Linked from

The 19 pages that link to Roman numerals, each with the reason it gives.

• Binary numberCompared with: Its symbols do not follow binary's regular positional powers-of-two structure.

• Hindu–Arabic numeral systemCompared with: Their additive notation makes written calculation less compact than Hindu–Arabic numerals.

• Positional notationCompared with: Its symbols largely retain their values regardless of position.

• Numeral systemCompared with: Its symbols do not generally encode place value, unlike decimal digits.

• Decimal systemCompared with: Its notation shows how numbers can be represented without decimal positional structure.

• Unary numeral systemCompared with: Roman numerals also use repeated symbols, but combine several symbol values and rules.

• Tally marksCompared with: Roman numerals use distinct symbols and combination rules rather than one stroke per unit.

• DigitCompared with: Roman numerals show that digits need not be positional or include zero.

• Egyptian numeralsCompared with: Roman notation also uses additive combinations, but has different symbols and subtraction conventions.

• Arabic numeralsCompared with: Unlike Arabic numerals, Roman numerals lack positional place value and a zero digit.

• BaseCompared with: Roman numerals are not a positional system with a fixed base.

• Chinese numeralsCompared with: Unlike Chinese numerals, Roman notation does not use a decimal place-value structure.

• Pope Sylvester IICompared with: Abacus calculation offered practical arithmetic beyond the written Roman numeral system.

• History of mathematical notationCompared with: Their limited positional structure contrasts with systems designed for efficient written calculation.

• Numerical digitCompared with: Its symbols do not generally work as digits in a positional system.