Stochastic Processes
Explore processes and dependence; counting and continuous paths; information and stochastic calculus. Concepts and connections are available independently of video coverage.
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A stochastic process is a time-indexed collection of random variables.
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A Markov chain's next-state distribution depends on the present state rather than the full history.
A homogeneous Poisson process counts events with stationary independent increments at a constant rate.
A random variable is a measurable function on a probability space, allowing outcomes to be described numerically.
A stationary distribution remains unchanged after applying the chain's transition rule.
Brownian motion has continuous paths and independent Gaussian increments with variance equal to elapsed time.
Explore processes and dependence; counting and continuous paths; information and stochastic calculus. Concepts and connections are available independently of video coverage.