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For both periods, a single magnitude interval for target events (M≥4.95), and each space-time region, we simulate 10 alarm-based models by drawing random numbers from a uniform distribution between 0 and 1.
The nomadic camps were selected by drawing random numbers.
Farms and cows to be tested were selected by drawing random numbers.
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Thirty (30) men draw random numbers to determine when they come into the match.
Each scaffold entity initial placement in the PSD was determined as follows: Polar coordinates for the position of the entity in the simulation volume where created by drawing two random numbers, R and ϕ from U 0,1) and U 0,2 π), respectively and transformed into Cartesian coordinates by x = cos * * radius psd and y = sin * * radius psd.
Selection from a district block was done by drawing a random number within the numbered name lists.
Mortality probabilities in the model are implemented by drawing a random number between 0 and 1; if that number is less than the mortality probability, the individual dies and is removed from the population.
Next, for each allele we check for null mutations by drawing a random number from the Poisson distribution where the expected number of events is the null mutation rate μ multiplied by the total number of individuals with the given allele.
A random RNA secondary structure of size n can easily be computed by drawing a random number i ∈ { 0, …, size (L, n ) - 1 } and then unranking the ith structure of size n.
During division, in both daughter cells, the migration propensity pi and maximum migration distance mi are mutated with probability µ by drawing a random number from a truncated normal distribution with mean pi or mi and standard deviation sdp or sdm, respectively.
Three point sources were randomly determined by drawing one random number, ϕ from U 0,2 π).
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