A mapping is a rule that establishes a correspondence between members of one set and members of another set. One possible mapping between the alphabet and the natural numbers is:
a | 1 |
b | 2 |
c | 3 |
d | 4 |
e | 5 |
f | 6 |
g | 7 |
h | 8 |
i | 9 |
j | 10 |
k | 11 |
l | 12 |
m | 13 |
n | 14 |
o | 15 |
p | 16 |
q | 17 |
r | 18 |
s | 19 |
t | 20 |
u | 21 |
v | 22 |
w | 23 |
x | 24 |
y | 25 |
z | 26 |
# | 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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