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In number theory, specifically in Diophantine approximation theory, the Markov constant of an irrational number is the factor for which Dirichlet's approximation theorem can be improved for .

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  • Markov constant (en)
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  • In number theory, specifically in Diophantine approximation theory, the Markov constant of an irrational number is the factor for which Dirichlet's approximation theorem can be improved for . (en)
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  • Markov constant of a number (en)
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  • A demonstration that has Markov constant , as stated in the example below. This plot graphs = against where is the nearest integer to . The dots at the top corresponding to an x-axis value of 0.7, 2.5, 4.3 and 6.1 are the points for which the limit superior of is approached. (en)
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  • Irrational numbers (en)
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  • This function is undefined on rationals; hence, it is not continuous. (en)
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  • In number theory, specifically in Diophantine approximation theory, the Markov constant of an irrational number is the factor for which Dirichlet's approximation theorem can be improved for . (en)
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  • Lagrange spectrum with (en)
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  • even (en)
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