[[321 (number)|321]]||3·107
|-
|[[322 (number)|322]]||2·7·23
|-
|[[323 (number)|323]]||17·19
|-
|[[324 (number)|324]]||2<sup>2</sup>·3<sup>4</sup>
|-
|[[325 (number)|325]]||5<sup>2</sup>·13
|-
|[[326 (number)|326]]||2·163
|-
|[[327 (number)|327]]||3·109
|-
|[[328 (number)|328]]||2<sup>3</sup>·41
|-
|[[329 (number)|329]]||7·47
|-
|[[330 (number)|330]]||2·3·5·11
|-
|[[331 (number)|331]]||'''331'''
|-
|[[332 (number)|332]]||2<sup>2</sup>·83
|-
|[[333 (number)|333]]||3<sup>2</sup>·37
|-
|[[334 (number)|334]]||2·167
|-
|[[335 (number)|335]]||5·67
|-
|[[336 (number)|336]]||2<sup>4</sup>·3·7
|-
|[[337 (number)|337]]||'''337'''
|-
|[[338 (number)|338]]||2·13<sup>2</sup>
|-
|[[339 (number)|339]]||3·113
|-
|[[340 (number)|340]]||2<sup>2</sup>·5·17
|}
|
{| class="wikitable"
|+ 341–360
|-
|[[341 (number)|341]]||11·31
|-
|[[342 (number)|342]]||2·3<sup>2</sup>·19
|-
|[[343 (number)|343]]||7<sup>3</sup>
|-
|[[344 (number)|344]]||2<sup>3</sup>·43
|-
|[[345 (number)|345]]||3·5·23
|-
|[[346 (number)|346]]||2·173
|-
|[[347 (number)|347]]||'''347'''
|-
|[[348 (number)|348]]||2<sup>2</sup>·3·29
|-
|[[349 (number)|349]]||'''349'''
|-
|[[350 (number)|350]]||2·5<sup>2</sup>·7
|-
|[[351 (number)|351]]||3<sup>3</sup>·13
|-
|[[352 (number)|352]]||2<sup>5</sup>·11
|-
|[[353 (number)|353]]||'''353'''
|-
|[[354 (number)|354]]||2·3·59
|-
|[[355 (number)|355]]||5·71
|-
|[[356 (number)|356]]||2<sup>2</sup>·89
|-
|[[357 (number)|357]]||3·7·17
|-
|[[358 (number)|358]]||2·179
|-
|[[359 (number)|359]]||'''359'''
|-
|[[360 (number)|360]]||2<sup>3</sup>·3<sup>2</sup>·5
|}
|
{| class="wikitable"
|+ 361–380
|-
|[[361 (number)|361]]||19<sup>2</sup>
|-
|[[362 (number)|362]]||2·181
|-
|[[363 (number)|363]]||3·11<sup>2</sup>
|-
|[[364 (number)|364]]||2<sup>2</sup>·7·13
|-
|[[365 (number)|365]]||5·73
|-
|[[366 (number)|366]]||2·3·61
|-
|[[367 (number)|367]]||'''367'''
|-
|[[368 (number)|368]]||2<sup>4</sup>·23
|-
|[[369 (number)|369]]||3<sup>2</sup>·41
|-
|[[370 (number)|370]]||2·5·37
|-
|[[371 (number)|371]]||7·53
|-
|[[372 (number)|372]]||2<sup>2</sup>·3·31
|-
|[[373 (number)|373]]||'''373'''
|-
|[[374 (number)|374]]||2·11·17
|-
|[[375 (number)|375]]||3·5<sup>3</sup>
|-
|[[376 (number)|376]]||2<sup>3</sup>·47
|-
|[[377 (number)|377]]||13·29
|-
|[[378 (number)|378]]||2·3<sup>3</sup>·7
|-
|[[379 (number)|379]]||'''379'''
|-
|[[380 (number)|380]]||2<sup>2</sup>·5·19
|}
|
{| class="wikitable"
|+ 381–400
|-
|[[381 (number)|381]]||3·127
|-
|[[382 (number)|382]]||2·191
|-
|[[383 (number)|383]]||'''383'''
|-
|[[384 (number)|384]]||2<sup>7</sup>·3
|-
|[[385 (number)|385]]||5·7·11
|-
|[[386 (number)|386]]||2·193
|-
|[[387 (number)|387]]||3<sup>2</sup>·43
|-
|[[388 (number)|388]]||2<sup>2</sup>·97
|-
|[[389 (number)|389]]||'''389'''
|-
|[[390 (number)|390]]||2·3·5·13
|-
|[[391 (number)|391]]||17·23
|-
|[[392 (number)|392]]||2<sup>3</sup>·7<sup>2</sup>
|-
|[[393 (number)|393]]||3·131
|-
|[[394 (number)|394]]||2·197
|-
|[[395 (number)|395]]||5·79
|-
|[[396 (number)|396]]||2<sup>2</sup>·3<sup>2</sup>·11
|-
|[[397 (number)|397]]||'''397'''
|-
|[[398 (number)|398]]||2·199
|-
|[[399 (number)|399]]||3·7·19
|-
|[[400 (number)|400]]||2<sup>4</sup>·5<sup>2</sup>
|}
|}

== 401 to 500 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 401–420
|-
|[[401 (number)|401]]||'''401'''
|-
|[[402 (number)|402]]||2·3·67
|-
|[[403 (number)|403]]||13·31
|-
|[[404 (number)|404]]||2<sup>2</sup>·101
|-
|[[405 (number)|405]]||3<sup>4</sup>·5
|-
|[[406 (number)|406]]||2·7·29
|-
|[[407 (number)|407]]||11·37
|-
|[[408 (number)|408]]||2<sup>3</sup>·3·17
|-
|[[409 (number)|409]]||'''409'''
