From ca9082520c379f16f894faaf8147ae9f5a628002 Mon Sep 17 00:00:00 2001 From: Jan Benda Date: Mon, 16 Nov 2015 23:33:07 +0100 Subject: [PATCH] A few improvements --- header.tex | 3 +- plotting/code/automatic_plot.m | 20 ++++---- plotting/lecture/images/spike_detection.pdf | Bin 52146 -> 48716 bytes plotting/lecture/plotting.tex | 2 +- programming/lecture/programming.tex | 48 ++++++++++---------- 5 files changed, 37 insertions(+), 36 deletions(-) diff --git a/header.tex b/header.tex index 941b7a3..46580e4 100644 --- a/header.tex +++ b/header.tex @@ -13,6 +13,7 @@ %%%% layout %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \usepackage[left=25mm,right=25mm,top=20mm,bottom=30mm]{geometry} \usepackage{pslatex} % nice font for pdf file +\usepackage[within=chapter]{newfloat} %%%%% section style %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \usepackage[sf,bf,it,big,clearempty]{titlesec} @@ -151,6 +152,7 @@ aboveskip=1ex, belowskip=2ex } +\SetupFloatingEnvironment{lstlisting}{chapterlistsgaps=on} %%%%%%%%%%%%% Table stuff %%%%%%%%%%%%%%%%%%%%%%%%%%%%%% \usepackage{multirow} @@ -237,7 +239,6 @@ % % Info Box 1: Python % The cooler programming language. -\usepackage[within=chapter]{newfloat} \DeclareFloatingEnvironment[ fileext=lob, listname={\tr{Info Boxes}{Info-Boxen}}, diff --git a/plotting/code/automatic_plot.m b/plotting/code/automatic_plot.m index f396d24..a923324 100644 --- a/plotting/code/automatic_plot.m +++ b/plotting/code/automatic_plot.m @@ -6,21 +6,21 @@ threshold = 20; % mV figure() hold on -plot(time, neuronal_data, 'color', [0.2 0.5 0.7], 'linewidth', 1., ... - 'displayname', 'membrane voltage') -plot(spikes, ones(size(spikes)) .* threshold, 'ro', 'markersize', 5, ... - 'displayname', 'spike times') +plot(time*1000.0, neuronal_data, 'color', [0.2 0.5 0.7], 'linewidth', 1., ... + 'displayname', 'Membrane voltage') +plot(spikes*1000.0, ones(size(spikes)) .* threshold, 'r.', 'markersize', 15, ... + 'displayname', 'Spike times') line([time(1) time(end)], [threshold threshold], 'linestyle', '--', ... - 'linewidth', 0.75, 'color', [0.5 0.5 0.9], 'displayname', 'threshold') + 'linewidth', 0.75, 'color', [0.5 0.5 0.5], 'displayname', 'Threshold') -xlabel('time [s]', 'fontname', 'times', 'fontsize', 11) -ylabel('potential [mV]', 'fontname', 'times', 'fontsize', 11) +xlabel('Time [ms]', 'fontname', 'times', 'fontsize', 11) +ylabel('Potential [mV]', 'fontname', 'times', 'fontsize', 11) title('ELL pyramidal neuron', 'fontname', 'times', 'fontsize', 12) -ylim([0 35]) -xlim([0 2.25]) +ylim([0 40]) +xlim([500 1700]) box('off') l = legend(gca,'show'); -set(l,'location','northwest', 'fontsize', 7, 'linewidth', 1.); +set(l,'location','northeast', 'fontsize', 11, 'linewidth', 1.); set(gca, 'xminortick','on','yminortick','on') set(gca, 'tickdir','out', 'linewidth', 1.5, 'fontname', 'times', ... 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\figref{spikedetectionfig}.}, label=niceplotlisting]{automatic_plot.m} -\begin{figure} +\begin{figure}[t] \includegraphics{spike_detection} \titlecaption{Automatisch erstellter Plot.}{Dieser Plot wurde vollst\"andig mit dem Skript in Listing \ref{niceplotlisting} erstellt und diff --git a/programming/lecture/programming.tex b/programming/lecture/programming.tex index 45bdf10..5bbcf17 100644 --- a/programming/lecture/programming.tex +++ b/programming/lecture/programming.tex @@ -592,16 +592,16 @@ Eine elementweise Multiplikation (\code{.