The linked section discusses events and random variables. Its terminology includes a measurable structure with the sample space; this wiki names the underlying set and its sigma-algebra separately.
Cited passages: Right Distribution Function; A General Definition.
Additional section: Conditional Probability.
Cited passages: Probability Spaces, §4 Conditional Probability, Definitions and Interpretations, The Basic Definition; Basic Theory, The Multiplication Rule; Conditioning and Bayes’ Theorem, countable partition and weighted-average interpretation. Whole-textbook authorship is credited to Kyle Siegrist; no separate section byline or publication or revision date is established. The University of Alabama in Huntsville is an affiliation and project supporter, distinct from authorship; Random Services hosts the text.
Section of Random: Probability, Mathematical Statistics, Stochastic Processes by Kyle Siegrist. Whole-textbook author: Kyle Siegrist; no separate chapter byline is established. Random Services hosts the online text. No publication or revision date is established.
Cited passages: The General Pareto Distribution, Distribution Functions and Moments; Related Distributions, right-tail conditioning and exponential transformation. The section’s parameters must be matched to the shape and minimum conventions used in each application.
An authored section of the online textbook Random. No publication or update date is established.
Cited passages: Uniform Distributions on a Finite Set: definition and mass formula.
Section of Random: Probability, Mathematical Statistics, Stochastic Processes by Kyle Siegrist, authored by Kyle Siegrist. Random Services hosts the text. No separately credited section author or publication or revision date is established.
Cited passages: Basic Theory, Definitions; Distribution Functions and the Memoryless Property; Moments.
Section of Random: Probability, Mathematical Statistics, Stochastic Processes by Kyle Siegrist by Kyle Siegrist. No separate section byline or publication date is established.

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