Enter the binary number to convert to octal
(Example: 110111000011111100)
The Octal Number:
Enter the URL to load binary data:
Binary to octal conversion is a fundamental operation in computer science and digital systems. Our Binary to Octal Converter tool simplifies this process by providing an efficient way to convert binary numbers (base-2) to their octal (base-8) equivalents. This guide explores the conversion process, its applications, and the features of our tool.
Octal is a base-8 number system that uses eight digits (0-7) to represent numbers. It provides a more concise way to represent binary data, where each octal digit represents exactly three binary digits (bits). This makes it particularly useful in computer programming and digital systems.
3-bit to octal conversion table:
Binary │ Octal 000 │ 0 001 │ 1 010 │ 2 011 │ 3 100 │ 4 101 │ 5 110 │ 6 111 │ 7
Converting 110111000011 to octal:
110 111 000 011 = 6703₈ (110 = 6, 111 = 7, 000 = 0, 011 = 3)
function convertBinary() { let binary = document.getElementById("binaryInput").value.trim(); if (/^[01]+$/.test(binary)) { let decimal = BigInt('0b' + binary); let octal = decimal.toString(8); return showPrefix ? '0o' + octal : octal; } return "Invalid binary number!"; }
The tool uses JavaScript's BigInt for handling large numbers, ensuring accurate conversion of binary strings of any length.
The tool provides real-time metrics including:
The converter includes several data handling features:
Our Binary to Octal Converter tool combines ease of use with powerful features to make number system conversion accessible and efficient. Whether you're a student learning about number systems, a programmer working with octal representations, or a professional dealing with digital systems, this tool provides both practical utility and educational value.
The combination of real-time conversion, comprehensive validation, and useful features like file handling and metrics display makes it an invaluable resource for anyone working with binary and octal number systems. As digital systems continue to evolve, understanding and working with different number bases remains a crucial skill in computer science and engineering.