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Uniform norm
In
mathematical analysis
, the
uniform norm
assigns to
real-
or
complex
-valued functions
f
the nonnegative number
The occasion for the subscript "∞" is that
where
where
D
is the domain of
f
.
The binary function
is then a
metric
on the space of all bounded functions on a particular domain. A sequence {
f
n
:
n
= 1, 2, 3, ... }
converges uniformly
to a function
f
if and only if
For
complex
continuous
functions over a
compact space
, this turns it into a
C* algebra
.
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