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

Binary Translator

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

Binary translator

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The binary translator is a tool to translate binary code into text for reading or printing purposes. You can translate binary to English by using two methods; ASCII and Unicode.

Binary Numeral System

The binary decoder system is based on the number 2 (radix). It consists of only two numbers as a base-2 numeral system: 0 and 1.

While it was applied for various purposes in ancient Egypt, China, and India, the binary system has become the modern world's language of electronics and computers. This is the most efficient system for detecting the off (0) and on (1) state of an electrical signal. It is also the basis of binary code to text that is used in computer-based machines to compose data. Even the digital text you are currently reading consists of binary numbers. But you can read this text because we have decoded binary using binary to words code.

It's easier to read a binary number than it looks: this is a positional system; therefore, every digit in a binary number is raised to the powers of 2, starting with 2⁰ from the right. Each binary digit in the binary code converter refers to 1 bit.

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What’s ASCII?

ASCII is a character encoding standard for electronic communication, abbreviated from the American Standard Code for Information Interchange. In computers, telecommunications equipment, and other devices, ASCII codes represent text. While many additional characters are supported, most modern character encoding schemes are based on ASCII.

ASCII is the traditional name for the encoding system; the Internet Assigned Numbers Authority (IANA) prefers the updated U.S.-ASCII name, which clarifies that this system was developed in the U.S. and based on the predominantly used typographic symbols.

ASCII is one of the highlights of the IEEE.

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Binary to ASCII

Originally based on the English alphabet, ASCII encodes 128 specified seven-bit integer characters. Ninety-five encoded characters are printable, including digits 0 to 9, lower case letters a to z, upper case letters A to Z, and symbols for punctuation. Furthermore, 33 non-printing control codes originating with Teletype machines were included in the original ASCII specification; most of these are now obsolete, although some are still commonly used, such as carriage return, line feed, and tab codes.

For example, binary 1101001= hexadecimal 69 (i is the ninth letter) = decimal 105 would represent lowercase I in the ASCII encoding.

Uses of ASCII

As mentioned above, using ASCII, you can translate computer text into human text. Simply put, it’s a binary to-English translator.

All computers receive messages in binary, 0, and 1 series. However, just as English and Spanish can use the same alphabet but for many similar things, they have completely different words, and computers also have their own language version. ASCII is used as a method that allows all computers to share documents and files in the same language.

ASCII is important because computers were given a common language by the development.

In 1963, ASCII was first used commercially as a seven-bit teleprinter code for the TWX (Teletype Writer eXchange) network of American Telephone & Telegraph. Initially, TWX used the previous five-bit ITA2, which the competing Telex teleprinter system also used. Bob Bemer introduced features like the sequence of escape. His British colleague, Hugh McGregor Ross, helped popularize this work–"so much so that the code to become ASCII was first called the Bemer–Ross Code in Europe," according to Bemer. Because of his extensive ASCII work, Bemer was called "ASCII's father."

Until December 2007, when UTF-8 encoding surpassed it, ASCII was the most common character encoding on the World Wide Web; UTF-8 is backward compatible with ASCII.

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UTF-8 (Unicode)

UTF-8 is a character encoding that can be as compact as ASCII but can also contain any Unicode characters (with some file size increase).

UTF is Unicode Transformation Format. The' 8' means representing a character using 8-bit blocks. The number of blocks that a character needs to represent varies from 1 to 4.

One of UTF-8's really nice features is that it is compatible with null-terminated strings. When encoded, no character will have a byte null (0).

Unicode and the Universal Character Set (UCS) of ISO / IEC 10646 have a much wider range of characters and their various encoding forms have started to quickly replace ISO / IEC 8859 and ASCII in many situations. While ASCII is limited to 128 characters, Unicode and UCS support more characters through the separation of unique identification concepts (using natural numbers called code points) and encoding (up to UTF-8, UTF-16, and UTF-32-bit binary formats).

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Difference between ASCII & UTF-8

ASCII was incorporated as the first 128 symbols in the Unicode (1991) character set, so the 7-bit ASCII characters in both sets have the same numeric codes. It enables UTF-8 to be compatible with 7-bit ASCII, as a UTF-8 file with only ASCII characters is identical to an ASCII file with the same character sequence. More importantly, forward compatibility is ensured as software that recognizes only 7-bit ASCII characters as special and does not alter bytes with the highest bit set (as is often done to support 8-bit ASCII extensions like ISO-8859-1) will preserve unchanged UTF-8 data.

