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+ | |||
+ | ____ _ _ |
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+ | | _ \ ___ _ __ ___ | |_ _ __ ___ __ _| | _____ _ _ _ __ |
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+ | | | | |/ _ \ | '_ \ / _ \| __| | '_ ` _ \ / _` | |/ / _ \ | | | | '_ \ |
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+ | | |_| | (_) | | | | | (_) | |_ | | | | | | (_| | < __/ | |_| | |_) | |
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+ | |____/ \___/ |_| |_|\___/ \__| |_| |_| |_|\__,_|_|\_\___| \__,_| .__/ |
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+ | |_| |
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+ | _ _ _ _ |
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+ | _ __ _ _ _ __ ___ | |__ ___ _ __ ___ ___ _ __ | |_| |__ (_)___ |
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+ | | '_ \| | | | '_ ` _ \| '_ \ / _ \ '__/ __| / _ \| '_ \ | __| '_ \| / __| |
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+ | | | | | |_| | | | | | | |_) | __/ | \__ \ | (_) | | | | | |_| | | | \__ \ |
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+ | |_| |_|\__,_|_| |_| |_|_.__/ \___|_| |___/ \___/|_| |_| \__|_| |_|_|___/ |
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+ | |||
+ | |||
+ | _ __ __ _ __ _ ___ |
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+ | | '_ \ / _` |/ _` |/ _ \ |
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+ | | |_) | (_| | (_| | __/_ |
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+ | | .__/ \__,_|\__, |\___(_) |
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+ | |_| |___/ |
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+ | |||
+ | (That also goes for this wiki in general. See the About page.) |
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+ | |||
+ | This is an important page in this wiki, pal. ^_^ |
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+ | -->{{ListNav}} |
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+ | |||
+ | This is a list of [[googology|googolisms]] in ascending order. This list contains ill-defined large numbers, e.g. [https://googology.wikia.org/wiki/Category:BEAF large numbers defined by BEAF] and [[BIG FOOT]], and large numbers whose well-definedness is not known, e.g. [https://googology.wikia.org/wiki/Category:-tar large numbers defined by Taranovsky's ordinal notation] and [[Bashicu matrix system|Bashicu matrix number]] with respect to Bashicu matrix system version 2.3. |
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+ | |||
+ | This page (the main list) lists the more notable googolisms on each class; click the "More..." link at the end of each section to see more googolisms in that class. |
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+ | |||
+ | ==Class 0 (0 - 6)== |
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+ | |||
+ | {| |
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+ | !Name |
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+ | !Value |
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+ | |- |
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+ | |[[Zero]] |
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+ | |0 |
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+ | |- |
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+ | |[[Googolplexianminex]] |
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+ | |\(10^{-(10^{10^{10^{100}}})}\) |
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+ | |- |
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+ | |[[Googolplexminex]] |
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+ | |\(10^{-(10^{10^{100}})}\) |
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+ | |- |
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+ | |[[Googolminex]] |
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+ | |\(10^{-(10^{100})}\) or 1/[[googolplex]] |
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+ | |- |
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+ | |[[One]] |
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+ | |1 |
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+ | |- |
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+ | |[[Two]] |
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+ | |2 |
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+ | |- |
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+ | |[[Three]] |
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+ | |3 |
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+ | |- |
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+ | |[[Four]] |
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+ | |4 |
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+ | |- |
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+ | |[[Five]] |
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+ | |5 |
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+ | |- |
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+ | |[[Six]] |
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+ | |6 |
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+ | |} |
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+ | '''[[List of googolisms/Class 0 and 1|More...]]''' |
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+ | |||
+ | ==Class 1 (7 - 1,000,000)== |
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+ | |||
+ | {| |
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+ | !Name |
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+ | !Value |
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+ | |- |
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+ | |[[7|Seven]] |
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+ | |7 |
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+ | |- |
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+ | |[[8|Eight]] |
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+ | |8 |
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+ | |- |
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+ | |[[9|Nine]] |
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+ | |9 |
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+ | |- |
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+ | |[[Ten]] |
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+ | |10 |
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+ | |- |
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+ | |[[12|Dozen]] |
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+ | |12 |
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+ | |- |
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+ | |[[Hundred]] |
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+ | |100 (10<sup>2</sup>) |
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+ | |- |
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+ | |[[Eleventy]] |
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+ | |110 |
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+ | |- |
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+ | |[[Twelfty]] (or long hundred) |
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+ | |120 |
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+ | |- |
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+ | |[[Gross]] |
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+ | |144 (12<sup>2</sup>) |
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+ | |- |
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+ | |[[Baker's gross]] |
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+ | |169 (13<sup>2</sup>) |
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+ | |- |
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+ | |[[Poulter's gross]] |
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+ | |196 (14<sup>2</sup>) |
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+ | |- |
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+ | |[[Short ream]] |
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+ | |480 |
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+ | |- |
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+ | |[[Ream]] |
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+ | |500 |
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+ | |- |
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+ | |[[Beast number]] |
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+ | |666 |
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+ | |- |
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+ | |[[Thousand]] / Niloogol |
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+ | |1,000 (10<sup>3</sup>) |
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+ | |- |
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+ | |[[Great gross]] |
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+ | |1,728 (12<sup>3</sup>) |
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+ | |- |
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+ | |[[Great Baker's gross]] |
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+ | |2,197 (13<sup>3</sup>) |
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+ | |- |
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+ | |[[Poulter's great gross]] |
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+ | |2,744 (14<sup>3</sup>) |
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+ | |- |
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+ | |[[Myriad]] |
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+ | |10,000 |
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+ | |- |
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+ | |[[Lakh]] |
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+ | |100,000 |
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+ | |} |
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+ | |||
+ | [[List of googologisms/Class 1|'''More...''']] |
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+ | |||
+ | ==Class 2 (1,000,000 - \(10^{1,000,000}\))== |
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+ | |||
+ | {| |
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+ | !Name |
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+ | !Value |
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+ | |- |
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+ | |[[Million]] |
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+ | |1,000,000 |
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+ | |- |
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+ | |[[Crore]] |
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+ | |10,000,000 |
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+ | |- |
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+ | |[[Myllion]] |
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+ | |100,000,000 |
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+ | |- |
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+ | |[[Billion]](S)<ref>(S) means "in the [[short scale]]", and (L) means "in the [[long scale]]".</ref> / Milliard |
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+ | |1,000,000,000 |
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+ | |- |
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+ | |[[Dialogue]] |
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+ | |10<sup>10</sup> |
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+ | |- |
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+ | |[[Trillion]](S) / [[Billion]](L) |
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+ | |10<sup>12</sup> |
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+ | |- |
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+ | |[[Quadrillion]](S) / Billiard |
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+ | |10<sup>15</sup> |
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+ | |- |
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+ | |[[Byllion]] |
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+ | |10<sup>16</sup> |
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+ | |- |
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+ | |[[Trillion]](L) / [[Quintillion]](S) |
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+ | |10<sup>18</sup> |
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+ | |- |
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+ | |[[Sextillion]](S) / Trilliard |
