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Fix typo
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docs/website/contents/for-developers/PreflightGuide.md

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@@ -186,8 +186,8 @@ Let us apply some common probability distributions to this scenario.
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### Multi leader slots
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The probability that a pool with relative stake $\sigma$ is elected in any specific slot is given by $\phi_f(\sigma) = \phi(\sigma) = 1-{(1-f)}^\sigma$.
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We have $\phi(\sigma) \ge f\phi(\sigma)$, ie a pool with stake $\sigma$ will be elected in an active slot with probability somewhat higher than $\sigma$.
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For small $\sigma$, $\phi(\sigma) \approx f\phi(\sigma)$ is a fine approximation.
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We have $\phi(\sigma) \ge f\sigma$, ie a pool with stake $\sigma$ will be elected in an active slot with probability somewhat higher than $\sigma$.
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For small $\sigma$, $\phi(\sigma) \approx f\sigma$ is a fine approximation.
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The motivation for choosing $\phi$ like this is the *independent aggregation* property
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```math

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