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About: Timeline of category theory and related mathematics

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class="row"> <div class="col"> <div class="text-muted"> <span class="text-nowrap">An Entity of Type: <a href="http://dbpedia.org/ontology/Election">Election</a>, </span> <span class="text-nowrap">from Named Graph: <a href="http://dbpedia.org">http://dbpedia.org</a>, </span> <span class="text-nowrap">within Data Space: <a href="http://dbpedia.org">dbpedia.org</a></span> </div> </div> </div> <div class="row pt-2"> <div class="col-xs-9 col-sm-10"> <p class="lead">This is a timeline of category theory and related mathematics. Its scope (&quot;related mathematics&quot;) is taken as: * Categories of abstract algebraic structures including representation theory and universal algebra; * Homological algebra; * Homotopical algebra; * Topology using categories, including algebraic topology, categorical topology, quantum topology, low-dimensional topology; * Categorical logic and set theory in the categorical context such as ; * Foundations of mathematics building on categories, for instance topos theory; * , including algebraic geometry, , etc. * Quantization related to category theory, in particular categorical quantization; * relevant for mathematics.</p> </div> </div> </div> </section> <!-- page-header --> <!-- property-table --> <section> <div class="container-xl"> <div class="row"> <div class="table-responsive"> <table class="table table-hover table-sm table-light"> <thead> <tr> <th class="col-xs-3 ">Property</th> <th class="col-xs-9 px-3">Value</th> </tr> </thead> <tbody> <tr class="odd"><td class="col-2"><a class="uri" href="http://dbpedia.org/ontology/abstract"><small>dbo:</small>abstract</a> </td><td class="col-10 text-break"><ul> <li><span class="literal"><span property="dbo:abstract" lang="en" >This is a timeline of category theory and related mathematics. Its scope (&quot;related mathematics&quot;) is taken as: * Categories of abstract algebraic structures including representation theory and universal algebra; * Homological algebra; * Homotopical algebra; * Topology using categories, including algebraic topology, categorical topology, quantum topology, low-dimensional topology; * Categorical logic and set theory in the categorical context such as ; * Foundations of mathematics building on categories, for instance topos theory; * , including algebraic geometry, , etc. * Quantization related to category theory, in particular categorical quantization; * relevant for mathematics. In this article, and in category theory in general, ∞ = ω.</span><small> (en)</small></span></li> </ul></td></tr><tr class="even"><td class="col-2"><a class="uri" href="http://dbpedia.org/ontology/wikiPageExternalLink"><small>dbo:</small>wikiPageExternalLink</a> </td><td class="col-10 text-break"><ul> <li><span class="literal"><a class="uri" rel="dbo:wikiPageExternalLink nofollow" resource="https://web.archive.org/web/20090319200302/http:/www.joma.org/images/upload_library/22/Ford/Dieudonne.pdf" href="https://web.archive.org/web/20090319200302/http:/www.joma.org/images/upload_library/22/Ford/Dieudonne.pdf">https://web.archive.org/web/20090319200302/http:/www.joma.org/images/upload_library/22/Ford/Dieudonne.pdf</a></span></li> <li><span class="literal"><a class="uri" rel="dbo:wikiPageExternalLink nofollow" resource="http://projecteuclid.org/DPubS%3Fverb=Display&amp;version=1.0&amp;service=UI&amp;handle=euclid.bams/1183550014&amp;page=record" 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