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+ | |10<sup>21</sup> |
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+ | |- |
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+ | |[[Avogadro's number]] |
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+ | |6.02214076*10<sup>23</sup> |
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+ | |- |
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+ | |[[Septillion]](S) / [[Quadrillion]](L) |
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+ | |10<sup>24</sup> |
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+ | |- |
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+ | |[[Octillion]](S) / Quadrilliard |
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+ | |10<sup>27</sup> |
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+ | |- |
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+ | |[[Nonillion]](S) / [[Quintillion]](L) |
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+ | |10<sup>30</sup> |
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+ | |- |
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+ | |[[Tryllion]] |
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+ | |10<sup>32</sup> |
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+ | |- |
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+ | |[[Decillion]](S) / Quintilliard |
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+ | |10<sup>33</sup> |
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+ | |- |
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+ | |[[Undecillion]](S) / [[Sextillion]](L) |
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+ | |10<sup>36</sup> |
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+ | |- |
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+ | |[[Duodecillion]](S) / Sextilliard |
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+ | |10<sup>39</sup> |
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+ | |- |
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+ | |[[Tredecillion]](S) / [[Septillion]](L) |
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+ | |10<sup>42</sup> |
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+ | |- |
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+ | |[[Quattuordecillion]](S) / Septilliard |
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+ | |10<sup>45</sup> |
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+ | |- |
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+ | |[[Quindecillion]](S) / [[Octillion]](L) |
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+ | |10<sup>48</sup> |
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+ | |- |
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+ | |[[Sexdecillion]](S) / Octilliard |
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+ | |10<sup>51</sup> |
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+ | |- |
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+ | |[[Septendecillion]](S) / [[Nonillion]](L) |
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+ | |10<sup>54</sup> |
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+ | |- |
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+ | |[[Octodecillion]](S) / Nonilliard |
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+ | |10<sup>57</sup> |
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+ | |- |
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+ | |[[Novemdecillion]](S) / [[Decillion]](L) |
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+ | |10<sup>60</sup> |
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+ | |- |
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+ | |[[Vigintillion]](S) / Decilliard |
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+ | |10<sup>63</sup> |
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+ | |- |
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+ | |[[Quadryllion]] |
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+ | |10<sup>64</sup> |
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+ | |- |
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+ | |[[Eddington number]] |
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+ | |136*2<sup>256</sup> ~ 1.5747724136275*10<sup>79</sup> |
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+ | |- |
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+ | |[[Trigintillion]](S) |
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+ | |10<sup>93</sup> |
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+ | |- |
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+ | |[[Googol]] |
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+ | |10<sup>100</sup> |
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+ | |- |
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+ | |[[Vigintillion]](L) |
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+ | |10<sup>120</sup> |
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+ | |- |
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+ | |[[Quadragintillion]](S) |
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+ | |10<sup>123</sup> |
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+ | |- |
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+ | |[[Googolex]] |
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+ | |120<sup>60</sup> ~ 5.6347514353165*10<sup>124</sup> |
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+ | |- |
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+ | |[[Quintyllion]] |
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+ | |10<sup>128</sup> |
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+ | |- |
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+ | |[[Quinquagintillion]](S) |
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+ | |10<sup>153</sup> |
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+ | |- |
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+ | |[[Trigintillion]](L) |
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+ | |10<sup>180</sup> |
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+ | |- |
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+ | |[[Sexagintillion]](S) |
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+ | |10<sup>183</sup> |
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+ | |- |
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+ | |[[Gargoogol]] |
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+ | |10<sup>200</sup> |
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+ | |- |
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+ | |[[Septuagintillion]](S) |
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+ | |10<sup>213</sup> |
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+ | |- |
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+ | |[[Hundertime]] |
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+ | |4.71193079990*10<sup>219</sup> |
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+ | |- |
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+ | |[[Googoc]] |
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+ | |200<sup>100</sup> ~ 1.2676506002282*10<sup>230</sup> |
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+ | |- |
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+ | |[[Quadragintillion]](L) |
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+ | |10<sup>240</sup> |
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+ | |- |
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+ | |[[Octogintillion]](S) |
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+ | |10<sup>243</sup> |
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+ | |- |
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+ | |[[Nonagintillion]](S) |
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+ | |10<sup>273</sup> |
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+ | |- |
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+ | |[[Quinquagintillion]](L) |
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+ | |10<sup>300</sup> |
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+ | |- |
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+ | |[[Centillion]](S) |
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+ | |10<sup>303</sup> |
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+ | |- |
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+ | |[[Sexagintillion]](L) |
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+ | |10<sup>360</sup> |
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+ | |- |
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+ | |[[Primo-vigesimo-centillion]](S) |
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+ | |10<sup>366</sup> |
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+ | |- |
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+ | |[[Faxul]] |
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+ | |200! ~ 7.88657867364*10<sup>374</sup> |
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+ | |- |
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+ | |[[Septuagintillion]](L) |
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+ | |10<sup>420</sup> |
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+ | |- |
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+ | |[[Octogintillion]](L) |
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+ | |10<sup>480</sup> |
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+ | |- |
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+ | |[[Googocci]] |
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+ | |402<sup>201</sup> ~ 2.814729533583*10<sup>523</sup> |
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+ | |- |
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+ | |[[Nonagintillion]](L) |
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+ | |10<sup>540</sup> |
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+ | |- |
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+ | |[[Centillion]](L) |
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+ | |10<sup>600</sup> |
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+ | |- |
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+ | |[[Primo-vigesimo-centillion]](L) |
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+ | |10<sup>726</sup> |
||
+ | |- |
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+ | |[[Googolchime]] |
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+ | |10<sup>1,000</sup> |
||
+ | |- |
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+ | |[[Millillion]](S) |
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+ | |10<sup>3,003</sup> |
||
+ | |- |
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+ | |[[Decyllion]] |
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+ | |10<sup>4,096</sup> |
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+ | |- |
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+ | |[[Millillion]](L) |
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+ | |10<sup>6,000</sup> |
||
+ | |- |
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+ | |[[Googoltoll]] |
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+ | |10<sup>10,000</sup> |
||
+ | |- |
||
+ | |[[Hitchhiker's number]] |
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+ | |2<sup>276,709</sup> ~ 5.117645330517*10<sup>83,297</sup> |
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+ | |- |
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+ | |[[Googolgong]] |
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+ | |10<sup>100,000</sup> |
||
+ | |} |
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+ | |||
+ | [[List of googologisms/Class 2|'''More...''']] |
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+ | |||
+ | ==Class 3 (\(10^{1,000,000} - 10^{10^{1,000,000}}\))== |
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+ | |||
+ | {| |
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+ | !Name |
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+ | !Value |
||
+ | |- |
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+ | |[[Maximusmillion]] |
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+ | |10<sup>1,000,000</sup> |
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+ | |- |
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+ | |[[Milli-millillion]](S) |
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+ | |10<sup>3,000,003</sup> |
