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According to Bayes' rule, this is given as, μt = (1−r) μp+rμl, where μp and μl are the mean of the prior, and the mean of the likelihood (the cue coin's location) and μt is the mean of the target coin's probability.

This is given as the ratio of dimension change (e.g., change in volume) to the original dimension (volume, V) per unit of temperature (T) change: Most rocks have a volume-expansion coefficient in the range of 15 33 × 10-6 per degree Celsius under ordinary conditions.

For those aged two, three and four, this is given as a nasal spray rather than an injection.

This is given as the theoretical upper bound in terms of throughput and hence achieves the maximum Shannon's capacity of wireless channels.

In terms of the in-plane strain throughout the NWs, this is given as: {varepsilon}_{parallel}^S t)={varepsilon}_0{e}^{-frac{t}{L}}, (8).

Substituting η(I − A −1 for μ and in matrix terms, this is given as mathop delta nolimits_ = eta mathop {(I - A }nolimits^{ - 1} - eta (19)Then mathop delta nolimits_ = mathop eta limits^ mathop {[(I - A }nolimits^{ - 1} - I] (20).

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In this case, is given as, so it remains equal to.

In one case this was given as a reason for the relatively low uptake in the Netherlands.

Altogether, this was given as the only cause of revision in 32 cases.

This was given as an intramuscular injection into the deltoid area via a 25 mm 23 gauge needle.

This information is assumed to be given as and.

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