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seen Oct 5 '12 at 20:55

Oct
5
awarded  Editor
Oct
5
comment on proving that $\|\cdot\|_2$ is a norm on $C[0,1]$
@Chris Eagle But these functions are not continuous right? And therefore not in C[0,1].
Oct
5
revised on proving that $\|\cdot\|_2$ is a norm on $C[0,1]$
improved formulation
Oct
5
comment on proving that $\|\cdot\|_2$ is a norm on $C[0,1]$
@Tomás I forgot to mention that the integral I defined is a Riemann integral. Is there a way another way (without using measure theory) to prove what I want?
Oct
5
awarded  Student
Oct
5
asked on proving that $\|\cdot\|_2$ is a norm on $C[0,1]$