— Binary Encoder/Decoder

Free Binary (Base 2) Encoder/Decoder

Quick Tips

  • This tool runs entirely in your browser - your data stays private.
  • Press Ctrl+V (Cmd+V on Mac) to quickly paste text.
  • Use the Copy button to save your result to clipboard.
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Convert text to binary (0s and 1s) and decode binary back to readable text.

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Examples

Input
Hello
Output
01001000 01100101 01101100 01101100 01101111
Input
01001000 01101001
Output
Hi
Input
A
Output
01000001
Input
01010011 01001111 01010011
Output
SOS

Why Use This Tool?

What problems does this solve?

Understanding binary is fundamental to computing. Whether you're learning about data representation, solving puzzles, or need to work with raw binary data, this tool bridges the gap between human text and machine representation.

Common use cases:

  • Learning how computers represent text at the most fundamental level
  • Solving CTF challenges and puzzles involving binary-encoded messages
  • Creating binary-themed graphics or visual effects
  • Debugging low-level data issues by examining binary patterns
  • Teaching and demonstrations about computer science basics

Who benefits from this tool?

Computer science students learning data representation. CTF participants and puzzle enthusiasts. Teachers explaining binary concepts. Content creators making tech-themed materials. Anyone curious about how computers really work.

Privacy first: All conversion happens locally in your browser. Your data never leaves your device.

Frequently Asked Questions

Electronic circuits have two reliable states: on and off, represented by 1 and 0. Binary arithmetic is simple and error-resistant with these two states. All complex data is built by combining many binary digits (bits).

Eight bits became standard because it can represent 256 values (2^8), enough for all ASCII characters plus extra. Historical reasons and hardware design also influenced this choice. Some early systems used different byte sizes.

Find the character ASCII code (A=65, B=66, etc.). Convert that number to binary by repeatedly dividing by 2 and reading remainders backwards. Pad to 8 bits. For A: 65 = 64+1 = 2^6+2^0 = 01000001.

Emojis use Unicode, which requires multiple bytes to represent over a million possible characters. UTF-8 encoding uses 1-4 bytes per character. ASCII uses one byte, but emojis often use 4 bytes (32 bits).

Binary encoding alone provides no security - it is easily reversible. However, XOR operations on binary data are used in many encryption algorithms. Binary is representation, not protection.

Both represent the same data. Binary uses 8 digits per byte (01000001), hex uses 2 (41). Hex is more compact and readable for humans while maintaining easy conversion to binary (each hex digit = 4 binary digits).