Top‐down induction of first order logical decision trees
By Hendrik Blockeel. 1999
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Kristian Kersting
- Sriraam Natarajan
- Srijita Das
- Seyed Mehran Kazemi
- Luc De Raedt
- Prasad Tadepalli
- Kurt Driessens
- Tushar Khot
Citations in the corpus
- Fitted Q-Learning for Relational Domains (2020, methodology): “To represent these lifted representations, as mentioned earlier, we use RFGB (Natarajan et al. 2014; Natarajan et al. 2012; Natarajan et al. 2011) and a single tree, TILDE (Blockeel and De Raedt 1998), for approximating the Q-value functions.”
- Gradient-based boosting for statistical relational learning: The relational dependency network case (2011, methodology): “Instead of representing the conditional distribution for each attribute (or relation) as a single relational probability tree, we propose to use a set of relational regression trees (Blockeel and De Raedt 1998).”
- Non-parametric policy gradients: a unified treatment of propositional and relational domains (2008, methodology): “We apply TreeNPPG to this relational domain by simply employing the relational regression tree learner Tilde ( Blockeel & De Raedt, 1998 ).”
- Integrating Guidance into Relational Reinforcement Learning (2004, methodology): “We thus have algorithms for first order logical decision tree induction (Blockeel and De Raedt, 1998), relational distance-based clustering and prediction (Kirsten, Wrobel, and Horvath, 2001), and relational reinforcement learning (Džeroski, De Raedt, and Blockeel, 1998; Džeroski, De Raedt, and…”
- First Order Decision Diagrams for Relational MDPs (2007, background): “First order decision trees and even decision diagrams have already been considered in the literature [Blockeel and De Raedt, 1998; Groote and Tveretina, 2003] and several semantics for such diagrams are possible.”
- Relational Reinforcement Learning An Overview (2004, methodology): “The TG algorithm (Driessens et al., 2001) is a combination of the Tilde algorithm (Blockeel & De Raedt, 1998) that builds rst order classiication and regression trees and the G-algorithm (Chapman & Kaelbling , 1991) that uses a number of statistical values concerning the performance of each…”
- Human-Guided Learning for Probabilistic Logic Models (2018, methodology): “The ψ function is represented using relational regression trees (RRTs)(Blockeel, 1999).”
- Speeding Up Relational Reinforcement Learning through the Use of an Incremental First Order Decision Tree Learner (2001, background): “A more detailed description of this part of the system can be found in [1].”
- Learning higher-order logic programs (2019, methodology): “In this case, Metagolho would unify the atom f([1,2,3],[c,d,e]) with the curry1 metarule.”
- Machine learning: a review of classification and combining techniques (2006, background): “Blockeel and De Raedt (1998) studied scaling up first-order logical decision trees with the TILDE 168 S. B. Kotsiantis et al. First order predicate logic rules: • If Father (x,y) and Female(y) then Daughter(x,y) Propositional logic rule with the same meaning: algorithm.”
- Seeing the Forest Through the Trees (2007, methodology): “The ACE-hipP system contains a first order decision tree learnerTilde [3], and some ensemble methods such as bagging and first order random forests [19] which use Tilde as the base learner.”
- Clustering-Based Relational Unsupervised Representation Learning with an Explicit Distributed Representation (2016, background): “Raedt, 1998 ] , a relational decision tree learner, and perform 5-fold cross validation.”
- Statistical Relational Learning for Link Prediction (2003, background): “Tilde [Blockeel and Raedt, 1998] and WARMR [Dehaspe and Toivonen, 1999], for example, extend decision trees and association rules, respectively.”
- Multi-Instance Kernels (2002, methodology): “Inductive logic programming algorithms have also been used, for instance, the first-order decision tree learner TILDE (Blockeel & De Raedt, 1998).”