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Bayesian Theory of Decision

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Bayesian Theory of Decision
Decision Theory
- Set of alternatives
- Certainty
- Linear programming
- Incertidumbre
- Processes Stochastic
- Certainty
- Problem
- Definition
- Sampling
- Event
- Experiment
- Model
- Solution
- Consequence
- a Pirori
- a Posteriori
- Set of alternatives
THEORY OF BAYES
- Let A1, A2, ..., An, events mutually exclusive and of non-zero probability, such that A1∪A2∪ ... ∪An = Ω. If B is a event in Ω probability no void, then:
- Example
- The 60% of the screws produced by a factory come from machine A and 40% from machine B. The proportion of defective in A is 0.1 and in B is 0.5 What is the probability that, knowing that a screw is defective, comes from the machine A?
- A: machine manufactured screw A
- P(D/A)=0,1P(D/B)=0,5
- B: screw manufactured by machine B
- D: defective screw
- P(Dn/B)=1-P(D/B)=1-0,5=0,5
- Dn: screw not defective
- P(Dn/A)=1-P(D/A)=1-0,1=0,9
- A: machine manufactured screw A
- The 60% of the screws produced by a factory come from machine A and 40% from machine B. The proportion of defective in A is 0.1 and in B is 0.5 What is the probability that, knowing that a screw is defective, comes from the machine A?
Applications
- Neural Networks
- Quantum mechanics
- Cost analysis
- Medical Decisions
Criteria
- Maximax
- Possibility Optimistic
- Wald (Maximin)
- Minimize the lost
- A posteriori
- Probability estimates with reference to another partner
- Hurwitz
- Combines pessimistic and optimistic
- Savage (Minimax)
- It is less conservative that Maximin
- Laplace
- Evaluate different alternatives
- Maximax
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- Falta terminarlo..
- Created by
- Cristian Camilo Cuervo Castillo
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- Created by io3 facilito · Aug 21, 2019
- Copied by Cristian Camilo Cuervo Castillo · Oct 27, 2019
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