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XRQ CORPORATION's Gongulus Series

XRQ CORPORATION's Gongulus Series

Previous serie: Colossol NumbersGongulus{10,10 (100) 2}A gongulus is an unspeakably huge number coined by Jonathan Bowers. It's a 100-dimensional array of tens, which has exactly a googol entries when the array is expanded out. Bowers seems to bring that number up a lot more than other numbers of his (see negative gongulus, part 1).At this point, just to shake you up a little let's take a moment to discuss how INCREDIBLY HUGE a gongulus is. Tthis number makes Graham look adorable, to say the least. Graham’s number is so small that once you are introduced to it, you can explain it to anyone and they can understand how it would be computed! A gongulus, however, is far far beyond weeny little numbers whose computation you can understand. It’s much much much much much ... ... ... MUCH larger than Graham's number. A 100-dimensional cube may not seem too overwhelming, but once we get into it your mind will be blown.To start off, a gongulus will look a bit like this:x x x x x x x x x where each x is a 99-dimensional cubeAnd each 99-dimensional cube will consist of 10 98-dimensional cubes, and each of those will consist of 97-dimensional cubes, and each of THOSE will consist of 96-dimensional cubes, etc. The starting array for a gongulus will have a googol 10’s!Still not impressed? Then let’s go inside the centeract (100-dimensional cube) and start seeing how it would be solved! First, you’ll need to solve the last 99-dimensional cube to turn the hypercube into an x*x*x*x.......*x*9 array of tens. But to solve that, you’ll need to solve a bunch of 98-dimensional cubes, and for each of those you’ll need to solve a bunch of 97-dimensional hypercubes, and for each one a 96-cube ... ... somewhere in the middle there’s 50, 49, 48, 47, etc. cubes ... ... until you get to the lines that decompose the squares, which in turn decompose the cubes, then the tesseracts ... each dimemsion would be more horrendous to solve than the previous! And that’s only the first 99-dimensional cube! Once you’ve got that 99-cube out of the way, you’ll need to solve the next incomprehensibly large 99-cube, but that would require solving lots and lots of 98-cubes, which requires a huge amount of 97-cubes, and a huge amount of 96-cubes, 95-cubes ... ... 29-cubes, 28-cubes ... ... tesseracts, cubes, squares, lines! Then the third 99-cube will need to be solved, and the fourth 99-cube next, each bigger than the previous, continuing with the fifth, sixth, seventh, eighth, ninth, and then the last 99-dimensional cube! To solve that cube, you’ll need a seemingly endless amount of 98-cubes, followed by 97, 96-, etc. cubes, but you’ve done that before a bunch of times, just this time it’s even bigger! Once you’re down to a 98-cube solve that to a 97-cube (which still requires 96-, 95-, 94-cubes ... ... ... tesseracts, cubes, squares, lines)! Once that 