Coherence in Three-Dimensional Category Theory (Cambridge Tracts in Mathematics) Nick Gurski » holypet.ru

Coherence in Three-Dimensional Category Theory by Nick Gurski.

Book description. Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique position in the categorical landscape. At the heart of matters is the coherence theorem, of which this book provides a definitive treatment, as well as covering related results. May 06, 2013 · Higher category theory is an increasingly important discipline with applications in topology, geometry, logic and theoretical computer science. This comprehensive treatment covers essential material for any student of coherence, or for any researcher wishing to apply higher categories or coherence results in fields such as algebraic topology.

Mar 21, 2013 · Coherence in Three-Dimensional Category Theory by Nick Gurski, Hardcover Barnes & Noble® Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique position in the categorical landscape. Our Stores Are Open Book Annex Membership Educators Gift Cards Stores & Events Help. Nick Gurski Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique position in the categorical landscape. At the heart of matters is the coherence theorem, of which this book provides a definitive treatment, as well as covering related results. Coherence in three-dimensional category theory Cambridge Tracts in Mathematics 201 By Nick Gurski ArticleinBulletin of the London Mathematical Society 473· May 2015with29 Reads. Coherence in three-dimensional category theory. [Nick Gurski] -- "Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique position in the categorical landscape. Read "Coherence in Three-Dimensional Category Theory" by Nick Gurski available from Rakuten Kobo. Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique pos.

Coherence in three-dimensional category theory. [Nick Gurski] -- "Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique position in the categorical landscape. At the heart of matters is the coherence. Review of Coherence in Three-Dimensional Category Theory by Nick Gurski Cambridge University Press, 2013. Nick Gurski’s new book addresses some central concerns of the subject known as higher category theory; and yet, it is some distance from what many people now understand by that term. This may puzzle some. I will therefore begin by locating Gurski’s book within the. N. Gurski, Coherence in Three-Dimensional Category Theory, Tracts in Mathematics 201, Cambridge University Press, 2013, 277pp. N. Gurski, The monoidal structure of strictification, Theory Appl. Categ. 28 2013, 1-23. N. Gurski, Biequivalences in tricategories, Theory Appl. Categ. 26 2012, 349-384. Mar 21, 2013 · Lee "Coherence in Three-Dimensional Category Theory" por Nick Gurski disponible en Rakuten Kobo. Dimension three is an important test-bed for hypotheses in higher category theory and occupies something of a unique pos.

$\begingroup$ There are probably relevant papers of Nick Gurski on ArXiv, and his thesis much expanded has now been published as ``Coherence in three-dimensional category theory. It has quite a lot beyond what is in Gordon, Street, Power, including making the theory of tricategories fully algebraic. $\endgroup$ – Peter May Jan 21 '14 at 2:27. $\begingroup$ You may want to look at Nick Gurski's fully algebraic treatment of coherence in tricategories ``Coherence in three-dimensional category theory''. $\endgroup$ – Peter. units and homotopy 3-types, in: Street Festschrift: Categories in algebra, geometry and mathematical physics, Contemp. Math 431 2007, 257-276, doi:10.1090.

198. Topics in Critical Point Theory. By K. Perera and M. Schechter 199. Combinatorics of Minuscule Representations. By R. M. Green 200. Singularities of the Minimal Model Program. By J. Kollar´ 201. Coherence in Three-Dimensional Category Theory. By Nick Gurski 202. Canonical Ramsey Theory on Polish Spaces. By V. Kanovei, M. Sabok, and J.

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