Binary Translator

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Binary Translator

Convert Binary to Text / English or ASCII Binary Translator. Enter binary numbers (E.g: 01000101 01111000 01100001 01101101 01110000 01101100 01100101) and click the Convert button

About Binary Translator

In our daily lives, the decimal number system (base 10) is used almost exclusively, where numbers are written using the ten digits 0-9. In many technical computing contexts, it can sometimes be convenient to work with other number systems. The most common is to use the binary number system. Thanks to a binary translator, the computer can build different commands depending on what the binary number looks like.

Binary code is a method used by computers and digital devices to represent and transfer text, symbols, or processor instructions. Since computers and digital devices perform their basic operations based on two voltage values (high or low), every bit of data associated with the process must be converted to that format with the help of a binary translator. The ideal way to perform this task is to represent the data in a binary number system that contains only two digits, 1 and 0. For example, every keystroke on a keyboard produces a string of ones and zeros. For example, every keystroke on the keyboard produces (thanks to the computer's built-in binary translator) a string of ones and zeros.

The process of converting data into a binary code is called encoding. There are many encoding schemes in use in computing and telecommunications, and each of them relies on more or less complex onboard binary translator. The simplest way to encode data is to assign a specific value (mostly decimal) to a character, symbol, or instruction and then convert that value (decimal) to a binary number with the help of a translator. A sequence of 1s and 0s is called a binary string. The length of a binary string determines the number of different characters or instructions that can be encoded.

About the binary translator: Writing in binary is often fine for very small numbers where the number of bits is small, but for slightly larger numbers, it quickly becomes difficult to read, especially since, for technical reasons, you usually cannot have any space between the bits. It is therefore much more common to use a binary translator to convert them in hexadecimal or octal number system instead.

The octal number system (base 8) uses the eight digits 0-7. We use a binary translation to convert the 0 and 1 (binary) into octal because each octal digit corresponds to exactly three binary digits. This is due to the fact that the number of numbers that can be written with 3 bits (2^3) is equal to the number of octal digits (8), hence the importance of a translator. The advantage of this is that if a bit is changed, it only affects one of the octal digits.

The hexadecimal number system (base 16) uses 0-9 for the first ten digits and A-F to write the remaining six digits. When programming, the prefix 0x is usually used to write hexadecimal numbers. Unfortunately, our binary translator doesn't convert binary numbers into Hexadecimal.

Using the hexadecimal number system has the same advantages as the octal, but each digit corresponds to 4 instead of 3 bits. Since a byte consists of 8 bits, two hexadecimal digits can be used to describe the value of a byte. Keep reading our article about the binary translator because, in the sections below, you will learn more about ASCII, UTF-8, and more.

Many encoding schemes exist for binary strings of varying lengths. Some of them are of a constant length; others are of variable length. Binary codes for constant bit strings include ASCII, UTF-2, Extended ASCII, and UTF-32. UTF-8 and UTF-16 are variable length binary codes. Our binary translator features the conversion of a binary code into ASCII and ASCII, UTF-8.

The ASCII code is a system of alphanumeric character codes designed to enable the exchange of character data between different computers and was established by the American National Standards Institute (ANSI) in 1963. A new version of ASCII has been called Extended ASCII. Feel to use this binary translator if you want to convert any binary numbers into ASCII

The ASCII code uses 8 bits of data per character, and 8 bits of data can represent 256 different codes (2^8=256). The ASCII character set consists of two groups: one group that does not use the most significant eighth bit (codes are 0 to 127 in decimal, 00h to 7Fh in hexadecimal), and the other group that uses the most significant bit (codes are 128 to 255 in decimal, 80h to FFh in hexadecimal), assigning a standard character set to the former and an extended character set to the latter. This guide about binary translator becomes more and more interesting, don't you think?

The standard ASCII character code set includes codes for communication control, screen, and printer control (codes 0 to 31), punctuation, currency symbols, numbers, and large and small characters. These standard ASCII code sets-which you can obtain by using our translator-are guaranteed to be basically the same even between different computers, which makes it possible to exchange character code data. On the other hand, each computer or software assigns its own unique characters to the extended ASCII codes via their built-in online free binary translator tool.

ASCII is a set of codes invented mainly for computer display and transmission of Latin alphabets, while binary is a method used for computers to easily calculate and transmit data, hence the need for a translator.

It is undoubtedly the most used encoding today (storage as well as the transfer of information). Its minimum size is eight bits, and it can go up to four bytes for some signs. UTF-8 is an extended charset format that allows the use of various characters from multiple languages, unlike older formats, such as iso-8859-1, which requires some form of encoding (online binary translator) to accept, for example, accented letters or special characters.

The development of Unicode has been coordinated by a non-profit organization, Unicode Consortium. Unicode is most compatible with different languages like Java, XML, Microsoft .Net, etc. Thanks to's free binary translation tool, you can convert your binary code into UTF-8 and take advantage of the features of this system. Symbolic figures are widely available due to the modification of the character shape, which is done using a mechanism adopted by Unicode. The invention of Unicode (the use of binary translator) has brought a major renovation in graphics, themes, etc.

The recent version of Unicode includes more than 109,000 characters, graphics for visual reference, encoding methodology, standard for encoding, classification, bidirectional display, representation, etc., and you can take advantage of all these features by using our binary translator (binary to UTF-8). UTF-8 has become the modern standard encoding format, and most of today's browsers and operating systems can now support it without problems (because of their advanced binary translator), so it's about time you took advantage of all its benefits.

UTF-8 is a method of encrypting characters on a variable number of bytes (in this case, from 1 to 4 bytes) per symbol. The first byte of UTF-8 is used for ASCII characters, making the character set backward compatible with ASCII. UTF-8 means that ASCII characters and Latin characters are interchangeable at the cost of a slight increase in data size because only the first byte is used.

In the binary translator world, users of Eastern alphabets like Japanese, which have been assigned a higher byte range, are not satisfied because this leads to redundancy of more than 50% in their data.UTF-8 also has the particularity of being fully backward compatible with ASCII. Any valid ASCII character is a valid UTF-8 character. Moreover, since it is composed of single-byte words, it is not sensitive to randomness.

ASCII encoding is 1 byte, while Unicode encoding is always 2 bytes. When you use a binary translator, the letter A with ASCII encoding is 65 in decimal and 01000001 in binary; while in Unicode, you only need to make up 0 in front, that is 000000 01000001. In the next section of this guide about the translator, we will share with you the applications of binary numbers.

The binary system (hence the binary translator) is used in digital devices because it is the simplest and meets the requirements for:

  • The smaller the number of values in the system, the easier it is to make individual parts that work with those values. For example, the two (02) digits of the binary system can represent many physical phenomena: there is a current—there is no current, magnetic field induction is greater than a threshold value or not, etc.

  • The smaller the number of states for an element, the higher the noise immunity and the faster it can operate, hence the use of a binary translator tool.

  • Binary arithmetic is quite simple. Simple are tables with addition and multiplication—the main operations for numbers.