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| − | In addition to the standard [[names of large numbers]], this table contains a list of [[numbers]] that extend to very large sums. The often-used names "[[zillion]]", "jillion" and "bajillion" are nowhere to be found on this list, since they are used to describe a large number of undefined scope, usually in an informal or colloquial context.
| + | #REDIRECT [[Jonathan Bowers]] |
| − | | + | |
| − | {| border="1"
| + | |
| − | ! Value || Extended [[long and short scales|Short scale]]<br/> || Extended [[long and short scales|Long scale]]<br/> (Modified [[Nicolas Chuquet|Chuquet]]): ([[Jacques Pelletier du Mans|Pelletier]]) || Extended Myriadic <br/> ([[Knuth]]) || Extended Myriadic <br/> ([[Knuth-Pelletier]]) || Example of Numbers <br/> in this range
| + | |
| − | |-
| + | |
| − | |0 || [[0 (number)|Zero]] || [[0 (number)|Zero]] || [[0 (number)|Zero]] || [[0 (number)|Zero]]
| + | |
| − | |-
| + | |
| − | |<math>{10}^0</math> || [[1 (number)|One]] || [[1 (number)|One]] || [[1 (number)|One]] || [[1 (number)|One]] || [[Pi|π]], [[E (number)|e]]
| + | |
| − | |-
| + | |
| − | |<math>{10}^3</math> || [[1000 (number)|Thousand]] || [[1000 (number)|Thousand]] || [[1000 (number)|Thousand]] || [[1000 (number)|Thousand]]
| + | |
| − | |-
| + | |
| − | |<math>{10}^4</math> || [[Ten thousand]] || Ten thousand || [[Myriad]] || [[Myriad]]
| + | |
| − | |-
| + | |
| − | |<math>{10}^6</math> || [[Million]] || [[Million]] || Hundred myriad || Hundred myriad
| + | |
| − | |-
| + | |
| − | |<math>{10}^8</math> || [[Hundred million]] || Hundred million || Myllion || Myllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^9</math> || [[Billion]] || [[Milliard]] || Ten myllion || Ten myllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{12}</math> || [[Trillion]] || [[Billion]] || Myriad myllion || Myriad myllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{15}</math> || [[Quadrillion]] || [[Billiard]] || Thousand myriad myllion || Thousand myriad myllion || Age of universe in seconds
| + | |
| − | |-
| + | |
| − | |<math>{10}^{16}</math> || [[Ten quadrillion]] || [[Ten billiard]] || Byllion || Mylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{24}</math> || [[Septillion]] || [[Quadrillion]] || Myllion byllion || Myllion mylliard ||Size (cm) of the [[homogenous patch]]
| + | |
| − | |-
| + | |
| − | |<math>{10}^{32}</math> || [[Hundred nonillion]] || [[Hundred quintillion]] || Tryllion || Byllion ||Temperature of universe (K) in [[Planck time]]
| + | |
| − | |-
| + | |
| − | |<math>{10}^{33}</math> || [[Decillion]] || [[Quintilliard]] || Ten tryllion || Ten byllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{60}</math> || [[Novemdecillion]] || [[Decillion]] || Myriad myllion byllion tryllion || Myriad myllion mylliard byllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{63}</math> || [[Vigintillion]] || [[Decilliard]] || Thousand myriad myllion byllion tryllion || Thousand myriad myllion mylliard byllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{64}</math> || [[Ten vigintillion]]|| [[Ten decilliard]] || Quadryllion || Bylliard || Atoms in universe
| + | |
| − | |-
| + | |
| − | |<math>{10}^{100}</math> || [[Googol]] || ? || Myriad tryllion quadryllion|| Myriad byllion bylliard||[[Shannon number]]
| + | |
| − | |-
| + | |
| − | |<math>{10}^{128}</math> || Hundred [[unquadragintillion]] || Hundred [[unvigintillion]] || Quintyllion || Tryllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{256}</math> || Ten [[quattoroctogintillion]] || Ten [[duoquadragintilliard]] || Sextyllion || Trylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{303}</math> || [[Centillion]] || [[Quinquagintilliard]] || Thousand myriad myllion tryllion sextyllion || Thousand myriad myllion byllion trylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{512}</math> || Hundred [[Centinovemsexagintillion]]
| + | |
