Abstract
Sequences ([nr]) for 0 < r < 1 are introduced as slow Beatty sequences. They and ordinary Beatty sequences (for which r > 1) provide examples of sequences that converge deviously (which at first might seem to diverge), as well as partitionally divergent sequences (which consist of convergent subsequences).
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CITATION STYLE
APA
Kimberling, C., & Stolarsky, K. B. (2016). Slow beatty sequences, devious convergence, and partitional divergence. American Mathematical Monthly, 123(3), 267–273. https://doi.org/10.4169/amer.math.monthly.123.3.267
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