From a07552480bf787fa2310192e9326a1bb54a11690 Mon Sep 17 00:00:00 2001
From: raj_mathe <raj.dahya@math.uni-leipzig.de>
Date: Wed, 16 Dec 2020 00:51:11 +0100
Subject: [PATCH] master > master: fehlte die Parts

---
 docs/loesungen.pdf | Bin 563566 -> 566580 bytes
 docs/loesungen.tex |  10 ++++++++++
 2 files changed, 10 insertions(+)

diff --git a/docs/loesungen.pdf b/docs/loesungen.pdf
index 1ce81bda1bffa9c79210e612d9ac7bbcb4124c2d..d81ac531457c104a6b9830fd578a9a07bcb585e4 100644
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diff --git a/docs/loesungen.tex b/docs/loesungen.tex
index b1f6b2f..44d21af 100644
--- a/docs/loesungen.tex
+++ b/docs/loesungen.tex
@@ -5185,6 +5185,11 @@ Seien $n\in\ntrlpos$ und $\mathbf{v}_{i}\in V$ für $i\in\{1,2,\ldots,n\}$.
         \end{proof}
 \end{enumerate}
 
+\setcounternach{part}{2}
+\part{Selbstkontrollenaufgaben}
+
+    \def\chaptername{SKA Blatt}
+
 %% ********************************************************************************
 %% FILE: body/ska/ska4.tex
 %% ********************************************************************************
@@ -7244,6 +7249,11 @@ Sind $n,m\in\intgr$ teilerfremd, dann ist $[m]$ innerhalb $\intgr/n\intgr$ inver
 Falls $n$ nicht prim ist, muss man sich allerdings bei der Injektivitätsargumentation mehr bemühen.
 Einfacher ist also natürlich die Anwendung von dem Lemma von B\'ezout.
 
+\setcounternach{part}{3}
+\part{Quizzes}
+
+    \def\chaptername{Quiz}
+
 %% ********************************************************************************
 %% FILE: body/quizzes/quiz1.tex
 %% ********************************************************************************