Bowers' illion system

The system involving Bowers' illions is an unofficial extended number system of illions past the basic Latin based such as millillion
. It principally started around the early 2000's when numerologist Jonathan Bowers had a favor of making the illion system larger than what was known. His official part had numbers that even googolplexian had a lack in comparison, with additions by others at even higher levels or by completion like Sbiis Saibian. 
==Structure==
Bowers placed his numbers in a specific illion categories named "Tiers" in which each have a special equation. Tiers are principally modeled off the 10 base exponents from the top, unless if the number is 1000th or over of that tier it would officially go in the tier above. Bowers assigned the classic Latin based system to be in Tier 1, and after millillion, the 1000th would be the uprising of Tier 2 as number one.
==Numbers== 
 Tier 2
Illion Number 	Name 	Quantity (short scale)	Etymology
4/3 (10,000 Tier 1) 	Myrillion 	1030,003 	myr(ia)illion
5/3 (100,000 Tier 1)	Centimillillion	10300,003 	centi+millillion
2 	Micrillion 	103,000,003 	micr(o)illion
3 	Nanillion 	103,000,000,003 	nan(o)illion
4 	Picillion 	103,000,000,000,003 	pic(o)illion
5 	Femtillion 	103*1015+3 	femt(o)illion
6 	Attillion 	103*1018+3 	att(o)illion
7 	Zeptillion 	103*1021+3 	zept(o)illion
8 	Yoctillion 	103*1024+3 	yoct(o)illion
9 	Xonillion 	103*1027+3 	Extended prefix xono and illion
10 	Vecillion 	103*1030+3 	Extended prefix weco initialized by Bowers with a "v" and illion
11 	Mecillion 	103*1033+3 	-
12 	Duecillion 	103*1036+3 	-
13 	Trecillion 	103*1039+3 	-
14 	Tetrecillion 	103*1042+3 	-
15 	Pentecillion 	103*1045+3 	-
16 	Hexecillion 	103*1048+3 	-
17 	Heptecillion 	103*1051+3 	-
18 	Octecillion 	103*1054+3 	-
19 	Ennecillion 	103*1057+3 	-
20 	Icosillion 	103*1060+3 	Originally in Russ Rowlett's Greek naming for zillions, from "icosa-".
21 	Meicosillion 	103*1063+3 	-
22 	Dueicosillion 	103*1066+3 	-
23 	Trioicosillion 	103*1069+3 	-
24 	Tetreicosillion	103*1072+3 	-
25 	Penteicosillion	103*1075+3 	-
26 	Hexeicosillion 	103*1078+3 	-
27 	Hepteicosillion	103*1081+3 	-
28 	Octeicosillion 	103*1084+3 	-
29 	Enneicosillion 	103*1087+3 	-
30 	Triacontillion 	103*1090+3 	Originally in Russ Rowlett's Greek naming for zillions, from "triaconta-".
40 	Tetracontillion	103*10120+3 	Originally in Russ Rowlett's Greek naming for zillions, from "tetraconta-".
50 	Pentacontillion	103*10150+3 	Originally in Russ Rowlett's Greek naming for zillions, from "pentaconta-".
60 	Hexacontillion 	103*10180+3 	Originally in Russ Rowlett's Greek naming for zillions, from "hexaconta-".
70 	Heptacontillion	103*10210+3 	Originally in Russ Rowlett's Greek naming for zillions, from "heptaconta-".
80 	Octacontillion 	103*10240+3 	Originally in Russ Rowlett's Greek naming for zillions, from "octaconta-".
90 	Ennacontillion 	103*10270+3 	Originally in Russ Rowlett's Greek naming for zillions, from "ennaconta-".
100 	Hectillion 	103*10300+3 	Originally in Russ Rowlett's Greek naming for zillions, from "hecto-".
200 	Dohectillion 	103*10600+3 	-
300 	Triahectillion 	103*10900+3 	-
400 	Tetrahectillion	103*101,200+3 	-
500 	Pentahectillion	103*101,500+3 	-
600 	Hexahectillion 	103*101,800+3 	-
700 	Heptahectillion	103*102,100+3 	-
800 	Octahectillion 	103*102,400+3 	-
900 	Ennahectillion 	103*102,700+3 	-
1,000 	Killillion 	103*103,000+3 	kil(o)illion.
 Start of Tier 3.