|-
|[[410 (number)|410]]||2·5·41
|-
|[[411 (number)|411]]||3·137
|-
|[[412 (number)|412]]||2<sup>2</sup>·103
|-
|[[413 (number)|413]]||7·59
|-
|[[414 (number)|414]]||2·3<sup>2</sup>·23
|-
|[[415 (number)|415]]||5·83
|-
|[[416 (number)|416]]||2<sup>5</sup>·13
|-
|[[417 (number)|417]]||3·139
|-
|[[418 (number)|418]]||2·11·19
|-
|[[419 (number)|419]]||'''419'''
|-
|[[420 (number)|420]]||2<sup>2</sup>·3·5·7
|}
|
{| class="wikitable"
|+ 421–440
|-
|[[421 (number)|421]]||'''421'''
|-
|[[422 (number)|422]]||2·211
|-
|[[423 (number)|423]]||3<sup>2</sup>·47
|-
|[[424 (number)|424]]||2<sup>3</sup>·53
|-
|[[425 (number)|425]]||5<sup>2</sup>·17
|-
|[[426 (number)|426]]||2·3·71
|-
|[[427 (number)|427]]||7·61
|-
|[[428 (number)|428]]||2<sup>2</sup>·107
|-
|[[429 (number)|429]]||3·11·13
|-
|[[430 (number)|430]]||2·5·43
|-
|[[431 (number)|431]]||'''431'''
|-
|[[432 (number)|432]]||2<sup>4</sup>·3<sup>3</sup>
|-
|[[433 (number)|433]]||'''433'''
|-
|[[434 (number)|434]]||2·7·31
|-
|[[435 (number)|435]]||3·5·29
|-
|[[436 (number)|436]]||2<sup>2</sup>·109
|-
|[[437 (number)|437]]||19·23
|-
|[[438 (number)|438]]||2·3·73
|-
|[[439 (number)|439]]||'''439'''
|-
|[[440 (number)|440]]||2<sup>3</sup>·5·11
|}
|
{| class="wikitable"
|+ 441–460
|-
|[[441 (number)|441]]||3<sup>2</sup>·7<sup>2</sup>
|-
|[[442 (number)|442]]||2·13·17
|-
|[[443 (number)|443]]||'''443'''
|-
|[[444 (number)|444]]||2<sup>2</sup>·3·37
|-
|[[445 (number)|445]]||5·89
|-
|[[446 (number)|446]]||2·223
|-
|[[447 (number)|447]]||3·149
|-
|[[448 (number)|448]]||2<sup>6</sup>·7
|-
|[[449 (number)|449]]||'''449'''
|-
|[[450 (number)|450]]||2·3<sup>2</sup>·5<sup>2</sup>
|-
|[[451 (number)|451]]||11·41
|-
|[[452 (number)|452]]||2<sup>2</sup>·113
|-
|[[453 (number)|453]]||3·151
|-
|[[454 (number)|454]]||2·227
|-
|[[455 (number)|455]]||5·7·13
|-
|[[456 (number)|456]]||2<sup>3</sup>·3·19
|-
|[[457 (number)|457]]||'''457'''
|-
|[[458 (number)|458]]||2·229
|-
|[[459 (number)|459]]||3<sup>3</sup>·17
|-
|[[460 (number)|460]]||2<sup>2</sup>·5·23
|}
|
{| class="wikitable"
|+ 461–480
|-
|[[461 (number)|461]]||'''461'''
|-
|[[462 (number)|462]]||2·3·7·11
|-
|[[463 (number)|463]]||'''463'''
|-
|[[464 (number)|464]]||2<sup>4</sup>·29
|-
|[[465 (number)|465]]||3·5·31
|-
|[[466 (number)|466]]||2·233
|-
|[[467 (number)|467]]||'''467'''
|-
|[[468 (number)|468]]||2<sup>2</sup>·3<sup>2</sup>·13
|-
|[[469 (number)|469]]||7·67
|-
|[[470 (number)|470]]||2·5·47
|-
|[[471 (number)|471]]||3·157
|-
|[[472 (number)|472]]||2<sup>3</sup>·59
|-
|[[473 (number)|473]]||11·43
|-
|[[474 (number)|474]]||2·3·79
|-
|[[475 (number)|475]]||5<sup>2</sup>·19
|-
|[[476 (number)|476]]||2<sup>2</sup>·7·17
|-
|[[477 (number)|477]]||3<sup>2</sup>·53
|-
|[[478 (number)|478]]||2·239
|-
|[[479 (number)|479]]||'''479'''
|-
|[[480 (number)|480]]||2<sup>5</sup>·3·5
|}
|
{| class="wikitable"
|+ 481–500
|-
|[[481 (number)|481]]||13·37
|-
|[[482 (number)|482]]||2·241
|-
|[[483 (number)|483]]||3·7·23
|-
|[[484 (number)|484]]||2<sup>2</sup>·11<sup>2</sup>
|-
|[[485 (number)|485]]||5·97
|-
|[[486 (number)|486]]||2·3<sup>5</sup>
|-
|[[487 (number)|487]]||'''487'''
|-
|[[488 (number)|488]]||2<sup>3</sup>·61
|-
|[[489 (number)|489]]||3·163
|-
|[[490 (number)|490]]||2·5·7<sup>2</sup>
|-
|[[491 (number)|491]]||'''491'''
|-
|[[492 (number)|492]]||2<sup>2</sup>·3·41
|-
|[[493 (number)|493]]||17·29
|-
|[[494 (number)|494]]||2·13·19
|-
|[[495 (number)|495]]||3<sup>2</sup>·5·11
|-
|[[496 (number)|496]]||2<sup>4</sup>·31
|-
|[[497 (number)|497]]||7·71
|-
|[[498 (number)|498]]||2·3·83
|-
|[[499 (number)|499]]||'''499'''
|-
