List of numbers
Encyclopedia : L : LI : LIS : List of numbers
This is a list of articles about numbers (not about numerals).
Notable rational numbers
| 0 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | ||
| 10 | 11 | 12 | 13 | 14 | 15 | 16 | 17 | 18 | 19 | ||
| 20 | 21 | 22 | 23 | 24 | 25 | 26 | 27 | 28 | 29 | ||
| 30 | 31 | 32 | 33 | 34 | 35 | 36 | 37 | 38 | 39 | ||
| 40 | 41 | 42 | 43 | 44 | 45 | 46 | 47 | 48 | 49 | ||
| 50 | 51 | 52 | 53 | 54 | 55 | 56 | 57 | 58 | 59 | ||
| 60 | 61 | 62 | 63 | 64 | 65 | 66 | 67 | 68 | 69 | ||
| 70 | 71 | 72 | 73 | 74 | 75 | 76 | 77 | 78 | 79 | ||
| 80 | 81 | 82 | 83 | 84 | 85 | 86 | 87 | 88 | 89 | ||
| 90 | 91 | 92 | 93 | 94 | 95 | 96 | 97 | 98 | 99 | ||
| 100 | 101 | 102 | 103 | 104 | 105 | 106 | 107 | 108 | 109 | ||
| 110 | 111 | 112 | 113 | 114 | 115 | 116 | 117 | 118 | 119 | ||
| 120 | 121 | 122 | 123 | 124 | 125 | 126 | 127 | 128 | 129 | ||
| 130 | 131 | 132 | 133 | 134 | 135 | 136 | 137 | 138 | 139 | ||
| 140 | 141 | 142 | 143 | 144 | 145 | 146 | 147 | 148 | 149 | ||
| 150 | 151 | 152 | 153 | 154 | 155 | 156 | 157 | 158 | 159 | ||
| 160 | 161 | 162 | 163 | 164 | 165 | 166 | 167 | 168 | 169 | ||
| 170 | 171 | 172 | 173 | 174 | 175 | 176 | 177 | 178 | 179 | ||
| 180 | 181 | 182 | 183 | 184 | 185 | 186 | 187 | 188 | 189 | ||
| 190 | 191 | 192 | 193 | 194 | 195 | 196 | 197 | 198 | 199 | ||
| 200 | 210 | 220 | 230 | 240 | 250 | 260 | 270 | 280 | 290 | ||
| 300 | 400 | 500 | 600 | 700 | 800 | 900 | |||||
| 1000 | 2000 | 3000 | 4000 | 5000 | 6000 | 7000 | 8000 | 9000 | |||
| 10k-100k | 100k-1M | 1M-10M | 10M-100M | 100M-1000M | Larger #s | ||||||
Powers of ten
Notable integers
Other numbers that are notable for their mathematical properties or cultural meanings include:
- -40
- -1
- 211
- 221
- 222
- 223
- 227
- 228
- 229
- 233
- 235
- 239
- 241
- 242
- 251
- 255
- 256
- 257
- 263
- 269
- 273
- 284
- 360
- 420
- 451
- 496
- 555
- 666
- 720
- 786
- 911
- 1001
- 1089
- 1337
- 1729
- 3600
- 7744
- 8128
- 69105
- 142857
- 6000000
Named integers
- Graham's number
- Hardy-Ramanujan number
- Skewes' number
- Steinhaus' Mega and Megiston, Moser's number
- Number of the Beast
A prime number is a positive integer greater than one whose only positive divisors are one and itself.
The first 100 prime numbers:
| 2 | 3 | 5 | 7 | 11 | 13 | 17 | 19 | 23 | 29 |
| 31 | 37 | 41 | 43 | 47 | 53 | 59 | 61 | 67 | 71 |
| 73 | 79 | 83 | 89 | 97 | 101 | 103 | 107 | 109 | 113 |
| 127 | 131 | 137 | 139 | 149 | 151 | 157 | 163 | 167 | 173 |
| 179 | 181 | 191 | 193 | 197 | 199 | 211 | 223 | 227 | 229 |
| 233 | 239 | 241 | 251 | 257 | 263 | 269 | 271 | 277 | 281 |
| 283 | 293 | 307 | 311 | 313 | 317 | 331 | 337 | 347 | 349 |
| 353 | 359 | 367 | 373 | 379 | 383 | 389 | 397 | 401 | 409 |
| 419 | 421 | 431 | 433 | 439 | 443 | 449 | 457 | 461 | 463 |
| 467 | 479 | 487 | 491 | 499 | 503 | 509 | 521 | 523 | 541 |
A perfect number is an integer which is the sum of its positive proper divisors (all divisors except itself).
