*ISBN*0387085343*ISBN13*978-0387085340*Language*English*Author*Hans J Baues*Publisher*Springer-Verlag (1977)*Pages*387*Formats*docx lrf lrf lit*Category*Math*Subcategory*Mathematics*Size ePub*1950 kb*Size Fb2*1949 kb*Rating:*4.6*Votes:*647

*ISBN*0387085343*ISBN13*978-0387085340*Language*English*Author*Hans J Baues*Publisher*Springer-Verlag (1977)*Pages*387*Formats*docx lrf lrf lit*Category*Math*Subcategory*Mathematics*Size ePub*1950 kb*Size Fb2*1949 kb*Rating:*4.6*Votes:*647

Shipped from UK, please allow 10 to 21 business days for arrival. Obstruction theory on homotopy classification of maps, paperback, Lecture Notes in Mathematics 628. xi, 387pp. ill. 25 cm. ex. lib.

Lecture Notes in Mathematics. On Homotopy Classification of Maps. Obstruction theory for CW-complexes.

Lecture Notes in Mathematics. price for USA in USD (gross). ISBN 978-3-540-35979-1. Digitally watermarked, DRM-free. Included format: PDF. ebooks can be used on all reading devices. Immediate eBook download after purchase. Postnikov homotopy decomposition.

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Lectures on homotopy theory. Lectures on Homotopy Theory. Elements of homotopy theory.

Lecture Notes in Mathematics (628). Original publication date.

ISBN 10: 3540085343 ISBN 13: 9783540085348. Publisher: Springer, 1977.

Author : Hans J. Baues. Publisher : Springer-verlag Gmbh. Lecture Notes in Mathematics. R.,059 on ( Rs. 30. 0 Shipping Charges) R.,059 kart ( Rs. 50 Shipping Charges). x 2. cm. Users who liked this book, also liked.

Homotopy type theory The following introductory notes are targeted at teaching homotopy type . Structure vs. property in mathematics. Having an inverse is not a property. Homotopy equivalences.

Homotopy type theory. All lectures are recorded on video and can be watched in the HoTT-2019 video channel.

Homotopy type theory is a new branch of mathematics that combines aspects of several different fields in a surprising way. It is based on a recently discovered connection between homotopy theory and type theory. It touches on topics as seemingly distant as the homotopy groups of spheres, the algorithms for type checking, and the definition of weak ∞-groupoids. Homotopy type theory offers a new univalent foundation of mathematics, in which a central role is played by Voevodsky’s univalence axiom and higher inductive types.

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