|[[500 (number)|500]]||2<sup>2</sup>·5<sup>3</sup>
|}
|}

== 501 to 600 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 501–520
|-
|[[501 (number)|501]]||3·167
|-
|[[502 (number)|502]]||2·251
|-
|[[503 (number)|503]]||'''503'''
|-
|[[504 (number)|504]]||2<sup>3</sup>·3<sup>2</sup>·7
|-
|[[505 (number)|505]]||5·101
|-
|[[506 (number)|506]]||2·11·23
|-
|[[507 (number)|507]]||3·13<sup>2</sup>
|-
|[[508 (number)|508]]||2<sup>2</sup>·127
|-
|[[509 (number)|509]]||'''509'''
|-
|[[510 (number)|510]]||2·3·5·17
|-
|[[511 (number)|511]]||7·73
|-
|[[512 (number)|512]]||2<sup>9</sup>
|-
|[[513 (number)|513]]||3<sup>3</sup>·19
|-
|[[514 (number)|514]]||2·257
|-
|[[515 (number)|515]]||5·103
|-
|[[516 (number)|516]]||2<sup>2</sup>·3·43
|-
|[[517 (number)|517]]||11·47
|-
|[[518 (number)|518]]||2·7·37
|-
|[[519 (number)|519]]||3·173
|-
|[[520 (number)|520]]||2<sup>3</sup>·5·13
|}
|
{| class="wikitable"
|+ 521–540
|-
|[[521 (number)|521]]||'''521'''
|-
|[[522 (number)|522]]||2·3<sup>2</sup>·29
|-
|[[523 (number)|523]]||'''523'''
|-
|[[524 (number)|524]]||2<sup>2</sup>·131
|-
|[[525 (number)|525]]||3·5<sup>2</sup>·7
|-
|[[526 (number)|526]]||2·263
|-
|[[527 (number)|527]]||17·31
|-
|[[528 (number)|528]]||2<sup>4</sup>·3·11
|-
|[[529 (number)|529]]||23<sup>2</sup>
|-
|[[530 (number)|530]]||2·5·53
|-
|[[531 (number)|531]]||3<sup>2</sup>·59
|-
|[[532 (number)|532]]||2<sup>2</sup>·7·19
|-
|[[533 (number)|533]]||13·41
|-
|[[534 (number)|534]]||2·3·89
|-
|[[535 (number)|535]]||5·107
|-
|[[536 (number)|536]]||2<sup>3</sup>·67
|-
|[[537 (number)|537]]||3·179
|-
|[[538 (number)|538]]||2·269
|-
|[[539 (number)|539]]||7<sup>2</sup>·11
|-
|[[540 (number)|540]]||2<sup>2</sup>·3<sup>3</sup>·5
|}
|
{| class="wikitable"
|+ 541–560
|-
|[[541 (number)|541]]||'''541'''
|-
|[[542 (number)|542]]||2·271
|-
|[[543 (number)|543]]||3·181
|-
|[[544 (number)|544]]||2<sup>5</sup>·17
|-
|[[545 (number)|545]]||5·109
|-
|[[546 (number)|546]]||2·3·7·13
|-
|[[547 (number)|547]]||'''547'''
|-
|[[548 (number)|548]]||2<sup>2</sup>·137
|-
|[[549 (number)|549]]||3<sup>2</sup>·61
|-
|[[550 (number)|550]]||2·5<sup>2</sup>·11
|-
|[[551 (number)|551]]||19·29
|-
|[[552 (number)|552]]||2<sup>3</sup>·3·23
|-
|[[553 (number)|553]]||7·79
|-
|[[554 (number)|554]]||2·277
|-
|[[555 (number)|555]]||3·5·37
|-
|[[556 (number)|556]]||2<sup>2</sup>·139
|-
|[[557 (number)|557]]||'''557'''
|-
|[[558 (number)|558]]||2·3<sup>2</sup>·31
|-
|[[559 (number)|559]]||13·43
|-
|[[560 (number)|560]]||2<sup>4</sup>·5·7
|}
|
{| class="wikitable"
|+ 561–580
|-
|[[561 (number)|561]]||3·11·17
|-
|[[562 (number)|562]]||2·281
|-
|[[563 (number)|563]]||'''563'''
|-
|[[564 (number)|564]]||2<sup>2</sup>·3·47
|-
|[[565 (number)|565]]||5·113
|-
|[[566 (number)|566]]||2·283
|-
|[[567 (number)|567]]||3<sup>4</sup>·7
|-
|[[568 (number)|568]]||2<sup>3</sup>·71
|-
|[[569 (number)|569]]||'''569'''
|-
|[[570 (number)|570]]||2·3·5·19
|-
|[[571 (number)|571]]||'''571'''
|-
|[[572 (number)|572]]||2<sup>2</sup>·11·13
|-
|[[573 (number)|573]]||3·191
|-
|[[574 (number)|574]]||2·7·41
|-
|[[575 (number)|575]]||5<sup>2</sup>·23
|-
|[[576 (number)|576]]||2<sup>6</sup>·3<sup>2</sup>
|-
|[[577 (number)|577]]||'''577'''
|-
|[[578 (number)|578]]||2·17<sup>2</sup>
|-
|[[579 (number)|579]]||3·193
|-
|[[580 (number)|580]]||2<sup>2</sup>·5·29
|}
|
{| class="wikitable"
|+ 581–600
|-
|[[581 (number)|581]]||7·83
|-
|[[582 (number)|582]]||2·3·97
|-
|[[583 (number)|583]]||11·53
|-
|[[584 (number)|584]]||2<sup>3</sup>·73
|-
|[[585 (number)|585]]||3<sup>2</sup>·5·13
|-
|[[586 (number)|586]]||2·293
|-
|[[587 (number)|587]]||'''587'''