The first ten perfect numbers:
| 1 | 6 |
|---|---|
| 2 | 28 |
| 3 | 496 |
| 4 | 8 128 |
| 5 | 33 550 336 |
| 6 | 8 589 869 056 |
| 7 | 137 438 691 328 |
| 8 | 2 305 843 008 139 952 128 |
| 9 | 2 658 455 991 569 831 744 654 692 615 953 842 176 |
| 10 | 191 561 942 608 236 107 294 793 378 084 303 638 130 997 321 548 169 216 |
In the following tables, [and] indicates that the word and is used in some dialects (such as British English), and omitted in other dialects (such as American English).
Small numbers
This table demonstrates the standard English construction of small cardinal numbers up to ten million -- names for which all variants of English agree.
| Value | Name | Alternate names |
|---|---|---|
| 0 | Zero | aught, cipher, cypher, naught, nil, none, nought, nowt, null, ought, oh, squat, zed, zilch, zip |
| 1 | One | ace, single, singleton, unary, unit, unity |
| 2 | Two | binary, brace, couple, couplet, distich, deuce, double, doubleton, duad, duality, duet, duo, dyad, pair, span, twain, twosome, yoke |
| 3 | Three | deuce-ace, leash, set, tercet, ternary, ternion, terzetto, threesome, tierce, trey, triad, trine, trinity, trio, triplet, troika |
| 4 | Four | foursome, quadruplet, quatern, quaternary, quaternion, quaternity, quartet, tetrad |
| 5 | Five | cinque, fin, fivesome, pentad, quint, quintet, quintuplet |
| 6 | Six | half dozen, hexad, sestet, sextet, sextuplet, sise |
| 7 | Seven | heptad, septet, septuplet |
| 8 | Eight | octad, octet, octonary, octuplet, ogdoad, byte (in computing terms) |
| 9 | Nine | ennead |
| 10 | Ten | decade |
| 11 | Eleven | |
| 12 | Twelve | dozen |
| 13 | Thirteen | baker's dozen, long dozen |
| 14 | Fourteen | |
| 15 | Fifteen | |
| 16 | Sixteen | |
| 17 | Seventeen | |
| 18 | Eighteen | |
| 19 | Nineteen | |
| 20 | Twenty | score |
| 21 | Twenty-one | |
| 22 | Twenty-two | |
| 23 | Twenty-three | |
| 24 | Twenty-four | two dozen |
| 25 | Twenty-five | |
| 26 | Twenty-six | |
| 27 | Twenty-seven | |
| 28 | Twenty-eight | |
| 29 | Twenty-nine | |
| 30 | Thirty | |
| 31 | Thirty-one | |
| 40 | Forty | |
| 50 | Fifty | Half - century |
| 60 | Sixty | shock |
| 70 | Seventy | three-score and ten |
| 80 | Eighty | four-score |
| 87 | Eighty-seven | four-score and seven |
| 90 | Ninety | |
| 100 | One hundred | centred, century, ton, short hundred |
| 101 | One hundred [and] one | |
| 110 | One hundred [and] ten | |
| 111 | One hundred [and] eleven | |
| 120 | One hundred [and] twenty | long hundred, great hundred, (obsolete) hundred |
| 121 | One hundred [and] twenty-one | |
| 144 | One hundred [and] forty-four | gross, dozen dozen, small gross |
| 200 | Two hundred | |
| 300 | Three hundred | |
| 666 | Six Hundred [and] sixty-six | Number of the Beast |
| 1 000 | One thousand | chiliad, grand (or G), thou, yard, kilo (often shortened to K) |
| 1 001 | One thousand [and] one | |
| 1 010 | One thousand [and] ten | |
| 1 011 | One thousand [and] eleven | |
| 1 024 | One thousand [and] twenty-four | kilo (in computing) (often shortened to K) |
| 1 100 | One thousand one hundred | |
| 1 101 | One thousand one hundred [and] one | |
| 1 728 | One thousand seven hundred [and] twenty-eight | great gross, long gross, dozen gross |
| 2 000 | Two thousand | |
| 10 000 | Ten thousand | myriad |
