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#36 by Peter Luschny at Wed Sep 07 04:05:18 EDT 2022
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#35 by Joerg Arndt at Wed Sep 07 02:41:09 EDT 2022
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#34 by Michel Marcus at Wed Sep 07 02:27:13 EDT 2022
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#33 by Michel Marcus at Wed Sep 07 02:27:09 EDT 2022
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Vilmos Komornik, and Derong Kong, <a href="https://arxiv.org/abs/1705.00473">Bases with two expansions</a>, arXiv:1705.00473 [math.NT], 2017.
Vilmos Komornik, Wolfgang Steiner, and Yuru Zou, <a href="https://arxiv.org/abs/2209.02373">Unique double base expansions</a>, arXiv:2209.02373 [math.NT], 2022.
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approved
editing
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#32 by Joerg Arndt at Thu Oct 22 04:44:59 EDT 2020
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#31 by Michel Marcus at Thu Oct 22 02:52:45 EDT 2020
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#30 by Amiram Eldar at Thu Oct 22 02:32:18 EDT 2020
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#29 by Amiram Eldar at Thu Oct 22 02:28:09 EDT 2020
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Jean-Paul Allouche and Michel Cosnard, <a href="http://www.math.jussieujstor.fr/~alloucheorg/stable/bibliorecente.html2695302">The Komornik-Loreti constant is transcendental</a>, Amer. Math. Monthly, Vol. 107, No. 5 (May, 2000), pp. 448-449, <a href="http://www.math.jussieu.fr/~allouche/bibliorecente.html">preprint</a>.
Jean-Paul Allouche and Michel Cosnard, <a href="http://www.jstor.org/stable/2695302">The Komornik-Loreti constant is transcendental</a>, Amer. Math. Monthly, 107 (No. 5, May, 2000), 448-449.
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#28 by Amiram Eldar at Thu Oct 22 02:24:52 EDT 2020
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J.-P. Jean-Paul Allouche and Michel M. Cosnard, <a href="http://www.math.jussieu.fr/~allouche/bibliorecente.html">The Komornik-Loreti constant is transcendental</a>.
J.-P. Jean-Paul Allouche and Michel M. Cosnard, <a href="http://www.jstor.org/stable/2695302">The Komornik-Loreti constant is transcendental</a>, Amer. Math. Monthly, 107 (No. 5, May, 2000), 448-449.
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#27 by Amiram Eldar at Thu Oct 22 02:23:59 EDT 2020
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