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XRQ CORPORATION's Goplexulus Series

XRQ CORPORATION's Goplexulus Series

Next serie: Gongulus NumbersGoplexulus{10,100 ((1)1) 2}Also imaginable as:{10,100(0,0,0,0.......0,1)2} with 10 zeros100^100^100&10A 100-superdimensional array of tensA 100 tetrated to 3 array of tensThis number is right around the end of superdimensional arrays and the beginning of higher tetrational arrays. It's formed with some pretty insane array nesting.Dueli-goplexulus{10,100 ((1)1)((1)1) 2}
Goplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are goplexulus zeroesGoplexulusduplex{10,100 (0,0,0,...,0,0,0,1) 2}There are goplexulusplex zeroesGoplexulustriplex{10,100 (0,0,0,...,0,0,0,1) 2}There are goplexulusduplex zeroesGoplexulusquadriplex{10,100 (0,0,0,...,0,0,0,1) 2}There are goplexulustriplex zeroesGoplexulusquintiplex{10,100 (0,0,0,...,0,0,0,1) 2}There are goplexulusquadriplex zeroesGoplexulusfact{10,100 (1(1)1) 2}
Goplexulusplexifact{10,100 (0,0,0,...,0,0,0,1) 2}There are goplexulusfact zeroesGogridplexulus / Goxapplexulus{10,100 (2(1)1) 2}
Goxapplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are gogridplexulus zeroesGokubikplexulus / Gocolossplexulus{10,100 (3(1)1) 2}
Gocolossplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are gokubikplexulus zeroesGoterossplexulus{10,100 (4(1)1) 2}
Gogongulplexulus{10,100 (0,1(1)1) 2}
Gogongulplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are gogongulplexulus zeroesGogongulusplexplexulus{10,100 (gongulus(1)1) 2}
Gogongulplexulusfact{10,100 (1,1(1)1) 2}
Gogongulplexulusplexifact{10,100 (0,0,0,...,0,0,0,1) 2}There are gogongulplexulusfact zeroesGogongridulplexulus / Gogoxapgulplexulus{10,100 (2,1(1)1) 2}
Gogongkubikulplexulus / Gogoncolossgulplexulus{10,100 (3,1(1)1) 2}
Gogonterossgulplexulus{10,100 (4,1(1)1) 2}
Gogingulplexulus / Gogongulusdeusplexulus{10,100 (0,2(1)1) 2}
Gogingulplexulusfact{10,100 (1,2(1)1) 2}
Gogixapgulplexulus{10,100 (2,2(1)1) 2}
Gogingulplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are gogongulusdeusplexulus zeroesGogangulplexulus / Gogongulustruceplexulus{10,100 (0,3(1)1) 2}
Gogangulplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are gogongulustruceplexulus zeroesGogeengulplexulus{10,100 (0,4(1)1) 2}
Gobongulplexulus{10,100 (0,0,1(1)1) 2}
Gobongulplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are gobongulplexulus zeroesGobongulplexulusfact{10,100 (1,0,1(1)1) 2}
Gobongulplexulus{10,100 (0,11,1(1)1) 2}
Gobongulplexulus{10,100 (0,0,1(1)1) 2}
Gotrongulplexulus{10,100 (0,0,0,1(1)1) 2}
Gotrongulplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are gotrongulplexulus zeroesGoquadrongulplexulus{10,100 (0,0,0,0,1(1)1) 2}
Goquadrongulplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are goquadrongulplexulus zeroesGoquintongulplexulus{10,100 (0,0,0,0,0,1(1)1) 2}
Goplexulusdeus{10,100 ((1)2) 2}
Goplexulusdeucifact{10,100 (1(1)2) 2}
Goxapplexulusdeus{10,100 (2(1)2) 2}
Gogongulplexulusdeus{10,100 (0,1(1)2) 2}
Gobongulplexulusdeus{10,100 (0,0,1(1)2) 2}
Gotrongulplexulusdeus{10,100 (0,0,0,1(1)2) 2}
Goplexulustruce{10,100 ((1)3) 2}
Goplexulusquad{10,100 ((1)4) 2}
Goplexulusquid{10,100 ((1)5) 2}
Goplexulussid{10,100 ((1)6) 2}
Hyper-gongulusfact{10,100 ((1)0,1) 2}
Dueli-hyper-gongulusfact{10,100 ((1)0,1)((1)0,1) 2}
Hyper-gonboogulusfact{10,100 (1(1)0,1) 2}
Hyper-gontroogulusfact{10,100 (2(1)0,1) 2}
Hyper-gongoobulusfact{10,100 (0,1(1)0,1) 2}
Hyper-gongootrulusfact{10,100 (0,0,1(1)0,1) 2}
Hyper-gongossulusfact{10,100 ((1)1,1) 2}
Hyper-gondossulusfact{10,100 ((1)2,1) 2}
Hyper-gonthrossulusfact{10,100 ((1)3,1) 2}
Hyper-dueli-gongulusfact{10,100 ((1)0,2) 2}
Hyper-trioli-gongulusfact{10,100 ((1)0,3) 2}
Hyper-quardildri-gongulusfact{10,100 ((1)0,4) 2}
Hyper-quindwifti-gongulusfact{10,100 ((1)0,5) 2}
Hyper-sexi-gongulusfact{10,100 ((1)0,6) 2}
Hyper-goxapgulus{10,100 ((1)0,0,1) 2}
Dueli-hyper-goxapgulus{10,100 ((1)0,0,1)((1)0,0,1) 2}
Hyper-dueli-goxapgulus{10,100 ((1)0,0,2) 2}
Hyper-trioli-goxapgulus{10,100 ((1)0,0,3) 2}
Hyper-quardildri-goxapgulus{10,100 ((1)0,0,4) 2}