| − | || Hundred [[Quinoctogintillion]] || Septyllion || Quadryllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{600}</math> || [[Centinovemnonagintillion]] || [[Centillion]] || Myllion byllion quadryllion septyllion || Myllion mylliard trylliard quadryllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{603}</math> || [[Ducentillion]] || [[Centilliard]] || Thousand myllion byllion quadryllion septyllion || Thousand myllion mylliard trylliard quadryllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{1024}</math> || Ten [[trecentiquadragintillion]] || Ten Centiseptuagintillion || Octyllion || Quadrylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{2048}</math> || Hundred [[Sexincentiunoctogintillion]] || Hundred [[Trecentiunquadragintillion]] || Nonyllion || Quintyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{3003}</math> || [[Millillion]] || Quincentilliard? || Thousand myllion byllion tryllion quintyllion sextyllion septyllion nonyllion || Thousand myllion mylliard byllion tryllion trylliard quadryllion quintyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{4096}</math> || Ten [[Millitrecentiquattuorsexagintillion]] || Ten Sexincentiduooctagintilliard || Decyllion || Quintylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6000}</math> || platillion
| + | |
| − | !|| [[Millillion]] || Byllion tryllion sextyllion septyllion octyllion decyllion || Mylliard byllion trylliard quadryllion quadrylliard quintylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6003}</math> || [[Dumillillion?]] || [[Millilliard]] || Thousand byllion tryllion sextyllion septyllion octyllion decyllion || Thousand mylliard byllion trylliard quadryllion quadrylliard
| + | |
| − | quintylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{8192}</math> || Hundred [[Dumilliseptincentinovemvigintillion]] || Hundred [[Millitrecentiquinsexagintillion]] || Undecyllion || Sextyllion ||
| + | |
| − | |-
| + | |
| − | |<math>{10}^{16384}</math> || Ten [[Quinmilliquadrincentisexagintillion]] || Ten [[Dumilliseptincentitrigintilliard]] || Duodecyllion || Sextylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{30,003}</math> || [[Myrillion]] || Quinmillilliard? || Thousand byllion tryllion sextyllion octyllion decyllion undecyllion duodecyllion || Thousand mylliard byllion trylliard quadrylliard quintylliard sextyllion sextylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{60,000}</math> || [[Myrianonmillinoncentinovemnonagintillion]] || [[Myrillion]] || Tryllion quadryllion septyllion nonyllion undecyllion duodecyllion tredecyllion || Byllion bylliard quadryllion quintyllion sextyllion sextylliard septyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{60,003}</math> || [[Dumyrillion]]? || [[Myrilliard]] || Thousand tryllion quadryllion septyllion nonyllion undecyllion duodecyllion tredecyllion || Thousand byllion bylliard quadryllion quintyllion sextyllion sextylliard septyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{300,003}</math> || [[Decemyrillion]] || [[Quinmyrilliard]] || Thousand tryllion quadryllion quintyllion sextyllion septyllion decyllion tredecyllion sexdecyllion || Thousand byllion bylliard tryllion trylliard quadryllion quintylliard septyllion octylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{600,000}</math> || [[Novemnonagintanoncentinonmillinovamyriadecemyrillion]]|| [[Decemyrillion]] || Quadryllion quintyllion sextyllion septyllion octyllion undecyllion quattordecyllion septemdecyllion || Bylliard tryllion trylliard quadryllion quadrylliard sextyllion septylliard nonyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{600,003}</math> || [[Dudecemyrillion]] || [[Decemyrilliard]] || Thousand quadryllion quintyllion sextyllion septyllion octyllion undecyllion quattordecyllion septemdecyllion || Thousand bylliard tryllion trylliard quadryllion quadrylliard sextyllion septylliard nonyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{2,097,152}</math> || Ten [[Decemyrianoncentiunquadragintillion]] || Ten [[Tredecemyriaquadrincentisexseptuagintillion]] || Novemdecyllion || Decyllion || Number of books in ''[[the Library of Babel]]'' is 25<sup>1,312,000</sup>?2×10<sup>1,834,097</sup>.
