From 0a2920fbb6634745f9ca81a0a610f4e50ad17333 Mon Sep 17 00:00:00 2001 From: Martin Thoma Date: Mon, 20 Jan 2014 11:15:44 +0100 Subject: [PATCH] misc --- documents/DYCOS/DYCOS-Algorithmus.tex | 2 +- documents/DYCOS/DYCOS.pdf | Bin 423429 -> 423451 bytes ...atamining-Proseminar-Hauptpresentation.pdf | Bin 0 -> 445881 bytes .../Hauptpresentation/LaTeX/Sprungtypen.tex | 2 +- .../Hauptpresentation/LaTeX/Ueberblick.tex | 2 +- .../Hauptpresentation/LaTeX/Vokabular.tex | 6 +++--- 6 files changed, 6 insertions(+), 6 deletions(-) create mode 100644 presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Datamining-Proseminar-Hauptpresentation.pdf diff --git a/documents/DYCOS/DYCOS-Algorithmus.tex b/documents/DYCOS/DYCOS-Algorithmus.tex index 216ed0c..3d5eab3 100644 --- a/documents/DYCOS/DYCOS-Algorithmus.tex +++ b/documents/DYCOS/DYCOS-Algorithmus.tex @@ -42,7 +42,7 @@ Knoten, die der Graph zuvor hatte, werden nun \enquote{Strukturknoten} genannt. Ein Strukturknoten $v$ wird genau dann mit einem Wortknoten $w \in W_t$ verbunden, wenn $w$ in einem Text von $v$ vorkommt. \Cref{fig:erweiterter-graph} -zeigt beispielhaft den so entstehenden, bipartiten Graphen. +zeigt beispielhaft den so entstehenden, semi-bipartiten Graphen. Der DYCOS-Algorithmus betrachtet also die Texte, die einem Knoten zugeordnet sind, als eine Multimenge von Wörtern. 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zu8{EKhp)U`fAwmo!Pjc_*RN7${5n^EO*DR&)qU>u!WrKcd}_bl@;}bE?6{NU?fhiM z9^2-PBFC5{xD#|5HU^+E`ZqEFMNTK{G<@7-@HPCu9Y=8e@3{y6GjG(N(tz0oC@x7X XDyb*}Hu+6VjLa>Jxl~nM{oS|#a2*tj literal 0 HcmV?d00001 diff --git a/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Sprungtypen.tex b/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Sprungtypen.tex index 0bd0125..6396806 100644 --- a/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Sprungtypen.tex +++ b/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Sprungtypen.tex @@ -1,5 +1,5 @@ +\subsection{Sprungtypen} \framedgraphic{Sprungtypen}{../images/graph-content-and-structure.pdf} - \begin{frame}{Inhaltlicher Mehrfachsprung} \begin{itemize} \item<1-> \textbf{Struktursprung}: von Strukturknoten $v$ zu Strukturknoten $v'$ diff --git a/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Ueberblick.tex b/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Ueberblick.tex index 0270a47..3f0590c 100644 --- a/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Ueberblick.tex +++ b/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Ueberblick.tex @@ -75,4 +75,4 @@ \end{itemize} \end{frame} -\framedgraphic{Erweiterter, bipartiter Graph}{../images/graph-content-and-structure.pdf} +\framedgraphic{Erweiterter, semi-bipartiter Graph}{../images/graph-content-and-structure.pdf} diff --git a/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Vokabular.tex b/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Vokabular.tex index 89f0e31..d4f91e5 100644 --- a/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Vokabular.tex +++ b/presentations/Datamining-Proseminar/Hauptpresentation/LaTeX/Vokabular.tex @@ -9,8 +9,8 @@ \uncover<4->{ \textbf{Idee}: \begin{itemize} - \item<5-> Gini-Koeffizient nutzen - \item<6-> Zufällige Beispielmenge von Texten für Vokabularbildung betrachten + \item<5-> Zufällige Beispielmenge von Texten für Vokabularbildung betrachten + \item<6-> Gini-Koeffizient nutzen \end{itemize} } \end{frame} @@ -20,7 +20,7 @@ \item<1-> statistisches Maß für Ungleichverteilung \item<2-> $g = \sum_i p_i^2$ mit $p_i$ als relative Häufigkeit \item<3-> $g \in (0, 1]$ - \item<4-> $g$ nahe bei $1$ $\Rightarrow$ Wort kommt selten vor + \item<4-> $g$ nahe bei $1$ $\Rightarrow$ Wort ist stark ungleich verteilt \item[$\Rightarrow$]<5-> Nehme Top-$m$ Wörter mit höchstem Gini-Koeffizient \end{itemize}