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+ | |- |
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+ | |[[Vigintyllion]] |
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+ | |10<sup>4,194,304</sup> |
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+ | |- |
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+ | |[[Milli-millillion]](L) |
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+ | |10<sup>6,000,000</sup> |
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+ | |- |
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+ | |[[Largest known prime]] |
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+ | |2<sup>82,589,933</sup>-1 ~ 1.488944*10<sup>24,862,047</sup> |
||
+ | |- |
||
+ | |[[Nanillion]] |
||
+ | |10<sup>3,000,000,003</sup> |
||
+ | |- |
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+ | |[[Trialogue]] |
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+ | |10<sup>10<sup>10</sup></sup> |
||
+ | |- |
||
+ | |[[Ballium's number]] |
||
+ | |~ 2.03542*10<sup>138,732,019,349</sup> |
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+ | |- |
||
+ | |[[Picillion]] |
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+ | |10<sup>3*10<sup>12</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Femtillion]] |
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+ | |10<sup>3*10<sup>15</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Attillion]] |
||
+ | |10<sup>3*10<sup>18</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Zeptillion]] |
||
+ | |10<sup>3*10<sup>21</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Yoctillion]] |
||
+ | |10<sup>3*10<sup>24</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Xonillion]] |
||
+ | |10<sup>3*10<sup>27</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Vecillion]] |
||
+ | |10<sup>3*10<sup>30</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Mecillion]] |
||
+ | |10<sup>3*10<sup>33</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Duecillion]] |
||
+ | |10<sup>3*10<sup>36</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Trecillion]] |
||
+ | |10<sup>3*10<sup>39</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Tetrecillion]] |
||
+ | |10<sup>3*10<sup>42</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Icosillion]] |
||
+ | |10<sup>3*10<sup>60</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Triacontillion]] |
||
+ | |10<sup>3*10<sup>90</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Googolplex]] |
||
+ | |10<sup>10<sup>100</sup></sup> |
||
+ | |- |
||
+ | |[[Gargoogolplex]] |
||
+ | |googolplex<sup>2</sup> = 10<sup>2*10<sup>100</sup></sup> |
||
+ | |- |
||
+ | |[[Googolbang]] |
||
+ | |(10<sup>100</sup>)[[Factorial|!]] ~ 10<sup>9.957*10<sup>101</sup></sup> |
||
+ | |- |
||
+ | |[[Tetracontillion]] |
||
+ | |10<sup>3*10<sup>120</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Pentacontillion]] |
||
+ | |10<sup>3*10<sup>150</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Hexacontillion]] |
||
+ | |10<sup>3*10<sup>180</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Heptacontillion]] |
||
+ | |10<sup>3*10<sup>210</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Octacontillion]] |
||
+ | |10<sup>3*10<sup>240</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Ennacontillion]] |
||
+ | |10<sup>3*10<sup>270</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Hectillion]] |
||
+ | |10<sup>3*10<sup>300</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Ecetonplex]] |
||
+ | |10<sup>10<sup>303</sup></sup> |
||
+ | |- |
||
+ | |[[Kilofaxul]] |
||
+ | |(200!)! ~ 10<sup>10<sup>379</sup></sup> |
||
+ | |- |
||
+ | |[[Dohectillion]] |
||
+ | |10<sup>3*10<sup>600</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Googolplexichime]] |
||
+ | |10<sup>10<sup>1,000</sup></sup> |
||
+ | |- |
||
+ | |[[Killillion]] |
||
+ | |10<sup>3*10<sup>3,000</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Googolplexigong]] |
||
+ | |10<sup>10<sup>100,000</sup></sup> |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Class 3|'''More...''']] |
||
+ | |||
+ | ==Class 4== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Millionduplex]] |
||
+ | |10<sup>10<sup>1,000,000</sup></sup> |
||
+ | |- |
||
+ | |[[Megillion]] |
||
+ | |10<sup>3*10<sup>3,000,000</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Gigillion]] |
||
+ | |10<sup>3*10<sup>3,000,000,000</sup>+3</sup> |
||
+ | |- |
||
+ | |[[Tetralogue]] |
||
+ | |10<sup>10<sup>10<sup>10</sup></sup></sup> |
||
+ | |- |
||
+ | |[[Terillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>12</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Petillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>15</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Exillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>18</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Zettillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>21</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Yottillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>24</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Xennillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>27</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Dakillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>30</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Hendillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>33</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Skewes' number|First Skewes number]] |
||
+ | |e<sup>e<sup>e<sup>79</sup></sup></sup> ~ 10<sup>10<sup>10<sup>34</sup></sup></sup> |
||
+ | |- |
||
+ | |[[Dokillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>36</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Tradakillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>42</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Ikillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>60</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Trakillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>90</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Googolduplex]] |
||
+ | |10<sup>10<sup>10<sup>100</sup></sup></sup> |
||
+ | |- |
||
+ | |[[Fzgoogolplex]] |
||
+ | |(10<sup>10<sup>100</sup></sup>)<sup>10<sup>10<sup>100</sup></sup></sup> = 10<sup>10<sup>10<sup>100</sup>+100</sup></sup> |
||
+ | |- |
||
+ | |[[Tekillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>120</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Hotillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>300</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Ecetonduplex]] |
||
+ | |10<sup>10<sup>10<sup>303</sup></sup></sup> |
||
+ | |- |
||
+ | |[[Megafaxul]] |
||
+ | |((200!)!)! ~ 10<sup>10<sup>10<sup>379</sup></sup></sup> |
||
+ | |- |
||
+ | |[[Botillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>600</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Trotillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>900</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Skewes' number|Second Skewes number]] |
||
+ | |e<sup>e<sup>e<sup>e<sup>7.705</sup></sup></sup></sup> ~ 10<sup>10<sup>10<sup>963</sup></sup></sup> |
||
+ | |- |
||
+ | |[[Totillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>1,200</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Kalillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>3,000</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Dalillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>6,000</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Tralillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>9,000</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Talillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>12,000</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Dakalillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>30,000</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Googolduplexigong]] |
||
+ | |10<sup>10<sup>10<sup>100,000</sup></sup></sup> |
||
+ | |- |
||
+ | |[[Hotalillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>300,000</sup></sup>+3</sup> |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Class 4|'''More...''']] |
||
+ | |||
+ | ==Class 5== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Mejillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>3,000,000</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Gijillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>300,000,0000</sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Pentalogue]] |
||
+ | |10<sup>10<sup>10<sup>10<sup>10</sup></sup></sup></sup> |
||
+ | |- |
||
+ | |[[Astillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>3*10<sup>12</sup></sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Lunillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>3*10<sup>15</sup></sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Fermillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>3*10<sup>18</sup></sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Multillion]] |
||
+ | |10<sup>3*10<sup>3*10<sup>3*10<sup>42</sup></sup></sup>+3</sup> |
||
+ | |- |
||
+ | |[[Googoltriplex]] |
||
+ | |10<sup>10<sup>10<sup>10<sup>100</sup></sup></sup></sup> |
||
+ | |- |
||
+ | |[[Fzgargoogolplex]] |
||
+ | |googolduplex<sup>googolduplex</sup> |
||
+ | |- |
||
+ | |[[Ecetontriplex]] |
||
+ | |10<sup>10<sup>10<sup>10<sup>303</sup></sup></sup></sup> |
||
+ | |- |
||
+ | |[[Gigafaxul]] |
||
+ | |(((200!)!)!)! ~ 10<sup>10<sup>10<sup>10<sup>379</sup></sup></sup></sup> |
||
+ | |- |
||
+ | |[[Googoltriplexigong]] |
||
+ | |10<sup>10<sup>10<sup>10<sup>100,000</sup></sup></sup></sup> |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Class 5|'''More...''']] |
||
+ | |||
+ | ==Tetration level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Hexalogue]] |
||
+ | |10[[Tetration|↑↑]]6 |
||
+ | |- |
||
+ | |[[Googolquadriplex]] |
||
+ | |E100[[Hyper-E notation|#]]5 |
||
+ | |- |
||
+ | |[[Fzgargantugoogolplex]] |
||
+ | |googoltriplex<sup>googoltriplex</sup> |
||
+ | |- |
||
+ | |[[Heptalogue]] |
||
+ | |10↑↑7 |
||
+ | |- |
||
+ | |[[Googolquinplex]] |
||
+ | |E100#6 |
||
+ | |- |
||
+ | |[[Octalogue]] |
||
+ | |10↑↑8 |
||
+ | |- |
||
+ | |[[Googolsextiplex]] |
||
+ | |E100#7 |
||
+ | |- |
||
+ | |[[Ennalogue]] |
||
+ | |10↑↑9 |
||
+ | |- |
||
+ | |[[Bentley's Number]] |
||
+ | |\(\sum^{9}_{i = 0} 10 \uparrow\uparrow i\) |
||
+ | |- |
||
+ | |[[Googolseptiplex]] |
||
+ | |E100#8 |
||
+ | |- |
||
+ | |[[Decker]] |
||
+ | |{10,10,2} = 10↑↑10 |
||
+ | |- |
||
+ | |[[Googoloctiplex]] |
||
+ | |E100#9 |
||
+ | |- |
||
+ | |[[Endekalogue]] |
||
+ | |10↑↑11 |
||
+ | |- |
||
+ | |[http://googology.wikia.com/wiki/Equinoxal Equinoxal] |
||
+ | |10<sup>(≡)</sup> = 10<sup>(10)</sup><sub>(10)</sub> |
||
+ | |- |
||
+ | |[[Googolnoniplex]] |
||
+ | |E100#10 |
||
+ | |- |
||
+ | |[[Dodekalogue]] |
||
+ | |10↑↑12 |
||
+ | |- |
||
+ | |[[Googoldeciplex]] |
||
+ | |E100#11 |
||
+ | |- |
||
+ | |[[Triadekalogue]] |
||
+ | |10↑↑13 |
||
+ | |- |
||
+ | |[[Tetradekalogue]] |
||
+ | |10↑↑14 |
||
+ | |- |
||
+ | |[[Giggol]] |
||
+ | |{10,100,2} = 10↑↑100 |
||
+ | |- |
||
+ | |[[Grangol]] |
||
+ | |E100#100 |
||
+ | |- |
||
+ | |[[Expofaxul]] |
||
+ | |200!1 |
||
+ | |- |
||
+ | |[[Mega]] |
||
+ | |[[Steinhaus-Moser notation|2[5]]] = 256[4] ~ 10↑↑258 |
||
+ | |- |
||
+ | |[[Chilialogue]] |
||
+ | |10↑↑1,000 |
||
+ | |- |
||
+ | |[[Grangolgong]] |
||
+ | |E100,000#100,000 |
||
+ | |- |
||
+ | |[[Tritri]] |
||
+ | |{3,3,3} = {3,7625597484987,2} = 3↑↑7,625,597,484,987 |
||
+ | |- |
||
+ | |[[Googolgoogolplex]] |
||
+ | |10↑↑(10<sup>100</sup>) |
||
+ | |- |
||
+ | |[[Googoldex]] |
||
+ | |E100#(10<sup>100</sup>) = E100#1#2 |
||
+ | |- |
||
+ | |[[Ecetondex]] |
||
+ | |E303#1#2 |
||
+ | |- |
||
+ | |[[Grand Faxul]] |
||
+ | |~ 10↑↑10<sup>379</sup> |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Tetration|'''More...''']] |
||
+ | |||
+ | ==Up-arrow notation level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Zootzootplex]] |
||
+ | |[[Exponential factorial]] of googolplex = googolplex<sup>googolplex-1<sup>googolplex-2<sup>...<sup>4<sup>3<sup>2</sup></sup></sup></sup></sup></sup>. |
||
+ | |- |
||
+ | |[[Googolplexstack]] |
||
+ | |10↑↑10<sup>10<sup>100</sup></sup> |
||
+ | |- |
||
+ | |[[Googolplexidex]] |
||
+ | |E100#(10<sup>10<sup>100</sup></sup>) = E100#2#2 |
||
+ | |- |
||