|-
|[[588 (number)|588]]||2<sup>2</sup>·3·7<sup>2</sup>
|-
|[[589 (number)|589]]||19·31
|-
|[[590 (number)|590]]||2·5·59
|-
|[[591 (number)|591]]||3·197
|-
|[[592 (number)|592]]||2<sup>4</sup>·37
|-
|[[593 (number)|593]]||'''593'''
|-
|[[594 (number)|594]]||2·3<sup>3</sup>·11
|-
|[[595 (number)|595]]||5·7·17
|-
|[[596 (number)|596]]||2<sup>2</sup>·149
|-
|[[597 (number)|597]]||3·199
|-
|[[598 (number)|598]]||2·13·23
|-
|[[599 (number)|599]]||'''599'''
|-
|[[600 (number)|600]]||2<sup>3</sup>·3·5<sup>2</sup>
|}
|}

== 601 to 700 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 601–620
|-
|[[601 (number)|601]]||'''601'''
|-
|[[602 (number)|602]]||2·7·43
|-
|[[603 (number)|603]]||3<sup>2</sup>·67
|-
|[[604 (number)|604]]||2<sup>2</sup>·151
|-
|[[605 (number)|605]]||5·11<sup>2</sup>
|-
|[[606 (number)|606]]||2·3·101
|-
|[[607 (number)|607]]||'''607'''
|-
|[[608 (number)|608]]||2<sup>5</sup>·19
|-
|[[609 (number)|609]]||3·7·29
|-
|[[610 (number)|610]]||2·5·61
|-
|[[611 (number)|611]]||13·47
|-
|[[612 (number)|612]]||2<sup>2</sup>·3<sup>2</sup>·17
|-
|[[613 (number)|613]]||'''613'''
|-
|[[614 (number)|614]]||2·307
|-
|[[615 (number)|615]]||3·5·41
|-
|[[616 (number)|616]]||2<sup>3</sup>·7·11
|-
|[[617 (number)|617]]||'''617'''
|-
|[[618 (number)|618]]||2·3·103
|-
|[[619 (number)|619]]||'''619'''
|-
|[[620 (number)|620]]||2<sup>2</sup>·5·31
|}
|
{| class="wikitable"
|+ 621–640
|-
|[[621 (number)|621]]||3<sup>3</sup>·23
|-
|[[622 (number)|622]]||2·311
|-
|[[623 (number)|623]]||7·89
|-
|[[624 (number)|624]]||2<sup>4</sup>·3·13
|-
|[[625 (number)|625]]||5<sup>4</sup>
|-
|[[626 (number)|626]]||2·313
|-
|[[627 (number)|627]]||3·11·19
|-
|[[628 (number)|628]]||2<sup>2</sup>·157
|-
|[[629 (number)|629]]||17·37
|-
|[[630 (number)|630]]||2·3<sup>2</sup>·5·7
|-
|[[631 (number)|631]]||'''631'''
|-
|[[632 (number)|632]]||2<sup>3</sup>·79
|-
|[[633 (number)|633]]||3·211
|-
|[[634 (number)|634]]||2·317
|-
|[[635 (number)|635]]||5·127
|-
|[[636 (number)|636]]||2<sup>2</sup>·3·53
|-
|[[637 (number)|637]]||7<sup>2</sup>·13
|-
|[[638 (number)|638]]||2·11·29
|-
|[[639 (number)|639]]||3<sup>2</sup>·71
|-
|[[640 (number)|640]]||2<sup>7</sup>·5
|}
|
{| class="wikitable"
|+ 641–660
|-
|[[641 (number)|641]]||'''641'''
|-
|[[642 (number)|642]]||2·3·107
|-
|[[643 (number)|643]]||'''643'''
|-
|[[644 (number)|644]]||2<sup>2</sup>·7·23
|-
|[[645 (number)|645]]||3·5·43
|-
|[[646 (number)|646]]||2·17·19
|-
|[[647 (number)|647]]||'''647'''
|-
|[[648 (number)|648]]||2<sup>3</sup>·3<sup>4</sup>
|-
|[[649 (number)|649]]||11·59
|-
|[[650 (number)|650]]||2·5<sup>2</sup>·13
|-
|[[651 (number)|651]]||3·7·31
|-
|[[652 (number)|652]]||2<sup>2</sup>·163
|-
|[[653 (number)|653]]||'''653'''
|-
|[[654 (number)|654]]||2·3·109
|-
|[[655 (number)|655]]||5·131
|-
|[[656 (number)|656]]||2<sup>4</sup>·41
|-
|[[657 (number)|657]]||3<sup>2</sup>·73
|-
|[[658 (number)|658]]||2·7·47
|-
|[[659 (number)|659]]||'''659'''
|-
|[[660 (number)|660]]||2<sup>2</sup>·3·5·11
|}
|
{| class="wikitable"
|+ 661–680
|-
|[[661 (number)|661]]||'''661'''
|-
|[[662 (number)|662]]||2·331
|-
|[[663 (number)|663]]||3·13·17
|-
|[[664 (number)|664]]||2<sup>3</sup>·83
|-
|[[665 (number)|665]]||5·7·19
|-
|[[666 (number)|666]]||2·3<sup>2</sup>·37
|-
|[[667 (number)|667]]||23·29
|-
|[[668 (number)|668]]||2<sup>2</sup>·167
|-
|[[669 (number)|669]]||3·223
|-
|[[670 (number)|670]]||2·5·67
|-
|[[671 (number)|671]]||11·61
|-
|[[672 (number)|672]]||2<sup>5</sup>·3·7
|-
|[[673 (number)|673]]||'''673'''
|-
|[[674 (number)|674]]||2·337
|-
|[[675 (number)|675]]||3<sup>3</sup>·5<sup>2</sup>
|-
