Question

Let $M$ be the event that $A$’s blood type matches the guilty party’s, $A$ for “$A$ is guilty” and $B$ for “$B$ is guilty”. Find $P(M|B)$.

score 1.6k · Answer 1 · 2016-08-20 05:12:41

Let $M$ be the event that $A$’s blood type matches the guilty party’s, $A$ for “$A$ is guilty” and $B$ for “$B$ is guilty”. Find $P(M|B)$.

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List Question

Let $M$ be the event that $A$’s blood type matches the guilty party’s, $A$ for “$A$ is guilty” and $B$ for “$B$ is guilty”. Find $P(M|B)$.

Given n previous events, calculate future probability

Bayesian optimisation basics (illustrative example)

In reality, how to assume the distribution of the measurement device?

What are some problems in which bayesians and frequentists get different results?

Stopping rule for quality control problem

How do I find likelihood for discrete data?

Is consecutively-observed evidence stronger in inference?

extrapolation with imperfect information

Geometric Prior Distribution

Bayesina estimator for a discrete-valued parameter and posterior pdf of the parameter.

Bayes theorem involving drug testing

Bayesian Probability Drug Testing: what happens if you test again?

Creating a function similar to a Bayesian Belief Network

Defining prior as combination of two distribution

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