Hex binary to text

[Pages:4]Hex binary to text

You can represent numbers as hexadecimal or binary values. In some contexts, these representations of numbers are more convenient. For example, you can represent the bits of a hardware register using binary values. In MATLAB?, there are two ways to represent hexadecimal and binary values:MATLAB provides several functions for converting numbers to and from their hexadecimal and binary representations.Hexadecimal literals start with a 0x or 0X prefix, while binary literals start with a 0b or 0B prefix. MATLAB stores the number written with this notation as an integer. For example, these two literals both represent the integer 42.Do not use quotation marks when you write a number using this notation. Use 0-9, A-F, and a-f to represent hexadecimal digits. Use 0 and 1 to represent binary digits.By default, MATLAB stores the number as the smallest unsigned integer type that can accommodate it. However, you can use an optional suffix to specify the type of integer that stores the value.To specify unsigned 8-, 16-, 32-, and 64-bit integer types, use the suffixes u8, u16, u32, and u64.To specify signed 8-, 16-, 32-, and 64-bit integer types, use the suffixes s8, s16, s32, and s64.For example, write a hexadecimal literal to be stored as a signed 32-bit integer.When you specify signed integer types, you can write literals that represent negative numbers. Represent negative numbers in two's complement form. For example, specify a negative number with a literal using the s8 suffix.Since MATLAB stores these literals as numbers, you can use them in any context or function where you use numeric arrays.Represent Hexadecimal and Binary Values as TextYou can also convert integers to character vectors that represent them as hexadecimal or binary values using the dec2hex and dec2bin functions. Convert an integer to hexadecimal.Convert an integer to binary.Since these functions produce text, use them when you need text that represents numeric values. For example, you can append these values to a title or a plot label, or write them to a file that stores numbers as their hexadecimal or binary representations.Represent Arrays of Hexadecimal Values as TextThe recommended way to convert an array of numbers to text is to use the compose function. This function returns a string array having the same size as the input numeric array. To produce hexadecimal format, use %X as the format specifier.A = 1?5 255 16 12 1024 137 hexStr = 1x5 string "FF" "10" "C" "400" "89" The dec2hex and dec2bin functions also convert arrays of numbers to text representing them as hexadecimal or binary values. However, these functions return character arrays, where each row represents a number from the input numeric array, padded with zeros as necessary.Convert Binary Representations to HexadecimalTo convert a binary value to hexadecimal, start with a binary literal, and convert it to text representing its hexadecimal value. Since a literal is interpreted as a number, you can specify it directly as the input argument to dec2hex.D = 0b1111; hexStr = dec2hex(D)If you start with a hexadecimal literal, then you can convert it to text representing its binary value using dec2bin.D = 0x8F; binStr = dec2bin(D)Bitwise Operations with Binary ValuesOne typical use of binary numbers is to represent bits. For example, many devices have registers that provide access to a collection of bits representing data in memory or the status of the device. When working with such hardware you can use numbers in MATLAB to represent the value in a register. Use binary values and bitwise operations to represent and access particular bits.Create a number that represents an 8-bit register. It is convenient to start with binary representation, but the number is stored as an integer.To get or set the values of particular bits, use bitwise operations. For example, use the bitand and bitshift functions to get the value of the fifth bit. (Shift that bit to the first position so that MATLAB returns a 0 or 1. In this example, the fifth bit is a 1.)b5 = bitand(register,0b10000); b5 = bitshift(b5,-4)To flip the fifth bit to 0, use the bitset function.register = bitset(register,5,0)Since register is an integer, use the dec2bin function to display all the bits in binary format. binStr is a character vector, and represents the binary value without a leading 0b prefix.binStr = dec2bin(register) To use this hex to string converter, type a hex value like 6C 6F 76 65 and into the left field below and hit the Convert button. You will get the according string. Hexadecimal System (Hex System)The hexadecimal system (shortly hex), uses the number 16 as its base (radix). As a base-16 numeral system, it uses 16 symbols. These are the 10 decimal digits (0, 1, 2, 3, 4, 5, 6, 7, 8, 9) and the first six letters of the English alphabet (A,B,C,D,E,F). The letters are used because of the need to represent the values 10, 11, 12, 13, 14 and 15 each in one single symbol.Hex is used in mathematics and information technologies as a more friendly way to represent binary numbers. Each hex digit represents four binary digits; therefore, hex is a language to write binary in an abbreviated form.Four binary digits (also called nibbles) make up half a byte. This means one byte can carry binary values from 0000 0000 to 1111 1111. In hex, these can be represented in a friendlier fashion, ranging from 00 to FF.In html programming, colors can be represented by a 6-digit hexadecimal number: FFFFFF represents white whereas 000000 represents black. ASCII Text ASCII (American Standard Code for Information Interchange) is one of the most common character encoding standards. Originally developed from telegraphic codes, ASCII is now widely used in electronic communication for conveying text. As computers can only understand numbers, the ASCII code represents text (characters) with different numbers. This is how a computer `understands' and shows text. The original ASCII is based on 128 characters. These are the 26 letters of the English alphabet (both in lower and upper cases); numbers from 0 to 9; and various punctuation marks. In the ASCII code, each of these characters are assigned a decimal number from 0 to 127. For example, the ASCII representation of upper case A is 65 and the lower case a is 97.Hex to Ascii (String) Conversion The string for a given hex number will depend on the programming language of the string. Theoretically you can invent your own alphabet and language, encode it and produce strings. In ASCII, which is one of the most common encoding systems, a few conversion examples are as follows: 48 65 6C 6C 6F = Hello 68 65 6C 6C 6F = hello 47 6F 6F 64 20 6D 6F 72 6E 69 6E 67 = Good morning 6C 6F 76 65 = love 4C 6F 76 65 = Love Ascii Text To Hexadecimal Converter Enter ASCII text or hex/binary/decimal numbers: Hex/decimal/octal/binary number converter ASCII text to hex conversion table ASCIICharacter 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 Hex to ASCII converter See also Write how to improve this page We've detected that JavaScript is disabled in this browser. Please enable JavaScript or switch to a supported browser to continue using . You can see a list of supported browsers in our Help Center. Help Center In mathematics and computer science, hexadecimal (also base 16, or hex) is a positional numeral system with a radix, or base, of 16. It uses sixteen distinct symbols, most often the symbols 0?9 to represent values zero to nine, and A, B, C, D, E, F (or alternatively a?f) to represent values ten to fifteen. For example, the hexadecimal number 2AF3 is equal, in decimal, to (2 ? 163) + (10 ? 162) + (15 ? 161) + (3 ? 160) , or 10,995. Each hexadecimal digit represents four binary digits (bits) (also called a "nibble"), and the primary use of hexadecimal notation is as a human-friendly representation of binary coded values in computing and digital electronics. For example, byte values can range from 0 to 255 (decimal) but may be more conveniently represented as two hexadecimal digits in the range 00 through FF. Hexadecimal is also commonly used to represent computer memory addresses. Source: Wikipedia AKA: Text , String , Hex , convertor , encoding , characters, Hexadecimal, ASCII, text2hex, hex to ascii

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