We are asked to create a Bayesian
Network for studying in Election domain using Genie. According to a
recent poll, if a person is smart, has charisma and has a lot
of money in his campaign fund, he will become popular to the
prospective voters. If a candidate is popular to the voters, and
his supporting party is popular to the voter, he will have a good
chance to be elected. The probability of a person to be smart is
0.5, the probability of a person having charisma is 0.2. The
candidate’s charisma determines his/her success in securing
campaign money. If the candidate is charismatic, he/she
has 75% chance of securing lots of campaign money. If the
candidate is not charismatic, he/she has only 10% chance of
securing lots of campaign money. The table 2 denotes the
probability of how smart, charisma and campaign money determine the
level of popularity of a candidate:
Smart
Charisma
Money
Probability of (Popularity = true)
t
t
t
.9
t
t
f
.4
t
f
t
.8
t
f
f
.2
f
t
t
.8
f
t
f
.3
f
f
t
.8
f
f
f
.1
If the candidate is popular, and his
party is popular, he/she has 70% of being elected. If the candidate
is popular but his party is not, he has 55% of being elected. If
the candidate is not popular but his party is popular, he has 25%
of being elected. If both the candidate and his party are
unpopular, he has only 1% of being elected.
We are asked to create a Bayesian Network for studying in Election domain using Genie. According to a recent poll, if a
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answerhappygod
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We are asked to create a Bayesian Network for studying in Election domain using Genie. According to a recent poll, if a
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