+ | |[[Grand Kilofaxul]] |
||
+ | |~ 10↑↑10<sup>10<sup>379</sup></sup> |
||
+ | |- |
||
+ | |[[Tria-teraksys]] |
||
+ | |E1#1#3 = 10↑↑↑3 = 10↑↑10↑↑10 |
||
+ | |- |
||
+ | |[http://googology.wikia.com/wiki/Equiduoxal Equiduoxal] |
||
+ | |10<sup>(≡≡)</sup> = 10<sup>(10<sup>(≡)</sup>)</sup><sub>(10<sup>(≡)</sup>)</sub> |
||
+ | |- |
||
+ | |[[Giggolplex]] |
||
+ | |{10,giggol,2} = 10↑↑10↑↑100 |
||
+ | |- |
||
+ | |[[Grangoldex]] |
||
+ | |E100#100#2 |
||
+ | |- |
||
+ | |[[Kiloexpofaxul]] |
||
+ | |(200!1)!1 |
||
+ | |- |
||
+ | |[[Grangoldexigong]] |
||
+ | |E100,000#100,000#2 |
||
+ | |- |
||
+ | |[[Googolgoogolduplex]] |
||
+ | |10↑↑10↑↑(10<sup>100</sup>) |
||
+ | |- |
||
+ | |[[Ecetondudex]] |
||
+ | |E303#1#3 |
||
+ | |- |
||
+ | |[[Bigrand Faxul]] |
||
+ | |~ 10↑↑10↑↑(10<sup>379</sup>) |
||
+ | |- |
||
+ | |[[Tetra-teraksys]] |
||
+ | |E1#1#4 = 10↑↑↑4 |
||
+ | |- |
||
+ | |[[Giggolduplex]] |
||
+ | |{10,giggolplex,2} = 10↑↑10↑↑10↑↑100 |
||
+ | |- |
||
+ | |[[Grangoldudex]] |
||
+ | |E100#100#3 |
||
+ | |- |
||
+ | |[[Megaexpofaxul]] |
||
+ | |((200!1)!1)!1 |
||
+ | |- |
||
+ | |[[Grangoldudexigong]] |
||
+ | |E100,000#100,000#3 |
||
+ | |- |
||
+ | |[[Googolgoogoltriplex]] |
||
+ | |10↑↑10↑↑10↑↑(10<sup>100</sup>) |
||
+ | |- |
||
+ | |[[Deka-teraksys]] |
||
+ | |E1#1#10 = 10↑↑↑10 |
||
+ | |- |
||
+ | |[[Megiston]] |
||
+ | |10[5] ~ 10↑↑↑11 |
||
+ | |- |
||
+ | |[[Gaggol]] |
||
+ | |{10,100,3} = 10↑↑↑100 |
||
+ | |- |
||
+ | |[[Greagol]] |
||
+ | |E100#100#100 |
||
+ | |- |
||
+ | |[[Tetrofaxul]] |
||
+ | |200!2 |
||
+ | |- |
||
+ | |[[Greagolgong]] |
||
+ | |E100,000#100,000#100,000 |
||
+ | |- |
||
+ | |[[Googol-3-flex]] |
||
+ | |10↑↑↑(10<sup>100</sup>) |
||
+ | |- |
||
+ | |[[Ecetonthrex]] |
||
+ | |E303#1#1#2 |
||
+ | |- |
||
+ | |[[Folkman's number]] |
||
+ | |2↑↑↑(2<sup>901</sup>) |
||
+ | |- |
||
+ | |[[Grand expofaxul]] |
||
+ | |~ 10↑↑↑10↑↑198 |
||
+ | |- |
||
+ | |[[A-ooga]] |
||
+ | |2[6] |
||
+ | |- |
||
+ | |[[Grahal]] |
||
+ | |g<sub>1</sub> = 3↑↑↑↑3 |
||
+ | |- |
||
+ | |[[Tria-petaksys]] |
||
+ | |10↑↑↑↑3 |
||
+ | |- |
||
+ | |[[Gaggolplex]] |
||
+ | |{10,gaggol,3} |
||
+ | |- |
||
+ | |[[Greagolthrex]] |
||
+ | |E100#100#100#2 |
||
+ | |- |
||
+ | |[[Kilotetrofaxul]] |
||
+ | |(200!2)!2 |
||
+ | |- |
||
+ | |[[Greagolthrexigong]] |
||
+ | |E100,000#100,000#100,000#2 |
||
+ | |- |
||
+ | |[[Ecetonduthrex]] |
||
+ | |E303#1#1#3 |
||
+ | |- |
||
+ | |[[Tritet]] |
||
+ | |{4,4,4} = 4↑↑↑↑4 |
||
+ | |- |
||
+ | |[[Greagolduthrex]] |
||
+ | |E100#100#100#3 |
||
+ | |- |
||
+ | |[[Greagolduthrexigong]] |
||
+ | |E100,000#100,000#100,000#3 |
||
+ | |- |
||
+ | |[http://googology.wikia.com/wiki/Equitrioxal Equitrioxal] |
||
+ | |10<sup>(≡≡≡)</sup> = 10<sup>(10<sup>(≡≡)</sup>)</sup><sub>(10<sup>(≡≡)</sup>)</sub> |
||
+ | |- |
||
+ | |[[Hexar]] |
||
+ | |\(Q_{1,0}(6)\) = 6↑↑↑↑6 |
||
+ | |- |
||
+ | |[[Geegol]] |
||
+ | |{10,100,4} = 10↑↑↑↑100 |
||
+ | |- |
||
+ | |[[Gigangol]] |
||
+ | |E100#100#100#100 |
||
+ | |- |
||
+ | |[[Pentofaxul]] |
||
+ | |200!3 |
||
+ | |- |
||
+ | |[[Geegolplex]] |
||
+ | |{10,geegol,4} |
||
+ | |- |
||
+ | |[[Gigangoltetrex]] |
||
+ | |E100#100#100#100#2 |
||
+ | |- |
||
+ | |[[Tripent]] |
||
+ | |{5,5,5} = 5↑↑↑↑↑5 |
||
+ | |- |
||
+ | |[[Gigol]] |
||
+ | |{10,100,5} = 10↑↑↑↑↑100 |
||
+ | |- |
||
+ | |[[Gorgegol]] |
||
+ | |E100#100#100#100#100 |
||
+ | |- |
||
+ | |[[Hexofaxul]] |
||
+ | |200!4 |
||
+ | |- |
||
+ | |[[Gigolplex]] |
||
+ | |{10,gigol,5} |
||
+ | |- |
||
+ | |[[Gorgegolpentex]] |
||
+ | |E100#100#100#100#100#2 |
||
+ | |- |
||
+ | |[[Goggol]] |
||
+ | |{10,100,6}= 10↑↑↑↑↑↑100 |
||
+ | |- |
||
+ | |[[Gulgol]] |
||
+ | |E100#100#100#100#100#100 |
||
+ | |- |
||
+ | |[[Goggolplex]] |
||
+ | |{10,goggol,6} |
||
+ | |- |
||
+ | |[[Gulgolhex]] |
||
+ | |E100#100#100#100#100#100#2 |
||
+ | |- |
||
+ | |[[Trisept]] |
||
+ | |{7,7,7} = 7↑<sup>7</sup>7 |
||
+ | |- |
||
+ | |[[Gagol]] |
||
+ | |{10,100,7} = 10↑<sup>7</sup>100 |
||
+ | |- |
||
+ | |[[Gaspgol]] |
||
+ | |E100#100#100#100#100#100#100 |
||
+ | |- |
||
+ | |[[Gagolplex]] |
||
+ | |{10,gagol,7} |
||
+ | |- |
||
+ | |[[Gaspgolheptex]] |
||
+ | |E100#100#100#100#100#100#100#2 |
||
+ | |- |
||
+ | |[[Ginorgol]] |
||
+ | |E100#100#100#100#100#100#100#100 |
||
+ | |- |
||
+ | |[[Ginorgoloctex]] |
||
+ | |E100#100#100#100#100#100#100#100#2 |
||
+ | |- |
||
+ | |[[Tridecal]] |
||
+ | |{10,10,10} |
||
+ | |- |
||
+ | |[[Boogol]] |
||
+ | |{10,10,100} |
||
+ | |- |
||
+ | |[[Gugold]] |
||
+ | |E100##100 |
||
+ | |- |
||
+ | |[[Hyperfaxul]] |
||
+ | |200![1] |
||
+ | |- |
||
+ | |[[Gugoldagong]] |
||
+ | |E100,000##100,000 |
||
+ | |- |
||
+ | |[[Gongol]] |
||
+ | |[[Hyper operator|hyper]](10,10<sup>100</sup>,100) |
||
+ | |- |
||
+ | |[[Googoldiflux]] |
||
+ | |\(10 \underbrace{\uparrow\uparrow\ldots\uparrow\uparrow}_{10^{100}} (10^{100})\) |
||
+ | |- |
||
+ | |[http://googology.wikia.com/wiki/Equiquioxal Equiquioxal] |
||
+ | |10<sup>(≡{≡}≡)</sup> |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Up-arrow notation level|'''More...''']] |
||
+ | |||
+ | ==Linear omega level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Moser]] |
||
+ | |2[2[5]] using Steinhaus-Moser notation, ~ 3 ↑<sup>Mega</sup> 3 |
||
+ | |- |
||
+ | |[[Boogolplex]] |
||
+ | |{10,10,{10,10,100}} |
||
+ | |- |
||
+ | |[[Gugolda-suplex]] |
||
+ | |E100##100#2 |
||
+ | |- |
||
+ | |[[Kilohyperfaxul]] |
||
+ | |(200![1])![1] |
||
+ | |- |
||
+ | |[[Gongolplex]] |
||
+ | |hyper(10,gongol,100) |
||
+ | |- |
||
+ | |[[Dihexar]] |
||
+ | |\(Q_{1,1}(6) \approx 6\rightarrow 6\rightarrow 6\rightarrow 2\) |
||
+ | |- |
||
+ | |[[Graham's number]] |
||
+ | |g<sub>64</sub>, where g<sub>1</sub> = 3 ↑<sup>4</sup> 3 and g<sub>n</sub> = 3 ↑<sup>g<sub>n-1</sub></sup> 3, ~ {4,65,1,2} |
||
+ | |- |
||
+ | |[[xkcd number]] |
||
+ | |A(G,G), where G is Graham's number, ~ {4,66,1,2} |
||
+ | |- |
||
+ | |[[Corporal]] |
||
+ | |{10,100,1,2} |
||
+ | |- |
||
+ | |[[Graatagold]] |
||
+ | |E100##100#100 |
||
+ | |- |
||
+ | |[[Forcal]] |
||
+ | |g<sub>1,000,000</sub> |
||
+ | |- |
||
+ | |[[Conway's Tetratri]] |
||
+ | |3→3→3→3 ~ {3<sup>3</sup>,3,2,2} |
||
+ | |- |
||
+ | |[[Corporalplex]] |
||
+ | |{10,{10,100,1,2},1,2} |
||
+ | |- |
||
+ | |[[Graatagolda-sudex]] |
||
+ | |E100##100#100#2 |
||
+ | |- |
||
+ | |[[Force forcal]] |
||
+ | |g<sub>forcal</sub> |
||
+ | |- |
||
+ | |[[Trihexar]] |
||
+ | |\(Q_{1,2}(6)\) |
||
+ | |- |
||
+ | |[[Greegold]] |
||
+ | |E100##100#100#100 |
||
+ | |- |
||
+ | |[[Suporcal]] |
||
+ | |Forcal(1,000,000) |
||
+ | |- |
||
+ | |[[Greegolda-suthrex]] |
||
+ | |E100##100#100#100#2 |
||
+ | |- |
||
+ | |[[Grinningold]] |
||
+ | |E100##100##4 |
||
+ | |- |
||
+ | |[[Megocal]] |
||
+ | |Forcal<sub>2</sub>(1,000,000) |
||
+ | |- |
||
+ | |[[Golaagold]] |
||
+ | |E100##100##5 |
||
+ | |- |
||
+ | |[[Gruelohgold]] |
||
+ | |E100##100##6 |
||
+ | |- |
||
+ | |[[Gaspgold]] |
||
+ | |E100##100##7 |
||
+ | |- |
||
+ | |[[Ginorgold]] |
||
+ | |E100##100##8 |
||
+ | |- |
||
+ | |[[Grand tridecal]] |
||
+ | |{10,10,10,2} |
||
+ | |- |
||
+ | |[[Gugolthra]] |
||
+ | |E100##100##100 |
||
+ | |- |
||
+ | |[[Biggol]] |
||
+ | |{10,10,100,2} |
||
+ | |- |
||
+ | |[[Giaxul]] |
||
+ | |200![200] = 200![1,2] |
||
+ | |- |
||
+ | |[[Ultron]] |
||
+ | |\(\approx f_{\omega+200} (100)\) |
||
+ | |- |
||
+ | |[[Terribocal]] |
||
+ | |Forcal<sub>1,2</sub>(1) |
||
+ | |- |
||
+ | |[[Biggolplex]] |
||
+ | |{10,10,{10,10,100,2},2} |
||
+ | |- |
||
+ | |[[Graatagolthra]] |
||
+ | |E100##100##100##2 |
||
+ | |- |
||
+ | |[[Tetratri]] |
||
+ | |{3,3,3,3} |
||
+ | |- |
||
+ | |[[Septasexahexar]] |
||
+ | |\(Q_{3,0}(6)\) |
||
+ | |- |
||
+ | |[[Gugoltesla]] |
||
+ | |E100##100##100##100 |
||
+ | |- |
||
+ | |[[Baggol]] |
||
+ | |{10,10,100,3} |
||
+ | |- |
||
+ | |[[Tribocal]] |
||
+ | |Forcal<sub>1,3</sub>(1) |
||
+ | |- |
||
+ | |[[Baggolplex]] |
||
+ | |{10,10,{10,10,100,3},3} |
||
+ | |- |
||
+ | |[[Graatagoltesla]] |
||
+ | |E100##100##100##100##2 |
||
+ | |- |
||
+ | |[[Supertet]] |
||
+ | |{4,4,4,4} |
||
+ | |- |
||
+ | |[[Gugolpeta]] |
||
+ | |E100##100##100##100##100 |
||
+ | |- |
||
+ | |[[Beegol]] |
||
+ | |{10,10,100,4} |
||
+ | |- |
||
+ | |[[Beegolplex]] |
||
+ | |{10,10,{10,10,100,4},4} |
||
+ | |- |
||
+ | |[[Gugolhexa]] |
||
+ | |E100###6 |
||
+ | |- |
||
+ | |[[Bigol]] |
||
+ | |{10,10,100,5} |
||
+ | |- |
||
+ | |[[Bigolplex]] |
||
+ | |{10,10,{10,10,100,5},5} |
||
+ | |- |
||
+ | |[[Gugolhepta]] |
||
+ | |E100###7 |
||
+ | |- |
||
+ | |[[Boggol]] |
||
+ | |{10,10,100,6} |
||
+ | |- |
||
+ | |[[Boggolplex]] |
||
+ | |{10,10,{10,10,100,6},6} |
||
+ | |- |
||
+ | |[[Gugolocta]] |
||
+ | |E100###8 |
||
+ | |- |
||
+ | |[[Bagol]] |
||
+ | |{10,10,100,7} |
||
+ | |- |
||
+ | |[[Bagolplex]] |
||
+ | |{10,10,{10,10,100,7},7} |
||
+ | |- |
||
+ | |[[General]] |
||
+ | |{10,10,10,10} |
||
+ | |- |
||
+ | |[[Kaboodol]] |
||
+ | |\(\underbrace{10 \rightarrow\ldots\rightarrow 10}_{102} < \text{kaboodol} < \underbrace{10 \rightarrow\ldots\rightarrow 10}_{103}\) |
||
+ | |- |
||
+ | |[[Throogol]] |
||
+ | |E100###100 |
||
+ | |- |
||
+ | |[[Troogol]] |
||
+ | |{10,10,10,100} |
||
+ | |- |
||
+ | |[[Giabixul]] |
||
+ | |200![200,200] |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Linear omega level|'''More...''']] |
||
+ | |||
+ | ==Quadratic omega level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Generalplex]] |
||
+ | |{10,10,10,{10,10,10,10}} = {10,3,1,1,2} |
||
+ | |- |
||
+ | |[[Kaboodolplex]] |
||
+ | |\(\underbrace{10 \rightarrow\ldots\rightarrow 10}_{\text{kaboodol}+2} < \text{kaboodolplex} < \underbrace{10 \rightarrow\ldots\rightarrow 10}_{\text{kaboodol}+3}\) |
||
+ | |- |
||
+ | |[[Troogolplex]] |
||
+ | |{10,10,10,{10,10,10,100}} |
||
+ | |- |
||
+ | |[[BOX_M̃]] |
||
+ | | |
||
+ | |- |
||
+ | |[[Thrangol]] |
||
+ | |E100###100#100 |
||
+ | |- |
||
+ | |[[Threagol]] |
||
+ | |E100###100##3 |
||
+ | |- |
||
+ | |[[Thrugold]] |
||
+ | |E100###100##100 |
||
+ | |- |
||
+ | |[[Thrugolthra]] |
||
+ | |E100###100###3 |
||
+ | |- |
||
+ | |[[Thrugoltesla]] |
||
+ | |E100###100###4 |
||
+ | |- |
||
+ | |[[Throotrigol]] |
||
+ | |E100###100###100 |
||
+ | |- |
||
+ | |[[Triggol]] |
||
+ | |{10,10,10,100,2} |
||
+ | |- |
||
+ | |[[Triggolplex]] |
||
+ | |{10,10,10,{10,10,10,100,2},2} |
||
+ | |- |
||
+ | |[[Thrantrigol]] |
||
+ | |E100###100###100#100 |
||
+ | |- |
||
+ | |[[Thrutrigold]] |
||
+ | |E100###100###100##100 |
||
+ | |- |
||
+ | |[[Pentatri]] |
||
+ | |{3,3,3,3,3} |
||
+ | |- |
||
+ | |[[Throotergol]] |
||
+ | |E100###100###100###100 |
||
+ | |- |
||
+ | |[[Traggol]] |
||
+ | |{10,10,10,100,3} |
||
+ | |- |
||
+ | |[[Throopetol]] |
||
+ | |E100###100###100###100###100 |
||
+ | |- |
||
+ | |[[Treegol]] |
||
+ | |{10,10,10,100,4} |
||
+ | |- |
||
+ | |[[Superpent]] |
||
+ | |{5,5,5,5,5} |
||
+ | |- |
||
+ | |[[Throohexol]] |
||
+ | |E100####6 |
||
+ | |- |
||
+ | |[[Trigol]] |
||
+ | |{10,10,10,100,5} |
||
+ | |- |
||
+ | |[[Throoheptgol]] |
||
+ | |E100####7 |
||
+ | |- |
||
+ | |[[Troggol]] |
||
+ | |{10,10,10,100,6} |
||
+ | |- |
||
+ | |[[Throogogdol]] |
||
+ | |E100####8 |
||
+ | |- |
||
+ | |[[Tragol]] |
||
+ | |{10,10,10,100,7} |
||
+ | |- |
||
+ | |[[Pentadecal]] |
||
+ | |{10,10,10,10,10} |
||
+ | |- |
||
+ | |[[Tetroogol]] |
||
+ | |E100####100 |
||
+ | |- |
||
+ | |[[Quadroogol]] |
||
+ | |{10,10,10,10,100} |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Quadratic omega level|'''More...''']] |
||
+ | |||
+ | ==Polynomial omega level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Pentadecalplex]] |
||
+ | |{10,10,10,10,{10,10,10,10,10}} |
||
+ | |- |
||
+ | |[[Quadroogolplex]] |
||
+ | |{10,10,10,10,{10,10,10,10,100}} |
||
+ | |- |
||
+ | |[[Tetrangol]] |
||
+ | |E100####100#100 |
||
+ | |- |
||
+ | |[[Tetrugold]] |
||
+ | |E100####100##100 |
||
+ | |- |
||
+ | |[[Tetrithroogol]] |
||
+ | |E100####100###100 |
||
+ | |- |
||
+ | |[[Tetrootrigol]] |
||
+ | |E100####100####100 |
||
+ | |- |
||
+ | |[[Quadriggol]] |
||
+ | |{10,10,10,10,100,2} |
||
+ | |- |
||
+ | |[[Hexatri]] |
||
+ | |{3,3,3,3,3,3} |
||
+ | |- |
||
+ | |[[Tetrootergol]] |
||
+ | |E100####100####100####100 |
||
+ | |- |
||
+ | |[[Quadraggol]] |
||
+ | |{10,10,10,10,100,3} |
||
+ | |- |
||
+ | |[[Tetroopetol]] |
||
+ | |E100####100####100####100####100 |
||
+ | |- |
||
+ | |[[Quadreegol]] |
||
+ | |{10,10,10,10,100,4} |
||
+ | |- |
||
+ | |[[Tetroohexol]] |
||
+ | |E100#####6 |
||
+ | |- |
||
+ | |[[Quadrigol]] |
||
