Binary translator

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Translated Text: Example

Binary Translator

Digital systems are all compliant with binary numbers of 0, and 1 and computer communicate with each other using a binary system. Every word on the web or a computer has to be converted into a binary system.

Since only one letter is equal to eight binary numbers, it is almost impossible to know a complete sequence of characters off your top of the head. Also, people with a good memory needed endless hours of experience for these characters, which does not preclude misunderstandings that lead to inaccurate interpretations.

Here a binary code translator comes in handy. A binary to English translator does so automatically, significantly reducing the time and effort taken to do binary translation instead of manually converting text into binary and vice versa. Computers are much more effective in producing binary conversions, which can be translated into large numbers and decimal positions in different formats.

A binary to text converter like that doesn't just convert binary automatically; it does it without downloading the program. It makes the conversion of binary, as and when necessary, very convenient.

How to use Binary to text Converter?

To convert binary to ASCII using this binary decoder, enter binary values in the first input box. Values should be separated by space. After entering the value, select the conversion system. You can convert your binary string to ASCII as well as UTF-8 (Unicode). Click the “Calculate” button to translate binary input. It will give you the binary code to text translation in the blink of an eye. You can use this binary converter to convert binary to words or binary to letters.

What is a Binary System?

The number 2 is used as a basis for the binary numeral system. This consists only of two numbers, 0 and 1, as a base-2 system.

Although it has been extended to other uses in ancient Egypt, India, and China, in the modern world, the binary system has become a popular computer and electronic language. It is the most powerful system to detect an off (0) and on (1) electric signal. It also forms the basis for binary code used in computer-based data composition. Even the text on the screen you're currently reading contains binary numbers.

It's easier to read a binary than it seems. Each digit of one binary number is increased to the power of 2, starting at the rightest with 20. It is actually a positioning system. Each binary digit is 1 bit in the binary system.

Uses of Binary System

In computer technology, you can see the most growing use for the binary number system. A two-digit number scheme for digital decoding is the base for all computer languages and programming. This means taking data and then displaying it with restricted information bits is the digital encoding method. The information is limited to the 0s and 1s of the binary system. An example of this is the images on your computer screen. A binary line is used for each pixel to store these images.

When a computer uses a 16-bit binary, each pixel is told by what color to display depending on bits 0s and 1s. This results in over 65,000 colors represented by 2 16. Therefore, in a mathematical division known as Boolean algebra, you can find the heavy use of binary numbers.

This mathematical area concerns the principles of logic and truth. Statements of 0 or 1 are applied to the program on the grounds that they are true or false.

What is ASCII Text?

ASCII is one of the most common characters encoding standards, and it stands for American Standard Code for Information Interchange. ASCII is generally used extensively in electronic communication for the transmission of texts originally developed from telegraphic numbers.

The ASCII code reflects text (characters) of different numbers as machines can comprehend only numbers. A computer understands the text this way because of its limitation to understand only numbers.

There is a total of 128 characters in the ASCII system. There are the 26 letters in the England alphabet for both in the lower case and in the upper case, several punctuation marks, and the numbers range between 0 and 9. Each of these characters has a decimal number between 0 and 127 in the ASCII code. For example, the upper case A in ASCII represents 65, and the lower case A is 97.

Applications of ASCII

You can translate the text of your machine into human language with ASCII. Computers and digital devices are based on the binary system. There are multiple versions of languages that these devices understand. ASCII is used for storing records and directories in the same language on all computers. ASCII is a common language for all computers and other devices to communicate with each other.

The first practical use of the ASCII in 1963 was a teleprinter encoding (seven-bit) for the American Telephone & Telegraph network, TWX (Teletype Writer eXchange). TWX first used the previous five-bit ITA2, which was also used by the rival Telex teleprinter program. ASCII was the world's most common character encoding until December 2007, when the UTF-8 encoding surpassed it. UTF-8 is reverse ASCII-compatible.

How to Convert Binary to text (ASCII)?

Turning binary numbers into ASCII text shows how a machine interprets words. While this conversion is very simple by online binary number converter, it can also be carried out manually. Two things are necessary to translate from ASCII to Binary. An ASCII table containing a number of punctuation marks and decimal numbers for 128 symbols (10 digits, 26 letters in the lower and upper case of the English alphabet). Additionally, you should learn how binary numbers can be translated to decimal ones.

These are the steps to convert Binary to ASCII:

  • First of all, convert binary numbers into decimal numbers.
  • Check the ASCII table for the decimal number to see the letter or punctuation mark to which it is assigned.
  • The letters at the end represent the ASCII text for the binary number provided.

Examples to convert Binary into ASCII

Example: 01110111 01101111 01110010 01100100

Step 1: Convert binary numbers from left to right into groups of 8. Using the reverse subtraction process, this binary to decimal conversion would be quicker.

(01110111) 2 = (119) 10
2 7     2 6      2 5     2 4     2 3     2 2     2 1     2 0
128     64      32      16      8        4        2        1
0         1        1        1        0        1        1        1
64 + 32 + 16 + 4 + 2 + 1 = 119


(01101111) 2 = (111) 10
2 7     2 6     2 5     2 4     2 3     2 2     2 1     2 0
128    64      32      16      8        4        2        1
0        1        1        0        1        1        1        1
64 + 32 + 8 + 4 + 2 + 1 = 111


(01110010) 2 = (114) 10
2 7     2 6     2 5     2 4     2 3     2 2     2 1     2 0
128    64      32      16      8        4        2        1
0        1        1        0        0        1        0
64 + 32 + 16 + 2 =114


(01100100) 2 = (100) 10
2 7     2 6     2 5     2 4     2 3     2 2     2 1     2 0
128    64      32      16      8        4        2        1
0        1        1        0        0        1        0        0
64 + 32 + 4 =100

Step 2: Link to the ASCII list for decimal numbers 111, 119, 100 and 114. 111 is o, 119 is w, 100 is d, and 114 is r. Arrange the words as we calculated above, it will become the “word” after joining the letters.

What is UTF-8 (Unicode)?

UTF-8 is a character encoding that is as lightweight as ASCII but can also contain several Unicode characters. UTF stands for Unicode Transformation Format. The ‘8’ indicates a character with 8-bit. The number of blocks to represent a character ranges from 1 to 4.
UTF-8 is consistent with strings that are null-terminated and it is the one of the nicest features of UTF-8. When encoded, there is no byte null (0) character.

Unicode and the ISO / IEC 10646 Universal Character Set (UCS) are much more complex, and in many cases, ISO / IEC 8859 and ASCII have begun to be increasingly replaced by their separate encoding types. Although ASCII is restricted to 128, Unicode and UCS allow more characters by splitting single defining terms with natural numbers known as code points and encoding up to UTF-16, UTF-32-bit, and UTF-8 binary formats.

Binary to ASCII table

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

 

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Binary translator

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