|[[676 (number)|676]]||2<sup>2</sup>·13<sup>2</sup>
|-
|[[677 (number)|677]]||'''677'''
|-
|[[678 (number)|678]]||2·3·113
|-
|[[679 (number)|679]]||7·97
|-
|[[680 (number)|680]]||2<sup>3</sup>·5·17
|}
|
{| class="wikitable"
|+ 681–700
|-
|[[681 (number)|681]]||3·227
|-
|[[682 (number)|682]]||2·11·31
|-
|[[683 (number)|683]]||'''683'''
|-
|[[684 (number)|684]]||2<sup>2</sup>·3<sup>2</sup>·19
|-
|[[685 (number)|685]]||5·137
|-
|[[686 (number)|686]]||2·7<sup>3</sup>
|-
|[[687 (number)|687]]||3·229
|-
|[[688 (number)|688]]||2<sup>4</sup>·43
|-
|[[689 (number)|689]]||13·53
|-
|[[690 (number)|690]]||2·3·5·23
|-
|[[691 (number)|691]]||'''691'''
|-
|[[692 (number)|692]]||2<sup>2</sup>·173
|-
|[[693 (number)|693]]||3<sup>2</sup>·7·11
|-
|[[694 (number)|694]]||2·347
|-
|[[695 (number)|695]]||5·139
|-
|[[696 (number)|696]]||2<sup>3</sup>·3·29
|-
|[[697 (number)|697]]||17·41
|-
|[[698 (number)|698]]||2·349
|-
|[[699 (number)|699]]||3·233
|-
|[[700 (number)|700]]||2<sup>2</sup>·5<sup>2</sup>·7
|}
|}

== 701 to 800 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 701–720
|-
|[[701 (number)|701]]||'''701'''
|-
|[[702 (number)|702]]||2·3<sup>3</sup>·13
|-
|[[703 (number)|703]]||19·37
|-
|[[704 (number)|704]]||2<sup>6</sup>·11
|-
|[[705 (number)|705]]||3·5·47
|-
|[[706 (number)|706]]||2·353
|-
|[[707 (number)|707]]||7·101
|-
|[[708 (number)|708]]||2<sup>2</sup>·3·59
|-
|[[709 (number)|709]]||'''709'''
|-
|[[710 (number)|710]]||2·5·71
|-
|[[711 (number)|711]]||3<sup>2</sup>·79
|-
|[[712 (number)|712]]||2<sup>3</sup>·89
|-
|[[713 (number)|713]]||23·31
|-
|[[714 (number)|714]]||2·3·7·17
|-
|[[715 (number)|715]]||5·11·13
|-
|[[716 (number)|716]]||2<sup>2</sup>·179
|-
|[[717 (number)|717]]||3·239
|-
|[[718 (number)|718]]||2·359
|-
|[[719 (number)|719]]||'''719'''
|-
|[[720 (number)|720]]||2<sup>4</sup>·3<sup>2</sup>·5
|}
|
{| class="wikitable"
|+ 721–740
|-
|[[721 (number)|721]]||7·103
|-
|[[722 (number)|722]]||2·19<sup>2</sup>
|-
|[[723 (number)|723]]||3·241
|-
|[[724 (number)|724]]||2<sup>2</sup>·181
|-
|[[725 (number)|725]]||5<sup>2</sup>·29
|-
|[[726 (number)|726]]||2·3·11<sup>2</sup>
|-
|[[727 (number)|727]]||'''727'''
|-
|[[728 (number)|728]]||2<sup>3</sup>·7·13
|-
|[[729 (number)|729]]||3<sup>6</sup>
|-
|[[730 (number)|730]]||2·5·73
|-
|[[731 (number)|731]]||17·43
|-
|[[732 (number)|732]]||2<sup>2</sup>·3·61
|-
|[[733 (number)|733]]||'''733'''
|-
|[[734 (number)|734]]||2·367
|-
|[[735 (number)|735]]||3·5·7<sup>2</sup>
|-
|[[736 (number)|736]]||2<sup>5</sup>·23
|-
|[[737 (number)|737]]||11·67
|-
|[[738 (number)|738]]||2·3<sup>2</sup>·41
|-
|[[739 (number)|739]]||'''739'''
|-
|[[740 (number)|740]]||2<sup>2</sup>·5·37
|}
|
{| class="wikitable"
|+ 741–760
|-
|[[741 (number)|741]]||3·13·19
|-
|[[742 (number)|742]]||2·7·53
|-
|[[743 (number)|743]]||'''743'''
|-
|[[744 (number)|744]]||2<sup>3</sup>·3·31
|-
|[[745 (number)|745]]||5·149
|-
|[[746 (number)|746]]||2·373
|-
|[[747 (number)|747]]||3<sup>2</sup>·83
|-
|[[748 (number)|748]]||2<sup>2</sup>·11·17
|-
|[[749 (number)|749]]||7·107
|-
|[[750 (number)|750]]||2·3·5<sup>3</sup>
|-
|[[751 (number)|751]]||'''751'''
|-
|[[752 (number)|752]]||2<sup>4</sup>·47
|-
|[[753 (number)|753]]||3·251
|-
|[[754 (number)|754]]||2·13·29
|-
|[[755 (number)|755]]||5·151
|-
|[[756 (number)|756]]||2<sup>2</sup>·3<sup>3</sup>·7
|-
|[[757 (number)|757]]||'''757'''
|-
|[[758 (number)|758]]||2·379
|-
|[[759 (number)|759]]||3·11·23
|-
|[[760 (number)|760]]||2<sup>3</sup>·5·19
|}
|
{| class="wikitable"
|+ 761–780
|-
|[[761 (number)|761]]||'''761'''
|-
|[[762 (number)|762]]||2·3·127
|-
