[likelihood] small fixes
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@ -476,12 +476,12 @@ The angle $\phi_{mle}$ that maximizes this likelihood is an estimate
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of the true orientation of the bar (\figref{mlecodingfig}).
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The noisiness of the neuron's responses as quantified by $\sigma_i$
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usually is a function of the neuron's mean firing rate $r_i$,
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\eqnref{bartuningcurve}: $\sigma_i = \sigma_i(r_i)$. This dependence
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has a major impact of the maximum likelihood estimation. Usually, the
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stronger the response of a neuron, the higher its firing rate, the
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lower the noise. In this case, strong responses will have a stronger
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influence on the position of the maximum of the log-likelihood.
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usually is a function of the neuron's mean firing rate $r_i$:
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$\sigma_i = \sigma_i(r_i)$. This dependence has a major impact on the
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maximum likelihood estimation. Usually, the stronger the response of a
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neuron, the higher its firing rate, the lower the noise. In this case,
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strong responses have a stronger influence on the position of the
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maximum of the log-likelihood.
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Whether neural systems really implement maximum likelihood estimators
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is another question. There are many ways how a stimulus property can
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