| 100 000 | One hundred thousand | lakh |
| 1 000 000 | One million | meg, mil, (often shortened to M) |
| 1 048 576 | One million forty-eight thousand five hundred [and] seventy-six | meg (in computing) (often shortened to M) |
| 10 000 000 | Ten million | crore |
English names for powers of 10
This table compares the English names of cardinal numbers according to various American, British, and Continental European conventions. See names of numbers in English or English-language numerals for more information on naming numbers.| Short scale | Long scale | Power | |||
|---|---|---|---|---|---|
| Value | American & Modern British | Traditional British (Nicolas Chuquet) | Continental European (Jacques Peletier du Mans) | of a thousand | of a million |
| 100 | One | 1000-1+1 | 10000000 | ||
| 101 | Ten | ||||
| 102 | Hundred | ||||
| 103 | Thousand | 10000+1 | 10000000.5
| ||
| 106 | Million | 10001+1 | 10000001
| ||
| 109 | Billion | Thousand million | Milliard | 10002+1 | 10000001.5
|
| 1012 | Trillion | Billion | 10003+1 | 10000002
| |
| 1015 | Quadrillion | Thousand billion | Billiard | 10004+1 | 10000002.5
|
| 1018 | Quintillion | Trillion | 10005+1 | 10000003
| |
| 1021 | Sextillion | Thousand trillion | Trilliard | 10006+1 | 10000003.5
|
| 1024 | Septillion | Quadrillion | 10007+1 | 10000004
| |
| 1027 | Octillion | Thousand quadrillion | Quadrilliard | 10008+1 | 10000004.5
|
| 1030 | Nonillion | Quintillion | 10009+1 | 10000005
| |
| 1033 | Decillion | Thousand quintillion | Quintilliard | 100010+1 | 10000005.5
|
| 1036 | Undecillion | Sextillion | 100011+1 | 10000006
| |
| 1039 | Duodecillion | Thousand sextillion | Sextilliard | 100012+1 | 10000006.5
|
| 1042 | Tredecillion | Septillion | 100013+1 | 10000007
| |
| 1045 | Quattuordecillion | Thousand septillion | Septilliard | 100014+1 | 10000007.5
|
| 1048 | Quindecillion | Octillion | 100015+1 | 10000008
| |
| 1051 | Sexdecillion | Thousand octillion | Octilliard | 100016+1 | 10000008.5
|
| 1054 | Septendecillion | Nonillion | 100017+1 | 10000009
| |
| 1057 | Octodecillion | Thousand nonillion | Nonilliard | 100018+1 | 10000009.5
|
| 1060 | Novemdecillion | Decillion | 100019+1 | 100000010
| |
| 1063 | Vigintillion | Thousand decillion | Decilliard | 100020+1 | 100000010.5
|
| 1066 | Unvigintillion | Undecillion | 100021+1 | 100000011
| |
| 1069 | Duovigintillion | Thousand undecillion | Undecilliard | 100022+1 | 100000011.5
|
| 1072 | Trevigintillion | Duodecillion | 100023+1 | 100000012
| |
| ... | ... | ... | ... | ... | |
| 1093 | Trigintillion | Thousand quindecillion | Quindecilliard | 100030+1 | 100000015.5 |
| ... | ... | ... | ... | ... | |
| 10120 | Novemtrigintillion | Vigintillion | 100039+1 | 100000020 | |
| 10123 | Quadragintillion | Thousand vigintillion | Vigintilliard | 100040+1 | 100000020.5 |
| ... | ... | ... | ... | ... | |
| 10153 | Quinquagintillion | Thousand duovigintillion | Duovigintilliard | 100050+1 | 100000025.5 |
| ... | ... | ... | ... | ... | |
| 10180 | Novemquinquagintillion | Trigintillion | 100059+1 | 100000030 | |
| 10183 | Sexagintillion | Thousand trigintillion | Trigintilliard | 100060+1 | 100000030.5 |
| ... | ... | ... | ... | ... | |
| 10213 | Septuagintillion | Thousand quintrigintillion | Quintrigintilliard | 100070+1 | 100000035.5 |