| + | |
| − | |-
| + | |
| − | |<math>{10}^{3,000,003}</math> || [[Micrillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{4,194,304}</math> || ? || ? || Vigintyllion || Decylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6,000,000}</math> || ? || Micrillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{8,388,608}</math> || ? || ? || Unvigintyllion || Undecylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{2,147,483,648}</math> || ? || ? || Novemvigintyllion || Quindecyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{3,000,000,003}</math> || [[Nanillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{4,294,967,296}</math> || ? || ? || Trigintyllion || Quindecylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6,000,000,000}</math> || ? || [[Micrilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{8,589,934,592}</math> || ? || ? || Untrigintyllion || Sexdecyllion
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{12}}} + 3}</math> || [[Picillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{12}}}</math> || ? || Nanillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{15}}} + 3}</math> || [[Femtillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{15}}}</math> || ? || Nanilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{18}}} + 3}</math> || [[Attillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{18}}}</math> || ? || Picillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{21}}} + 3}</math> || [[Zeptillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{21}}}</math> || ? || [[Picilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{24}}} + 3}</math> || [[Yoctillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{24}}}</math> || ? || Femtillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{27}}} + 3}</math> || [[Xonillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{27}}}</math> || ? || [[Femtilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{30}}} + 3}</math> || Dekillion<br/>Vecillion<br/>Contillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{30}}}</math> || ? || [[Attillion]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{102}</math> || ? || ? || Centyllion || Quinquagintylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{33}}} + 3}</math> || [[Mecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{33}}}</math> || ? || [[Attilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{36}}} + 3}</math> || [[Duecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{36}}}</math> || ? || Zeptillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{39}}} + 3}</math> || [[Trecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{39}}}</math> || ? || [[Zeptilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{42}}} + 3}</math> || [[Tetrecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{42}}}</math> || ? || [[Yoctillion]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{45}}} + 3}</math> || [[Pentecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{45}}}</math> || ? || Yoctilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{48}}} + 3}</math> || [[Hexecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{48}}}</math> || ? || Xonillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{51}}} + 3}</math> || [[Heptecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{51}}}</math> || ? || [[Xonilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{54}}} + 3}</math> || [[Octecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{54}}}</math> || ? || Wettillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{57}}} + 3}</math> || [[Ennecillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{57}}}</math> || ? || [[Wettilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{60}}} + 3}</math> || [[Icocillion]]<br/>Ducontillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{60}}}</math> || ? || [[Dekillion]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{63}}}</math> || ? || [[Dekilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{201}</math> || ? || ? || ? || Centyllion
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{202}</math> || ? || ? || Ducentyllion? || Centylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{90}}} + 3}</math> || [[Triacontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{10}^{10}}^{100}</math> || [[Googolplex]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{120}}} + 3}</math> || [[Tetracontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{150}}} + 3}</math> || [[Pentacontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{180}}} + 3}</math> || [[Hexacontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{210}}} + 3}</math> || [[Heptacontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{240}}} + 3}</math> || [[Octacontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{270}}} + 3}</math> || [[Ennacontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{300}}} + 3}</math> || [[Hectillion]]<br/>[[Icocontillion]] || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{1,002}</math> || ? || ? || Millyllion || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{600}}}</math> || ? || [[Hectillion]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{603}}}</math> || ? || [[Hectilliard]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{2,001}</math> || ? || ? || ? || Millyllion
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{2,002}</math> || ? || ? || Dumillyllion || Millylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3,000}}} + 3}</math> || Killillion<br/>Onillion<br/>Zerillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{10,002}</math> || ? || ? || Myryllion || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6,000}}}</math> || ? || [[Killillion]] || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6,003}}}</math> || ? || Killilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{20,001}</math> || ? || ? || ? || Myryllion
| + | |
| − | |-
| + | |
| − | |<math>{{10}^2}^{20,002}</math> || ? || ? || Dumyryllion || Myrylliard
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3,000,000}}} + 3}</math> || Megillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6,000,000}}}</math> || ? || Megillion<br/>Zerillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3,000,000,000}}} + 3}</math> || Gigillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6,000,000,000}}}</math> || ? || Megilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{12}}}}} + 3}</math> || Terillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{12}}}}}</math> || ? || Gigillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{15}}}}} + 3}</math> || Petillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{15}}}}}</math>|| ? || Gigilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{18}}}}} + 3}</math> || Exillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{18}}}}}</math> || ? || Terillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{21}}}}} + 3}</math> || Zettillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{21}}}}}</math> || ? || Terilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{24}}}}} + 3}</math> || Yottillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{24}}}}}</math> || ? || Petillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{27}}}}} + 3}</math> || Xennillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{27}}}}}</math> || ? || Petilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{30}}}}} + 3}</math> || Vekillion<br/>Teenillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{30}}}}}</math> || ? || Exillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{33}}}}} + 3}</math> || Mekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{33}}}}}</math> || ? || Exilliard || ? || ? || First [[Skewes' number]] e<sup>e<sup>e<sup>79</sup></sup></sup> ( approx. 10<sup>10<sup>10<sup>34</sup></sup></sup> )
