How Does Binary Work For Letters? (It’s Simple!)

Did you ever wonder how the binary system works for letters and how does your computer make use of seemingly simple streams of zeroes and ones to represent letters, words and actual text in its memory and finally on your screen? Do you want this explained in easy and simple terms? If so, this article is for you! Let’s take a closer look on how binary is used to digitally represent text characters in our computers we use everyday! Bonus: a full copy-paste ASCII table in the article.

Click here if you want to instantly skip to the full ASCII Table!

  1. How Can Binary Be Used To Represent Letters And Characters?
  2. How Computers Convert Letters To Binary
  3. Unicode Standard And Character Encoding
  4. American Standard Code For Information Interchange (ASCII)
  5. Full ASCII Table – copy & paste
  6. Unicode – The Next Step
  7. UTF-8 Encoding
  8. UTF-16 Encoding
  9. How do Computers Understand Letters? – conclusion

See also: How To Count In Binary (Quick & Simple Guide)

How Can Binary Be Used To Represent Letters And Characters?

Binary is a base two number system used to represent data in computers. It consists of only two digits, 0 and 1. When representing text, binary numbers are used to encode characters – letters, symbols, and then entire words. Every character can be represented in binary by assigning it a unique combination of zeroes and ones. By referring to these combinations, computers are able to recognize, decode and display the characters that make up written language.

Converting letters into binary form requires knowledge of on of the text encoding standards, for example – ASCII (American Standard Code for Information Interchange). ASCII assigns each encoded symbol a numerical value from 0-127 which then maps directly onto its corresponding 8 bit binary representation. For example, the letter ‘A’ has an ASCII value of 65 which translates to 1000001 in binary. Therefore, when making use of ASCII, the combination of bits 1000001 denotes the letter ‘A’ in the computer’s memory.

How Computers Convert Letters To Binary

How exactly do long strings of ones and zeroes translate to actual text in your computer?
How exactly do long strings of ones and zeroes translate to actual text in your computer?

In computing, in general every letter of the alphabet and each symbol has an assigned binary number representation in a chosen encoding scheme/standard; for example, in ASCII, the letter ‘A’ is represented by 1000001 (65 in decimal), and the ‘@’ symbol, by 1000000 (64 decimal). In the ASCII standard, each sign and symbol is represented by exactly 8 bits.

To get a better understanding of this process, let’s look at some key points:

  1. Binary numbers consist of only two digits: 0s and 1s.
  2. In most data encoding schemes, every single letter in the English language (in the Latin alphabet specifically) corresponds to a specific string of bits when encoded as binary data.
  3. Different character encoding systems dictate which characters correspond to each set of binary numbers.

This means that virtually all text information that is stored digitally must be translated into these pre-defined sets of 0s and 1s so that computers can interpret them correctly. The type of encoding used is defined by the standard chosen, which is chosen taking the specific context in which the text appears/is stored into consideration. There are quite many different popular text encoding standards out there.

If we want our computers to recognize words or phrases, all words must first be converted into binary numbers. This conversion process ensures that whatever we type will eventually end up being readable, processable and storeable by machines since everything needs to be ultimately expressed through digital code before it can have any meaning within the context of programming languages or hardware operations.

Unicode Standard And Character Encoding

The Unicode Standard is another widely adopted character encoding system, used to represent written characters from the majority of languages and writing systems in use today. It provides an expansive, unique set of code points for every character in existence, which are then assigned numerical values. These standard codes allow any combination of text, symbols, or numbers to be represented accurately across multiple platforms and operating systems.

In order to facilitate communication between different computer systems, each code point must be translated into a binary representation. This process involves breaking the code down into its component bits (1s and 0s), allowing it to be stored on machines that read only binary data. The resulting sequence can then be reassembled back into the original code when needed. Through this process, even complex linguistic characters can be faithfully converted into digital form for storage or transmission purposes. But one of the first character encoding standards is ASCII – let’s take a closer look at that.

American Standard Code For Information Interchange (ASCII)

What is ASCII? Binary is the language of computer systems, representing all data as a combination of ones and zeros. American Standard Code for Information Interchange (ASCII) is a standard using 8-bit code to represent text in digital form. Each ASCII character has its own unique number assigned, which allows computers to understand text written by humans. For example, the letter ‘A’ corresponds to the binary value 01000001 and decimal 65, while the letter ‘Z’ corresponds to binary 1001010 and decimal 90. This allows computers to process information quickly and efficiently. By using different systems of encoding letters into numbers, computers are able to store and process large amounts of textual data with ease.

Full ASCII Table – copy & paste

The American Standard Code for Information Interchange (ASCII) is a standard used to represent text and other characters in computers. The ASCII table provides an easy way to identify the corresponding binary code for each character, making it possible to store written information on computers. Each letter or number of the English alphabet is assigned a unique numeric value from 0-127, as well as common symbols such as question marks, exclamation points, and quotation marks and functional characters such as the null character which is the very first you’ll find in the table.

Click here to instantly skip to after the table.