| ... | ... | ... | ... | ... | |
| 10240 | Novemseptuagintillion | Quadragintillion | 100079+1 | 100000040 | |
| 10243 | Octogintillion | Thousand quadragintillion | Quadragintilliard | 100080+1 | 100000040.5 |
| ... | ... | ... | ... | ... | |
| 10273 | Nonagintillion | Thousand quinquadragintillion | Quinquadragintilliard | 100090+1 | 100000045.5 |
| ... | ... | ... | ... | ... | |
| 10300 | Novemnonagintillion | Quinquagintillion | 100099+1 | 100000050 | |
| 10303 | Centillion | Thousand quinquagintillion | Quinquagintilliard | 1000100+1 | 100000050.5 |
| ... | ... | ... | ... | ||
| 10360 | Sexagintillion | 1000119+1 | 100000060 | ||
| 10420 | Septuagintillion | 1000139+1 | 100000070 | ||
| 10480 | Octogintillion | 1000159+1 | 100000080 | ||
| 10540 | Nonagintillion | 1000179+1 | 100000090 | ||
| 10600 | Centillion | 1000199+1 | 1000000100 | ||
| 10603 | ducentillion | Thousand Centillion | Centilliard | 1000200+1 | 1000000100.5 |
- There is no consistent and widely accepted way to extend cardinals beyond centillion (centilliard).
Proposed systematic names for powers of 10
Gillion system
As proposed by Russ Rowlett, based on Greek-derived numerical prefixes:
|
|
|
Myriad system
Proposed by Donald E. Knuth: ^}] | align="center" | Quadragintyllion |- | [^}] | align="center" | Quinquagintyllion |- | [^}] | align="center" | Sexagintyllion |- | [^}] | align="center" | Septuagintyllion |- | [^}] | align="center" | Octogintyllion |- | [^}] | align="center" | Nonagintyllion |- | [^}] | align="center" | Centillion |- | [^}] | align="center" | Millyllion |- | [^}] | align="center" | Myryllion |- |}Googol and others
^}] | Googolplex |- | 10-N | N-minex |- | 10N | N-plex |- |}This is a table of English names for positive rational numbers less than 1. It also lists alternative names, but there is no widespread convention for the names of extremely small positive numbers.
Keep in mind that rational numbers like 0.12 can be represented in infinitely many ways, e.g. zero-point-one-two (0.12), twelve percent (12%), three twenty-fifths [\left(\right)], nine seventy-fifths [\left( \right)], six fiftieths [\left(\right)], twelve hundredths [\left(\right)], twenty-four two-hundredths [\left(\right)], etc.
- 1} \over 2]
| 0.618 033 988 749 894 848 204 586 834 366...
| Golden ratio conjugate [\left(\hat\phi\right)], reciprocal of and one less than the golden ratio.
|-
| align="center" | [\sqrt[12]]
| 1.059 463 094 359 295 264 561 825 294 946...
| Twelfth root of two.
Proportion between the frequencies of adjacent semitones in the equal temperament scale.
|-
| align="center" | [\sqrt[3]+\frac\sqrt}}+\sqrt[3]-\frac\sqrt}}]
| 1.324 717 957 244 746 025 960 908 854 478...
| Plastic number.
|-
| align="center" | [\sqrt]
| 1.414 213 562 373 095 048 801 688 724 210...
| [2 \sin 45^\circ = 2 \cos 45^\circ]
Square root of two a.k.a. Pythagoras' constant.
Ratio of diagonal to side length in a square.
Proportion between the sides of paper sizes in the ISO 216 series (originally DIN 476 series).
|-
| align="center" | [ + 1} \over 2]
| 1.618 033 988 749 894 848 204 586 834 366...
| Golden ratio [\left(\phi\right)].
|-
| align="center" | [\sqrt]
| 1.732 050 807 568 877 193 176 604 123 437...
| [2 \sin 60^\circ = 2 \cos 30^\circ]
Square root of three a.k.a. the measure of the fish.
