date: 2020-03-25T21:16:49Z pdf:PDFVersion: 1.4 pdf:docinfo:title: Shortening binary complexes and commutativity of K-theory with infinite products xmp:CreatorTool: LaTeX with hyperref package access_permission:can_print_degraded: true subject: 2010 Mathematics Subject Classification. Primary 19D06; Secondary 18E10 dc:format: application/pdf; version=1.4 pdf:docinfo:creator_tool: LaTeX with hyperref package Copyright: ©2020 \CreativeCommonsBY access_permission:fill_in_form: true pdf:encrypted: false dc:title: Shortening binary complexes and commutativity of K-theory with infinite products modified: 2020-03-25T21:16:49Z cp:subject: 2010 Mathematics Subject Classification. Primary 19D06; Secondary 18E10 pdf:docinfo:subject: 2010 Mathematics Subject Classification. Primary 19D06; Secondary 18E10 pdf:docinfo:creator: Daniel Kasprowski; Christoph Winges meta:author: Daniel Kasprowski; Christoph Winges meta:creation-date: 2020-03-25T21:16:49Z created: 2020-03-25T21:16:49Z access_permission:extract_for_accessibility: true Creation-Date: 2020-03-25T21:16:49Z pdf:docinfo:custom:Copyright: ©2020 \CreativeCommonsBY Author: Daniel Kasprowski; Christoph Winges producer: Acrobat Distiller Server 8.1.0 (Pentium Linux, Built: 2007-09-07) pdf:docinfo:producer: Acrobat Distiller Server 8.1.0 (Pentium Linux, Built: 2007-09-07) pdf:unmappedUnicodeCharsPerPage: 1 dc:description: 2010 Mathematics Subject Classification. Primary 19D06; Secondary 18E10 Keywords: Shortening, binary acyclic complexes, algebraic K-theory of infinite products access_permission:modify_annotations: true dc:creator: Daniel Kasprowski; Christoph Winges description: 2010 Mathematics Subject Classification. Primary 19D06; Secondary 18E10 dcterms:created: 2020-03-25T21:16:49Z Last-Modified: 2020-03-25T21:16:49Z dcterms:modified: 2020-03-25T21:16:49Z title: Shortening binary complexes and commutativity of K-theory with infinite products xmpMM:DocumentID: uuid:b70037f8-1dd1-11b2-0a00-d0ff3071d0ff Last-Save-Date: 2020-03-25T21:16:49Z pdf:docinfo:keywords: Shortening, binary acyclic complexes, algebraic K-theory of infinite products pdf:docinfo:modified: 2020-03-25T21:16:49Z meta:save-date: 2020-03-25T21:16:49Z Content-Type: application/pdf X-Parsed-By: org.apache.tika.parser.DefaultParser creator: Daniel Kasprowski; Christoph Winges dc:subject: Shortening, binary acyclic complexes, algebraic K-theory of infinite products access_permission:assemble_document: true xmpTPg:NPages: 23 pdf:charsPerPage: 2436 access_permission:extract_content: true access_permission:can_print: true meta:keyword: Shortening, binary acyclic complexes, algebraic K-theory of infinite products access_permission:can_modify: true pdf:docinfo:created: 2020-03-25T21:16:49Z