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Published in 2025 at "Canadian Mathematical Bulletin"
DOI: 10.4153/s0008439524000900
Abstract: Abstract We show that for any $\varepsilon>0$ , the number of monic, reciprocal, length- $5$ integer polynomials that have house at least $1+\varepsilon $ is finite. The proof is algorithmic, and we are consequently able…
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Keywords:
mahler measures;
house least;
polynomials house;
mahler ... See more keywords