*} Operator, Listing \end{lstlisting} \begin{ibox}[t]{\label{matrixmultiplication} Matrixmultiplikation.} - Die Matrixmuliplikation definiert wie zwei Matrizen miteinander - multipliziert werden. Generell ist die Multiplikation nur dann - m\"oglich, wenn die Anzahl Spalten der ersten Matrize gleich der - Anzahl Zeilen in der zweiten Matrize ist. Formaler: zwei Matrizen A, - B k\"onnen mulipiziert $(A \cdot B)$ werden, wenn A die Gr\"o{\ss}e - $(m \times n)$ und B die Gr\"o{\ss}e $(n \times k)$ hat. Die - Mulitplikation ist m\"oglich wenn die ``inneren'' Dimensionen $(m - \times n) \cdot (n \times k)$ gleich sind. Daraus erkl\"art sich - auch die folgende Fehlermeldung in \matlab{}. - \begin{lstlisting} + Die Matrixmuliplikation aus der linearen Algebra ist nicht eine + elementweise Multiplikation. Die Matrixmultiplikation ist nur + dann m\"oglich, wenn die Anzahl Spalten der ersten Matrize gleich + der Anzahl Zeilen in der zweiten Matrize ist. Formaler: zwei + Matrizen A, B k\"onnen mulipiziert $(A \cdot B)$ werden, wenn A die + Gr\"o{\ss}e $(m \times n)$ und B die Gr\"o{\ss}e $(n \times k)$ + hat. Die Mulitplikation ist m\"oglich wenn die ``inneren'' + Dimensionen $n$ gleich sind. Daraus + erkl\"art sich auch die folgende Fehlermeldung in \matlab{}: + \begin{lstlisting}[caption={Fehlermeldung bei Matrixmultiplikation}] >> A = [1 2 3; 4 5 6]; >> B = [2 4; 6 7]; >> A * B @@ -615,20 +615,20 @@ ans = 2 2 \end{lstlisting} - Gegeben sind folgende Matrizen: - \[A_{(3 \times 2)} = \begin{pmatrix} 1 & 2 \\ 5 & 4 \\ -2 & 3 \end{pmatrix} , - B_{(2 \times 2)} = \begin{pmatrix} -1 & 2 \\ -2 & 5 \end{pmatrix} \] - - Die ``inneren'' Dimensionen der Matrizen stimmen \"uberein ($(3 - \times 2) \cdot (2 \times 2)$), die Matrixmultiplikation ist - m\"oglich. Das Produkt wird aus dem Skalarprodukt - jeder Zeile von $A$ mit jeder Spalte aus $B$ berechnet. Nachdem - $A$ drei Zeilen und $B$ zwei Spalten hat, hat das Ergebnis von $A - \cdot B$ die Gr\"o{\ss}e $(3 \times 2)$. - \[A \cdot B = \begin{pmatrix} 1 \cdot -1 + 2 \cdot -2 & 1 \cdot 2 + 2\cdot 5 \\ - 5 \cdot -1 + 4 \cdot -2 & 5 \cdot 2 + 4 \cdot 5\\ - -2 \cdot -1 + 3 \cdot -2 & -2 \cdot 2 + 3 \cdot 5 \end{pmatrix} - = \begin{pmatrix} -5 & 12 \\ -13 & 30 \\ -4 & 11\end{pmatrix}\] + Als Beispiel betrachten wir die beiden Matrizen + \[A_{(3 \times 2)} = \begin{pmatrix} 1 & 2 \\ 5 & 4 \\ -2 & 3 \end{pmatrix} + \quad \text{und} \quad + B_{(2 \times 2)} = \begin{pmatrix} -1 & 2 \\ -2 & 5 \end{pmatrix} \; . \] + Die ``inneren'' Dimensionen der Matrizen stimmen \"uberein ($(3 + \times 2) \cdot (2 \times 2)$), die Matrixmultiplikation ist + also m\"oglich. Das Produkt wird aus dem Skalarprodukt + jeder Zeile von $A$ mit jeder Spalte aus $B$ berechnet. Nachdem + $A$ drei Zeilen und $B$ zwei Spalten hat, hat das Ergebnis von $A + \cdot B$ die Gr\"o{\ss}e $(3 \times 2)$: + \[A \cdot B = \begin{pmatrix} 1 \cdot -1 + 2 \cdot -2 & 1 \cdot 2 + 2\cdot 5 \\ + 5 \cdot -1 + 4 \cdot -2 & 5 \cdot 2 + 4 \cdot 5\\ + -2 \cdot -1 + 3 \cdot -2 & -2 \cdot 2 + 3 \cdot 5 \end{pmatrix} + = \begin{pmatrix} -5 & 12 \\ -13 & 30 \\ -4 & 11\end{pmatrix} \; . \] \end{ibox} \section{Boolesche Operationen}