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Classical and Modern Planning - Artificial Intelligence - Lecture Slides, Slides of Artificial Intelligence

Some concept of Artificial Intelligence are Agents and Problem Solving, Autonomy, Programs, Classical and Modern Planning, First-Order Logic, Resolution Theorem Proving, Search Strategies, Structure Learning. Main points of this lecture are: Classical and Modern Planning, Tate, Logical Representations, Conditional Planning, Concluded, Uncertainty, Maximum a Posteriori, Definition of Conditional, Kolmogorov Axioms, Logicist

Typology: Slides

2012/2013

Uploaded on 04/29/2013

shantii
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Lecture 24 of 41
Review: Classical and Modern Planning
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Lecture 24 of 41

Review: Classical and Modern Planning

Lecture Outline

  • Today’s Reading

  • Next Week: Chapter 14, Russell and Norvig 2e
  • Previously: Logical Representations
  • Today and Wednesday: Introduction to Reasoning under Uncertainty
    • Conditional planning, concluded
    • Monitoring
  • Friday and Next Week: Introduction to Uncertain Reasoning
    • Uncertainty in AI
      • Need for uncertain representation
      • Soft computing: probabilistic, neural, fuzzy, other representations
    • Probabilistic knowledge representation
      • Views of probability
      • Justification

Review:

How Things Go Wrong

Example:

Preconditions for Remaining Plan

Example:

Replanning

Methods for Handling Uncertainty

Probability

Terminology

  • Introduction to Reasoning under Uncertainty
    • Probability foundations
    • Definitions: subjectivist, frequentist, logicist
    • (3) Kolmogorov axioms
  • Bayes’s Theorem
    • Prior probability of an event
    • Joint probability of an event
    • Conditional (posterior) probability of an event
  • Maximum A Posteriori (MAP) and Maximum Likelihood (ML) Hypotheses
    • MAP hypothesis: highest conditional probability given observations (data)
    • ML: highest likelihood of generating the observed data
    • ML estimation (MLE): estimating parameters to find ML hypothesis
  • Bayesian Inference: Computing Conditional Probabilities (CPs) in A Model
  • Bayesian Learning: Searching Model (Hypothesis) Space using CPs

Summary Points

  • Introduction to Probabilistic Reasoning
    • Framework: using probabilistic criteria to search H
    • Probability foundations
      • Definitions: subjectivist, objectivist; Bayesian, frequentist, logicist
      • Kolmogorov axioms
  • Bayes’s Theorem
    • Definition of conditional (posterior) probability
    • Product rule
  • Maximum A Posteriori (MAP) and Maximum Likelihood (ML) Hypotheses
    • Bayes’s Rule and MAP
    • Uniform priors: allow use of MLE to generate MAP hypotheses
    • Relation to version spaces, candidate elimination
  • Next Week: Chapter 14, Russell and Norvig
    • Later: Bayesian learning: MDL, BOC, Gibbs, Simple (Naïve) Bayes
    • Categorizing text and documents, other applications