 Tier 3
Illion Number 	Name 	Quantity (short scale) 	Etymology
4/3 (10,000 Tier 2) 	Vecekillillion 	103*1030,000+3 	-
5/3 (100,000 Tier 3)	Hectekilllillion	103*10300,000+3 	-
2 	Megillion 	103*103,000,000+3 	meg(a)illion
3 	Gigillion 	103*103,000,000,000+3 	gig(a)illion
4 	Terillion 	103*103,000,000,000,000+3	ter(a)illion
5 	Petilion 	103*103*1015+3 	pet(a)illion
6 	Exillion 	103*103*1018+3 	ex(a)illion
7 	Zettillion 	103*103*1021+3 	zett(a)illion
8 	Yottillion 	103*103*1024+3 	yott(a)illion
9 	Xennillion 	103*103*1027+3 	Extended prefix xenna and illion
10 	Dakillion 	103*103*1030+3 	-
11 	Hendillion 	103*103*1033+3 	-
12 	Dokillion 	103*103*1036+3 	-
13 	Tradakillion 	103*103*1039+3 	-
14 	Tedakillion 	103*103*1042+3 	-
15 	Pedakillion 	103*103*1045+3 	-
16 	Exdakillion 	103*103*1048+3 	-
17 	Zedakillion 	103*103*1051+3 	-
18 	Yodakillion 	103*103*1054+3 	-
19 	Nedakillion 	103*103*1057+3 	-
20 	Ikillion 	103*103*1060+3 	-
21 	Ikenillion 	103*103*1063+3 	-
22 	Icodillion 	103*103*1066+3 	-
23 	Ictrillion 	103*103*1069+3 	-
24 	Icterillion 	103*103*1072+3 	-
25 	Icpetillion 	103*103*1075+3 	-
26 	Ikectillion 	103*103*1078+3 	-
27 	Iczetillion 	103*103*1081+3 	-
28 	Ikyotillion 	103*103*1084+3 	-
29 	Icxenillion 	103*103*1087+3 	-
30 	Trakillion 	103*103*1090+3 	-
40 	Tekillion 	103*103*10120+3 	-
50 	Pekillion 	103*103*10150+3 	-
60 	Exakillion 	103*103*10180+3 	-
70 	Zakillion 	103*103*10210+3 	-
80 	Yokillion 	103*103*10240+3 	-
90 	Nekillion 	103*103*10270+3 	-
100 	Hotillion 	103*103*10300+3 	-
200 	Botillion 	103*103*10600+3 	-
300 	Trotillion 	103*103*10900+3 	-
400 	Totillion 	103*103*101,200+3 	-
500 	Potillion 	103*103*101,500+3 	-
600 	Exotillion 	103*103*101,800+3 	-
700 	Zotillion 	103*103*102,100+3 	-
800 	Yootillion 	103*103*102,400+3 	-
900 	Notillion 	103*103*102,700+3 	-
1,000 	Kalillion 	103*103*103,000+3 	-
 Start of Tier 4.
 Tier 4
Illion Number 	Name 	Quantity (short scale) 	Etymology
4/3 (10,000 Tier 3) 	Dakalillion	103*103*1030,000+3 	dak(illion)+(k)alillion
5/3 (100,000 Tier 3)	Hotalillion	103*103*10300,000+3 	hot(illion)+(k)alillion
2 	Mejillion 	103*103*103,000,000+3 	megillion with a "j"
3 	Gijillion 	103*103*103,000,000,000+3 	gigillion with a "j"
4 	Astillion 	103*103*103,000,000,000,000+3	asteroid
5 	Lunilion 	103*103*103*1015+3 	luna
6 	Fermillion 	103*103*103*1018+3 	terra firma
7 	Jovillion 	103*103*103*1021+3 	Jupiter
8 	Solillion 	103*103*103*1024+3 	the Sun
9 	Betillion 	103*103*103*1027+3 	Betelgeuse
10 	Glocillion 	103*103*103*1030+3 	glowing nebula
11 	Gaxillion 	103*103*103*1033+3 	galaxy, not to be confused with gazillion.
12 	Supillion 	103*103*103*1036+3 	supercluster
13 	Versillion 	103*103*103*1039+3 	universe
14 	Multillion 	103*103*103*1042+3 	multiverse
==Functions==
Bowers also introduced many combinations. For example, the Tier 2 ones seen connecting icosillion (the twenties) can be also used in the other tens as well. Examples are triopentacontillion (53), or hepteoctacontillion (87). To connect the ones/tens to the hundred, Saibian connoted that from 110 to 199, remove the "illion" from 10 to 99 and add "e" with hectillion (as with vecehectillion). The thousands has a multiplication system with the same vowel that starts back at two (two thousand being micrekillillion from micrillion and killillion).