97-cube is over and you have a 96-cube, you’ll need to continue and continue through 94 more dimensions until you get an insanely big planar array, and you’ll need to solve that until you get a very, very long linear array! You’ll ned to solve that into gradually smaller linear arrays, and then into an up-arrow notation where you’ll need to repetitively evaluate the expresssions until you finally get a huge power of 10! Evaluate that, and that is a gongulus! And that isn’t even the full picture! It seems to never come to an end when trying to solve, as Bowers says.That long explanation above is much longer and more overwhelming than any explanation of Graham’s number! And a full explanation of Graham’s number is wimpy compared to this mind-boggling overview of the computation of a gongulus! The gongulus is much much too mighty for us mortals to comprehend. Yet it’s only the beginning of a series of much worse numbers! Eventually we won’t be able to even imagine anything of what the arrays would be like! In other words, the gongulus, as mighty as it is, is easily trumped by FAR more unfathomable numbers!All in all, this number is a great example of a number that really crushes Graham's number - Sbiis Saibian describes the huge difference in a blog post, and suggests using a gongulus to replace the fame held by Graham's number, since Graham's number, by googological standards, is quite tiny and easy to analyze. Though I personally would transfer Graham's honor to something like the even bigger TREE(3), which like Graham's number has serious use in mathematics.Second Gongulus{10,100 (0,1) 2}Bowers’ gongulus extensions (such as {10,100(0,3)2} or {10,100(0,0,0,0,1)2}) don’t really match the gongulus, since there’s no way to express a gongulus as {a,b(x,y)c}. To fix this problem, Aarex coins the second gongulus, which matches better with the extensions.Sbiis Saibian calls this number gonguxxus continuing the goxxol, coloxxol, teroxxol, etc, idea.Gongulusplex{10,10 (gongulus) 2}Remember the 100 dimensions we went through in the long gongulus paragraph? Now imagine having to go through a gongulus dimensions! We’ll pass through every whole number in this list up to a gongulus when working with the number of dimensions. Since you can’t even imagine how big a gongulus would be, it’s even more mind-boggling to imagine solving a gongulus-dimensional cube!As impressive as this number is, it’s still a naive extension because anyone introduced to the gongulus could come up with that. We’ll need to move much faster than ANY recursion to get anywhere!Gongulusduplex{10,10 (gongulusplex) 2}
Gongulustriplex{10,10 (gongulusduplex) 2}
Gongulusquadraplex{10,10 (gongulustriplex) 2}
Gongulusquintiplex{10,10 (gongulusquadraplex) 2}
Gongaggulus{10,100 (0,1) 3}
Gongeegulus{10,100 (0,1) 4}
Gongigulus{10,100 (0,1) 5}
Gongoggulus{10,100 (0,1) 6}
Gongagulus{10,100 (0,1) 7}
Gonboogulus{10,100 (0,1) 100}
Goncorporgulus{10,100 (0,1) 1,2}
Gontroogulus{10,100 (0,1) 10,100}