Hyper-goncolossgulus{10,100 ((1)0,0,0,1) 2}
Hyper-gonterossgulus{10,100 ((1)0,0,0,0,1) 2}
Hyper-gonpetossgulus{10,100 ((1)0,0,0,0,0,1) 2}
Hyper-gonectossgulus{10,100 ((1)0,0,0,0,0,0,1) 2}
Hyper-gonzettossgulus{10,100 ((1)0,0,0,0,0,0,0,1) 2}
Hyper-gonyottossgulus{10,100 ((1)0,0,0,0,0,0,0,0,1) 2}
Giplexulus{10,100 ((1)(1)1) 2}Comparable to hyper-godgathordeusGiplexulusplex{10,100 (0,0,0,...,0,0,0,1) 2}There are giplexulus zeroesGiplexulusfact{10,100 (1(1)(1)1) 2}
Gixapplexulus{10,100 (2(1)(1)1) 2}
Gicolossplexulus{10,100 (3(1)(1)1) 2}
Gigongulplexulus{10,100 (0,1(1)(1)1) 2}
Gigongulplexulusfact{10,100 (1,1(1)(1)1) 2}
Gigoxapgulplexulus{10,100 (2,1(1)(1)1) 2}
Gigoncolossgulplexulus{10,100 (3,1(1)(1)1) 2}
Gigingulplexulus{10,100 (0,2(1)(1)1) 2}
Gigangulplexulus{10,100 (0,3(1)(1)1) 2}
Gibongulplexulus{10,100 (0,0,1(1)(1)1) 2}
Gitrongulplexulus{10,100 (0,0,0,1(1)(1)1) 2}
Gigoplexulplexulus{10,100 ((1)1(1)1) 2}
Gigoplexulplexulusfact{10,100 (1(1)1(1)1) 2}
Gigogongulplexulplexulus{10,100 (0,1(1)1(1)1) 2}
Gigobongulplexulplexulus{10,100 (0,0,1(1)1(1)1) 2}
Gigoplexulusdeusplexulus{10,100 ((1)2(1)1) 2}
Gigoplexulustruceplexulus{10,100 ((1)3(1)1) 2}
Gihyprigongulplexulusfact{10,100 ((1)0,1(1)1) 2}
Gihyprigoxapgulplexulus{10,100 ((1)0,0,1(1)1) 2}
Gihyprigoncolossgulplexulus{10,100 ((1)0,0,0,1(1)1) 2}
Giplexulusdeus{10,100 ((1)(1)2) 2}
Giplexulustruce{10,100 ((1)(1)3) 2}
Giplexulusquad{10,100 ((1)(1)4) 2}
Hyper-gingulusfact{10,100 ((1)(1)0,1) 2}
Hyper-dueli-gingulusfact{10,100 ((1)(1)0,2) 2}
Hyper-trioli-gingulusfact{10,100 ((1)(1)0,3) 2}
Hyper-gixapgulus{10,100 ((1)(1)0,0,1) 2}
Hyper-gincolossgulus{10,100 ((1)(1)0,0,0,1) 2}
Hyper-ginterossgulus{10,100 ((1)(1)0,0,0,0,1) 2}
Gaplexulus{10,100 ((1)(1)(1)1) 2}Comparable to hyper-godgathortruceGagoplexulplexulus{10,100 ((1)1(1)(1)1) 2}
Gagiplexulplexulus{10,100 ((1)(1)1(1)1) 2}
Gagiplexulusdeusplexulus{10,100 ((1)(1)2(1)1) 2}
Gaplexulusdeus{10,100 ((1)(1)(1)2) 2}
Gaplexulustruce{10,100 ((1)(1)(1)3) 2}
Hyper-gangulusfact{10,100 ((1)(1)(1)0,1) 2}
Hyper-dueli-gangulusfact{10,100 ((1)(1)(1)0,2) 2}
Hyper-gaxapgulus{10,100 ((1)(1)(1)0,0,1) 2}
Hyper-gancolossgulus{10,100 ((1)(1)(1)0,0,0,1) 2}
Geeplexulus{10,100 ((1)(1)(1)(1)1) 2}Comparable to hyper-godgathorquadGeeplexulusdeus{10,100 ((1)(1)(1)(1)2) 2}
Hyper-geengulusfact{10,100 ((1)(1)(1)(1)0,1) 2}
Gowplexulus{10,100 ((1)(1)(1)(1)(1)1) 2}Comparable to hyper-godgathorquidHyper-gowngulusfact{10,100 ((1)(1)(1)(1)(1)0,1) 2}
Gunplexulus{10,100 ((1)(1)(1)(1)(1)(1)1) 2}Comparable to hyper-godgathorsidHyper-gagulus{10,100 ((1)(1)(1)(1)(1)(1)(1)1) 2}Comparable to hyper-godgathorseptuceBoplexulus{10,100 ((2)1) 2}Comparable to graltotholBoplexulusplex{10,100 ((1)(1)(1)...(1)(1)(1)1) 2}There are boplexulus (1)'sBoplexulusfact{10,100 (1(2)1) 2}
Boxapplexulus{10,100 (2(2)1) 2}
Bogongulplexulus{10,100 (0,1(2)1) 2}
Bobongulplexulus{10,100 (0,0,1(2)1) 2}
Botrongulplexulus{10,100 (0,0,0,1(2)1) 2}
Bogoplexulplexulus{10,100 ((1)1(2)1) 2}
Bogoplexulusdeusplexulus{10,100 ((1)2(2)1) 2}
Bogiplexulplexulus{10,100 ((1)(1)1(2)1) 2}
Bogaplexulplexulus{10,100 ((1)(1)(1)1(2)1) 2}
Boplexulusdeus{10,100 ((2)2) 2}
Boplexulustruce{10,100 ((2)3) 2}
Boplexulusquad{10,100 ((2)4) 2}
Boplexulusquid{10,100 ((2)5) 2}
Hyper-bongulusfact{10,100 ((2)0,1) 2}
Hyper-dueli-bongulusfact{10,100 ((2)0,2) 2}
Hyper-trioli-bongulusfact{10,100 ((2)0,3) 2}
Hyper-boxapgulus{10,100 ((2)0,0,1) 2}
Hyper-boncolossgulus{10,100 ((2)0,0,0,1) 2}
Hyper-bonterossgulus{10,100 ((2)0,0,0,0,1) 2}
Hyper-bongongulgulus{10,100 ((2)(1)1) 2}
Hyper-dueli-bongongulgulus{10,100 ((2)(1)2) 2}
Hyper-bongongulgulusfact{10,100 ((2)(1)0,1) 2}
Hyper-bongoxapgulgulus{10,100 ((2)(1)0,0,1) 2}
Hyper-bongoncolossgulgulus{10,100 ((2)(1)0,0,0,1) 2}
Hyper-bongonterossgulgulus{10,100 ((2)(1)0,0,0,0,1) 2}
Hyper-bongingulgulus{10,100 ((2)(1)(1)1) 2}
Hyper-bongingulgulusfact{10,100 ((2)(1)(1)0,1) 2}
Hyper-bongixapgulgulus{10,100 ((2)(1)(1)0,0,1) 2}
Hyper-bongangulgulus{10,100 ((2)(1)(1)(1)1) 2}
Hyper-bongeengulgulus{10,100 ((2)(1)(1)(1)(1)1) 2}
Hyper-bongowngulgulus{10,100 ((2)(1)(1)(1)(1)(1)1) 2}
