Decimal to Text

What is Decimal?

With ten as its foundation, the decimal number system is a common way to express numbers. It is mainly employed in mathematics. However, it is also utilized in other disciplines, including engineering, science, and economics. The integer portion of a whole number is distinguished from the fractional portion by the decimal point. Since the Middle Ages, when it was first represented as a dot above some letters, such as the letter I, the decimal point has been referred to as "the period." Since binary and hexadecimal need positional notation, the decimal number system provides a practical and effective approach to expressing numbers. Ancient Chinese people invented and refined the decimal number system. The development of contemporary algebra and analytical geometry also required using the decimal number system. 

For measurements and quantities without a fractional component, decimal numbers are used. Put another way; they can be used to express any value as long as it lacks a fractional part. The typical (or standard) decimal number system and the sexagesimal (or base 60) decimal number system are the two different sorts of decimal number systems, which many people are ignorant of. Numerology in several contemporary currencies, including the US dollar, the pound sterling, and the euro, is represented using the decimal number system. The decimal system is a traditional method of counting. Binary and hexadecimal number systems have replaced them, but several nations still use them. 

The Babylonian base-60 sexagesimal numeric system was the foundation for the decimal number system. Later, the basis was altered from 60 to 10 since it made more sense for humans to do so than to use a base of 2 or 3, which would have been too tiny or enormous. Since the late 18th century, people have been using it. Some predict that we won't use it in the future, while others believe that we will but in a different sense. The accepted method of counting is the decimal number system. The decimal number system's future is uncertain since a new number system that employs various units for counting and processing numbers may replace it. The use of decimal numbers is crucial to both mathematics and science. It displays values with many significant digits, not all of which must be integers. 

Decimals of several kinds can be used to represent numbers. Whole numbers and fractions are the most prevalent types.
We have been utilizing the decimal number system for millennia in the past. But as technology has advanced, using this method has gotten more complex. We now utilize new number systems that are simpler to use due to the development of computers and other digital technologies. Additionally, irrational numbers like square roots, cube roots, and negative or positive rational numbers can be used to represent decimals.

What is Character?

In computer science, a character is a display unit of information equal to one alphanumeric sign. It is often characterized by a series of one or more bytes that can be read as an interpretation of the value of the character's encoded representation. Characters are frequently represented in computing by an ASCII character code. The 128 potential values for this code. In several programming languages, including ASCII, Unicode, and UTF-8, characters stand in for text. In computing systems, they also represent integers and other data kinds. 

A series of bits that may be transferred across a computer or other communications media means text, numbers, and different types of data. Computer scientists use characters to communicate information. They also employ them when writing computer code or designing printing fonts. Many folks are frequently perplexed by the distinctions between the glyph and character.

A glyph graphically represents a character. This may appear as a picture, a word, or a symbol. One of the symbols that make up the printed text is referred to as a character. It is made out of letters and punctuation instead of being an image. A single unit of text (a single character) may be represented by one or more bytes in memory and is referred to as a "char" in computer programming. In most cases, an uppercase letter from the set [A-Z] and a numeric value make up a char. However, it could also contain other values like blank spaces, control characters (like tab and newline), or even hexadecimal digits.

A reserved keyword in a computer language is a character. A relatively new idea, character-based computing has grown in acceptance over the past few years. It is a technology that allows users to connect with computers and other devices using speech and characters. Character-based computing offers several advantages, including reducing the need for human input, increasing efficiency, and a better user experience by personalizing interactions with machines. However, because it can generate what it requires using natural language processing and machine learning techniques, this computing does not require human input or interaction. 

Over time, the way that characters are used in computers has changed. They have served a variety of functions, including data entry, storage, and output. According to history, characters have been used in computing since people first began to write on paper. Characters rather than numbers were used in the design of the first computers. A vast subject that has not yet been thoroughly investigated is the role that characters will play in computing in the future.

Additionally, a lot of experts and researchers have talked about it. What the character's future holds, though, is still unknown. Some predict that we will encounter an increasing number of characters in our lives, while others think this trend will not continue. How quickly technology develops and how we use it will determine a character's future.

ASCII text to hex conversion table

ASCII
Character
Hexadecimal Binary Decimal
NUL 00 00000000 0
SOH 01 00000001 1
STX 02 00000010 2
ETX 03 00000011 3
EOT 04 00000100 4
ENQ 05 00000101 5
ACK 06 00000110 6
BEL 07 00000111 7
BS 08 00001000 8
HT 09 00001001 9
LF 0A 00001010 10
VT 0B 00001011 11
FF 0C 00001100 12
CR 0D 00001101 13
SO 0E 00001110 14
SI 0F 00001111 15
DLE 10 00010000 16
DC1 11 00010001 17
DC2 12 00010010 18
DC3 13 00010011 19
DC4 14 00010100 20
NAK 15 00010101 21
SYN 16 00010110 22
ETB 17 00010111 23
CAN 18 00011000 24
EM 19 00011001 25
SUB 1A 00011010 26
ESC 1B 00011011 27
FS 1C 00011100 28
GS 1D 00011101 29
RS 1E 00011110 30
US 1F 00011111 31
Space 20 00100000 32
! 21 00100001 33
" 22 00100010 34
# 23 00100011 35
$ 24 00100100 36
% 25 00100101 37
& 26 00100110 38
' 27 00100111 39
( 28 00101000 40
) 29 00101001 41
* 2A 00101010 42
+ 2B 00101011 43
, 2C 00101100 44
- 2D 00101101 45
. 2E 00101110 46
/ 2F 00101111 47
0 30 00110000 48
1 31 00110001 49
2 32 00110010 50
3 33 00110011 51
4 34 00110100 52
5 35 00110101 53
6 36 00110110 54
7 37 00110111 55
8 38 00111000 56
9 39 00111001 57
: 3A 00111010 58
; 3B 00111011 59
< 3C 00111100 60
= 3D 00111101 61
> 3E 00111110 62
? 3F 00111111 63
@ 40 01000000 64
A 41 01000001 65
B 42 01000010 66
C 43 01000011 67
D 44 01000100 68
E 45 01000101 69
F 46 01000110 70
G 47 01000111 71
H 48 01001000 72
I 49 01001001 73
J 4A 01001010 74
K 4B 01001011 75
L 4C 01001100 76
M 4D 01001101 77
N 4E 01001110 78
O 4F 01001111 79
P 50 01010000 80
Q 51 01010001 81
R 52 01010010 82
S 53 01010011 83
T 54 01010100 84
U 55 01010101 85
V 56 01010110 86
W 57 01010111 87
X 58 01011000 88
Y 59 01011001 89
Z 5A 01011010 90
[ 5B 01011011 91
\ 5C 01011100 92
] 5D 01011101 93
^ 5E 01011110 94
_ 5F 01011111 95
` 60 01100000 96
a 61 01100001 97
b 62 01100010 98
c 63 01100011 99
d 64 01100100 100
e 65 01100101 101
f 66 01100110 102
g 67 01100111 103
h 68 01101000 104
i 69 01101001 105
j 6A 01101010 106
k 6B 01101011 107
l 6C 01101100 108
m 6D 01101101 109
n 6E 01101110 110
o 6F 01101111 111
p 70 01110000 112
q 71 01110001 113
r 72 01110010 114
s 73 01110011 115
t 74 01110100 116
u 75 01110101 117
v 76 01110110 118
w 77 01110111 119
x 78 01111000 120
y 79 01111001 121
z 7A 01111010 122
{ 7B 01111011 123
| 7C 01111100 124
} 7D 01111101 125
~ 7E 01111110 126
DEL 7F 01111111 127
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