Claims

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1991_06_01_rabinowitz_gilbert: Rabinowitz and Gilbert's recurrence of 1991: for every positive real w, a Graham-Pollak floor recurrence with multipliers a and 2/a whose differences u_{2n+1} - 2u_{2n-1} are the binary digits of w; refereed in Math. Mag.

2005_05_24_stoll: Stoll's theorems of 2005 and 2006: for every positive real w and every base g at least 2, Graham-Pollak floor recurrences whose differences u_{2n+1} - g u_{2n-1} are the base-g digits of w, in infinitely many choices.

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