Biplexulus{10,100 ((2)(2)1) 2}Comparable to hyper-gralgathordeusHyper-bingulusfact{10,100 ((2)(2)0,1) 2}
Hyper-bingongulgulus{10,100 ((2)(2)(1)1) 2}
Baplexulus{10,100 ((2)(2)(2)1) 2}Comparable to hyper-gralgathortruceBeeplexulus{10,100 ((2)(2)(2)(2)1) 2}Comparable to hyper-gralgathorquadBowplexulus{10,100 ((2)(2)(2)(2)(2)1) 2}Comparable to hyper-gralgathorquidTroplexulus{10,100 ((3)1) 2}Comparable to thraeltotholTroplexulusfact{10,100 (1(3)1) 2}
Trogongulplexulus{10,100 (0,1(3)1) 2}
Trobongulplexulus{10,100 (0,0,1(3)1) 2}
Trogoplexulplexulus{10,100 ((1)1(3)1) 2}
Trogoplexulusdeusplexulus{10,100 ((1)2(3)1) 2}
Trogiplexulplexulus{10,100 ((1)(1)1(3)1) 2}
Troboplexulplexulus{10,100 ((2)1(3)1) 2}
Troplexulusdeus{10,100 ((3)2) 2}
Troplexulustruce{10,100 ((3)3) 2}
Troplexulusquad{10,100 ((3)4) 2}
Hyper-trongulusfact{10,100 ((3)0,1) 2}
Hyper-dueli-trongulusfact{10,100 ((3)0,2) 2}
Hyper-troxapgulus{10,100 ((3)0,0,1) 2}
Hyper-trongongulgulus{10,100 ((3)(1)1) 2}
Hyper-trongongulgulusfact{10,100 ((3)(1)0,1) 2}
Hyper-trongoxapgulgulus{10,100 ((3)(1)0,0,1) 2}
Hyper-trongingulgulus{10,100 ((3)(1)(1)1) 2}
Hyper-trongangulgulus{10,100 ((3)(1)(1)(1)1) 2}
Hyper-tronbongulgulus{10,100 ((3)(2)1) 2}
Hyper-tronbongulgulusfact{10,100 ((3)(2)0,1) 2}
Hyper-tronboxapgulgulus{10,100 ((3)(2)0,0,1) 2}
Hyper-tronbongongulgulgulus{10,100 ((3)(2)(1)1) 2}
Hyper-tronbongongulgulgulusfact{10,100 ((3)(2)(1)0,1) 2}
Hyper-tronbingulgulus{10,100 ((3)(2)(2)1) 2}
Hyper-tronbangulgulus{10,100 ((3)(2)(2)(2)1) 2}
Hyper-tronbeengulgulus{10,100 ((3)(2)(2)(2)(2)1) 2}
Triplexulus{10,100 ((3)(3)1) 2}Comparable to hyper-thraelgathordeusTraplexulus{10,100 ((3)(3)(3)1) 2}Comparable to hyper-thraelgathortruceTreeplexulus{10,100 ((3)(3)(3)(3)1) 2}Comparable to hyper-thraelgathorquadTrowplexulus{10,100 ((3)(3)(3)(3)(3)1) 2}Comparable to hyper-thraelgathorquidQuadroplexulus{10,100 ((4)1) 2}Comparable to terinntotholQuadroplexulusfact{10,100 (1(4)1) 2}
Quadrogongulplexulus{10,100 (0,1(4)1) 2}
Quadrogoplexulplexulus{10,100 ((1)1(4)1) 2}
Quadroboplexulplexulus{10,100 ((2)1(4)1) 2}
Quadrotroplexulplexulus{10,100 ((3)1(4)1) 2}
Quadroplexulusdeus{10,100 ((4)2) 2}
Quadroplexulustruce{10,100 ((4)3) 2}
Hyper-quadrongulusfact{10,100 ((4)0,1) 2}
Hyper-quadrongongulgulus{10,100 ((4)(1)1) 2}
Hyper-quadronbongulgulus{10,100 ((4)(2)1) 2}
Hyper-quadrontrongulgulus{10,100 ((4)(3)1) 2}
Quadriplexulus{10,100 ((4)(4)1) 2}Comparable to hyper-terinngathordeusQuintoplexulus{10,100 ((5)1) 2}Comparable to pentaeltotholSextoplexulus{10,100 ((6)1) 2}Comparable to hexaeltotholGoduplexulus / Centoplexulus{10,100 ((0,1)1) 2}We’re heading further and further into the tetrational arrays - this is a 100-trimensional array of tens.Goduplexulusplex{10,100 ((goduplexulus)1) 2}
Dueli-goduplexulus{10,100 ((0,1)1)((0,1)1) 2}
Trioli-goduplexulus{10,100 ((0,1)1)((0,1)1)((0,1)1) 2}
Quardildri-goduplexulus{10,100 ((0,1)1)((0,1)1)((0,1)1)((0,1)1) 2}
Goduplexulusfact{10,100 (1(0,1)1) 2}
Goxapduplexulus{10,100 (2(0,1)1) 2}
Gocolossduplexulus{10,100 (3(0,1)1) 2}
Gogongulduplexulus{10,100 (0,1(0,1)1) 2}
Gogongulduplexulusfact{10,100 (1,1(0,1)1) 2}
Gogoxapgulduplexulus{10,100 (2,1(0,1)1) 2}
Gogoncolossgulduplexulus{10,100 (3,1(0,1)1) 2}
Gogingulduplexulus{10,100 (0,2(0,1)1) 2}
Gogangulduplexulus{10,100 (0,3(0,1)1) 2}
Gobongulduplexulus{10,100 (0,0,1(0,1)1) 2}
Gotrongulduplexulus{10,100 (0,0,0,1(0,1)1) 2}
Goquadrongulduplexulus{10,100 (0,0,0,0,1(0,1)1) 2}
Gogoplexulduplexulus{10,100 ((1)1(0,1)1) 2}
Gogiplexulduplexulus{10,100 ((1)(1)1(0,1)1) 2}
Goboplexulduplexulus{10,100 ((2)1(0,1)1) 2}
Gotroplexulduplexulus{10,100 ((3)1(0,1)1) 2}
Goduplexulusdeus{10,100 ((0,1)2) 2}
Goduplexulustruce{10,100 ((0,1)3) 2}
Goduplexulusquad{10,100 ((0,1)4) 2}
Goduplexulusquid{10,100 ((0,1)5) 2}
Hyper-goplexulusfact{10,100 ((0,1)0,1) 2}
Hyper-goxapplexulus{10,100 ((0,1)0,0,1) 2}
Hyper-gocolossplexulus{10,100 ((0,1)0,0,0,1) 2}
Hyper-gogongulplexulus{10,100 ((0,1)(1)1) 2}
Hyper-gogongulplexulusfact{10,100 ((0,1)(1)0,1) 2}
Hyper-gogingulplexulus{10,100 ((0,1)(1)(1)1) 2}
