Noogai93's custom extensions

Tridecotwix{10,10,10/2}
Forcongulus{10,10,100/2}Also known as super boogolForcingulus{10,10,100,2/2}Also known as super biggolForcangulus{10,10,100,3/2}Also known as super baggolForceengulus{10,10,100,4/2}Also known as super beegolForcowngulus{10,10,100,5/2}Also known as super bigolGenerotwix{10,10,10,10/2}
Supromulus{10,10,10,100/2}Also known as super troogolSuprimulus{10,10,10,100,2/2}Also known as super triggolSupramulus{10,10,10,100,3/2}Also known as super traggolSupreemulus{10,10,10,100,4/2}Also known as super treegolPentadecotwix{10,10,10,10,10/2}
Terpromulus{10,10,10,10,100/2}Also known as super quadroogolTerprimulus{10,10,10,10,100,2/2}Also known as super quadriggolTerpramulus{10,10,10,10,100,3/2}Also known as super quadraggolTerpreemulus{10,10,10,10,100,4/2}Also known as super quadreegolPeppromulus{10,10,10,10,10,100/2}Also known as super quintoogolPepprimulus{10,10,10,10,10,100,2/2}Also known as super quintiggolExpromulus{10,10,10,10,10,10,100/2}Also known as super sextoogolZeppromulus{10,10,10,10,10,10,10,100/2}Also known as super septoogolYocpromulus{10,10,10,10,10,10,10,10,100/2}Also known as super octoogolIterotwix{10,10,10,10,10,10,10,10,10,10/2}Also known as super iteralBronpromulus{10,10,10,10,10,10,10,10,10,100/2}Also known as super nonoogolGeopromulus{10,10,10,10,10,10,10,10,10,10,100/2}Using Cookie Fonster's Extensions are much coolerAmospromulus{10,10,10,10,......,10,10,10,10,100/2} (20 tens)From amosa-Hapromulus{10,10,10,10,......,10,10,10,10,100/2} (30 tens)From hapra-Kypromulus{10,10,10,10,......,10,10,10,10,100/2} (40 tens)From kyra-Pipromulus{10,10,10,10,......,10,10,10,10,100/2} (50 tens)From pija-Sagpromulus{10,10,10,10,......,10,10,10,10,100/2} (60 tens)From sagana-Pecpromulus{10,10,10,10,......,10,10,10,10,100/2} (70 tens)From pectra-Nispromulus{10,10,10,10,......,10,10,10,10,100/2} (80 tens)From nisaba-Zopromulus{10,10,10,10,......,10,10,10,10,100/2} (90 tens)From zotza-Goobiturbos{10,100 (1) 2/2}Using /2 near the } is better for GoobiturbosGibbiturbos{10,100,2 (1) 2/2}
Gabbiturbos{10,100,3 (1) 2/2}
Geebiturbos{10,100,4 (1) 2/2}
Boobiturbos{10,10,100 (1) 2/2}
Bibbiturbos{10,10,100,2 (1) 2/2}
Troobiturbos{10,10,10,100 (1) 2/2}
Quadroobiturbos{10,10,10,10,100 (1) 2/2}
Goobitertros{10,100 (1) 3/2}
Gibbitertros{10,100,2 (1) 3/2}
Boobitertros{10,10,100 (1) 3/2}
Goobiterquadros{10,100 (1) 4/2}
Emperotwix{10,10 (1) 10/2}
Gossicosmos{10,10 (1) 100/2}
Gissicosmos{10,10 (1) 100,2/2}
Gassicosmos{10,10 (1) 100,3/2}
Hyperotwix{10,10 (1) 10,10/2}
Diterotwix{10,10 (1)(1) 2/2}
Goobideurbota{10,100 (1)(1) 2/2}
Goobideertrota{10,100 (1)(1) 3/2}
Admirotwix{10,10 (1)(1) 10/2}
Gossiduosmos{10,10 (1)(1) 100/2}
Dutridecotwix{10,3 (2) 2/2}
Goobitriunberm{10,100 (1)(1)(1) 2/2}
Goobiquatrulboss{10,100 (1)(1)(1)(1) 2/2}
Goobiquintown{10,100 (1)(1)(1)(1)(1) 2/2}
Goobisemixture{10,100 (1)(1)(1)(1)(1)(1) 2/2}
Goobisepdomino{10,100 (1)(1)(1)(1)(1)(1)(1) 2/2}
Goobi-octopus{10,100 (1)(1)(1)(1)(1)(1)(1)(1) 2/2}
Super xappol{10,10 (2) 2/2}Yikes... It makes that xapporgulusSuper goxxol{10,100 (2) 2/2}Well... Since then it must needs to be right that instantSuper colossol{10,10 (3) 2/2}I mean... Why?Super terossol{10,10 (4) 2/2}
