CRF-based Learning Algorithm: Difference between revisions
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*** which can have a high [[Computational Cost]]. | *** which can have a high [[Computational Cost]]. | ||
* <B>See:</B> [[HMM-based Learning Algorithm]], [[MEMM-based Learning Algorithm]], [[Logistic Regression Algorithm]]. | * <B>See:</B> [[HMM-based Learning Algorithm]], [[MEMM-based Learning Algorithm]], [[Logistic Regression Algorithm]]. | ||
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Latest revision as of 22:13, 16 June 2021
A CRF-based Learning Algorithm is a Maximum Entropy-based Learning Algorithm that trains a Conditional Random Field Model.
- AKA: CRF Training Algorithm, Conditional Random Field Learning Algorithm, CRF Algorithm, Conditional Random Field Modeling Algorithm.
- Context:
- It can require a Parameter Estimation Algorithm.
- which can have a high Computational Cost.
- It can require a Parameter Estimation Algorithm.
- See: HMM-based Learning Algorithm, MEMM-based Learning Algorithm, Logistic Regression Algorithm.
References
2009
- (Wikipedia, 2009) ⇒ http://en.wikipedia.org/wiki/Conditional_random_field
- A conditional random field (CRF) is a type of discriminative probabilistic model most often used for the labeling or parsing of sequential data, such as natural language text or biological sequences.
2003
- (McCallum & Li, 2003) ⇒ Andrew McCallum, and Wei Li. (2003). “Early Results for Named Entity Recognition with Conditional Random Fields, Feature Induction and Web-Enhanced Lexicons.” In: Proceedings of Seventh Conference on Natural Language Learning (CoNLL 2003).
2001
- (LMP, 2001) ⇒ John D. Lafferty, Andrew McCallum, and Fernando Pereira. (2001). “Random Fields: Probabilistic Models for Segmenting and Labeling Sequence Data.] Proceedings of ICML 2001.
- "Let G = (V,E) be a graph such that Y = (Yv)v2V, so that Y is indexed by the vertices
of G. Then (X,Y) is a conditional random field in case, when conditioned on X, the random variables Yv obey the Markov property with respect to the graph: p(Yv |X,Yw,w 6= v) = p(Yv |X,Yw,w v), where [math]\displaystyle{ w }[/math] v means that [math]\displaystyle{ w }[/math] and v are neighbors in G."