Length of the diagonal of a cube with edge length 1.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Altitude of an equilateral triangle with side length 2.
Twice the altitude of an equilateral triangle with side length 1.
Altitude of a regular hexagon with side length 1 and diagonal length 2.
|-
| align="center" | [\sqrt]
| 2.236 067 977 499 789 805 051 477 742 381...
| Square root of five.
Length of the diagonal of a [1 \times 2] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [1 \times \sqrt \times \sqrt] rectangular box.
|-
| align="center" | [\sqrt + 1]
| 2.414 213 562 373 095 048 801 688 724 210...
| Silver ratio [\left(\delta_S\right)].
|-
| align="center" | [\sqrt]
| 2.449 489 742 783 177 881 335 632 264 381...
| [\sqrt \cdot \sqrt] = area of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [1 \times 1 \times 2] rectangular box.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
|-
| align="center" | [\sqrt]
| 2.645 751 311 064 590 716 171 096 573 817...
| Length of the diagonal of a [1 \times 2 \times \sqrt] rectangular box.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
|-
| align="center" | [\sqrt]
| 2.828 427 124 746 190 290 949 243 717 478...
| [2 \sqrt]
Volume of a cube with edge length [\sqrt].
Length of the diagonal of a [2 \times 2] rectangle.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
|-
| align="center" | [\sqrt]
| 3.162 277 660 168 379 522 787 063 251 599...
| [\sqrt \cdot \sqrt] = area of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [1 \times 3] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
|-
| align="center" | [\sqrt]
| 3.316 624 790 355 399 849 114 932 736 671
| Length of the diagonal of a [1 \times 1 \times 3] rectangular box.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [3 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
|-
| align="center" | [\sqrt]
| 3.464 101 615 137 754 587 054 892 683 012...
| [2 \sqrt]
Length of the diagonal of a cube with edge length 2.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [3 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
|}
Proportion between the frequencies of adjacent semitones in the equal temperament scale. |- | align="center" | [\sqrt[3]+\frac\sqrt}}+\sqrt[3]-\frac\sqrt}}] | 1.324 717 957 244 746 025 960 908 854 478... | Plastic number. |- | align="center" | [\sqrt] | 1.414 213 562 373 095 048 801 688 724 210... | [2 \sin 45^\circ = 2 \cos 45^\circ]
Square root of two a.k.a. Pythagoras' constant.
Ratio of diagonal to side length in a square.
Proportion between the sides of paper sizes in the ISO 216 series (originally DIN 476 series). |- | align="center" | [ + 1} \over 2] | 1.618 033 988 749 894 848 204 586 834 366... | Golden ratio [\left(\phi\right)]. |- | align="center" | [\sqrt] | 1.732 050 807 568 877 193 176 604 123 437... | [2 \sin 60^\circ = 2 \cos 30^\circ]
Square root of three a.k.a. the measure of the fish.
Length of the diagonal of a cube with edge length 1.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Altitude of an equilateral triangle with side length 2.
Twice the altitude of an equilateral triangle with side length 1.
Altitude of a regular hexagon with side length 1 and diagonal length 2. |- | align="center" | [\sqrt] | 2.236 067 977 499 789 805 051 477 742 381... | Square root of five.
Length of the diagonal of a [1 \times 2] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [1 \times \sqrt \times \sqrt] rectangular box. |- | align="center" | [\sqrt + 1] | 2.414 213 562 373 095 048 801 688 724 210... | Silver ratio [\left(\delta_S\right)]. |- | align="center" | [\sqrt] | 2.449 489 742 783 177 881 335 632 264 381... | [\sqrt \cdot \sqrt] = area of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [1 \times 1 \times 2] rectangular box.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle. |- | align="center" | [\sqrt] | 2.645 751 311 064 590 716 171 096 573 817... | Length of the diagonal of a [1 \times 2 \times \sqrt] rectangular box.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle. |- | align="center" | [\sqrt] | 2.828 427 124 746 190 290 949 243 717 478... | [2 \sqrt]
Volume of a cube with edge length [\sqrt].