Gonquadroogulus{10,100 (0,1) 10,10,100}
Gonquintoogulus{10,100 (0,1) 10,10,10,100}
Gonsextoogulus{10,100 (0,1) 10,10,10,10,100}
Gongoobulus{10,100 (0,1)(1) 2}
Gongootrulus{10,100 (0,1)(1) 3}
Gongooquadrulus{10,100 (0,1)(1) 4}
Gongooquintulus{10,100 (0,1)(1) 5}
Gongossulus{10,100 (0,1)(1) 100}
Gonmossulus{10,100 (0,1)(1) 10,100}
Gonbossulus{10,100 (0,1)(1) 10,10,100}
Gontrossulus{10,100 (0,1)(1) 10,10,10,100}
Gondubulus{10,100 (0,1)(1)(1) 2}
Gontriubulus{10,100 (0,1)(1)(1)(1) 2}
Gontetrubulus{10,100 (0,1)(1)(1)(1)(1) 2}
Gonpentubulus{10,100 (0,1)(1)(1)(1)(1)(1) 2}
Gongoxxulus{10,100 (0,1)(2) 2}
Gongoxgoobulus{10,100 (0,1)(2)(1) 2}
Gondueli-goxxulus / Gongulus-with-dueli-goxxol{10,100 (0,1)(2)(2) 2}
Gondueli-goxxulus{10,100 (0,1)(2)(2) 2}
Dueli-gongulus{10,100 (0,1)(0,1) 2}
Trili-gongulus{10,100 (0,1)(0,1)(0,1) 2}
Quardildri-gongulus{10,100 (0,1)(0,1)(0,1)(0,1) 2}
Quindwifti-gongulus{10,100 (0,1)(0,1)(0,1)(0,1)(0,1) 2}
Sexixti-gongulus{10,100 (0,1)(0,1)(0,1)(0,1)(0,1)(0,1) 2}
Sebdi-gongulus{10,100 (0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1) 2}
Ogdi-gongulus{10,100 (0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1) 2}
Novi-gongulus{10,100 (0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1) 2}
Deki-gongulus{10,100 (0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1)(0,1) 2}
Gongulusfact{10,100 (1,1) 2}
Gongulusplexifact{10,100 (gongulusfact) 2}
Gongulusduplexifact{10,100 (gongulusplexifact) 2}
Gongulustriplexifact{10,100 (gongulusduplexifact) 2}
Goxapgulus{10,100 (2,1) 2}
Goxapgulusplex{10,100 (goxapgulus) 2}
Goxapgulusduplex{10,100 (goxapgulusplex) 2}
Goxapgulustriplex{10,100 (goxapgulusduplex) 2}
Dulatri{3,3 (0,2) 2}
Dulatriplex{3,3 (0,2) {3,3 (0,2) 2}}
Goncolossgulus{10,100 (3,1) 2}
Goncolossgulusplex{10,100 (goncolossgulus) 2}
Gonterossgulus{10,100 (4,1) 2}
Gonterossgulusplex{10,100 (gonterossgulus) 2}
Gonpetossgulus{10,100 (5,1) 2}
Gonpetossgulusplex{10,100 (gonpetossgulus) 2}
Gonectossgulus{10,100 (6,1) 2}
Gonzettossgulus{10,100 (7,1) 2}
Gonyottossgulus{10,100 (8,1) 2}
Goxennossgulus{10,100 (9,1) 2}
Duladecal{10,10 (0,2) 2}
Gonwekossgulus{10,100 (10,1) 2}
Gingulus{10,100 (0,2) 2}A 100^(2*100) array of 10’s. This is the first group of superdimensions. To solve visualize this array, imagine a 100^100 dimensional array, but each slot is filled with a gongulus array. The array has 10^400 entries in total.Gingulusplex{10,100 (gingulus) 2}
Gingulusduplex{10,100 (gingulusplex) 2}
Gingulustriplex{10,100 (gingulusduplex) 2}
Gingulusquadriplex{10,100 (gingulustriplex) 2}
Gingulusquintiplex{10,100 (gingulusquadriplex) 2}
Gingulusfact{10,100 (1,2) 2}
Gingulusplexifact{10,100 (gingulusfact) 2}
Gixapgulus{10,100 (2,2) 2}
Gixapgulusplex{10,100 (gixapgulus) 2}
Trilatri{3,3 (0,3) 2}
Gincolossgulus{10,100 (3,2) 2}
Gincolossgulusplex{10,100 (gincolossgulus) 2}
Ginterossgulus{10,100 (4,2) 2}
Ginterossgulusplex{10,100 (ginterossgulus) 2}
Ginpetossgulus{10,100 (5,2) 2}
Ginectossgulus{10,100 (6,2) 2}
