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In this section, we compute these probabilities.

In this section, we compute a numerical example to demonstrate the effectiveness of our difference scheme.

In this section, we compute the weights of the Bayesian beamformer.

In this section, we compute the global outage probability and the spatial outage probability with the Gaussian approximation.

In this section we compute the radius of convergence of the logistic and inverse tangent function (see (2.2)).

In this section, we compute the approximate values of Ra x for Equations (31) and (32) with boundary conditions (33).

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(In the example in the preceding section, we computed implications of the optimal strategy for first seven periods, using data for four additional periods).

In the previous section we computed the derivative of (13) with respect to x to derive a derivative formula for the Bernstein basis functions.

To summarize: in this section we computed the noise arising from a particular set of microscopic processes, summarized by Eqs (20 23), using the Langevin formalism, and have concluded by showing how the result fits into a general framework of noise propagation of Eq (2).

Proceeding in a similar way as in the previous section we computed the difference <img src="http://journals.plos.org/plosone/article/asset?id=info?doi/10.1371/journal.pone.0019875.e002.PNG" class= inline-graphic"/>, which is an estimation of the relative entropy, or Kullback-Leibler (KL) divergence, between the original and random texts [15] (see Materials and Methods).

Considering 126 disorders from OMIM that correspond to our criteria (see "Data and methods" section), we computed the DDA scores of each disease pair.

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