We define \(f_5(n)\), \(f_6(n)\), \(f_7(n)\),... factorial.
We continue factorial:
n!Lm = n!n,n...n,n (m n's)
n!Lx,y = n!Lx!Ly
n!Lx,y,z = n!Lx!Ly!Lz
n!LLm = n!Ln,n...n,n (m n's)
The growth rate is \(f_\omega(n)\) > n!LL...LLn (n-2 n's)
We define \(f_5(n)\), \(f_6(n)\), \(f_7(n)\),... factorial.
We continue factorial:
n!Lm = n!n,n...n,n (m n's)
n!Lx,y = n!Lx!Ly
n!Lx,y,z = n!Lx!Ly!Lz
n!LLm = n!Ln,n...n,n (m n's)
The growth rate is \(f_\omega(n)\) > n!LL...LLn (n-2 n's)