Ginzettossgulus{10,100 (7,2) 2}
Ginyottossgulus{10,100 (8,2) 2}
Triladecal{10,10 (0,3) 2}
Gangulus{10,100 (0,3) 2}A 100^(3*100) array of 10’s. The array can be visualized as a gongulus array of ginguluses.Gangulusplex{10,100 (gangulus) 2}
Gangulusduplex{10,100 (gangulusplex) 2}
Gangulustriplex{10,100 (gangulusduplex) 2}
Gangulusquadriplex{10,100 (gangulustriplex) 2}
Gangulusquintiplex{10,100 (gangulusquadriplex) 2}
Gangulusfact{10,100 (1,3) 2}
Gangulusplexifact{10,100 (gangulusfact) 2}
Gaxapgulus{10,100 (2,3) 2}
Gaxapgulusplex{10,100 (gaxapgulus) 2}
Quadrilatri{3,3 (0,4) 2}
Gancolossgulus{10,100 (3,3) 2}
Gancolossgulusplex{10,100 (gancolossgulus) 2}
Ganterossgulus{10,100 (4,3) 2}
Quadriladecal{10,10 (0,4) 2}
Geengulus{10,100 (0,4) 2}
Geengulusplex{10,100 (geengulus) 2}
Geengulusduplex{10,100 (geengulusplex) 2}
Geengulustriplex{10,100 (geengulusduplex) 2}
Geengulusquadriplex{10,100 (geengulustriplex) 2}
Geengulusquintiplex{10,100 (geengulusquadriplex) 2}
Geengulusfact{10,100 (1,4) 2}
Geengulusplexifact{10,100 (geengulusfact) 2}
Geexapgulus{10,100 (2,4) 2}
Geexapgulusplex{10,100 (geexapgulus) 2}
Quintilatri{3,3 (0,5) 2}
Geencolossgulus{10,100 (3,4) 2}
Geenterossgulus{10,100 (4,4) 2}
Quintiladecal{10,10 (0,5) 2}
Gowngulus{10,100 (0,5) 2}
Gowngulusplex{10,100 (gowngulus) 2}
Gowngulusfact{10,100 (1,5) 2}
Gowxapgulus{10,100 (2,5) 2}
Sextilatri{3,3 (0,6) 2}
Gowncolossgulus{10,100 (3,5) 2}
Gownterossgulus{10,100 (4,5) 2}
Gungulus{10,100 (0,6) 2}
Gungulusplex{10,100 (gungulus) 2}
Gungulusfact{10,100 (1,6) 2}
Guxapgulus{10,100 (2,6) 2}
Septilatri{3,3 (0,7) 2}
Guncolossgulus{10,100 (3,6) 2}
Gagulus{10,100 (0,7) 2}
Gagulusplex{10,100 (gagulus) 2}
Octilatri{3,3 (0,8) 2}
Gyngulus{10,100 (0,8) 2}
Gyngulusplex{10,100 (gyngulus) 2}
Nonilatri{3,3 (0,9) 2}
Goungulus{10,100 (0,9) 2}
Goungulusplex{10,100 (goungulus) 2}
Decilatri{3,3 (0,10) 2}
Gurngulus{10,100 (0,10) 2}
Gurngulusplex{10,100 (gurngulus) 2}
Undecilatri{3,3 (0,11) 2}
Goingulus{10,100 (0,11) 2}
Duodecilatri{3,3 (0,12) 2}
Guungulus{10,100 (0,12) 2}
Gengulus{10,100 (0,13) 2}
Geerngulus{10,100 (0,14) 2}
Goggulus{10,100 (0,15) 2}
Geungulus{10,100 (0,16) 2}
Gisngulus{10,100 (0,17) 2}
Gaggulus{10,100 (0,18) 2}
Gaulngulus{10,100 (0,19) 2}
Giongulus{10,100 (0,20) 2}
Triginticulus{10,100 (0,30) 2}
Quadraginticulus{10,100 (0,40) 2}
Quinquaginticulus{10,100 (0,50) 2}
Sexaginticulus{10,100 (0,60) 2}
Septuaginticulus{10,100 (0,70) 2}
Octoginticulus{10,100 (0,80) 2}
Nonaginticulus{10,100 (0,90) 2}
Centiculus{10,100 (0,100) 2}
Bongulus{10,100 (0,0,1) 2}Or {10,100(0,100)2}. A 100^100^2 array of 10’s, but still a low level superdimensional array. If stage 1 is the second gongulus, stage 2 is the gingulus, stage 3 is the gangulus, stage 4 is the geengulus, etc, then this is stage 100.Milliculus{10,100 (0,1000) 2}
Bongulusplex{10,100 (0,bongulus) 2}
Bongulusduplex{10,100 (0,bongulusplex) 2}
Bongulustriplex{10,100 (0,bongulusduplex) 2}
Bongulusquadriplex{10,100 (0,bongulustriplex) 2}
