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t

cardano.bayesian

PosteriorDistributions

trait PosteriorDistributions extends Distributions

This trait implements calculation of posterior distributions using Markov chain Monte-Carlo techniques.

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PosteriorDistributions
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  1. abstract def randomGenerator: RandomGenerator
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Concrete Value Members

  1. final def !=(arg0: Any): Boolean
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  2. final def ##(): Int
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  6. def constant[A](a: A): Stochastic[A]

    Creates a random variable that is constant.

    Creates a random variable that is constant.

    A

    the concrete type of this random variable

    a

    the value of this constant random variable

    returns

    a constant random variable

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  7. final def eq(arg0: AnyRef): Boolean
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  14. final def notify(): Unit
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  15. final def notifyAll(): Unit
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  16. def posterior[A, O](prior: Stochastic[A], observations: Seq[O], burnIn: Int = defaultSampleBurnIn, interval: Int = defaultSampleInterval)(likelihood: (A, O) ⇒ Prob): Stochastic[A]

    Creates a random variable representing a posterior distribution.

    Creates a random variable representing a posterior distribution.

    The posterior distribution is built from a prior on the parameter to be inferred, observations, and a generative model of the observations given the parameter (the likelihood).

    A

    the concrete type of the parameter

    O

    the type of the observations

    prior

    the prior distribution

    observations

    the observations

    burnIn

    the number of initial terms of the chain that are thrown away

    interval

    the number of terms of the chain between two samples

    likelihood

    a function giving the likelihood of an observation under a given model

    returns

    a random variable representing a posterior distribution

  17. def posteriorByLog[A, O](prior: Stochastic[A], observations: Seq[O], burnIn: Int = defaultSampleBurnIn, interval: Int = defaultSampleInterval)(logLikelihood: (A, O) ⇒ Double): Stochastic[A]

    Creates a random variable representing a posterior distribution.

    Creates a random variable representing a posterior distribution.

    The posterior distribution is built from a prior on the parameter to be inferred, observations, and a generative model of the observations given the parameter (the likelihood).

    A

    the concrete type of the parameter

    O

    the type of the observations

    prior

    the prior distribution

    observations

    the observations

    burnIn

    the number of initial terms of the chain that are thrown away

    interval

    the number of terms of the chain between two samples

    logLikelihood

    a function giving the log-likelihood of an observation under a given model

    returns

    a random variable representing a posterior distribution

  18. final def synchronized[T0](arg0: ⇒ T0): T0
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  22. final def wait(arg0: Long): Unit
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