A) A process that remains constant over time. B) A process that only occurs in discrete steps. C) A random process evolving over time. D) A deterministic process with fixed outcomes.
A) Average value of the process over time. B) Exact value of the process at a given time. C) Set of all possible values that the process can take. D) Maximum value the process can attain.
A) Bernoulli distribution B) Uniform distribution C) Exponential distribution D) Normal distribution
A) Short-term analysis is sufficient for understanding long-term behavior. B) Long-term average behavior can be inferred from a single realization. C) Behavior is completely random. D) No inference can be made about long-term behavior.
A) Measure of correlation between values at different time points. B) Maximum correlation possible for the process. C) Exact form of the process at a given time. D) Average of the process over time.
A) Markov process B) Deterministic process C) Geometric process D) Brownian motion
A) Describes probabilities of moving to different states. B) Determines the initial state of the process. C) Specifies the final state of the process. D) Calculates the average time spent in each state.
A) Sample averages diverge from expected values. B) Expected values change with the number of observations. C) Randomness decreases with more observations. D) As the number of observations increases, sample averages converge to expected values. |