? function

Defined by me… but changed.
n? = FOOTn(10100)
Lakemaka = 10?10?
F(a,b) = a?b = a???…??? by b nests
== Series of my ? function ==
=== 1. Linear (n? to n?^n) ===
This is smallest serie… n? = FOOTn(10100). BIG FOOT equals to 10?, Before it changed, it is much smaller.
n?? = FOOTn?(10100). I can continue this… But the limit of this serie is n?n.
BIG FOOT-plex equals to 10??. n??? = FOOTn??(10100)… n???? equals to (n?)???… Final is n????? = (n?)????.
=== 2. Linear 2 (n?^n to n?[n]) ===
This serie is larger. Lakemaka equals to 10???…???. n?n is defined by:
n?^{n} = \underbrace{ n???\cdots??? }_{n}. Lakemaka is defined by f(10?) = 10?10?.
It is possible to continue. Next is f(f(n)) = f(n???…??? by n nests). Tetrational ? is g(n) = n?^(n?^(n?…)) by n nests. For example, Lakemakaplex equals to g(f(10)). We can still continue… now h(n) = n?^^(n?^^(n?…)) by n nests. Lakemakaduplex equals to h(g(10)). Still possible to improve. n?[4] = n?^^^(n?^^^(n?…)). (n?[3])[4] is Lakemakatriplex.
=== 3. Dimensional (n?[n] to n?[n(1)n]) ===
Next serie is this. Numbers become larger. (10?)?[1] = Lakemaka. (Lakemaka)?[2] = Lakemakaplex. (Lakemakaplex)?[3] = Lakemakaduplex. (Lakemakaduplex)?[4] = Lakemakatriplex. (10?)?[10?] = Likemaka. This defined by: g(n) = (n)?[n,2] = f(f(f(…))), f(n) = (n)?[n?]. Likemakaplex = g(Likemaka). (n)?[n?,3] = g^n(n). (n)?[n,n] = (n)?[(n?[…]),n-1]. Lukemaka = (Lakemaka?)?[Lakemaka,Lakemaka). Lukemakaplex > (Lakemakaplex?)?[Lakemakaplex,Lakemakaplex,2]. Lokemaka = (Lakemaka?)?[Lakemaka,Lakemaka,Lakemaka). Likemaka = (Lakemaka?)?[Lakemaka,Lakemaka,Lakemaka,Lakemaka).
Definition: Hyper-? function, n?[n] = \underbrace{ n???...???[n-1]}_{n}. But that is grows too fast… so 
=== 4. Multidimensional ((n)?[n(1)n] = (n,2)?[1]) to (n(1)n)?[1]) ===
Numbers getting bigger:
(n,2)?[1] = Baf, = (Lakemaka)-kameka = SLakemaka.
Define Sn:
S1 = Lakemaka
S2 = Lukemaka
Sn = (n,2)?[1]
S[X+1]n = (n,3)?[1]
S[2X]n = (n,n+3)?[1]
S[X^2]n = (n(1)n)?[1]
ANNOUNCEMENT: IM RARELY EDIT PAGES BECAUSE IM MOVING ON OTHER PAGES.