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{36}}}}} + 3}</math> || Duekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{36}}}}}</math> || ? || Zettillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{39}}}}} + 3}</math> || Trekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{39}}}}}</math> || ? || Zettilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{42}}}}} + 3}</math> || Tetrekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{42}}}}}</math> || ? || Yottillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{45}}}}} + 3}</math> || Pentekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{45}}}}}</math> || ? || Yottilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{48}}}}} + 3}</math> || Hexekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{48}}}}}</math> || ? || Xennillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{51}}}}} + 3}</math> || Heptekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{51}}}}}</math> || ? || Xennilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{54}}}}} + 3}</math> || Octekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{54}}}}}</math> || ? || Wottillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{57}}}}} + 3}</math> || Ennekillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{57}}}}}</math> || ? || Wottilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{60}}}}} + 3}</math> || Icokillion<br/>Twentillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{60}}}}}</math> || ? || Onillion? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{90}}}}} + 3}</math> || Thirtillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{{10}^{10}}^{10}}^{100}</math> || Googolduplex
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{120}}}}} + 3}</math> || Fortillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{150}}}}} + 3}</math> || Fiftillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{180}}}}} + 3}</math> || Sixtillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{210}}}}} + 3}</math> || Seventillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{240}}}}} + 3}</math> || Eightillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{270}}}}} + 3}</math> || Nintillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{300}}}}} + 3}</math> || Hundrillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{600}}}}}</math> || ? || Onilliard? || ? || ? || Second [[Skewes' number]] (10<sup>10<sup>10<sup>1000</sup></sup></sup>)
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{3,000}}}}} + 3}</math> || Thousillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6,000}}}}}</math> || ? || Zerilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{30,000}}}}} + 3}</math> || Myriaillion<br/>Manillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{6 * {{10}^{60,000}}}}}}</math> || ? || Quillion? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{300,000}}}}} + 3}</math> || Lakhillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{600,000}}}}} + 3}</math> || ? || Quilliard? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{3,000,000}}}}} + 3}</math> || ? || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6,000,000}}}}}</math> || ? || Teenillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{30,000,000}}}}} + 3}</math> || Crorillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{{3 * {{10}^{3 * {{10}^{300,000,000}}}}} + 3}</math> || Awkillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6,000,000,000}}}}}</math> || ? || Teenilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{12}}}}}}}</math> || ? || Twentillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{15}}}}}}}</math> || ? || Twentilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{18}}}}}}}</math> || ? || Thirtillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{21}}}}}}}</math> || ? || Thirtilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{24}}}}}}}</math> || ? || Fortillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{27}}}}}}}</math> || ? || Fortilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{30}}}}}}}</math> || ? || Fiftillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{33}}}}}}}</math> || ? || Fiftilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{36}}}}}}}</math> || ? || Sixtillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{39}}}}}}}</math> || ? || Sixtilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{42}}}}}}}</math> || ? || Seventillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{45}}}}}}}</math> || ? || Seventilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{48}}}}}}}</math> || ? || Eightillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{51}}}}}}}</math> || ? || Eightilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{54}}}}}}}</math> || ? || Nintillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{57}}}}}}}</math> || ? || Nintilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{60}}}}}}}</math> || ? || Hundrillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{63}}}}}}}</math> || ? || Hundrilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{{{{10}^{10}}^{10}}^{10}}^{100}}</math> || Googoltriplex
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{600}}}}}}}</math> || ? || Thousillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{603}}}}}}}</math> || ? || Thousilliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{6,000}}}}}}}</math> || ? || Myriaillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{6,003}}}}}}}</math> || ? || Myriailliard || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{60,000}}}}}}}</math> || ? || Manillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{60,003}}}}}}}</math> || ? || Manilliard? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{600,000}}}}}}}</math> || ? || Lakhillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{600,003}}}}}}}</math> || ? || Lakhilliard? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{6,000,000}}}}}}}</math> || ? || Wanillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{6,000,003}}}}}}}</math> || ? || Wanilliard? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{60,000,000}}}}}}}</math> || ? || Crorillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{60,000,003}}}}}}}</math> || ? || Crorilliard? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{600,000,000}}}}}}}</math> || ? || Awkillion || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{600,000,003}}}}}}}</math> || ? || Awkilliard? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^{6 * {{10}^9}}}}}}}}</math> || Bentrizillion || ? || ? || ?