Hyper-gobongulplexulus{10,100 ((0,1)(2)1) 2}
Hyper-gotrongulplexulus{10,100 ((0,1)(3)1) 2}
Hyper-goquadrongulplexulus{10,100 ((0,1)(4)1) 2}
Hyper-goplexulusdeus{10,100 ((0,1)(0,1)1) 2}
Hyper-goplexulustruce{10,100 ((0,1)(0,1)(0,1)1) 2}
Hyper-goplexulusquad{10,100 ((0,1)(0,1)(0,1)(0,1)1) 2}
Hyper-goplexulusquid{10,100 ((0,1)(0,1)(0,1)(0,1)(0,1)1) 2}
Hyper-hyper-gongulusfact{10,100 ((1,1)1) 2}
Hyper-hyper-goxapgulus{10,100 ((2,1)1) 2}
Hyper-hyper-goncolossgulus{10,100 ((3,1)1) 2}
Giduplexulus{10,100 ((0,2)1) 2}
Giduplexulusfact{10,100 (1(0,2)1) 2}
Giduplexulusdeus{10,100 ((0,2)2) 2}
Hyper-giplexulusfact{10,100 ((0,2)0,1) 2}
Hyper-gigoplexulplexulus{10,100 ((0,2)(0,1)1) 2}
Hyper-giplexulusdeus{10,100 ((0,2)(0,2)1) 2}
Hyper-hyper-gingulusfact{10,100 ((1,2)1) 2}
Gaduplexulus{10,100 ((0,3)1) 2}
Geeduplexulus{10,100 ((0,4)1) 2}
Gowduplexulus{10,100 ((0,5)1) 2}
Boduplexulus{10,100 ((0,0,1)1) 2}
Boduplexulusdeus{10,100 ((0,0,1)2) 2}
Hyper-boplexulusfact{10,100 ((0,0,1)0,1) 2}
Hyper-bogongulplexulus{10,100 ((0,0,1)(1)1) 2}
Hyper-bogoplexulplexulus{10,100 ((0,0,1)(0,1)1) 2}
Hyper-boplexulusdeus{10,100 ((0,0,1)(0,0,1)1) 2}
Hyper-boplexulustruce{10,100 ((0,0,1)(0,0,1)(0,0,1)1) 2}
Hyper-hyper-bongulusfact{10,100 ((1,0,1)1) 2}
Hyper-hyper-boxapgulus{10,100 ((2,0,1)1) 2}
Hyper-hyper-bongongulgulus{10,100 ((0,1,1)1) 2}
Hyper-hyper-bongingulgulus{10,100 ((0,2,1)1) 2}
Biduplexulus{10,100 ((0,0,2)1) 2}
Baduplexulus{10,100 ((0,0,3)1) 2}
Beeduplexulus{10,100 ((0,0,4)1) 2}
Bowduplexulus{10,100 ((0,0,5)1) 2}
Troduplexulus{10,100 ((0,0,0,1)1) 2}
Troduplexulus{10,100 ((0,0,0,1)2) 2}
Hyper-troplexulusfact{10,100 ((0,0,0,1)0,1) 2}
Hyper-troplexulusdeus{10,100 ((0,0,0,1)(0,0,0,1)1) 2}
Hyper-hyper-trongulusfact{10,100 ((1,0,0,1)1) 2}
Hyper-hyper-trongongulgulus{10,100 ((0,1,0,1)1) 2}
Hyper-hyper-tronbongulgulus{10,100 ((0,0,1,1)1) 2}
Triduplexulus{10,100 ((0,0,0,2)1) 2}
Traduplexulus{10,100 ((0,0,0,3)1) 2}
Treeduplexulus{10,100 ((0,0,0,4)1) 2}
Quadroduplexulus{10,100 ((0,0,0,0,1)1) 2}
Quadroduplexulusdeus{10,100 ((0,0,0,0,1)2) 2}
Hyper-quadroplexulusdeus{10,100 ((0,0,0,0,1)(0,0,0,0,1)1) 2}
Quadriduplexulus{10,100 ((0,0,0,0,2)1) 2}
Quintoduplexulus{10,100 ((0,0,0,0,0,1)1) 2}
Gotriplexulus{10,100 (((1)1)1) 2}A 100-quadramensional array of tens.Gotriplexulusplex{10,100 ((0,0,0,...,0,0,0,1)1) 2}There are gotriplexulus zeroesGotriplexulusfact{10,100 (1((1)1)1) 2}
Gogongultriplexulus{10,100 (0,1((1)1)1) 2}
Gogoplexultriplexulus{10,100 ((1)1((1)1)1) 2}
Gogoduplexultriplexulus{10,100 ((0,1)1((1)1)1) 2}
Gotriplexulusdeus{10,100 (((1)1)2) 2}
Gotriplexulustruce{10,100 (((1)1)3) 2}
Hyper-goduplexulusfact{10,100 (((1)1)0,1) 2}
Hyper-gogongulduplexulus{10,100 (((1)1)(1)1) 2}
Hyper-gogoplexulduplexulus{10,100 (((1)1)(0,1)1) 2}
Hyper-goduplexulusdeus{10,100 (((1)1)((1)1)1) 2}
Hyper-goduplexulustruce{10,100 (((1)1)((1)1)((1)1)1) 2}
Hyper-hyper-goplexulusfact{10,100 ((1(1)1)1) 2}
Hyper-hyper-goxapplexulus{10,100 ((2(1)1)1) 2}
Hyper-hyper-gogongulplexulus{10,100 ((0,1(1)1)1) 2}
Hyper-hyper-gobongulplexulus{10,100 ((0,0,1(1)1)1) 2}
Hyper-hyper-goplexulusdeus{10,100 (((1)2)1) 2}
Hyper-hyper-goplexulustruce{10,100 (((1)3)1) 2}
Hyper-hyper-goplexulusquad{10,100 (((1)4)1) 2}
Triple-hyper-gongulusfact{10,100 (((1)0,1)1) 2}
Triple-hyper-goxapgulus{10,100 (((1)0,0,1)1) 2}
Triple-hyper-goncolossgulus{10,100 (((1)0,0,0,1)1) 2}
Gitriplexulus{10,100 (((1)(1)1)1) 2}
Botriplexulus{10,100 (((2)1)1) 2}
Goquadriplexulus{10,100 (((0,1)1)1) 2}
Goquadriplexulusplex{10,100 (((goquadriplexulus)1)1) 2}
Goquadriplexulusfact{10,100 (1((0,1)1)1) 2}
Goquintiplexulus{10,100 ((((1)1)1)1) 2}
Goquintiplexulusplex{10,100 ((((0,0,0,...,0,0,0,1)1)1)1) 2}There are goquintiplexulus zeroesGosextiplexulus{10,100 ((((0,1)1)1)1) 2}
Goseptiplexulus{10,100 (((((1)1)1)1)1) 2}
Go-octiplexulus{10,100 (((((0,1)1)1)1)1) 2}
Gononiplexulus{10,100 ((((((1)1)1)1)1)1) 2}
Godeciplexulus{10,100 ((((((0,1)1)1)1)1)1) 2}
Goundeciplexulus100^^13 & 10
Goduodeciplexulus100^^14 & 10
Gotredeciplexulus100^^15 & 10
Goquattuordeciplexulus100^^16 & 10
Goquindeciplexulus100^^17 & 10
Gosexdeciplexulus100^^18 & 10
