From 17d84206588f8385b9b963ee4fe7253602ee4d0d Mon Sep 17 00:00:00 2001
From: Luigi Santocanale <luigi.santocanale@lif.univ-mrs.fr>
Date: Fri, 5 Nov 2021 19:10:05 +0100
Subject: [PATCH] 	modified:   index.html 	new file:  
 pdfs/Fri14h00/Winter.pdf 	deleted:    pdfs/Fri14h00/Winter?.txt 	new
 file:   pdfs/Fri16h00/Winter.pdf 	deleted:    pdfs/Fri16h00/Winter?.txt

---
 index.html                |   4 ++--
 pdfs/Fri14h00/Winter.pdf  | Bin 0 -> 226513 bytes
 pdfs/Fri14h00/Winter?.txt |   0
 pdfs/Fri16h00/Winter.pdf  | Bin 0 -> 143578 bytes
 pdfs/Fri16h00/Winter?.txt |   0
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 create mode 100644 pdfs/Fri14h00/Winter.pdf
 delete mode 100644 pdfs/Fri14h00/Winter?.txt
 create mode 100644 pdfs/Fri16h00/Winter.pdf
 delete mode 100644 pdfs/Fri16h00/Winter?.txt

diff --git a/index.html b/index.html
index 8d30380..014dc0f 100644
--- a/index.html
+++ b/index.html
@@ -974,7 +974,7 @@ Mika-Michalski)
 <a href="javascript:toggleDiv('T38')">Relational Sums and Splittings in Categories of L-fuzzy Relations</a>
 <div style="display:none", id="T38"><br /><br />Dedekind categories and similar structures provide a suitable framework to reason about binary relations in an abstract setting. Arrow categories extend this theory by certain operations and axioms so that additional aspects of L-fuzzy relations become expressible. In particular, arrow categories allow to identify crisp relations among all relations. On the other hand, the new operations and axioms in arrow categories force the category to be uniform, i.e., to be within a particular subclass of Dedekind categories. As an extension, arrow categories inherit constructions from Dedekind categories such as the definition of relational sums and splittings. However, these constructions are usually modified in arrow categories by requiring that certain relations are additionally crisp. This additional crispness requirement and the fact that the category is uniform raises a general question about these constructions in arrow categories. When can we guarantee the existence of the construction with and without the additional requirement of crispness in the given arrow category or or an extension thereof? This paper provides a complete answer to this complex question for the two constructions mentioned.</div>
 </td>
-<td><!--<a href="pdfs/Fri14h30/Winter.pdf">Slides</a>--></td>
+<td><a href="pdfs/Fri14h30/Winter.pdf">Slides</a></td>
 </tr>
 
 
@@ -993,7 +993,7 @@ Mika-Michalski)
 <a href="javascript:toggleDiv('T39')">FuReM - A System for Visualization and Manipulation of L-Fuzzy Relations (short talk)</a>
 <div style="display:none", id="T39"><br /><br />In this presentation we will introduce the FuReM (Fuzzy Relation Manipulator) sys- tem. This system allows to visualize and manipulate so-called L-fuzzy relations similar to the RelView system.</div>
 </td>
-<td><!--<a href="pdfs/Fri16h00/Winter.pdf">Slides</a>--></td>
+<td><a href="pdfs/Fri16h00/Winter.pdf">Slides</a></td>
 </tr>
 
 
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diff --git a/pdfs/Fri16h00/Winter?.txt b/pdfs/Fri16h00/Winter?.txt
deleted file mode 100644
index e69de29..0000000
-- 
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