012

What is exact amount of articles? 
What is exact amount of edits? 
What is exact amount of pages? 
What is amount of administrators? 
How many accounts does YouTube have?
If you know, go to 013.
To become administrator: You need to make 1,000 really good edits. If you ask for administrator before this requirement, it is rejected.
==Note==
===New function===
[x,1] = x+1
[x,y] = [[x-1,y],y-1]
[x,y,z] = [x,[x,y-1,z],z-1]
[x(1)y] = \begin{array}{lcl}[\underbrace{x,x,x,\cdots,x,[\underbrace{x,x,x,\cdots,x,x-1,x}_{y}],x-1]}_{y}\end{array}
[x(2)y] = [x(1)x(1)x…x(1)x(1)x]
[x(1,2)y] = [x(y)x]
[x(1(1)1,2)y] = \begin{array}{lcl}[x(\underbrace{1,1,1,\cdots,1,1,2}_{y})x]\end{array}
[x((1))y] = \begin{array}{lcl}[x\underbrace{(1(1(1(\cdots(1(1(1)1,2)1,2)\cdots)1,2)1,2)}_{y}x]\end{array}
[x(1/2)y] = [x(((…(((x)))…)))x] by y nests
[x(1/y)z] = [x(((…(1/y-1)…)/y-1)/y-1)/y-1)z] by y nests
[x(1/1,2)y] = [x(1/y)x]
[x(1/1/2)y]
[x(1/(1)1,2)y] = [x(1/1/1/…/1/1/2)x] by y nests
[x(1/1,22)y] = [x(1/y2)x]
[x(1~2)y] = [x(1/1…1/22)x] by y nests
[x(1\2)y] = [x(1~(1~(…(1~(1)1,2)…)1,2)1,2)x] by y nests
=== Old one ===
(1) = 1
(x) > 2^x
(x,2) > 3^^x
(x,3) > 4^^^x
(x,y) > (y-1){x}x
(x,y,z) > {x,x+1,y+1,z}
(x)(1) > (x,x,x,…,x,x,x)
(x)(1) > TREE(x)
(x)(2) > f(Y(O^O^O^O),x)
(x)(3) > {x,x/2}
(x)(4) > {x,x//2}
(x)(5) > {x,x///2}
(x)(x) > {x,x(1)2/2}
(x)(1)(1) > {x,x/2}
(x)(2)(1) > {x,x///2}
(x)(3)(1) > {L2,6x+1}x,x
(x)(x)(1) > {Lx,(2x)x+(x-2)}x,x
(x)(1)(2) > {LL,L}x,x
(x)(1)(3) > {LLL,LL,L}x,x
(x)(1)(x) > {x&L,x-1&L,x-2&L,………,LLL,LL,L}x,x by x nests
(x)(1)(1)(1) > {L&L,7x+1}x,x
(x)(2)(1)(1) > {L&L&L,9x+2}x,x
(x)(x)(1)(1) > {{L,x+1/2},(2x+5)x+x}x,x
(x)(1)(2)(1) > s(x,x{1,,,,,2}2)
(x)(1)(3)(1) > s(x,x{1,,,,,,2}2)
(x)(1)(x)(1) > s(x,x{1;2}2)
(x)(1)(1)(2) > s(x,x{1;1;2}2)
(x)(1)(1)(x) > s(x,x{1{1};2}2)
(x)(1)(1)(1)(1) > ???
((x)) > Xi(x)
(((x))) < FOOT(x) but > Xi(x)
(x)^x > FOOT(x)
((x)&x)^x >>> BBF(x), >>> SBF(x), >>> HBF(x), >>> YBF(x), >> UBF(x), > IBF(x)
It is Uncomputable if a > ((x))
(2) = 2
(1)(1) = 1
(2)(1) = 2
(1)(2) = 2
(2)(2) = 6
(1)(1)(1) = 1
(2)(2)(2)(2) > G
G means graham number
((n)) = (n)(n)(n)…(n)(n)(n) by ((n-1)) nests, while ((0)) = 1
(((n))) = ((n))((n))((n))…((n))((n))((n)) by (((n-1))) nests, while (((0))) = 1
(n)2 = (((…(((n)))…))) by n nests
(n)n = (((…(((n)))…)))n-1 by n nests
Limit = ((n)&n)((n)&n)((n)&n)
Category:Levels