+ | |{10,10,10,10,100,5} |
||
+ | |- |
||
+ | |[[Superhex]] |
||
+ | |{6,6,6,6,6,6} |
||
+ | |- |
||
+ | |[[Tetrooheptgol]] |
||
+ | |E100#####7 |
||
+ | |- |
||
+ | |[[Quadroggol]] |
||
+ | |{10,10,10,10,100,6} |
||
+ | |- |
||
+ | |[[Tetroogogdol]] |
||
+ | |E100#####8 |
||
+ | |- |
||
+ | |[[Quadragol]] |
||
+ | |{10,10,10,10,100,7} |
||
+ | |- |
||
+ | |[[Hexadecal]] |
||
+ | |{10,10,10,10,10,10} |
||
+ | |- |
||
+ | |[[Pentoogol]] |
||
+ | |E100#####100 |
||
+ | |- |
||
+ | |[[Quintoogol]] |
||
+ | |{10,10,10,10,10,100} |
||
+ | |- |
||
+ | |[[Quintiggol]] |
||
+ | |{10,10,10,10,10,100,2} |
||
+ | |- |
||
+ | |[[Quintaggol]] |
||
+ | |{10,10,10,10,10,100,3} |
||
+ | |- |
||
+ | |[[Quinteegol]] |
||
+ | |{10,10,10,10,10,100,4} |
||
+ | |- |
||
+ | |[[Quintigol]] |
||
+ | |{10,10,10,10,10,100,5} |
||
+ | |- |
||
+ | |[[Quintoggol]] |
||
+ | |{10,10,10,10,10,100,6} |
||
+ | |- |
||
+ | |[[Supersept]] |
||
+ | |{7,7,7,7,7,7,7} |
||
+ | |- |
||
+ | |[[Quintagol]] |
||
+ | |{10,10,10,10,10,100,7} |
||
+ | |- |
||
+ | |[[Heptadecal]] |
||
+ | |{10,10,10,10,10,10,10} |
||
+ | |- |
||
+ | |[[Hexoogol]] |
||
+ | |E100######100 |
||
+ | |- |
||
+ | |[[Sextoogol]] |
||
+ | |{10,10,10,10,10,10,100} |
||
+ | |- |
||
+ | |[[Superoct]] |
||
+ | |{8,8,8,8,8,8,8,8} |
||
+ | |- |
||
+ | |[[Octadecal]] |
||
+ | |{10,10,10,10,10,10,10,10} |
||
+ | |- |
||
+ | |[[Heptoogol]] |
||
+ | |E100#######100 |
||
+ | |- |
||
+ | |[[Septoogol]] |
||
+ | |{10,10,10,10,10,10,10,100} |
||
+ | |- |
||
+ | |[[Superenn]] |
||
+ | |{9,9,9,9,9,9,9,9,9} |
||
+ | |- |
||
+ | |[[Ennadecal]] |
||
+ | |{10,10,10,10,10,10,10,10,10} |
||
+ | |- |
||
+ | |[[Ogdoogol]] |
||
+ | |E100########100 |
||
+ | |- |
||
+ | |[[Octoogol]] |
||
+ | |{10,10,10,10,10,10,10,10,100} |
||
+ | |- |
||
+ | |[[Iteral]] |
||
+ | |{10,10,10,10,10,10,10,10,10,10} = {10,10 (1) 2} = {10,2,2 (1) 2} |
||
+ | |- |
||
+ | |[[Ultatri]] |
||
+ | |{3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3} = {3,27 (1) 2} |
||
+ | |- |
||
+ | |[[Goobol]] |
||
+ | |{10,100(1)2} |
||
+ | |- |
||
+ | |[[Godgahlah]] |
||
+ | |E100#<sup>100</sup>100 = E100#^#100 |
||
+ | |- |
||
+ | |[[Giatrixul]] |
||
+ | |200![200,200,200] |
||
+ | |- |
||
+ | |[[Godgahlahgong]] |
||
+ | |E100,000#<sup>100,000</sup>100,000 |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Polynomial omega level|'''More...''']] |
||
+ | |||
+ | ==Exponentiated linear omega level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Dupertri]] |
||
+ | |{3,{3,3,3}(1)2} = {3,3,2 (1) 2} |
||
+ | |- |
||
+ | |[[Duperdecal]] |
||
+ | |{10,{10,10(1)2}(1)2} |
||
+ | |- |
||
+ | |[[Goobolplex]] |
||
+ | |{10,{10,100(1)2}(1)2} |
||
+ | |- |
||
+ | |[[Grand godgahlah]] |
||
+ | |E100#<sup>godgahlah</sup>100 = E100#^#100#2 |
||
+ | |- |
||
+ | |[[Grand godgahlahgong]] |
||
+ | |E100,000#<sup>godgahlahgong</sup>100,000 |
||
+ | |- |
||
+ | |[[Grand grand godgahlah]] |
||
+ | |E100#^#100#3 |
||
+ | |- |
||
+ | |[[Gibbol]] |
||
+ | |{10,100,2(1)2} |
||
+ | |- |
||
+ | |[[Grandgahlah]] |
||
+ | |E100#^#100#100 |
||
+ | |- |
||
+ | |[[Latri]] |
||
+ | |{3,3,3(1)2} |
||
+ | |- |
||
+ | |[[Gabbol]] |
||
+ | |{10,100,3(1)2} |
||
+ | |- |
||
+ | |[[Greagahlah]] |
||
+ | |E100#^#100#100#100 |
||
+ | |- |
||
+ | |[[Boobol]] |
||
+ | |{10,10,100(1)2} |
||
+ | |- |
||
+ | |[[Gugoldgahlah]] |
||
+ | |E100#^#100##100 |
||
+ | |- |
||
+ | |[[Bibbol]] |
||
+ | |{10,10,100,2(1)2} |
||
+ | |- |
||
+ | |[[Gugolthragahlah]] |
||
+ | |E100#^#100##100##100 |
||
+ | |- |
||
+ | |[[Troobol]] |
||
+ | |{10,10,10,100(1)2} |
||
+ | |- |
||
+ | |[[Throogahlah]] |
||
+ | |E100#^#100###100 |
||
+ | |- |
||
+ | |[[Quadroobol]] |
||
+ | |{10,10,10,10,100(1)2} |
||
+ | |- |
||
+ | |[[Tetroogahlah]] |
||
+ | |E100#^#100####100 |
||
+ | |- |
||
+ | |[[Gootrol]] |
||
+ | |{10,100(1)3} |
||
+ | |- |
||
+ | |[[Gotrigahlah]] |
||
+ | |E100#^#100#^#100 |
||
+ | |- |
||
+ | |[[Bootrol]] |
||
+ | |{10,10,100(1)3} |
||
+ | |- |
||
+ | |[[Gooquadrol]] |
||
+ | |{10,100(1)4} |
||
+ | |- |
||
+ | |[[Gotergahlah]] |
||
+ | |E100#^#100#^#100#^#100 |
||
+ | |- |
||
+ | |[[Emperal]] |
||
+ | |{10,10(1)10} |
||
+ | |- |
||
+ | |[[Gossol]] |
||
+ | |{10,10(1)100} |
||
+ | |- |
||
+ | |[[Godgoldgahlah]] |
||
+ | |E100#^#*#100 |
||
+ | |- |
||
+ | |[[Emperalplex]] |
||
+ | |{10,10(1){10,10(1)10}} |
||
+ | |- |
||
+ | |[[Gossolplex]] |
||
+ | |{10,10(1){10,10(1)100}} |
||
+ | |- |
||
+ | |[[Gotrigoldgahlah]] |
||
+ | |E100#^#*##3 |
||
+ | |- |
||
+ | |[[Gissol]] |
||
+ | |{10,10(1)100,2} |
||
+ | |- |
||
+ | |[[Gassol]] |
||
+ | |{10,10(1)100,3} |
||
+ | |- |
||
+ | |[[Hyperal]] |
||
+ | |{10,10(1)10,10} |
||
+ | |- |
||
+ | |[[Mossol]] |
||
+ | |{10,10(1)10,100} |
||
+ | |- |
||
+ | |[[Godthroogahlah]] |
||
+ | |E100#^#*##100 |
||
+ | |- |
||
+ | |[[Mossolplex]] |
||
+ | |{10,10(1)10,{10,10(1)10,100}} |
||
+ | |- |
||
+ | |[[Bossol]] |
||
+ | |{10,10(1)10,10,100} |
||
+ | |- |
||
+ | |[[Godtetroogahlah]] |
||
+ | |E100#^#*###100 |
||
+ | |- |
||
+ | |[[Trossol]] |
||
+ | |{10,10(1)10,10,10,100} |
||
+ | |- |
||
+ | |[[Godpentoogahlah]] |
||
+ | |E100#^#*####100 |
||
+ | |- |
||
+ | |[[Quadrossol]] |
||
+ | |{10,10(1)10,10,10,10,100} |
||
+ | |- |
||
+ | |[[Quintossol]] |
||
+ | |{10,10(1)10,10,10,10,10,100} |
||
+ | |- |
||
+ | |[[Diteral]] |
||
+ | |{10,10 (1)(1) 2} |
||
+ | |- |
||
+ | |[[Dubol]] |
||
+ | |{10,100 (1)(1) 2} |
||
+ | |- |
||
+ | |[[Deutero-godgahlah]] |
||
+ | |E100#^#*#^#100 |
||
+ | |- |
||
+ | |[[Diteralplex]] |
||
+ | |{10,diteral (1)(1) 2} |
||
+ | |- |
||
+ | |[[Dutrol]] |
||
+ | |{10,100 (1)(1) 3} |
||
+ | |- |
||
+ | |[[Duquadrol]] |
||
+ | |{10,100 (1)(1) 4} |
||
+ | |- |
||
+ | |[[Admiral]] |
||
+ | |{10,10 (1)(1) 10} |
||
+ | |- |
||
+ | |[[Dossol]] |
||
+ | |{10,10 (1)(1) 100} |
||
+ | |- |
||
+ | |[[Deutero-godgoldgahlah]] |
||
+ | |E100#^#*#^#*#100 |
||
+ | |- |
||
+ | |[[Dossolplex]] |
||
+ | |{10,10 (1)(1) dossol} |
||
+ | |- |
||
+ | |[[Dutritri]] |
||
+ | |{3,3,3 (1) 3,3,3 (1) 3,3,3} |
||
+ | |- |
||
+ | |[[Dutridecal]] |
||
+ | |{10,10,10 (1) 10,10,10 (1) 10,10,10} |
||
+ | |- |
||
+ | |[[Trito-godgahlah]] |
||
+ | |E100#^#*#^#*#^#100 |
||
+ | |- |
||
+ | |[[Teterto-godgahlah]] |
||
+ | |E100#^#*#^#*#^#*#^#100 |
||
+ | |- |
||
+ | |[[Xappol]] |
||
+ | |{10,10 (2) 2} |
||
+ | |- |
||
+ | |[[Gridgahlah]] |
||
+ | |E100#^##100 |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Exponentiated linear omega level|'''More...''']] |
||
+ | |||
+ | ==Exponentiated polynomial omega level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Number |
||
+ | |- |
||
+ | |[[Xappolplex]] |
||
+ | |{10,xappol (2) 2} |
||
+ | |- |
||
+ | |[[Grand xappol]] |
||
+ | |{10,10 (2) 3} |
||
+ | |- |
||
+ | |[[Dimentri]] |
||
+ | |{3,3 (3) 2} |
||
+ | |- |
||
+ | |[[Colossol]] |
||
+ | |{10,10 (3) 2} |
||
+ | |- |
||
+ | |[[Kubikahlah]] |
||
+ | |E100#^###100 |
||
+ | |- |
||
+ | |[[Colossolplex]] |
||
+ | |{10,colossol (3) 2} |
||
+ | |- |
||
+ | |[[Terossol]] |
||
+ | |{10,10 (4) 2} |
||
+ | |- |
||
+ | |[[Quarticahlah]] |
||
+ | |E100#^####100 |
||
+ | |- |
||
+ | |[[Terossolplex]] |
||
+ | |{10,terossol (4) 2} |
||
+ | |- |
||
+ | |[[Petossol]] |
||
+ | |{10,10 (5) 2} |
||
+ | |- |
||
+ | |[[Quinticahlah]] |
||
+ | |E100#^#^#5 |
||
+ | |- |
||
+ | |[[Petossolplex]] |
||
+ | |{10,petossol (5) 2} |
||
+ | |- |
||
+ | |[[Ectossol]] |
||
+ | |{10,10 (6) 2} |
||
+ | |- |
||
+ | |[[Sexticahlah]] |
||
+ | |E100#^#^#6 |
||
+ | |- |
||
+ | |[[Ectossolplex]] |
||
+ | |{10,ectossol (6) 2} |
||
+ | |- |
||
+ | |[[Zettossol]] |
||
+ | |{10,10 (7) 2} |
||
+ | |- |
||
+ | |[[Septicahlah]] |
||
+ | |E100#^#^#7 |
||
+ | |- |
||
+ | |[[Zettossolplex]] |
||
+ | |{10,zettossol (7) 2} |
||
+ | |- |
||
+ | |[[Yottossol]] |
||
+ | |{10,10 (8) 2} |
||
+ | |- |
||
+ | |[[Octicahlah]] |
||
+ | |E100#^#^#8 |
||
+ | |- |
||
+ | |[[Yottossolplex]] |
||
+ | |{10,yottossol (8) 2} |
||
+ | |- |
||
+ | |[[Xennossol]] |
||
+ | |{10,10 (9) 2} |
||
+ | |- |
||
+ | |[[Xennossolplex]] |
||
+ | |{10,xennossol (9) 2} |
||
+ | |- |
||
+ | |[[Dimendecal]] |
||
+ | |{10,10 (10) 2} |
||
+ | |- |
||
+ | |[[Gongulus]] |
||
+ | |{10,10 (100) 2} |
||
+ | |- |
||
+ | |[[Godgathor]] |
||
+ | |E100#^#^#100 |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Exponentiated polynomial omega level|'''More...''']] |
||
+ | |||
+ | ==Double exponentiated polynomial omega level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Gongulusplex]] |
||
+ | |{10,10 (gongulus) 2} |
||
+ | |- |
||
+ | |[[Gongulusduplex]] |
||
+ | |{10,10 (gongulusplex) 2} |
||
+ | |- |
||
+ | |[[Deutero-godgathor]] |
||
+ | |E100#^#^#*#^#^#100 |
||
+ | |- |
||
+ | |[[Trito-godgathor]] |
||
+ | |E100#^#^#*#^#^#*#^#^#100 |
||
+ | |- |
||
+ | |[[Hecato-godgathor]] |
||
+ | |E100#^(#^#*#)100 |
||
+ | |- |
||
+ | |[[Godgridgathor]] |
||
+ | |E100#^(#^#*##)100 |
||
+ | |- |
||
+ | |[[Dulatri]] |
||
+ | |{3,3 (0,2) 2} |
||
+ | |- |
||
+ | |[[Godkubikgathor]] |
||
+ | |E100#^(#^#*###)100 |
||
+ | |- |
||
+ | |[[Gingulus]] |
||
+ | |{10,100 (0,2) 2} |
||
+ | |- |
||
+ | |[[Godgathordeus]] |
||
+ | |E100#^(#^#*#^#)100 |
||
+ | |- |
||
+ | |[[Trilatri]] |
||
+ | |{3,3 (0,3) 2} |
||
+ | |- |
||
+ | |[[Gangulus]] |
||
+ | |{10,100 (0,3) 2} |
||
+ | |- |
||
+ | |[[Godgathortruce]] |
||
+ | |E100#^(#^#*#^#*#^#)100 |
||
+ | |- |
||
+ | |[[Geengulus]] |
||
+ | |{10,100 (0,4) 2} |
||
+ | |- |
||
+ | |[[Godgathorquad]] |
||
+ | |E100#^(#^#*#^#*#^#*#^#)100 |
||
+ | |- |
||
+ | |[[Gowngulus]] |
||
+ | |{10,100 (0,5) 2} |
||
+ | |- |
||
+ | |[[Gungulus]] |
||
+ | |{10,100 (0,6) 2} |
||
+ | |- |
||
+ | |[[Bongulus]] |
||
+ | |{10,100 (0,0,1) 2} |
||
+ | |- |
||
+ | |[[Gralgathor]] |
||
+ | |E100#^#^##100 |
||
+ | |- |
||
+ | |[[Bingulus]] |
||
+ | |{10,100 (0,0,2) 2} |
||
+ | |- |
||
+ | |[[Gralgathordeus]] |
||
+ | |E100#^(#^##*#^##)100 |
||
+ | |- |
||
+ | |[[Trimentri]] |
||
+ | |{3,3 (0,0,0,1) 2} = {3,3 ((1)1) 2} |
||
+ | |- |
||
+ | |[[Bangulus]] |
||
+ | |{10,100 (0,0,3) 2} |
||
+ | |- |
||
+ | |[[Gralgathortruce]] |
||
+ | |E100#^(#^##*#^##*#^##)100 |
||
+ | |- |
||
+ | |[[Beengulus]] |
||
+ | |{10,100 (0,0,4) 2} |
||
+ | |- |
||
+ | |[[Gralgathorquad]] |
||
+ | |E100#^(#^##*#^##*#^##*#^##)100 |
||
+ | |- |
||
+ | |[[Trongulus]] |
||
+ | |{10,100 (0,0,0,1) 2} |
||
+ | |- |
||
+ | |[[Thraelgathor]] |
||
+ | |E100#^#^###100 |
||
+ | |- |
||
+ | |[[Quadrongulus]] |
||
+ | |{10,100 (0,0,0,0,1) 2} |
||
+ | |- |
||
+ | |[[Terinngathor]] |
||
+ | |E100#^#^####100 |
||
+ | |- |
||
+ | |[[Pentaelgathor]] |
||
+ | |E100#^#^#####100 |
||
+ | |- |
||
+ | |[[Quintongulus]] |
||
+ | |{10,100 (0,0,0,0,0,1) 2} |
||
+ | |- |
||
+ | |[[Sextongulus]] |
||
+ | |{10,100 (0,0,0,0,0,0,1) 2} |
||
+ | |- |
||
+ | |[[Septongulus]] |
||
+ | |{10,100 (0,0,0,0,0,0,0,1) 2} |
||
+ | |- |
||
+ | |[[Octongulus]] |
||
+ | |{10,100 (0,0,0,0,0,0,0,0,1) 2} |
||
+ | |- |
||
+ | |[[Goplexulus]] |
||
+ | |\(\lbrace10,100 (\underbrace{0,0,\ldots ,0,0,}_{100 \text{ zeroes}}1) 2\rbrace\) = {10,100 ((1)1) 2} |
||
+ | |- |
||
+ | |[[Godtothol]] |
||
+ | |E100#^#^#^#100 |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Double exponentiated polynomial omega level|'''More...''']] |
||
+ | |||
+ | ==Triple exponentiated polynomial omega level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Extendol]] |
||
+ | |s(3,3{1`2}2) |
||
+ | |- |
||
+ | |[[Graltothol]] |
||
+ | |E100#^#^#^##100 |
||
+ | |- |
||
+ | |[[Goduplexulus]] |
||
+ | |{10,100 ((100)1) 2} |
||
+ | |- |
||
+ | |[[Thraeltothol]] |
||
+ | |E100#^#^#^###100 |
||
+ | |- |
||
+ | |[[Terinntothol]] |
||
+ | |E100#^#^#^####100 |
||
+ | |- |
||
+ | |[[Pentaeltothol]] |
||
+ | |E100#^#^#^#####100 |
||
+ | |- |
||
+ | |[[Godtertol]] |
||
+ | |E100#^#^#^#^#100 |
||
+ | |- |
||
+ | |[[Gotriplexulus]] |
||
+ | |\(\lbrace 10,100 ((\underbrace{0,0,\ldots ,0,0,}_{100 \text{ zeroes}}1)1) 2\rbrace\) = {10,100 (((1)1)1) 2} |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Triple exponentiated polynomial omega level|'''More...''']] |
||
+ | |||
+ | ==Iterated Cantor normal form level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Graltertol]] |
||
+ | |E100#^#^#^#^##100 |
||
+ | |- |
||
+ | |[[Thraeltertol]] |
||
+ | |E100#^#^#^#^###100 |
||
+ | |- |
||
+ | |[[Godtopol]] |
||
+ | |E100#^#^#^#^#^#100 |
||
+ | |- |
||
+ | |[[Graltopol]] |
||
+ | |E100#^#^#^#^#^##100 |
||
+ | |- |
||
+ | |[[Godhathor]] |
||
+ | |E100#^#^#^#^#^#^#100 |
||
+ | |- |
||
+ | |[[Godheptol]] |
||
+ | |E100#^#^#^#^#^#^#^#100 |
||
+ | |- |
||
+ | |[[Godoctol]] |
