High-Performance Open-Source Archive
The tna package includes functionalities for finding
cliques of the transition network as well as discovering communities. We
begin by loading the package and the example data set
group_regulation.
We fit a TNA model to the data.
tna_model <- tna(group_regulation)
print(tna_model)
#> State Labels :
#>
#> adapt, cohesion, consensus, coregulate, discuss, emotion, monitor, plan, synthesis
#>
#> Transition Probability Matrix :
#>
#> adapt cohesion consensus coregulate discuss emotion
#> adapt 0.0000000000 0.27308448 0.47740668 0.02161100 0.05893910 0.11984283
#> cohesion 0.0029498525 0.02713864 0.49793510 0.11917404 0.05958702 0.11563422
#> consensus 0.0047400853 0.01485227 0.08200348 0.18770738 0.18802338 0.07268131
#> coregulate 0.0162436548 0.03604061 0.13451777 0.02335025 0.27360406 0.17208122
#> discuss 0.0713743356 0.04758289 0.32118451 0.08428246 0.19488737 0.10579600
#> emotion 0.0024673951 0.32534367 0.32040888 0.03419105 0.10186817 0.07684173
#> monitor 0.0111653873 0.05582694 0.15910677 0.05792045 0.37543615 0.09071877
#> plan 0.0009745006 0.02517460 0.29040117 0.01721618 0.06789021 0.14682475
#> synthesis 0.2346625767 0.03374233 0.46625767 0.04447853 0.06288344 0.07055215
#> monitor plan synthesis
#> adapt 0.03339882 0.01571709 0.000000000
#> cohesion 0.03303835 0.14100295 0.003539823
#> consensus 0.04661084 0.39579712 0.007584137
#> coregulate 0.08629442 0.23908629 0.018781726
#> discuss 0.02227284 0.01164262 0.140976968
#> emotion 0.03630596 0.09975326 0.002819880
#> monitor 0.01814375 0.21563154 0.016050244
#> plan 0.07552379 0.37420822 0.001786584
#> synthesis 0.01226994 0.07515337 0.000000000
#>
#> Initial Probabilities :
#>
#> adapt cohesion consensus coregulate discuss emotion monitor
#> 0.0115 0.0605 0.2140 0.0190 0.1755 0.1515 0.1440
#> plan synthesis
#> 0.2045 0.0195
plot(tna_model)
#> Registered S3 method overwritten by 'cograph':
#> method from
#> plot.tna_bootstrap tnaNext, we apply several community finding algorithms to the model (see
?communities for more details), and plot the results for
the leading_eigen algorithm.
Cliques can be obtained with the cliques function. Here
we look for dyads and triads by setting size = 2 and
size = 3, respectively. Finally, we plot the results.
layout(matrix(1:4, ncol = 2, byrow = TRUE))
dyads <- cliques(tna_model, size = 2, threshold = 0.2)
triads <- cliques(tna_model, size = 3, threshold = 0.05)
plot(dyads, ask = FALSE)
plot(triads, ask = FALSE)
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