Using other bases by modifying the very first rule (rule 1 of the primitive sequence notation) of the binary bisector notation: a{} = a{0} = b^a where b denotes the base:
Ternary bisector notation (base-3): a{0} = 3^a
Quaternary bisector notation (base-4): a{0} = 4^a
Quinary bisector notation (base-5): a{0} = 5^a
Senary bisector notation (base-6): a{0} = 6^a
Octal bisector notation (base-8): a{0} = 8^a
Decimal bisector notation (base-10): a{0} = 10^a
Duodecimal bisector notation (base-12): a{0} = 12^a
Hexadecimal bisector notation (base-16): a{0} = 16^a
Vigesimal bisector notation (base-20): a{0} = 20^a
Sexagesimal bisector notation (base-60): a{0} = 60^a
Using the factorial function for the base rule instead of the power of two, requires a “!” mark before brackets:
Change to rule 1: A!{} = A!{0} = A!
It can also be written with just one factorial mark. For instance, A!{0}{1}{1} = A!{0}!{1}!{1}.
Example: 12!{0}{1}{2} = 12!{0}!{1}!{2} = (12!)!{1}!{2} = 479,001,600!{1}!{2}