Bongulusquintiplex{10,100 (0,bongulusquadriplex) 2}
Bongulusfact{10,100 (1,0,1) 2}
Bongulusplexifact{10,100 (1,bongulusfact) 2}
Boxapgulus{10,100 (2,0,1) 2}
Boxapgulusplex{10,100 (2,boxapgulus) 2}
Boncolossgulus{10,100 (3,0,1) 2}
Boncolossgulusplex{10,100 (3,boncolossgulus) 2}
Bonterossgulus{10,100 (4,0,1) 2}
Bongongulgulus{10,100 (0,1,1) 2}
Bongongulusplexgulus{10,100 (bongongulgulus,0,1) 2}
Bongongulgulusplex{10,100 (0,bongongulgulus) 2}
Bongongulgulusfact{10,100 (1,1,1) 2}
Bongongulgulusplexifact{10,100 (1,bongongulgulusfact) 2}
Bongoxapgulgulus{10,100 (2,1,1) 2}
Bongoxapgulgulusplex{10,100 (2,bongoxapgulgulus) 2}
Bongoncolossgulgulus{10,100 (3,1,1) 2}
Bongingulgulus{10,100 (0,2,1) 2}
Bongingulgulusplex{10,100 (0,bongingulgulus) 2}
Bongingulgulusfact{10,100 (1,2,1) 2}
Bongixapgulgulus{10,100 (2,2,1) 2}
Bongangulgulus{10,100 (0,3,1) 2}
Bongangulgulusplex{10,100 (0,bongangulgulus) 2}
Bongangulgulusfact{10,100 (1,3,1) 2}
Bongeengulgulus{10,100 (0,4,1) 2}
Bongeengulgulusplex{10,100 (0,bongeengulgulus) 2}
Bongowngulgulus{10,100 (0,5,1) 2}
Bongungulgulus{10,100 (0,6,1) 2}
Bingulus{10,100 (0,0,2) 2}An X^(2*X^2) array of 10s. To imagine this array, you'll need a bongulus array of bongulus arrays - keep in mind that a bongulus array is a 100x nested array of gongulus arrays.Bingulusplex{10,100 (0,bingulus) 2}
Bingulusduplex{10,100 (0,bingulusplex) 2}
Bingulustriplex{10,100 (0,bingulusduplex) 2}
Bingulusfact{10,100 (1,0,2) 2}
Bingulusplexifact{10,100 (1,bingulusfact) 2}
Bixapgulus{10,100 (2,0,2) 2}
Bixapgulusplex{10,100 (2,bixapgulus) 2}
Bincolossgulus{10,100 (3,0,2) 2}
Bingongulgulus{10,100 (0,1,2) 2}
Bingongulgulusplex{10,100 (0,bingongulgulus) 2}
Bingongulgulusfact{10,100 (1,1,2) 2}
Bingoxapgulgulus{10,100 (2,1,2) 2}
Bingingulgulus{10,100 (0,2,2) 2}
Bingingulgulusplex{10,100 (0,bingingulgulus) 2}
Trimentri{3,3 (0,3,2) 2}
Bingangulgulus{10,100 (0,3,2) 2}
Bingeengulgulus{10,100 (0,4,2) 2}
Bangulus{10,100 (0,0,3) 2}An X^(3*X^2) array of 10s.Bangulusplex{10,100 (0,bangulus) 2}
Bangulusfact{10,100 (1,0,3) 2}
Baxapgulus{10,100 (2,0,3) 2}
Bangongulgulus{10,100 (0,1,3) 2}
Bangongulgulusfact{10,100 (1,1,3) 2}
Bangingulgulus{10,100 (0,2,3) 2}
Bangangulgulus{10,100 (0,3,3) 2}
Beengulus{10,100 (0,0,4) 2}We saw this number’s reciprocal a loooooooooong time ago in part 1.Beengulusplex{10,100 (0,beengulus) 2}
Beengulusfact{10,100 (1,0,4) 2}
Beengongulgulus{10,100 (0,1,4) 2}
Bowngulus{10,100 (0,0,5) 2}
Bungulus{10,100 (0,0,6) 2}
Bagulus{10,100 (0,0,7) 2}
Byngulus{10,100 (0,0,8) 2}
Boungulus{10,100 (0,0,9) 2}
Burngulus{10,100 (0,0,10) 2}
Boingulus{10,100 (0,0,11) 2}
Buungulus{10,100 (0,0,12) 2}
Bengulus{10,100 (0,0,13) 2}
Beerngulus{10,100 (0,0,14) 2}
Trongulus{10,100 (0,0,0,1) 2}In the lower superdimensional arrays but still super insane. This number is about an X^X^3 array of 10’s!Trongulusplex{10,100 (0,0,trongulus) 2}
Trongulusduplex{10,100 (0,0,trongulusplex) 2}
Trongulustriplex{10,100 (0,0,trongulusduplex) 2}
Trongulusquadriplex{10,100 (0,0,trongulustriplex) 2}
