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- 2_problem abstract "In mathematics, Mahler's 3/2 problem concerns the existence of "Z-numbers".A Z-number is a real number x such that the fractional partsare less than 1/2 for all natural numbers n. Kurt Mahler conjectured in 1968 that there are no Z-numbers.More generally, for a real number α, define Ω(α) asMahler's conjecture would thus imply that Ω(3/2) exceeds 1/2. Flatto, Lagarias, and Pollington showed thatfor rational p/q.".
- 2_problem wikiPageID "39177096".
- 2_problem wikiPageRevisionID "558994393".
- 2_problem subject Category:Analytic_number_theory.
- 2_problem subject Category:Conjectures.
- 2_problem comment "In mathematics, Mahler's 3/2 problem concerns the existence of "Z-numbers".A Z-number is a real number x such that the fractional partsare less than 1/2 for all natural numbers n. Kurt Mahler conjectured in 1968 that there are no Z-numbers.More generally, for a real number α, define Ω(α) asMahler's conjecture would thus imply that Ω(3/2) exceeds 1/2. Flatto, Lagarias, and Pollington showed thatfor rational p/q.".
- 2_problem label "Mahler's 3/2 problem".
- 2_problem sameAs m.0tkjypy.
- 2_problem sameAs Q15900447.
- 2_problem sameAs Q15900447.
- 2_problem wasDerivedFrom 2_problem?oldid=558994393.
- 2_problem isPrimaryTopicOf 2_problem.