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Juhani Karhumäki, Wojciech Plandowski, Filippo Mignosi: A lower bound for a constant in Shallit's conjecture. Developments in Language Theory 1997: 103-118.
A lower bound for a constant in Shallit's conjecture. J. KARHUMAKI;W. PLANDOWSKI;MIGNOSI, FILIPPO. 1997-01-01. Scheda breve; Scheda completa; Scheda completa ( ...
We deduce a lower bound for the irrationality exponent of real numbers whose sequence of $b$-ary digits is a Sturmian sequence over $\{0, 1, \ldots , b-1 ...
Tägit Selaa Linkit. Kirja. A lower bound for a constant in Shallit's conjecture. ; Karhumäki, Juhani, 1949- ; ; Mignosi, Filippo; Plandowski, Wojciech ;. ; 1997 ...
A lower bound for a constant in Shallit's conjecture · FI-FENNI value: 603564 · FI-MELINDA value: 000153962 · skl value: fx603564.
A lower bound for a constant in Shallit's conjecture ( JK , WP , FM ), pp. 103–118. ICALP-1997-Cassaigne ...
Nov 16, 2022 · This is the first known constant lower bound, and improves upon the \Omega(\log_2(|\mathcal{F}|)^{-1}) bounds of Knill and Wójick.
Missing: Shallit's | Show results with:Shallit's
Jun 10, 2018 · Abstract. We revisit J. Shallit's minimization problem from 1994 SIAM Re- view concerning a two-term asymptotics of the minimum of a certain.
Feb 24, 2021 · In this paper, we prove that ct > 1/2 – ε as soon as t contains sufficiently many blocks of 1s in its binary expansion.
We obtain Theorem 1.1 and Theorem 1.2 from stronger bounds that relate Diophantine approximation constants ... The lower bound (3.3) follows from the upper bound ...