Goseptendeciplexulus100^^19 & 10
Go-octodeciplexulus100^^20 & 10
Gonovemdeciplexulus100^^21 & 10
Govigintiplexulus100^^22 & 10
Gotrigintiplexulus100^^32 & 10
Goquadragintiplexulus100^^42 & 10
Goquinquagintiplexulus100^^52 & 10
Gosexagintiplexulus100^^62 & 10
Goseptuagintiplexulus100^^72 & 10
Go-octogintiplexulus100^^82 & 10
Gononagintiplexulus100^^92 & 10
Goppatoth10^^100 & 10A goppatoth is a large tetrational array googolism by Jonathan Bowers. It's a ten-tetrated-to-100 array of tens, which would be 10 99-mensional array of 10s, and a 1 100-mensional array of 10s. There are a giggol 10s in the starting array, and the number is a little bigger than a tethrathoth.Second Goppatoth100^^100 & 10Just as the gongulus does not match with its extensions, the goppatoth will not match with my extensions. To make it match, I’ve defined the second goppatoth to match with those extensions, just as Aarex defined the second gongulus. That’s the only reason this number exists.Gocentiplexulus100^^102 & 10
Gomilliplexulus100^^1,002 & 10From deci- and centi-Goppatothplex10^^goppatoth & 10A goppatoth is a ten tetrated to a goppatoth array of tens, the next step in recursion after a goppatoth.NOTE: If you are a seasoned googologist reading this list, you may object to me including Bowersisms past a goppatothplex beyond this list. I know that Bowers' notation past tetrational arrays is not fully defined (and that there isn't even full consensus), and I don't object to that statement. However, I still feel a need to include the numbers.Therefore I am going to put them in based on the value using Bowers' and Saibian's theory of the climbing method (see Bowers' hypernomials page and Saibian's Extended Cascading-E page) for numbers up to {X,X(1)2} arrays. After that point I will rely on the approximate value (in terms of the fast-growing hierarchy) that seems most accepted in the googology community, based mainly on Hyp cos's BEAF "analysis" (for more on that see entries in part 6 right before TREE(3)).Giggoppatoth{10,100,2 ([1]1) 2}
Gaggoppatoth{10,100,3 ([1]1) 2}
Geegoppatoth{10,100,4 ([1]1) 2}
Gigoppatoth{10,100,5 ([1]1) 2}
Goppatritoth{10,100 ([1]1) 3}
Goppaquadtoth{10,100 ([1]1) 4}
Goppaquintoth{10,100 ([1]1) 5}
Goppasextoth{10,100 ([1]1) 6}
Goppaseptoth{10,100 ([1]1) 7}
Goppadecitoth{10,100 ([1]1) 10}
Goppatoth-with-boogol{10,100 ([1]1) 100}
Goppatoth-with-corporal{10,100 ([1]1) 1,2}
Goppatoth-with-biggol{10,100 ([1]1) 100,2}
Goppatoth-with-troogol{10,100 ([1]1) 10,100}
Goppatoth-with-quadroogol{10,100 ([1]1) 10,10,100}
Goppatoth-with-goobol{10,100 ([1]1)(1) 2}
Goppatoth-with-goxxol{10,100 ([1]1)(2) 2}
Goppatoth-with-coloxxol{10,100 ([1]1)(3) 2}
Goppatoth-with-gongulus{10,100 ([1]1)(0,1) 2}
Goppatoth-with-goplexulus{10,100 ([1]1)((1)1) 2}
Goppatoth-with-goduplexulus{10,100 ([1]1)((0,1)1) 2}
Dueli-goppatoth{10,100 ([1]1)([1]1) 2}
Trili-goppatoth{10,100 ([1]1)([1]1)([1]1) 2}
Quardildri-goppatoth{10,100 ([1]1)([1]1)([1]1)([1]1) 2}
Goppafact{10,100 (1[1]1) 2} = 10^^100>1
Xappugoppatoth{10,100 (2[1]1) 2} = 10^^100>2
Colossugoppatoth{10,100 (3[1]1) 2} = 10^^100>3
Terossugoppatoth{10,100 (4[1]1) 2} = 10^^100>4
Goppagongulus{10,100 (0,1[1]1) 2} = 10^^100>100
Goppagongulusfact{10,100 (0,1[1]1) 2} = 10^^100>(100+1)
Goppagingulus{10,100 (0,2[1]1) 2} = 10^^100>(100*2)
Goppabongulus{10,100 (0,0,1[1]1) 2} = 10^^100>100^2
Goppatrongulus{10,100 (0,0,0,1[1]1) 2} = 10^^100>100^3
Goppagoplexulus{10,100 ((1)1[1]1) 2} = 10^^100>10^100
Goppaboplexulus{10,100 ((2)1[1]1) 2} = 10^^100>10^100^2
Goppagoduplexulus{10,100 ((0,1)1[1]1) 2} = 10^^100>10^10^100
Goppagotriplexulus{10,100 (((1)1)1[1]1) 2} = 10^^100>10^10^10^100
Goppadutrimiath{10,100 ([1]2) 2} = 10^^100>10^^100
Goppadutrimifact{10,100 (1[1]2) 2}
Goppadutrimi-gongulus{10,100 (0,1[1]2) 2}
Goppadutrimi-goplexulus{10,100 ((1)1[1]2) 2}
Goppatretrimiath{10,100 ([1]3) 2}
Goppaquatrimiath{10,100 ([1]4) 2}
Goppaquintrimiath{10,100 ([1]5) 2}
Stacked-up{10,100 ([1]0,1) 2}
Stacked-gate{10,100 ([1]0,0,1) 2}
Stacked-torch{10,100 ([1]0,0,0,1) 2}