DecimalHexOctalBinaryCharacter
00x0000000000000NUL
10x0100100000001SOH
20x0200200000010STX
30x0300300000011ETX
40x0400400000100EOT
50x0500500000101ENQ
60x0600600000110ACK
70x0700700000111BEL
80x0801000001000BS
90x0901100001001HT
100x0A01200001010LF
110x0B01300001011VT
120x0C01400001100FF
130x0D01500001101CR
140x0E01600001110SO
150x0F01700001111SI
160x1002000010000DLE
170x1102100010001DC1
180x1202200010010DC2
190x1302300010011DC3
200x1402400010100DC4
210x1502500010101NAK
220x1602600010110SYN
230x1702700010111ETB
240x1803000011000CAN
250x1903100011001EM
260x1A03200011010SUB
270x1B03300011011ESC
280x1C03400011100FS
290x1D03500011101GS
300x1E03600011110RS
310x1F03700011111US
320x2004000100000Space
330x2104100100001!
340x2204200100010
350x2304300100011#
360x2404400100100$
370x2504500100101%
380x2604600100110&
390x2704700100111
400x2805000101000(
410x2905100101001)
420x2A05200101010*
430x2B05300101011+
440x2C05400101100,
450x2D05500101101
460x2E05600101110.
470x2F05700101111/
480x30060001100000
490x31061001100011
500x32062001100102
510x33063001100113
520x34064001101004
530x35065001101015
540x36066001101106
550x37067001101117
560x38070001110008
570x39071001110019
580x3A07200111010:
590x3B07300111011;
600x3C07400111100<
610x3D07500111101=
620x3E07600111110>
630x3F07700111111?
640x4010001000000@
650x4110101000001A
660x4210201000010B
670x4310301000011C
680x4410401000100D
690x4510501000101E
700x4610601000110F
710x4710701000111G
720x4811001001000H
730x4911101001001I
740x4A11201001010J
750x4B11301001011K
760x4C11401001100L
770x4D11501001101M
780x4E11601001110N
790x4F11701001111O
800x5012001010000P
810x5112101010001Q
820x5212201010010R
830x5312301010011S
840x5412401010100T
850x5512501010101U
860x5612601010110V
870x5712701010111W
880x5813001011000X
890x5913101011001Y
900x5A13201011010Z
910x5B13301011011[
920x5C13401011100\
930x5D13501011101]
940x5E13601011110^
950x5F13701011111_
960x6014001100000`
970x6114101100001a
980x6214201100010b
990x6314301100011c
1000x6414401100100d
1010x6514501100101e
1020x6614601100110f
1030x6714701100111g
1040x6815001101000h
1050x6915101101001i
1060x6A15201101010j
1060x6A15201101010j
1070x6B15301101011k
1080x6C15401101100l
1090x6D15501101101m
1100x6E15601101110n
1110x6F15701101111o
1120x7016001110000p
1130x7116101110001q
1140x7216201110010r
1150x7316301110011s
1160x7416401110100t
1170x7516501110101u
1180x7616601110110v
1190x7716701110111w
1200x7817001111000x
1210x7917101111001y
1220x7A17201111010z
1230x7B17301111011{
1240x7C17401111100|
1250x7D17501111101}
1260x7E17601111110~
1270x7F17701111111DEL
Full copy-pasteable ASCII table.

If you want to use the table to convert words to binary by yourself on paper, imagine that you want to begin typing out the word “hello” using only binary numbers. You can look up the individual ASCII codes for each letter: 104 for ‘h’, 101 for ‘e’, 108 for ‘l’ etc., which all correspond to specific 8-bit strings; so the string “01101000” represents your first letter ‘h’. When you type out these 8-bit strings in sequence one after another – 01101000 01100101 01101100 01101100 01101111 – you get our desired result of “hello”. Textual data sent over digital networks and going through your computer’s circuits are represented by sequences of ones and zeros rather than their literal forms because computers are able to read them only in their binary converted form. This leads us into the next topic – the UTF-8 encoding which allows us to represent even larger sets of characters beyond those provided by ASCII.

Unicode – The Next Step

Unicode, which we already mentioned in the very beginning, is a newer popular character set system used to represent different characters across multiple languages and scripts. It is a superset of ASCII and comprises of over 128,000 code points, which can represent almost any character in the world. Unicode is stored in either UTF-8, UTF-16 or UTF-32 (more on these in a while). Unicode is the preferred method of text representation for many applications and is used to ensure that characters from different languages and scripts are represented in a consistent manner across devices and platforms. Due to its widespread use, Unicode encoding is a vital skill for any developer looking to work with text-based applications.

What is the difference between Unicode and UTF standards? Well, the first one is a character set itself, the second – ways of encoding the characters.

UTF-8 Encoding

As you’ve just learned, in the binary world letters are not exactly seen as the traditional symbols of communication we all know. Instead, they are converted to series of ones and zeros that can make up much more than just simple words on a page. UTF-8 encoding is another example of how text encoding standards work in computers today; it uses 8 bits per character for storage and transmission.

The benefits provided by UTF-8 encoding are numerous: it’s compact size makes it great for web pages, emails, text messages, or any form of digital communication where space may be limited. It also helps ensure data integrity since each character is represented distinctly with its own set of eight bytes. Finally, because UTF-8 is backwards compatible with ASCII—the standard American code used before Unicode was invented—it still supports older applications while providing a more modern alternative.

UTF-16 Encoding

UTF-16 encoding is a standardized variable-length character encoding format used to represent characters in Unicode. It uses two or four bytes to represent each character, allowing it to encode over one million code points. The most common form of UTF-16 employs two bytes per character; the other four byte form is called UTF-32. The number of bits necessary for coding a single letter can vary significantly based on which type of encoding is used.

The complexity inherent in this type of data storage makes understanding how binary works for letters essential when working with text files that utilize these types of encodings.

How do Computers Understand Letters? – conclusion

How do computers understand letters? - Now you know!
How do computers understand letters? – Now you know!

In conclusion, binary is an essential tool used to represent letters and characters in the computer’s memory. Through the use of Unicode Standard and Character Encoding, American Standard Code for Information Interchange (ASCII), UTF-8 Encoding, UTF-16 Encoding, as well as other types of text encodings, computers can efficiently convert letters into their binary format and the other way around. This allows us to store textual information digitally in a way that our devices can understand and process accurately. Now you know!

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