Super petossol{10,10 (5) 2/2}
Super ectossol{10,10 (6) 2/2}
Super zettossol{10,10 (7) 2/2}
Super yottossol{10,10 (8) 2/2}
Super brontossol{10,10 (9) 2/2}
Super geopossol{10,10 (10) 2/2}
Super amosossol{10,10 (20) 2/2}
Super haprossol{10,10 (30) 2/2}
Super kyrossol{10,10 (40) 2/2}
Super pijossol{10,10 (50) 2/2}
Super saganossol{10,10 (60) 2/2}
Super pectrossol{10,10 (70) 2/2}
Super nisabossol{10,10 (80) 2/2}
Super zotzossol{10,10 (90) 2/2}
Super gongulus{10,10 (100) 2/2}Old name: bongulusSuper gongulusplex{10,10 ({10,10 (100) 2/2}) 2/2}
Super gingulus{10,100 (0,2) 2/2}NiceSuper gangulus{10,100 (0,3) 2/2}I have more information to tell youSuper geengulus{10,100 (0,4) 2/2}Yeah! Yeah!Super gowngulus{10,100 (0,5) 2/2}It's the ticketSuper gungulus{10,100 (0,6) 2/2}CoolSuper bongulus{10,100 (0,0,1) 2/2}And that's itSuper trongulus{10,100 (0,0,0,1) 2/2}What could make you have information?

Super bongulus is a number

Super goplexulus{10,100 ((1)1) 2/2}Now we reached super goplexulusSuper goduplexulus{10,100 ((0,1)1) 2/2}
Super gotriplexulus{10,100 (((1)1)1) 2/2}Then we can continue with:
Super goquadriplexulus
Super goquintiplexulus
Super gosextiplexulus
Super goseptiplexulus
Wompogulus{10,10 (10) 2/100}It's finally betterWompogulusplex{10,10 (10) 2/{10,10 (10) 2/100}}Wompogulusplex is a nice numberWompogulusduplex{10,10 (10) 2/{10,10 (10) 2/{10,10 (10) 2/100}}}Then we can continue with:
Wompogulustriplex
WompogulusquadriplexDuper gongulus{10,10 (100) 2/2/2}With 2 /2's, it could be named duper gongulusGrand wompogulus{10,10 (10) 2/2/100}
Truper gongulus{10,10 (100) 2/2/2/2}
Quadruper gongulus{10,10 (100) 2/2/2/2/2}
Hyper gongulus{10,10 (100) 2/2/2/.../2/2/2} (100 /'s)
Iteraplix{10,10 (/1) 2}Or 10 legions array filled with iteral arrays, solved with BEAF.
It is also equal to 10&&(10&10)Goobotimber{10,100 (/1) 2}Or 100 legions array filled with goobol arrays, solved with BEAF.
It is also equal to 100&&(10&10)Iteraplax{10,3,2 (/1) 2}
Iterapleex{10,4,2 (/1) 2}
Iterapliex{10,5,2 (/1) 2}
Iteraplox{10,6,2 (/1) 2}
Iteraplaix{10,7,2 (/1) 2}
Gibbotimber{10,100,2 (/1) 2}
Goobotintrer{10,100 (/1) 3}
Gossocrebidator{10,10 (/1) 100}
Xappamonga{10,10 (/2) 2}Or a 10² legion array filled with xappol arrays, solved with BEAF.
It is also equal to 10²&&(10²&10)Goxxaswork{10,100 (/2) 2}Or a 100² legion array filled with goxxol arrays, solved with BEAF.
It is also equal to 100²&&(100²&10)Clossamonga{10,10 (/3) 2}Or a 10³ legion array filled with colossol arrays, solved with BEAF.
It is also equal to 10³&&(10³&10)Astamonga{10,10 (/4) 2}Or a 10⁴ legion array filled with terossol arrays, solved with BEAF.
It is also equal to 10⁴&&(10⁴&10)Lussamonga{10,10 (/5) 2}Or a 10⁵ legion array filled with petossol arrays, solved with BEAF.
It is also equal to 10⁵&&(10⁵&10)Femmamonga{10,10 (/6) 2}Or a 10⁶ legion array filled with ectossol arrays, solved with BEAF.
It is also equal to 10⁶&&(10⁶&10)Jossamonga{10,10 (/7) 2}Or a 10⁷ legion array filled with zettossol arrays, solved with BEAF.