||
+ | |E100#^#^#^#^#^#^#^#^#100 |
||
+ | |- |
||
+ | |[[Godentol]] |
||
+ | |E100#^#^#^#^#^#^#^#^#^#100 |
||
+ | |- |
||
+ | |[[Goddekathol]] |
||
+ | |E100#^#^#^#^#^#^#^#^#^#^#100 |
||
+ | |- |
||
+ | |[[Tethrathoth]] |
||
+ | |E100#^^#100 |
||
+ | |- |
||
+ | |[[Goppatoth]] |
||
+ | |10↑↑100 [[Array of|&]] 10 |
||
+ | |- |
||
+ | |[[Giaquaxul]] |
||
+ | |200![200,200,200,200] |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Iterated Cantor normal form level|'''More...''']] |
||
+ | |||
+ | ==Epsilon level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Grand tethrathoth]] |
||
+ | |E100#^^#100#2 |
||
+ | |- |
||
+ | |[[Goppatothplex]] |
||
+ | |10↑↑(goppatoth) & 10 |
||
+ | |- |
||
+ | |[[Grantethrathoth]] |
||
+ | |E100#^^#100#100 |
||
+ | |- |
||
+ | |[[Tethratrithoth]] |
||
+ | |E100#^^#100#^^#100 |
||
+ | |- |
||
+ | |[[Deutero-tethrathoth]] |
||
+ | |E100#^^#*#^^#100 |
||
+ | |- |
||
+ | |[[Hecato-tethrathoth]] |
||
+ | |E100(#^^#)^#100 |
||
+ | |- |
||
+ | |[[Monster-Giant]] |
||
+ | |E100(#^^#)^(#^^#)^#100 |
||
+ | |- |
||
+ | |[[Super Monster-Giant]] |
||
+ | |E100(#^^#)^(#^^#)^(#^^#)^#100 |
||
+ | |- |
||
+ | |[[Terrible tethrathoth]] |
||
+ | |E100(#^^#)^^#100 |
||
+ | |- |
||
+ | |[[Terrible terrible tethrathoth]] |
||
+ | |E100((#^^#)^^#)^^#100 |
||
+ | |- |
||
+ | |[[Tethrathoth ba'al]] |
||
+ | |E100#^^#>#100 |
||
+ | |- |
||
+ | |[[Great and Terrible Tethrathoth]] |
||
+ | |E100#^^#>#100#2 |
||
+ | |- |
||
+ | |[[Gippatoth]] |
||
+ | |100↑↑(2 × 100) & 10 |
||
+ | |- |
||
+ | |[[Gappatoth]] |
||
+ | |100↑↑(3 × 100) & 10 |
||
+ | |- |
||
+ | |[[Geepatoth]] |
||
+ | |100↑↑(4 × 100) & 10 |
||
+ | |- |
||
+ | |[[Grangol-carta-tethriterator]] |
||
+ | |E100#^^#>#100#100 |
||
+ | |- |
||
+ | |[[Tethriterhecate]] |
||
+ | |E100#^^#>#*#100 |
||
+ | |- |
||
+ | |[[Deutero-tethriterator]] |
||
+ | |E100#^^#>#*#^^#>#100 |
||
+ | |- |
||
+ | |[[Tethriterfact]] |
||
+ | |E100(#^^#>#)^#100 |
||
+ | |- |
||
+ | |[[Terrible tethriterator]] |
||
+ | |E100(#^^#>#)^^#100 |
||
+ | |- |
||
+ | |[[Tethriditerator]] |
||
+ | |E100#^^#>(#+#)100 |
||
+ | |- |
||
+ | |[[Tethrigriditerator]] |
||
+ | |E100#^^#>##100 |
||
+ | |- |
||
+ | |[[Tethrispatialator]] |
||
+ | |E100#^^#>#^#100 |
||
+ | |- |
||
+ | |[[Dustaculated-tethrathoth]] |
||
+ | |E100#^^#>#^^#100 |
||
+ | |- |
||
+ | |[[Tristaculated-tethrathoth]] |
||
+ | |E100#^^#>#^^#>#^^#100 |
||
+ | |- |
||
+ | |[[Tethracross]] |
||
+ | |E100#^^##100 |
||
+ | |- |
||
+ | |[[Boppatoth]] |
||
+ | |100↑↑(100<sup>2</sup>) & 10 |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Epsilon level|'''More...''']] |
||
+ | |||
+ | ==Binary phi level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Terrible tethracross]] |
||
+ | |E100(#^^##)^^#100 |
||
+ | |- |
||
+ | |[[Secundotethrated-tethracross]] |
||
+ | |E100(#^^##)^^##100 |
||
+ | |- |
||
+ | |[[Tethritercross]] |
||
+ | |E100#^^##>#100 |
||
+ | |- |
||
+ | |[[Dustaculated-tethracross]] |
||
+ | |E100#^^##>#^^##100 |
||
+ | |- |
||
+ | |[[Tethracubor]] |
||
+ | |E100#^^###100 |
||
+ | |- |
||
+ | |[[Troppatoth]] |
||
+ | |100↑↑(100<sup>3</sup>) & 10 |
||
+ | |- |
||
+ | |[[Terrible tethracubor]] |
||
+ | |E100(#^^###)^^#100 |
||
+ | |- |
||
+ | |[[Tethraducubor]] |
||
+ | |E100(#^^###)^^###100 |
||
+ | |- |
||
+ | |[[Tethritercubor]] |
||
+ | |E100#^^###>#100 |
||
+ | |- |
||
+ | |[[Dustaculated-tethracubor]] |
||
+ | |E100#^^###>#^^###100 |
||
+ | |- |
||
+ | |[[Tethrateron]] |
||
+ | |E100#^^####100 |
||
+ | |- |
||
+ | |[[Quadroppatoth]] |
||
+ | |100↑↑(100<sup>4</sup>) & 10 |
||
+ | |- |
||
+ | |[[Terrible tethrateron]] |
||
+ | |E100(#^^####)^^#100 |
||
+ | |- |
||
+ | |[[Tethraduteron]] |
||
+ | |E100(#^^####)^^####100 |
||
+ | |- |
||
+ | |[[Tethra-hectateron]] |
||
+ | |E100#^^####>#100 |
||
+ | |- |
||
+ | |[[Dustaculated-tethrateron]] |
||
+ | |E100#^^####>#^^####100 |
||
+ | |- |
||
+ | |[[Tethrapeton]] |
||
+ | |E100#^^#^#5 |
||
+ | |- |
||
+ | |[[Tethrahexon]] |
||
+ | |E100#^^#^#6 |
||
+ | |- |
||
+ | |[[Tethrahepton]] |
||
+ | |E100#^^#^#7 |
||
+ | |- |
||
+ | |[[Tethra-ogdon]] |
||
+ | |E100#^^#^#8 |
||
+ | |- |
||
+ | |[[Tethrennon]] |
||
+ | |E100#^^#^#9 |
||
+ | |- |
||
+ | |[[Tethradekon]] |
||
+ | |E100#^^#^#10 |
||
+ | |- |
||
+ | |[[Tethrafact]] |
||
+ | |E100#^^#^#100 |
||
+ | |- |
||
+ | |[[Tethrato-tethrathoth]] |
||
+ | |E100#^^#^^#100 |
||
+ | |- |
||
+ | |[[Tethrarxitet]] |
||
+ | |E100#^^#^^#^^#100 |
||
+ | |- |
||
+ | |[[Pentacthulhum]] |
||
+ | |E100#^^^#100 |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Binary phi level|'''More...''']] |
||
+ | |||
+ | ==Bachmann's collapsing level== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Pentacthuldugon]] |
||
+ | |E100(#^^^#)^^^#100 |
||
+ | |- |
||
+ | |[[Pentacthuliterator]] |
||
+ | |E100#^^^#>#100 |
||
+ | |- |
||
+ | |[[Hugexul]] |
||
+ | |200![200(1)200] |
||
+ | |- |
||
+ | |[[Superior Hugexul]] |
||
+ | |200![200(1)200,200] |
||
+ | |- |
||
+ | |[[Dustaculated-pentacthulhum]] |
||
+ | |E100#^^^#>#^^^#100 |
||
+ | |- |
||
+ | |[[Pentacthulcross]] |
||
+ | |E100#^^^##100 |
||
+ | |- |
||
+ | |[[Bisuperior Hugexul]] |
||
+ | |200![200(1)200,200,200] |
||
+ | |- |
||
+ | |[[Pentacthulcubor]] |
||
+ | |E100#^^^###100 |
||
+ | |- |
||
+ | |[[Pentacthulteron]] |
||
+ | |E100#^^^####100 |
||
+ | |- |
||
+ | |[[Pentacthultope]] |
||
+ | |E100#^^^#^#100 |
||
+ | |- |
||
+ | |[[Pentacthularxitri]] |
||
+ | |E100#^^^#^^^#100 |
||
+ | |- |
||
+ | |[[Hexacthulhum]] |
||
+ | |E100#^^^^#100 |
||
+ | |- |
||
+ | |[[Hugebixul]] |
||
+ | |200![200(1)200(1)200] |
||
+ | |- |
||
+ | |[[Hexacthuliterator]] |
||
+ | |E100#^^^^#>#100 |
||
+ | |- |
||
+ | |[[Superior Hugebixul]] |
||
+ | |200![200(1)200(1)200,200] |
||
+ | |- |
||
+ | |[[Hexacthulcross]] |
||
+ | |E100#^^^^##100 |
||
+ | |- |
||
+ | |[[Heptacthulhum]] |
||
+ | |E100#{5}#100 |
||
+ | |- |
||
+ | |[[Hugetrixul]] |
||
+ | |200![200(1)200(1)200(1)200] |
||
+ | |- |
||
+ | |[[Ogdacthulhum]] |
||
+ | |E100#{6}#100 |
||
+ | |- |
||
+ | |[[Hugequaxul]] |
||
+ | |200![200(1)200(1)200(1)200(1)200] |
||
+ | |- |
||
+ | |[[Ennacthulhum]] |
||
+ | |E100#{7}#100 |
||
+ | |- |
||
+ | |[[Dekacthulhum]] |
||
+ | |E100#{8}#100 |
||
+ | |- |
||
+ | |[[Goliath]] |
||
+ | |E100#{10}#100 |
||
+ | |- |
||
+ | |[[Godsgodgulus]] |
||
+ | |E100#{#}#100 |
||
+ | |- |
||
+ | |[[Godsgodgulcross]] |
||
+ | |E100#{#}##100 |
||
+ | |- |
||
+ | |[[Godsgodeus]] |
||
+ | |E100#{#+#}#100 |
||
+ | |- |
||
+ | |[[The centurion]] |
||
+ | |E100#{#^#}#100 |
||
+ | |- |
||
+ | |[[Ohmygosh-ohmygosh-ohmygooosh]] |
||
+ | |E100#{#{#}#}#100 |
||
+ | |- |
||
+ | |[[Blasphemorgulus]] |
||
+ | |E100{#,#,1,2}100 |
||
+ | |- |
||
+ | |[[Hundrelasphemorgue]] |
||
+ | |E100{#,#+1,1,2}100 |
||
+ | |- |
||
+ | |[[Enormaxul]] |
||
+ | |200![200(2)200] |
||
+ | |- |
||
+ | |[[Superior Enormaxul]] |
||
+ | |200![200(2)200,200] |
||
+ | |- |
||
+ | |[[Bisuperior Enormaxul]] |
||
+ | |200![200(2)200,200,200] |
||
+ | |- |
||
+ | |[[Enormabixul]] |
||
+ | |200![200(2)200(2)200] |
||
+ | |- |
||
+ | |[[Enormatrixul]] |
||
+ | |200![200(2)200(2)200(2)200] |
||
+ | |- |
||
+ | |[[Enormaquaxul]] |
||
+ | |200![200(2)200(2)200(2)200(2)200] |
||
+ | |- |
||
+ | |[[Destruxul]] |
||
+ | |200![200(200)200] |
||
+ | |- |
||
+ | |[[Great Destruxul]] |
||
+ | |200![200(200)200(200)200] |
||
+ | |- |
||
+ | |[[Bigreat Destruxul]] |
||
+ | |200![200(200)200(200)200(200)200] |
||
+ | |- |
||
+ | |[[Bird's number]] |
||
+ | |\(f_{\vartheta(\Omega^{\omega})+2}(f_{\vartheta(\Omega^{\omega})+1}(f_{\vartheta(\Omega^{\omega})}(f_{\vartheta(\Omega^{\omega})}(7))))\) |
||
+ | |- |
||
+ | |[[TREE(3)]] (lower bound) |
||
+ | | |
||
+ | |- |
||
+ | |[[Destrubixul]] |
||
+ | |200![200([200(200)200])200] |
||
+ | |- |
||
+ | |[[Destrutrixul]] |
||
+ | |200![200([200([200(200)200])200])200] |
||
+ | |- |
||
+ | |[[Destruquaxul]] |
||
+ | |200![200([200([200([200(200)200])200])200])200] |
||
+ | |- |
||
+ | |Golapulus |
||
+ | |10<sup>100</sup>&10&10 |
||
+ | |- |
||
+ | |[[Extremexul]] |
||
+ | |200![1(1)[<sub>2</sub>200,200,200,200]] |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Bachmann's collapsing level|'''More...''']] |
||
+ | |||
+ | ==Higher computable level== |
||
+ | |||
+ | Since the comparison (or even the well-definedness) of numbers of this level is unknown, the order of entries does not necessarily imply the order of the sizes. Also, several numbers are defined by an OCF, which is uncomputable, and hence the fact that they are listed in this table does not mean that their computability is known. |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Extremebixul]] |
||
+ | |200![1(1)[<sub>2</sub>200,200,200,200,200]] |
||
+ | |- |
||
+ | |[[Extremetrixul]] |
||
+ | |200![1(1)[<sub>2</sub>200,200,200,200,200,200]] |
||
+ | |- |
||
+ | |[[Extremequaxul]] |
||
+ | |200![1(1)[<sub>2</sub>200,200,200,200,200,200,200]] |
||
+ | |- |
||
+ | |[[Gigantixul]] |
||
+ | |200![1(1)[<sub>3</sub>200,200,200]] |
||
+ | |- |
||
+ | |[[Gigantibixul]] |
||
+ | |200![1(1)[<sub>3</sub>200,200,200,200]] |
||
+ | |- |
||
+ | |[[Gigantitrixul]] |
||
+ | |200!1(1)[<sub>3</sub>200,200,200,200,200]] |
||
+ | |- |
||
+ | |[[Gigantiquaxul]] |
||
+ | |200![1(1)[<sub>3</sub>200,200,200,200,200,200]] |
||
+ | |- |
||
+ | |[[Nucleaxul]] |
||
+ | |200![<sub>200</sub>200] |
||
+ | |- |
||
+ | |[[Nucleabixul]] |
||
+ | |200![<sub>[<sub>200</sub>200]</sub>200] |
||
+ | |- |
||
+ | |[[Subcubic graph number|SCG(13)]] (lower bound) |
||
+ | | |
||
+ | |- |
||
+ | |[[Nucleatrixul]] |
||
+ | |200![<sub>[<sub>[<sub>200</sub>200]</sub>200]</sub>200] |
||
+ | |- |
||
+ | |[[Nucleaquaxul]] |
||
+ | |200![<sub>[<sub>[<sub>[<sub>200</sub>200]</sub>200]</sub>200]</sub>200] |
||
+ | |- |
||
+ | |[[BIGG]] |
||
+ | |200? |
||
+ | |- |
||
+ | |[[Loader's number]] |
||
+ | |D<sup>5</sup>(99) |
||
+ | |- |
||
+ | |[[Bashicu matrix system|Bashicu matrix number]] with respect to Bashicu matrix system version 2.3 |
||
+ | | |
||
+ | |- |
||
+ | |[[N primitive#Large_Number|6]] (N primitive) |
||
+ | | |
||
+ | |- |
||
+ | |[[Y sequence|Y sequence number]] |
||
+ | |f<sup>2000</sup>(1) |
||
+ | |- |
||
+ | |[[Transcendental integer|the least transcendental integer]] |
||
+ | | |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Higher computable level|'''More...''']] |
||
+ | |||
+ | ==Uncomputable numbers== |
||
+ | |||
+ | {| |
||
+ | !Name |
||
+ | !Value |
||
+ | |- |
||
+ | |[[Rado's sigma function|\(\Sigma(1,000)\)]] |
||
+ | | |
||
+ | |- |
||
+ | |[[Fish number 4]] |
||
+ | |F<sub>4</sub><sup>63</sup>(3) |
||
+ | |- |
||
+ | |[[Xi function|\(\Xi(10^6)\)]] |
||
+ | | |
||
+ | |- |
||
+ | |[[Rayo's number]] |
||
+ | |Rayo(10<sup>100</sup>) |
||
+ | |- |
||
+ | |[[Fish number 7]] |
||
+ | |F<sub>7</sub><sup>63</sup>(10<sup>100</sup>) |
||
+ | |- |
||
+ | |[[BIG FOOT]] |
||
+ | |FOOT<sup>10</sup>(10<sup>100</sup>) |
||
+ | |- |
||
+ | |[[Little Bigeddon]] |
||
+ | | |
||
+ | |- |
||
+ | |[[Sasquatch]] |
||
+ | | |
||
+ | |} |
||
+ | |||
+ | [[List of googologisms/Uncomputable numbers|'''More...''']] |
||
+ | |||
+ | == Notes == |
||
+ | <references />[[ja:数の一覧]] |
||
+ | [[zh:大數列表]] |
||
+ | [[cs:Seznam googolismů]] |
||
[[Category:Lists]] |
[[Category:Lists]] |
||
[[Category:Classes]] |
[[Category:Classes]] |
Revision as of 05:59, 29 November 2019
List of googolisms
- Class 0 and 1
- Class 2
- Class 3
- Class 4
- Class 5
- Tetration level
- Up-arrow notation level
- Linear omega level
- Quadratic omega level
- Polynomial omega level
- Exponentiated linear omega level
- Exponentiated polynomial omega level
- Double exponentiated polynomial omega level
- Triple exponentiated polynomial omega level
- Iterated Cantor normal form level
- Epsilon level
- Binary phi level
- Bachmann's collapsing level
- Higher computable level
- Uncomputable numbers
This is a list of googolisms in ascending order. This list contains ill-defined large numbers, e.g. large numbers defined by BEAF and BIG FOOT, and large numbers whose well-definedness is not known, e.g. large numbers defined by Taranovsky's ordinal notation and Bashicu matrix number with respect to Bashicu matrix system version 2.3.
This page (the main list) lists the more notable googolisms on each class; click the "More..." link at the end of each section to see more googolisms in that class.
Class 0 (0 - 6)
Name | Value |
---|---|
Zero | 0 |
Googolplexianminex | \(10^{-(10^{10^{10^{100}}})}\) |
