Learning Regular Sets from Queries and Counterexamples
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Summary
A learning algorithm L* is described that correctly learns any regular set from any minimally adequate Teacher in time polynomial in the number of states of the minimum dfa for the set and the maximum length of any counterexample provided by the Teacher.
- Type
- article
- Published
- 1987-11-01
- Cited by
- 2,471
- References
- 8
- OpenAlex
- https://openalex.org/W1989445634
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:11873053
Keywords
Counterexample, Computer science, Theoretical computer science, Artificial intelligence, Discrete mathematics
References
- Algorithmic Program Debugging
- System identification via state characterization
- Complexity of Automaton Identification from Given Data
- A theory of the learnable
- Inductive Inference: Theory and Methods
- A Note on the Number of Queries Needed to Identify Regular Languages
- Complete problems for deterministic polynomial time
- Classifying learnable geometric concepts with the Vapnik-Chervonenkis dimension
- Complete problems for deterministic polynomial time
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- On the Learnability of the Uncomputable
- Phase Transitions of Bounded Satisfiability Problems
- Let’s Look at the Logs: Low-Impact Runtime Verification∗
- Approximation Algorithms and New Models for Clustering and Learning
- Leveraging Lexical Semantics to Infer Context-Free Grammars
- On the Relationship between Lexical Semantics and Syntax for the Inference of Context-Free Grammars
- INFERENCE OF GENETIC REGULATORY NETWORKS UNDER THE BEST-FIT EXTENSION PARADIGM
- MACE: Model-inference-Assisted Concolic Exploration for Protocol and Vulnerability Discovery
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- The Equivalence and Learning of Probabilistic Automata (Extended Abstract)
- Practical MAT learning of natural languages using treebanks
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