|[[763 (number)|763]]||7·109
|-
|[[764 (number)|764]]||2<sup>2</sup>·191
|-
|[[765 (number)|765]]||3<sup>2</sup>·5·17
|-
|[[766 (number)|766]]||2·383
|-
|[[767 (number)|767]]||13·59
|-
|[[768 (number)|768]]||2<sup>8</sup>·3
|-
|[[769 (number)|769]]||'''769'''
|-
|[[770 (number)|770]]||2·5·7·11
|-
|[[771 (number)|771]]||3·257
|-
|[[772 (number)|772]]||2<sup>2</sup>·193
|-
|[[773 (number)|773]]||'''773'''
|-
|[[774 (number)|774]]||2·3<sup>2</sup>·43
|-
|[[775 (number)|775]]||5<sup>2</sup>·31
|-
|[[776 (number)|776]]||2<sup>3</sup>·97
|-
|[[777 (number)|777]]||3·7·37
|-
|[[778 (number)|778]]||2·389
|-
|[[779 (number)|779]]||19·41
|-
|[[780 (number)|780]]||2<sup>2</sup>·3·5·13
|}
|
{| class="wikitable"
|+ 781–800
|-
|[[781 (number)|781]]||11·71
|-
|[[782 (number)|782]]||2·17·23
|-
|[[783 (number)|783]]||3<sup>3</sup>·29
|-
|[[784 (number)|784]]||2<sup>4</sup>·7<sup>2</sup>
|-
|[[785 (number)|785]]||5·157
|-
|[[786 (number)|786]]||2·3·131
|-
|[[787 (number)|787]]||'''787'''
|-
|[[788 (number)|788]]||2<sup>2</sup>·197
|-
|[[789 (number)|789]]||3·263
|-
|[[790 (number)|790]]||2·5·79
|-
|[[791 (number)|791]]||7·113
|-
|[[792 (number)|792]]||2<sup>3</sup>·3<sup>2</sup>·11
|-
|[[793 (number)|793]]||13·61
|-
|[[794 (number)|794]]||2·397
|-
|[[795 (number)|795]]||3·5·53
|-
|[[796 (number)|796]]||2<sup>2</sup>·199
|-
|[[797 (number)|797]]||'''797'''
|-
|[[798 (number)|798]]||2·3·7·19
|-
|[[799 (number)|799]]||17·47
|-
|[[800 (number)|800]]||2<sup>5</sup>·5<sup>2</sup>
|}
|}

== 801 to 900 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 801–820
|-
|[[801 (number) | 801 ]]||3<sup>2</sup>·89
|-
|[[802 (number) | 802 ]]||2·401
|-
|[[803 (number) | 803 ]]||11·73
|-
|[[804 (number) | 804 ]]||2<sup>2</sup>·3·67
|-
|[[805 (number) | 805 ]]||5·7·23
|-
|[[806 (number) | 806 ]]||2·13·31
|-
|[[807 (number) | 807 ]]||3·269
|-
|[[808 (number) | 808 ]]||2<sup>3</sup>·101
|-
|[[809 (number) | 809 ]]||'''809'''
|-
|[[810 (number) | 810 ]]||2·3<sup>4</sup>·5
|-
|[[811 (number) | 811 ]]||'''811'''
|-
|[[812 (number) | 812 ]]||2<sup>2</sup>·7·29
|-
|[[813 (number) | 813 ]]||3·271
|-
|[[814 (number) | 814 ]]||2·11·37
|-
|[[815 (number) | 815 ]]||5·163
|-
|[[816 (number) | 816 ]]||2<sup>4</sup>·3·17
|-
|[[817 (number) | 817 ]]||19·43
|-
|[[818 (number) | 818 ]]||2·409
|-
|[[819 (number) | 819 ]]||3<sup>2</sup>·7·13
|-
|[[820 (number) | 820 ]]||2<sup>2</sup>·5·41
|}
|
{| class="wikitable"
|+ 821–840
|-
|[[821 (number) | 821 ]]||'''821'''
|-
|[[822 (number) | 822 ]]||2·3·137
|-
|[[823 (number) | 823 ]]||'''823'''
|-
|[[824 (number) | 824 ]]||2<sup>3</sup>·103
|-
|[[825 (number) | 825 ]]||3·5<sup>2</sup>·11
|-
|[[826 (number) | 826 ]]||2·7·59
|-
|[[827 (number) | 827 ]]||'''827'''
|-
|[[828 (number) | 828 ]]||2<sup>2</sup>·3<sup>2</sup>·23
|-
|[[829 (number) | 829 ]]||'''829'''
|-
|[[830 (number) | 830 ]]||2·5·83
|-
|[[831 (number) | 831 ]]||3·277
|-
|[[832 (number) | 832 ]]||2<sup>6</sup>·13
|-
|[[833 (number) | 833 ]]||7<sup>2</sup>·17
|-
|[[834 (number) | 834 ]]||2·3·139
|-
|[[835 (number) | 835 ]]||5·167
|-
|[[836 (number) | 836 ]]||2<sup>2</sup>·11·19
|-
|[[837 (number) | 837 ]]||3<sup>3</sup>·31
|-
|[[838 (number) | 838 ]]||2·419
|-
|[[839 (number) | 839 ]]||'''839'''
|-
|[[840 (number) | 840 ]]||2<sup>3</sup>·3·5·7
|}
|
{| class="wikitable"
|+ 841–860
|-
|[[841 (number) | 841 ]]||29<sup>2</sup>
|-
|[[842 (number) | 842 ]]||2·421
|-
|[[843 (number) | 843 ]]||3·281
|-
|[[844 (number) | 844 ]]||2<sup>2</sup>·211
|-
|[[845 (number) | 845 ]]||5·13<sup>2</sup>
|-
|[[846 (number) | 846 ]]||2·3<sup>2</sup>·47
|-
|[[847 (number) | 847 ]]||7·11<sup>2</sup>