Goppatoth-ing-goppagongulusism{10,100 ([1](1)1) 2}
Goppatoth-ing-goppabongulusism{10,100 ([1](2)1) 2}
Goppatoth-ing-goppagoplexulusism{10,100 ([1](0,1)1) 2}
Goppatoth-ing-goppadutrimiathism{10,100 ([1][1]1) 2}
Goppatoth-ing-goppatretrimiathism{10,100 ([1][1][1]1) 2}
Super-stacked-up{10,100 ((1[1]1)1) 2}
Goppatoth-quadrupletetrate{10,100 (([1]2)1) 2}
Goppatoth-quintupletetrate{10,100 (([1][1]1)1) 2}
Goppatoth-sextupletetrate{10,100 ((([1]2)1)1) 2}
Goppatoth-septupletetrate{10,100 ((([1][1]1)1)1) 2}
Solid goppatoth{10,100 ([2]1) 2}
Solitrigoppatoth{10,100 ([2]1) 3}
Soliquadgoppatoth{10,100 ([2]1) 4}
Solid-goppatoth-with-boogol{10,100 ([2]1) 100}
Solid-goppatoth-with-goobol{10,100 ([2]1)(1) 2}
Solid-goppatoth-with-goppatoth{10,100 ([2]1)([1]1) 2}
Dueli-solid-goppatoth{10,100 ([2]1)([2]1) 2}
Trili-solid-goppatoth{10,100 ([2]1)([2]1)([2]1) 2}
Solid goppafact{10,100 (1[2]1) 2}
Xappusoligoppafact{10,100 (2[2]1) 2}
Solid-goppatoth-itso-gongulus{10,100 (0,1[2]1) 2}
Solid-goppatoth-itso-goppatoth{10,100 ([1]1[2]1) 2}
Solid-goppatoth-itso-goppadutrimiath{10,100 ([1][1]1[2]1) 2}
Dubletetrated-solid goppatoth{10,100 ([2]2) 2}
Trebletetrated-solid goppatoth{10,100 ([2]3) 2}
Quadrupletetrated-solid goppatoth{10,100 ([2]4) 2}
Solid solid goppatoth{10,100 ([3]1) 2}
Dueli-solid solid goppatoth{10,100 ([3]1)([3]1) 2}
Dubletetrated-solid solid goppatoth{10,100 ([3]2) 2}
Trebletetrated-solid solid goppatoth{10,100 ([3]3) 2}
Solid solid solid goppatoth{10,100 ([4]1) 2}
Solid solid solid solid goppatoth{10,100 ([5]1) 2}
Quintuple-solid goppatoth{10,100 ([6]1) 2}
Sextuple-solid goppatoth{10,100 ([7]1) 2}
Septuple-solid goppatoth{10,100 ([8]1) 2}
Octuple-solid goppatoth{10,100 ([9]1) 2}
Nonuple-solid goppatoth{10,100 ([10]1) 2}
Decuple-solid goppatoth{10,100 ([11]1) 2}
Quattuordecuple-solid goppatoth{10,100 ([15]1) 2}
Goppatetrator{10,100 ([0,1]1) 2}
Goppatetri{10,100 ([0,1]1) 3}
Goppatetra-with-boogol{10,100 ([0,1]1) 100}
Goppatetra-with-goppatoth{10,100 ([0,1]1)(1) 2}
Dueli-goppatetrator{10,100 ([0,1]1)([0,1]1) 2}
Goppatetfact{10,100 (1[0,1]1) 2}
Goppatetgongulus{10,100 (0,1[0,1]1) 2}
Goppatetgoppatoth{10,100 ([1]1[0,1]1) 2}
Goppatetsoligoppatoth{10,100 ([2]1[0,1]1) 2}
Solid goppatetrator{10,100 ([1,1]1) 2}
Convestated goppatoth100^^(100+1) & 10
Duconvestated goppatoth100^^(100+2) & 10
Triconvestated goppatoth100^^(100+3) & 10
Quadriconvestated goppatoth100^^(100+4) & 10
Quinticonvestated goppatoth100^^(100+5) & 10
Sexticonvestated goppatoth100^^(100+6) & 10
Gippatoth100^^(2*100) & 10This is a googolism I coined as a fairly low-level pentational array number. I'm putting this and related numbers under the climbing method interpretation - although the non-climbing interpretation is more commonly used among the googology community, the climbing method intentionally matches nicely with Extended Cascading-E, and is largely advocated by Bowers. This is comparable to a dustaculated-tethrathoth.Gappatoth100^^(3*100) & 10Comparable to a tristaculated-tethrathoth.Geepatoth100^^(4*100) & 10
Gipatoth100^^(5*100) & 10
Gowpatoth100^^(6*100) & 10
Gapatoth100^^(7*100) & 10
Boppatoth100^^(100^2) & 10Another extrapolation from the tethrathoth, based on Bowers' number, the bongulus. It's comparable to a tethrasquare.Bippatoth100^^(2*100^2) & 10
Troppatoth100^^(100^3) & 10Comparable to tethracubor.Quadroppatoth100^^(100^4) & 10Comparable to tethrateron.Quintoppatoth100^^(100^5) & 10Comparable to tethrapeton.Goppatope100^^(100^100) & 10
Triakulus3^^^3 & 3This is the next official Bowersism after the goppatoth. This mind-crushingly large number is an X^^^3 pentational array with tritri threes, and is the first pentational array Bowers defines. It can also be written as 3&3&3. This is the first three-based number we’ve had in quite a long time. This googologism is approximately E3#^^#^###3, placing it between tethralattitopodeus and tethralattitopotruce.This number is also notable as the first non-degenerate legion array. The first part of legion arrays is {a,b/2} = a&a&a&a....&a with b a's - {n,2/2} arrays degenerate into linear arrays, and {1,3/2} and {2,3/2} both degenerate into 1 and 4, respectively. Therefore, triakulus is the first non-degenerate legion array. Legion arrays are further explored in part 7.Goppatarxitri100^^100^^100 & 10
