Soroban abacus simulator
An interactive Japanese soroban you can actually use. Click the beads across thirteen columns — one heaven bead worth five and four earth beads worth one each — and the decimal value updates live beneath. Clear it, roll a random number, type a value to set the beads, or solve a quick addition, subtraction, multiplication or division and show the answer on the frame.
Related tools
All Numbers & arithmetic tools →Open Soroban abacus simulator and you get an answer straight away, with no account to create. Its place is under Numbers & arithmetic; RSA encryption simulator and Logic Gate Simulator answer the questions closest to this one.
How to use it
- Open the tool — no signup or install needed.
- Enter your input or adjust the available options.
- Get your result instantly, then copy or download it.
Frequently asked questions
What does Soroban abacus simulator do?
An interactive Japanese soroban you can actually use. Click the beads across thirteen columns — one heaven bead worth five and four earth beads worth one each — and the decimal value updates live beneath. Clear it, roll a random number, type a value to set the beads, or solve a quick addition, subtraction, multiplication or division and show the answer on the frame.
When would I actually use this?
Reading a number written another way: a Roman numeral on a monument, a hexadecimal colour, a binary byte, or a fraction that needs reducing.
What is the most common mistake?
Assuming a decimal fraction survives a change of base. A tenth is exact in decimal and infinitely repeating in binary, which is why 0.1 + 0.2 is not 0.3 in most programming languages.
How is Soroban abacus simulator different from RSA encryption simulator?
They sit next to each other but answer different questions: RSA encryption simulator is the one to open when you need it to walk through the RSA public-key cryptosystem end to end with your own primes. Enter two primes p and q and a numeric message m: the simulator computes the modulus n = pq and the totient φ = (p−1)(q−1), picks or validates a public exponent e coprime to φ, derives the private exponent d = e⁻¹ mod φ, then encrypts c = mᵉ mod n and decrypts back mᵈ… = m — every step shown with big-integer arithmetic. The definitive way to see why RSA actually works. Pick whichever matches what you're starting from — both are free.
Is there a tool for the next step?
Logic Gate Simulator is the closest one after this: Draws the gate diagram for a boolean expression and lets you flip each input to watch the signal travel through. Half-adder, multiplexer, parity and majority circuits are one click away.
Where do the figures come from?
Base conversion and number-theory results are exact. Roman numerals follow the standard subtractive form used since the Middle Ages, which is not the only one the Romans themselves used.