Length of the diagonal of a [2 \times 2] rectangle.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle. |- | align="center" | [\sqrt] | 3.162 277 660 168 379 522 787 063 251 599... | [\sqrt \cdot \sqrt] = area of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [1 \times 3] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle. |- | align="center" | [\sqrt] | 3.316 624 790 355 399 849 114 932 736 671 | Length of the diagonal of a [1 \times 1 \times 3] rectangular box.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [3 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle. |- | align="center" | [\sqrt] | 3.464 101 615 137 754 587 054 892 683 012... | [2 \sqrt]
Length of the diagonal of a cube with edge length 2.
Length of the diagonal of a [1 \times \sqrt] rectangle.
Length of the diagonal of a [2 \times \sqrt] rectangle.
Length of the diagonal of a [3 \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle.
Length of the diagonal of a [\sqrt \times \sqrt] rectangle. |}
- Khinchin-Lévy constant: 1.186 569 110 4...[link]
- Napier's constant: e = 2.718 281 828 459 045 235 360 287 471 353 ...
- Pi: π = 3.141 592 653 589 793 238 462 643 383 279 ...
Suspected transcendentals:
- Euler-Mascheroni constant: γ = 0.577 215 664 901 532 860 606 512 090 082 ...
- Gauss-Kuzmin-Wirsing constant: 0.303 663 002 9...[link]
- Laplace limit: ε=0.662 743 419 3...[link]
- Khinchin's constant: 2.685 452 001...[link]
- Feigenbaum constants: δ = 4.6692 ... and α = 2.5029 ...
Algebraic
- Imaginary unit: [i = \sqrt]
Other hypercomplex numbers
Algebraic
- Imaginary unit: [i = \sqrt]
Other hypercomplex numbers
- The quaternions
- The octonions
- The sedenions
- The dual numbers (with an infinitesimal)
- Infinity in general: [\infty]
- Aleph-null: [\aleph_0]
- Aleph-one: [\aleph_1]
- Beth-one: ([\beth_1]) is the cardinality of the continuum: [2^]
Numbers representing measured quantities
- Pair: 2
- Dozen: 12
- Baker's dozen: 13
- Score: 20
- Gross: 144
- Avogadro's number: NA = [6.022... \times 10^]
Numbers without specific values
- See placeholder names
Bases
- Base -3 (negaternary)
- Base -2 (negabinary)
- Base 1 (unary)
- Base 2 (binary)
- Base 3 (ternary or trinary, see also balanced ternary)
- Base 4 (quaternary)
- Base 5 (quinary)
- Base 6 (senary or heximal)
- Base 7 (septenary)
- Base 8 (octal)
- Base 9 (nonary)
- Base 10 (decimal)
- Base 12 (duodecimal or dozenal)
- Base 13 (tridecimal or tredecimal)
- Base 16 (hexadecimal)
- Base 20 (vigesimal)
- Base 24 (quadrovigesimal)
- Base 26 (hexavigesimal)
- Base 27 (septemvigesimal)
- Base 32
- Base 36 (hexatridecimal, sexatrigesimal or hexatrigesimal)
- Base 60 (sexagesimal)
- Base 64
- mixed radix
- Base φ (phinary)
- Base 2i (quater-imaginary)
See also
- English-language numerals
- Numbers in various languages
- Floating point
- Fraction (mathematics)
- Interesting number paradox
- Large number
- List of prime numbers
- Mathematical constant
- Names of large numbers
- Negative number
- Number names
- Orders of magnitude (numbers)
- Ordinal number
- SI prefix
- Small number
- Surreal number
- Table of prime factors
Further reading
- Kingdom of Infinite Number: A Field Guide by Bryan Bunch, W.H. Freeman & Company, 2001. ISBN 0716744473
External links
- [A list of unusual properties for many of the first 1000 natural numbers]
- [Number Gossip - a searchable database of interesting properties for numbers upto 10000]
- [See how to write big numbers]
- [The MegaPenny Project - Visualizing big numbers]
- [About big numbers]
- [Robert P. Munafo's amazing Large Numbers page]
- [Different notations for big numbers - by Susan Stepney]
- [Names for Large Numbers], in How Many? A Dictionary of Units of Measurement by Russ Rowlett
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