Goppatarxiquad100^^100^^100^^100 & 10
Goppatarxiquint100^^100^^100^^100^^100 & 10
Goppatarxisex100^^6 & 10
Goppatarxisept100^^7 & 10
Goppatarxoct100^^8 & 10
Goppatarxinon100^^9 & 10
Goppatarxideck100^^10 & 10
Goppatarxivigint100^^20 & 10
Goppatarxitrigine100^^30 & 10
Goppatarxiquarane100^^40 & 10
Goppatarxiquinine100^^50 & 10
Goppatarxizexene100^^60 & 10
Goppatarxizebdmonone100^^70 & 10
Goppatarxoctiline100^^80 & 10
Goppatarxinovemene100^^90 & 10
Kungulus10^^^100 & 10This is Jonathan Bowers' kungulus, a mind-crushingly huge pentational array number, much larger than a triakulus. Under the climbing method interpretation it's comparable to Sbiis Saibian's pentacthulhum and of order type gamma-0.Second Kungulus / Goppatarxicent100^^^100 & 10
Kungulusplex10^^^Kungulus & 10This is the next recursive step from a kungulus. The next Bowerian googolism is a quadrunculus.Kingulus100^^^(2*100) & 10
Kangulus100^^^(3*100) & 10
Keengulus100^^^(4*100) & 10
Kowngulus100^^^(5*100) & 10
Bungulus (RedBandServerYT)100^^^(100^2) & 10RedBandServerYT called this number BungulusTrungulus (RedBandServerYT)100^^^(100^3) & 10RedBandServerYT called this number TrungulusTetrungulus100^^^(100^4) & 10
Quadrunculus10^^^^100 & 10This is a hexational array number coined by Jonathan Bowers - it's the only of his hexational googolisms. The next Bowersism after this is a tridecatrix.Second Quadrunculus100^^^^100 & 10
Quadrunculusplex10^^^^quadrunculus & 10
Quidrunculus100^^^^(2*100) & 10
Qadrunculus100^^^^(3*100) & 10
Queedrunculus100^^^^(4*100) & 10
Buadrunculus100^^^^(100^2) & 10
Truadrunculus100^^^^(100^3) & 10
Quintunculus10^^^^^100 & 10
Second Quintunculus100^^^^^100 & 10
Sextunculus10^^^^^^100 & 10
Septunculus10^^^^^^^100 & 10
Octunculus{10,100,8} & 10
Nonunculus{10,100,9} & 10
Tridecatrix{10,10,10} & 10
Decunculus{10,100,10} & 10
Undecunculus{10,100,11} & 10
Duodecunculus{10,100,12} & 10
Tredecunculus{10,100,13} & 10
Quattuordecunculus{10,100,14} & 10
Quindecunculus{10,100,15} & 10
Vigintunculus{10,100,20} & 10
Trigintunculus{10,100,30} & 10
Quadragintunculus{10,100,40} & 10
Quinquagintunculus{10,100,50} & 10
Sexagintunculus{10,100,60} & 10
Septuagintunculus{10,100,70} & 10
Octogintunculus{10,100,80} & 10
Nonagintunculus{10,100,90} & 10
Humongulus{10,10,100} & 10A humongulus is equal to boogol array of 10s. It's so big that defining it requires a generalized definition of {X,X,X} structures in BEAF, which isn't too hard to do. However there’s a HUGE gap between this and the next Bowersism, called golapulus. By huge I mean so huge that they’re nowhere near being even in the same realm of numbers! Bowers was only able to make this GIGANTIC jump because of the cleverness of his & operator. This gap is why I have made some of my own Bowers-style numbers to fill the gap. Currently, no Saibianism reaches remotely as far as the golapulus does!Centunculus{10,100,100} & 10
Millunculus{10,100,1000} & 10
Googolunculus{10,100,10^100} & 10
Corporatrix{10,100,1,2} & 10
Mulporatrix{10,100,2,2} & 10
Grand tridecatrix{10,10,10,2} & 10
Humingulus{10,10,100,2} & 10
Humingulusplex{10,10,humingulus,2} & 10
Gongultreus{10,100,1,3} & 10
Humangulus{10,10,100,3} & 10
Humangulusplex{10,10,humangulus,3} & 10
Gongulquadeus{10,100,1,4} & 10
Possible interpretation of tetrakulus{4,4,4,4} & 4
Humeengulus{10,10,100,4} & 10
Gongulquideus{10,100,1,5} & 10
Humowngulus{10,10,100,5} & 10
Gongulsideus{10,100,1,6} & 10
Humungulus{10,10,100,6} & 10
Gongulsepeus{10,100,1,7} & 10
Humagulus{10,10,100,7} & 10
Gongulogdeus{10,100,1,8} & 10
Humyngulus{10,10,100,8} & 10
Gongulnodeus{10,100,1,9} & 10
Gonguldedeus{10,100,1,10} & 10
Incredulus{10,10,10,100} & 10
Incredulusplex{10,10,10,incredulus} & 10
Incridulus{10,10,10,100,2} & 10
Incridulusplex{10,10,10,incridulus,2} & 10
Incradulus{10,10,10,100,3} & 10
Increedulus{10,10,10,100,4} & 10
