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@@ -97,12 +97,11 @@ input = 75.0; % I_2
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For which observation times can the two stimuli perfectly discriminated?
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\underline{Hint:} A possible readout is to set a threshold $n_{thresh}$ for
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the observed spike count. Any response smaller than the threshold
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assumes that the stimulus was $I_1$, any response larger than the
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threshold assumes that the stimulus was $I_2$. What is the
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probability that the stimulus was indeed $I_1$ or $I_2$,
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respectively? For a given $W$ find the threshold $n_{thresh}$ that
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\underline{Hint:} A possible readout is to set a threshold
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$n_{thresh}$ for the observed spike count. Any response smaller
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than the threshold assumes that the stimulus was $I_1$, any
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response larger than the threshold assumes that the stimulus was
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$I_2$. For a given $W$ find the threshold $n_{thresh}$ that
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results in the best discrimination performance.
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\part Also plot the Fano factor as a function of $W$. How is it related to the discriminability?
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