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ST 546 Probability and Stochastic Processes I
Mathematical foundations of probability theory. Probabilistic measure theory, random variables and their distributions, construction of expectation. Notions of convergence: almost sure, in probability, in L^p, weak convergence, vague convergence. Conditioning, independence, Borel-Cantelli lemmas, weak and strong laws of large numbers, characteristic functions, central limit theorem, and related concentration inequalities.
Typically offered in Fall only
Statistics (PhD)
/graduate/sciences/statistics/statistics-phd/
1 Unless student has taken ST 542 Statistical Practice 2 A 500-level or 700-level course in either statistics or another department with material relevant to the student’s plan of work. Examples include ST 520 , ST 531 , ST 533 , ST 534 , ST 537 , ST 540 , ST 544 , ST 546 / ²Ñ´¡Ìý546 , ST 563 , ST 721 , ST 732 , ST 733 , ST 740 , ST 745 , ST 746 , ST 747 / MA 747 , and ST 790 3 Additional courses may include ST 801 , ST 895  and courses taken from a Master of Statistics or Master of Science in Statistics degree at NCSU.