Frequently asked questions
How is this different from a normal calculator?
Most calculators and programming languages use floating-point math, which is only accurate up to about 15-16 digits. This calculator processes numbers digit by digit as strings, so it stays exact even at hundreds or thousands of digits.
How many digits can it handle?
There is no practical limit, and it can handle integer operations well beyond 1000 digits. Very large exponents (for example, tens of thousands) may take noticeably longer to compute.
What happens with division that does not divide evenly?
This tool is optimized for exact integer arithmetic, so uneven division may be shown as a quotient and remainder or an approximation. Use the modulo (%) operation if you need the exact remainder.
Can the exponent in a power calculation also be a huge number?
Yes, but the result grows exponentially with the exponent (for example, 2^1000 has 302 digits), so very large exponents can significantly increase calculation time.
Can I use negative numbers or zero?
Yes, negative numbers are supported for addition, subtraction, multiplication, and division. Division by zero is undefined and will return an error.