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# Criando uma rede vazia | |
library(bnlearn) | |
dag = empty.graph(c("P", "N")) | |
class(dag) | |
dag | |
# Criando a estrutura da rede | |
arc.set = matrix(c("P", "N"), ncol = 2, byrow = TRUE, dimnames = list(NULL, c("de", "para"))) | |
arc.set | |
arcs(dag) = arc.set | |
dag | |
P.lv = c("Ativo", "Reflexivo") | |
N.lv = c("Boa", "Ruim") | |
P.prob = array(c(0.5, 0.5), dim = 2, dimnames = list(P = P.lv)) | |
N.prob = array(c(0.5, 0.5, 0.5, 0.5), dim = c(2,2), dimnames = list(N = N.lv, P = P.lv)) | |
cpt = list(P = P.prob, N = N.prob) | |
cpt | |
bn = custom.fit(dag, cpt) | |
bn | |
# Dados utilizado como exemplo na dissertação | |
sample = rbn(bn, n = 10) | |
sample | |
class(sample) | |
sample = data.frame(P = c("Ativo", "Ativo", "Ativo", "Ativo", "Ativo", "Reflexivo", "Reflexivo", "Reflexivo", "Reflexivo", "Reflexivo"), | |
N = c("Ruim", "Ruim", "Ruim", "Ruim", "Boa", "Ruim", "Ruim", "Boa", "Ruim", "Boa"), | |
stringsAsFactors = TRUE) | |
bn = bn.fit(dag, sample) | |
bn | |
# Bayesian network parameters | |
# | |
# Parameters of node P (multinomial distribution) | |
# | |
# Conditional probability table: | |
# Ativo Reflexivo | |
# 0.5 0.5 | |
# | |
# Parameters of node N (multinomial distribution) | |
# | |
# Conditional probability table: | |
# | |
# P | |
# N Ativo Reflexivo | |
# Boa 0.2 0.4 | |
# Ruim 0.8 0.6 | |
cpquery(bn, event = (N == "Ruim"), evidence = (P == "Reflexivo" | P == "Ativo")) | |
# [1] 0.6942 | |
cpquery(bn, event = (N == "Boa"), evidence = (P == "Reflexivo" | P == "Ativo")) | |
# [1] 0.3068 | |
cpquery(bn, event = (P == "Ativo"), evidence = (N == "Boa")) | |
# [1] 0.3226247 | |
cpquery(bn, event = (P == "Ativo"), evidence = (N == "Ruim")) | |
# [1] 0.5665432 | |
cpquery(bn, event = (P == "Reflexivo"), evidence = (N == "Boa")) | |
# [1] 0.6615385 | |
cpquery(bn, event = (P == "Reflexivo"), evidence = (N == "Ruim")) | |
# [1] 0.4313501 |
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