Covering the real line with translates of a zero dimensional compact set Andr´as M´ath´e∗ Abstract We construct a compact set C of Hausdorff dimension zero so that cof (N ) many translates of C cover the real line.

First Page		Document Content
Date: 2012-01-10 05:31:55 Topology Mathematics Space Metric geometry General topology Dimension theory Fractals Hausdorff dimension Lebesgue measure Base Riemann surfaces Differential forms on a Riemann surface		Covering the real line with translates of a zero dimensional compact set Andr´as M´ath´e∗ Abstract We construct a compact set C of Hausdorff dimension zero so that cof (N ) many translates of C cover the real line. Add to Reading List Source URL: homepages.warwick.ac.uk Download Document from Source Website File Size: 99,48 KB Share Document on Facebook

	Big Data Hadoop Certification Training About Intellipaat Intellipaat is a fast-growing professional training provider that is offering training in over 150 most sought-after tools and technologies. We have a learner base DocID: 1xVAd - View Document
	Conceptual Framework for Legal & Risk Assessment of Blockchain Crypto Property (BCP) The New Property on the Block The age of tokenized ecosystems has begun – the shift from centralized to decentralized blockchain-base DocID: 1xVtc - View Document
	Python Certification Training About Intellipaat Intellipaat is a fast-growing professional training provider that is offering training in over 150 most sought-after tools and technologies. We have a learner base of 600,0 DocID: 1xUFt - View Document
	Splitting on Demand in SAT Modulo Theories Clark Barrett? , Robert Nieuwenhuis?? , Albert Oliveras??, and Cesare Tinelli? ? ? Abstract. Lazy algorithms for Satisfiability Modulo Theories (SMT) combine a generic DPLL-base DocID: 1xUl2 - View Document
	Tableau Desktop Training About Intellipaat Intellipaat is a fast-growing professional training provider that is offering training in over 150 most sought-after tools and technologies. We have a learner base of 600,000 in DocID: 1xTTC - View Document