Trongulusquintiplex{10,100 (0,0,trongulusquadriplex) 2}
Trongulusfact{10,100 (1,0,0,1) 2}
Trongulusplexifact{10,100 (1,0,trongulusfact) 2}
Troxapgulus{10,100 (2,0,0,1) 2}
Troncolossgulus{10,100 (3,0,0,1) 2}
Trongongulgulus{10,100 (0,1,0,1) 2}
Trongongulgulusplex{10,100 (0,1,trongongulgulus) 2}
Trongongulgulusfact{10,100 (1,1,0,1) 2}
Trongoxapgulgulus{10,100 (2,1,0,1) 2}
Trongingulgulus{10,100 (0,2,0,1) 2}
Trongingulgulusplex{10,100 (0,2,trongingulgulus) 2}
Trongangulgulus{10,100 (0,3,0,1) 2}
Trongeengulgulus{10,100 (0,4,0,1) 2}
Tronbongulgulus{10,100 (0,0,1,1) 2}
Tronbongulgulusplex{10,100 (0,0,tronbongulgulus) 2}
Tronbongulgulusfact{10,100 (1,0,1,1) 2}
Tronboxapgulgulus{10,100 (2,0,1,1) 2}
Tronbongongulgulgulusfact{10,100 (1,1,1,1) 2}
Tronbongingulgulgulus{10,100 (0,2,1,1) 2}
Tronbingulgulus{10,100 (0,0,2,1) 2}
Tronbingulgulusplex{10,100 (0,0,tronbingulgulus) 2}
Tronbangulgulus{10,100 (0,0,3,1) 2}
Tronbeengulgulus{10,100 (0,0,4,1) 2}
Tronbowngulgulus{10,100 (0,0,5,1) 2}
Tringulus{10,100 (0,0,0,2) 2}
Tringulusplex{10,100 (0,0,tringulus) 2}
Tringulusfact{10,100 (1,0,0,2) 2}
Tringongulgulus{10,100 (0,1,0,2) 2}
Trinbongulgulus{10,100 (0,0,1,2) 2}
Trangulus{10,100 (0,0,0,3) 2}
Trangulusplex{10,100 (0,0,trangulus) 2}
Treengulus{10,100 (0,0,0,4) 2}
Trowngulus{10,100 (0,0,0,5) 2}
Trungulus{10,100 (0,0,0,6) 2}
Tragulus{10,100 (0,0,0,7) 2}
Tryngulus{10,100 (0,0,0,8) 2}
Quadrongulus{10,100 (0,0,0,0,1) 2}A four-superdimensional array of tens.Quadrongulusplex{10,100 (0,0,0,quadrongulus) 2}
Quadrongulusduplex{10,100 (0,0,0,quadrongulusplex) 2}
Quadrongulustriplex{10,100 (0,0,0,quadrongulusduplex) 2}
Quadrongulusfact{10,100 (1,0,0,0,1) 2}
Quadroxapgulus{10,100 (2,0,0,0,1) 2}
Quadroncolossgulus{10,100 (3,0,0,0,1) 2}
Quadrongulusplexifact{10,100 (1,0,0,quadrongulusfact) 2}
Quadrongongulgulus{10,100 (0,1,0,0,1) 2}
Quadrongongulgulusplex{10,100 (0,1,0,quadrongongulgulus) 2}
Quadrongongulgulusfact{10,100 (1,1,0,0,1) 2}
Quadrongoxapgulgulus{10,100 (2,1,0,0,1) 2}
Quadrongingulgulus{10,100 (0,2,0,0,1) 2}
Quadrongangulgulus{10,100 (0,3,0,0,1) 2}
Quadronbongulgulus{10,100 (0,0,1,0,1) 2}
Quadronbongulgulusfact{10,100 (1,0,1,0,1) 2}
Quadronbongongulgulgulus{10,100 (0,1,1,0,1) 2}
Quadronbingulgulus{10,100 (0,0,2,0,1) 2}
Quadronbangulgulus{10,100 (0,0,3,0,1) 2}
Quadronbongulgulusplex{10,100 (0,0,1,quadronbongulgulus) 2}
Quadrontrongulgulus{10,100 (0,0,0,1,1) 2}
Quadrontrongulgulusplex{10,100 (0,0,0,quadrontrongulgulus) 2}
Quadrontrongulgulusfact{10,100 (1,0,0,1,1) 2}
Quadrontrongongulgulgulus{10,100 (0,1,0,1,1) 2}
Quadrontringulgulus{10,100 (0,0,0,2,1) 2}
Quadrontrangulgulus{10,100 (0,0,0,3,1) 2}
Quadringulus{10,100 (0,0,0,0,2) 2}
Quadringulusfact{10,100 (1,0,0,0,2) 2}
Quadringongulgulus{10,100 (0,1,0,0,2) 2}
Quadrinbongulgulus{10,100 (0,0,1,0,2) 2}
Quadrintrongulgulus{10,100 (0,0,0,1,2) 2}
Quadrangulus{10,100 (0,0,0,0,3) 2}
Quadreengulus{10,100 (0,0,0,0,4) 2}
Quadrowngulus{10,100 (0,0,0,0,5) 2}
Quadrungulus{10,100 (0,0,0,0,6) 2}
Quadragulus{10,100 (0,0,0,0,7) 2}
