Nullology

Nullology is the competition to create the smallest positive number

The List of Numbers/Quantum Edition

A ... of 1	Nullology name:	This number is 1 divided by...	Standard Form
wholeth/oneth	Onenull / Onull	1 / 10↑0	1
tenth	Tenull	10 / 10↑1	0.1
hundtredth	Hunull	100 / 10↑2	0.01
thousandth	Thousanull	1000 / 10↑3	0.001
millionth	Millionull	10↑6	0.0000001
billionth	billionull	10↑9	0.0000000001
trillionth	trillionull	10↑12	0.0000000000001
quadrillionth	quadrillionull	10↑15	0.0000000000000001
quintillionth	quintillionull	10↑18	0.0000000000000000001
sextillionth	sextillionull	10↑21	0.0000000000000000000001
septillionth	septillionull	10↑24	0.0000000000000000000000001
octillionth	octillionull	10↑27	0.0000000000000000000000000001
nonillionth	nonillionull	10↑30	0.0000000000000000000000000000001
decillionth	decillionull	10↑33	0.0000000000000000000000000000000001
vigintillionth	vigintillionull	10↑63	0.00000000000000000000000000000000000000000000000000000000000000001
trigintillionth	trigintillionull	10↑93	0.00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001
googolth	googolull	10↑100	0.000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001
quadragintillionth	quadragintillionull	123↑10	yeah no lol
quinquagintillionth	quinquagintillionull	10↑153
sexagintillionth	sexagintillionull	10↑183
septuagintillionth	septuagintillionull	10↑213
octagintillionth	octagintillionull	10↑243
nonagintillion	nonagintillionull	10↑273
centillionth	centillionull	10↑303
milliatillionth	milliatillionull	10↑3003
Micrillionth	Micrillionull	10↑3000003
googolplexth	googolplexull	10↑10↑100
googolplexianth	googolplexianull	10↑10↑10↑100
	unull	10↑10↑10↑10↑100
	duonull	10↑↑100
	trinull	10↑↑↑100
	quattorull	10↑↑↑↑100
	quinull	10{5}100
	sexull	10{6}100
	septull	10{7}100
	octonull	10{8}100
	nonull	10{9}100
	decinull	10{10}100
	Viginull	10{20}100
	Triginull	10{30}100
	quadraginull	10{40}100
	quindraginull	10{50}100
	sexanull	10{60}100
	septuanull	10{70}100
	octanull	10{80}100
	novemull	10{90}1
	cenull	10{100}100
	Nulldian	100{100}100
	unulldian	1000{100}1000
	duonulldian	1000{200}1000
	trinulldian	1000{300}1000
	quattornulldian	1000{400}1000
	quinulldian	1000{500}1000
	sexnulldian	1000{600}1000
	septnulldian	1000{700}1000
	octonulldian	1000{800}1000
	nonulldian	1000{900}1000
	decinulldian	1000{1000}1000
	viginulldian	1000{2000}1000
	trinulldian	1000{3000}1000
	quadraginulldian	1000{4000}1000
	quindranulldian	1000{5000}1000
	sexanulldian	1000{6000}1000
	septuanulldian	1000{7000}1000
	octanulldian	1000{8000}1000
	Novemnulldian	1000{9000}1000
	cenulldian	1000{10000}1000
	nulldianul	10↑4{10↑4}10↑4
	unulldianul	10↑4{1.5x10↑4}10↑4
	duonulldianul	10↑4{2x10↑4}10↑4
	trinulldianul	10↑4{3x10↑4}10↑4
	quattornulldianul	10↑4{4x10↑4}10↑4
	quinulldianul	10↑4{5x10↑4}10↑4
	sexnulldianul	10↑4{6x10↑4}10↑4
	septnulldianul	10↑4{7x10↑4}10↑4
	octonulldianul	10↑4{8x10↑4}10↑4
	nonulldianul	10↑4{9x10↑4}10↑4
	decinulldianul	10↑4{10x10↑4}10↑4
	viginulldianul	10↑4{20x10↑4}10↑4
	triginulldianul	10↑4{30x10↑4}10↑4
	quadranulldianul	10↑4{40x10↑4}10↑4
	qiundranulldianul	10↑4{50x10↑4}10↑4
	sexanulldianul	10↑4{60x10↑4}10↑4
	septuanulldianul	10↑4{70x10↑4}10↑4
	octanulldianul	10↑4{80x10↑4}10↑4
	novenulldianul	10↑4{90x10↑4}10↑4
	cenulldianul	10↑4{100x10↑4}10↑4
	smolull	Googol{{1}}googolplex
	zullum	Googolplex{{{4}}}googolplexian	-_==0==_-
	Absolute Zullum	googolplexian{{{4}}}Googoltriplex	_-0=00
	Zulludum	Googoltriplex{{{4}}}Googolquadriplex	_0_/0
	Absolute Zulludum	Googolquadriplex{{{4}}}Googolquinplex	=0-_=
	Zwullum	TREE(3){{{4}}}TREE(5)	=0'_'-
	Absolute Zwullum	TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE	====0==0=_-
	Zwulludum	TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE	0/0'0=0_0-00 0
	Absolute Zwulludum	TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE	-=_0
	Zallam	TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE	0=_
	Absolute Zallam	TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE	_-0
	Zwallam	TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE	0_/-
	Absolute Zwallam	TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE{{{4}}}TREE(3){{{4}}}TREE(5){{{4}}}TREE(3){{{4}}}TREE= TREE something	/__-0
	Øver	TREE something{{{4}}}TREE something	+_-//0
	xzullum	TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something	_-/=|0+
	absolute xzullum	TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something	/-_0=+0_-/
	Zxwullum	TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something	|=_=/__-0
	Absolute Zxwullum	TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something	-/0|0\-
	Gvullum	TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something{{{4}}}TREE something=What a TREE	\0''-_=|+
	Zwero	What a TREE{{{4}}}What a TREE	|||=-\'0
	Absolute Zwero	What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE	\0=+_/
	NulØ	What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE	0-_=|+"
	Absolute NulØ	What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE{{{4}}}What a TREE=¤ee	=0''_+
	Krinavedox	The factorial of ¤ee	0=+-_*'
Oblivionth	Now, that's small	Oblivion
BIG FOOTh	Small foot	BIG FOOT
Rayo's numberth	Small's small	Rayo's number
	Truly small	???	{0'='0}
	Super less	???	><0><
	Smallest of the smallest	???	__-0-=||\/
	Void's egde	???	.-_
	Beyond Void	???	._
	Farawell from Void	???	.-
	Axwull	???	X_-.
	Waxwull	???	0-X_-.
	Awaxwull	???	=_0-X_-.+
Infinitesimal	Hyper Tiny	2, infinity times.	0_\∞/=-0
	Non existing	???. But Non existing<0 and: any other number>Non existing
All numbers smaller than Hyper Tiny, but larger than zero, devided by eachother from smallest to largest.	Uno	???	[{0}1]
Uno Devided by Hyper Tiny	Duo	???	[{0}2]
Zero	Zeero	0	0