Egyptian-Fraction Expansions Of REALS
N. J. A. Sloane
njas at research.att.com
Wed Jan 21 21:40:20 CET 2004
On this same thread, let me mention a potential
new sequence: numbers n such that 1/n has
the same Engel and Sylvester expansions.
This was prompted by seeing the following paper:
MR2008063
Wu, Jun(PRC-WUHAN)
How many points have the same Engel and Sylvester expansions? (English. English summary)
J. Number Theory 103 (2003), no. 1, 16--26.
which computes the Hausdorff dimension of these
points (without giving any examples)
(cf. A048860, A005832, etc., A054543, etc.)
It might be an interesting task to investigate these numbers.
NJAS
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