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Introduction to Probability (Spring 2018) (M-I-T)
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Part II: Inference & Limit Theorems (M-I-T)
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Lecture 14: Introduction to Bayesian Inference (M-I-T)
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L14.1 Lecture Overview (M-I-T)
L14.1 Lecture Overview (M-I-T)
Course:
Lecture 14: Introduction to Bayesian Inference (M-I-T)
Discipline:
Applied Sciences
Institute:
MIT
Instructor(s):
Prof. John Tsitsiklis, Prof. Patrick Jaillet
Level:
Graduate
Lecture 14: Introduction to Bayesian Inference (M-I-T)
L14.10 Summary (M-I-T)
L14.1 Lecture Overview (M-I-T)
L14.2 Overview of some Application Domains (M-I-T)
L14.3 Types of Inference Problems (M-I-T)
L14.4 The Bayesian Inference Framework (M-I-T)
L14.5 Discrete Parameter, Discrete Observation (M-I-T)
L14.6 Discrete Parameter, Continuous Observation (M-I-T)
L14.7 Continuous Parameter, Continuous Observation (M-I-T)
L14.8 Inferring the Unknown Bias of a Coin and the Beta Distribution (M-I-T)
L14.9 Inferring the Unknown Bias of a Coin—Point Estimates (M-I-T)
S14.1 The Beta Formula (M-I-T)