|-
|[[848 (number) | 848 ]]||2<sup>4</sup>·53
|-
|[[849 (number) | 849 ]]||3·283
|-
|[[850 (number) | 850 ]]||2·5<sup>2</sup>·17
|-
|[[851 (number) | 851 ]]||23·37
|-
|[[852 (number) | 852 ]]||2<sup>2</sup>·3·71
|-
|[[853 (number) | 853 ]]||'''853'''
|-
|[[854 (number) | 854 ]]||2·7·61
|-
|[[855 (number) | 855 ]]||3<sup>2</sup>·5·19
|-
|[[856 (number) | 856 ]]||2<sup>3</sup>·107
|-
|[[857 (number) | 857 ]]||'''857'''
|-
|[[858 (number) | 858 ]]||2·3·11·13
|-
|[[859 (number) | 859 ]]||'''859'''
|-
|[[860 (number) | 860 ]]||2<sup>2</sup>·5·43
|}
|
{| class="wikitable"
|+ 861 - 880
|-
|[[861 (number) | 861 ]]||3·7·41
|-
|[[862 (number) | 862 ]]||2·431
|-
|[[863 (number) | 863 ]]||'''863'''
|-
|[[864 (number) | 864 ]]||2<sup>5</sup>·3<sup>3</sup>
|-
|[[865 (number) | 865 ]]||5·173
|-
|[[866 (number) | 866 ]]||2·433
|-
|[[867 (number) | 867 ]]||3·17<sup>2</sup>
|-
|[[868 (number) | 868 ]]||2<sup>2</sup>·7·31
|-
|[[869 (number) | 869 ]]||11·79
|-
|[[870 (number) | 870 ]]||2·3·5·29
|-
|[[871 (number) | 871 ]]||13·67
|-
|[[872 (number) | 872 ]]||2<sup>3</sup>·109
|-
|[[873 (number) | 873 ]]||3<sup>2</sup>·97
|-
|[[874 (number) | 874 ]]||2·19·23
|-
|[[875 (number) | 875 ]]||5<sup>3</sup>·7
|-
|[[876 (number) | 876 ]]||2<sup>2</sup>·3·73
|-
|[[877 (number) | 877 ]]||'''877'''
|-
|[[878 (number) | 878 ]]||2·439
|-
|[[879 (number) | 879 ]]||3·293
|-
|[[880 (number) | 880 ]]||2<sup>4</sup>·5·11
|}
|
{| class="wikitable"
|+ 881–900
|-
|[[881 (number) | 881 ]]||'''881'''
|-
|[[882 (number) | 882 ]]||2·3<sup>2</sup>·7<sup>2</sup>
|-
|[[883 (number) | 883 ]]||'''883'''
|-
|[[884 (number) | 884 ]]||2<sup>2</sup>·13·17
|-
|[[885 (number) | 885 ]]||3·5·59
|-
|[[886 (number) | 886 ]]||2·443
|-
|[[887 (number) | 887 ]]||'''887'''
|-
|[[888 (number) | 888 ]]||2<sup>3</sup>·3·37
|-
|[[889 (number) | 889 ]]||7·127
|-
|[[890 (number) | 890 ]]||2·5·89
|-
|[[891 (number) | 891 ]]||3<sup>4</sup>·11
|-
|[[892 (number) | 892 ]]||2<sup>2</sup>·223
|-
|[[893 (number) | 893 ]]||19·47
|-
|[[894 (number) | 894 ]]||2·3·149
|-
|[[895 (number) | 895 ]]||5·179
|-
|[[896 (number) | 896 ]]||2<sup>7</sup>·7
|-
|[[897 (number) | 897 ]]||3·13·23
|-
|[[898 (number) | 898 ]]||2·449
|-
|[[899 (number) | 899 ]]||29·31
|-
|[[900 (number) |900]]||2<sup>2</sup>·3<sup>2</sup>·5<sup>2</sup>
|}
|}

== 901 to 1000 ==
{| border="0" cellpadding="3" cellspacing="0"
|
{| class="wikitable"
|+ 901–920
|-
|[[ 901 (number) | 901 ]]||17·53
|-
|[[ 902 (number) | 902 ]]||2·11·41
|-
|[[ 903 (number) | 903 ]]||3·7·43
|-
|[[ 904 (number) | 904 ]]||2<sup>3</sup>·113
|-
|[[ 905 (number) | 905 ]]||5·181
|-
|[[ 906 (number) | 906 ]]||2·3·151
|-
|[[ 907 (number) | 907 ]]||'''907'''
|-
|[[ 908 (number) | 908 ]]||2<sup>2</sup>·227
|-
|[[ 909 (number) | 909 ]]||3<sup>2</sup>·101
|-
|[[ 910 (number) | 910 ]]||2·5·7·13
|-
|[[ 911 (number) | 911 ]]||'''911'''
|-
|[[ 912 (number) | 912 ]]||2<sup>4</sup>·3·19
|-
|[[ 913 (number) | 913 ]]||11·83
|-
|[[ 914 (number) | 914 ]]||2·457
|-
|[[ 915 (number) | 915 ]]||3·5·61
|-
|[[ 916 (number) | 916 ]]||2<sup>2</sup>·229
|-
|[[ 917 (number) | 917 ]]||7·131
|-
|[[ 918 (number) | 918 ]]||2·3<sup>3</sup>·17
|-
|[[ 919 (number) | 919 ]]||'''919'''
|-
|[[ 920 (number) | 920 ]]||2<sup>3</sup>·5·23
|}
|
{| class="wikitable"
|+ 921 - 940
|-
|[[ 921 (number) | 921 ]]||3·307
|-
|[[ 922 (number) | 922 ]]||2·461
|-
|[[ 923 (number) | 923 ]]||13·71
|-
|[[ 924 (number) | 924 ]]||2<sup>2</sup>·3·7·11
|-
|[[ 925 (number) | 925 ]]||5<sup>2</sup>·37
|-
|[[ 926 (number) | 926 ]]||2·463
|-
|[[ 927 (number) | 927 ]]||3<sup>2</sup>·103
|-