* Enneennaconteennahectillion (999), enne(9)+ennaconte(90)+ennahectillion(900) 
* Femtekillillion (5,000) 
In Tier 3, the same can be seen. The endings connecting the twenties to ones vary from 'c' to 'k' due to pronunciation conflicts. By continuing the pattern, 53 would be pectrillion, with 87 being yoczetillion. A rule comes in place with hotillion, since there is no "k". The same pattern is continued with the "t" omitted: hotenillion, hotodillion, hotrillion. It is merely an exception that the "t" would still be in place for the hundred connecting to one/tens with vowel initial letters. 
* Nonecxenillion (999)
* Palillion (5,000) 
The Tier 3 thousands continues the initial rhyming pattern seen in the hundreds: kalillion, dalillion (2,000), tralillion (3,000), talillion (4,000), palillion (5,000), exalillion (6,000) etc. The only exception is dalillion. From dakalillion provides a multiplying thousands base by removing the "illion" from 10 to 999 and adding via the removal the first letter of the main suffix. Bowers' in early Tier 4 moved from alterations of previous illions to astronomical scales. He had ran out of ideas of conception beyond the multiverse, which had caused the limit of his system. Even though yootillion is not consistent with the rhyming, it is double o to mitigate the same pronunciation with yottillion.
Vowels
There are vowels to connect one number to another in Bowers' system to get certain quantities. In the original Latin based system, milli was a thousands base in which Bowers borrowed. To get the 1,001st Tier 1, to the right of the new comma resets to the very first illion with the new milli base - millimillion, which is 103,006 in short scale. Bowers mysteriously calls in some sources milli-untillion. Bowers introduced a new millions base "micro", and "nano", "pico", "femto" coming next has caused the "o" to be the vowel of the Tier 1 comma connector. Tier 2 introduces "a", first seen in thousand first killamillillion. Since "o" was already in use in the previous tier, Bowers had to find another vowel to prevent the same names from having two different quantities. Bowers found the "mega" in megillion which had created the "a". The Tier 3 comma connector is "i", first seen in its thousand first kalikillillion, sometimes referred as kalenillion. Because of this, no vowel can be connected to a number in a tier under its ones, tens, hundreds, etc. 
==Controversy==
Some portions of Bowers' system conflict with the basic Latin system. The largest being the fact that Bowers' has "i" written for all the tens to hundreds combinations, which was not consistent with the system based on raw Latin numerals . This is because of Bowers assuming all the tens end in "i" after seeing deci and viginti. So one may replace Bowers' "quinquaginticentillion" with quinquagintacentillion from the original system. Several have tried to replace Bowers' Tier 1 section with the original (via connectors as well). The thousands conflict as well, with the original system using quadrimillillion, with him quattuormillillion. As a result, 4,114 in his system would be quattuormilliquattuordecicentillion, and not the most recognizable quadrimilliquattuordecicentillion.
 
Number	Original 	Bowers
2,000 	Dumillillion 	Duomillillion
3,000 	Trimillillion 	Tremillillion
4,000 	Quadrimillillion	Quattuormillillion
5,000 	Quinmillillion 	Quinmillillion
6,000 	Sexmillillion 	Sexmillillion
7,000 	Septimillillion 	Septenmillillion
8,000 	Octimillillion 	Octomillillion
9,000 	Nonimillillion 	Novemmillillion
Tier 4
Many have tried to develop their own systems past multillion. The first was Cloudy176 who was the owner of the Googology Fan Wiki. He had basic improvised illions up to the beginning of Tier 11. Extended would be pyrillion (15), guntillion (16), kentrillion (17), onlillion (18), paptrillion (19), and housillion (20). The tens after were trongillion (30), batillion (40) and handrillion (50). Hundreds were janillion with thousands febrillion. The further the illions went, the less assorted they were. Tier 10 had illions like hoogrgtroootroorotrtooortooillion and abcdefghijklmnopqrstuvwxyzillion. The only report with Cloudy176's system was the consistency of the etyomologies, with pyrillion originating from pyrite. It is the system regarded by most web pages. 
Others had their systems as well. Various users such as Nirvana Supermind did try to continue the scale pattern using fan terms from speculative pages of what was beyond the multiverse. Nirvana Supermind's system ending on Googology Wiki first had caused major controversy suggesting to either have the Cloudy176 system or have both. 
With the extensions, there is no confirmed limit to Bowers' system. By 2021, a Fandom (website) user by the name of Trakaplex has been coining arbitrary large numerals. He introduced "schmittyillion", so large that it was briefly ill-defined. It was to be in the googol tier. In tier googolillion he introduced "inphixillion", and another in the tier of a Tier 4 illion named "helpsopiaisflirtingmeillion", in which both were large enough to feature up arrow notation. Recently, he coined "schmittypleasehelpmeillion" in Bachmann's collapsing level, which even made Graham's number rather miniscule.