It is also equal to 10⁷&&(10⁷&10)Sossamonga{10,10 (/8) 2}Or a 10⁸ legion array filled with yottossol arrays, solved with BEAF.
It is also equal to 10⁸&&(10⁸&10)Bessamonga{10,10 (/9) 2}Or a 10⁹ legion array filled with xennossol arrays, solved with BEAF.
It is also equal to 10⁹&&(10⁹&10)Glossamonga{10,10 (/10) 2}Or a dialogue legion array filled with wekossol arrays, solved with BEAF.
It is also equal to 10¹⁰&&(10¹⁰&10)Housamonga{10,10 (/20) 2}We have the Noogai93's illion extensions for that instead of Nirvana Supermind's Numbers
Or a guppy legion array filled with mingossol arrays, solved with BEAF.
It is also equal to 10²⁰&&(10²⁰&10)Trossamonga{10,10 (/30) 2}Or a 10³⁰ legion array filled with 10³⁰ & 10 arrays, solved with BEAF.
It is also equal to 10³⁰&&(10³⁰&10)Bassamonga{10,10 (/40) 2}Or a 10⁴⁰ legion array filled with 10⁴⁰ & 10 arrays, solved with BEAF.
It is also equal to 10⁴⁰&&(10⁴⁰&10)Hassamonga{10,10 (/50) 2}Or a 10⁵⁰ legion array filled with 10⁵⁰ & 10 arrays, solved with BEAF.
It is also equal to 10⁵⁰&&(10⁵⁰&10)Massamonga{10,10 (/60) 2}Or a 10⁶⁰ legion array filled with 10⁶⁰ & 10 arrays, solved with BEAF.
It is also equal to 10⁶⁰&&(10⁶⁰&10)Gottamonga{10,10 (/70) 2}Or a 10⁷⁰ legion array filled with 10⁷⁰ & 10 arrays, solved with BEAF.
It is also equal to 10⁷⁰&&(10⁷⁰&10)Kossamonga{10,10 (/80) 2}Or a 10⁸⁰ legion array filled with 10⁸⁰ & 10 arrays, solved with BEAF.
It is also equal to 10⁸⁰&&(10⁸⁰&10)Nennamonga{10,10 (/90) 2}Or a 10⁹⁰ legion array filled with 10⁹⁰ & 10 arrays, solved with BEAF.
It is also equal to 10⁹⁰&&(10⁹⁰&10)Guapamonga{10,10 (/100) 2}Or a Googol legion array filled with gongulus arrays, solved with BEAF.
It is also equal to 10¹⁰⁰&&(10¹⁰⁰&10)Guapamongaplex{10,10 (/{10,10 (/100) 2}) 2}Or a 10^guapamonga legion array filled with 10^guapamonga & 10 arrays, solved with BEAF.
It is also equal to 10^guapamonga&&(10^guapamonga&10)Ginglamonga{10,100 (/0,2) 2}Or a 100²⁰⁰ legion array filled with gingulus arrays, solved with BEAF.
It is also equal to 100²⁰⁰&&(100²⁰⁰&10)Ganglamonga{10,100 (/0,3) 2}Or a 100³⁰⁰ legion array filled with gangulus arrays, solved with BEAF.
It is also equal to 100³⁰⁰&&(100³⁰⁰&10)Geenglamonga{10,100 (/0,4) 2}Or a 100⁴⁰⁰ legion array filled with geengulus arrays, solved with BEAF.
It is also equal to 100⁴⁰⁰&&(100⁴⁰⁰&10)Buapamonga{10,100 (/0,0,1) 2}Or a 100^100^2 legion array filled with bongulus arrays, solved with BEAF.
It is also equal to 100^100^2&&(100^100^2&10)Truapamonga{10,100 (/0,0,0,1) 2}Or a 100^100^3 legion array filled with trongulus arrays, solved with BEAF.
It is also equal to 100^100^3&&(100^100^3&10)Goplamonga{10,100 (/(1)1) 2}Or a 100^100^100 legion array filled with goplexulus arrays, solved with BEAF.
It is also equal to 100^100^100&&(100^100^100&10)Goduplamonga{10,100 (/(0,1)1) 2}Or a 100^100^100^100 legion array filled with goduplexulus arrays, solved with BEAF.
It is also equal to 100^100^100^100&&(100^100^100^100&10)Gotriplamonga{10,100 (/((1)1)1) 2}Or a 100^100^100^100^100 legion array filled with gotriplexulus arrays, solved with BEAF.
It is also equal to 100^100^100^100^100&&(100^100^100^100^100&10)

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