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May 18, 2019 at 14:40 comment added Clark Kimberling I wonder if further work will show how the hypothesis that $1/3 < r < 2/3$ fits in. My experiments suggest that A029579 accounts for $D_n$ as long as $r$ is in an interval $$(\frac{1}{2n+1},\frac{1}{2n}) \text{ or } (\frac{2n-1}{2n},\frac{2n}{2n+1}).$$ The results for other intervals appear to match various modifications of A029579 that involve the numbers $8+6k$ for $k \geq 0$.
May 17, 2019 at 16:02 answer added Max Alekseyev timeline score: 3
May 17, 2019 at 13:17 history edited Max Alekseyev CC BY-SA 4.0
correction, formatting
May 16, 2019 at 20:47 history edited Wojowu CC BY-SA 4.0
added 28 characters in body
May 16, 2019 at 19:31 history asked Clark Kimberling CC BY-SA 4.0