Rank the following functions from slowest growing to fastest growing. Any logarithms in this question can be assumed to be base $2.$

A$.$ n

B$.$ logn

C$.$ n$^1\mathrm{.}001$

D$.2^$n

E$.1$

F$.$ n$!$

G$.$ n$^999$

H$.$ nlogn

I. $($logn$)^2$

J$.$ n$^2$

K$.$n$^$n

L$.$ log$($log$($n$))$

Give your answer by writing the uppercase letters A to L in the appropriate order, without spaces or any other character