|[[ 928 (number) | 928 ]]||2<sup>5</sup>·29
|-
|[[ 929 (number) | 929 ]]||'''929'''
|-
|[[ 930 (number) | 930 ]]||2·3·5·31
|-
|[[ 931 (number) | 931 ]]||7<sup>2</sup>·19
|-
|[[ 932 (number) | 932 ]]||2<sup>2</sup>·233
|-
|[[ 933 (number) | 933 ]]||3·311
|-
|[[ 934 (number) | 934 ]]||2·467
|-
|[[ 935 (number) | 935 ]]||5·11·17
|-
|[[ 936 (number) | 936 ]]||2<sup>3</sup>·3<sup>2</sup>·13
|-
|[[ 937 (number) | 937 ]]||'''937'''
|-
|[[ 938 (number) | 938 ]]||2·7·67
|-
|[[ 939 (number) | 939 ]]||3·313
|-
|[[ 940 (number) | 940 ]]||2<sup>2</sup>·5·47
|}
|
{| class="wikitable"
|+ 941–960
|-
|[[ 941 (number) | 941 ]]||'''941'''
|-
|[[ 942 (number) | 942 ]]||2·3·157
|-
|[[ 943 (number) | 943 ]]||23·41
|-
|[[ 944 (number) | 944 ]]||2<sup>4</sup>·59
|-
|[[ 945 (number) | 945 ]]||3<sup>3</sup>·5·7
|-
|[[ 946 (number) | 946 ]]||2·11·43
|-
|[[ 947 (number) | 947 ]]||'''947'''
|-
|[[ 948 (number) | 948 ]]||2<sup>2</sup>·3·79
|-
|[[ 949 (number) | 949 ]]||13·73
|-
|[[ 950 (number) | 950 ]]||2·5<sup>2</sup>·19
|-
|[[ 951 (number) | 951 ]]||3·317
|-
|[[ 952 (number) | 952 ]]||2<sup>3</sup>·7·17
|-
|[[ 953 (number) | 953 ]]||'''953'''
|-
|[[ 954 (number) | 954 ]]||2·3<sup>2</sup>·53
|-
|[[ 955 (number) | 955 ]]||5·191
|-
|[[ 956 (number) | 956 ]]||2<sup>2</sup>·239
|-
|[[ 957 (number) | 957 ]]||3·11·29
|-
|[[ 958 (number) | 958 ]]||2·479
|-
|[[ 959 (number) | 959 ]]||7·137
|-
|[[ 960 (number) | 960 ]]||2<sup>6</sup>·3·5
|}
|
{| class="wikitable"
|+ 961–980
|-
|[[ 961 (number) | 961 ]]||31<sup>2</sup>
|-
|[[ 962 (number) | 962 ]]||2·13·37
|-
|[[ 963 (number) | 963 ]]||3<sup>2</sup>·107
|-
|[[ 964 (number) | 964 ]]||2<sup>2</sup>·241
|-
|[[ 965 (number) | 965 ]]||5·193
|-
|[[ 966 (number) | 966 ]]||2·3·7·23
|-
|[[ 967 (number) | 967 ]]||'''967'''
|-
|[[ 968 (number) | 968 ]]||2<sup>3</sup>·11<sup>2</sup>
|-
|[[ 969 (number) | 969 ]]||3·17·19
|-
|[[ 970 (number) | 970 ]]||2·5·97
|-
|[[ 971 (number) | 971 ]]||'''971'''
|-
|[[ 972 (number) | 972 ]]||2<sup>2</sup>·3<sup>5</sup>
|-
|[[ 973 (number) | 973 ]]||7·139
|-
|[[ 974 (number) | 974 ]]||2·487
|-
|[[ 975 (number) | 975 ]]||3·5<sup>2</sup>·13
|-
|[[ 976 (number) | 976 ]]||2<sup>4</sup>·61
|-
|[[ 977 (number) | 977 ]]||'''977'''
|-
|[[ 978 (number) | 978 ]]||2·3·163
|-
|[[ 979 (number) | 979 ]]||11·89
|-
|[[ 980 (number) | 980 ]]||2<sup>2</sup>·5·7<sup>2</sup>
|}
|
{| class="wikitable"
|+ 981–1000
|-
|[[ 981 (number) | 981 ]]||3<sup>2</sup>·109
|-
|[[ 982 (number) | 982 ]]||2·491
|-
|[[ 983 (number) | 983 ]]||'''983'''
|-
|[[ 984 (number) | 984 ]]||2<sup>3</sup>·3·41
|-
|[[ 985 (number) | 985 ]]||5·197
|-
|[[ 986 (number) | 986 ]]||2·17·29
|-
|[[ 987 (number) | 987 ]]||3·7·47
|-
|[[ 988 (number) | 988 ]]||2<sup>2</sup>·13·19
|-
|[[ 989 (number) | 989 ]]||23·43
|-
|[[ 990 (number) | 990 ]]||2·3<sup>2</sup>·5·11
|-
|[[ 991 (number) | 991 ]]||'''991'''
|-
|[[ 992 (number) | 992 ]]||2<sup>5</sup>·31
|-
|[[ 993 (number) | 993 ]]||3·331
|-
|[[ 994 (number) | 994 ]]||2·7·71
|-
|[[ 995 (number) | 995 ]]||5·199
|-
|[[ 996 (number) | 996 ]]||2<sup>2</sup>·3·83
|-
|[[ 997 (number) | 997 ]]||'''997'''
|-
|[[ 998 (number) | 998 ]]||2·499
|-
|[[ 999 (number) | 999 ]]||3<sup>3</sup>·37
|-
|[[ 1000 (number) | 1000 ]] ||2<sup>3</sup>·5<sup>3</sup>
|}
|}

==See also==

* {{annotated link|Fundamental theorem of arithmetic}}
* {{annotated link|List of prime numbers}}
* {{annotated link|Table of divisors}}

{{DEFAULTSORT:Prime factors}}
[[Category:Prime numbers]]
[[Category:Elementary number theory]]
[[Category:Mathematics-related lists]]
[[Category:Mathematical tables]]
[[Category:Number-related lists]]