| + | |
| − | |-
| + | |
| − | |<math>{{{{{10}^{10}}^{10}}^{10}}^{10}}^{100}</math> || Googolquadriplex || ? || ? || ? ||[[Graham's number]] is much bigger.
| + | |
| − | |-
| + | |
| − | |Googolduplex and (98 more plexes) || Googolcentplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | |Googolduplex and (998 more plexes) || Googolmilleplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | |Googolplex and (999,999 more plexes) || Googolmegaplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | |Googolplex and (999,999,999 more plexes) || Googolgigaplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | |Googolplex and (999,999,999,999 more plexes) || Googolteraplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | |Googolplex and (999,999,999,999,999 more plexes) || Googolpetaplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | |Googolplex to the power of a googolplex || Fzgoogolplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Giggol || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Giggolplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Mega || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Gaggol || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Gaggolplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Tridecal || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Boogol || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Boogolplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || [[Graham's number]] || ... || ... || A corporal is much larger.
| + | |
| − | |-
| + | |
| − | | ... || Corporal || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | ... || Corporalplex || ... || ... || ...
| + | |
| − | |-
| + | |
| − | | + | |
| − | ==Googillion==
| + | |
| − | A googillion began as an astronomer's "largest number" synonym for everyday real-world objects that are unknown and unknowable numbers. Example: from [[string theory]], how many strings are there in the universe? The answer is a googillion. In theory, there is a real finite number of strings in the universe at any given point in time. The number is both an unknown and unknowable largest number. So a googillion is a general term for all extremely large numbers. Since any largest number can become larger simply by adding the number one, all the strings in the universe plus one is also a googillion. A googillion does not represent a specific number. It is a flexible term that represents any and many numbers that are too large to be proved.
| + | |
| − | | + | |
| − | ==Infinity Scrapers==
| + | |
| − | | + | |
| − | Mathematician Jonathan Bowers has proposed a series of names (including ''giggol'', ''gaggol'', ''geegol'', ''goggol'', ''tridecal'', ''tetratri'', ''dutritri'', ''xappol'', ''dimendecal'', ''gongulus'', ''trimentri'', ''goppatoth'', ''golapulus'', ''golapulusplex'', ''golapulusplux'', ''big boowa'' and ''guapamonga'') for extremely large quantities, which he terms ''infinity scrapers'' (a pun on ''[[skyscraper]]''), many of which are so unspeakably and unprecedentedly large as to require special newly-devised extended mathematical notations in order to be expressed. A full description can be found in the external links section.
| + | |
| − | | + | |
| − | ==See also==
| + | |
| − | *[[Names of large numbers]]
| + | |
| − | *[[Orders of magnitude]]
| + | |
| − | | + | |
| − | ==External links==
| + | |
| − | *[http://thomas.muetsch.bei.t-online.de/zahlen.html]
| + | |
| − | *[http://www7.ocn.ne.jp/~cage/cage_pc/zatsugaku/kazunokurai/kurai_tate.htm]
| + | |
| − | *[http://www7.ocn.ne.jp/~cage/cage_pc/zatsugaku/kazunokurai/kurai_usa.htm]
| + | |
| − | *[http://www7.ocn.ne.jp/~cage/cage_pc/zatsugaku/kazunokurai/kurai_all.htm]
| + | |
| − | *[http://fleshwords.at.infoseek.co.jp/dt/dt016.htm]
| + | |
| − | *[http://hometown.aol.com/hedrondude/scrapers.html Infinity Scrapers]
| + | |
| − | *[http://isthe.com/cgi-bin/number.cgi English name of a number]
| + | |
| − | | + | |
| − | [[Category:Large numbers|*]]
| + | |
| − | | + | |
| − | [[es:Otros nombres de números largos]]
| + | |
