A NOTE ON THE EQUIVALENCE OF MOTZKIN’S MAXIMAL DENSITY AND RUZSA’S MEASURES OF INTERSECTIVITY R. K. PANDEY Abstract. In this short note, we see the equivalence of Motzkin’s maximal density of integral sets whose no - Generalized arithmetic progression - Document - PDFSEARCH.IO

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	A NOTE ON THE EQUIVALENCE OF MOTZKIN’S MAXIMAL DENSITY AND RUZSA’S MEASURES OF INTERSECTIVITY R. K. PANDEY Abstract. In this short note, we see the equivalence of Motzkin’s maximal density of integral sets whose no Add to Reading List Document Date: 2014-04-14 06:30:34 Open Document File Size: 316,97 KB Share Result on Facebook City Budapest / Patna / / Company Liu D. D. / / Country India / / / Facility Indian Institute of Technology Patna / / Organization Department of Mathematics / Indian Institute of Technology Patna / / Position present author / / SocialTag Combinatorics Algebraic number theory Natural density Coprime Generalized arithmetic progression Integer Mathematics Abstract algebra Number theory

A NOTE ON THE EQUIVALENCE OF MOTZKIN’S MAXIMAL DENSITY AND RUZSA’S MEASURES OF INTERSECTIVITY R. K. PANDEY Abstract. In this short note, we see the equivalence of Motzkin’s maximal density of integral sets whose noAdd to Reading List