Binario
Base 2
—
Convert integers between bases 2 and 36 without losing precision. Compare binary, octal, decimal and hexadecimal and review positional values.
Exact conversion
You can use letters, a negative sign, spaces, underscores and prefijos compatibles como 0b, 0o o 0x.
Decimals and scientific notation are not supported. Letters are case-insensitive.
Binary grouping is visual only; copying uses the continuous value.
Binario
Base 2
—
Octal
Base 8
—
Decimal
Base 10
—
Hexadecimal
Base 16
—
The breakdown will appear when you enter a valid number.
Load a common conversion and use it as a starting point.
The value does not change; only its representation does.
A base uses as many symbols as its number indicates. Binary uses 0–1, decimal 0–9 and hexadecimal adds A–F. Base 36 extends through Z.
Each position represents a power of the base. For example, FF₁₆ equals 15 × 16¹ + 15 × 16⁰ = 255 .
Binary represents information with bits. Grouping them in sets of four makes comparison with hexadecimal easier because each group corresponds exactly to one hexadecimal digit.
This tool uses BigInt , so it does not round large numbers when converting between bases.
It is a system for representing quantities with a set of digits. Base 2 uses 0 and 1; base 10 uses 0 through 9; and base 16 adds the letters A through F.
Multiply each bit by a power of 2 according to its position and add the results. The calculator can show this breakdown for short inputs.
Interpret A through F as the values 10 through 15, multiply each digit by its corresponding power of 16 and add the terms.
The letters A through Z represent values 10 through 35. For example, F is 15 and Z is 35.
Yes. You can enter a minus sign at the beginning. The converted value keeps the sign in every base.
Yes. The tool uses BigInt to preserve exact results and accepts up to 10,000 normalized input digits.
Yes. It accepts 0b for binary, 0o for octal and 0x for hexadecimal when they match the selected source base.
This version is designed for exact integers. Fractions require rules for precision, rounding and repeating representations between bases.