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Applications of Binary Code Translator

• The most common application for this number system can be seen in computer technology. After all, the basis for all computer language and programming is a two-digit number system used in the digital encoding.

• This is what makes up the digital encoding process by taking data and then depicting it with restricted bits of information. The restricted information consists of the 0s and 1s of the binary system. The images on your computer screen are an example of this. For encoding these images, a binary line is used for each pixel.

• If a screen uses a sixteen-bit code, instructions will be given to each pixel on which color to display based on which bits are 0s and which are 1s. The result of this is more than 65,000 colors represented by 2 ^ 16. In addition to this, you will find the application of the binary number system in a mathematics branch known as Boolean algebra.

• The values of logic and truth concern this field of mathematics. In this application, statements are assigned a 0 or 1 based on whether they are true or false. You may want to try a binary to text converter,  if you're looking for a tool that helps in this application.

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The Binary Number System Advantage

The binary number system is useful for a number of things. For instance, a computer flips switches to add numbers. You can stimulate computer adding by adding binary numbers to the system. There are now two main reasons for using this computer number system. Firstly, it can provide a reliable safety range. Secondly and most importantly, it helps to minimize the necessary circuitry. This reduces the space needed, the energy consumed, and the expenditure.

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Fun Fact

You can encode or translate binary messages written in binary numerals. For example,

(01101001)(01101100011011110111011001100101)(011110010110111101110101) is a decoded message. When you will copy and paste these numbers into our binary translator, you will get the following English text:

I Love You

That means

(01101001)(01101100011011110111011001100101)(011110010110111101110101) = I Love You

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Tables

Binary	Hexadecimal	ASCII
00000000	00	NUL
00000001	01	SOH
00000010	02	STX
00000011	03	ETX
00000100	04	EOT
00000101	05	ENQ
00000110	06	ACK
00000111	07	BEL
00001000	08	BS
00001001	09	HT
00001010	0A	LF
00001011	0B	VT
00001100	0C	FF
00001101	0D	CR
00001110	0E	SO
00001111	0F	SI
00010000	10	DLE
00010001	11	DC1
00010010	12	DC2
00010011	13	DC3
00010100	14	DC4
00010101	15	NAK
00010110	16	SYN
00010111	17	ETB
00011000	18	CAN
00011001	19	EM
00011010	1A	SUB
00011011	1B	ESC
00011100	1C	FS
00011101	1D	GS
00011110	1E	RS
00011111	1F	US
00100000	20	Space
00100001	21	!
00100010	22	"
00100011	23	#
00100100	24	$
00100101	25	%
00100110	26	&
00100111	27	'
00101000	28	(
00101001	29	)
00101010	2A	*
00101011	2B	+
00101100	2C	,
00101101	2D	-
00101110	2E	.
00101111	2F	/
00110000	30	0
00110001	31	1
00110010	32	2
00110011	33	3
00110100	34	4
00110101	35	5
00110110	36	6
00110111	37	7
00111000	38	8
00111001	39	9
00111010	3A	:
00111011	3B	;
00111100	3C	<
00111101	3D	=
00111110	3E	>
00111111	3F	?
01000000	40	@
01000001	41	A
01000010	42	B
01000011	43	C
01000100	44	D
01000101	45	E
01000110	46	F
01000111	47	G
01001000	48	H
01001001	49	I
01001010	4A	J
01001011	4B	K
01001100	4C	L
01001101	4D	M
01001110	4E	N
01001111	4F	O
01010000	50	P
01010001	51	Q
01010010	52	R
01010011	53	S
01010100	54	T
01010101	55	U
01010110	56	V
01010111	57	W
01011000	58	X
01011001	59	Y
01011010	5A	Z
01011011	5B	[
01011100	5C	\
01011101	5D	]
01011110	5E	^
01011111	5F	_
01100000	60	`
01100001	61	a
01100010	62	b
01100011	63	c
01100100	64	d
01100101	65	e
01100110	66	f
01100111	67	g
01101000	68	h
01101001	69	i
01101010	6A	j
01101011	6B	k
01101100	6C	l
01101101	6D	m
01101110	6E	n
01101111	6F	o
01110000	70	p
01110001	71	q
01110010	72	r
01110011	73	s
01110100	74	t
01110101	75	u
01110110	76	v
01110111	77	w
01111000	78	x
01111001	79	y
01111010	7A	z
01111011	7B	{
01111100	7C	|
01111101	7D	}
01111110	7E	~
01111111	7F	DEL