Linked from

The 69 pages that link to Probability theory, each with the reason it gives.

• Discrete mathematicsRelated: Probability applies to discrete outcomes as well as continuous ones, bridging both settings.

• Kolmogorov's three-series theoremNarrower topic: The theorem is a foundational convergence result within this broader discipline.

• Lars Peter HansenRelated: Uncertainty and random variables underpin Hansen’s models of economic risk.

• Aleksandr LyapunovRelated: Lyapunov also developed limit theorems that established conditions for sums of independent random variables to approach a normal distribution.

• Herbert A. HauptmanRelated: Hauptman used probabilistic reasoning to estimate phase relationships from incomplete observations.

• History of statisticsNarrower topic: Probability supplied a formal language for uncertainty in eighteenth- and nineteenth-century statistics.

• Jerome KarleRelated: Probability relationships let direct methods estimate likely phases from measured intensities.

• John ArbuthnotRelated: Arbuthnot used probability to interpret birth records and discuss the sex ratio at birth.

• Kolmogorov's inequalityNarrower topic: The inequality is a tool within this broader mathematical subject.

• Lotfi A. ZadehCompared with: Zadeh distinguished vagueness, which fuzzy sets model, from probabilistic randomness.

• Management scienceRelated: Probability represents uncertainty in forecasts, risks, and operational outcomes.

• Statistical analysisNarrower topic: It provides the language for quantifying uncertainty in statistical conclusions.

• Wheel of FortuneNarrower topic: The wheel is a tangible device for illustrating a broader theory of chance.

• Bienaymé's identityNarrower topic: Bienaymé's identity is a basic theorem within this field.

• Boole's inequalityNarrower topic: Boole's inequality is a foundational bound within this broader subject.

• Bunkbed conjectureRelated: The central assertion is an inequality between probabilities of connection events.

• Combinatorial principlesNarrower topic: Counting supplies probabilities in equally likely finite sample spaces, but is not itself probability.

• GeomathematicsRelated: It provides the language for noisy measurements and uncertain geological interpretations.

• Information and communication theoryNarrower topic: Communication sources and channel noise are modeled as random variables.