BOUNDING THE NUMBER OF STABLE HOMOTOPY TYPES OF A PARAMETRIZED FAMILY OF SEMI-ALGEBRAIC SETS DEFINED BY QUADRATIC INEQUALITIES SAUGATA BASU AND MICHAEL KETTNER Abstract. We prove a nearly optimal bound on the number of s - Freudenthal suspension theorem - Document - PDFSEARCH.IO

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	BOUNDING THE NUMBER OF STABLE HOMOTOPY TYPES OF A PARAMETRIZED FAMILY OF SEMI-ALGEBRAIC SETS DEFINED BY QUADRATIC INEQUALITIES SAUGATA BASU AND MICHAEL KETTNER Abstract. We prove a nearly optimal bound on the number of s Add to Reading List Document Date: 2010-06-16 13:36:03 Open Document File Size: 263,91 KB Share Result on Facebook Company X. / / Currency pence / / IndustryTerm usual inner product / decision algorithm / / Organization SEMI / / Person MICHAEL KETTNER / Ai / / Position Prime Minister / / Product Tarski-Seidenberg / / Technology artificial intelligence / decision algorithm / / SocialTag Homotopy Algebraic geometry CW complex Algebraic topology Freudenthal suspension theorem Homotopy category Topology Homotopy theory Abstract algebra

BOUNDING THE NUMBER OF STABLE HOMOTOPY TYPES OF A PARAMETRIZED FAMILY OF SEMI-ALGEBRAIC SETS DEFINED BY QUADRATIC INEQUALITIES SAUGATA BASU AND MICHAEL KETTNER Abstract. We prove a nearly optimal bound on the number of sAdd to Reading List