Number systems translator: Roman, Egyptian, Mayan, Babylonian, binary and Indian place value

Type a whole number and see it written six ways: Indian place value with lakh and crore, Roman numerals, Egyptian signs, Mayan dots and bars, Babylonian wedges, and any base from 2 to 16 with place value blocks.

Keep it one tap away for everyday use.

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  1. Type it
  2. Six ways
  3. Pick a base
  4. Check
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Type a whole number

Indian place value

Ten symbols and the place of each digit are enough for any number. A zero holds an empty place, which is why 205 and 25 are different.

Roman numerals

I 1, V 5, X 10, L 50, C 100, D 500, M 1000. A smaller sign before a bigger one is taken away (IV = 4, XC = 90). No zero and no place value.

Egyptian hieroglyph numerals

A sign for each power of ten, repeated up to 9 times. No place value and no zero: the signs can go in any order. Drawn simply here.

Mayan numerals (base 20)

A dot is 1, a bar is 5, a shell is 0. Each level up is worth 20 times the one below. (Mayan calendars used 18 × 20 = 360 for the third level; this is plain base 20.)

Babylonian numerals (base 60)

A thin wedge is 1, a corner wedge is 10. Each place is worth 60 times the one to its right. We still count 60 seconds in a minute and 60 minutes in an hour because of them. An empty place was first left as a gap, later marked with a sign; here it is a dashed box.

Any base from 2 to 16

Base b uses the digits 0 to b − 1 (after 9 come A = 10, B = 11 … F = 15). Each place is worth b times the place to its right.

Try this

  • Type 3600, then 3601. What changes in the Babylonian picture? Why do people who only see wedges get confused?
  • Type 400 and look at the Mayan levels. Which number would be "100" in base 20?
  • Which number needs the most Roman letters below 4000? (Try 3888.)
  • In base 2, why do all odd numbers end in 1? Which numbers end in 00?
  • Type 0. Which systems can write it at all?

Check yourself

Fresh questions every time. Nothing is saved.

What it does

Type one whole number from 0 to 9,999,999 and see it written six ways, with the working:

  • Indian place value: 12,34,567 grouping, lakh and crore, and words.
  • Roman numerals: I, V, X, L, C, D, M with pairs like IV and IX. They stop at 3,999 and have no zero.
  • Egyptian signs: a stroke for 1 up to a kneeling god for 1,000,000.
  • Mayan numerals: base 20 with dots, bars and a shell for zero.
  • Babylonian numerals: base 60 with thin and corner wedges.
  • Any base from 2 to 16: digits, place-value blocks and the sum back to an ordinary number.

It fits Class 8 Mathematics, a story of numbers (place value, zero and bases). To see how fast powers grow, try doubling power; for taking numbers apart, HCF and LCM factor trees and the number theory toolkit.

How to use it

  1. Type a whole number or tap an example.
  2. Every card updates at once.
  3. In the last card pick a base, or type any base from 2 to 16. Type into “Or type a number in this base” to go the other way.

A worked example

The page starts with 2026.

  • Roman: MMXXVI = 1000 + 1000 + 10 + 10 + 5 + 1.
  • Mayan: 5 × 20² + 1 × 20 + 6 = 2,026.
  • Babylonian: 33 × 60 + 46 = 2,026.
  • Base 2: 11111101010, since 1024 + 512 + 256 + 128 + 64 + 32 + 8 + 2 = 2026. Base 16: 7EA = 7 × 256 + 14 × 16 + 10.

Why place value and zero matter

Without place value you need new signs for ever bigger numbers. With it, a few digits do everything, but you need a way to show an empty place. Babylonians left a gap, which made 61 and 3,601 easy to confuse; the Maya had a shell; Indian mathematicians made zero a number, and that system spread worldwide.

Check yourself

Five fresh questions: Roman, base 2, Mayan, Babylonian and base 16. Press Check; open the worked answer if needed. Nothing is saved.

FAQ

Why are the Egyptian signs so simple? The page draws them itself so it works offline. Real carvings are more detailed.

Is this from the NCERT book? It covers the same topic with fibub’s own pictures and examples. fibub is not part of NCERT.

Where the numbers come from

  • Roman, Egyptian, Mayan and Babylonian numerals, Indian place value and number bases are standard history of mathematics. The signs are drawn simply by fibub (no outside fonts); wording and examples are fibub's own.
  • Checked against Python (divmod for bases 20 and 60, bin and hex) and JavaScript's toString(base) for every number up to 20,000 in every base 2 to 16; every Roman numeral 1 to 3999 is read back to its number.

Standard scientific values, such as constants, atomic weights and melting points, are facts found in every textbook; we name where ours were checked. If you are an author or publisher and want a value, a credit or a table changed or removed, tell us and we will act quickly.

Last updated 2026-11-10.

Change log for Number systems

  1. Add #1235 Number systems Details on GitHub

Every change to fibub

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