Time series, cross-correlation, and ACF plots for series A and series B are below. Both series exhibit possible periodicity, with period of about six months.
Consider the Markov chain whose one-step transition probabil…
Consider the Markov chain whose one-step transition probability matrix is Write/type the limiting distribution, if it exists.
ARCH models represent the residual series as a moving averag…
ARCH models represent the residual series as a moving average process.
Consider the Markov chain whose one-step transition probabil…
Consider the Markov chain whose one-step transition probability matrix is Which of the following is its transition probability diagram?
Consider the following time series plot: Does this time ser…
Consider the following time series plot: Does this time series appear to be a candidate for a hidden Markov model? Explain.
A time series was modeled as a Poisson hidden Markov model w…
A time series was modeled as a Poisson hidden Markov model with three states. The R output is below. An approximate 95% confidence interval for the Poisson mean when in state 3 is
Consider the Markov chain whose one-step transition probabil…
Consider the Markov chain whose one-step transition probability matrix is What is the period of this Markov chain?
Time series, cross-correlation, and ACF plots for series A a…
Time series, cross-correlation, and ACF plots for series A and series B are below. The lag between the two series is approximately two years.
Consider the ARMA(1,2) process { X t : t ≥ 0 } {“version”…
Consider the ARMA(1,2) process { X t : t ≥ 0 } {“version”:”1.1″,”math”:”\{X_t : t \ge 0\}”}given by X t = 1 2 X t − 1 + e t + 1 4 e t − 1 − 1 4 e t − 2 . {“version”:”1.1″,”math”:”X_t = \frac{1}{2}X_{t-1}+e_t+\frac{1}{4}e_{t-1}-\frac{1}{4}e_{t-2}.”}Determine if this process is stationary by finding the roots of the AR characteristic polynomial. Show your work as best you can below.
Chastity is a(n) ________ expression of an inward ________.
Chastity is a(n) ________ expression of an inward ________.