Hybrid Markov Logic Networks
By Jue Wang, Pedro M. Domingos. 2008
154 citations recorded by the source corpus.
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- A.S. d'Avila Garcez
- Luc De Raedt
- Luciano Serafini
- Ivan Donadello
- Stephen H. Bach
- Lise Getoor
- Matthias Broecheler
- Bert Huang
Citations in the corpus
- Logic Tensor Networks for Semantic Image Interpretation (2017, background): “, 8]. The area of Statistical Relational Learning (SRL), or Statistical Artificial Intelligence (StarAI), seeks to combine data-driven learning, in the presence of uncertainty, with symbolic knowledge [29, 2, 13, 7, 26, 23]. However, only very few SRL systems have been applied to SII tasks (c.f. Sect”
- Learning relational dependency networks in hybrid domains (2015, background): “There are several formalisms that can represent hybrid relational domains including Hybrid Markov Logic Networks (HMLNs) (Wang and Domingos 2008), Hybrid Problog (HProblog) (Gutmann et al.”
- Tensor Networks : Deep Learning and Logical Reasoning from Data and Knowledge ⋆ (2016, methodology): “Real logic is orthogonal to the approach taken by (Hybrid) Ma rkov Logic Networks (MLNs) and its variations [24, 27, 22].”
- Figaro : An Object-Oriented Probabilistic Programming Language (2009, background): “Markov logic has been recen tly xtended to hybrid domains [11], but it does not allow general expressions in the constraint w eights, so it cannot represent this constraint.”
- Hinge-Loss Markov Random Fields and Probabilistic Soft Logic (2015, background): “Hybrid Markov logic networks (Wang and Domingos, 2008) mix discrete and continuous variables.”
- Extending ProbLog with Continuous Distributions (2010, methodology): “Similarly to Hybrid ProbLog, Hybrid Markov Logic Networks (HMLNs) [5] aim at integrating Boolean and numerical random variables in a probabilistic-logic modeling framework.”
- Learning and reasoning in logic tensor networks: theory and application to semantic image interpretation (2017, methodology): “easily encoded in LTN. Real Logic is orthogonal to the approach taken by (Hybrid) Logic Networks (MLNs) and its variations [21, 26, 18].”