positional numeral system
numeral system in which the contribution of a digit to the value of a number is the product of the value of the digit by a factor determined by the position of the digit
binary numeral system
system that represents numeric values using two symbols; 0 or 1
Cistercian numerals
positional numeral system system developed by the Cistercian monastic order in the early 13th century with a single glyph indicating any integer from 1 to 9999
octal
numeral system with eight as its base
decimal
numeral system with ten as its base
vigesimal
numeral system based on twenty
non-standard positional numeral system
any positional numeral system that uses a base or digit set differently from standard positional systems
balanced ternary
numeral system that uses the digits −1, 0, and 1
sexagesimal
numeral system
Maya numerals
numeral system
Chinese numerals
words and characters used to denote numbers in Chinese
ternary numeral system
numeral system with three as its base
Kaktovik numerals
base-20 system of digits used to write Iñupiaq numerals and numbers
quinary
positional number system with base 5
septenary
base 7 positional number system
hexadecimal
numeral system with 16 as its base
quaternary numeral system
numeral system with four as its base
negative base
non-standard positional numeral system
duodecimal
base twelve number system
nonary
numeral system with base nine
unary numeral system
the simplest numeral system, a non-positional numeral system
senary
positional number system with base 6