Introduction to Automata Theory, Languages, and Computation¶
Hopcroft, J. E., Jeffrey D. Ullman, I. t. A. T., & Computation, A. (1979). Introduction to Automata Theory, Languages, and Computation. Addison-Wesley.
Cited by¶
5 citations across 4 artifacts.
Each citation links to the sentence it supports in the citing article.
Primes¶
- Computability
- the limits of program-equivalence checking and program synthesis. Linguistics. The parsing problem for sufficiently general grammars (unrestricted phrase-structure grammars) is undecidable
This sourceEstablishes that type-0 (unrestricted) phrase-structure grammars generate exactly the recursively enumerable languages and that their membership/recognition problem is undecidable — a structural reason general grammar parsing must use constrained classes.
- the limits of program-equivalence checking and program synthesis. Linguistics. The parsing problem for sufficiently general grammars (unrestricted phrase-structure grammars) is undecidable
- State and State Transition
Domain-specific¶
- Description number
- A description number is the integer obtained by encoding a Turing machine's complete finite description according to a fixed numeral convention.
- … and a convenient observable transfers from Turing's proof maps every standard description to a description number and lets a universal machine interpret the encoded machine and input. to A computability proof treats the particular numeral value as convention-dependent while preserving effective encoding and decoding..
- Regular Grammar
- The active nonterminal acts like a finite control state, which is why regular grammars and finite automata characterize the same class of string languages.
This sourceThe text treats left- and right-regular grammars and the paired finite-automaton constructions.
- The active nonterminal acts like a finite control state, which is why regular grammars and finite automata characterize the same class of string languages.
Verification¶
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Registry ID ref:085294cfee15 · see in the full table