[projects] updated lif and serial correlations
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@ -111,14 +111,10 @@ potentials $V_i$ for successive time points $t_i$ according to
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a sine wave $E(t)=A\sin(2\pi ft)$ with $A=2$\,mV and frequency
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$f=10$, 20, and 30\,Hz.
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\part Compute the firing rate as a function of the frequency of
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the stimulating sine wave ($A=2$\,mV and frequencies between 5 and
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30\,Hz). For a spike train with $n$ spikes at times $t_k$ ($k=1,
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2, \ldots n$) the firing rate is
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\begin{equation}
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\label{firingrate}
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r = \frac{n-1}{t_n - t_1}
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\end{equation}
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\part Compute the firing rate (number of spikes per time) as a
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function of the frequency of the stimulating sine wave ($A=2$\,mV
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and frequencies between 5 and 30\,Hz).
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What do you observe? Does the firing rate encode the frequency of
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the stimulus? Look at the spike trains in response to the sine
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waves to figure out what is going on.
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@ -29,7 +29,7 @@ and \texttt{spikes} is a cell array containing the spike times in
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seconds of recorded spontaneous activity for each of these cells.
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\begin{questions}
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\question Baseline firing rates
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\question Baseline firing properties
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\begin{parts}
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\part Load the data! How many cells are contained in the file?
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@ -44,6 +44,10 @@ seconds of recorded spontaneous activity for each of these cells.
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\part Compute the firing rate of each cell, i.e. number of spikes per time.
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Illustrate the results by means of a histogram and/or box whisker plot.
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\part Compute interspike-interval histograms and the
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coefficient-of-variation of the interspike intervals, $C_{ISI}$,
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for each of the cells.
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\end{parts}
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\question Serial correlations
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