Quadryngulus{10,100 (0,0,0,0,8) 2}
Quintongulus{10,100 (0,0,0,0,0,1) 2}
Quintongulusplex{10,100 (0,0,0,0,quintongulus) 2}
Quintongulusfact{10,100 (1,0,0,0,0,1) 2}
Quintongongulgulus{10,100 (0,1,0,0,0,1) 2}
Quintonbongulgulus{10,100 (0,0,1,0,0,1) 2}
Quintontrongulgulus{10,100 (0,0,0,1,0,1) 2}
Quintonquadrongulgulus{10,100 (0,0,0,0,1,1) 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}
Nonongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 9 zeroesTrimendecal{10,10 (0,0,0,0,...,0,0,0,1) 2}There are 10 zeroesDecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 10 zeroesUndecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 11 zeroesDuodecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 12 zeroesTredecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 13 zeroesQuattuordecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 14 zeroesQuindecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 15 zeroesSexdecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 16 zeroesSeptendecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 17 zeroesOctodecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 18 zeroesNovemdecongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 19 zeroesVigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 20 zeroesUnvigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 21 zeroesDuovigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 22 zeroesTrevigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 23 zeroesQuattuorvigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 24 zeroesQuinvigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 25 zeroesSexvigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 26 zeroesSeptenvigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 27 zeroesOctovigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 28 zeroesNovemvigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 29 zeroesTrigintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 30 zeroesQuadragintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 40 zeroesQuinquagintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 50 zeroesSexagintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 60 zeroesSeptuagintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 70 zeroesOctogintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 80 zeroesNonagintongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 90 zeroesCentongulus / Goplexulus{10,100 (0,0,0,0,...,0,0,0,1) 2} = {10,100 ((1)1) 2}There are 100 zeroesUncentongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 101 zeroesDuocentongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 102 zeroesTrecentongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 103 zeroesMillongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 1,000 zeroesGoogolongulus{10,100 (0,0,0,0,...,0,0,0,1) 2}There are 10^100 zeroesNext serie: Goplexulus Series

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