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winxp.. These accounts will show the files and folders available to download… WinX.DVD.Ripper.Platinum.6.8.5 Final Key[A4] crack · WinX.DVD.Ripper.Platinum.6.8.5 Final.Q:

Probability of a function being continuous?

Say the function $f:[0,1]\rightarrow [0,1]$ is continuous at $x=0$ if $\lim_{h\rightarrow 0}f(h) = f(0)$.
What is the probability that such a function is continuous at $x=0$?

A:

$[0,1]$ is compact. Continuity of the domain map implies continuity of the domain map. This follows from the fact that the closure of a compact set is compact. [Compare this with the fact that the closed ball of radius $r$ is compact, which can be derived from the fact that a compact metric space has closed covers of arbitrarily small diameter.]
Thus the probability of continuity is indeed $1$. (To get around continuity of the codomain map, extend the function to $[-1,1]$ and apply measure theory to the interval $[-1,1]$. Use the fact that the probability a random variable has a given value has measure $0$.)

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