Baum-welch Algorithm

In computer science and statistical computing, the Baum-Welch algorithm is used to find the unknown parameters of a hidden Markov model (HMM). It is also known as the forward-backward algorithm. The Baum-Welch algorithm is an EM (expectation-maximization) algorithm. It can compute maximum likelihood estimates and posterior mode estimates for the parameters (transition and emission probabilities) of an HMM, when given only emissions as training data. The algorithm has two steps: (1) calculating the forward probability and the backward probability for each HMM state; (2) on the basis of this, determining the frequency of the transition-emission pair values and dividing it by the probability of the entire string. This amounts to calculating the expected count of the particular transition-emission pair. Each time a particular transition is found, the value of the quotient of the transition divided by the probability of the entire string goes up, and this value can then be made the new value of the transition.

See also

 

<< PreviousWord BrowserNext >>
pembrey burrows
thomas tang
united states conference of catholic bishops
pemon
valens acidalius
dounreay nuclear power station
biogeochemistry
pescara
5 htp
neve shalom
african confederation
jacob acker
phaseolamin
canteen services department
uss challenger
cefn sidan
eduardo souto de moura
jaclyn smith
duvet
johann heinrich acker
exchequer of pleas
silent treatment
oregon vortex
so long and thanks for all the shoes
rissa
holloway road tube station
park royal tube station
baby k
les amitis particulires
putney bridge tube station
royal oak tube station
mill hill east tube station
arnold ruge
woodgrange park railway station
wanstead park railway station
luigi beccali
walthamstow queens road railway station
prf
leo ford
european regional airlines
the worm ouroboros
james e. sharp
michael rockefeller
list of basketball players