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Bayesian Statistics
Bayesian statistics is a branch of statistics that combines prior knowledge and current data to make probabilistic inferences. It provides a framework for updating beliefs as new information becomes available, offering a powerful tool for decision-making under uncertainty.
What is Bayesian optimization?
- A-Global optimization
- B-Sequential design
- C-Black-box optimization
- D-All of the above
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What is Bayesian network?
- A-Probabilistic model
- B-Graphical representation
- C-Dependency network
- D-All of the above
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What is conjugate prior in Bayesian statistics?
- A-Mathematical convenience
- B-Same family prior/posterior
- C-Analytical solution
- D-All of the above
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What is Bayesian inference?
- A-Probability updating
- B-Evidence incorporation
- C-Belief revision
- D-All of the above
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What is MCMC in Bayesian statistics?
- A-Sampling method
- B-Probability technique
- C-Bayesian inference
- D-All of the above
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What is the posterior in Bayesian statistics?
- A-Updated belief
- B-Initial belief
- C-Data probability
- D-Hypothesis
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What is the likelihood in Bayesian statistics?
- A-Data probability
- B-Parameter probability
- C-Prior probability
- D-Posterior probability
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What is the prior in Bayesian statistics?
- A-Initial belief
- B-Current evidence
- C-Final result
- D-Hypothesis
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Bayes' Theorem calculates:
- A-Conditional probability
- B-Absolute probability
- C-Random probability
- D-Joint probability
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In Bayesian statistics, what does the prior probability represent?
- A-Current evidence
- B-Initial belief
- C-Final result
- D-Conditional probability
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Which distribution is memoryless?
- A-Normal
- B-Exponential
- C-Binomial
- D-Poisson
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Which theorem updates posterior odds?
- A-Central limit
- B-Bayes’
- C-Law of large numbers
- D-Slutsky
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Which prior is conjugate to binomial?
- A-Normal
- B-Gamma
- C-Beta
- D-Uniform
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Which theorem in probability theory states that the sum of a large number of independent random variables tends toward a normal distribution?
- A-Law of Large Numbers
- B-Central Limit Theorem
- C-Bayes' Theorem
- D-Monte Carlo Theorem
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What distinguishes Bayesian statistics from frequentist statistics?
- A-Use of p-values
- B-Focus on updating beliefs with evidence
- C-Reliance on confidence intervals
- D-Emphasis on hypothesis testing
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In Bayesian decision theory, what is the utility function used for?
- A-Estimating parameters
- B-Calculating Bayes Factors
- C-Evaluating the desirability of decisions
- D-Conducting chi-square tests
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What role does the prior sensitivity analysis play in Bayesian statistics?
- A-Evaluating the influence of prior choices on results
- B-Calculating p-values
- C-Determining sample size
- D-Conducting ANOVA tests
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What is Markov Chain Monte Carlo (MCMC) commonly used for in Bayesian analysis?
- A-Estimating means and variances
- B-Generating random numbers
- C-Simulating from complex probability distributions
- D-Conducting t-tests
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In Bayesian hypothesis testing, what is the Bayes Factor?
- A-Probability of Type II error
- B-Ratio of likelihoods under two hypotheses
- C-Confidence interval width
- D-Probability of rejecting the null hypothesis
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What is a posterior distribution in Bayesian statistics?
- A-Probability distribution before incorporating new data
- B-Probability distribution of observed data
- C-Updated probability distribution after considering new evidence
- D-Probability distribution of prior beliefs
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What does the likelihood function represent in Bayesian statistics?
- A-Probability of observed data given parameters
- B-Probability of prior beliefs
- C-Probability of Type I error
- D-Probability of rejecting the null hypothesis
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What is Bayes' Theorem used for in Bayesian statistics?
- A-Calculating standard deviation
- B-Updating prior beliefs with new evidence
- C-Conducting chi-square tests
- D-Estimating means and variances
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In Bayesian inference, what is the prior probability?
- A-Probability of observed data
- B-Probability before incorporating new data
- C-Probability after conducting experiments
- D-Probability of rejecting the null hypothesis
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What is Bayesian statistics primarily concerned with?
- A-Describing data distributions
- B-Updating beliefs based on evidence
- C-Calculating p-values
- D-Conducting hypothesis tests
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