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http://dbpedia.org/resource/Bivariant_theory
http://dbpedia.org/ontology/abstract In mathematics, a bivariant theory was intIn mathematics, a bivariant theory was introduced by Fulton and MacPherson, in order to put a ring structure on the Chow group of a singular variety, the resulting ring called an operational Chow ring. On technical levels, a bivariant theory is a mix of a homology theory and a cohomology theory. In general, a homology theory is a covariant functor from the category of spaces to the category of abelian groups, while a cohomology theory is a contravariant functor from the category of (nice) spaces to the category of rings. A bivariant theory is a functor both covariant and contravariant; hence, the name “bivariant”.ontravariant; hence, the name “bivariant”.
http://dbpedia.org/ontology/wikiPageExternalLink https://books.google.com/books%3Fid=pR7UCQAAQBAJ + , https://math.stanford.edu/~vakil/245/ + , https://ncatlab.org/nlab/show/bivariant%2Bcohomology%2Btheory + , https://faculty.missouri.edu/~edidind/Papers/ChowTheorems-07-26.pdf +
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rdfs:comment In mathematics, a bivariant theory was introduced by Fulton and MacPherson, in order to put a ring structure on the Chow group of a singular variety, the resulting ring called an operational Chow ring.
rdfs:label Bivariant theory
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