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- W2394594747 abstract "1a1(t) + 1 a2(t) + . that we shall denote t = [a1(t),a2(t),...]. Endowing I = [0,1] with the -algebra BI of its Borel subset, it is clear that the an, n 1, can be viewed as random variables defined almost surely with respect to Lebesgue measure . Basically, the metric theory of continued fractions is the study of the sequence of random variables (an)n 1 and related sequences. Let us define rn(t) = an(t) + [an+1(t),an+2(t),...], n 1." @default.
- W2394594747 created "2016-06-24" @default.
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- W2394594747 date "2010-01-01" @default.
- W2394594747 modified "2023-09-27" @default.
- W2394594747 title "A NEW PROOF OF A RESULT OF P. SZ ¨ USZ IN THE METRICAL THEORY OF CONTINUED FRACTIONS" @default.
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