[projects] checked Jan B and Lukas projects
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@@ -173,7 +173,7 @@
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In addition, compare the distributions with the Poisson
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distribution expected for a Poisson spike train:
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\[ P(k) = \frac{(\lambda W)^ke^{\lambda W}}{k!} \; , \] where
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\[ P(k) = \frac{(\lambda W)^ke^{-\lambda W}}{k!} \; , \] where
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$\lambda$ is the rate of the spike train that you should estimate
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from the data.
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\begin{solution}
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