Googolplexminex | \(10^{-(10^{10^{100}})}\) |
Googolminex | \(10^{-(10^{100})}\) or 1/googolplex |
One | 1 |
Two | 2 |
Three | 3 |
Four | 4 |
Five | 5 |
Six | 6 |
Class 1 (7 - 1,000,000)
Name | Value |
---|---|
Seven | 7 |
Eight | 8 |
Nine | 9 |
Ten | 10 |
Dozen | 12 |
Hundred | 100 (102) |
Eleventy | 110 |
Twelfty (or long hundred) | 120 |
Gross | 144 (122) |
Baker's gross | 169 (132) |
Poulter's gross | 196 (142) |
Short ream | 480 |
Ream | 500 |
Beast number | 666 |
Thousand / Niloogol | 1,000 (103) |
Great gross | 1,728 (123) |
Great Baker's gross | 2,197 (133) |
Poulter's great gross | 2,744 (143) |
Myriad | 10,000 |
Lakh | 100,000 |
Class 2 (1,000,000 - \(10^{1,000,000}\))
Name | Value |
---|---|
Million | 1,000,000 |
Crore | 10,000,000 |
Myllion | 100,000,000 |
Billion(S)[1] / Milliard | 1,000,000,000 |
Dialogue | 1010 |
Trillion(S) / Billion(L) | 1012 |
Quadrillion(S) / Billiard | 1015 |
Byllion | 1016 |
Trillion(L) / Quintillion(S) | 1018 |
Sextillion(S) / Trilliard | 1021 |
Avogadro's number | 6.02214076*1023 |
Septillion(S) / Quadrillion(L) | 1024 |
Octillion(S) / Quadrilliard | 1027 |
Nonillion(S) / Quintillion(L) | 1030 |
Tryllion | 1032 |
Decillion(S) / Quintilliard | 1033 |
Undecillion(S) / Sextillion(L) | 1036 |
Duodecillion(S) / Sextilliard | 1039 |
Tredecillion(S) / Septillion(L) | 1042 |
Quattuordecillion(S) / Septilliard | 1045 |
Quindecillion(S) / Octillion(L) | 1048 |
Sexdecillion(S) / Octilliard | 1051 |
Septendecillion(S) / Nonillion(L) | 1054 |
Octodecillion(S) / Nonilliard | 1057 |
Novemdecillion(S) / Decillion(L) | 1060 |
Vigintillion(S) / Decilliard | 1063 |
Quadryllion | 1064 |
Eddington number | 136*2256 ~ 1.5747724136275*1079 |
Trigintillion(S) | 1093 |
Googol | 10100 |
Vigintillion(L) | 10120 |
Quadragintillion(S) | 10123 |
Googolex | 12060 ~ 5.6347514353165*10124 |
Quintyllion | 10128 |
Quinquagintillion(S) | 10153 |
Trigintillion(L) | 10180 |
Sexagintillion(S) | 10183 |
Gargoogol | 10200 |
Septuagintillion(S) | 10213 |
Hundertime | 4.71193079990*10219 |
Googoc | 200100 ~ 1.2676506002282*10230 |
Quadragintillion(L) | 10240 |
Octogintillion(S) | 10243 |
Nonagintillion(S) | 10273 |
Quinquagintillion(L) | 10300 |
Centillion(S) | 10303 |
Sexagintillion(L) | 10360 |
Primo-vigesimo-centillion(S) | 10366 |
Faxul | 200! ~ 7.88657867364*10374 |
Septuagintillion(L) | 10420 |
Octogintillion(L) | 10480 |
Googocci | 402201 ~ 2.814729533583*10523 |
Nonagintillion(L) | 10540 |
Centillion(L) | 10600 |
Primo-vigesimo-centillion(L) | 10726 |
Googolchime | 101,000 |
Millillion(S) | 103,003 |
Decyllion | 104,096 |
Millillion(L) | 106,000 |
Googoltoll | 1010,000 |
Hitchhiker's number | 2276,709 ~ 5.117645330517*1083,297 |
Googolgong | 10100,000 |
Class 3 (\(10^{1,000,000} - 10^{10^{1,000,000}}\))
Name | Value |
---|---|
Maximusmillion | 101,000,000 |
Milli-millillion(S) | 103,000,003 |
Vigintyllion | 104,194,304 |
Milli-millillion(L) | 106,000,000 |
Largest known prime | 282,589,933-1 ~ 1.488944*1024,862,047 |
Nanillion | 103,000,000,003 |
Trialogue | 101010 |
Ballium's number | ~ 2.03542*10138,732,019,349 |
Picillion | 103*1012+3 |
Femtillion | 103*1015+3 |
Attillion | 103*1018+3 |
Zeptillion | 103*1021+3 |
Yoctillion | 103*1024+3 |
Xonillion | 103*1027+3 |
Vecillion | 103*1030+3 |
Mecillion | 103*1033+3 |
Duecillion | 103*1036+3 |
Trecillion | 103*1039+3 |
Tetrecillion | 103*1042+3 |
Icosillion | 103*1060+3 |
Triacontillion | 103*1090+3 |
Googolplex | 1010100 |
Gargoogolplex | googolplex2 = 102*10100 |
Googolbang | (10100)! ~ 109.957*10101 |
Tetracontillion | 103*10120+3 |
Pentacontillion | 103*10150+3 |
Hexacontillion | 103*10180+3 |
Heptacontillion | 103*10210+3 |
Octacontillion | 103*10240+3 |
Ennacontillion | 103*10270+3 |
Hectillion | 103*10300+3 |
Ecetonplex | 1010303 |
Kilofaxul | (200!)! ~ 1010379 |
Dohectillion | 103*10600+3 |
Googolplexichime | 10101,000 |
Killillion | 103*103,000+3 |
Googolplexigong | 1010100,000 |
Class 4
Name | Value |
---|---|
Millionduplex | 10101,000,000 |
Megillion | 103*103,000,000+3 |
Gigillion | 103*103,000,000,000+3 |
Tetralogue | 10101010 |
Terillion | 103*103*1012+3 |
Petillion | 103*103*1015+3 |
Exillion | 103*103*1018+3 |
Zettillion | 103*103*1021+3 |
Yottillion | 103*103*1024+3 |
Xennillion | 103*103*1027+3 |
Dakillion | 103*103*1030+3 |
Hendillion | 103*103*1033+3 |
First Skewes number | eee79 ~ 10101034 |
Dokillion | 103*103*1036+3 |
Tradakillion | 103*103*1042+3 |
Ikillion | 103*103*1060+3 |
Trakillion | 103*103*1090+3 |
Googolduplex | 101010100 |
Fzgoogolplex | (1010100)1010100 = 101010100+100 |
Tekillion | 103*103*10120+3 |
Hotillion | 103*103*10300+3 |
Ecetonduplex | 101010303 |
Megafaxul | ((200!)!)! ~ 101010379 |
Botillion | 103*103*10600+3 |
Trotillion | 103*103*10900+3 |
Second Skewes number | eeee7.705 ~ 101010963 |
Totillion | 103*103*101,200+3 |
Kalillion | 103*103*103,000+3 |
Dalillion | 103*103*106,000+3 |
Tralillion | 103*103*109,000+3 |
Talillion | 103*103*1012,000+3 |
Dakalillion | 103*103*1030,000+3 |
Googolduplexigong | 101010100,000 |
Hotalillion | 103*103*10300,000+3 |
Class 5
Name | Value |
---|---|
Mejillion | 103*103*103,000,000+3 |
Gijillion | 103*103*10300,000,0000+3 |
Pentalogue | 1010101010 |
Astillion | 103*103*103*1012+3 |
Lunillion | 103*103*103*1015+3 |
Fermillion | 103*103*103*1018+3 |
Multillion | 103*103*103*1042+3 |
Googoltriplex | 10101010100 |
Fzgargoogolplex | googolduplexgoogolduplex |
Ecetontriplex | 10101010303 |
Gigafaxul | (((200!)!)!)! ~ 10101010379 |
Googoltriplexigong | 10101010100,000 |
Tetration level
Name | Value |
---|---|
Hexalogue | 10↑↑6 |
Googolquadriplex | E100#5 |
Fzgargantugoogolplex | googoltriplexgoogoltriplex |
Heptalogue | 10↑↑7 |
Googolquinplex | E100#6 |
Octalogue | 10↑↑8 |
Googolsextiplex | E100#7 |
Ennalogue | 10↑↑9 |
Bentley's Number | \(\sum^{9}_{i = 0} 10 \uparrow\uparrow i\) |
Googolseptiplex | E100#8 |
Decker | {10,10,2} = 10↑↑10 |
Googoloctiplex | E100#9 |
Endekalogue | 10↑↑11 |
Equinoxal | 10(≡) = 10(10)(10) |
Googolnoniplex | E100#10 |
Dodekalogue | 10↑↑12 |
Googoldeciplex | E100#11 |
Triadekalogue | 10↑↑13 |
Tetradekalogue | 10↑↑14 |
Giggol | {10,100,2} = 10↑↑100 |
Grangol | E100#100 |
Expofaxul | 200!1 |
Mega | 2[5] = 256[4] ~ 10↑↑258 |
Chilialogue | 10↑↑1,000 |
Grangolgong | E100,000#100,000 |
Tritri | {3,3,3} = {3,7625597484987,2} = 3↑↑7,625,597,484,987 |
Googolgoogolplex | 10↑↑(10100) |
Googoldex | E100#(10100) = E100#1#2 |
Ecetondex | E303#1#2 |
Grand Faxul | ~ 10↑↑10379 |
Up-arrow notation level
Name | Value |
---|---|
Zootzootplex | Exponential factorial of googolplex = googolplexgoogolplex-1googolplex-2...432. |
Googolplexstack | 10↑↑1010100 |
Googolplexidex | E100#(1010100) = E100#2#2 |
Grand Kilofaxul | ~ 10↑↑1010379 |
Tria-teraksys | E1#1#3 = 10↑↑↑3 = 10↑↑10↑↑10 |
Equiduoxal | 10(≡≡) = 10(10(≡))(10(≡)) |
Giggolplex | {10,giggol,2} = 10↑↑10↑↑100 |
Grangoldex | E100#100#2 |
Kiloexpofaxul | (200!1)!1 |
Grangoldexigong | E100,000#100,000#2 |
Googolgoogolduplex | 10↑↑10↑↑(10100) |
Ecetondudex | E303#1#3 |
Bigrand Faxul | ~ 10↑↑10↑↑(10379) |
Tetra-teraksys | E1#1#4 = 10↑↑↑4 |
Giggolduplex | {10,giggolplex,2} = 10↑↑10↑↑10↑↑100 |
Grangoldudex | E100#100#3 |
Megaexpofaxul | ((200!1)!1)!1 |
Grangoldudexigong | E100,000#100,000#3 |
Googolgoogoltriplex | 10↑↑10↑↑10↑↑(10100) |
Deka-teraksys | E1#1#10 = 10↑↑↑10 |
Megiston | 10[5] ~ 10↑↑↑11 |
Gaggol | {10,100,3} = 10↑↑↑100 |
Greagol | E100#100#100 |
Tetrofaxul | 200!2 |
Greagolgong | E100,000#100,000#100,000 |
Googol-3-flex | 10↑↑↑(10100) |
Ecetonthrex | E303#1#1#2 |
Folkman's number | 2↑↑↑(2901) |
Grand expofaxul | ~ 10↑↑↑10↑↑198 |
A-ooga | 2[6] |
Grahal | g1 = 3↑↑↑↑3 |
Tria-petaksys | 10↑↑↑↑3 |
Gaggolplex | {10,gaggol,3} |
Greagolthrex | E100#100#100#2 |
Kilotetrofaxul | (200!2)!2 |
Greagolthrexigong | E100,000#100,000#100,000#2 |
Ecetonduthrex | E303#1#1#3 |
Tritet | {4,4,4} = 4↑↑↑↑4 |
Greagolduthrex | E100#100#100#3 |
Greagolduthrexigong | E100,000#100,000#100,000#3 |
Equitrioxal | 10(≡≡≡) = 10(10(≡≡))(10(≡≡)) |
Hexar | \(Q_{1,0}(6)\) = 6↑↑↑↑6 |
Geegol | {10,100,4} = 10↑↑↑↑100 |
Gigangol | E100#100#100#100 |
Pentofaxul | 200!3 |
Geegolplex | {10,geegol,4} |
Gigangoltetrex | E100#100#100#100#2 |
Tripent | {5,5,5} = 5↑↑↑↑↑5 |
Gigol | {10,100,5} = 10↑↑↑↑↑100 |
Gorgegol | E100#100#100#100#100 |
Hexofaxul | 200!4 |
Gigolplex | {10,gigol,5} |
Gorgegolpentex | E100#100#100#100#100#2 |
Goggol | {10,100,6}= 10↑↑↑↑↑↑100 |
Gulgol | E100#100#100#100#100#100 |
Goggolplex | {10,goggol,6} |
Gulgolhex | E100#100#100#100#100#100#2 |
Trisept | {7,7,7} = 7↑77 |
Gagol | {10,100,7} = 10↑7100 |
Gaspgol | E100#100#100#100#100#100#100 |
Gagolplex | {10,gagol,7} |
Gaspgolheptex | E100#100#100#100#100#100#100#2 |
Ginorgol | E100#100#100#100#100#100#100#100 |
Ginorgoloctex | E100#100#100#100#100#100#100#100#2 |
Tridecal | {10,10,10} |
Boogol | {10,10,100} |
Gugold | E100##100 |
Hyperfaxul | 200![1] |
Gugoldagong | E100,000##100,000 |
Gongol | hyper(10,10100,100) |
Googoldiflux | \(10 \underbrace{\uparrow\uparrow\ldots\uparrow\uparrow}_{10^{100}} (10^{100})\) |
Equiquioxal | 10(≡{≡}≡) |
Linear omega level
Name | Value |
---|---|
Moser | 2[2[5]] using Steinhaus-Moser notation, ~ 3 ↑Mega 3 |
Boogolplex | {10,10,{10,10,100}} |
Gugolda-suplex | E100##100#2 |
Kilohyperfaxul | (200![1])![1] |
Gongolplex | hyper(10,gongol,100) |
Dihexar | \(Q_{1,1}(6) \approx 6\rightarrow 6\rightarrow 6\rightarrow 2\) |
Graham's number | g64, where g1 = 3 ↑4 3 and gn = 3 ↑gn-1 3, ~ {4,65,1,2} |
xkcd number | A(G,G), where G is Graham's number, ~ {4,66,1,2} |
Corporal | {10,100,1,2} |
Graatagold | E100##100#100 |
Forcal | g1,000,000 |
Conway's Tetratri | 3→3→3→3 ~ {33,3,2,2} |
Corporalplex | {10,{10,100,1,2},1,2} |
Graatagolda-sudex | E100##100#100#2 |
Force forcal | gforcal |
Trihexar | \(Q_{1,2}(6)\) |
Greegold | E100##100#100#100 |
Suporcal | Forcal(1,000,000) |
Greegolda-suthrex | E100##100#100#100#2 |
Grinningold | E100##100##4 |
Megocal | Forcal2(1,000,000) |
Golaagold | E100##100##5 |
Gruelohgold | E100##100##6 |
Gaspgold | E100##100##7 |
Ginorgold | E100##100##8 |
Grand tridecal | {10,10,10,2} |
Gugolthra | E100##100##100 |
Biggol | {10,10,100,2} |
Giaxul | 200![200] = 200![1,2] |
Ultron | \(\approx f_{\omega+200} (100)\) |
Terribocal | Forcal1,2(1) |
Biggolplex | {10,10,{10,10,100,2},2} |
Graatagolthra | E100##100##100##2 |
Tetratri | {3,3,3,3} |
Septasexahexar | \(Q_{3,0}(6)\) |
Gugoltesla | E100##100##100##100 |
Baggol | {10,10,100,3} |
Tribocal | Forcal1,3(1) |
Baggolplex | {10,10,{10,10,100,3},3} |
Graatagoltesla | E100##100##100##100##2 |
Supertet | {4,4,4,4} |
Gugolpeta | E100##100##100##100##100 |
Beegol | {10,10,100,4} |
Beegolplex | {10,10,{10,10,100,4},4} |
Gugolhexa | E100###6 |
Bigol | {10,10,100,5} |
Bigolplex | {10,10,{10,10,100,5},5} |
Gugolhepta | E100###7 |
Boggol | {10,10,100,6} |
Boggolplex | {10,10,{10,10,100,6},6} |
Gugolocta | E100###8 |
Bagol | {10,10,100,7} |
Bagolplex | {10,10,{10,10,100,7},7} |
General | {10,10,10,10} |
Kaboodol | \(\underbrace{10 \rightarrow\ldots\rightarrow 10}_{102} < \text{kaboodol} < \underbrace{10 \rightarrow\ldots\rightarrow 10}_{103}\) |
Throogol | E100###100 |
Troogol | {10,10,10,100} |
Giabixul | 200![200,200] |
Quadratic omega level
Name | Value |
---|---|
Generalplex | {10,10,10,{10,10,10,10}} = {10,3,1,1,2} |
Kaboodolplex | \(\underbrace{10 \rightarrow\ldots\rightarrow 10}_{\text{kaboodol}+2} < \text{kaboodolplex} < \underbrace{10 \rightarrow\ldots\rightarrow 10}_{\text{kaboodol}+3}\) |
Troogolplex | {10,10,10,{10,10,10,100}} |
BOX_M̃ | |
Thrangol | E100###100#100 |
Threagol | E100###100##3 |
Thrugold | E100###100##100 |
Thrugolthra | E100###100###3 |
Thrugoltesla | E100###100###4 |
Throotrigol | E100###100###100 |
Triggol | {10,10,10,100,2} |
Triggolplex | {10,10,10,{10,10,10,100,2},2} |
Thrantrigol | E100###100###100#100 |
Thrutrigold | E100###100###100##100 |
Pentatri | {3,3,3,3,3} |
Throotergol | E100###100###100###100 |
Traggol | {10,10,10,100,3} |
Throopetol | E100###100###100###100###100 |
Treegol | {10,10,10,100,4} |
Superpent | {5,5,5,5,5} |
Throohexol | E100####6 |
Trigol | {10,10,10,100,5} |
Throoheptgol | E100####7 |
Troggol | {10,10,10,100,6} |
Throogogdol | E100####8 |
Tragol | {10,10,10,100,7} |
Pentadecal | {10,10,10,10,10} |
Tetroogol | E100####100 |
Quadroogol | {10,10,10,10,100} |
Polynomial omega level
Name | Value |
---|---|
Pentadecalplex | {10,10,10,10,{10,10,10,10,10}} |
Quadroogolplex | {10,10,10,10,{10,10,10,10,100}} |
Tetrangol | E100####100#100 |
