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NOTE:  Items highlighted in RED are defined elsewhere in this Glossary, while items highlighted in BLUE are site links for further information.

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The seven bit binary code strings set forth below are the most commonly used ones in computing.  There have been others, like the 5 bit binary codes used for punched tape systems, even 6, 8 (extended ASCII),10, 16 and 32 bit codes for various unique systems:

ALPHABET IN BINARY, CAPITAL LETTERS:


A-01000001
B-01000010
C-01000011
D-01000100
E-01000101
F-01000110
G-01000111
H-01001000
I-01001001
J-01001010
K-01001011
L-01001100
M-01001101
N-01001110
O-01001111
P-01010000
Q-01010001
R-01010010
S-01010011
T-01010100
U-01010101
V-01010110
W-01010111
X-01011000
Y-01011001
Z-01011010


ALPHABET IN BINARY, LOWER CASE
a-01100001
b-01100010
c-01100011
d-01100100
e-01100101
f-01100110
g-01100111
h-01101000
i-01101001
j-01101010
k-01101011
l-01101100
m-01101101
n-01101110
o-01101111
p-01110000
q-01110001
r-01110010
s-01110011
t-01110100
u-01110101
v-01110110
w-01110111
x-01111000
y-01111001
z-01111010

DECIMAL NUMBERS IN BINARY:


0-0
1-1
2-10
3-11
4-100
5-101
6-110
7-111
8-1000
9-1001
10-1010
11-1011
12-1100
13-1101
14-1110
15-1111
16-10000
17-10001
18-10010
19-10011
20-10100
21-10101
22-10110
23-10111
24-11000
25-11001
26-11010
27-11011
28-11100
29-11101
30-11110
31-11111
32-100000
33-100001
34-100010
35-100011
36-100100
37-100101
38-100110
39-100111
40-101000
41-101001
42--101010
43-101011
44-101100
45-101101
46-101110
47-101111
48-110000
49-110001
50-110010
51-110011
52-110100
53-110101
54-110110
55-110111
56-111000
57-111001
58-111010
59-111011
60-111100
61-111101
62-111110
63-111111
64-1000000
65-1000001
66-1000010
67-1000011
68-1000100
69-1000101
70-1000110
71-1000111
72-1001000
73-1001001
74-1001010
75-1001011
76-1001100
77-1001101
78-1001110
79-1001111
80-1010000
81-1010001
82-1010010
83-1010011
84-1010100
85-1010101
86-1010110
87-1010111
88-1011000
89-1011001
90-1011010
91-1011011
92-1011100
93-1011101
94-1011110
95-1011111
96-1100000
97-1100001
98-1100010
99-1100011
100-1100100
 

MORE:  If you want to know the binary representation of any decimal number up to 7 digits, check out the Decimal to binary converter.
 

EXAMPLE:
 

G

o

o

d

B

y

e

0

0

0

0

0

0

0

1

1

1

1

1

1

1

0

1

1

1

0

1

0

0

0

0

0

0

1

0

0

1

1

0

0

1

0

1

1

1

1

0

0

1

1

1

1

0

1

0

0

1

1

1

0

0

1

1

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CLICK THE FIRST LETTER OF YOUR ACRONYM OR TERM TO SEARCH GLOSSARY:

A

B

C

D

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

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