Showing 81 - 100 results of 11,235 for search '(((( algorithm python function ) OR ( algorithm from functional ))) OR ( algorithm b function ))', query time: 0.74s Refine Results
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    Application of the smooth-index algorithm to the single-column connectome of the Drosophila optic lobe. by Alexander Borst (32619)

    Published 2024
    “…<p><b>A</b> Connectivity matrix with synaptic weights, ordered according to the sequence of neuropils, from retina to lamina to medulla. …”
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    Tracking the discrete cluster assignment derived from HAC according to the linkage function used applied to the −log<sub>2</sub> IBD distance matrix. by James A. Watson (7305206)

    Published 2020
    “…Average linkage was arbitrarily chosen as the ‘reference’ method (any of four linkage functions could be used). These colours are then used to produce stacked barplots for cluster membership derived from three other algorithm specifications (complete, single and Ward’s criterion, panels B-D, respectively).…”
  16. 96

    Histogram showing the distribution of different model parameters over selected individuals in the Genetic Algorithm. by Claudio D. T. Barros (10885464)

    Published 2021
    “…<p>We selected the 37 best individuals from the full Genetic Algorithm execution, following the criterion of the cost function being less than or equal to 0.069. …”
  17. 97

    Posterior for parameter <i>θ</i> of the uniform toy model for different weights in the ABC distance function. by Jonathan U. Harrison (5447603)

    Published 2020
    “…Metrics to evaluate the performance of Algorithm 2 are shown in (b), (c), and (d) as <i>N</i> varies resulting in different total numbers of simulations from the model. …”
  18. 98

    Posterior for parameters <i>θ</i> of the bimodal toy model for different weights in the ABC distance function. by Jonathan U. Harrison (5447603)

    Published 2020
    “…<p>The posterior distribution for parameters <i>θ</i> = (<i>θ</i><sub>1</sub>, <i>θ</i><sub>2</sub>) of the bimodal toy model for different weights in the ABC distance function is shown in (a) and (b). ABC-SMC was used to provide estimates of the posterior, with <i>T</i> = 10 generations and <i>N</i> = 2, 000 particles at each generation with the posterior constructed from the closest 50% of the simulations (<i>α</i> = 0.5). …”
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