typos
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parent
b5eb59096b
commit
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6 changed files with 19 additions and 21 deletions
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@ -8,14 +8,14 @@
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\babel@aux{ngerman}{}
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\@writefile{toc}{\contentsline {section}{\numberline {3}Eulerwege}{3}{section.3}\protected@file@percent }
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\gdef \@abspage@last{3}
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@ -1,5 +1,5 @@
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# Fdb version 4
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["lualatex"] 1776616354.93745 "/home/never/Documents/InNa/26_SoSe/AGT/agt_exercise/übung_1/agt_übung_1.tex" "agt_übung_1.pdf" "agt_übung_1" 1776616356.60204 0
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["lualatex"] 1776687964.3922 "/home/never/Documents/InNa/26_SoSe/AGT/agt_exercise/übung_1/agt_übung_1.tex" "agt_übung_1.pdf" "agt_übung_1" 1776687966.21834 0
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@ -17,9 +17,9 @@
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@ -171,8 +171,8 @@
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"agt_übung_1.aux" 1776616356.37697 2666 19123ed0733971294f7b908836665a2f "lualatex"
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"msb.eps" 1776424417.18606 5913 81dafb89427e3a448260b7481993e119 ""
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(generated)
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"agt_übung_1.aux"
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@ -1,4 +1,4 @@
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This is LuaHBTeX, Version 1.22.0 (TeX Live 2025) (format=lualatex 2026.2.8) 19 APR 2026 18:32
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This is LuaHBTeX, Version 1.22.0 (TeX Live 2025) (format=lualatex 2026.2.8) 20 APR 2026 14:26
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restricted system commands enabled.
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**/home/never/Documents/InNa/26_SoSe/AGT/agt_exercise/übung_1/agt_übung_1.tex
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@ -1385,13 +1385,13 @@ Package luatex.def Info: msb-eps-converted-to.pdf used on input line 35.
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{/usr/local/texlive/2025/texmf-var/fonts/map/pdftex/updmap/pdftex.map}<./msb-eps
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-converted-to.pdf>] [2]
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Overfull \hbox (2.21837pt too wide) in paragraph at lines 148--150
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Overfull \hbox (2.21837pt too wide) in paragraph at lines 146--148
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\TU/TeXGyrePagella(0)/m/n/10.95 kann nicht exis-tie-ren, da die Sum-me al-ler Kn
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o-ten mit un-ge-ra-dem Grad
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[]
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Overfull \hbox (2.02118pt too wide) in paragraph at lines 158--164
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Overfull \hbox (2.02118pt too wide) in paragraph at lines 156--162
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\TU/TeXGyrePagella(0)/m/n/10.95 wer-den, wenn be-stimm-te an-de-re Auf-ga-ben ab
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- ge-schlos-sen sind.
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[]
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@ -1404,14 +1404,14 @@ L3 programming layer <2026-01-19>
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)
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Here is how much of LuaTeX's memory you used:
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22895 strings out of 476076
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22896 strings out of 476076
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100000,1373583 words of node,token memory allocated
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3192 words of node memory still in use:
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61 hlist, 40 vlist, 38 rule, 9 local_par, 78 glue, 31 kern, 9 penalty, 20 gly
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ph, 213 attribute, 62 glue_spec, 107 attribute_list, 1 write nodes
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avail lists: 1:1,2:660,3:286,4:4,5:380,6:50,7:4200,8:16,9:454,10:4,11:416
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45011 multiletter control sequences out of 65536+600000
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118 fonts using 28706559 bytes
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avail lists: 1:1,2:660,3:277,4:4,5:380,6:50,7:4204,8:16,9:451,10:4,11:416
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45012 multiletter control sequences out of 65536+600000
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118 fonts using 28706639 bytes
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122i,8n,114p,11297b,573s stack positions out of 10000i,1000n,20000p,200000b,200000s
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</usr/local/texlive/2025/texmf-dist/fonts/opentype/public/euler-math/Euler-Math.
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otf></usr/local/texlive/2025/texmf-dist/fonts/opentype/public/tex-gyre/texgyrepa
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@ -1424,7 +1424,7 @@ dist/fonts/opentype/public/tex-gyre/texgyrepagella-bold.otf></usr/local/texlive/
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cal/texlive/2025/texmf-dist/fonts/opentype/public/tex-gyre/texgyreheros-bold.otf
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></usr/local/texlive/2025/texmf-dist/fonts/opentype/public/tex-gyre/texgyreheros
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-italic.otf>
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Output written on agt_übung_1.pdf (3 pages, 46993 bytes).
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Output written on agt_übung_1.pdf (3 pages, 46777 bytes).
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PDF statistics: 118 PDF objects out of 1000 (max. 8388607)
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83 compressed objects within 1 object stream
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Binary file not shown.
Binary file not shown.
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@ -42,9 +42,7 @@ Falsch, siehe \autoref{fig:msb}.
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Wenn $w(e) \in \set{1, 2, 3}$ für alle $e \in E$, dann ist jeder minimale
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Spannbaum von $G$ ein Tiefensuchbaum mit Quelle $s$.
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\end{quote}
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Sei $w(e) = 1$ für
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alle $e \in E$ so gilt das Gegenbeispiel von oben. Also ist die Aussage
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falsch.
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Gegenbeispiel siehe Foto
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\points{2}
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\end{tasks}
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@ -114,7 +112,7 @@ falsch.
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Der Algorithmus kann aufgrund der Struktur des Graphens (kein Multigraph,
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keine Selbstkanten) nur Kreise der Länge mindestens 3 finden.
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Jeder Knoten wird nur einmal in die Queue eingefügt und nur einmal herasgenommen.
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Jeder Knoten wird nur einmal in die Queue eingefügt und nur einmal herausgenommen.
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Somit läuft der Algorithmus in $\Oh(\abs{V})$.
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\points{2}
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@ -166,7 +164,7 @@ Wir modellieren das Problem als gerichteten Graph.
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Die Aufgaben sind Knoten. Jede Aufgabe hat Kanten zu den Aufgaben, die von ihr
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abhängen.
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Eine Reihenfolge können wir Mithilfe einer Topologischen Sortierung finden.
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Eine Reihenfolge können wir mithilfe einer Topologischen Sortierung finden.
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\points{3}
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