=+... , 2d,(x)/3. Show that f2 is increasing and that f2(0, 1] is contained in the Cantor

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=+... , 2d,(x)/3". Show that f2 is increasing and that f2(0, 1] is contained in the Cantor set. Take f (x) to be f( f2'(x)) if x €f2(0, 1] and 0 if x € (0,1]-f,(0,1].

Now show that f=fif2.

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Probability And Measure Wiley Series In Probability And Mathematical Statistics

ISBN: 9788126517718

3rd Edition

Authors: Patrick Billingsley

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Question Posted: Sep 11, 2024 03:01 AM

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=+... , 2d,(x)/3". Show that f2 is increasing and that f2(0, 1] is contained in the Cantor set. Take f (x) to be f( f2'(x)) if x f2(0, 1] and 0 if x (0,1]-f,(0,1]. Now show that f=fif2.
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=+... , 2d,(x)/3. Show that f2 is increasing and that f2(0, 1] is contained in the Cantor

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Probability And Measure Wiley Series In Probability And Mathematical Statistics

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