=+22.14. 22.121 Burstin's theorem. Let f be a Borel function on [0, 1] with arbitrarily small periods:

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=+22.14. 22.121 Burstin's theorem. Let f be a Borel function on [0, 1] with arbitrarily small periods: For each € there is a p such that 0

for 0 ≤x ≤ 1 - p. Show that such an f is constant almost everywhere:

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