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Similar to Kenny's & function thing...

Basic

&[n] = n+1

Extension 1

&[a][1][c]...[z] = a

&[a][b][c]...[z] = &[a][&[a][b-1]...[z]][c-1]...[z] with z levels

Extension 2

&{m}[n] = &{m-1}[n][n][n]...[n] with n [n]'s

&{m}[a][1][c]...[z] = a

&{m}[a][b][c]...[z] = &{m}[a][&{m}[a][b-1]...[z]][c-1]...[z]

&{1}[a][b][c]...[z] = &[a][b][c]...[z]

Extension 3

&{a}{b}{c}...{z}[a][b][c]...[z] = Rules in the multiple {}'s apply as same as the multiple []'s

Extension 4

&[m]_1[n] = &[m][n]

&[m]_2[n] = &{m}[n]

&[m]_x[n] = &[m-1]_x[n]_(x-1)[n]_(x-1)[n]_(x-1)...[n]_(x-1)[n] with n [n]_(x-1)'s

Uhh i got tired sorry but basically the []_n is to the []_(n-1) as the {} is to the []

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