Bayesian Inference of Phylogenetics Revisited: Developments and Concerns Flashcards

1
Q

What is the title of the Journal Article?

A

Bayesian Interference of Phylogenetics revisited: Developments and Concerns

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2
Q

Who are the authors of the journal?

A
  • Christopher P. Randle
  • Mark E. Mort
  • Daniel J. Crawford
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3
Q

has become prominent in phylogenetic studies utilizing molecular evidence

A

Bayesian Methodology

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4
Q

What is the program most often used in Bayesian inference of Phylogenetics?

A

Mr. Bayes

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5
Q

How many times is MrBayes cited?

A

833 times

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6
Q

algorithm used in Bayesian methodology

A

Markov Chain Monte Carlo (MCMC)

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7
Q

Why does the upgrade in computational speed occurs during the MCMC process?

A

because clade support can be estimated during the MCMC process, necessary for bootstrap and jackknife estimates.

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8
Q

It is prohibitively intensive for even moderately sized datasets

A

Likelihood bootstrapping

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9
Q

According to Reed & al (2002) a likelihood bootstrap of 60 taxa lasted for how many days?

A

80 days of CPU time

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10
Q

Bayesian inference results in the estimation of the

A

posterior probability distribution

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11
Q

posterior probability of any parameter value may be determined from?

A

posterior probability distribution

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12
Q

may be interpreted as the probability of an hypothesis given the data, model, and a set of prior probabilities.

A

posterior probability

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13
Q

is a more direct assessment of hypotheses than is the likelihood function

A

posterior probability

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14
Q

probability of the data given an hypothesis and process model

A

likelihood function

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15
Q

In Bayesian phylogenetics, ________, are all treated as parameters, and, therefore, posterior probabilities may be determined for any of these

A

tree topology
branch lengths
elements of the process model

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16
Q

allows for the testing of hypotheses other than monophyly, including the inference of ancestral character states, the estimation of branching times when rates are not homogeneous acorss branches, and the role of selection in determining codon composition

A

Bayesian Phylogenetics

17
Q

issues of Bayesian Phylogenetics according to Archibald & al (2003)

A

model choice
effect of prior probability distributions on posterior probability

18
Q

A Markov chain is said to have converged if it obtains the posterior distribution that would have been obtained by the exact calculation of Bayes theorem

A

Convergence

19
Q

increase in the ‘temperature’of a Markov Chain

A

Heating

20
Q

the process by which parameter values are altered more drastically at each proposed step of the chain

A

Heating

21
Q

This allows for a more rapid sampling of a broad parameter space

A

Heating

22
Q

The process by which the posterior distribution of parameters is sampled in Bayesian phyloegenetics

A

Markov Chain Monte Carlo

23
Q

the process begins with a topology, branch lengths and other process parameter vales, drawn from the prior

A

Markov Chain Monte Carlo

24
Q

In MCMC, at each step, one or more parameter value is altered resulting in a new tree proposal to be evaluated against the inital hypothesis according to the ____________.

A

Metropolis-Hastings algorithm

25
Q

Markov chains that visit many islands of parameter space efficiently are said to mix well

A

mixing

26
Q

The probability of a hypothesis not conditional on the data at hand

A

Prior probability

27
Q

the outcome of Bayesian analysis

A

Posterior Probability

28
Q

probability of an hypothesis conditional on the data, the likelihood of the data as estimated using a process model, and prior probability of the hypothesis

A

Posterior Probability

29
Q

In statistical-based methods of phylogenetic inference, a ____ must be incorporated for any assessment of probability to take place, because a phylogeny itself implies nothing about the probability of data.

A

process model

30
Q

composed of parameters

A

process model

31
Q

specified ways that character states may change according to a continuous-time Markov chain

A

process model

32
Q

the simplest model for nucleotide data, which allows a single probability of nucleotide substitution

A

Jukes-Cantor 69

33
Q
A
34
Q
A