Tetrugold | E100####100##100 |
Tetrithroogol | E100####100###100 |
Tetrootrigol | E100####100####100 |
Quadriggol | {10,10,10,10,100,2} |
Hexatri | {3,3,3,3,3,3} |
Tetrootergol | E100####100####100####100 |
Quadraggol | {10,10,10,10,100,3} |
Tetroopetol | E100####100####100####100####100 |
Quadreegol | {10,10,10,10,100,4} |
Tetroohexol | E100#####6 |
Quadrigol | {10,10,10,10,100,5} |
Superhex | {6,6,6,6,6,6} |
Tetrooheptgol | E100#####7 |
Quadroggol | {10,10,10,10,100,6} |
Tetroogogdol | E100#####8 |
Quadragol | {10,10,10,10,100,7} |
Hexadecal | {10,10,10,10,10,10} |
Pentoogol | E100#####100 |
Quintoogol | {10,10,10,10,10,100} |
Quintiggol | {10,10,10,10,10,100,2} |
Quintaggol | {10,10,10,10,10,100,3} |
Quinteegol | {10,10,10,10,10,100,4} |
Quintigol | {10,10,10,10,10,100,5} |
Quintoggol | {10,10,10,10,10,100,6} |
Supersept | {7,7,7,7,7,7,7} |
Quintagol | {10,10,10,10,10,100,7} |
Heptadecal | {10,10,10,10,10,10,10} |
Hexoogol | E100######100 |
Sextoogol | {10,10,10,10,10,10,100} |
Superoct | {8,8,8,8,8,8,8,8} |
Octadecal | {10,10,10,10,10,10,10,10} |
Heptoogol | E100#######100 |
Septoogol | {10,10,10,10,10,10,10,100} |
Superenn | {9,9,9,9,9,9,9,9,9} |
Ennadecal | {10,10,10,10,10,10,10,10,10} |
Ogdoogol | E100########100 |
Octoogol | {10,10,10,10,10,10,10,10,100} |
Iteral | {10,10,10,10,10,10,10,10,10,10} = {10,10 (1) 2} = {10,2,2 (1) 2} |
Ultatri | {3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3,3} = {3,27 (1) 2} |
Goobol | {10,100(1)2} |
Godgahlah | E100#100100 = E100#^#100 |
Giatrixul | 200![200,200,200] |
Godgahlahgong | E100,000#100,000100,000 |
Exponentiated linear omega level
Name | Value |
---|---|
Dupertri | {3,{3,3,3}(1)2} = {3,3,2 (1) 2} |
Duperdecal | {10,{10,10(1)2}(1)2} |
Goobolplex | {10,{10,100(1)2}(1)2} |
Grand godgahlah | E100#godgahlah100 = E100#^#100#2 |
Grand godgahlahgong | E100,000#godgahlahgong100,000 |
Grand grand godgahlah | E100#^#100#3 |
Gibbol | {10,100,2(1)2} |
Grandgahlah | E100#^#100#100 |
Latri | {3,3,3(1)2} |
Gabbol | {10,100,3(1)2} |
Greagahlah | E100#^#100#100#100 |
Boobol | {10,10,100(1)2} |
Gugoldgahlah | E100#^#100##100 |
Bibbol | {10,10,100,2(1)2} |
Gugolthragahlah | E100#^#100##100##100 |
Troobol | {10,10,10,100(1)2} |
Throogahlah | E100#^#100###100 |
Quadroobol | {10,10,10,10,100(1)2} |
Tetroogahlah | E100#^#100####100 |
Gootrol | {10,100(1)3} |
Gotrigahlah | E100#^#100#^#100 |
Bootrol | {10,10,100(1)3} |
Gooquadrol | {10,100(1)4} |
Gotergahlah | E100#^#100#^#100#^#100 |
Emperal | {10,10(1)10} |
Gossol | {10,10(1)100} |
Godgoldgahlah | E100#^#*#100 |
Emperalplex | {10,10(1){10,10(1)10}} |
Gossolplex | {10,10(1){10,10(1)100}} |
Gotrigoldgahlah | E100#^#*##3 |
Gissol | {10,10(1)100,2} |
Gassol | {10,10(1)100,3} |
Hyperal | {10,10(1)10,10} |
Mossol | {10,10(1)10,100} |
Godthroogahlah | E100#^#*##100 |
Mossolplex | {10,10(1)10,{10,10(1)10,100}} |
Bossol | {10,10(1)10,10,100} |
Godtetroogahlah | E100#^#*###100 |
Trossol | {10,10(1)10,10,10,100} |
Godpentoogahlah | E100#^#*####100 |
Quadrossol | {10,10(1)10,10,10,10,100} |
Quintossol | {10,10(1)10,10,10,10,10,100} |
Diteral | {10,10 (1)(1) 2} |
Dubol | {10,100 (1)(1) 2} |
Deutero-godgahlah | E100#^#*#^#100 |
Diteralplex | {10,diteral (1)(1) 2} |
Dutrol | {10,100 (1)(1) 3} |
Duquadrol | {10,100 (1)(1) 4} |
Admiral | {10,10 (1)(1) 10} |
Dossol | {10,10 (1)(1) 100} |
Deutero-godgoldgahlah | E100#^#*#^#*#100 |
Dossolplex | {10,10 (1)(1) dossol} |
Dutritri | {3,3,3 (1) 3,3,3 (1) 3,3,3} |
Dutridecal | {10,10,10 (1) 10,10,10 (1) 10,10,10} |
Trito-godgahlah | E100#^#*#^#*#^#100 |
Teterto-godgahlah | E100#^#*#^#*#^#*#^#100 |
Xappol | {10,10 (2) 2} |
Gridgahlah | E100#^##100 |
Exponentiated polynomial omega level
Name | Number |
---|---|
Xappolplex | {10,xappol (2) 2} |
Grand xappol | {10,10 (2) 3} |
Dimentri | {3,3 (3) 2} |
Colossol | {10,10 (3) 2} |
Kubikahlah | E100#^###100 |
Colossolplex | {10,colossol (3) 2} |
Terossol | {10,10 (4) 2} |
Quarticahlah | E100#^####100 |
Terossolplex | {10,terossol (4) 2} |
Petossol | {10,10 (5) 2} |
Quinticahlah | E100#^#^#5 |
Petossolplex | {10,petossol (5) 2} |
Ectossol | {10,10 (6) 2} |
Sexticahlah | E100#^#^#6 |
Ectossolplex | {10,ectossol (6) 2} |
Zettossol | {10,10 (7) 2} |
Septicahlah | E100#^#^#7 |
Zettossolplex | {10,zettossol (7) 2} |
Yottossol | {10,10 (8) 2} |
Octicahlah | E100#^#^#8 |
Yottossolplex | {10,yottossol (8) 2} |
Xennossol | {10,10 (9) 2} |
Xennossolplex | {10,xennossol (9) 2} |
Dimendecal | {10,10 (10) 2} |
Gongulus | {10,10 (100) 2} |
Godgathor | E100#^#^#100 |
Double exponentiated polynomial omega level
Name | Value |
---|---|
Gongulusplex | {10,10 (gongulus) 2} |
Gongulusduplex | {10,10 (gongulusplex) 2} |
Deutero-godgathor | E100#^#^#*#^#^#100 |
Trito-godgathor | E100#^#^#*#^#^#*#^#^#100 |
Hecato-godgathor | E100#^(#^#*#)100 |
Godgridgathor | E100#^(#^#*##)100 |
Dulatri | {3,3 (0,2) 2} |
Godkubikgathor | E100#^(#^#*###)100 |
Gingulus | {10,100 (0,2) 2} |
Godgathordeus | E100#^(#^#*#^#)100 |
Trilatri | {3,3 (0,3) 2} |
Gangulus | {10,100 (0,3) 2} |
Godgathortruce | E100#^(#^#*#^#*#^#)100 |
Geengulus | {10,100 (0,4) 2} |
Godgathorquad | E100#^(#^#*#^#*#^#*#^#)100 |
Gowngulus | {10,100 (0,5) 2} |
Gungulus | {10,100 (0,6) 2} |
Bongulus | {10,100 (0,0,1) 2} |
Gralgathor | E100#^#^##100 |
Bingulus | {10,100 (0,0,2) 2} |
Gralgathordeus | E100#^(#^##*#^##)100 |
Trimentri | {3,3 (0,0,0,1) 2} = {3,3 ((1)1) 2} |
Bangulus | {10,100 (0,0,3) 2} |
Gralgathortruce | E100#^(#^##*#^##*#^##)100 |
Beengulus | {10,100 (0,0,4) 2} |
Gralgathorquad | E100#^(#^##*#^##*#^##*#^##)100 |
Trongulus | {10,100 (0,0,0,1) 2} |
Thraelgathor | E100#^#^###100 |
Quadrongulus | {10,100 (0,0,0,0,1) 2} |
Terinngathor | E100#^#^####100 |
Pentaelgathor | E100#^#^#####100 |
Quintongulus | {10,100 (0,0,0,0,0,1) 2} |
Sextongulus | {10,100 (0,0,0,0,0,0,1) 2} |
Septongulus | {10,100 (0,0,0,0,0,0,0,1) 2} |
Octongulus | {10,100 (0,0,0,0,0,0,0,0,1) 2} |
Goplexulus | \(\lbrace10,100 (\underbrace{0,0,\ldots ,0,0,}_{100 \text{ zeroes}}1) 2\rbrace\) = {10,100 ((1)1) 2} |
Godtothol | E100#^#^#^#100 |
Triple exponentiated polynomial omega level
Name | Value |
---|---|
Extendol | s(3,3{1`2}2) |
Graltothol | E100#^#^#^##100 |
Goduplexulus | {10,100 ((100)1) 2} |
Thraeltothol | E100#^#^#^###100 |
Terinntothol | E100#^#^#^####100 |
Pentaeltothol | E100#^#^#^#####100 |
Godtertol | E100#^#^#^#^#100 |
Gotriplexulus | \(\lbrace 10,100 ((\underbrace{0,0,\ldots ,0,0,}_{100 \text{ zeroes}}1)1) 2\rbrace\) = {10,100 (((1)1)1) 2} |
Iterated Cantor normal form level
Name | Value |
---|---|
Graltertol | E100#^#^#^#^##100 |
Thraeltertol | E100#^#^#^#^###100 |
Godtopol | E100#^#^#^#^#^#100 |
Graltopol | E100#^#^#^#^#^##100 |
Godhathor | E100#^#^#^#^#^#^#100 |
Godheptol | E100#^#^#^#^#^#^#^#100 |
Godoctol | E100#^#^#^#^#^#^#^#^#100 |
Godentol | E100#^#^#^#^#^#^#^#^#^#100 |
Goddekathol | E100#^#^#^#^#^#^#^#^#^#^#100 |
Tethrathoth | E100#^^#100 |
Goppatoth | 10↑↑100 & 10 |
Giaquaxul | 200![200,200,200,200] |
Epsilon level
Name | Value |
---|---|
Grand tethrathoth | E100#^^#100#2 |
Goppatothplex | 10↑↑(goppatoth) & 10 |
Grantethrathoth | E100#^^#100#100 |
Tethratrithoth | E100#^^#100#^^#100 |
Deutero-tethrathoth | E100#^^#*#^^#100 |
Hecato-tethrathoth | E100(#^^#)^#100 |
Monster-Giant | E100(#^^#)^(#^^#)^#100 |
Super Monster-Giant | E100(#^^#)^(#^^#)^(#^^#)^#100 |
Terrible tethrathoth | E100(#^^#)^^#100 |
Terrible terrible tethrathoth | E100((#^^#)^^#)^^#100 |
Tethrathoth ba'al | E100#^^#>#100 |
Great and Terrible Tethrathoth | E100#^^#>#100#2 |
Gippatoth | 100↑↑(2 × 100) & 10 |
Gappatoth | 100↑↑(3 × 100) & 10 |
Geepatoth | 100↑↑(4 × 100) & 10 |
Grangol-carta-tethriterator | E100#^^#>#100#100 |
Tethriterhecate | E100#^^#>#*#100 |
Deutero-tethriterator | E100#^^#>#*#^^#>#100 |
Tethriterfact | E100(#^^#>#)^#100 |
Terrible tethriterator | E100(#^^#>#)^^#100 |
Tethriditerator | E100#^^#>(#+#)100 |
Tethrigriditerator | E100#^^#>##100 |
Tethrispatialator | E100#^^#>#^#100 |
Dustaculated-tethrathoth | E100#^^#>#^^#100 |
Tristaculated-tethrathoth | E100#^^#>#^^#>#^^#100 |
Tethracross | E100#^^##100 |
Boppatoth | 100↑↑(1002) & 10 |
Binary phi level
Name | Value |
---|---|
Terrible tethracross | E100(#^^##)^^#100 |
Secundotethrated-tethracross | E100(#^^##)^^##100 |
Tethritercross | E100#^^##>#100 |
Dustaculated-tethracross | E100#^^##>#^^##100 |
Tethracubor | E100#^^###100 |
Troppatoth | 100↑↑(1003) & 10 |
Terrible tethracubor | E100(#^^###)^^#100 |
Tethraducubor | E100(#^^###)^^###100 |
Tethritercubor | E100#^^###>#100 |
Dustaculated-tethracubor | E100#^^###>#^^###100 |
Tethrateron | E100#^^####100 |
Quadroppatoth | 100↑↑(1004) & 10 |
Terrible tethrateron | E100(#^^####)^^#100 |
Tethraduteron | E100(#^^####)^^####100 |
Tethra-hectateron | E100#^^####>#100 |
Dustaculated-tethrateron | E100#^^####>#^^####100 |
Tethrapeton | E100#^^#^#5 |
Tethrahexon | E100#^^#^#6 |
Tethrahepton | E100#^^#^#7 |
Tethra-ogdon | E100#^^#^#8 |
Tethrennon | E100#^^#^#9 |
Tethradekon | E100#^^#^#10 |
Tethrafact | E100#^^#^#100 |
Tethrato-tethrathoth | E100#^^#^^#100 |
Tethrarxitet | E100#^^#^^#^^#100 |
Pentacthulhum | E100#^^^#100 |
Bachmann's collapsing level
Name | Value |
---|---|
Pentacthuldugon | E100(#^^^#)^^^#100 |
Pentacthuliterator | E100#^^^#>#100 |
Hugexul | 200![200(1)200] |
Superior Hugexul | 200![200(1)200,200] |
Dustaculated-pentacthulhum | E100#^^^#>#^^^#100 |
Pentacthulcross | E100#^^^##100 |
Bisuperior Hugexul | 200![200(1)200,200,200] |
Pentacthulcubor | E100#^^^###100 |
Pentacthulteron | E100#^^^####100 |
Pentacthultope | E100#^^^#^#100 |
Pentacthularxitri | E100#^^^#^^^#100 |
Hexacthulhum | E100#^^^^#100 |
Hugebixul | 200![200(1)200(1)200] |
Hexacthuliterator | E100#^^^^#>#100 |
Superior Hugebixul | 200![200(1)200(1)200,200] |
Hexacthulcross | E100#^^^^##100 |
Heptacthulhum | E100#{5}#100 |
Hugetrixul | 200![200(1)200(1)200(1)200] |
Ogdacthulhum | E100#{6}#100 |
Hugequaxul | 200![200(1)200(1)200(1)200(1)200] |
Ennacthulhum | E100#{7}#100 |
Dekacthulhum | E100#{8}#100 |
Goliath | E100#{10}#100 |
Godsgodgulus | E100#{#}#100 |
Godsgodgulcross | E100#{#}##100 |
Godsgodeus | E100#{#+#}#100 |
The centurion | E100#{#^#}#100 |
Ohmygosh-ohmygosh-ohmygooosh | E100#{#{#}#}#100 |
Blasphemorgulus | E100{#,#,1,2}100 |
Hundrelasphemorgue | E100{#,#+1,1,2}100 |
Enormaxul | 200![200(2)200] |
Superior Enormaxul | 200![200(2)200,200] |
Bisuperior Enormaxul | 200![200(2)200,200,200] |
Enormabixul | 200![200(2)200(2)200] |
Enormatrixul | 200![200(2)200(2)200(2)200] |
Enormaquaxul | 200![200(2)200(2)200(2)200(2)200] |
Destruxul | 200![200(200)200] |
Great Destruxul | 200![200(200)200(200)200] |
Bigreat Destruxul | 200![200(200)200(200)200(200)200] |
Bird's number | \(f_{\vartheta(\Omega^{\omega})+2}(f_{\vartheta(\Omega^{\omega})+1}(f_{\vartheta(\Omega^{\omega})}(f_{\vartheta(\Omega^{\omega})}(7))))\) |
TREE(3) (lower bound) | |
Destrubixul | 200![200([200(200)200])200] |
Destrutrixul | 200![200([200([200(200)200])200])200] |
Destruquaxul | 200![200([200([200([200(200)200])200])200])200] |
Golapulus | 10100&10&10 |
Extremexul | 200![1(1)[2200,200,200,200]] |
Higher computable level
Since the comparison (or even the well-definedness) of numbers of this level is unknown, the order of entries does not necessarily imply the order of the sizes. Also, several numbers are defined by an OCF, which is uncomputable, and hence the fact that they are listed in this table does not mean that their computability is known.
Name | Value |
---|---|
Extremebixul | 200![1(1)[2200,200,200,200,200]] |
Extremetrixul | 200![1(1)[2200,200,200,200,200,200]] |
Extremequaxul | 200![1(1)[2200,200,200,200,200,200,200]] |
Gigantixul | 200![1(1)[3200,200,200]] |
Gigantibixul | 200![1(1)[3200,200,200,200]] |
Gigantitrixul | 200!1(1)[3200,200,200,200,200]] |
Gigantiquaxul | 200![1(1)[3200,200,200,200,200,200]] |
Nucleaxul | 200![200200] |
Nucleabixul | 200![[200200]200] |
SCG(13) (lower bound) | |
Nucleatrixul | 200![[[200200]200]200] |
Nucleaquaxul | 200![[[[200200]200]200]200] |
BIGG | 200? |
Loader's number | D5(99) |
Bashicu matrix number with respect to Bashicu matrix system version 2.3 | |
6 (N primitive) | |
Y sequence number | f2000(1) |
the least transcendental integer |
Uncomputable numbers
Name | Value |
---|---|
\(\Sigma(1,000)\) | |
Fish number 4 | F463(3) |
\(\Xi(10^6)\) | |
Rayo's number | Rayo(10100) |
Fish number 7 | F763(10100) |
BIG FOOT | FOOT10(10100) |
Little Bigeddon | |
Sasquatch |
Notes
- ↑ (S) means "in the short scale", and (L) means "in the long scale".