Near Matches
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one to one (thing)
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(
thing
)
by
ariels
Sat May 27 2000 at 9:26:21
A
function
f
:A -> X is said to be
one to one
if it maps different elements to different elements, i.e. if
f
(
a
)=
f
(
b
)
iff
a
=
b
.
For example, on the
real number
line
R
,
f(x)
=
x
3
is one to one, but
f(x)
=
x
2
is not.
one-to-one
Bernstein's Theorem
short exact sequence
monomorphism
continuum
prefix-free encoding
one on one
The standard matrix of a linear transformation
Correspondence Theorem
The One to One Future: Building Relationships One Customer at a Time
False mathematical proofs
Big O
Linear Independence
Correspondence
onto
bijection
counting
real number
Map
IFF
set theory
Language