Incrowdulus{10,10,10,100,5} & 10
Incrundulus{10,10,10,100,6} & 10
Incrydulus{10,10,10,100,7} & 10
Tercredulus{10,10,10,10,100} & 10
Tercredulusplex{10,10,10,10,tercredulus} & 10
Tercridulus{10,10,10,10,100,2} & 10
Tercradulus{10,10,10,10,100,3} & 10
Tercreedulus{10,10,10,10,100,4} & 10
Tercrowdulus{10,10,10,10,100,5} & 10
Tercrundulus{10,10,10,10,100,6} & 10
Pencredulus{10,10,10,10,10,100} & 10
Pencredulusplex{10,10,10,10,10,pencredulus} & 10
Pencridulus{10,10,10,10,10,100,2} & 10
Pencradulus{10,10,10,10,10,100,3} & 10
Pencreedulus{10,10,10,10,10,100,4} & 10
Excredulus{10,10,10,10,10,10,100} & 10
Excridulus{10,10,10,10,10,10,100,2} & 10
Goobawamba{10,100 (1) 2} & 10
Goobawambaplex{10,goobawamba (1) 2} & 10
Gibbawamba{10,100,2 (1) 2} & 10
Gibbawambaplex{10,gibbawamba,2 (1) 2} & 10
Gabbawamba{10,100,3 (1) 2} & 10
Gabbawambaplex{10,gabbawamba,3 (1) 2} & 10
Geebawamba{10,100,4 (1) 2} & 10
Gibawamba{10,100,5 (1) 2} & 10
Gobbawamba{10,100,6 (1) 2} & 10
Gabawamba{10,100,7 (1) 2} & 10
Boobawamba{10,10,100 (1) 2} & 10
Boobawambaplex{10,10,boobawamba (1) 2} & 10
Corporawamba{10,100,1,2 (1) 2} & 10
Mulporawamba{10,100,2,2 (1) 2} & 10
Powporawamba{10,100,3,2 (1) 2} & 10
Terporawamba{10,100,4,2 (1) 2} & 10
Pepporawamba{10,100,5,2 (1) 2} & 10
Hexporawamba{10,100,6,2 (1) 2} & 10
Bibbawamba{10,10,100,2 (1) 2} & 10
Babbawamba{10,10,100,3 (1) 2} & 10
Beebawamba{10,10,100,4 (1) 2} & 10
Bibawamba{10,10,100,5 (1) 2} & 10
Troobawamba{10,10,10,100 (1) 2} & 10
Troobawambaplex{10,10,10,troobawamba (1) 2} & 10
Tribbawamba{10,10,10,100,2 (1) 2} & 10
Trabbawamba{10,10,10,100,3 (1) 2} & 10
Treebawamba{10,10,10,100,4 (1) 2} & 10
Quadroobawamba{10,10,10,10,100 (1) 2} & 10
Quintoobawamba{10,10,10,10,10,100 (1) 2} & 10
Sextoobawamba{10,10,10,10,10,10,100 (1) 2} & 10
Goobawantra{10,100 (1) 3} & 10
Gibbawantra{10,100,2 (1) 3} & 10
Gabbawantra{10,100,3 (1) 3} & 10
Geebawantra{10,100,4 (1) 3} & 10
Gibawantra{10,100,5 (1) 3} & 10
Boobawantra{10,10,100 (1) 3} & 10
Corporawantra{10,100,1,2 (1) 3} & 10
Mulporawantra{10,100,2,2 (1) 3} & 10
Bibbawantra{10,10,100,2 (1) 3} & 10
Babbawantra{10,10,100,3 (1) 3} & 10
Beebawantra{10,10,100,4 (1) 3} & 10
Troobawantra{10,10,10,100 (1) 3} & 10
Quadroobawantra{10,10,10,10,100 (1) 3} & 10
Quintoobawantra{10,10,10,10,10,100 (1) 3} & 10
Goobawanquadra{10,100 (1) 4} & 10
Boobawanquadra{10,10,100 (1) 4} & 10
Troobawanquadra{10,10,10,100 (1) 4} & 10
Goobawanquinta{10,100 (1) 5} & 10
Goobawansexta{10,100 (1) 6} & 10
Emperatrix{10,10 (1) 10} & 10
Gossablossla{10,10 (1) 100} & 10
HecatonchirechelonE100{#,#(1)#}100
Hectastaculated-hecatonchirechelonE100{#,#(1)#}>{#,#(1)#}>...>{#,#(1)#}100(100 times)
Gossablosslaplex{10,10 (1) gossablossla} & 10
Emperatrax{10,3 (1) 1,2} & 10
Emperatreex{10,4 (1) 1,2} & 10
Goomafiltra{10,100 (1) 1,2} & 10
Gimmafiltra{10,100,2 (1) 1,2} & 10
Gammafiltra{10,100,3 (1) 1,2} & 10
Boomafiltra{10,10,100 (1) 1,2} & 10
Troomafiltra{10,10,10,100 (1) 1,2} & 10
Goomafelba{10,100 (1) 2,2} & 10
Gissablossla{10,10 (1) 100,2} & 10
Gassablossla{10,10 (1) 100,3} & 10
Geesablossla{10,10 (1) 100,4} & 10
Gussablossla{10,10 (1) 100,5} & 10
Mossablossla{10,10 (1) 10,100} & 10
Missablossla{10,10 (1) 10,100,2} & 10
Massablossla{10,10 (1) 10,100,3} & 10
Meesablossla{10,10 (1) 10,100,4} & 10
Bossablossla{10,10 (1) 10,10,100} & 10
Bissablossla{10,10 (1) 10,10,100,2} & 10
Trossablossla{10,10 (1) 10,10,10,100} & 10
Quadrossablossla{10,10 (1) 10,10,10,10,100} & 10
Quintossablossla{10,10 (1) 10,10,10,10,10,100} & 10
Sextossablossla{10,10 (1) 10,10,10,10,10,10,100} & 10
Diteratrix{10,10 (1)(1) 2} & 10
Goobaduamba{10,100 (1)(1) 2} & 10
Goobaduantra{10,100 (1)(1) 3} & 10
Goobaduanquadra{10,100 (1)(1) 4} & 10
Admiratrix{10,10 (1)(1) 10} & 10
Gossaduossla{10,10 (1)(1) 100} & 10
Mossaduossla{10,10 (1)(1) 10,100} & 10
Dutritriatrix{3,3 (2) 2} & 3
Dutridecatrix{10,3 (2) 2} & 10
Triteratrix{10,10 (1)(1)(1) 2} & 10
Goobatriombia{10,100 (1)(1)(1) 2} & 10
Goobatriontria{10,100 (1)(1)(1) 3} & 10
Dutetradecatrix{10,4 (2) 2} & 10Next serie: Golapulus Numbers

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