
0
n!0 = n!
n!1 = (((...(((n!)!)!)...)!)!)!)! with n levels
n!(m+1) = (((...(((n!m)!m)!m)...)!m)!m)!m)!m with n levels
n![0] = n!
n![1] = n!n
n![1]0 = n![1]
n![1](m+1) = (((...(((n![1]m)![1]m)![1]m)...)![1]m)![1]m)![1]m)![1]m with n levels
n![1][1] = n![1]n
n![2] = n![1][1][1]...[1][1][1] with n [1]'s
n![m+1] = n![m][m][m]...[m][m][m] with n [m]'s
n![0,1] = n![n]
 UNDER CONSTRUCTION 
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H = n^n
H = H
H = H
H = H with n entries
H = H
H = H
H = H
Rules are same as Extension 1 but H = H with n entries
Let & is any array
H = Check rules of basic and extensions 1 and 2 to resolve the array in the dimension (and maybe &)
 UNDER CONSTRUCTION 
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Here, i will compare various notations.
FGH SGH Hardy BEAF BAN ExE HAN My EUAN Aarex's EUAN NFN Hyphen Notation Dollar Function R Function
0 w+1 1 {n+1} {n+1} nE0 1! n+1 n+1 1! n1 n$1 0R0
1 w*2 w {n*2} {n*2} nE1 2! n*2 n*2 2! n1 n$[0] 1R0
2 w^2 w^2 {n,2} {n,2} nE2 n! n^2 n^2 n! n2 n$[1] 2R0
3 w^w w^3 {n,n} {n,n} nEn n![2] n^n n^n n![2] nn n$[2] nR0
4 e(0) w^4 {n,n,2} {n,n,2} nEn#n n![3] n^^n n^n n![3] nn2 n$[3] nR1
 UNDER CONSTRUCTION 
…
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So yeah, i'm reviving my list of numbers.
Ok. I'm making this list of numbers because many others have been making ones, and that inspired me to make one. This list will be better than my previous failed attempt, and it will have a lot of numbers.
This list was inspired by:
Aarex's Number List
Cookiefonster's Number List
Saibian's Number List
Mufano's Number List
Negative version of Sam's Absolute Infinity.
Negative version of Sam's Infinity.
The negative version of the biggest possible infinity in this list. Of course, absolute infinity is just a theory.
Negative version of Sam's Ordinal.
To get a better definition of these ordinals, see Negative Omega up to Negative Epsilon Zero.
(e(0)) = lim(w,(w^w),(w^w^w),...). I think you will understand the…
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Closed because
Read more >asdfi'm back.